<?xml version="1.0" encoding="utf-8"?>
<!DOCTYPE html PUBLIC "-//W3C//DTD XHTML 1.0 Transitional//EN"  "http://www.w3.org/TR/xhtml1/DTD/xhtml1-transitional.dtd">
<html xml:lang="pl" xmlns="http://www.w3.org/1999/xhtml"><!--Consolia XBRL Tools v2.11.8.0--><head><title>toya_Grupa_spr_dzial-2025-12-31-1-pl.xhtml</title><style type="text/css">/*<![CDATA[*/
/* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: */
/*! 
 * Base CSS for pdf2htmlEX
 * Copyright 2012,2013 Lu Wang <coolwanglu@gmail.com> 
 * https://github.com/coolwanglu/pdf2htmlEX/blob/master/share/LICENSE
 */
/* Part 1: Web Page Layout: Free to modify, except for a few of them which are required by pdf2htmlEX.js, see the comments */
span[class*='ff'] {
  z-index: 999;
}
div[class*='ff'] {
  z-index: 999;
}
a {
  z-index: 999;
}
a > span {
  z-index: 999;
}
#sidebar { /* Sidebar */
  position:absolute;
  top:0;
  left:0;
  bottom:0;
  width:250px;
  padding:0;
  margin:0px;
  overflow:auto;
}
#page-container { /* PDF container */
  position:absolute; /* required for calculating relative positions of pages in pdf2htmlEX.js */
  top:0;
  left:0px;
  margin:0; 
  padding:0;
  border:0; /* required for lazy page loading in pdf2htmlEX.js (page visibility test) */
}
@media screen {
  /* for sidebar */
  #sidebar.opened + #page-container { left:250px; }
  #page-container {
    /* `bottom' and `right' are required for lazy page loading in pdf2htmlEX.js (page visibility test)
     * alternatively you may set width and height
     */
    bottom:0;
    right:0;
    overflow:auto;
  }
  .loading-indicator {
    display:none;
  }
  .loading-indicator.active {
    display:block;
    position:absolute;
    width:64px;
    height:64px;
    top:50%;
    left:50%;
    margin-top:-32px;
    margin-left:-32px;
  }
  .loading-indicator img {
    position:absolute;
    top:0;
    left:0;
    bottom:0;
    right:0;
  }
}
@media print { 
  @page { margin:0; }
  html { margin:0; }
  body { 
    margin:0; 
    -webkit-print-color-adjust:exact; /* enable printing background images for WebKit */
  }
  #sidebar { display:none; }
  #page-container {
    width:auto;
    height:auto;
    overflow:visible;
    background-color:transparent;
  }
  .d { display:none; }
}
/* Part 2: Page Elements: Modify with caution
 * The followings are base classes, some of which are meant to be override by PDF specific classes
 * So do not increase the specificity (e.g. ".classname" -> "#page-container .classname")
 */
.pf { /* page */
  position:relative;
  background-color:white;
  overflow: hidden;
  margin:0; 
  border:0; /* required by pdf2htmlEX.js for page visibility test */
}
.pc { /* content of a page */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  top:0;
  left:0;
  width:100%;
  height:100%;
  overflow:hidden;
  display:block;
  /* set transform-origin for scaling */
  transform-origin:0% 0%;
  -ms-transform-origin:0% 0%;
  -webkit-transform-origin:0% 0%;
}
.pc.opened { /* used by pdf2htmlEX.js, to show/hide pages */
  display:block;
}
.bf { /* images that occupies the whole page */
  position:absolute;
  border:0;
  margin:0;
  top:0;
  bottom:0;
  width:100%;
  height:100%;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
.bi { /* images that cover only a part of the page */
  position:absolute;
  border:0;
  margin:0;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
@media print {
  .pf {
    margin:0;
    box-shadow:none;
    page-break-after:always;
    page-break-inside:avoid;
  }
  @-moz-document url-prefix() {
    /* fix page truncation for FireFox */
    .pf {
      overflow:visible;
      border:1px solid #FFFFFF;
    }
    .pc {overflow:visible;}
  }
}
.c { /* clip box */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  overflow:hidden;
  display:block;
}
.t { /* text line */
  position:absolute;
  white-space:pre;
  font-size:1px;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
  unicode-bidi:bidi-override;/* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
  -moz-font-feature-settings:"liga" 0;/* We don't want Firefox to recognize ligatures */
}
.t:after { /* webkit #35443 */
  content: '';
}
.t:before { /* Workaround Blink(up to 41)/Webkit bug of word-spacing with leading spaces (chromium #404444 and pdf2htmlEX #412) */
  content: '';
  display: inline-block;
}
.t span { /* text blocks within a line */
  /* Blink(up to 41)/Webkit have bug with negative word-spacing and inline-block (pdf2htmlEX #416), so keep normal span inline. */
  position:relative;
  unicode-bidi:bidi-override; /* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
}
._ { /* text shift */
  /* Blink(up to 41)/Webkit have bug with inline element, continuous spaces and word-spacing. Workaround by inline-block. */
  display: inline-block;
  color: transparent;
  z-index: -1;
}
/* selection background should not be opaque, for fallback mode */
::selection{
  background: rgba(127,255,255,0.4);
}
::-moz-selection{
  background: rgba(127,255,255,0.4);
}
.pi { /* info for Javascript */
  display:none;
}
.l { /* annotation links */
}
/* transparent color - WebKit */
.d { /* css drawing */
  position:absolute;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
}
/* for the forms */
.it {
  border: none;
  background-color: rgba(255, 255, 255, 0.0);
}

.ir:hover {
  cursor: pointer;
}

/* Base CSS END */
/*]]>*/</style><style type="text/css">/*<![CDATA[*/
/* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: */
/*! 
 * Fancy styles for pdf2htmlEX
 * Copyright 2012,2013 Lu Wang <coolwanglu@gmail.com> 
 * https://github.com/coolwanglu/pdf2htmlEX/blob/master/share/LICENSE
 */
@keyframes fadein { from { opacity:0;} to { opacity:1;} }
@-webkit-keyframes fadein { from { opacity:0;} to { opacity:1;} }
@keyframes swing {
  0%  { transform: rotate(0deg); }
  10% { transform: rotate(0deg); }
  90% { transform: rotate(720deg); }
  100%{ transform: rotate(720deg); }
}
@-webkit-keyframes swing {
  0%  { -webkit-transform: rotate(0deg); }
  10% { -webkit-transform: rotate(0deg); }
  90% { -webkit-transform: rotate(720deg); }
  100%{ -webkit-transform: rotate(720deg); }
}
@media screen { 
  #sidebar {
    background-color:#2f3236;
    /* modified from http://philbit.com/svgpatterns/#crossstripes */
    background-image:url("data:image/svg+xml;base64,PHN2ZyB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciIHdpZHRoPSI0IiBoZWlnaHQ9IjQiPgo8cmVjdCB3aWR0aD0iNCIgaGVpZ2h0PSI0IiBmaWxsPSIjNDAzYzNmIj48L3JlY3Q+CjxwYXRoIGQ9Ik0wIDBMNCA0Wk00IDBMMCA0WiIgc3Ryb2tlLXdpZHRoPSIxIiBzdHJva2U9IiMxZTI5MmQiPjwvcGF0aD4KPC9zdmc+");
  }
  #outline {
    font-family:Georgia,Times,"Times New Roman",serif;
    font-size:13px;
    margin:2em 1em;
  }
  #outline ul {
    padding:0;
  }
  #outline li {
    list-style-type:none;
    margin:1em 0;
  }
  #outline li > ul {
    margin-left: 1em;
  }
  #outline a,
  #outline a:visited,
  #outline a:hover,
  #outline a:active {
    line-height:1.2;
    color:#e8e8e8;
    text-overflow:ellipsis;
    white-space:nowrap;
    text-decoration:none;
    display:block;
    overflow:hidden;
    outline:0;
  }
  #outline a:hover {
    color:rgb(0,204,255);
  }
  .pf {
    margin: 13px auto;
    box-shadow: 1px 1px 3px 1px #333;
    /* Needed by IE to make box-shadow works * https://developer.mozilla.org/en-US/docs/Web/CSS/box-shadow */
    border-collapse: separate;
  }
  .pc.opened { /* used by pdf2htmlEX.js, to show/hide pages */
    -webkit-animation: fadein 100ms;
    animation: fadein 100ms; 
  }
  .loading-indicator.active {
    /* 
     * use 0.01s instead of 0s,
     * since YUI Compressor will change 0s to 0,
     * which is not recognized by Firefox
     */
    -webkit-animation: swing 1.5s ease-in-out 0.01s infinite alternate none;
    animation: swing 1.5s ease-in-out 0.01s infinite alternate none;
  }
  .checked {
    background: no-repeat url(data:image/png;base64,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);
  }
}
/* Fancy CSS END */

  }
  .checked {
    background: no-repeat url(data:image/png;base64,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);
  }
}
/* Fancy CSS END */
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')format("woff");}.ff1{font-family:ff1;line-height:1.172852;font-style:normal;font-weight:normal;visibility:visible;}
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c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c8XPNwzcM1D9c83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PBww8MNDzc83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c83PJwy8MtD7c8XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XHi48HDh4cLDhYcLDxceLjxceLjwcOHhwsOFhwsPFx4uPFx4uPBw4eHCw4WHCw8XHi48XH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UdJFkxo3FGI6SIliIkBMJZMNJ0GbrhFnQdtulv5Vz6C9CtXzN8A3qpIaorr68IVmvxAXpAvEnfFDFDM2IX3SVuoDeIDKApyIgCx9LEZkq8wXEU4FRZCAspgRIycKsmUKoXGgpTMIP2njQdmW74L53NpXNENzlrdSagVUkkjJto2N9no2p8DiqWp0dqYDR0wyDUELTeuqV/P04N/QZJ7JYS/WRSz9u0WAVdIcx0duEuEz3RmXA2FbQXrCygE87aooGiA/RekfZayyFANqXcInPuwDssZDNjZ0/yYpyEfJdm2+6Dqi/iQz6rogJVjshIzqBfnFSrF7iCJNRpI9bNcrrvZrCvOZsPeiofc5Dug2mbL+oshorDzjLGKPVBayxa14Bq4iEY8JcOogmnOp/NdFbVdTfvXHY49wms+PKpuqYlyeQTCxreo4c9/nP6tY/f23no8TkTvfjcaI2ktP7u6NH3uxXJyFMIXgaAcRNbTciliSLl5/wihSlIZca2a7xnclxQJ0+J85mxr0/enbXDnhBZJYThOeFb/h8Cxrwg2JAHy7xXKEWTsMqHhRVoJe7ie4SNaBM+zB8V3uOHhZv8baHgIN7DHxR+z/9B+Bxdwp/xXwjX0HX8Hf83wbyR3yTsRLvwTn6XsAexbWIX6sEr+JXCBrQZs41oDm7k5wiLuEV8m8C6hLAUR5NxnJ8ipCSWQibM8LzgQIXYybNDDJq+sE3zIkwJPG1i2SgjmaKkHGUKcQ9x5rhokLyVkmiOc5oUiIsGIUuvabLBiBxFMg8iViDonEqSoBigGsxfaRjOyhezxkJRZmyKVkV+RcUcz0cpbKcojERBiFKIsIh8hjJhhEyCwPMs55WglIHmkyxD42FUD2iSKYvTcZpkjOZcsDBOR1mN3cZB7sw2EoUzoiqaUAbVawpBFI0IAo0IgajXBE3GZ8zV60nS3+jLBoNy8p9ystAt5/pyfclCl5wLBsmCfKXPKAYyUkmi7QAdCg48PTIQchlTsJ3UxZzjtgVtHwBu7OshUa2vb4fp/NXXbxgKgn1p0kN5ow9aIUm+l+GHUIAsPK1n9S/1b/Wv6OFRF3X99gy8484zxk3qZy+pn9MkpxzAB25pOxKWWZZFbI/YYzrKvykdKn1fusQLDMcITq5AqJVmSDMsLCfzVrtkt9jlWqnWMtOyXtosfyKIm/hN7g0TXuRfdL8wgeEL7LzJIi2Q1kvPSYPSGxItqWaT3Ww2WUwOs7Og3CbbYaf9kB3Z7UD1lSOIzJLkABxx+GktAMyyGZkvFgUOMceZs8wFBjMDvaVQLY2UolKfQ4UqiBhgSkqzpPrxH0vTqMx09kbaKM28G3NJJRFO95E5Dy8DoWBaeloegdYEIM9G3cK+tOG1aDF02Bm2GDptPiqEggQOY9EGWBP3B/xBcvJY+/dPt5/7befTPSf11z/rX/hYd/Ivn/Yk5zWVvXuNHp73xx1HPvfUv3BM/wamjrX7cq9RLWVt02YvNtEGRi0cu44NjLIAD9ijVSntTLvQrrQWtLraPfvZA/wtnu8t3l6MJlNx02RH3D2bajTNdjS6D/C8PYPWnaDFQjKR5GclC4EBwVkpmf0wAys1iwUU7i6GxbKPc09oS+Yd0UxAv+9msjmbS17N434qa5yO8pZOb9PMq5hVwiqlu6DbtcrDpNsrYY0ES0uAVVbIwYB0LbuzIBatJYaXljB4qX5n6lDHKf2Ofu7EDujOKeHGLUtffG7F8oHXFrfDAOSgBN2DSB7tPTp3zZHDp359kCg4QGq3DjcQTH5Lq9hHQ16CC+huej1NhZU2aaXUq2CBt5i8JrTbNGZCKdM8EzJl0EatkmWJeRRihArAy3yE7+UxX7hNOaigJco25R3lgoIVGZBGaBgvIrQdHoIIuq2pD6AH5K3vI/CclY2+bKSCu/kKcI37gBRJIkpKKE2gGsw57lww53jNwx1tQ0K0vh2kK0kndDSQkDtZYrcErfCQfg3S01c3drYvmvnAlPlh7N+3urHm36GpR/V/jZ9H8dX/fx7FV29fpCeNn0fzZ1jwM86wQB+GM37cw/2MPRz4YZi7t+dDWC7/jD0y+P5D+cG7Z2WCA9zr9CcgDqZrZX4eFsVVGFAroSybVEmFEIarilTVylYVUBZUaYYEZkdGUqlsLBaOZWE4fTkbDcuXyYkjaqQacWc8hIgjkYNgEfEsFYsWI2d+wsbSvbd0SL80cdbSuvYts1X9ElSKH1r5bHNkzepl5aXt/bsembJ5befMSv1ScNbyxPwNc8uoZ7qeb1GTq19tGyWg9efaRQ/4HDWPzqxta/DZq+dvPdY72jEuUrPk+Yfz55f9AOBXcT9QQBmo05y8T/VEPJpnjwd7PH6bX1UiClLyVaYItmG0jvjpbWBUDLEpa2AHcRbp6wXOYsrAB4ka7+oNqI6USAgFQrB0PxxpWheYv621avHcoqYlG2frYai+MiudUE0FzqqpE52LH8T9guhctvuDJ/ddbiqc6LVSL+U6raW1ZdO3ta2f7edpOt/fia70HqKrG+zQ5hU4ah0ogWEhhiYM3A4zYxFZ/2YG9jAwycxlUBUDPQxkBKFogw122WDMNt2GSmzQRv4ki1+1RqzI6nZgUaJlxpah3n7XbOJlwYjbSGqE9BfDwmg030CIobE8k42RF2QmGdJA1dmMTlIKyTCiaCumnJQLs4JEzpuv6LfxGPhWH8P6bfjKsCAJHA2XFFVF6spR6s4vqZrRPxk37s+dKasLV7nvxSJL7FPJ/11PamGnw+G3K3a7Iiteu13wwYA1gAIBUB32+vP4DoGV7HIqdq9ssfhIjE55vSG7QxVCRqDgeKBGRojy2Zg1ZuA7MSmdG7Hm4xYNG4AfJGhfHckDPHIaGC8h1pFHeRK6QIgKQqstWls3jvQhGISO/QgvfWnpNE9RkeOBtR11q2LD+tE3YvMLpSI1UGjbM7O1cFJlLCgvnHoA91tK6ioqHotVdS6a5cSO5c36d7da2mWOp5GeQG9SmG2omFTPIPQNAP8BrqaZCAAAAHicY2BkYGBg5zk7Q/1mcjy/zVem+RwMIPD0ZWwVjP6/6/8LAQbWy0Aux/9/IFEAr2oQ/AB4nGNgZGBgvfz/BQODAMP/Xf+fCTAwAEWQAe98AKeuBywAAAB4nO3bsQkCQRCF4bd366GZDZiLHVxuCdZgbBfGghxiCVeBrJGRgWUIRiYmputyYKSwIovnwf/BRPOGmQYmu2qqIKtDlZKpvDNbyR40L2TU9Mqmv8tPWugP9I5axzJFrdWbuSrFfnvW7Ju5fKRliv0AAABAV9mLd23fAABdYORdP9RQft/2LQAAAAAAAAAAAAAAAAB+ZzBJ8//0ZG/axDLF+DVj7/E5AACAzz0AlFIbj3ic7cKxDUBAGIDR/46jM4kBTCAqA5jDFIqLCdQqQ5hCYQBjSATFFSguIfHlPRFJd7mUqlLtZtGZB4MrmA5hc8/oCzUA4GUW+KDejGYGAAAAAADAP0XFQ50rTk4WAADAlxUVWp+RAAAAAAEAABHKAIAAEAAAAAAAAgAQAC8AVgAAB0sCGAAAAAB4nLVZzY8jRxWvib2f7IaQXZKQ+diSgrIzyJmZTRQ22YUIj8ceO+uxh7ZnJnuK2u7yuHd7ulvd7bVGHAEJkQNC/AE5ohwQijgixAWERG7JiVOAWwQ3JARCCH7vVXW77fkguxIs03716tX7+L1Xr7orQoh6YSDmBP9v7otPSUPPiXOFbxj6KVEsNA1dEDcKPzZ0UVwu/M7Q58SVwl8NfV5cKl419AVxq/gdQ18ULxQ/NfQlUT33PUNfvXD52h+hea5YgK2nX/yLoYvixRf/xfQ58C/PP2/oonhu/iWmz4N/fv6uoYvi2fkK0xfAvzi/b+iiuD5vM30R/CvzY0MXxQvz32f6EoJc4uiInkNc64aGnsKGoQvircK3DQ2dhQ8NfU68UPjY0OfFs4V/GvqC6BWfN/RFsV78maEviR8W/2Hoq09fP/d7pi9T7PPvGxqxz/+c6S+A/+z8R4YuiqX5T5m+wjH+x9DwZ+ES00+D/8zCDUMXxcLCLaafIT0LbUNDz0Kf6WuE4cJ3DQ0MF95j+jr5s/C+oeHPgvbny+BfX/jI0EUhF/7E9HMkv1gwNOQXrzH9FZJfXDM05BerTM9TThcPDI2cLsZML5I/i+8ZGv4s/oTpGyz/U0OT/C+Y/irldPEjQyOni39g+muEz+LfDA18Fv/N9CukZ+maoaFnibG6yPgv3TY0/F/aYprjWuobmvjs5xUt/yNDE5+xusJ5WfqloWF36bfiAyHFq2Idf6+D6oqhUPjdFoHw8ZeIIxEyp4JRBJqeNvguS6xipiw8/JPCAu8A6xMR80jhV0H6EZ4OS14Vl/mvDk4PM0qMwW2zBR+2U1tNWDiC/hF0SegOoNcVfdB90CHmosyWzCJYF6+Bejkb3RYl9sOGhhCyEnZt2CEdffHQyL6N0RBcmh3BzziLi7BwORbvVH8GjIcUGxj3MENcm9GYjlHrCUykkq2MMNvneGk0gO4x1kbMGUHKYfQk+GlOGvCJ0HF5nc/43uX1iiWUOIRNQtvhpzQepbKS+TE4hF+YZXESB80n8MLFyhgoiA/kq+uvvi67QyW3Az9IjkIlK0EUBpGduIG/KsueJy33YJjE0lKxih4pZ1VevXz1cl31IjWW7VD5XVrVtI+CUSK94MDty34QHkW0SpKB9dfky/RzuyQt2wuHsm77/aD/ENy3g6Ev6yMnJlvdoRtLL69nEERyw+15bt/2pLEImQBGZRyMor7CzyAZ25GSI99RkUwokkZXNt2+8mN1V8ZKSXXYU46jHOlprnRU3I/ckEJkG45KbNeLAUiZsaMci3Lk2vjZAHYekBMbgYfn7Na5k1siM2EpliHpciqCrABWsNygfIe1S9Ipl7fdfhRQICviRG1iIizEHtdNnOX2NvK4jt0t9lQUU0C3V9dfz+uZ1qKV5K3o4rW5FGnzO1xoVKoPuagHT9Q4jM/Ili2TyHbUoR09lMHg9FoTj21FnKbreJpkrv9sspIxlPjY6dShBvjnmt36CneVADvNZXxbPDNkEG1ARV1nh52IeMZl6Dp4TnY1AXpLvCneQK/KUi55n2xG9tj1D2R7MEAxylekFfRcX7bc/jDw7Lgkd+wkcvuuLTs2l3Qsb735Bqk5Vk7UGUaIKeQ+oDvCgONOuMPd5y4kOZlH3HV0l0iyzpdKEy/g/kv9iWJTHKfDcqHpkCUuE5/thBy9Xts3WpQZ26w7ZCQOIZXwHK3qsR9px5vtXolZoXtpdIwzyGIoZeNJ9zyOTshjB2v6GJdMJ6UTS9stZXZmI9CZHzNOfT5bTsJsbCJ1+dTx+HxJz8JZ7GmNx9Qy5FemuvnJ2rUPT4pt/qxI6zzi0yGt23QTnRRBav24X3dzNUCR6FgStpduz4jPlyOunwAo+Xym2qdGqmvPnqoqfTYG5qmj0jSd0qE5q8nbNJupHpKkN4KzalS/1/gmMxPt6Q5xDcoRvz243AsSk9v0LSdtVgPuDB5HmiI9Xdklzo7NtGNq4fi5P7sblvn9h2K9I9bwT3FbJRsP+XRXnFkbPELpABLp3JrR+e7Mu8SK2cGTjhFnqKXePM7b2ud8O5ILMzqaqQ65mFX0A/B0rtLKUfxm6Zm3qkmFn/XGl1bm6W99afZ2sh0U585SnXddDcrYO+Ca9k3+Sxx3ZN7IdA+iDmFzDnSu03rW9RWaE0FboHNFv4H5WbXYYvLmO9vX/g/5yFCyOfbAnGFpH3GYMwI2eq9MjlvJp6Rn6mY59fH0/Ao6F6fefZHxlRxGDp823lS/OR7jGfq4C7u8LpU+ucuVZrpciv3sakJN99V83Klfk++Syc6ZnEhpDkvc9wO2MsjGKlch1L90hmJom5y02use+6LMiTXKcpnvJzqHaybjMe8UL/Mh3dvTtfT5Uc2f9DrK/IkzXdMTJMaM4+ET5jE9Fei7yTfIqJwHDj/J5gSXB5Do586Q5IyerE8AhyNIT747x7q5Da0Bd56Tv0b1O2V64kwwSk+1CU75vjK9KuZ+ofPVM7GffP7ap2Q1yhCIuVJ91q53kj6F86f7k1ZB/qyriypLtEUNo32cnhZzGuDR+7CFmT2MNsHdBOcmJDpm/iZnbJ/PpDrkdvm80zosPFsY3+deVxOSxzS6B/kWdNHaqniHbVShrcOSFuveBreJ36qRoxUVcHYxJnqLu6G218Iq/X3dMOej9rQLvswinPaqwRZTz7YxsqC/bmbL0N1gfeQ/2a8x3cr8rBlPy4wRaSadFXjU5BFxd/G7A7kO2y9zzNrbFsdQw7yOpcoekOVVE6uWI3z2zAzliPxr4t8kqjJjUGdvJvhV8LsDz0n/Fma7fFK0sXKTI+0welWDGUXb5NEkKp2pCkdDqBIGm6C38beVYWfxU/ti5bRNY7fP8xMpHV/ZPCuMXJtHOhsVHnU5VzRbMrm0OI5Zq/tciVWWKnPEnaxCaly92vu0OrWNds4TbY9ym/clrWp5xh7RWtL5XZPp47gQ6mXGhPzqZJZP04wv5uzmQMajMPRc5chB4Cer8n4wkof2kRzFSiZ0r0JsmQSyHyk7USXpuHHo2UclafuODCMXs32IKPzasQxVdOgmCdT1jvhOJb05STARyyBKiQFZKNEv37xk7oRR4Iz6SUnSnRHWlmhNagDfu+MhPnhzno1h1PX73sihC6bU+8D3juSyu6JvcHLi0HCWt/rChz6zIxXT5zRdCkwM0PJM111GYNmFlUQd0g1C5MKqE4x9L7CdafRsDZWKKJwApvAcJeEokY6iMElmqLxwGtFVWfaPjDglBAqBz9DtufB5lW7T6CJjEHhewHcDBuyS7NkxvA387ForTcPyMEnCO2tryl8duw/dUDmuvRpEB2s0WoPku+YCbAUJ5sKIyTVSc/KN3Uk3bR8biSZJfEJAPwgQFYGjHikvCDXg03d6BObUrR6Ft0MJivl2CrEDBoV1B5ENdJySHERKUQX1h3Z0gKgJZ+CFrEKBDHqJ7foEi833immtff44yCU7joO+a1ONOEF/dIis2Pr6z/WAzTJpnIpXdszF4icr7JGj6DZLZ+JEOTl2kyGxcyVXMiVH3qfTnota1bZJV6QvV2GBNxJFWJKHgeMO6FcxIOEIAcVD3rRQ3RvRBo6JaeoEEa4h8Fh5HmmgbBuUTnRVb3qY1BvHIM1OjIfB4Rkx0lYYRT6cUazACWQcsC8PVD9JS2xSydgAjsub705a5nYveKRyN8R+kNDGYY9oq4WTWjFT8dBGXD01tX/tXKgRORAnKCe6csQW1tv9LAj0rqtXZadd6+6XrapsdOSO1d5rbFY35c1yB+ObJbnf6Nbbu10JCavc6t6X7Zost+7Le43WZklW39mxqp2ObFuysb3TbFTBa7Qqzd3NRmtLbmBdq92VzQb2I5R225IMGlWNaoeUbVetSh3D8kaj2ejeL8lao9sinTUoLcudstVtVHabZUvu7Fo77U4V5jehttVo1SxYqW5XW91VWAVPVvcwkJ16udlkU+VdeG+xf5X2zn2rsVXvynq7uVkFc6MKz8obzao2haAqzXJjuyQ3y9vlrSqvakOLxWLGu/16lVmwV8b/K91Gu0VhVNqtroVhCVFa3WzpfqNTLcmy1egQIDWrDfUEJ1a0WQnWtapaC0EtpzICERrvdqoTXzar5SZ0dWhxXhhnYQuvrAf84kqvxNN33LNziRjNXcXr8Wczcnn+gF/Fp+dTXo01JTOzGbfwg8KvCr8p/BrPD6dlZmZSv9wzfE7n6DKHPhwe8VUJPJ2RP2l+iy8v4hnJCbeGSD3xUPwdqz4Ddzae2dl0ZWwiDU7RnJ/fY3paLuXVefyIcZ2VmZ3b4U+ViD979MfN0cyKkyXyOM76OzNXvFF8q3i3WCl+vfhG8VvFbxbvFd+cXnGKRPeUesrzayfEmPLu0XjuFv03jan5PP8e12+IfMxGMTUz9yXx58JL+ASdkslxm+ZqYrbe8vzHqcvHwPex9P6P2v0vleD6AHicbNpDmC1rtKXhHTaPbWvHmMFj27Zt27Zt27Zt27bNunWfmmN1KhuZ0Zqj9f3ZeceYY/7355+9xrw25v/zUzz5P7+MMeYYyzANy7ANx3ANz/CNwAiNyIiNxEiNzMiNwiiNcYxxjfGM8Y0JjAmNiYyJjUmMSY3JjMmNKYwpjamMqY1pjGmN6YzpjRmMGY2ZjJmNWYxZjdmM2Y05jLFGZcAQozYaozU6ozcGY05jLmNuYx5jXmM+Y35jAWNBYyFjYWMRY1FjMWNxYwljSWMpY2ljGWNZYzljeWMFY0VjJWNlYxVjVWM1Y3VjDWNNYy1jbWMdY11jPWN9YwNjQ2MjY2NjE2NTYzNjc2MLY0tjK2NrYxtjW2M7Y3tjB2NHYydjZ2MXY1djN2N3Yw9jT2MvY29jH2NfYz9jf+MA40DjIONg4xDjUOMw43DjCONI4yjjaOMY41jjOON44wTjROMk42TjFONU4zTjdOMM40zjLONs4xzjXOM843zjAuNC4yLjYuMS41LjMuNy4wrjSuMq42rjGuNa4zrjeuMG40bjJuNm4xbjVuM243bjDuNO4y7jbuMe417jPuN+4wHjQeMh42HjEeNR4zHjceMJ40njKeNp4xnjWeM543njBeNF4yXjZeMV41XjNeN14w3jTeMt423jHeNd4z3jfeMD40PjI+Nj4xPjU+Mz43PjC+NL4yvja+Mb41vjO+N74wfjR+Mn42fjF+NX4zfjd+MP40/jL+Nv4x/jX+M/c4xpmKZpmbbpmK7pmb4ZmKEZmbGZmKmZmblZmKU5jjmuOZ45vjmBOaE5kTmxOYk5qTmZObk5hTmlOZU5tTmNOa05nTm9OYM5ozmTObM5izmrOZs5uzmHOdasTJhi1mZjtmZn9uZgzmnOZc5tzmPOa85nzm8uYC5oLmQubC5iLmouZi5uLmEuaS5lLm0uYy5rLmcub65grmiuZK5srmKuaq5mrm6uYa5prmWuba5jrmuuZ65vbmBuaG5kbmxuYm5qbmZubm5hbmluZW5tbmNua25nbm/uYO5o7mTubO5i7mruZu5u7mHuae5l7m3uY+5r7mfubx5gHmgeZB5sHmIeah5mHm4eYR5pHmUebR5jHmseZx5vnmCeaJ5knmyeYp5qnmaebp5hnmmeZZ5tnmOea55nnm9eYF5oXmRebF5iXmpeZl5uXmFeaV5lXm1eY15rXmdeb95g3mjeZN5s3mLeat5m3m7eYd5p3mXebd5j3mveZ95vPmA+aD5kPmw+Yj5qPmY+bj5hPmk+ZT5tPmM+az5nPm++YL5ovmS+bL5ivmq+Zr5uvmG+ab5lvm2+Y75rvme+b35gfmh+ZH5sfmJ+an5mfm5+YX5pfmV+bX5jfmt+Z35v/mD+aP5k/mz+Yv5q/mb+bv5h/mn+Zf5t/mP+a/5n/U/+lmlZlm05lmt5lm8FVmhFVmwlVmplVm4VVmmNY41rjWeNb01gTWhNZE1sTWJNak1mTW5NYU1pTWVNbU1jTWtNZ01vzWDNaM1kzWzNYs1qzWbNbs1hjbUqC5ZYtdVYrdVZvTVYc1pzWXNb81jzWvNZ81sLWAtaC1kLW4tYi1qLWYtbS1hLWktZS1vLWMtay1nLWytYK1orWStbq1irWqtZq1trWGtaa1lrW+tY61rrWetbG1gbWhtZG1ubWJtam1mbW1tYW1pbWVtb21jbWttZ21s7WDtaO1k7W7tYu1q7Wbtbe1h7WntZe1v7WPta+1n7WwdYB1oHWQdbh1iHWodZh1tHWEdaR1lHW8dYx1rHWcdbJ1gnWidZJ1unWKdap1mnW2dYZ1pnWWdb51jnWudZ51sXWBdaF1kXW5dYl1qXWZdbV1hXWldZV1vXWNda11nXWzdYN1o3WTdbt1i3WrdZt1t3WHdad1l3W/dY91r3WfdbD1gPWg9ZD1uPWI9aj1mPW09YT1pPWU9bz1jPWs9Zz1svWC9aL1kvW69Yr1qvWa9bb1hvWm9Zb1vvWO9a71nvWx9YH1ofWR9bn1ifWp9Zn1tfWF9aX1lfW99Y31rfWd9bP1g/Wj9ZP1u/WL9av1m/W39Yf1p/WX9b/1j/Wv/ZY2zDNm3Ltm3Hdm3P9u3ADu3Iju3ETu3Mzu3CLu1x7HHt8ezx7QnsCe2J7IntSexJ7cnsye0p7Cntqeyp7Wnsae3p7OntGewZ7Znsme1Z7Fnt2ezZ7TnssXZlwxa7thu7tTu7twd7Tnsue257Hnteez57fnsBe0F7IXthexF7UXsxe3F7CXtJeyl7aXsZe1l7OXt5ewV7RXsle2V7FXtVezV7dXsNe017LXttex17XXs9e317A3tDeyN7Y3sTe1N7M3tzewt7S3sre2t7G3tbezt7e3sHe0d7J3tnexd7V3s3e3d7D3tPey97b3sfe197P3t/+wD7QPsg+2D7EPtQ+zD7cPsI+0j7KPto+xj7WPs4+3j7BPtE+yT7ZPsU+1T7NPt0+wz7TPss+2z7HPtc+zz7fPsC+0L7Ivti+xL7Uvsy+3L7CvtK+yr7avsa+1r7Ovt6+wb7Rvsm+2b7FvtW+zb7dvsO+077Lvtu+x77Xvs++377AftB+yH7YfsR+1H7Mftx+wn7Sfsp+2n7GftZ+zn7efsF+0X7Jftl+xX7Vfs1+3X7DftN+y37bfsd+137Pft9+wP7Q/sj+2P7E/tT+zP7c/sL+0v7K/tr+xv7W/s7+3v7B/tH+yf7Z/sX+1f7N/t3+w/7T/sv+2/7H/tf+z9njGM4pmM5tuM4ruM5vhM4oRM5sZM4qZM5uVM4pTOOM64znjO+M4EzoTORM7EziTOpM5kzuTOFM6UzlTO1M40zrTOdM70zgzOjM5MzszOLM6szmzO7M4cz1qkcOOLUTuO0Tuf0zuDM6czlzO3M48zrzOfM7yzgLOgs5CzsLOIs6izmLO4s4SzpLOUs7SzjLOss5yzvrOCs6KzkrOys4qzqrOas7qzhrOms5aztrOOs66znrO9s4GzobORs7GzibOps5mzubOFs6WzlbO1s42zrbOds7+zg7Ojs5Ozs7OLs6uzm7O7s4ezp7OXs7ezj7Ovs5+zvHOAc6BzkHOwc4hzqHOYc7hzhHOkc5RztHOMc6xznHO+c4JzonOSc7JzinOqc5pzunOGc6ZzlnO2c45zrnOec71zgXOhc5FzsXOJc6lzmXO5c4VzpXOVc7VzjXOtc51zv3ODc6Nzk3Ozc4tzq3Obc7tzh3Onc5dzt3OPc69zn3O884DzoPOQ87DziPOo85jzuPOE86TzlPO084zzrPOc877zgvOi85LzsvOK86rzmvO684bzpvOW87bzjvOu857zvfOB86HzkfOx84nzqfOZ87nzhfOl85XztfON863znfO/84Pzo/OT87Pzi/Or85vzu/OH86fzl/O384/zr/OeOcQ3XdC3Xdh3XdT3XdwM3dCM3dhM3dTM3dwu3dMdxx3XHc8d3J3AndCdyJ3YncSd1J3Mnd6dwp3Sncqd2p3Gndadzp3dncGd0Z3JndmdxZ3Vnc2d353DHupULV9zabdzW7dzeHdw53bncud153Hnd+dz53QXcBd2F3IXdRdxF3cXcxd0l3CXdpdyl3WXcZd3l3OXdFdwV3ZXcld1V3FXd1dzV3TXcNd213LXdddx13fXc9d0N3A3djdyN3U3cTd3N3M3dLdwt3a3crd1t3G3d7dzt3R3cHd2d3J3dXdxd3d3c3d093D3dvdy93X3cfd393P3dA9wD3YPcg91D3EPdw9zD3SPcI92j3KPdY9xj3ePc490T3BPdk9yT3VPcU93T3NPdM9wz3bPcs91z3HPd89zz3QvcC92L3IvdS9xL3cvcy90r3Cvdq9yr3Wvca93r3OvdG9wb3Zvcm91b3Fvd29zb3TvcO9273Lvde9x73fvc+90H3Afdh9yH3UfcR93H3MfdJ9wn3afcp91n3Gfd59zn3RfcF92X3JfdV9xX3dfc19033Dfdt9y33Xfcd9333PfdD9wP3Y/cj91P3E/dz9zP3S/cL92v3K/db9xv3e/c790f3B/dn9yf3V/cX93f3N/dP9w/3b/cv91/3H/d/7wxnuGZnuXZnuO5nuf5XuCFXuTFXuKlXublXuGV3jjeuN543vjeBN6E3kTexN4k3qTeZN7k3hTelN5U3tTeNN603nTe9N4M3ozeTN7M3izerN5s3uzeHN5Yr/LgiVd7jdd6ndd7gzenN5c3tzePN683nze/t4C3oLeQt7C3iLeot5i3uLeEt6S3lLe0t4y3rLect7y3greit5K3sreKt6q3mre6t4a3preWt7a3jreut563vreBt6G3kbext4m3qbeZt7m3hbelt5W3tbeNt623nbe9t4O3o7eTt7O3i7ert5u3u7eHt6e3l7e3t4+3r7eft793gHegd5B3sHeId6h3mHe4d4R3pHeUd7R3jHesd5x3vHeCd6J3kneyd4p3qnead7p3hnemd5Z3tneOd653nne+d4F3oXeRd7F3iXepd5l3uXeFd6V3lXe1d413rXedd713g3ejd5N3s3eLd6t3m3e7d4d3p3eXd7d3j3evd593v/eA96D3kPew94j3qPeY97j3hPek95T3tPeM96z3nPe894L3oveS97L3iveq95r3uveG96b3lve29473rvee9773gfeh95H3sfeJ96n3mfe594X3pfeV97X3jfet9533vfeD96P3k/ez94v3q/eb97v3h/en95f3t/eP96/3nz/GN3zTt3zbd3zX93zfD/zQj/zYT/zUz/zcL/zSH8cf1x/PH9+fwJ/Qn8if2J/En9SfzJ/cn8Kf0p/Kn9qfxp/Wn86f3p/Bn9GfyZ/Zn8Wf1Z/Nn92fwx/rVz588Wu/8Vu/83t/8Of05/Ln9ufx5/Xn8+f3F/AX9BfyF/YX8Rf1F/MX95fwl/SX8pf2l/GX9Zfzl/dX8Ff0V/JX9lfxV/VX81f31/DX9Nfy1/bX8df11/PX9zfwN/Q38jf2N/E39TfzN/e38Lf0t/K39rfxt/W387f3d/B39Hfyd/Z38Xf1d/N39/fw9/T38vf29/H39ffz9/cP8A/0D/IP9g/xD/UP8w/3j/CP9I/yj/aP8Y/1j/OP90/wT/RP8k/2T/FP9U/zT/fP8M/0z/LP9s/xz/XP88/3L/Av9C/yL/Yv8S/1L/Mv96/wr/Sv8q/2r/Gv9a/zr/dv8G/0b/Jv9m/xb/Vv82/37/Dv9O/y7/bv8e/17/Pv9x/wH/Qf8h/2H/Ef9R/zH/ef8J/0n/Kf9p/xn/Wf85/3X/Bf9F/yX/Zf8V/1X/Nf99/w3/Tf8t/23/Hf9d/z3/c/8D/0P/I/9j/xP/U/8z/3v/C/9L/yv/a/8b/1v/O/93/wf/R/8n/2f/F/9X/zf/f/8P/0//L/9v/x//X/C8YERmAGVmAHTuAGXuAHQRAGURAHSZAGWZAHRVAG4wTjBuMF4wcTBBMGEwUTB5MEkwaTBZMHUwRTBlMFUwfTBNMG0wXTBzMEMwYzBTMHswSzBrMFswdzBGODKkAgQR00QRt0QR8MwZzBXMHcwTzBvMF8wfzBAsGCwULBwsEiwaLBYsHiwRLBksFSwdLBMsGywXLB8sEKwYrBSsHKwSrBqsFqwerBGsGawVrB2sE6wbrBesH6wQbBhsFGwcbBJsGmwWbB5sEWwZbBVsHWwTbBtsF2wfbBDsGOwU7BzsEuwa7BbsHuwR7BnsFewd7BPsG+wX7B/sEBwYHBQcHBwSHBocFhweHBEcGRwVHB0cExwbHBccHxwQnBicFJwcnBKcGpwWnB6cEZwZnBWcHZwTnBucF5wfnBBcGFwUXBxcElwaXBZcHlwRXBlcFVwdXBNcG1wXXB9cENwY3BTcHNwS3BrcFtwe3BHcGdwV3B3cE9wb3BfcH9wQPBg8FDwcPBI8GjwWPB48ETwZPBU8HTwTPBs8FzwfPBC8GLwUvBy8ErwavBa8HrwRvBm8FbwdvBO8G7wXvB+8EHwYfBR8HHwSfBp8FnwefBF8GXwVfB18E3wbfBd8H3wQ/Bj8FPwc/BL8GvwW/B78EfwZ/BX8HfwT/Bv8F/4ZjQCM3QCu3QCd3QC/0wCMMwCuMwCdMwC/OwCMtwnHDccLxw/HCCcMJwonDicJJw0nCycPJwinDKcKpw6nCacNpwunD6cIZwxnCmcOZwlnDWcLZw9nCOcGxYhQglrMMmbMMu7MMhnDOcK5w7nCecN5wvnD9cIFwwXChcOFwkXDRcLFw8XCJcMlwqXDpcJlw2XC5cPlwhXDFcKVw5XCVcNVwtXD1cI1wzXCtcO1wnXDdcL1w/3CDcMNwo3DjcJNw03CzcPNwi3DLcKtw63CbcNtwu3D7cIdwx3CncOdwl3DXcLdw93CPcM9wr3DvcJ9w33C/cPzwgPDA8KDw4PCQ8NDwsPDw8IjwyPCo8OjwmPDY8Ljw+PCE8MTwpPDk8JTw1PC08PTwjPDM8Kzw7PCc8NzwvPD+8ILwwvCi8OLwkvDS8LLw8vCK8MrwqvDq8Jrw2vC68PrwhvDG8Kbw5vCW8NbwtvD28I7wzvCu8O7wnvDe8L7w/fCB8MHwofDh8JHw0fCx8PHwifDJ8Knw6fCZ8NnwufD58IXwxfCl8OXwlfDV8LXw9fCN8M3wrfDt8J3w3fC98P/wg/DD8KPw4/CT8NPws/Dz8Ivwy/Cr8Ovwm/Db8Lvw+/CH8Mfwp/Dn8Jfw1/C38Pfwj/DP8K/w7/Cf8N/wvGhMZkRlZkR05kRt5kR8FURhFURwlURplUR4VURmNE40bjReNH00QTRhNFE0cTRJNGk0WTR5NEU0ZTRVNHU0TTRtNF00fzRDNGM0UzRzNEs0azRbNHs0RjY2qCJFEddREbdRFfTREc0ZzRXNH80TzRvNF80cLRAtGC0ULR4tEi0aLRYtHS0RLRktFS0fLRMtGy0XLRytEK0YrRStHq0SrRqtFq0drRGtGa0VrR+tE60brRetHG0QbRhtFG0ebRJtGm0WbR1tEW0ZbRVtH20TbRttF20c7RDtGO0U7R7tEu0a7RbtHe0R7RntFe0f7RPtG+0X7RwdEB0YHRQdHh0SHRodFh0dHREdGR0VHR8dEx0bHRcdHJ0QnRidFJ0enRKdGp0WnR2dEZ0ZnRWdH50TnRudF50cXRBdGF0UXR5dEl0aXRZdHV0RXRldFV0fXRNdG10XXRzdEN0Y3RTdHt0S3RrdFt0d3RHdGd0V3R/dE90b3RfdHD0QPRg9FD0ePRI9Gj0WPR09ET0ZPRU9Hz0TPRs9Fz0cvRC9GL0UvR69Er0avRa9Hb0RvRm9Fb0fvRO9G70XvRx9EH0YfRR9Hn0SfRp9Fn0dfRF9GX0VfR99E30bfRd9HP0Q/Rj9FP0e/RL9Gv0W/R39Ef0Z/RX9H/0T/Rv/FY2IjNmMrtmMndmMv9uMgDuMojuMkTuMszuMiLuNx4nHj8eLx4wniCeOJ4onjSeJJ48niyeMp4injqeKp42niaePp4unjGeIZ45nimeNZ4lnj2eLZ4znisXEVI5a4jpu4jbu4j4d4zniueO54nnjeeL54/niBeMF4oXjheJF40XixePF4iXjJeKl46XiZeNl4uXj5eIV4xXileOV4lXjVeLV49XiNeM14rXjteJ143Xi9eP14g3jDeKN443iTeNN4s3jzeIt4y3ireOt4m3jbeLt4+3iHeMd4p3jneJd413i3ePd4j3jPeK9473ifeN94v3j/+ID4wPig+OD4kPjQ+LD48PiI+Mj4qPjo+Jj42Pi4+Pj4hPjE+KT45PiU+NT4tPj0+Iz4zPis+Oz4nPjc+Lz4/PiC+ML4ovji+JL40viy+PL4ivjK+Kr46via+Nr4uvj6+Ib4xvim+Ob4lvjW+Lb49viO+M74rvju+J743vi++P74gfjB+KH44fiR+NH4sfjx+In4yfip+On4mfjZ+Ln4+fiF+MX4pfjl+JX41fi1+PX4jfjN+K347fid+N34vfj9+IP4w/ij+OP4k/jT+LP48/iL+Mv4q/jr+Jv42/i7+Pv4h/jH+Kf45/iX+Nf4t/j3+I/4z/iv+O/4n/jf+L9kTGIkZmIlduIkbuIlfhIkYRIlcZIkaZIleVIkZTJOMm4yXjJ+MkEyYTJRMnEySTJpMlkyeTJFMmUyVTJ1Mk0ybTJdMn0yQzJjMlMyczJLMmsyWzJ7MkcyNqkSJJLUSZO0SZf0yZDMmcyVzJ3Mk8ybzJfMnyyQLJgslCycLJIsmiyWLJ4skSyZLJUsnSyTLJsslyyfrJCsmKyUrJyskqyarJasnqyRrJmslaydrJOsm6yXrJ9skGyYbJRsnGySbJpslmyebJFsmWyVbJ1sk2ybbJdsn+yQ7JjslOyc7JLsmuyW7J7skeyZ7JXsneyT7Jvsl+yfHJAcmByUHJwckhyaHJYcnhyRHJkclRydHJMcmxyXHJ+ckJyYnJScnJySnJqclpyenJGcmZyVnJ2ck5ybnJecn1yQXJhclFycXJJcmlyWXJ5ckVyZXJVcnVyTXJtcl1yf3JDcmNyU3Jzcktya3JbcntyR3Jncldyd3JPcm9yX3J88kDyYPJQ8nDySPJo8ljyePJE8mTyVPJ08kzybPJc8n7yQvJi8lLycvJK8mryWvJ68kbyZvJW8nbyTvJu8l7yffJB8mHyUfJx8knyafJZ8nnyRfJl8lXydfJN8m3yXfJ/8kPyY/JT8nPyS/Jr8lvye/JH8mfyV/J38k/yb/JeOSY3UTK3UTp3UTb3UT4M0TKM0TpM0TbM0T4u0TMdJx03HS8dPJ0gnTCdKJ04nSSdNJ0snT6dIp0ynSqdOp0mnTadLp09nSGdMZ0pnTmdJZ01nS2dP50jHplWKVNI6bdI27dI+HdI507nSudN50nnT+dL50wXSBdOF0oXTRdJF08XSxdMl0iXTpdKl02XSZdPl0uXTFdIV05XSldNV0lXT1dLV0zXSNdO10rXTddJ10/XS9dMN0g3TjdKN003STdPN0s3TLdIt063SrdNt0m3T7dLt0x3SHdOd0p3TXdJd093S3dM90j3TvdK9033SfdP90v3TA9ID04PSg9ND0kPTw9LD0yPSI9Oj0qPTY9Jj0+PS49MT0hPTk9KT01PSU9PT0tPTM9Iz07PSs9Nz0nPT89Lz0wvSC9OL0ovTS9JL08vSy9Mr0ivTq9Kr02vSa9Pr0uvTG9Ib05vSm9Nb0lvT29Lb0zvSO9O70rvTe9J70/vS+9MH0gfTh9KH00fSR9PH0sfTJ9In06fSp9Nn0mfT59Ln0xfSF9OX0pfTV9JX09fS19M30jfTt9K303fSd9P30vfTD9IP04/Sj9NP0k/Tz9LP0y/SL9Ov0q/Tb9Jv0+/S79Mf0h/Tn9Kf01/SX9Pf0t/TP9I/07/Sv9N/0n/T/7IxmZGZmZXZmZO5mZf5WZCFWZTFWZKlWZblWZGV2TjZuNl42fjZBNmE2UTZxNkk2aTZZNnk2RTZlNlU2dTZNNm02XTZ9NkM2YzZTNnM2SzZrNls2ezZHNnYrMqQSVZnTdZmXdZnQzZnNlc2dzZPNm82XzZ/tkC2YLZQtnC2SLZotli2eLZEtmS2VLZ0tky2bLZctny2QrZitlK2crZKtmq2WrZ6tka2ZrZWtna2TrZutl62frZBtmG2UbZxtkm2abZZtnm2RbZltlW2dbZNtm22XbZ9tkO2Y7ZTtnO2S7Zrtlu2e7ZHtme2V7Z3tk+2b7Zftn92QHZgdlB2cHZIdmh2WHZ4dkR2ZHZUdnR2THZsdlx2fHZCdmJ2UnZydkp2anZadnp2RnZmdlZ2dnZOdm52XnZ+dkF2YXZRdnF2SXZpdll2eXZFdmV2VXZ1dk12bXZddn12Q3ZjdlN2c3ZLdmt2W3Z7dkd2Z3ZXdnd2T3Zvdl92f/ZA9mD2UPZw9kj2aPZY9nj2RPZk9lT2dPZM9mz2XPZ89kL2YvZS9nL2SvZq9lr2evZG9mb2VvZ29k72bvZe9n72QfZh9lH2cfZJ9mn2WfZ59kX2ZfZV9nX2TfZt9l32ffZD9mP2U/Zz9kv2a/Zb9nv2R/Zn9lf2d/ZP9m/2Xz4mN3Izt3I7d3I393I/D/Iwj/I4T/I0z/I8L/IyHycfNx8vHz+fIJ8wnyifOJ8knzSfLJ88nyKfMp8qnzqfJp82ny6fPp8hnzGfKZ85nyWfNZ8tnz2fIx+bVzlyyeu8ydu8y/t8yOfM58rnzufJ583ny+fPF8gXzBfKF84XyRfNF8sXz5fIl8yXypfOl8mXzZfLl89XyFfMV8pXzlfJV81Xy1fP18jXzNfK187XydfN18vXzzfIN8w3yjfON8k3zTfLN8+3yLfMt8q3zrfJt823y7fPd8h3zHfKd853yXfNd8t3z/fI98z3yvfO98n3zffL988PyA/MD8oPzg/JD80Pyw/Pj8iPzI/Kj86PyY/Nj8uPz0/IT8xPyk/OT8lPzU/LT8/PyM/Mz8rPzs/Jz83Py8/PL8gvzC/KL84vyS/NL8svz6/Ir8yvyq/Or8mvza/Lr89vyG/Mb8pvzm/Jb81vy2/P78jvzO/K787vye/N78vvzx/IH8wfyh/OH8kfzR/LH8+fyJ/Mn8qfzp/Jn82fy5/PX8hfzF/KX85fyV/NX8tfz9/I38zfyt/O38nfzd/L388/yD/MP8o/zj/JP80/yz/Pv8i/zL/Kv86/yb/Nv8u/z3/If8x/yn/Of8l/zX/Lf8//yP/M/8r/zv/J/83/K8YURmEWVmEXTuEWXuEXQREWUREXSZEWWZEXRVEW4xTjFuMV4xcTFBMWExUTF5MUkxaTFZMXUxRTFlMVUxfTFNMW0xXTFzMUMxYzFTMXsxSzFrMVsxdzFGOLqkAhRV00RVt0RV8MxZzFXMXcxTzFvMV8xfzFAsWCxULFwsUixaLFYsXixRLFksVSxdLFMsWyxXLF8sUKxYrFSsXKxSrFqsVqxerFGsWaxVrF2sU6xbrFesX6xQbFhsVGxcbFJsWmxWbF5sUWxZbFVsXWxTbFtsV2xfbFDsWOxU7FzsUuxa7FbsXuxR7FnsVexd7FPsW+xX7F/sUBxYHFQcXBxSHFocVhxeHFEcWRxVHF0cUxxbHFccXxxQnFicVJxcnFKcWpxWnF6cUZxZnFWcXZxTnFucV5xfnFBcWFxUXFxcUlxaXFZcXlxRXFlcVVxdXFNcW1xXXF9cUNxY3FTcXNxS3FrcVtxe3FHcWdxV3F3cU9xb3FfcX9xQPFg8VDxcPFI8WjxWPF48UTxZPFU8XTxTPFs8VzxfPFC8WLxUvFy8UrxavFa8XrxRvFm8VbxdvFO8W7xXvF+8UHxYfFR8XHxSfFp8VnxefFF8WXxVfF18U3xbfFd8X3xQ/Fj8VPxc/FL8WvxW/F78UfxZ/FX8XfxT/Fv8V/5ZjSKM3SKu3SKd3SK/0yKMMyKuMyKdMyK/OyKMtynHLccrxy/HKCcsJyonLicpJy0nKycvJyinLKcqpy6nKactpyunL6coZyxnKmcuZylnLWcrZy9nKOcmxZlSilrMumbMuu7MuhnLOcq5y7nKect5yvnL9coFywXKhcuFykXLRcrFy8XKJcslyqXLpcply2XK5cvlyhXLFcqVy5XKVctVytXL1co1yzXKtcu1ynXLdcr1y/3KDcsNyo3LjcpNy03KzcvNyi3LLcqty63Kbcttyu3L7codyx3Kncudyl3LXcrdy93KPcs9yr3Lvcp9y33K/cvzygPLA8qDy4PKQ8tDysPLw8ojyyPKo8ujymPLY8rjy+PKE8sTypPLk8pTy1PK08vTyjPLM8qzy7PKc8tzyvPL+8oLywvKi8uLykvLS8rLy8vKK8sryqvLq8pry2vK68vryhvLG8qby5vKW8tbytvL28o7yzvKu8u7ynvLe8r7y/fKB8sHyofLh8pHy0fMzbZdstxrb12P/7F2PHDv/7t1loIX/ZDbbZZJlNZh+rH5V+QD9q/Wj0o9WPTj96/RgCvTOWXxW/wC/hV82vhl8tvzp+9fziBrgBboAb4Aa4AW6AG+AGuAFuCDeEG8IN4YZwQ7gh3BBuCDeEGzU3am7U3Ki5UXOj5kbNjZobNTdqbjTcaLjRcKPhRsONhhsNNxpuNNxouNFyo+VGy42WGy03Wm603Gi50XKj5UbHjY4bHTc6bnTc6LjRcaPjRseNjhs9N3pu9NzoudFzo+dGz42eGz03em4M3Bi4MXBj4MbAjYEbAzcGbgzcGIaQDY4dfVajT4w+ZfRZjz6b0Wc7+uxGn/3oc7RWjdaq0Vo1WqtGa9VorRqtVaO1arRWjdaq0RpGaxitYbSG0RpGaxitYbSG0RpGaxityWhNRmsyWpPRmozWZLQmozUZrcloTUZr9WitHq3Vo7V6tFaP1urRWj1aq0dr9WitHq01o7VmtNaM1prRWjNaa0ZrzWitGa01o7VmtNaO1trRWjtaa0dr7WitHa21o7V2tNaO1trRWjda60Zr3WitG611o7VutNaN1rrRWjda60Zr/WitH631o7V+tNaP1vrRWj9a60dr/WitH60No7VhtDaM1obR2jBaG0Zrw2htGK0No7XRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4LRW4Km8Tfbeo/tN0fT6kenH71+DP/vox2rH5V+QD9EP2r90MutXm71cquXW73c6eVOL3d6udPLnV7u9HKnlzu93OnlTi/3ernXy71e7vVyr5d7vdzr5V4v93q518uDXh708qCXB7086OVBLw96edDLg14e/t9lGTtWPyr9gH6IftT60ehHqx+dfvT6oZcrvVzp5UovV3q50suVXq70cqWXK71c6WXoZehl6GXoZehl6GXoZehl6GXoZdHLopdFL4teFr0seln0suhl0cuil2u9XOvlWi/XernWy7VervVyrZdrvVzr5UYvN3q50cuNXm70sjYo2qBog6INijYo2qBog6INijYo2qBog6INijYo2qBog6INijYo2qBog6INijYo2qBog6INijYo2qBog6INijYo2qBog6INijYo2qBog6INijYo2qBog6INijYo2qBog6INijZYa4O1Nlhrg7U2WGuDtTZYa4O1Nlhrg7U2WGuDtTZYa4O1Nlhrg7U2WGuDtTZYa4O1Nlhrg7U2WGuDtTZYa4O1Nlhrg7U2WGuDtTZYa4O1Nlhrg7U2WGuDtTZYa4O1Nlhrg7U2WGuDtTZYa4O1Nlhrg7U2WGuDtTZYa4O1Nlhrg7U2WGuDtTZYa4O1Nlhrg7U2WGuDtTZYa4O1Nlhrg7U2WGuDtTZYa4O1Nlhrg7U2WGuDtTZYa4O1Nlhrg7U2WGuDtTZYa4O1Nlhrg7U2WGuDtTZYa4O1Nlhrg7U2WGuDtTZYa4O1Nlhrg7U2WGuDtTZYa4O1Nlhrg7U22GiDjTbYaIONNthog4022GiDjTbYaIONNthog4022GiDjTbYaIONNthog4022GiDjTbYaIONNthog4022GiDjTbYaIONNthog4022GiDjTbYaIONNthog4022GiDjTbYaIONNthog4022GiDjTbYaIONNthog4022GiDjTbYaIONNthog4022GiDjTbYaIONNthog4022GiDjTbYaIONNthog4022GiDjTbYaIONNthog4022GiDjTbYaIONNthog4022GiDjTbYaIONNthog4022GiDjTbYaIONNthog4022GiDjTbYaIONNthog4022GiDjTbYaIONNthqg6022GqDrTbYaoOtNthqg6022GqDrTbYaoOtNthqg6022GqDrTbYaoOtNthqg6022GqDrTbYaoOtNthqg6022GqDrTbYaoOtNthqg6022GqDrTbYaoOtNthqg6022GqDrTbYaoOtNthqg6022GqDrTbYaoOtNthqg6022GqDrTbYaoOtNthqg6022GqDrTbYaoOtNthqg6022GqDrTbYaoOtNthqg6022GqDrTbYaoOtNthqg6022GqDrTbYaoOtNthqg6022GqDrTbYaoOtNthqg6022GqDrTbYaoOtNthqg6022GqDrTbYaoOtNthqg6022GqDrTbYaYOdNthpg5022GmDnTbYaYOdNthpg5022GmDnTbYaYOdNthpg5022GmDnTbYaYOdNthpg5022GmDnTbYaYOdNthpg5022GmDnTbYaYOdNthpg5022GmDnTbYaYOdNthpg5022GmDnTbYaYOdNthpg5022GmDnTbYaYOdNthpg5022Gl6nabXaXqdptdpep2m12l6nabXaXqdptdpep2m12l6nabXaXqdptdpep2m12l6nabXaXqdptdpep2m12l6nabXaXqdptdpep2m12l6nabXaXqdptdpep2m12l6nabXaXqdptdpep2m12l6nabXaXqdptdper2m12t6vabXa3q9ptdrer2m12t6vabXa3q9ptdrer2m12t6vabXa3q9ptdrer2m12t6vabXa3q9ptdrer2m12t6vabXa3q9ptdrer2m12t6vabXa3q9ptdrer2m12t6vabXa3q9ptdrer2m12t6vabXa3q9ptdrer2m12t6vabXa3q9/vvrtcFeG+y1wV4b7LXBXhvstcFeG+y1wV4b7LXBXhvstcFeG+y1wV4b7LXBXhvstcFeG+y1wV4b7LXBXhvstcFeG+y1wV4b7LXBXhvstcFeG+y1wV4b7LXBXhvstcFeG+y1wV4b7LXBXhvstcFeG+y1wV4b7LXBQRsctMFBGxy0wUEbHLTBQRsctMFBGxy0wUEbHLTBQRsctMFBGxy0wUEbHLTBQRsctMFBGxy0wUEbHLTBQRsctMFBGxy0wUEbHLTBQRsctMFBGxy0wUEbHLTBQRsctMFBGxy0wUEbHLTBQRsctMFBGxy0wUEbHLTBQRsctMFBGxy0wUEbHLTBQRsctMFBGxy0wUEbHLTBQRsctMFBGxy0wUEbHLTBQRsctMFBGxy0wUEbHLTBQRsctMFBGxy0wUEbHLTBQRsctMFBGxy0wUEbHLTBQRsctMFBGxy0wUEbHLTBQRsctMFBGxy0wUEbHLTBQRsctMFBGxyGIfjfj2rs2LH8qvgFfgm/an41/Gr51fGr5xc3Km5U3Ki4UXGj4kbFjYobFTcqblTcADfADXAD3AA3wA1wA9wAN8AN4YZwQ7gh3BBuCDeEG8IN4YZwo+ZGzY2aGzU3am7U3Ki5UXOj5kbNjYYbDTcabjTcaLjRcKPhRsONhhsNN1putNxoudFyo+VGy42WGy03Wm603Oi40XGj40bHjY4bHTc6bnTc6LjRcaPnRs+Nnhs9N3pu9NzoudFzo+dGz42BGwM3Bm4M3Bi4MXBj4MbAjYEb7Lxi5xU7r9h5xc4rdl6x84qdV+y8YucVO6/YecXOK3ZesfOKnVfsvGLnFTuv2HnFzit2XrHzip1X7Lxi5xU7r9h5xc4rdl6x84qdV+y8YucVO6/YecXOK3ZesfOKnVfsvGLnFTuv2HnFzit2XrHzip1X7Lxi5xU7r9h5xc4rdl6x84qdV+y8YucVO6/YecXOK3ZesfOKnVfsvGLnFTuv2HnFzit2XrHzip1X7Lxi5xU7r9h5xc4rdl6x84qdV+y8YucVO6/YecXOK3ZesfOKnVfsvGLnFTuv2HnFzit2XrHzip1X7Lxi5xU7r9h5xc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzsHOwc7BzoWdCzsXdi7sXNi5sHNh58LOhZ0LOxd2Luxc2Lmwc2Hnws6FnQs7F3Yu7FzYubBzYefCzoWdCzsXdi7sXNi5sHNh58LOhZ0LOxd2Luxc2Lmwc2Hnws6FnQs7F3Yu7FzYubBzYefCzoWdCzsXdi7sXNi5sHNh58LOhZ0LOxd2Luxc2Lmwc2Hnws6FnQs7F3Yu7FzYubBzYefCzoWdCzsXdi7sXNi5sHNh58LOhZ0LOxd2Luxc2Lmwc2Hnws6FnQs7F3Yu7FzYubBzYefCzoWdCzsXdi7svGbnNTuv2XnNzmt2XrPzmp3X7Lxm5zU7r9l5zc5rdl6z85qd1+y8Zuc1O6/Zec3Oa3Zes/OandfsvGbnNTuv2XnNzmt2XrPzmp3X7Lxm5zU7r9l5zc5rdl6z85qd1+y8Zuc1O6/Zec3Oa3Zes/OandfsvGbnNTuv2XnNzmt2XrPzmp3X7Lxm5zU7r9l5zc5rdl6z85qd1+y8Zuc1O6/Zec3Oa3Zes/OandfsvGbnNTuv2XnNzmt2XrPzmp3X7Lxm5zU7r9l5zc5rdl6z85qd1+y8Zuc1O6/Zec3Oa3Zes/OandfsvGbnNTuv2XnNzht23rDzhp037Lxh5w07b9h5w84bdt6w84adN+y8YecNO2/YecPOG3besPOGnTfsvGHnDTtv2HnDzht23rDzhp037Lxh5w07b9h5w84bdt6w84adN+y8YecNO2/YecPOG3besPOGnTfsvGHnDTtv2HnDzht23rDzhp037Lxh5w07b9h5w84bdt6w84adN+y8YecNO2/YecPOG3besPOGnTfsvGHnDTtv2HnDzht23rDzhp037Lxh5w07b9h5w84bdt6w84adN+y8YecNO2/YecPOG3besPOGnTfsvGHnDTtv2HnDzht23rDzhp037Lxl5y07b9l5y85bdt6y85adt+y8ZectO2/ZecvOW3besvOWnbfsvGXnLTtv2XnLzlt23rLzlp237Lxl5y07b9l5y85bdt6y85adt+y8ZectO2/ZecvOW3besvOWnbfsvGXnLTtv2XnLzlt23rLzlp237Lxl5y07b9l5y85bdt6y85adt+y8ZectO2/ZecvOW3besvOWnbfsvGXnLTtv2XnLzlt23rLzlp237Lxl5y07b9l5y85bdt6y85adt+y8ZectO2/ZecvOW3besvOWnbfsvGXnLTtv2XnLzlt23rLzlp237Lxl5y07b9l5y847dt6x846dd+y8Y+cdO+/YecfOO3besfOOnXfsvGPnHTvv2HnHzjt23rHzjp137Lxj5x0779h5x847dt6x846dd+y8Y+cdO+/YecfOO3besfOOnXfsvGPnHTvv2HnHzjt23rHzjp137Lxj5x0779h5x847dt6x846dd+y8Y+cdO+/YecfOO3besfOOnXfsvGPnHTvv2HnHzjt23rHzjp137Lxj5x0779h5x847dt6x846dd+y8Y+cdO+/YecfOO3besfOOnXfsvGPnHTvv2HnHzjt23rHzjp137Lxj5x0779h5x847dt6x846dd+y8Z+c9O+/Zec/Oe3bes/OenffsvGfnPTvv2XnPznt23rPznp337Lxn5z0779l5z857dt6z856d9+y8Z+c9O+/Zec/Oe3bes/OenffsvGfnPTvv2XnPznt23rPznp337Lxn5z0779l5z857dt6z856d9+y8Z+c9O+/Zec/Oe3bes/OenffsvGfnPTvv2XnPznt23rPznp337Lxn5z0779l5z857dt6z856d9+y8Z+c9O+/Zec/Oe3bes/OenffsvGfnPTvv2XnPznt23rPznp337Lxn5z0779l5z857dt6z856d9+y8Z+c9O+/Zec/OB3Y+sPOBnQ/sfGDnAzsf2PnAzgd2PrDzgZ0P7Hxg5wM7H9j5wM4Hdj6w84GdD+x8YOcDOx/Y+cDOB3Y+sPOBnQ/sfGDnAzsf2PnAzgd2PrDzgZ0P7Hxg5wM7H9j5wM4Hdj6w84GdD+x8YOcDOx/Y+cDOB3Y+sPOBnQ/sfGDnAzsf2PnAzgd2PrDzgZ0P7Hxg5wM7H9j5wM4Hdj6w84GdD+x8YOcDOx/Y+cDOB3Y+sPOBnQ/sfGDnAzsf2PnAzgd2PrDzgZ0P7Hxg5wM7H9j5wM4Hdj6w84GdD+x8YOcDOx/Y+cDOB3Y+sPOBndPDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDvRwoIcDPRzo4UAPB3o40MOBHg70cKCHAz0c6OFADwd6ONDDgR4O9HCghwM9HOjhQA8HejjQw4EeDlRwoIIDFRyo4EAFByo4UMGBCg5UcKCCAxUcqOBABQcqOFDBgQoOVHCgggMVHKjgQAUHKjhQwYEKDlRwoIIDFRyo4EAFByo4UMGBCg5UcKCCAxUcqOBABQcqOFDBgQoOVHCgggMVHKjgQAUHKjhQwYEKDlRwoIIDFRyo4EAFByo4UMGBCg5UcKCCAxUcqOBABQcqOFDBgQoOVHCgggMVHKjgQAUHKjhQwYEKDlRwoIIDFRyo4EAFByo4UMGBCg5UcKCCAxUcqOBABQcqOFDBgQoOVHCgggMVHKjgQAUHKjhQwYEKDlRwoIIDFRyo4EAFByo4UMGBCg5UcKCCAxUcqOBABQcqOFDBgQoOVHCgggMVHKjgQAUHKjhQwYEKDlRwoIIDFRyo4EAFByo4UMGBCg5UcKCCAxUcqOBABQcqOFDBgQoOVHCgggMVHKjgQAUHKjhQwYEKDlRwoIIDFRyo4EAFByo4UMGBCg5UcKCCAxUcqOBABQcqOFDBgQoOVHCgggMVHKjgQAUHKjhQwYEKDlRwoIIDFRyo4EAFByo4oYITKjihghMqOKGCEyo4oYITKjihghMqOKGCEyo4oYITKjihghMqOKGCEyo4oYITKjihghMqOKGCEyo4oYITKjihghMqOKGCEyo4oYIT2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9o3oX0T2jehfRPaN6F9E9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tum5wU0ZQW/KpOonF71vu3g61OrrJnHWC+EJySSgDMTi0+W1yBoEyOg6kyIk1qTEZkGPfialxZX1RZXjPtR71EAMf1EZ/JIzJocvq3z5Aqc9DuCqgpHnuM1toiTm/UymF3o/nH0G+3mOxqAqcFFm3K/yOnYnBSbTcRx3g1g+OMhr9r+ipIA/vO/Im4gnQhDcgj8zF/3OlEtBPY2IuVhI2wGdkJNHasdsQ4gVYcz0aWy1gAT902JWYyiQSgkclMApDJC+cfK2PpRTisVh73vFQ7EoEjJTByFkHgBYcDzKAGSO8AO2rCaHBhqZpW8GMyGtRMKeURV6jNKnUou3lg9I5do2lHZGBX15I9w/Uiz+EEybDGRRuu7Nz8xL62yJIDD7+2v++61RHiDmNrIBgPtu2486FHupdes7zCH/drtaTeZDPrDWG/teXgc/vW/+DVL17X560Jy/SKrEQQ4nukGrBtGDk6H2svgzHpLGv1uLUarYZ1T6DkMf2wZwINHM+yozOY0GUyaOL1mtQbMm8dP/dAGWHPgyF6eczzkn6YhaMkMKoMXWCogizK7wVoSetb0ZQX4IWurcLiKCCkVoL4ni7cuurAAxM35H+jMgNp8Ds64ULF+ydvan8xuvKTe57/wbFDT1y7ssGGN7ffddftV20biNFau4G4Mexuu+LZa/qvXpX6UGzafOt9D0P6kXGhArioRP6wAOdqWaOJMZmYSNimsqmQMFhtNKuLxMORrxlRxPgnI2bCjUYvIz95fNgEfh3PepUnhw8OGWxPPKPLABk0KdOCFmAMcixA2ssI+zeDkzH6nBHeDysBCGBanIHIjQ974UzJOw+5CTAzriCY8HtxLyTAsnezSCdUKEkLIpdnlqHHBAEnGF7L5YcuwTBOhcFPpo/yRg1F/p5OmrFNZmKKNFpsRlV+OyA+o9WiV+WrtSJlsliNAi3a9fICAHzvOvM2cYb0IN0oNx/fz8fiFYh9An3nhQrE40H0E1j6xUzcQtMW4RU0jGSRMIpnNQ57hQNBHQ4UwWuzI5YJNH48WzvDoUAcJRIJwHfaKS3g1oQuo3C29o2pa25TQ7y/8JFBQgEAoWSFCTR8THKEJwAcrVQGpxYCkmrLZcIMtHgcwiquR5l0AHrR6wtBsQDWhsbVKA0FalFSEMQZnGQ4gdakxg6NrXr4xi09wdT47aOttzUuzv+zoMJJVtCw6MMOK72JUDFs3+7DAze+fmt39drbvvrzQ92HxjssDHEDbTRb9XygMli37rr7nxhdedvahNOFHhS1tNli0fMhT16tN7OsP2BfdP2L+3b85Ouf29th9cdMBkX/LgN67zqg92qRJxfgnRChJ3U6FxHD4/qYIWqIul3JZS6DjtTH4u4oaw0ss46piqrInGmDwkQEEmASKBOAmZSsjexZwzknQX214JAyPQVGQjRTNIu6UEDqippCFS0lkzxUUjRe0FbEdUbT9O/REZZm9H67w2/kifznrkd5k89i9eoo7CQqgLcW8Bbdh9UzemvAYvPoaOJ/VC7j9J+nnxSNDKtmSIJWsdit01cyAk0ClmGIf6eVd/T0t7FWVkUDmS5AGwLZe2aKFEkvsGUSyPXzsfktMCYDBHYAGwEWjhOQnH4kOoFGj2fpWd0ECB0K45fPNgAKDb0TUCyQwSM0/Fyi56isEnosqiVZ/JZoLoIUHR07P//Lu/Z+eV+jq2v3F/7lzj1f2tc44enev2zbI/sWV+rdvftGtjyyd6BKj68dfHXy5btXZvY8tXP569978a6Rpn3PHOo+MJoYvPqzn38g3bNvWeXiQw8/+gDAgUxPESCL3QAHXz+bXhI8+gjDhsHLoI8ApnvJYNazDKMGDEi8kDUPqxXqAM8ryztF8p5I1UCZi1q0BQRFLmQiRBcjf0mWkwqjzXC4BIeXkFi8MKeIvXgJacnS1GR24XRtKFyFFtVYxFo/8omHth1bh3Fmr9Xs0dPY20yNFzlTMxioX9HsebEla2n0Prbl8Z6N/SmPBn+rbv/uSwfi+UqZhAiZmL4U8dGMUNM3PtC6CtDe9ClPbffiwQIeQwCP1Ugr8n/n4/FFs4kRyAgw4EezqppIxulqAK9ohMzI2kQdrRAiLhNrZmin098AnvalbMWwf0wscJ2CH7OMn0w5ZqfFzBvgb9nSvnhQMq6PkU44TyuVTayAM6XCzFK+jhemxwtCFKNdqFlfwuB4FT53JUqNCYwIhYcODtV16OpwkjOFHTaPSGMpxlk73LhvN8aZfFazV0djf2KSTtS69vAlia9bUiOZ4ysfXHXNUBA/03X1tmGr/tCm/H/qvSpWxRAEp1Ghybrlbf7pf51Zp6+G3YGuzWt9jTFTfiA5tAnKTuLMFP4Q4Pd+VDd/hb6BiFgKaUPqsUxWZWsDLyQo1kc63X2voLJjF0CRrLoCobU0JuB0BV1RDbRQ4FjnSPUEGjmedc8xV2WrAaouXVy22RQ7BPwtq8KPCyzUiBAY3QcY5phUEZhAkZckCKZThvO81DnihpAk90JWMgL0oQypXB9iQOZQhfXEi/JIXrq62ioK/I3JyhB/CFgkwEfgwy2j6Za1re5w2/DosrZw9w0vXt5y2WijDadoXsVqkz0bO7p3LY6EWodHlraGW/c+tim5ortGxxBfZmRVKNictmDb0nhFR32yJrN4Q3bs/t3tRrfXZqVMNqtR5Ql6wotWpyoX1VfJH7cP3bGtWWu26wr+6OOA7/YCvvMhexbQhyzCMBYDq2cME2johax7VuBMT6KJ1JsnUtoTMu8s9DnkDsYNP5Hcc2XP5KxJVyT1EuOB2IsCLQMMufv+A+ONPqvVAxTYr/OfVnPAghA0HH6TiiP+SBktdoPqg8/NqKqNOi1ttFmM0NlGkW+BZ9sGdH0MeXCBZ+PsCPAwBZ5XeV7BzGCQGavKarOq4DIBseM8SumWUcrTAP0OdT0go4TM/Smg5mV7yp5Vn20w1PFzPi15fGWQjIKZp8erUMDrstcJhIE51YoWFDxK0RiwYKEaB1hAx39J4dqg3+4zsMRWnV2FBfqjf6E0loArEOIFFfrXvK+osNG3sF+YbGoSBxye/2zrvtbmTzSjl3FqFgeOqw6u/5n/Ar6ECNY/iTy+EE8L2BbEg4SwLVk15bFHKW0UvHA7FZJdoeSwBzBJ8HjWUnCcpl9rm34NCFiZNcQMsIu0v9H+RqaPc42HdEIl5REvSGCIBY6RLGWewGvgfxldss1PAbOSRmfNf5lqsHQrnka9PkhA+G8NFpbEabVR/PAD7HIVhxE0r+WnCYsFJyngiquNWpycftkq+wQ6nlSbDUKtjtUanIYPLxG1lNEKfAK7HvgBwFoWDQ4d/rhfdhQMKsXuGQZy8Df4D5EQ0oR8R8GaEpopePCsk3FNoF99PhQONQH/5isvIZoQqsdD1ROYK2vWI2xT2BmicG9f7JStv/5kVj2IDxT1eBs03WWrCEiqX00BSpPNd0hspguYCOnOOjvQFjsl2frV9SclOHY2htRWMOvlCIji5rehpda6yZxWyFGDVqGlEYA0XkEEYgabFoBXda7b27T0slazMbF4+52rVl1XoydCEYNdS6D/lNjZWb9iUbVbw7vr4+nd4/06q6gG68D+g2cgG2tYu7+l4ch9d+5e1Nu2RqvGAQv/d1dXanTH3l0V/q6Mv0W6dyXEdQvA9U/JPcDX7UD+dT6uszpedLrcHn+6IePIOHSA6BAZy44qkcs0+Ag6dSrc79CJPKE2d6sHmk9m6cGiRoAm9hTE9htTCVFGNfS24H86FOLcduFQIOqdyvhw6pRUOoNuPimBKSUhPGVeXFkBRXeEwrS8EqFi+Al4UDgN3xIFYxYshguVLTH8p6bq/h2HV6y+vkaHhSMxB4FyGGv0Wi0uHYEuJdUaDaXtWreroXl5c9DAPMs501X1l48vFr0JqbN2tLPGK2I3N3/q6OEd7Z3ZlaJaqyEbGCBACfBPfpetIV2t8y9ui3nqOnt7KuzdzdHWnUdXPNXVkVy6dc9eKFsHwLosx3+A1CEvL8ABDgciysvgjNT+NeImUZJ7P9HveT+CWLVWjMOthtPZYAGD02/AgN5UG3gDfs2EtLKOi50KF8BM1v5VIhPc+1Ki3+p5X7IGDaelYBnqJ+FPwfqadWFNs/Etyl9QRbKeXk6r9YLaVb24MXtpX9KlWr2qfV17TMuwBKuyNA+trf7Co8aaJXsf2BDpb69z0vgSXchrcgZcdWPSrq2hrds9UY9GLXj9LmvAqX/isZZPHb1jR1Zl8soSGMoSIkPuRCqA6bSALMly3so2H/iQ9aVlhNqMvgo83A0usgxCqZOnHP2Nc+WATFgw0CVjMlVTjCBkrRc8VYmolg13JE9Jjn5144KCpDBtniwhisaPueiszggTkyJLKvFAzGjTkpgHypKmFU1BI21KLt5+eGV8oLXWuAXlDB6rxa0jsfybQKTUjXVWe7QdfaUC5YvexW1Rd21XX7+78Z5PHd7RofdWWdE8rZK1oIqe3tjVW71s+55dVRu2Nm+/d4UiwwcB/X4WyPAqpBl5dT7eX4zVpCkCYScwdZb1i4ILNxj8iQlMlTUifurVdDrmEkWh5mexfuHXWddgiZGZAGovMSWLFGjoA+lthpJEfwGzIN4taepVqTA0VvMzKdbvEn4tucqlR7wwpUjGcVSNlpEwVh57AQ5ESBYgtDwC/2z29jfu206Tl+7OblmcZFmWYFSM0DK6qWbVrasqrPXLDz6ycfTAYt8zS/vbNw2mxS2X3TXmx37btWtJzNtq37Rdb9KrBM7htLGCWS9ERq4ebb//3lu3tMY6htOptsqBzQ22ymYFzx35o1BXNiPDKL4AfatStc3NLcNLnY4WR0uPTOIhPoo4apsRB0Gm+9zDLSkikD2V7I+wf9HpzAMnA4Pm32TJoZJIbQKZihdIV5blqcTk1GRBkotoSqcoT9/fDBEuSrR8ejJ7SgIAdOxfJAAiMHBSCgyS5t9IAErZKsmg4kUGgaKelJdF9qlL/QKgatMXqHyd2p5dnx4f+WRUw6MksGpYIdC8qr1+RXuUE328tnvtrszibW0OhYXmKeTli2rcGo23LgT5p2rpFUMRr5nTayiTyaLnjTaTqaIzseYKb3BxW7hmxcGuRqAidnaUquiaEWnP7sp4b8rVIh1dofgQbWdO418DOrodeXGBFfZXWQPtPML5eQvfXkuQ+lPZTL/fyiGBKsoV7XYNkAOzsTHZvZYXMSEH1BTHPGu74HlwqezK8Iz+lDRvfInYKtW/wVlvu66gaemiYT5PGWOyBYpXY5xRFkwiie4GVqQ97q7bvX6xuBTjDF6LFVzGihrZLc5o5M61u5uyqzM2hrYyvKxteQarsLVbnEm/oXXnfWP5PcXLJer4Mlt9XRKq42D76tpApx/yFcA5+g6ZQPRIFHl4Ptafj7oNLmAJbczynNvlMrijRMCqmUB7XiSzgT5rQeS/NQgcYRndb74xJSqxy5fOMxaimC0MIuVRL0mFYSXItf04LhZMmwIaCxumc2KX6P8lRUfM5QzpMJLS2cG7oB7L/3UWiceB/PcqaCZ+5AiZOc4ccjiCVpa1Bj+oLmILv5lWsEXDvc2m/FEMhbhpQp5fADeGZFM1wM2GrMBVu5NJQ0tTdX2z/ChZlqzvi5/MWmeEwVtTcnRXTMl7l7+aRdKFzVFwVRgLcZUVALLq+6zxk5K1XFRAjMFZCyNtnsiYQeEHlGiPAsQZUJLSOiMuF0Bm/g+a5IDUH03TBIETFCfQNCfoNd7asIN/FVCu12L2LITS0+8vuWqsUqBIgSP1QCQIGIrpq/rr8W/MIhhFWgG/Hwf8XruQ7ZeNyTF0BCfweEwvh9AN7qwu7orpVck+g0tHxt1R2hrotg6oStgXmiuTkzYlNKeGgluOqBfi6cbzzoaoXnjYXJ4v7tedLa6Ozomr48dFa/5KVMUxjNFvc3gMHJH/j0shEgFdUhjKz/L54+gXGIPNb7F49Qz+ecFmzj+Xb9JZaVbFkECAsuh7eRUkWoDOWRb/8OfolayKxnGaL8pT9F2AXyOyfQH8ao0In+UQzsgTpLa7IAQhF9sKApOf/yHET+n1EqwojJqe8/i/W1iSWedLqOI9k78Hen4N8vsF7jnTWVlZlTGbfN4lvjXIGnAjwB/mGnz8SL8YOZXt62+oAnoIMVXyvjVLOjPqVGtfasAxI+ELIn56sg1ohsQkMPpFQB66zCT49XqqRiES78XCgjjxgVl9kVPSOaaVEpCiNSbb5iqNUJnOWPASrij0QmrBrCoht6IztARUSXVLzY7xflmRwItaCt1NkzXNqe3KxeKavICyeqfBaNcQqE/TtXZnpnl52oYbutdKDYtWN1jKNIyz1pYdaNlxdHl+1+xFV6O1pa/8In4LIEtcVvRf9gEf3ZsZSvgH2mKhjpW1/s5Aia4H69yIPLvAOoeqbTZ7iFDjiAY14Bp10HgqW98ftKsJm6Y6xHjifZ4Btlxty3wPFhQs4sxKms4/S/H16o2npAUGztPyBX6/8OXBv8bQewDRFzU8Tda2zNXvZSvQecmeFhnv2JsAU9M/nkWzu9HUsvicaI4uWgn0+RLgj/wM4FXeS7t6PmblfSR3lkUsWgumxy0B2VDmBedf9P3RXEkwYqoQOJLD5Flu/scQbSq98y+Svp+O5ubGJC5kHw3/mSOz8uCn141/cmXM3rgCvlsV+4qxeqiheeNgJqgzVS9paNkgv8P29X/m7msvSVetvH64/zNHrrsknVh5/eqapWlXvG/j7gMNNUsbXPH+jZfvBzr7ZP4+/Kfg+WPAD/7xQn6Ct65eUNWp6iwqs0UJ8cTNQn2dl6CTp0L9ZpXFQ+jsfbqhzIWEeIB6gZblhQNQojvK+BDwhUtn0JkLiO7IOzslmzolxLZAcAda75X9rbWmMYwFBpAZOMDoNAZ9ZUBu6kXAVx7YmnU8C2z58Exgp27FomqvBru58VP3HZbadZ64Lb+0KKSJPwATHtDdl7yL22O1Kw4OxXtrHc3AhH+yu6tmdPveyxXext4Da5Aq5iWVRyIioujUORCnQ5hALVlttrJf5xAjzjBl9vWZZzSNwtOJyRnt/TIinGc43LOsVKBKc4aV66kyCj2nfDWBJwHPrWIYvdll8K1a3iMOlZuVBd71mtv6h8Oi32WmKPwRwuzy2HU0RzdtOzKS3z2fZZ+IDmR8JM1SlCIP2TNT2B8BzroX0nvfAGJwGhihtZg6Gzc1gRfi19Rm7V0/iXjIJJklcZL7SbbfcyqCxLQxTMBjibey9oWjW6Ju7j5YNvBRYCm+kgyB7PoJsEq5n0jZ/pjnlBSzJ96S7AtEzMSZTCesZKOLmLGgyg1U4EgRhb0ueTX+SPEaVvAmF1VVdFZZ6pauG6pLb713dWJkUVLF0BhFcxwt+NLLWtJDtdbaobVDdbXrbxkO9TRX8DwucV6PSW8xWONpV6QuFm0aaeu+ckW12mQXGFFgTBaTjre77fbKZm+sLh7LjGQ79oxUCToTz8lrtOfMO9j3iGeRLuS7C9B1tL4ino53MGw7255m4/Fk2pw2I8mO3nR7M1ORY+Pe+l7Nyax3RiYANEzVnMjIO0Jwp0OXKQiWyUkln9Ge1V/AbCXYAwfWZ5n6ipwEB3s1JyVvuTABU+I1Nq08qWSr/qzxHsAMSvwSa0LTRbYAo7DvYRTHq9nfbSaoeNIecZoYhiUBTTOeWMLcsKzBjpEkvvkaXqAEveraOMoboFlCovHfaTj8KGs0mUQuzxlrxVSC5Vheo3K7LDSt5ilLarBecHo8avS0Sq8Oekxv0gJLEKxAv2lS+ORyoN/+E/8G0ox8cYE18PEWpLq5ptofsFoQ3hKotvqba1gy3efqqziZ1Q6SszFKxdQFlu6kknMjo9t8AXMUdM8ZqK04KcGRZfHMtrKowOy+SP1szo2M/TmOGF6Bcjqn0WDXkJhX27Vud6ZzXcbK0ruLrgKJ7qIoHkYKxhfrhlC+eNkK1gC6BM/4FmcjwfZVdd4uP1ZbFDnTP7c1OF3VAUOLdP9K9EjxsoLXu4Hd/R2A18XIVxeyGirRf3je5dPrkq+gHwKbrQm95Xldo87X8QqmAdMr0OmsLuvr6avrq2rW49ZwX7ljpex5ypHMQhqZ9ldQ8GjPPgOied7ncy2yYmYTUEkF5OJFLONQjChiQ2+cScUFb1vxAjWT3yHx0Jqd1/bSRrvPaPMb2UX5n5FaW9jhiFiF9SjK6L02G7Cn0W4CHSM4ncsMFCiD9pNVa5cPejDB6LMBy5rEn+TNzM5f/+qfL+UFGiMYNYfdN70byClCfo+vYEVK0LDALVOx0xaWxf6LUQHUA/xP2xmm96uv/XAD9NpIFqyDEdgvj4F1SCJHFtgP8Rv00VcwLUC5D50+brHIgWV/Vp3VV/X5GYOzz7BYPVRMcC7sNE9mElMzW3/CguMgrss+KsNzJlOCZrSY26wvQ3CqgFQT/hhBepdsOzyez1M6W9Bq9+sw/s/3YxgNhIDdLdLoAaxl02iPG+ONAXulC3+CN3Nrvvcvf7gh/yhwbAlSMKjRDL5bMNA8xJmam/ateP7lb26Q1acAaZVEEFyPv4RUI/cvpCtZbDHiRPxYf9ZKOi1hUhUGL8SCMP73q3p97PtZw+KCEK1pm6pBZcE7Z585Kyw8FiJKw1T535fApwb2fQl8XCJha8D/xWwcNXq2veWZ7ARcjxEERllNeRz9rCBgFCOo2el/0usIgsQwStCpMCR/u6qQ0IjReg1+P6k3GmlT2Db9gE5kTCazjjfqaJPZQDIq0aLFtos61mQ2i5zuzBnFFyAP6UKIB0G0NPpXNKbsOxdi6QZkFHlKxuAxQ6pxAvCwakn7knZ3rMY4iiA1HDSO3enFo2Mtry0equyriSIGY4qy4cDM1Zy0leqWwpZP25T22yICd4xq5CBUBmJ2KqH41TKkxS2vSaWwQrhsAtuArrLNcSEgvDiEJ6N0bvx6wTC3LE81yg5GE1qiziD221BcNX8zufoce8/PU0ZzU8Bhs2+VU/BpknaGq4xr1nC2Sl8/dmzuNnP+xbNsSH94yOHXpZxxixbYEZTBpCconiXbmw3hyhpns7yHBNZD3kNSISuRr8jr8TIyIq8GE1F3t3XX13e34b7IK1gQAToQU2XtPlOz2PHa0qHIqwwjOlOpKvxnzv6qXzeJpSj8dsl+EFgdBLoucBcpIVM8TPEDi9IsLu14TVo6xERelQrQnPjPJGe/WPVraQ7Eku0isD7KupRuByl7dkXjzbjgdtJZlyeN/bm4S7T7yDL3SW3YtvzmlSWbSE23/PPDhb2mAWA2MKTose8L+eyevYXVccerzZdcwtniXuxNZffIWdU43YKR0WUlG0uR7M7hyuLuk4ZT+yNx00Z3lVVj4jjKWFicbLMxUlFtB7KmHfgyPTBvAEaAs0kk6jLo3foYw0bZqJvVuy16A2Ok34+7YnHn+8aoOxBn9cY4eKkD3epyx0ORM7KgyUCRDP8BxniJR6mV/0EtWmj+uQHkOP2+BEAbne9LFwpbzimTfwpGnmY2OYimCqwwY2yk601YDxAwLE998mHoI0LH5tZDGg0laPnbt2K8CZgXLpFAlx0StHhOsFrMOjU++OFpmmeV4MTnulhBLwT8DmoQo2f2GzZ0UcBqRoAcUvZ1ZDnkLsihFngd+Dy4CV73K9eRx+F1KN/JBLgeka9jUeRpAAhcze/Df0GqYX1XEzKGLEcOyGvyQqWp0sQ0t3PoFNKH0OgmwFIe9E6EQVB0U1ZHYME0hQ/bVeLlw+hwJ42NIm2/eutX69761Qnw+wSa+NXUm1Pa6TendEp5i5xvVZgARmfBcCD/wYTCeBmpoleEPwV6Vqy7VhQQNfRXoEvjn5H5MPauqIQZy1qRVyj+iw/X4EPTFHaVu2vXkgDmtqsNAol6SLeZaRmq0gO3PBLJJtw0R2EkQzHRxk5f5yWNtvwLOM3TnMckp2XJFh/rseqtaiLfTapPv0eqP1hESB/ch1fXbl1WTz7IMRhBUd+wm4NN3V5r3KPX6LWCmtSbdBSt1/Ghlv7pw4zZZoa+k5ZjLRYTw3Jg+acbirnu+NsA72HkzQXy39SwToQxeT0qFeJhJ1Ayq/MGTJ4IYtQav23Eg7jRaGdgXl9g2F6aaAx9yUyxQCShfb2QUFsoD/kb4MxUhgA/VJIngykBOEeCc86RtVxWE1Kev4y/LWcRarl8eCX6bYHHlD/aJRSmFMo58X+S60C61Czx35TBajOp8r2ihjGabQbV9G9nsgq/Enbri/hET5MGxIhsWwCfGiPCc0Ye4QhSu6xQrwZ9ldcLUfn5nylR+ZLrpSmCc3YmC7s9CEzot3lgQr9KZnGPnsKsxZQ/4pfFd8r9UpNg/RuRqQXut6PCa1BVVekrEc5o8FRynNZzdyWarEQ1lSiPV1Y2JgStyVM7XFWp0iOcyVMpGA0VCW+j2h4CS6KdKcmT71RMAaM1FZ9Ea+QCP7Cs69aJ8YwlAbe0UCAkYTAImhPOC4aohNzOObw0sbowqxRpfsjkoTDuLwkTAW6Hli9aeEuT/4TBTUaPjsR+g00PMbFI1If+C3ivXAZidYrQWezqTZ64U0u8QmIdGlew0rFXYxFJYhb1Wz+4X63SCICDH5y59rTBpWdVtojjw1X40/awXc3qnUaZlv79zGn6RkBLzcgvFlgbiyqQ4PlgUOCSSQSpDliEaqG6ptnifwV9ETEjPiyZdWQt6WWxZZwKMfuTfLPFF0zUqMprJWc8OCAnJ2syYGUsxWDFieK/MAx6IYDgapxj5NzalZKFAPhHi+9CiudhhPhPzayEkuhKVlJ6V8zpjtkEdBADQlFvi7t9FXYB3Yrhot9jjeqoXgx9m1SZgm47WC90GYa+TwjmoMPpU1NsUC0C14PVqvA3PqxS3uvUxFcNNhUBvED1Bz8mGnkNQ+Cshv/gdaK1WKEp7xm/BGTlnUQI1sPeAi0GlQ+xmIOCSi5+DahewWiAeA5ryeoQcyj4Lu93yvWlm3XbyG3g2a/Crp6tL9VlJqe/o5ht1oScgAL/VzKGdSEh+K50ntnx75QUpiZQL71QYSr+SRzXhbxun5ZEY/ns9aTKEnS4/AItYBFKY4u4/RVWDr0by/8R3dYM9A1B0Dwz9UcWUCWpdhjx7/FqWs6FFa7Pc0pN8IvAnr0d4KANWaREE7JCZZXf12G2LDK1Z42vYA6kCslgzAsajQ+pskxgTNbiq+3kFnW8a8pGzGZnZHPK6NzW/H1ue8lDTbV9+9tFrEyK0KCdemNSB91bgJ4y7NhlaOaOd6VSeFzz96UyiPFZiHEIccZ3mwmBtaHh+VjTmwzQz8ALhiwqY3EcpwBC3NFqc1VnhVHrrQ0MxvJt15EaS9jp9KgYiE17xBWosHDYMzij14y4g0bGGtjEc/n/xvL/jW7Lf8CaDSJB8ixlCCQdlqpEtbP5HYBpmbxmME1rhA9HDHazQei0+m0GTjRxxNUA9TgwfhD8acKDuJAoUo88CjHPBZLV/upqo98UewXrQMAKYdmsy20kA2+6ERNuNcY4PKJNosmkzv8L66bqt3Vby3AO9esepU5aLnp5Y/qNqUQxTCmj2kUmA29KM7AAHKv/F5J1k676bakMVrxYsmIurVnBiw5ySYlKqFChgs8Wq+BPO2t7Kvwtcas12bfxqv78C04n8zJVYUWdS/YNho/3LZ1o+2bD0pTFZ65aVPFG128yq5rc+NKaVf0ZkfLWLopVrVraWeNwefAnvE577ZJlNU35b0VaF+eXuKp9uvwT/uYhJQ522Zk/4a8SSWBfPiTj77hSitmZZav0kbpo0zt0cAJd9KKTBi85wZw/VrfFMoE2HYteVo42payjWCIym43KyWDopnckpwzoJQkCqpMhPS/VbYnKsI5LZcDm1IgsWDJZknA6WyaJvyqnbKhowZNa2tKxc3lH3OhpXl7fsqotpuEZklPp65aM1648vLHOkx2/4fGNwc7WBp8an6AMNrtR7fA7UiO7rzxU3zbeDpwsh0rF+YNevcOmq97wqfVLnvjsHZc1s+BPg5KfN4AghAHQngkJIusVHxaRhZzZ6VKrzGoV43xP3OR6j5lHXRklCgtr07KiPFJ0vieJmxjXexIzj35mS2SK5bqK7i2pkTbYWjbc9c0j+dO8QU2SL9MRx7s3Pbmr4Wuebmn8zs/dueWGS7sqDdhj/Y88cOvmJkptFWWSSG08sj2zoTv04dtVQ5ftP6TQwiDgpwPgmSqQayAveViDkTEamVBQsAgWJMj+KRQNGgwe5t3oJuO7nvmMU1r7fGK29jlrNrB/kpS5UeZdKbrJY3xX8sxnlrnmqbH8TamJekCuAlKz+fFWdKsRWKi8msk/1IU+bZDfq5jpPwh6FUm8TIetmBb4bThttJgMfP5HLsYg73rkn7RTcuGyQGssWhkhWvn5gRyXn78X+Qf5+V9q7OrOdHdH2QnMmg2BES0tiNZJVGdi0cY/xSqjXV2BzLuVmyKUrftdMrBV+L6tXHxPylGIeAliTtRMwmhEYqpEnni7Gv8kKdAqM+9KEF6g+10JQLQJ35ds5QJ8Mg5hliAreK4gQxtaijTjPLxi3yU5DX9dMGD17lWxOMkQtDtWbV6/nrNW+Hrzn+EhEpkQRGI5xmmhiPEdgtNlZ7e6K61aoxxTMBcCPm36cGXSmZnBsGpmDWiD2awT8k8CnPcA++ESgPMQchDSnAvSHOMxuj2CgLjZ9zx+o9tgsDF/9m+ylen8kprPSTkWUCqkDQb2Pakw08/8WZo7d0FnaGFf6BKMYOXHPtiO7jTiJA2IK/+pMVhdBUxcCnuNiprQDzlAYozJYtYL+ec9tBE8Hp8fpZVdUBr/odepAc+648zbRD+QtdlCFNIRtU+g72bZWCxK44rgbclydY63Y8lQqDnZNoE2HpeL1ydQ+lizLHb5Y8l5Yjch70omIBpkmWvOaH+jbO4IIcfbkgKJlkG9IAFYzTKw56XmLUkZ3HEpOU/yJuIKvPiCgrd+Zo9stla9LApG9GMEDYSwqqJnW+eS67YtTTsi/Tt7ardVNk5xAsXreHSjxUQtI0zi4i+P7X5mb1N44PJPPbdz7N41PP5VymC26FQuvzPWv3n/9dmu7T1Bgwl1q9VcwGP1OvIbDQ7aH0pve3B8xTMP3rCuLpSyKjRE9AL7K4E8AWnI5BdUPvCymAM8F0wgQc4c2xzwgwfOmvhE0GchnAinMhNnNSWh0p6EaVNylWuh6PXErLv+PIAnQIBm6SIgzkmA8s4rSffqCzsMNH61vN0i16VQ2Jq8Z41McBbZ1UJ/qGyAeXQ0OoL+xyhrDCjF6Waal3fDeBp9Pd9YfI//D6W8o/Ib0c8V3ys4Q18FODMifRBnGsTIc7yRQ4BHvbn8/hVnvAa6PPxZh5SkwhUf5z25qtZilR3Bkps2z7+3M2cQ8cxpjCNv0YWQnyKIlsLiolJn97Uzf8J0hBwZWwXvU41EXIIz4nKCu/BvhqYIWc4T8HYnTyj3yxVHkoqlQZbTe2muLbFwmugBdUXnxk5j0Oe284D9WZ7i9FafxRn3mJhPgwf0Ws1ekUZRsnVzfwQH4kGrpox2u1kjqAWtvzGGvSc/pRy+gjpWlnc58Dz1BR0bpoy0jqogKiuMMbM55nNX6tw1m2M+8DftNutYe2izfZtmDj3Bqso3JoFzmlKSX2dTPg0XMrlojV5YgwRwv4yGy4+gIkMx+oDD7tWzeP4/twOShG4+hf4flJMjKm49ja5Dv89ozB6rzaunCYZUabR8/rK8XmukGZXcJEGgMXH6HUZZeAZ/b4Y869AfyqISjCjaItgRgCcHskLxKi1WNaKyqFXAk9hslSXiHNNK2d4uxIzYwkBGHnl8rl1VCBGV2BRF9qsxYUdQghHATfuh7nsN5U0eGCtCj6G7BXYnobfajGqo035UvPcPbxDhPQfBPX8W3HNNQQ6FI75AVcKXSPA+q2Cx8lYtwvNMwFIlECqrL+hSBVVBxrU5sdDTwPC2vLZyzTt4sMkThdZPQMuVhsyNCwBkEgs+dRnIWQSEimFyYiZMbpTD5MruBcTJZ1FYcp33OuxU7w5ejQE7m6OvXIcpW/E6qv+7gobiNOzPlqB7eGY3abTaDGqnF93ZSgl6Um+2ADevE/3pzGJ/eifNiKw/7CH35Q+pZNx1nzlNvgnsgEYlKz9bh3CNvFCtSlYnqywJszVoCwQDFjPP1W8yq2wBDkkkrRaBr6oONmrdkU3ubfOkboFN4H9FDpl9B0NqFwdrToSsGKIpMRjKQ2QmmhRQ1uiBKaroc9j0L3He4DIZ7ToGfR57Tt58sFhdQDh+h4rbLrOFHTrqQQJ9XesJVrq3Wd3MrKA8+OHNJAt4g2Io/OoPPzlz/fs+D2eJuqfrsJ86QxbO41PseIBLYjGgwxZlvyDrR1pSlWqDu4IOqVx0w2aXgUYqK1TuUKqFt/o2WbcRWxeQL7CUBPDTZELhKdOFTVSK2eKoHD6swsN+NU6XY8hk1rtws7yBPsN3t7NR22abi39GsJotHEapNWp6P8roXSaLU0tg3wX4ucbiZR8UrFYzj9EajZbZjLI6t9nkAOjr8HmcAYwPLh0ZDoWWDA36pl8txZDbkw+EhoeHQ+HhZctiaH5GCcK9F4gr8udA7/wO7smcRI9A/24c2GrDRA3MK4WaR+7K0g67srTDrizMMf2W6AT4Rc8xyYqdWWDzFeZ5Sb9Fbr7CHJfoObbWBSSNEsO2zLrbX/zEhvs3pWyN4N3+Sx+4tOZ5W+Oa9mVXrWkJaO2NazuGrlzTEhSxby569NH793Un1n1yde8Tjx3ds6hm/I5t6bXtgebxq645GG9Y0+5rXH/FtQeV54bPB5/7vwvPfQN8blk/PQr40I1UIlcW/dq2rL20E8vbxW4q75g3qc9mk78+pw9L1sBE3p7trPKONHfuOduqQLopb6uC4Y8aKnq2fHLFA33ynp3cVoUE1njM876vw1k1kHYeq0nqq/SfWnr7km2tdtxbMb52WUsg/ykaqmMB0gZFc5HW4WyyUyDJ/M7qgUtmcPAgwIHcU+VpyEG6YuMUM2MSBBKJMDUTACtuhMz8IvJTQAxm1uSKCLQ/WiF3P3mnYpN/m1guQqagVQ04RE4klAMkMA9DFkUl20BZF+nM/EIqB1fR8I60AMB4EWBpRxR3iUZPoOfpiII/6O3Y0FZRr41gBGMOOW1uQAhByhxpqdq8Qs6+UnD6XSpmRbGlnxiOHdNH25L3d93Ys7HFibc0bh1rN6g3LMvp7DzNAaSyKv5/Yp0JW35oBsf/x+t0ZsaGbRUeXf4rodYlUD5hZ97GtYC3+pSYndwBxQZQnQbej9XWCl5ISEwvcvf+WyRLL6UxWnhv0ZYAUGkvRJKVaGXNBEodc5fykpKcefZ8T1GGRvf+m0QvEt6TFm2pDED9WOmWQR2XymDNy9lcqDkJcZaETQLXYhQFTEQ+UN+TrOyvdfrre/q70762PQ+tqVvXV6OngePMCrQQbVvdUr+8yd04tml5Jr3l7hX+3rZqPYH/SE7KFHmT3WSvavL6qmOhSKJ5SWrohnW1otWuFzWU0WIxCA6vw13bGaxsq63pXNe16ODKWsFgNWgAX8u4bYV8fUbha+RHEOfXA5r+EqBpnxKtyvIIwxhYvcUAe5TQL+lZtXsOQwIUyN1K3izseQBMKm1J6CwrLTz8PN1J8C/B3ixM/jfHcU5xZyjseD4nsDiwqwUK+z3cYTdbrHrhwxtnZPi1olpttxjVjByjuQbIrZVAt0WRnfA5zFHEDXQqzwU2R93gl8uEMMA9scqSeb5jIKee1qQKnYuy2vI5pBWK6fkuQltJadmMzqJM5VmMbxjGbnhifNPRFXbL1cDZ8cDmYei1rksPNl06nNFei/J6P7gmEih67ZZ7NtfVb/vMldiOojKavufB233dW5Zhl5f4aE+dOU2tAc/arOR9ZWtUASEIzKCgpRmRkz69QFnylvTm2GaEM6uS/uoALzRbaoIJr3ZBN1TZ13rjhOzJvlFowKZYRNAaujhA59mmKm4ezLxDKZrYSWpsMbcnauXQNJZ/ihSdUSDeLCy6CSN0AY/TpyWWYOjNJG8KuexODdmGoXcTvNHvcHkFknPBfqC0msf+PK0S1Awmb8LgPzBaBQJnVNyHz2D4clbFyC4E++HTGD42u0+FIrcC+v8PgMsAsgHi0maRu9jwAu/ezKMCYlEFzDaW0m2m5vq1siUkzjSu0Z13+Nma08zu1mHMYkwmf6ssXAd+RqO6qA/YgTT2ORQdlLfoHN6ImtWi9+dneAC9FhuSt6LkJMp8NfoT6D9prEqO8Jl3EQQ/BHi7DrlWkac8dhniRYLY1qxIeh1JU5TURMELOFNkUBZ9yU1eXmYQc6n5VmhCU8wOhPlshfzAY2RSnveCBCaaecglZVNn2swowcfSRMCZ/I/STEDgUx7CKRIHy6ZTTT+InhZ4ueekmpneJ4g8iZMERlptmJSPysmAtJwMuEtOL8U/oMxWC82odWb1dEoUgJ9hNankHA7CaDZS6pADOyFqCIPFalRRvArYOQpu5LgCCnMCsTjyZrEPB/Vv5BXInSgC6cGKoBhOxeIVd1bcmb6mrStdcWn95XqnzrVSTgvUXp5uzN2pc+md9RV09c092yZQMeuNaMc949j4mo7TAwPDa07vHKweIOOcZWD4rYMHQ6e4/tKEwVQCOnVtSshOq2gseY+pRrYXa07UaH/6eurNN984UdZNBZJc+ubGnFTy5ePw2wPS+JqBjtMS+Oqda05LM19+cPgt6eBBLnRKKruBeCoRV24Axvi0k1CyKemb5RXa56jp1sOsRDAM2GKosSw4OC+lPlTMVZwtbwCTaOIHckk3qV1UKOmmmcuVinAX8JF2k4zgiLvrdo2XVYy9L3i4kZ2AZU3g9ihAJ6zKVdXTMNtWJBvXyhn5KlbbvAT2FakekO5eba3U8ZwY7dx65yXh3nSQIDAM//rcovDSmrMFK8qJn2NYsndlpLLTRGsFoJzMet7pd87rUsKISpuSe+69/bI2mtZXOnxLl/Zn/CTDkSRHF2nul4DmrkP+S7GsL0d/knXXNOxc3rC84dKYxqV1ahA1irgQ13Xu69yxKOqMLoatHS6NVebc0evwwMGetpG2kc4lp8cHAwNgpNZJUpaBzrfqtlN9Jav9Ro2i7gr7crOE9saknHU0K/jhC/6VKZjp8djBypxU+mXjS05LZV+3vfMtac4XTtYomrKwdzdDWyw6S1lniTZ9DDR1EP08LB8GEpUpLTq2e4tFxwafUij614+NlDD/TPExfe6C5Y+Ngoo0RJO7kSNKt8eXkW5AQx5ePHLzTchNo+MbRjaMIBtu6qxsvF2srBRvx29q3L17pU8momAjMn5z7ogpZooF7W+p20eP9MpDicGtJ68cpHKD3cHT6Tk5zkqW8ySgJriqWtkcVBrsKhtZ4pwSnhlfr2L8yM05CX5Vu/0tqeTLrtx6UrpyEHyfNNidDp6W0nPSoJVE6ElAT/ArFYtypu50hkoW7j80h0qKb4xyD3plxIVXABH7Sbyvo3WszmIxUhStMggqZ+UFUEqVaNCFWlbs6zvyIEWKvwOqi2I5Dfv7TTgdr7aFXUZ2bvEQQeJbDgocKehVVxCcOSb2Z5O9o6HKRUZaI4ghj/ECiCWQCgwP9aa9119trnWOmtQXU3MEbYiW/FG8GsimMWRygToMnUt0v4L+FmlCRPS3WX9fc2+2rynbZzL1ZZsIJCbklvS4mnNN7oCut7c+lw3M9HSYhE6EHBQpbH2KMzUxSnef809VCpCWCDkJjOxtzknK2EB9TgqU94KYhC7IvFrHsrVfsCVEgWZmyr4AjeHVwBxgOIo2OkLmeEuFixd/wKsI4Nyp6R9+SWwc3dVVmVG6RDAcTas0Rm2sJe4UnriegwmTKu5aq7Z5bPciUzLqpiiKTBOi0WwQGJaxpUczqzUibzEbtdyHXx69ajisljtHEHp5AI7jYEATXqPSAVFh0vHXLLtqaZhkBYrUAe8OrBNVD9bpBuQB1A4zNrQhLjyBfi2bSOzftvXA1v7WlsUti7e2HEhWJ5AELxy+8y7uLg65K7FVOpDoQJCOxAFpK+VYfqMsE6oc8shUkkOYpQ25Qz3923Kt+3s35pYOxQYS4dBdd2op4z0n/YO3nTL2k92l+dczFRBt8j6ZUio8lVD6XScSZV3htIXKYREeW1CQE0UCSM/ewKGGnARuYf+2nARuYunGnFR6G/57Tkr+QeNtp6S5tzJTPNEmb7AVi4fn9YIzljaLkxXPTJf+v41C0Lnlx1+Te67YzXKwdxkhhzC13Wt3NjYtb4atuQa2H16x6oaUlghH5FI39M8YS9GOeHOkfXmDlxcneJXsBKuZiQslrrZNRzaa2pqTFI6j/846G6rSstnkq9rVmRpbVOMVyUFGzZILdaZzKR3sutpWAGNZ1lLfAz4TR/9tdMlTBDEdlHvdtey8r9Drbu8emBcHaJW5nLwSeRX5JxTu7h+/r//oYlmObEWOor99/oCnwl35Cnoa6UXc6G9feuArx3/wQ+JZTi65E5Fn0Q+ytY+vW7p86/5t+3DpwJFDAMfp3r77b4x7HwjoxMcBPad7b3wgID7+uBh44MbeNKBrDln+LZmu0wj3wx8cJ+jJUxP9X+xevLWy16h7nF5qyz3ccyR3qLu/r2Jb7v77PAqpL8rVLFEPnDhJl2s/qAAB+U6Dn1lyn0voBZkG91XkagRz4acg5cxFYVci8zqVe5uYPCWV3d3Dtpz0cM+hI4AL5DuU+QDeo8IJNYtyknyf9In5RfNQ+E0C6gd3OsMNC7ZIPCfRh8pp3nvhvGAsE7fe2Q/M523JyFxe6Ll1Q7UOD0eiTuJ/MIZi7BWQMzyCOCEIOMUKavrlx/WNy/f01PQJHCYLYmAiWT2GaHOFU3gsv+PC2MYsNo3t7jQloh6KpGYlvKmiJe7mNej9FrH10ntktkpQOIEVGZrE5EZUkKF3ZZRee88yznQivVvmuKQkc1zKqy22huxqg60hidcBWynifs0MW/1kzS3LIxoVoyf1JrNeIGnKVrusAa9akN/qR5tn+e3ykUPDEUUPcECXWPRFXTIkc2IEciJg97PwfMU8DkXPuPNHyR2AP+9FWcidNzff1PIK+gGyArkJcOdmRemfRhqh0h+8tWPZEN67YuWmtdsDdckoufnapsZb9h4WbjWtWLu5ce+tJtOtexs3r11BA3ZuWeFuJDqE3OGea3Pbu5ubXCtzt9ys29S7LNcxVJcLLJljZpZzmRyDmGEvsVhXB3ctIXPN56i48n2HgY1wuGf7tTkJfuemlTkJfmvHspzUMRSoAwbDkjnWZjnXnNdwOA+HmC6eQcgdKEnKVGhwBi3x1phLEH/IA4LneBXzwyd0TWN7elJ9AltG8HEX/3h+x1O65rHLe6r7VAQpf8rR6ppQDHzGPXUx5N40urur8DnZIJOVTsVcMM1+d+0tYxGtilBzhE7+RGerHW7Am85PsVeNXFX8RLE9KSOwaY4q/aazQYcGv4PwmU/d3X9d96L1kUNEbzK3t6djPFcv9a7O9Q755narmbVC2gpdR+zZSgXK3eZT0iycvcmcBCBJ4zkJwALApAWgzRoSJWL0PJGRj2hMzJOTGGWk6T1yhyOzFVgU+C7YLM9Tt1MJjRR7HH2cVgQ2134RO9fuasqubrBhb15QpOSjmhGzwqusd1/RP2GWAln1c+QfIY2kwOr+QKaRH/e/2r1h0TWXRF6mtiRzz/U8kbune3x9x7W5L/1D/R29V+S2DK3K9S5ZgGIWVu4y5bQpsH8MKKcU+nOAdp7rueeJnAS/4Q4gZ+B3bLkiJ20Z6l0FaGn+95xTNX8Emvrf0NUYs5ShlfAcpIrLwdrYK5Tw3BDOGgvhubn6GtCg3C+Dfvmc4uvj0tctm8r1tc0yq68LBJy5UAL+yAq7jLIvUmHPpXloPxOjgOZXI7uQ22BGcqVoGs1le7bLLRHF8Uatpiq3GmnsjeRMQ+V0JxM3oG3tL4tnctmzPJicHc1J2Z5xON8sjTdmtZrGqpwkwzBFctJcKDLpAsq1aX80e14XzPosS2D8G6iuvFEj/nO7SHxlVqh97kKpA3jYo7s6zRUBG0kSGEEyPEXrrF5TtCkK/HXsJlLriDldQREjKa0j6nIFdBj+ksP84f0z/YmM51/Ggq7iKFLL4XAZKRoKuTWocU4byIJ/fjdYs4eQZ5Wurlnj0dyNSw4MoNc4HySozbnhns5csvsZeQV0j8YeuvoqxJXbsbg/1mvJUUNldlFBPCmLWBRRsMP3jUdz0izM4c05abgn2ZmTkt2PQsAW6dFYVgYdc+UkCJyy5CRqTrREkUqF1S2Kppntq48mS+Z8sBDRzJFgc3p3fvXjkg9NAIpMIRSJoYRsaTFACplijTGnIGK0XcS/MivJPpvfcQ6ZhXeRokxFQR1KUiJsugro6SMJgjm0ZdarirRlt5RR6dmkEPq5uSRYIjd2Ijcg9yq7/d5mxEWELs0N9VwDKW9fn8fdkrusrzf9l9CQ9S/kPIt8RngoKlGtABi6NCcN9eyDMGzSvr6sx93XkpMAnFD6L1JoiLT+RSLn2dizImS2lfO8vldnJYzzkx2gLn25QGnXJgd2DnqqvQZCJh+a4xlWbfTYPKmwg3+mKF6q0jSLQ9NZoS15lReULhSJQ+lCMiXSBdAOwPJ8CWMcump5BSBEnFDRtNFs0QkkQxrkZrCLFFJRUZyOAMtY9PFKKOXQyFXLFpY1DjPaO2+pS+TNl5BvKX3ws6K3pXEV4qI6vpC7q+f6nNT9Clyt57Y0N3ncq3NP33brlt5R6IctuPILyR2Y/lcEe9cXctJdPRKALHU/B2EHpOe2ZGXoW4A9DeF3jMoeVwh4XGehiQXFzwXSBvbxmj3nIybyakBMuyAx4SQgJmaWmEJO/ov5HU8CRwyKDI7k1BxtsLn1kJSe/PiMnPMKsdEFRNO5CPG7a28eiwJ5YqA9PhuUJrLj9vcSZQuRbsHvswK/71bkDqXe7Gq96sa+T3Q3LnfvIdrCuct6MitylZf2Dufahua1wyp1+QoWTqhs/mVhIJh6MpeuyEkARttwTloASqmrd74Gxx+bj1eITVNWnQXuVdKM0We3e/WlDZL/fr7dE0qvZavFq5vfa5lWzW5dfqwu3ZxezdCfk3XU95TT/7JVr+hVr/W90L2ycf+Y+2vUunDuiz0P527rXrE8cyD32Bcqb+jdnVs3tDTXtmQBSpjvyhUoomEO1C8Cmvhiz20P5yQI+YYDOQnCXrc7J60balsKaGQ+/IVcuI9EK39P361AW8xogbYYtoS2Zi2dP+MlPhuvmxBk2hLU9MQTC8dY466PL8ZqFVsuvftSY7YlQWOzhEmij8Nd/ADcxZ9LmHJOVxlh/i/HVgUan0PLcjfBWVomVgI5thm5U6lhHO+OrPyZIOYCWRaPrI2O9Pjbc+bB3qZcdAif66YBISaXdJoz08gbU/E2KMfAfGHlzyRhRMxJszAG23MSgBJtyklz4ShiTIETRybBpdkzZT4+uTVARGNWud7n7ySZbKIGNo6Z/LiETkHH3AvkzBPIY0pNzqPdHYFL2tjPUD1i7t6eW3J7utuz/vW5Ow+bd/SuyvUMNeaiS+Yu0jz5Iq9S9Syke8E63duz55acBKHtWJ+TILyeVTmpZyjaCBZsyfxTxObIlAtdsb+j9CBvI2JwhefFdM63B/NxyoezxXTkY4v+f2D9sijNDL9/APj9NuQBxW659toVe3LreiormMW5/qoUG/fefMXBFb1dudSQ5qR3blKNfEoa7N6hUJROaZQQAUDW7QFqSAazYnFOKgGU6spJqaEFOtzGZ4EppASAXWCr249MN5AyiQ9wstgbN1ZjDzuNDMvKOGO88YQpPZpWeuPm919UykRlyCWTBrR0aZ3db4m1VDgFLXrnTG9dCruY3roXKj0YXqECQEIqhlUkUFlHXrj2dB2QJ68jryt2yze/eWCgahs+/LXcIz13567qXtwP1u8yuYHxd1968YH7D/Remhse6syllixACZAWJicLpDAjXgoU0VgE/cjXctIjPVfdnZMK4A9cBpseF75gGDjlw0OpTkAjSxakkfjM18SVr1EkzsXTyt9B9JyDtug6OUNPw/zXpSQZq5ZpC6ZO8TTjAbTVMJJ2yLS1Jb/vfyXOLLtgxsqwi6QKhMnobT75c+CCAcIsnvRBYrHfadgLJsy/R3RZ8cToAi3LnhjN0PZ5tIyf+Sbsi/qPSDeyGtmB/Eim53YeMaA/RaqRYfT/QzLIGkw+obsH/WlWx1ZV14sZd3XGzbLuTDWBbJI7qDrj1K8X9Vat/5WVrRfx7PIfq63W0MCJbP/WE6HyaKYs596agtu3GVgkV5IQJsLN3GK5TmgR9WsJALWu/5UEoaqX/1hSZwHg7MAJKdsf2npCCs0/MMz24zgshmqbPdutaJmHwkrfaTda6L9TaEutdPRNz2zfmoH3T9bOlPtgSlOeUEJpfQT/+g0p6DV3iKbKjQ/tzIxbQzbWEnH9dEDq9hqSg7uOrh+/Y1V0bJ03qHLXBES9Idq+9hOLI71O1Map8z/RBFurWldlHLpwSzyzqsmV7R36fbTeq956YPn+Xhf+oODzmnWtnrbbLu9zG13NRrVZJ6A07s/0h3xLlvTUed3pwaqu27OGlqAllW70mBcFwytXDLUEWEb9B0tNxFq9eGXYmQqbYt1rp3siGZxxpKorTTVNwaauwvk4n8G/MVvzL3fe442wi17fvLNtZhvwnXXIAjX/vys7LGC2U/fMiVMML7cX4xkER0JAjybheVNh5Arkm0o+qwvbkNUYrtgpdeyKdFyxa/3Y+Cg8j8vAjXXUje7rUy5FOpjK1X54NJTKSq7u2/bXgYGW/6ycQ3Jtb8HWWbCIY7J4DpXczemaQgm1kq2qLYeqnDill6xkdnXfwLa/SgMDlS3/KVXOIbk221uwjVZ5fVAhZrTQ6V3hUG2hD6Zydh0+c3bduRuko3+Eh325gqWHfWEZ+aLTBd4CPi+eAHbGuOzKJ7dVr11cS7Mkree5YHZ9Z9uGvmotxnAqWtu5Zke93F2dgd3V5cpkHYnuKpzDtmtDv34JVLDWBc8Nc8w9R6xp10PrY7xo5HiXOeDXGfW25s2LBW+4yubtbQ4Fs6vqPF0BLFFc8el/sWUcruqgvlnux37HDCFAm6opfxR9FtBmGFkDaVPPR8KI0+EM+xxIxNdnPkmWr6128nVdoZWSUgivKQ4lzSfnnieoDAarZD7nkWB/PPvhX9+aPfzLd/6jvpTzLchXyN3I51E1fB7tdQf2X7+/a3hZ57Jl+zuvNyCvotNIBRIEApZGMkDAth2ur6CPHL5n/5XjFfThe64cH7/ynsN0BdVnGD6QW7Z/e+f1rV3X9a48uX3w1lxr95HvfvqR15CgkOoXT9k9bwmlKn/6DVhqIv+CJkbR2JzJwS1mrMkNwBW5K5d6lx3EUDt83YGcNPO121eelLYPtt6ak1q7P33ku9KnU4+8JsGvt4unJLvgeUsS5p58Ac2NgvlRNFGhZD7f0RezGf7Y35q8nS7LGDeVGhlo64UcomGraBtYntBV6Fi+dvN944c/TZLa38JcbmCQ/H4TQUZr5Fxu2diVc7m90YS5YaTBjsu53FfwPFAS6is0FN7f3jyWtmq1tNI5ROUpnOOBPXdhx3FUDXfWBvUkrYubO6/f2Py3ZHePwITyqp6xUDitpUyUwWgSeeVMEHjGR/4o+TTwZW4s5N74du3aJuSu6jnQu7+30XVJrmndSIM7sK23/eTIYCoXGNL1znWNZ3yZQpGzTD4xAOUqAdirBTjbLslJRUgj7SelkcFASk7fLodW6FKh2KmFCucLSskq3xG4uAM+SnOxnlb2kCmjM2gGlp1LEH9QDIz94GmYblXTLwD3Rs3PmphP5isu/lwQ9J+tMPPKmIidMzm8EKZn9WVh+os9SkQ2CIsZ5HJ9+54z7xB3Ar3bj1yCHFK07mqg8QxLG4VkTpUIdkfaG3v1J4NzDviYakNOxBVnRftL2OFg6WplIxBMbEzmJGVqtrE3qD8pzZ0db0NsyvT4pPZH8Tl9kC5yzebv+N0M7Q7Yketz+cRFrYjcnyiOLXKJVHEXRQTDRPlISKByZ00X48Xi3W5D++dvfMBzdcgo8a/IQeRupT/Hhg0Rz67kLmzXGuDcDeeWxqtYonv/tq1remtPdg+eJYRghk6jdhJZF1eYDoCBANYM56QSEN21J6XuwbMGD8zQKdROXowzeJGrNWPcgPFkFDhXgor9/aYFnbrRtCJD8+1/A1N9K1XIVQJGTeoivLCLXVcULfa4zp8xKTKU4YEMfV7xobI1Rz9/9PN3AWEn5J7tebr3qd7P9D7Uu/6Sxozrpty6G5vGiSvu6t1y8orBs8tUWL1XiAm0KXI1M9OuvbkI/lkgYed8wV035aTiV1yx5aR0xeC5xa1SBTr7RfHiF33McvcjEE2JgGZ46JrTtGGBohwlHzbVp2IJTsPReptHr6TD5uN/b1pD3ygEri5MnNPGixLnH4U8y0W/Ivupd4Hsvxq5R+lC+OIVvVLvjt47ZUnuvHF9dVLgx3KJUVUN0b938/rehpP9gwupgqm2E0URBBMF5EbX9pcUWDdCYEFJgbZ+LCcV4WXX9/Y3nJT6BxfWEMCnOlGUSLKSaGub2y/v70Vj83f9/y/cLJMdJKBQqv7eFIQtcopkQf2UHep8Eerno9DJwqoK0Ms/YN/DRdKO+JA6pWPdSz4/QtfZ/fEJ9AtZq0ghdLzOb3f4WNx9eehxy57kU8J+fB9Y1xuwG0uMRKVsBjjfhW4TjrKJltDjkmWPkHxKmju5tEufXMEye6pYyUk4psJ57zNBmzT2GO70+cy4yMSbesO1XVGd2lXdtaYxPeLhUJ/Xa8aftrdGqzpiBlrntrqyTQkeywmCil9vqAhafOm+sH/FqpFsOBqu4VUq/rPBiqblG8L6gFMXAG4twMujAC84JZ8i3ozcp3So45yuVG2dA7x0YmwCfSxrR7i62piHpBNPBffoHCJPqM071fsanqT3lzxi2WmbU4W+SbBwTjls01UAEkw8JZWCoRuelMoALXR65mzhT5Ho1Si94PGZGI6r3cmu1ZmGMQ+LuX1eI/4oyog2g96mIdEqWsfw8UxnIN0TUh+hRLfN2d5YxQv2plhle8xIjARXrlqWDcXCKRlduIOiSQwDEi7najcbon5jpKk7pgm4jMHsylTWH0uPbpD7m2CvY18grUi90svluMOBiBPo57O6qJgMWUkraeAeT+4xPBUqR5dSjCzqSrpMG4sTktzjUnJPyPCUFCpHTbw4qfwkxnPUD8PjF79AcOr/x917gLdxXfmjUzENA2AGvfdG9EKAYAFBsTeRFFWpQvViwbKaZcmyXGInjtPtuDt24hI7WSdOLMkWYyWbeKP0KJv814mTvJeysR3/Nxs5zm52U2yC794ZgARIymXz/773vWclJGZw7+XMueee8zvnnnsOw+ocMU+gtckm0PnmUC5k5igSVzAUG0i1Oa+8kndlh3Z2WVMRF8cQP1I6rVpBL9jj7e0t+lxOaxRVLG22GihWr2Z37fCvW7+qM0CrtAw7v756FAISQPLVWD0llUCswbwNCdjyCbjIrGCR2QIE7r4S3E5QpLIJLLP0cstMKtMtsRFM2iZXbBVRKRLCsWgMU5O04tLLrrjqOJdddPNyc/7sfnXRYQ4PWFoiE2kfCLb0hVRqZwpwVG7c3AZYyarVWVQk+n9ZSuHoiog+2OTqbosx2EuQY6a1Ub852N7v9q2H9Ak60CBBkzjMSFzZ4Y+2rtkWTmdDK9YlIM0+g30DexnIpBjShnxcjm9UCoxW60EUuThzHj0BpFUcvabEIYKgTD0Qzt0XUszMfa3E2zwDCoU9fEj5kL2RpWDS90hEOlCUgIvwklxZKFENIzGCccKpB8qK3H1laQC78qGyvZHBYJUomFpj3vlcp4wadVE109tCISns5ciGD27uRrGO3nB32kMpMYplmHDLCk/7xqJL8OTH9qxonWw2vT8Z9bdHnEx7+6qUnrg13J91MBZVLsupOJVCbzLSLBT46ZFMaGrDeNFnbsp5rE5TuMWptnigj+2/0D9jH1TYkD7ksxLVcoVEvDWuNBg5ozHOtcYzrRpNayZOIO640ca1hgpfplH6U50HDIlHlIWrQmfDaPhh27F6wgHbQw7DQjaLUkWawsJB78W1Pa3SoIVO+lNlMGQh8UgZDGoLP1xuGLIWkCUNNr9WAa3mvUDYYgjacOoKq991wj4oLVOPJZnklCcYWsGomBPTXLAwmvJmKAVOsTTjMJo8QI1Nj9I0wajYlTwXKAwnBJdNjxM4+d8Ks1WvyrU3M0rGYdFWfM1jWQtLKViFxaZjeKCk0Z9wPG21ansA3c04SREEB3n0CfRPuAh4tACs7BlZP9gGh1qttkFroRWxroAL26cMFTJWhCBzBx0rhlrTpLfj0cShEPsJQTD0Pu49YniQPNYo+SCfXorULfQLly6kX0gLSKFw6laymjCmadGgiY5Hy2BYgf1EGQzs7X287D1CGh4sk410j8iLoHH1Vx3XDVi/iObfWgdXpcH9XGJ4f6+rI+UFpKZVDG0KtjZ58yGAfAUKKhNPuieiVUkiAuhljnC43Sb8M7Je1vpirhWtURb7enq02UopVRTBUzarTqlW8rawPdimNTS5dc7cYESWGFBRK5XsQ0BWrN0aTOaCXVBWoEBPfw/7I9DTbdUYw2C4SW8whowhlxFhnW1cyOVlEaeBa4tTpPBE5pD3SqPlCNkgEJ/vrO7KAnpnEhfSmW/Oa2ipCkz9EBnhifLlBpH3XOvoWldQvVZWa6HGdUNSHuxxlBatQBUD+dmFkQ6frdQWZ6OoK6yFWaE+ibqCOouaQOMYTbOkpKgj7UFRQWAvkYyCABYSifar/LzT6+vakH1RsplI3MayUEe/wjldTk4b9hqMwbxLn9BD/n0E+x56kXxD2pvZJ3uwdY6AE9DMAX8TPrN6BlU+Q/oOmhve85eXBPkI5wsXa4nFmGoHuK+iPFcmS4v7WH4QERoYrubUqd9bMlDod0mpcJNDjRGESu8ympxq/FEJo+jM4OWvlD6GzCh5VmcVaYlgVoEGimfWVqMCZlbQCoxVSrHT/4b+Gf2p9I55GYGczcd0UWQGfamkY2POaD4W1RHmtJpMHww/Zm5cir+8KL/nhYS8qyQls5jvUEofNIcfK5sbV5hF7rT8e1Z3JarLbGFHCP0xwcMUxPCtcV4vv/8TjDc/2uzJ0DgO0ygrWF4nBuLKQyitsWkBMUhsCQ3enEuO5OwchdMUbnUYCYKIt2BZSA0M/JD8Up8Ca+VlsFbS1Uo+IUJLigQeCWn1Qb0+6HRERIc2FMHjB/UOkQw6FbznSvMRvmEuJQgq1Y2/UC0BISd/SNeIpH+HI8jhlWpUWxdeydWQW22ZULXSttjLavFHd9IkJdoMequGwu/rAO+s01l4Ev1UbXVs/xXF622wfLmCRFm9cK7yR5WGpFmYY42h0Hjln2tsUlsalcCLCkYBYAhVpQ/6XUAfLTIqR9prOYTlWITVcgSpurJxwcuroPbW3GUb1eHR+bdCQ/DhpdU+//DYb2D2Xxz+sLEcAEZkbc6I7UDPrJPrt5SSpVisYHQjbKJlyGDwrOPGDgmhJ3oPJRDW6G6JGTzcutJQQZVpP5g5Ylsko2TSS2nvpV3SROZC+kI6UX0FDxipN/RE+d2MJSe8r6HHBnG3VAI2UMEwX5F+QQoSBnmxA5G3AiecbksRmG3RKrIEE72CwOxec7E1yUZrk4+VUbvXrUe1XLStzxfM+7S4Ktra64t2BASCrJeOSrfK4/cUp1peXLgnONVuT8M9zAK0DLfVEPWZtJ641RDzGU2hZqc+Yqiun/8Ec9FSzbvsjoAZQFiTu4UTnkgeMiGs28C1RDxNrC14cAnBJCNQovwCzc1JoE/eUc/IZdTKAlHxOqLWdIpMTaBTSNzlsXdBnVLjPEA5Wm0UZdq19wdiHUFBQS5wIToguFiP39+1PvvT2j3MCj9V6WMK5R36qL5q4xCALgLilnd3vww492FERCzASOZZ0ULpH1Yfsj+yyCy+JGncS9U9etBKrX+4rD5E2R9ZbPdGxLpsrTVUSM1vAErWLaHxF1buLt1wIrj21unrT3w415UbSRpypdxIykAMRTeuG23xHNjVdduhgQP7c23ZiW2xfFvz+DaoC4+hf8FJ8PxNSEd1l4x3Z7JKPsNnTLzRhEBb3x4xKrOZCOJWUPHHA4eMvMlFiNaD4tX5t7D2X7hUlyhHkM19Z22YQBwYsXUDUfl3YO8DIUnVJfyVkETN3A80ZKshZWvfmgy6+RTKCDagRHkCvQeY/hq9kkS10IgLpLsjuo/4o/YVgDWU1o6wMx2waWlo7q+fLAU4waT6CwkFJFwar8G8BbRC8qAAYJZN5CRr3xe2xAudxer62C/ZbVdIVHT61GqrgFjYkNEy8CsWZc+HDwkWtc9K6h0H9YsFpWRtAIWbqS0OMcyeL79lj4VMUMuJmBptDMDO349JsWGsw2jMZ8JM/Sqwe2V6qMOJtNkQoAlijhCNFp1KGSqtjjZIBvj6G80xlxbYEuB9bwZ26l7wvp2ybP4ywqNHkCwSQ0+U1Los+Ie4Yry5ULw/RELz1GC0DpDs/YVDjgdDX/P/0I/5mx4w10/4Qp7jyLJ5jq1wNLJ4f5kssPeXC4f8jgfLfnPTA+WGUZZkOK76QhT6+p35Osifq8twDH0ie3GaoxiTK2JLt3iAaeTx9ezodLfGnRQNq90wZm820FrypNszHndxU5slEbLTFPEbCqb15ZVhj8Fugk2iQzkno9JQtIqyWLQaUR0PGB3gm3Qw1Je1A0hDwxy45wENx8iHkXbkYzJ+F8UgUoiBZ/QUFFQL+Bf3BAtXtcQzMYX3EcpjiV3FP2ZZbN3DLcuLUoX4C4l0Q766i4LsQTLJY5QUMS8QL3AYC/9Y2bLYxi9ELlikkebN/JrTOVcz89H5mJ7FFqkeWPsG8DaMmv1AM06anU43PCtPk3yHx98W0JNkyzBNw6+HzADJWfU6k5owfwDgkz8zNmB8/qfKyNgcaoE2GrSkSqV2p9xqvxY1cmraataeApCAIMCPU0pAt+exb+E6Ugd00Ql5j5EztSBxt9ljMsdMLMKZPLF4i9vMkpmDtoOhJzRHyUXOpKp9KQkoQDM5/a15cU8NAASL+y7gmqreb4hzmi9cXhXMnTX5BPWR2iSAxYZruVjbgD9SDGopYgXmDOnMQEetwAibz7GiLQbsHkAcGR4taPAdhpjfaAzmXPqIER2W12LlOY1d5Q4EutZlfyzhOIXEUz/Avk+MA9r0yzz1dFN4Bt1z2tKSn0G3nFGpVdEZ9HiJzVlUuZzKgiOh8+g1iAMpop8sCUj3wdTBphY1rvcCecMs1cOdkvtIzl8D3UmaS2nwP0mDvW3X6okixTwTcQt5lbPzC1Crr9kG8GOxhoCJcRxPvHeKjXlMNg0VfoqA1VksLi2FFjFCZTMZLECIRfBvEYDI0F4i0ThhyaZjIsqIVr3eDNPIUBr65srfjqo5sMJp9IrKvdIpF/j5dUZJSheAjJUtCgX6SI2elWmaDu4sH87LQBnS96Pon7E/APrGkCNSnSsaYWbQb5wV3KIQOI8+CnCrC4hAwWBABFoZOeiG6u2w8lgjQQqdoiTfEpfmS4dDKvJv3aNKQhVeNajRXCeKLxhW0HMp0cuA/YEg9emuNYWHmUjY6AAL997dwBISACkgXw15W5MhAahFh8FnI1GFwOSP3fCB4R8By5lWMTMYRakpWknhGMVRlSuSO/fsy0E9KJ0HQk5hP8JuIVVIRI6u+DLCYCxiRZzoX0pO0uowsGLIRXjBsveCf4gBoZ2Pha5yMJ/WHq4X9o3pmGGif0iGf5VFvZoOOR8rg15a5tPlhn6NuZhRquY187prBbrRPFpXwwu7BcUJVKFSVX78XwxDMCqu8n6eR3EcIzUaNPJ/MyzgGA6dVrHE30iVRq1QW1WVM0olZbPpeSWp1qgIpVFEV0IhZNVKvi8EP4cdIa9F9ODdxmoZqXkE1u+9ucSX2Bs0v9JgmhtJQ/129C8tF5HNaMJy6RfwBZ8FX5cavreABvMyBU5rLZ02in6W4rUWncHCEtT9lGD0mG1uHqdn7yV2sGCKFKyGe5VT0QTFC0xlP3w+woUdJv+X9HzTteezSM93X0ktP98fNDh8wp11Wa4bn7CkUWuu0twAmuHSs9a3hM8Ki3Rf5nk/Qylrz3tf3fPeR3y99ry/ZtU0TikFtnKdTE/0VSlOVod0V/EzNo2wiBrtO0PqGqgII6thaA50tvQ9UyZLDV9bfhBZ4n1A0ZcIwRa22bxanCAEa8hm82mJipn4gcVnYlmTz2L1w41Bf+UHMu3Qv5LvrX8WFtsLy9WjY2fUugZ61Z5FTc6gY8+U1aWGr6vPUpX+8iORaIwUwbNYfVqMJEUreCqfiFVeJH0WP3wWv8XiN3Kc0f87yGfn5/4bu47cAiYuUbW4dHrO4OWsXkOIiDiksGUNGZlBV511jGoackbO/kCQM/WBFVaFk0Jjt5IDdnymvLhnxFLrulxVgOXL3n8WZXV2vQGY8djncCWkqEdL4L9ScGpOFfVavFqKZDWspslt9wF5fTUtB5LS+HO8yJGkUlS+caUqGPSyahUQ3mo+EPJzGo7RmAANHpi7hHmIaYkGm6v1WtCvnGFZr/481oFwCMC2p72QCBvPOvZpdtenq5/9gWRewShQQIAz8itvBK+8qB145Xf+rscwRguQixW8620oa/BYLB4tiZ4jOZ5RNTnNLpFS0CoafDS4dCyah0XAIJ7EKUrJkCSrpN/s5FwuJ61SMQIQMB6vA3ykpXf9M74bX0VeLfkkN86fVrge6GYnpgb3EPCZRbSYusRwQdLs69f018/cL2AxC7B4NbPSAj5HmkuLm1h+cWHxmxqoRZfYz4BaMImiEVhLAyhn9BiTXqISQhmNBdxU1t3E31ebSfSf4SeNppJafAfy8ca5S8QEkUHMSKomLxEsiliQABYtsUrnrH5TZJaaBg96M3ZLzTiet4x5vXO2rN9ERWbLDW2WVBhS1O361lUY8vTsufXJ3Yfv3xzSBgojW4+8b+Xh+7cEz2pz06NdV23sS5i1ua0j8ifsHyY/84n37yp0XfnRle3XHT+8e027Z8VVH94YnR7LxMf2n3hPZ2zLWDo+tu/Ee6Ae3DL3N+wEEUacyHZpdTII69RzalbJzaCDJZZFnDhp2UhuqXtoKe7pIsSd1UCBM8qSRWrOlS/XPiIphvkoEVIh6zl/zYH6FMobPAbAbjT+mcqrDgPBimp0FckLZtHkFAjUIp/lVbL4+J1qhYmHLPc8TuAoTst52wUggd8P5qcDuUVeYa1Y5Jwo+hE/wptmsFXPZPmmNzz2GdT8bNZEJzaJrTOo5TS9uX7C0tWQbDTxi0vVfOuSnvM0vVH2JGDfElOWe9Ow+5lyQ/9IuhpPXV+4TnpNIEDnM4dV37zm4wF3SFh2pQMD2E1gZ1t4kSVw3qhD9/bt6XarfZ2Jjt3jLSqVimQ5haZv+lBhw/EhZ2zLR7ZWXsc8vHqfQm+EOUjAnDG+YEiFEpktUxsShiav3hFwY7jGpHTYTQpNwG0Id6+N9Z48fu2Kr+qkeP5fVir4SUCz9cjnauc6Jko8MhlEOsFCDXbifHYGGz+9ku+Bry6EnO1oe74yOJl4xeulBjexM6j7GZ15jtpWRwQ5sD1xqaCRLWHoQBFricglcj7dLg0nltsH85XypDfxSlkaTgfHAwTWUea5csOYcqR6IlJP2yUnBJqlmkm1U23SDcmh4PUsIbjegeMtlvzqo3dv3nVvTq1EYUlqho4P71kBD2zZO3f2f0AjAIOF13AHBk9Opce3FPZMtnEsRwKMwq3YfKh17NhYKDF5uHvF5lbrF9L7tq4u+mIexqJW6M0WPe8IODLjO9Ph3qxd1FJ6g15kYyv3tvdP+sJetcC63Taa8/vMvr7txYGTW7tVOJXsXyfXqf/nORb/LRFA4kga+ZTsLU7rtAlthGaaGEbblEg5ky4nsBm0iCWRbMJ1LpV/Y8SZrjBalW6zamsDR8r1gdIXOqUaVGjiolSRuHbApmHn11w3mC5dKV92uEhtuOpMRNAqLpDrGNf4fT6YFIeF6H+LA62hob8XlSpWyWdDZ5/lYDljTq/GHleYvAmnO+lQoqe/r2H/G529H/3hPtZoNAjsTyglTcJwrZ/ArV/KG0lo8RFwDwcgn37zNiOumaUAL/9sDsHfR7iAvfgJaZeoI16MuWawWAmYOHEEicfwZrX/jXiqGOvupjpmUNvp1JRyBnU+Y7AuZeD6ssU1K7GKQPhu/xvl6jApOM7ZcmrKAEcCrGugrMuw7pJCxsueqsCqzLqoEHR19ylvb9t43YNbY6v6Wo1qHoWFWBjW176pd+q2TXFj+54xZyYS1Fq19D5FwI45VCpgBPIAmrYPqLwel2rbRzZGUarz+iM7hpoYjUFJ60VCbzLrVQaboW37Dd3BUtyMk7jFj2lcLq1AGSxmnapyF4ajaHjkCihfhwBf/ptUc66qJ/R6UiFoBEGcQe0lltQAw8o2xW1dJPcvpRNo4vlMWnLgnBEEm9ScK1+ufSRdC86gaqi8viiNATwDq1XPTtFas8/iCagJGvun2ful11VpOOwPJgGf5VyhmOmNi0o1Q1AqLU8M6bWUzmzW8wKCI51Aj2tJNxJG2pAx5DZZk2cxCJXbsTCQfv5Cl0CAKx2ibDoP7ruQPnBfVPa1dxWyTQoq8bJ1w/DLizW9HNFTVRvV/LfSTlqtmzXxctm6gRp+eQkAaHQNNxx2rMorIK7qDjwaiyi8DMLzjtXjj8+ZMhOH7tqy7WObY6npD0zt2GBKDO6+aWL3LSOO+OrjA8X1BcukGO1v7t/Z5eAD3flbPr7ZmJlo23z9sNPQvL574uphH3ostmX9SMEdHtje0nNsz1So5ZbJ2NTkQM6ZHFwX7j68dcLr7h1ciR0yp4LGcOdEwJVNpZ3tH5894yq0FFxNK1dOxByFiLmpd70UM0WC9fhDoFuakZXIB6XIsZxLXYAERZBeQFBLKISoh15x5Qp4wutlir9NbOIrBuubzHJrETJSnZ9BipXyDr1SrvVOFH9bTmwy8JWygbG+WWaWW4GQuWQ6K5Y5XtZQIJvA5zN9EvM0/iFtjA3uu+Or1/YcCYkCCkvE0VygMJbZfs+hcWvbPdNrT44HTNmJo/duHb5yOGqiv8nz5sRAvGWqL+vR6OJD2cDYcC/2He+Juz7z2N2HewwaWqcnpNNpalHdd+3j25yx0NAVXc3XHCtPpHztoxMrK290HE2UNuRN7sLg+Lgv1hM38EaHHPNZmruEvwro6wSIp7Zfg4UBtyYgF6tdCdZfsW7KVtjFjFq/XwNaWf2VsnUTm62U2cV8Ob9fU1c+PF8fl6igVGSt5HiRxF9ltK5EZ7j76av3fWi1hwIXKyK2gQ37Ovd+aLXvi4bkWGvP3pAz6beoKX1qrLV3b8iR9JkFCvuOZ/Peq8o7m7oHC9tvHnZv2HPwqn0Reyqgb9l+y/rc2g5XPOSc2Di9YczWvK7NnQw6x6emN6yUa61MA9w3CfBrHNkj155u0kW0Lp1WZ7EgnF43gw6cAypN+0aDIpu9INlVUB0W5kvNntGX/LA9kE6gB619YxG6u1C1sWoleWWRpCVVaPWIsr9e603iQGepmdmNnIYAyE7NoqqPV17V6JUEEGAqdBJYjCbR7BRw9MzvVNwuhc5g1HJaUaEzGkQl9q93As2o4mi3x03/E0ZiKE6x1JvXybXEwCQj+H1g7ouy/PoSkFxN56DPPVjFujk+WvHIeLVNa8Lp1CaxfQncnX1eAvLLwN1opexJSd25cq0/3b4M4H1ePpnwNoC3Zns2IF58HAOAFgDeZl7gSAIC3isG9nS5VL5isn3PRIEHRicwNXma65m+urj+mkFnZOPHdlQuYQH7vmqiNIB4WX8oBLRhZnpqQ0wf8eqdAQ+GEoxaydttJoCxPBaIeXuuPX6y+6vyGdY/Acz7cUC7qRrmdUmYd00Y6QojSLgLV+dmsLHT4+o+8L4Q8xbRYqEyvCb1it9PDW9SQsy7HGR4G8xblIYTy8XhQqW8xp96pSwNB4GD+7LAYQnmXRY3vAvQO25uXn30ni3pjaMrrCoAe4EMY+jk8N4Va64dD0LY+yG1AIGDhj00fN2G1Ph0Ye9kO8dwgKIsV9p8uDh29Vgwvupwb/fmVssXknu2rin5eb1dw5g1VeDrd2YndqRCfRmHoKUl4BtfubdNAr4aDe1wu1jO7zX7+3Z09F67rUeNUykJ+GJzFwG++EQV9z70Nrg3mQBQ1b/RNQVxr5Z5C9zb+bawt24sCHsvO1qkOtpyqFci/1LQew8OFr6Gu6NJLqQpg97v6dWAwhxPY3cpDJ6kDHqfvoNXfQWb/Sz6/D4a8ja3AHpFLWO02W0WFh9aAL1aXDkr15qauwT07NMAl3XJ/Hy20NQadkDca0bCTQjSFMZTfLgpFjB7f+tAWvGODrIAwW9sClhbDmi9kcspXKBvBejKXop/RWmwDu9vy9XhYgUJBMemoP3mgPYbCew3cjkVDGSFNGrdluayOFixDAyWHFf4tp4P//j22ORw0aTmManeOdvUva1r+kNb4pbintH+nYEaBG5Xw107IFsqjkFfIXjlfVsjyNzWmY+t47RGntJV+dXkMBW239DnLSWtShn8iiJtgFixcheJJcb3S/L2mjmWsPy/j30JC8mK/Ow6WrT6re4gxL7fmL1HxWMUfE/sP60q/A2lNxTRNWBfQWGAb6oH2DcOMMOshH07kAn5XCPEviLAusUq9u1ehH0HsFBJUDYVrAPA3oHQd3Qp9JVW1/LwV1ftWUW/o8ugX7n3u0TA+GIE/IgpM37o45u3fWRTLLnlAxu2rzcmBnfdNLHrPaOOxOQ1g8X1ecuENtKf7dtZcvC+7vyKPf2BaUN6ojB93ZDDkF3XNXF02PvWGHjF4W0TXk/PEgzs7BqenL1lKQrG5v4K1uY/Shh4RI4uOFOK27vPA4IrkRwkLIIo7W2vdOdKcYJKpfSUZQa1llhf+E39tr7fUpsa6AyWprA8FNak2l4pLwzik0ZRl3368Jtl/Taq77flhqFqkQU1RKxdILRiubyu1aBX3XxksaxjiCuB0XH0nq1Tp8a9tCU+eMXt54+7OvJxnVECxyqgfVtGUzvvPTRqartny9prR71f0MUHs/6RoR6Hit++qXl9X8YjYM78tcf2r0o2b3nPyuCpez/z6F2HuuGyZvQAChkMIqcSVUPXPb7JGY8O757wF6NGpdEp9hyOXbvf3Tq8eo2EhachXwM6W5E8sr+GhTsQGxLGOs7xqbDNQ9DOGZQ6bdwdh7/oRdXgZeNNwsTn5NZG2Pxs2bibjktlqOlFZeEXYgIbsDE6H8SzCBrP2nITuZ7P799061SUN/tSbd6h09tWv3dz+otXbE3uTjlSQZvIGNMrc7mdYad0gf1m8vOP3p7v7o+tPbWy9eojB3au8w53hiZv3HFglz/hHJvatnVjILEy74g0OVeCiw1ATm2Y+xs2TgSBnJJ2zM45kZond7TEIiz0zO4iFxfDlTy530xLaWSqjtxRIKQu13yRI5da7Mi9BeMMHqPRoaWwJ2ctBoITeNSk1BvtotEhkKgJbsjCCrn42pt4zsR53A7qfoohMbhpLeXkANi2RKSBdX67jM9aMOs5DZLWeL2cYQbbcjrNhc6jK4BosqKtJTYvGNIEHdutaZlB207Ti2rl1uNbKGZkLOYKzaArzpRdMesMGEJZnh+DhoOAyV5UNncxxp1/4zqvzSK0JR1/x34tFcxlZm816yiNWUBta64smjTellBq/UCKZTlgA/DWruGJ6MoDfa6mzR+/4tvoC0rlPlJnNGt5nVYb8HlVv+09uHVV0BJ1i1aPRaNl3F43rXbo+EBpXap04voPrXrIKOkoce4PeI5IAVz7xZovtxvi2iDSBX25XZIvt/P0OA+AaFvJXCwmCq8Pr0m86OX+pNOZvV5qeLf5dWpRMW54uAYKGmlnP3E5XNtWcpXBeMOF18trvIkXyzruT+XamJT59TK1qFi3NGokUpCK3NadgntbaHs5akvYVqGLDey9bd3kLRleKRdwZ72t6zv79/V49PnN/cfU8C6rZq7o3TfoU3rak/n13RFOCSdBbS4OTMRWX1Uyu0ub27MjaRO6xjcxPph3u120FlirRqOgNNtMwc7RgC0bNmrUpFZvEJTu1lVpMeQ2WN1WQcvZXTZGY9Vz4c7xQG7HWEGJUeGWXiifiLm/4fsIHxJFktUI4ETckbAnddqYNkwzISYUY+wmRwxcxhCTlonHHCGFyrsrmbCHX9fRDSXcf3Fh9msXLtRwLdS2gK/rUa1UxE86ENUwEB1+vayjSw1jWX5xIVIdbD6vwCJYu4wvdx9MDqBi7o9grBTzDmBtrBIRVDCfCoYxJnfM7o5bOfQ99yv5f8cqKXQ3uomSZPmvablUNv1rtZoLhJtEbLVcLlxJz14jYuHZf5PtWz3g5V7Jl/uZel9uZ8m44MuNxVNNTVb/z4qyO5c5ndoJbCkO2Gb/0cBv8+5cyMHicohWIw/V7f9ZuVh16jJny6md0DbjZNvsPxbxcM2pG5HH/Dv8uqg+MXzlHZv9Pa1prZKHSTM5Ep4byK67us8uZqf6nDGfU2MUqPWky4S+zrM4ybJqunIgrzSY7NptN4060dvCmzdNdgYoAAIpQcMYjHqBEwxCcmRzzJ7yGXASN7nQGZtVVNN6k0mrrLyGgv9i/RshrccBb14rYVs5pxNDCgqNoNeQAljY5xQazraTa9QBwLJ6Hk18sxY2f5q0waaAUMs3Xgh0Wd6hey2pFPjZ71OCyW/xBDQ4hU3OvqFkMAUFeAO7w6AmEMYdiurefAqWilcoBQ7fIwJQazLreOm8PI545l7DPwR0RlDy6X5YRgBpjJR8umYgBb35LrWMa9nQeUyBOJA+zFLSsX3tXWpvPh2iydi3zLuHv0UuCwyWwlrjQkdz7Ftl825y+Ftl8rIYYQHV4rUgp3eGaktdxx7fteGWteHU2qt70t0hobD/E9vXHRt0NY3sKRbGUob1QqCUSK3pDKj8xVRyfVdgXIz05Yq7B0La+HChZVt/CM2On5hs8rZPJLp2j3VaTblCq6P78GQ82DHsL2waLZqtre2d6F+0fqdojBbDumA4bNTF8z2zc+ZoJGo2Zlr7Y8aIW2eK90lYKwRofRTQOo8Myec6zxTj9q7zGA0wbQtmK6klTPtavNiFZzKUHmBRCiLa1/X7+n5O7W4gbxXRLgW0qkzba+XaCD5pCAnOvl7W76P6fl5uGGcezr5DNCsDFykaNL9Q0Ol6XbRv1/tWrzo66GGModLGk5/caSvk4loRrkmYbsiZGUquec+WNtGUKw01DR0Y8D45uqb/VJyldKGOUM/2kgO7Ibl767pSIL7q6v7A/utuuf7Q2rSC4SlKVBGi0ahTKgVlYfv1fbxRw3mK64Y6O/2W5LgjOxjVpcZ3Qdr2AtoeAbS1A+puq+FYK+DWCAZDmVIRh49g3a+bd8f/yF4ewpa0ckOz+3XAmWz8j2X2cpxJvCV6NVTB6xFW704Ugy13bB07MuRjDe5ER6Dtro2TRwfc/zA2mhjy2uI+i8AMT8QH/daY3wLA6699e45ee/XeYEtHbM31E8G9R08e3R1sKyTXnxo9MO3xWdfvObh3vXX/DrfPum7PwX3rZbkP0Dz2K4Bfo1VfrimsDTl0Wp3JhHAhL63XeXeFta81grwLnb+4KB0zrzpza0Jdal8CHWjta4sQ3QWg+C7Kp8zrfblt6BI0KwUh/gojoCiafY7hcYAgVPSv7n4TAFtGVKNhhUpnkYAt9uxXlcw2QtSbRKUgKiA84LBL71EyJtbjddKPwlAFTEFTbx6BW+9zc4gGCK5+Iq1R4P9CwWsr0HmdRApcv8BAXtABuTxCBCTM8LCcsUbCDKIQE8SYEFZQISoUoyBsAHcAbKCEWBxoe2UVNmgVyncMGwQRKWjg0dQF7NAwmgKsPK2ipHxL7IC9o43gEYoXlTeFcCnrpF1U4OFKkVIyQK6rWfS/GaMn7nLHbRx2y408exGrtKBT6JDosYk/omToQP0Io3hWGYyGeGyHUs3gBKNkZvcJWPvsjyUegnScAvqsWz4FcrYt2h6RsIOARMC/jNr/YjTRDlQT1QZRQwKihjaAGl5bHjVUN4HlCH7oP5T2gDv9L5aroyTaJLiQkOBCmwwXXrsMXHgne8CX932ZxUj/lXdtj4x0Net4GpOctwp7fl3X1NE+qza7sa+42m0QyCnSacJwJYcRDKfiKpvy5k7f1pvG3OgH/Bs2re0O0WqRVWjUCq3JrOd1Jn3zys1N1nTAyBlkkKAidCaLXlV5DcOifVJdP+QWwItPSRhhrXySn1RAhADdWFD1n12s9WFJXYAQ5NSkz8ruLtjwmfLilhFhwZBeHh48RUCf17cVGrPP7AlqMBpbPfsneLYOrEkGu1enwedoV7hJ9+aTHLAsSaWGw/dptDI8UANs4K3qqyBSQEZr2CCJ/glggVaMhtigubMOG1BA2vYAzKBjQ8lmr7qztYcmIwAbDH77HWODhY7miIQNBr/9P8QGgbeABoHWqx7dt/bUqnB04tBAqtOvyuy6a+fk4QFXsH9XsWU4pl03MtE6mTNznrZk59pm45gQ7s12butyC02D+Y4tnS60eeTE6rirbXVz+7bxFXZTS1ubuffwRMzXPhLKbxrttFgL7UX0T6lWR7LDpQ2FmwyWXKF9dtYYiUQtlkxrb8gS8+hs6T55PxJisD2AzjlA5RskXJD3iq0QbCEAbDEl0A0Rh1/05lvxdCDAdv48vdvx8yVabFn/ljkw/GK51jHd+fNyejfr+PlSrVa/x1vTbG+5z4tRi/d5c/gepdGXKvqH/vGks5CNqrW8lGWUoezp/uTEDVs6NLFr14wd6HGI4Z6d71u35kifY4ZldcH2cHqkEDRxKl9Hsu9a7L/j5cNHytv8Q6PAVlJQolp2Zik1fOu2G3vNPk/nhubw9LYNPU2J1Ud/n5p0ZgdjOlustVi02FJevVem6RVzl4jDpFvCA7tqeCANODSKpc9qHFHGO4Pip42TKfiLWQvIcQq7fpmN3rOgqRG2PVs2TjKw9ZlyQ/P63V6ImojaRng1ElExH4l4WO3KDO44df+W8ePrWty8uX3bR792auz4uoJb9bQ2vWmga//a7qzPwIqZjYMTN+7oi+vx48Xb7773g8fXZ7wdq6Z3pSe/+d1/vGODt2NyendL875Vmfiq/dfedPJAU37vquTwdZ/87KdlLPDhub9hnyWNy/iyRkqsk0Vw0rKKXFP3DpfxZY2UuPLlmr9tUCKmrAYlYj+rvOrSE5y4sHOrITEzIzuzGKL9To3SADS9i/kaMLdQaONWYxLPgfnrkH3tMCYxfk6j8SJeBPqypmRfVkTyZUVLTEEw4HRsUtM6gwZO06vrHrbOlfVC/Vat5MqKVF1ZUfCmtSFgeGLgTLlhkMt6stC38GQRkicL75R3BWdbzDqCM+vQkWO39evVgZ7mlj2TBY5REjTPcaVNhzqmTw06ALrdefvOv2JBgd+nMBhNWs6g5dyBkIh6dj/+nu0eU0vS5Ql7dVrG4XKySr/PkpvYFgmv3XLFyY+u+YlJnn9+7hL+JKDd+gV/1rolsYlrYGzieZRE2pE8SpTYwcnE72Es4SR7Hs0DiW5GidNUPaPX79ReLjSRPAMjE2fAeDyMTvy9FJ04CXe38mdgcCL45ky5YdRFe7Xv2J/1Vlu1eyy5NUfv2rz7nryKx3BKik8c2tO9So5P7PuARsCBXBLYA0Mnp9ITmwt7J1uVDKdgVLSya8tBGJ8YhvGJ3ZtaLeiDmb1bVxe90fkARZXT74QBinCfVhQpg94gstGVezv6V3nDXrWGc7ntlNLvtfh7dkgBimqMSvVJ+7SIGmCBv5A6pAmJV3fDeIGKRAM2hdK9Kh4LQuqICuWaGnUQCD1lnCiZdvWNFbD1M2URQMu69hBZLgKWC3Upl3FKoRBX/kWh0qu/24axBrn0BNo2+4peTXA6NbaXMnpSLm/CwWGPfF/FV/6Gzf4MfRj9lNLrMlZ+SSkhrlRSqEfUAjs1KmJzNE8TJK1i3vypAfun2dUyP9KAH58hVUg/8oV6n1RLiYvFgc3brIbeqBkUORdPxRDZJ9V0OjWhPI8mEANY38sw4jzAlBIaXZBcSTWv1FnJIwXGK7Hl6ojQMdV0tpyagEgzcQYCzeVZcR5rCg2ped+ta2qPo23q5EPT8Yn+VpNKJRlBDOdt39w79f5NCVPr3nFHOhbQWUXqCoXfjjnUPKZgYchhx6Da43Gpt314UxT9r87rj+4cCjMaA0/ptASMwlMZrcYOKeQwZpFDDtVul05DGc0WHV8XcghofmLub4SJhNUNpmROq/mmqsgzctY2wTUI9SryrPmmFrBnBGDPRW3fFnsSJpyTYg1Fs9/i8WsIBnt+9n4VL4dWYn8wa4jfsVKs4Q+UGhpX8HKsIVhhbx1raJL8UqklsYYmKdYwVR9r+Dvr5PDvqMWa/e1jDX9Xtk5Sw79bxBv/f401zIC1WQF0hrGGp+piDU1SrGGypJFiDX/vkgINLyUmwbpBl8FLCXEJ9BS8Q78vu+QQw0vlxCQDuy4HnhLi3xddWKFNsYF9t3/tRO/RgFbApGqobKB1LLvt7sMTltZ7t645ORYwZVYduXfrcHk4ZqK/peLNyf5Efqo/A6MLB3OBlUO9+Dnvibuf+LQUXUjppehCUakWVb0nn9jqgNGFK5qvOVpelfK1rxyH0YVXx2vRhRNeGF2oNDohPUcB3zKAnk5gM0n1kWsv+zSKda8Burht7mslRo2NIm2oGkeew5KIa+5/nwU3XLEZLHlW7YqxEjS1TiYh2Cyxa0MRU6dldAGWRgDHTm/ZHLGWGGmQt+6RSqKg8QbrWdDMKgNZ6yQrtSyzlwOyy4YtLnZuASPZHGody7Q9cXDL+9aGwEXbyoxzcM3W3PT71gS/ML23bToUKiZdenbrnvbpYLAz6dYz+IPRGz7+0N3vT7cPZHbcvhlcPHjPrRln2i1md9y+5YZrw8HQsdtuv/UqL/wYvOa22993cCFWEWDauFwFdjFVk4CqJkjVJCBILYwRsXBNfhoGMg6d8a+KaIFKOFMCuE6iDoxjlL1fFy4uRDLKdGXlYd62b422z8KmUgTk0DNl0JqWmi+CkDAGchnX2TsIg1SqpWgoFlV9vfKqRseTJATTEyQvmgUpDPI3v1NxuxV6I8CKOgFWbRB5/Ad30qRCo+Tcbgf9VZwgILBWvPFRbTUG8ruAR7uRl5ejZW+NQ3sBEUqAKWvxkZYZbOfpFj5+Hk0iPsQJcbdF24nTmUmxBDHzAn2Wx9wScZ+Rhn0XY9SI/LQvPoMmz5R9GacM2Gv96NI7AuzzbjWyEbETSxD7qipib+ZFlsSVJj06uvLQaNxCq/092cLe1QWOVeKwIiDFdW062L71+kG70tu566M7/oaFBJWE20XpUBHrCgRF1NdzzZ51A21GU76K3WmtwaDTUpzPY86t2grQ+zRA76t/YoZ87gXy+OtgbqbQpuXmZlNtbjbBhT8j4frG+MvVp8fVADnlAHLqQwPPFg3gn7UAITk7vCb1exg6OSmBnxI1LydkWC/nHYUacQm6r84c/KN/79jz0wmhWO50Ge6CB86VpaGGC7LpsMaf+r0U5Dm5LE6rGgzSkJG38Qq+C7PhRnNu8uq7p9MbxrosAJHBM0w0kxjZ0736JIzw3NX/QY0c4ckdGrpuQ3piC2CFNiXDyhGem450jF2zMhibPNyzYjM0HFK7t67p9Cv1dkEK8TRZ9byzPsRTNh1iY3vboOngE9S0w1MN8ezd0dF3cmsvNB2qZ5sQE7Advg5shziSRrHlOCMLOCMJOSMLJqkx/DPhSjmdFlcC3EssnHxaFXGmIbmZEjyvpFpDgxlLdEIgDRZf/bmnqsdbFpENMaCoLC4F6W++q3FrXFDi67rp5H7lWr/5KZe715+eqiXyb7Btlokj/bo0YcwdOcm6AcJSgTfP/g5YNiQNzELsoMLojjvdCQePPn6HWvkdbPbH6CPo7bTOZBS5yuu13NSoBlp6FrvNwuFaeHCZpHnmzW/qsf812w3WrB2s2X8FWLsbTV5OnvI1eVr1qRdKaiSijiJRJKN2Ie041QntFc4fClmjkQRg/TZoAyWgDZSSbaCFNTV/sgMaKtC1bqwlyoGLtV6PcdKf/D8w/ryik8byS4Mpy/ODQUc+MK8SknmVehvzSh52wYL4n/jzb3d2bLn+k9uiq4c6TSo5mpVhQ93bujd/eHPc3Ll7dGBHsGZddUgnnJQCV7EPeNv8B+7bGkEvla4/vK0/xIkmJaWH8axmg8pst7Rtu6G/Fs8KLCtRKx3mApYVQSTGr5RwyOPArhqU7Kr7l5trN5hrLZxrNyB8g6s/8kxJsqIAiaFclI2ti9DdVpsrqctlW89Pwd9nlw2SjBQHq7VKIQNSHOy9gITQLuOw/7CqiH+T42D/mVczuEIlArtMJyiMy8fBvrgcDSZrOmoSvFD2PGaUYmRTS2JkTVKMbLKkVw4UuwU/ML9oyWob/V2d+riMxSbTzCz9ibfpPS9qjAsNq1be6P8JK+//E/G0SBjM22uSnTeCfGO5WVsJZk0JZ20lRH1SrK1JirVNAtaEcQn/Hk+lqDCw4c7p1/ZdKlGTdVZGYpH1J0+PUhrr7TrOzw+bavv3Mmyrh41LbFm/luq7VAbtFxuMf1fs7YNgeo7es3XjqXEvY44P7fvYl69xd+SSWiM0HRme4fwtI6ldUuzt3dMLsbejgz0Ont+2qXl9b9Yj4Mr8STn29ubR4Kl7P/vYnYe6FZyKYnUiqa/G3g6eenyzMx4ZkWJvTbzRIfYejp6sxd7OzSFfwi7gu8lXRYqgkRn8Aene97HvYV3ky+AeM3/vFuxH2O+lduz8vZuwC9hvpHvc/L2bse/hZvJX4J5y/t57Qbt/J38O7vHz974C2gWke+r5e58EzxKUxtM03DNK9wT5HuAjdC6MPYWNIEYkMp/LAf00YkI86OMlVmn9ovaE/4vUdY2JDhdyOWitXyxrT1D+L5Yb2izJ5VCXQ7yawp7AnlIHOjffODmyu8Oi8Re33Lh61Z423e39/anhlqCRLa2Uf6M96WuuObguGxncmkteffzg+mx6dEt+1Wi0b/3G1Y6VqyP96zeulf2Surkkehs2CGT5lmq9SKcTZjxVywG/3AzKn7UcJ082JA6rSxsm5Qx7Vo72hY2fKS9uXRUnxkUhv7WcYPr/wBjRrtMCfIhe94hFjdMq9kckp9ZrdGYen6EYEgeCmcLKKzmlRmk16xRXwYLiOEER8PzK9+dyWBbMRR7ZKfv5s+h3S4xKxTjBKzHxGYwrKXWM8SvhE3z2i4prG5MvSSBfqKEGyb8cNn6lDNoqsl8sN7SGKZfAW5B1WZY6pY2Py6BpyYpC/wBwMVcJG9QwSvSrbRMJbSzrL6W9nIKF5c+5ZHHADXdXnSvKK29Au1n6MGO369UaDuAs5SeSq3o7bL6kzqADhq/FYqA4I8DPmZIrvmHz3o7dKvj+3wG82ATef1KuUPElxIL+K9AyK71IqxdBvK04ByzG75T4QW5lKFwyWAbCT4ScMBOh2mAecDrJzOd7TuifIhcxazVXPvh/YekuR0m/0hl+ogw692Q+X+45QeqfKpOLOFmyTmS7E1uc97jBKMEWxeYuY5RgaHLDTRMteyOw6rSKYayRjmiwJ2MXQl3JQY5VKFVMb9Ngs4sxBB3+FTk/o5KKU0faB4Ptk1mjK9sfDBYC2lhhui+gMypUasphNwiiRvBkPQa/Ta1R8naTRvS1+NQ2g0pr1JpYs9mooPU63hpvdyeGCz4aw+2RDDxn9r25JLYN6wG6P4Z8SFoxgYjZIMaahCZFMECBf02CIWiOfV4RaQrgbkoQRaX7uLJhRcj+dWPhwuzzF2AS5bpshSJaMH0T0hiMIcY+X34no0Sev1Cl9FuH3wJjIINtI1k1c9yJMlqbnPzSWXmK52E1JfQQKVj9ZlvQzKHTx8RvYZUv/zVP2236++Q0cIziPph7wuvm0acVlAIa/4pKCD1RuRXy4UXAhxmsEyCiqyBVnskFmzUh2wz6zZIeQUJBPMG5/6FQIJufi1xj/Pwy7CanSgCqM1INIdIV3P9QBj0izc+VI9eQxs8vy2OLWeyt0TNYupSMnjEitPZD29s3u1kKJRSwkKop3BrOjWctvLeYbMpZtByxgjDr0SM0S3CCsvILn8nJD+9oNa3PXLGhoNOQAkeKOq2GVWl4W6LoNXrNPC0a0FGjTs0zDqfhLIY6M32SjCUBzxwAtLEjw3KWdYEk9XpEoSGE5yzXcA2zCmNjL8JYNM1FSAWWsAjPlRc3WhITm60BXDnd2wFom1W2kSq9y2B1qRTok5U7WIrkNCz6uobHvEC8OFSzd9KMAoMrCjusUbIOh4FH8LlXwTxeBeQJjHcZRu6qxsKin4LxLuhjz8qBLo7z6MNICOlBP13i2J7Wznw6pAiRMShWRCBiYo+ZT4T6obDpf6xxqhH5hxiphhsK9alN9dWRSHPssbL5BNn/2NIpNy4IlXcWE7uw/yBlosTaXGM37+jeWnTYWyZzrqiFcw8eX9O9IauzZXqbgs0u1QbO3OQMtvhExhh2jQ/meUfKl+qJaFuHkyvCWmt4bV/MEi16Iv1tWYMQbArrmiZXhGyxnLWprzWh1YUjMfSgyiCyorPJyFusdo1ntPJJweF0iYZQKGb2h7WeKJAjkM7TgM4JpIQcl3YEk7YMD2zIR8/4fLyUblif4YuQiMXHnU4q97nICeOTi0EFXDhIRNZiCSldrLR0nMXHgXimIrnPlSMnKOOTS4CGuMzJCWz57QY5yGUhzXIOm+b9nbs+ti02aVYz8DwpZQpkPbkN3XHet7lQnEjqeFdmeNeKnqmc/n6KbGlO9TSJmVJkFbopePjUdTuKSo4SYDZTgWYZX+eatGixp7u8zsH+7jSQ3+s+6cqZu1t9Ld2OpqRRwlvC3B+xSexuCW/tq+GtT0l461PAcjJ5QpTGilqf0N4QcvpR/xPUexp47pD0A9YuWchcYPJQWusTZe0NlP+JckP7RZmmL4vEJjlbeuWBocLaFhvnSI+WB0obcsYPxdpD7RGbRpHOhToiVg2FnvNO79q+MuEA3BbYvmvrUMLTtirf2hEsjgx16Ur5QPvwSBeUEcm5v6FPYHcA0DIh10YGOAwmnleDH06CtNxA3tQg/CUEdlHIpOWUmdxlmy1z2mo+HSsaQhkR6gGAvXZ82qSBauCfcVZtEKQ80QKQ+RgAXwr0j2Mcq1HaLAbySgxDUYwgSSDzfwsFP5iXvOwHgNjrU+dUKjfiRhjdDPrLkifOSBPicIQUGjNqfiKj1sUJRfgGVciZRbNPKG6sx2NgoiSPNZgsIQIZ+9CizAIlqwPMlsOhCJufKM8Ppcg+UW4YqOr3FurUQwNiWxSqgjZCtu8RLM9WduoAMUTVpzLdQYHWuQyefMRO0YDd1Wx0Ol0YiWstbdN9u1AzR61m7BadSmAsNht7KlTMxs1Ko8hrtGo1z1rMBtJotsdarJGhwfHUsEY6c/2LuT+ifwV0m0TukfMdd36ypSUU0WTQzMO9YyFnBI086OYeFUWj2031AqY2osZHlzL1/PEqcFHQ1KgmVQlt6fxkuaUl0pt5uDzmjjxYFrlHy7XhKOOjizl+yZEq/7KCYRFsy73FiSoHjv5U52/umUg0bwgoGRghQRtDLWFPIWxUufPhHpYFooMrjW+g9T67qznihEX1WBUthBNZe3YkbTZHi35vxq35kbstFbKptTqS5xU2i44XeZU9YhOsOo7nKbNJLKU4md6cirfoBZIVeEofavG4W2MuGjd5m6T8AD+d+xtGYx8GWisqnwwsRcUoAG1+BeWjKMHXFLE22ayCQDWFfTaF0nl9NGKVpMnDokJZv6Z+cQEy6nwwtJRackkdJGPDOAr/w1KQSv0wjfHPDeCtOb8A3tA6Vy6ewWhYl3jIgLI6sGpNPGGs/IZnScCwaDOdSFr9Jg4dG2TpJ7HKN/6FtNr0h2pZ+w9xPOd0uTj0ClpJULSicoxHmys/lXMA/ArIVxS7FWmTz0t9Fazjw4gfyaCbkQBiQz9TCiNIwA/+xXiP6BFDRo0TdX4im8+HSMizj4dPSSz6MHkZuZuoLmmwkKtOWqFalFyqrQPHNOadnyiDEclw5vFy+BRpfLhMLpHKiep+Rx0EWMKhgWVBXy4t5a38dWT82KAlkwxrWIqgeJYyBvJBd0fclu9MF40anigA8Y6uZmB1UabyV4fg1RXX5kyv5zb3BoFNQZPA2rDbDLyKV7nBXwrTKj1q0QoqHqbu/iBmirZKeE8JeC0K6GmX406+jGjQ7yIKREAfLgmkgkT0ZEgjoMLjllNcg7SWJKC021CjDUtahMfLi9sthn9YI/qLwvTFlU8TKr1da3FpUAV6ReUikF0MwPhneR47xFntdr7CQ+lOMEoanVMpaZtVxyIA/70CeCEAZBOYfqQbeUB+/ih6DMC+LHh+HvGmCjX/JYCBxwGHtAMtbFO2ZwuCNxUN0EAZh9HwA2YgtzrRzgcuo4zrAWB99PP8MJQ5/EDZfAPV+cBS/TyfRqPRP1mHAlEp+lnRgAFr2cjRv2h9zd2r4q1rC1ZbuifUHPX17VrRuipr1DcVQ93ZjU3pfK9CdFtLPWnWFHT0j2Q67Wm/7pyjOeox8Xp/i89dSIVFW1cM7mLp/RmHIxsPiu5R1GJyJwO8QW/gbdnKT9UWs0ntKAadXqXRA2TQa4C2IqBtEumVc5ScdaY0ueIM+skzwaAGYL5rSp6cRq8PWZzdaPcDOWfU4wmxmgJaeDAKqGlBLQ+yl1tiMPZL/rQYDVr0eoun+4GyNBwbLTxYjt7AWh4ss0vXF9xgmq/HXi2UeFlwiMngEG9eiDOH6FBUuTIBY6441BQY1qtYklYytNEVdSQGsh7G2x9rHw6pXH1XjRcm0oY7MALD4k2BZo+aFL12Rx/67cCOfTsDRo9BqWIpNaMwm0WGYxzZ3qCocybyhsjWlc323MhtvMmgY9pSjkTerLTolYLkq/s4dhz7MWkXKcKIvAesP3jvNHjFMGkG90zz9/Zit2I3Se3M8/emQd+T0j3L/L0p0PcDpA7cs87f2wba3UyqwD3b/L2PgHZPSfcc8/f2gHafkcZzzt87CO7dKd1zyfcQDbIbmSI2EisRClEjMFo5CCyCPNKJ9CNjyDpkGtmDXIVcg9yAjkg668D43vLqcsvx69qvCx08Gj3q2rrTt5MeGFGOIKUeokeTzOqy5euO7hzpyWZ7RnYeva5M2dZvMtmGDh9beWzFtdf3XZ++4kDugGVqi2OLuGqtYS3WWlQU2aa4Kn7s+gNb1hbj8eLaLQeuP0YFdm/3BJDExcRFQa71J5X701xMv/UPFPYQ300PyKIt/7PnKwUQU8Lybh9R4m7oaMqkg9Xf2upvY/V37Xtq0fXi34u/pwyN1/5F49f+Hv5CMptN3gl//DmTyqR88FMlnwb/fT6TSmWwVfDnrAXewG6ebzv7VDKbTvvQVDabQr8Fv6xsgj//DFvfCT/hd4MfSXBVeTGTSf0KXKD3gA9r4WgnwQ/0K+lE8+wA+HRXMpnFXNVGFQp8+N+w28+yyWwcfJDsrsLcJfwI/l2kuWajPhMIiDnWOoPOnkYyrTOYqqQXWT7/j0ZjR9zrdfw6PtTxPD+KjyBSpdIM9BgmLkk1XF9IX0qnq2U4LCxvzP9jWe4Ud/y6HB/iO54vSx1NUm1SuWdEjhNSyZnsc811oqcNzecWu16rOF6NSnJfis/C/oPwBrxOVBx4aKK4rds3cuuXD12nYtZs6Ng5mheUSkrnt3fcPj55qM+h/M6H77pvsHfFyWGTwLMqDMOmOvvc7ZPpTTevDvXFPENtdq/dJ5r9diNnNPu6NuYzrWeu2p7r6e+VdL67cgeeIo8DnSn50Z9NJi0t0WhhBn2jpLN0EwSiVHYXxwIvif0tyEtR5QDSmbmUBlRCIX7MJDQXLqWhM10ikKY4JgZeKoOmSuSlMmxs6sxE0oAykHe9tWCOhRqY+reo4g7RAXsjy2FAEvPs9dUi5skwLGIuVVpXUPplKq2/irE6KViAxPA4L9JGk0HkTq06OV6tNM4uX/78jZtr8QKAJlfM/a1Kk23y3kJbW97PqtWc0ch25/MIJA7Ppl6y93dzL+WNAyRkHIksgGPSMqyGpKnyjcaeeqkM2hq5l8pya8AtEl3qbdx3Th5UWHjHh949heqqdr9z+kA9MPeVysfxf8W/LSrQqyS9MIn9EKfJV0QF/abES9/DvoNPkZcATlgtRaNGo1r3DHr8nJa2PcUbDPwMdtszTU2+L+BHELjKOgGNoPv0kkynZ3nbU2W51bmmJtz3hTJoZ4KLCjSM1Or91lS4AdBHLh8drCvtmZOWE4RS2M8KB1b0Xjkcaj/4yO72K70qlKS1HGNgXSu8wwdHAmvWFDYHBSOnwWkVzjl8rr4Do/u+/KFVZrvSpXM5NJRRu6L8gf59a5qMHGfn3U4zUt33ewE/SP5GVDC16x/hFPkyuEYlGsxgP8RmyZcRh1yH7zSvcMygnjM6Ha59DvUgLPb+p/HDUM7IvmP44k/rYJNnyqANqz0PGpVrzaBUqbm8aqWyoXlQtQ7m7QS0hLm9YTP+IYXLiG50EJyorvxnFEXVGlKphZH/r/GCXoM9Zze5FXa78SeimrVbtdLz/xjM2YPk78Hz49L117Efor+Ec8qQ0vXzYI4npWtKuv4y9kPiYen9Gen6e1L/S+BaOd/eIX2vkq6/Bq6d0rVaos8R7DvYQ4BHOpFVUn0bN38ecFMzokMPnkPicd7MPgkE9G1nIk+aIZdUA2cvXEpcggbqOdCglX2yDJs8Y448WTZLLFLn+lq2YFRD9cqFilGQh7CHcAVHKQzelHukM1joKQSDfdtajfmWZj2vheeZWHdyRWRwJNDa3RoI9G5vjw4aDTR5D20xCWqtujXtiQdDuZGWzPqSj2A1Slpnpcxmrc6sKxY8iXA4P5pPTXZ49GqVTO/nAD20Ej000vUrgJ6/k+grSvT5Ofh+N/kKYkY65LyeAsNQWrMZQVGRppQzgDEIyD9A/mYkMZOpns79EqKUvzPJxXrwKsPggZwkTqySUW6gMDJP+H0BI9ZyP+vMigaexK74Mx1oSmkN+FzltyzHcqgFfcYl4CSjqHweneSUgkvec30/4PU4eLam6n6A0sN7eCfCGEjX+SB4srNW5rwWPByUhABRZS6moZUEnu0ZMug6X4ZNnrVqmfNlLXxKKADT9cVg3MsUg3F7auYhHscJAsNFsVJCywwt2Yp6QYPhBEpoteiXKs9qYYEY9F80PPkdQtCKJGvRz/5VySjcXotWhWsEDcHZ9JjCSLo8VgHiBKD7FDkg5w8h75M9CF9CxjFHqfnw1KluvH1jO0Ec2rlxB6I8xB/ymYw2P2/cMtI9NXjjX9aNXvPXwaF8X/mlpn6l+SXEOyCO1VRAZ5Vp4Qy9cAF8yECDBhADSLk0LM1RdXVJQ6278S/ldaOD1/y1DIdrKr9UBgN6zS+V5SFreqKzyuLSxC5Rk0tUhxM1GGvbZzARKQXEIuR+Ql91j1G1gr7ybyldKZqtKRq5CB/6vedqKuN8nVJ9tV7hdO78yHZDZ3tSAcwhFDSxGuERpFWESk1RlMbr3XRla9vadr+eMiRHrvjgug03ZTREMKSzqkn0TxijoGyR9lDX2hY3h3+esbfE8we2Dgue+IGezJrutFvAzy3VzsSpRTqLA7oO8gIJC1dUDlha8maj6PUFOptczT0D/Y722z/+wf1dvZ3rBLXU/xs43MCGuq2yy9rXHu648s51j/euSI7vOXyoyhP0QfIE8iByGvm1zBMjgCeGH3K+1/G+9z14+8ccd/HIx8rH9584cfPBg9v273fd4r55W+dn1+LrWlq2rNv83uN3vFR2fmLgg2PXr5waWdvZ+7m/TI4++tfeoUzf7pcC/eaXyD5JrM2zCfgvAxgHrpdvyvwBXU1pCCQFmXVeuHABICzpVpV5Yu89/gnwZxr+zuTn/lKeHO199K9l+LcCu18qB/pJwEng70kScp6HpD8YSacXCtwsgRruBQzyDhgpUM9Hy8A4rXsppy7htnahbc1VPYZE2KUg69CLIdoRcXJq9E6zUNzxMchsCQVOzDMbiY2T88x2oNC2rk1ituErPrh+w00pEQ+GwnbiPzFaQVujEqu5lMICW/9mga1/U9m/PJMrHqLt+UT+KsiZyTLkzIwbMDGsl7AAmEzaGmAag2wZgmxJkO+ELdcLKo2a+CZMgCT13zjP8nfPs/wVy7F/5atLubeK58n9gH8PVWsSJp0bHFNTuw7tdOzjkZ2lkc7R0XU9PZ2dcdd697oNI7tfKjkPDkyPrVrZ2sidNaZ8oVC4kBGW5UXJJtowchCwWm2QQOtStns33PY2BsGynPT2nNO2+qre6vcoScLvdXa/KVJscijrcPE74Ya3mPiTkycbvhF5+l1OaW3+FHqgk25G7pbmL9Xdvh8oopuP7b965dZVmxDlzfzNVWXUPbju4MguSRFdfxlFlIFGbIMa+mZ6XhVJE2iXRhncVdVA17+FBsrIJez+5/pHKu27UDh9PgnRwr16ffT36h/B49l0oK001WKhqEMoq3cbpRDyAySltEZczVeCFT2OSflYnBrFYn307lXPPkuu2VRd4/6uqayvxzv7g1pfLGrpMtmTXl3xyjvXVA7ND7mgjapzT4+Dtfs08gNp7vu/ePwLJ77wsf+nt2uBbepK0/fle6997Wvf69e9fjuxncRO4mAnARJShwBxgMShSmB4zKQwIZ0pXNKQUtLAFDqhqOmUQkFbdpbpa7ed0S5ZykJpCa20j9moaleLNKqqjnalrbqyhq5WqmZ3tWj7wtpzzr1+JU4bJdMRkewQ33N9zvf93///5/7nnCdPvTR9fvLUAweHFOXaBHZ0eHjo/iHsqM/Z7by/e1tde8Pqy9mL3Y8dPJ39mwfO9ZzoP5zxhRJbezu/CG0Ru3dldWmsQIa8XaPDnCEV3kWOZk51N0WWADPP/wJJUnPxclaBtzh3OquU3STU+YUCb6PbBUw+jUxeZUre7lOxMstfMS+WqAqLSUqQfEzo2F/uSFxSiSPJs2ati2XGAD0CMuLUGMDYXe9vgRFKP6m3a2xckWtxfotwUc2VfMmyeLYMBzO2qNKhOTZ/7gK1G3C1FetRT57q5KviwaamoAFrtVFc6+pZYm+nef36SGNNQ7I/2uvJ8unuWTz91ro4nq3Sq/NIHyJXgzKFRPyzuMa6gnMxwgt5T1bh0+vgtZ2csk4f1+NZBTaA5pYsc8jHFOeX0Im2uJrbqfmfdrwySCGYfE4U1N6UHjboQLNNcDPHE3Lg9ZMNaUFPg4RCzydqY+1RDycQjFugXqfCq5p8xEsAUyq0CkRCVExn8dT5fCGR0NGCu87XHoTzTqZQUHr8Vy+bDTq7QRcIumxuOJvicX79vNliMZP2r07BV9rticDjCyMe+BqDGgDGlcyhcd2vnkNdNqqlo1kyjoVRXDCEYnEIywduJaO2rIFa+qjk+UWfA+Mwik1ht9RV8IMjAw8+OHCoWelqUR6G9ApMTu7cv2s4OZrAElaGDnI2jH4oM9SbybalG7Jy9wnEmSOjI2x2MCn2kMg1QvlDvFPHrETpoBqqNCwfQthkWyartKXlhqwidx9B7ZqVI+LoiMhmFa1tSVM8lZLq8Fq1oft2XVr0DwiAotBpUJQfk/meOsRL15bnJRAUjW5y1odctI7AKRgUsVY54Ii2Rb1GhCD5elHmXswd/J16i9/lDlL/qhMg48MiDhkf9XnDIpG7BpFbinpocZKB1lkMpGB3Wk00gzzgHrf09fPFucmvzqMWH8ZfKthIWNbr5bAa50J+rEH8UE+9T5ay4xtZsZAOi5FhPhM885lQEf/vHvw/KtzfHbIFPzIIcMxgP8TOqvl2PzBt765dcayjKRPDo0TUqme9JhvBbr7bkglnnekhaH/6QdyQjYk9Oi3gVW16PohzyKRRhXzL5rtKS8YZzirO9CBqwqQMirhoyCpqM2qsq5kv1MbCiC9JJMlKC1nK7ZTcWJDDT5egobcsTb2H+gKrgjaKoki0N4KetwdcgWSNh8PfAI4n6vWFBeB48i6IbFQlFMK1qNj+qP/4jnpAEZIyMdqRMqzO1rillfr3+aZW1OEp7CL2D5oOTw4cOzbQ/NMnulqeOAV1OPjsszsfe3DXRHKqxOTG7w5l8iZ3AY62cXpqUrW8x6HpJcukeBHg5lugbWj8rjKUKbXBadS4RZkWpybz1vg4MsdkuR7H/tAmOR/rP648Q3KMInKQOkAOtkiOiJf7yyLPvlvBXpRL5IY8EysJuKrfMshzx7C/QKxa8+MfD+9or6/fEtsa27F9cyq1euvW7Q2r948NY8OAUpBRW+oTG7f1JjZHuoeycnqMze7Pi7gaAcG0Y366G4evcfQMXUQ7RWiPKl3FxuQhQKP0GOTO/oKQqwESavEbaFOa6OaXBYFURo/nBQKQBP/mJGYhNxZLa1/D/5y1uaplKSiyopSbxE0GhrVXud1Bq4HKfTK8WC4rzHImuOEBz87OB71SIvv1B/ik3gT3d+MYo8uZu5ZrF2VGb2J1JGPS4/+TM1XIXkueE6rYslDTL2EfImy3nj5/4cLPn376yYknm/+s5eff7+s72Kv0Thw9sHfvTkU5mtmZvFQiHM9nDvYNjBzuHdic7j6pCcil82z2dAWfjQBa4LnzoL+rgV46oarqSKj0Jm0ni2py6TzkwelKHl291zJFZKU0WYHvl4WO4XPD9s6OOEOQxZlT/FX8FcCnkCQHrHk+sfoSPhXjgf8lS7JcTpw1Qj4ZeebWcqIEbYLUyJBUOefQQcfzOUcxxnLOVcpkn0P3Hstzj9oJdKUfG0Xcq06nu2Jr6ps39HdhXZqQxHsj3R1AQvrZ7IZyCVkwWaY9wrfBS+QOKBT9kCAb5gnF0jQCX/jYZVlKkLtL1UXlgLBCS//yfcGsY4wsNbe4HdMXgB1PahoN1Pjw4Qko1MPNj7VM9O7o256cLLHcI5ltvWkgzqrNTkKFrmSzFQLtBQbqU9tqGyqa5qQq0RVNc4VW+c3ArCjurjzZlPs/KooQnD+DNGs0wg0PVmZbZRNGX74n8ItaTj4SV+3mK2A349i0WmXe2Zvati3VfPjAxpY9B5LjKswQ5YHPR/oAvunxXjbb2VYAeC6PcLkNzf1beQQnjwx8roz0IUhBExDSfCMSakUDdTmIlmOmVc2q/0Xka9SbW1N4a0UstfqZhogPYoliLkZ0V0vRjnqv0YKfieGcLagdZ3fHDA+k4Hj9nRGKjibcNV47C1d5cjQbjMUdqwdXuwlCR5IjuSOVLZHlVPQcIJxi9artfQR3VKWAMn7k4PV2h0Mw5Az2ZuC+9AY9Zzb5fRLD8BwtJftajV5LwMLjXxZyYaYF2OkL2N8i7NYfTx/rObanP/PQwPd7Mi/c94vUL37Svelnj6c2GSXO4+E6sFYLXtN6MTuVfjS7rzt9n7Qt+8JxI727Z2t/V8b/+ao+NGOcmksis9VQnSuJxctlct5scfXUxawyld73aFZBje/ellWKza/yf66AG6CZYnSHWKKAOL4MIOfPTq0gttedjxF69ZxuHRG9A/fQYDkz+x/DOl10FcRYz+oBcgwbABivGVjtQRgruUNFW/30DxzqkzeXwYq8WRdzweXH+DBH1+q8MA/mxybUEwp8Bi/HCX496xG9XhYTfL/0ghifd8IqEH5cN15a9p8qbDGYgAcV5ONwxBWDwfdL5dsuRdRwoIQ7jge1Z875ZwoMmSR1JGH2g1CGdOU+GWL94WabHX9KZxI9NskrssShv/otyYoOI8ULM6/zvDNCvAMGgSBYE3c69566R5NW14WJoI8D6jwEhr980yobXHp5xgS/nGuGHi9fxojmXNWtpk3yjAI/9RbtmlHKPlfYHwGtQYLPN9px7ShhQG+068jY+skrylWnjzlNh5wv9x7bEX/G17q1YffY4OBkf4SaG715qkeuIl7yOau7lftXbaq33fug86FpaPta/RkWxo4gZBx0wO/gHBwm+plrtb8RcEHw0G9Xw+8vvuMZX7AMUz23Nanu9K9WNRsF5poCLqum31bghW95xHcUz/hiKzFhJZpmmzGcKSni0YrVSAbVo31a+59qOdrvm3DZJFCc1Zz7U8nNPAVr1kZ8un+ElWnvqpVpdywC6/U6XEHiVa+2L7JWp4al1HXanVY57AH/sKQUweTLVVWNpitrZomnb9ivNT5SaZE2yArQijx1kbaxSr6sgIvWmK4o8LK3Gu3XlLIL53URlhmSxTLDFK6u+AdIovnxgihpZWUk+SJtsBgMFo4LRFuCWya2Nx7YE0j7ai/5dUbR+HuXQ9dGsCzbsGGwEZ5Ts/7Y1dHUvmpB1OO6Kb1bEliWsVq49Q891b1v2MTPVbEuWfS7cx9zIss6HOZo5uHuvW+e2e6xG3ijEY6PVreHmbAUqqszMbP4a9cx2gAAvE6WGRWA+7MEqhgzLPhbeaUh6By+VS0tfI6sDkbclFZJ+AFvsQoIF60+EIto/BOpgCD4Rb8siZKFZYOYFALf4I2AYPdADtrHufkGDvM3oAzoiFqUpsfXqvVsoW+7DoFDM7gVCrm6jwxX/u1JteiNHLDwuTuXab0/apfNLHk9TQaq61zUc2RVFXhJ481cwF8r697n7Obc7dxVo8AKFpiM4I/kQHJhE2CHRSH31/gDJs6I+q3VQWJ12Am13wGz2eng2WDQUVfFYLTFEQbf+80gYyatLmhEVtCD8rFGy1xRNJy4nUjATdrUWn/U+fCSLi6BS30tHQAkM04rjt45GMpG+MJ1EjmWe4XxewNu4vAY4YnUSuQzuojU5vCBrO9HeLutqabL5WGIz4wQ58S9v4e7lxCpe79Gv9/wePVWjzVHE1gg7K0CuqnVf2JWLFbUzVeu22yBWfyVNwzyFQFWc4avMo/kvzym7SqTRPOyNwT5igI/8yYTvqqUfqp0Xxl1DyzQifL9YynyRaG2a9+TO86eFaMbfnhq8MzZM0K4I7Z2R2edywDe1a/ZkYrKHPXbxvFHR7/X/LPp5NGjhwYTZ8+FU41yrHvX7kF/pKNeim783u5B1Q9o9auYHatSq79hfyY6TQ6PmeW9MwzDeWZEaFPlfNRUJu8OOo2Md0YBHxY9M0qFjxe1hQburJhiaFCVuAafN1JzYmh3MxEIRbzUM3TE9SeTx6dtVQ3StpYtsY1xSedZ94PGeHPuK6NgFYibPnnvAU+1jcn9l7tpA+iPVn8L/EMT9hNUkSwaMABNpyMS9Us+Mna5FnNanAEn6XS6ozNVqIxz3FTOtbyjwNaisoEP780hR2EinbHLCriuKjqjVL4SdRRbq3XVh/vxgq3G8cYKPY8AH4I67v/Bdl+Y9YIRiNkkE4179Yl1zSnCF4n4qGfpsPO1Rx49k2jf07ApviFq07VmTgat3Q2/4qyc1QLrQG+s7cz9ExqSWz7nruGq6CdytAXYrVZ/i7mwjHqmC0bTIs+YaP4KjECuG8phhWV5H91OxuGmFm/STv6KUuFThTLWYneqi+saSStlEM3vnSS9kVoXNfVr0QS3gCWMglH3d7TbZbt3EinMcauZAb/BPV61mmAsjj2hagvPStUyQ2OhECOR4bjTHH2bmMZ8QCJCEkNyNjj0CwQC6gNUl7mEUz0fCv6AbryDRZd4cUFd8qpSQ0ZUB2fNR1/aG5xmyGkuXFsfImo/NVRHm0JEO0HwHskbIWpwijKYZbtd5im8AecovcVlk71GnYH4b7uRl/AvcjoHz7uIW4KdI42ee78h1qIDJljecO994j6QKpEUL1mRfeJryJvEcd2rmBF4uhBa22PU6UlTD5b6+DaOYLqhJztN8Cm36+Pb+R4UvBn+z2y4ptP8lCHW1CSZcv9C7eb1gJM2s9OZ68L+H9H1lLIAAAB4nGNgZGBgYHOVl5vWaxjPb/OVQZ6DAQSevoxthtH/5f8VcxSwyTAwMXAAMRAAAFJPDDUA//////////////////////////////////////////////8AeJztl39oVWUYx7/ned97toGtLIVgrNschfujECJZzHmz6WTzLuymOQvUgkoNw9vYhn8U2qbUHyZhESK1ZXUT12IIlaZbrfpnbbo/Qq86ckrOZaxScGQUvD3n3Hu8Xe7Ve137UfF84Mv73Pf58T7n3F/noREsBEP7AKufV5g3SaNa7zHf6ntQp0dQq4ZR65uG53UJQr4yvKCLEdK1CKl3oNUQ3mN9obrMj7oQj7DK1TIEHVt9hxpeH2IFrCjrgilT72O+Y9vLEHD2dQEe1oXmCnUhoAqRRx8jzPsbfQewQ+3ETFUCXywmVs/6EwucPCfW9eVjylHtCF3Pz/fzuv4bxY6Ob72JJMePgRvNUZfNZ1nGferZWqNKtWFdujj9NIJJeZtRk7E2x6ilWKxfxnMp9Rqw2LOtkYSdDvZP92yabzrc2j2xHDqT3AddxF3Oatuo1JtiSjl7F9b8fc14HV8l+uPvcVKvKgBylJKzEpuTztyKF7M5y8O+A5G0vbyEbSl768yldPZYyalE0O5D0Hcp+T3PBgqbcrvZlOd2mXLdZvx2E9udbM8z5dnk2w3ZxXn17EY+L4/PqEg9w6mlzyX2cvyptdU3pjOb89JhHUfA7aUAd1s/mbKx1hkPfB8g71o+fZ7/D+oRzqrObQjnLEHYPpld/GRAJ7CPjqGFFiDi2u9ir9VtRtn+kE6hxXoKe6wN5gK9hVZrFVp1EK00wDrOsVE0ODWsi/x6DpqsH3CIfd3OnvoVR93627CDStN/P+kxVv3kXetEYfXE16NT24cgCIIH7caha/rWYPdk9vJvR92P36a6Bw/9Bp6gXqxS/GyuRsxpvdz0q6g56fjUfp595/JcOtedLR9krWbdqfPNZdYR1s9ujXw0su7l17/rCqym7ViptvBMWodb1Uc8F6/FTLdeFZaqTzBLHcZs1YJFrOWsW1gFrBnO6sa1oJlVzJrF/a3n/rbH+sNNejZuVlHkxvvbFO/vPj6/JtEfilm3swrj/UVi/aFEFeGgdQV91IFmascWfoZoogi2OnH0OjrpLD+fDKIl3b3iXItzZ1CH6aN200MDppci5kg810dnzTANmuF0ufQ2plujmEMhc56qzPdUbU5QpRl0faWYRivMENWYXzhuJ8ftpxDWUhXfy2o8TpV4Mh73Gq3As1SDjeP3CRAEYSzobjyjTuMBCqOItf6fzKCZoFE86q5/oFctwUHa6+qAWohjzr4Vwdeu/0xsJtIbcNhZVT16eb5y93j9kv+L6/g35POr17AIQ66vC6eoH69MVP+CIAiCIAiCIEw8djOKcrtQpNtQZDex3cn2PPgz5XkxdkPmWCfmanwj/HYe/LkVib2kuHOJvRx/5tqCMFF4M7WHN1e7doa52o3h2dr18XztztbxudqbqQVBEARBEARBEIT/L/SqVTrVPQiCkB5r11R3IAiCIAiCIAj/Bf4Cph84kQAAAHic7cJbSFNhAABgO5mZLTWva5ktM11ryRAzUbOblpWXqSunrTXXnFrOltmydby05mFOM9N57bRUIiJGhAwRkeHDHoaIREiMsYcYwweRGLInCemf89bULkyhy8/3ubm50RaI3Ya2VCJ+SOdWhnusu2kbxwPxmNiu9aR5anewvLy9jDurCfGEL7s+e3f7UHwMvnJf8+5PflJ/xF8XwAmkB84EqYJ5wTainKjcwyZRSWMkA8lCsu5VuyqE6UT9a/ZJNkPomXXpVttfa0cOI2uXHaAseOMsjBdmOChbFB46T+CkfJ4x3HioDNA7RAgiBJGEyL7Id4sooQB1DWq7w2wHqhc1aIlkgXVtR9qX0dyXtMxT/cxRQ9QsPWJds9GMGPIxfqz4uDVudLV4wmoJSAKSyD3BSdKdbHE4NXx6yO4seVEy8Ye4ydwUQcq4a86HrZQakmpa7YLuEiktekNo07np5gw0k5g5zmjJisrqyaZkD+YgOXomk6m5zAI+XCnP9c7Fc3FWGjCWl7YCnmfbbPnxQC0Eue4q8p3KP4RlI7AZbM21DA6Ro7nOB/RctIBW8J5H5elvKPl0vplvLjxXOCfoL4ot6iyOKUFKum8ygP5bxaVBpe1CgjBAGCIcLOMBI7crRKEiXDR3By8vLrfcVQFzFf338sUeYvV9SSX2gCm5CIw+fI2KUAkqQ5vQTrQPVQMD6Ag6uqyKXtVc7Vutr2HWmGvMtXG104+kK9ikGdKpx69k0TKjzFgXVzeJtWM92FtMg2kxPfYRMGGTmBX628mT5BP1nPqp+pnfMls/qyhVVChQxYTCBFiAacAGfG1wBwgNjQ3KeTgw1ZgNQRAE/duesJuGn+LN3c+sLbizVnIrWUl31hbQZmmzdPh2zHUldpkdug3PB+zwScgVL1gLNCoKMAjYVLaXIsBm18MGdL1pvapeVR8NgiAIgv47bAiCIAiCIAiCoP/JNxo++EEAAAABAAATFADUABAAbAAEAAIAEAAvAIcAAApGAXcAAgABeJzVWc1v48YVHzubONnsLtpDgLRIirmtHShysEUSYAMEkGXZUiJLhiSv416CETmSZpciCQ5pRUEuPfTcS4899Fak7bGHnnpp/4E2f0yv/b03Q4mS7cUiQA+NI/LN8M37+L2PIWeFEL/YicWOcP/9Usw8vSP2xF88vSvuib97+jXxM/EfT98Tj3YOPf26eLDzlaffEA93fu3pPfHZ7p6n3xTv7Caefkv8ZPePnr6/c/76rzz9tvh878DTD8Q7e7/z9MO9B+/809OPxOfv92HJzr23MJqwVUTv4MnvPb0LbX/19GviifiHp++J93Z+6unXxbs7n3v6DfHzHe3pPXG981tPvyk+2G16+i0hd3/j6fu7f9j9m6ffFt+98WdPPxAf7M08/fDRu3t/8vQj8d17/xLfCwlbPsLvY1BnwohAZCIRFr+JyDHXBJWJlK8KMwZULOp40hAR/qQYYG6KOOVYRSONuwb3Na4hc4rv5ZOPnnwsz0yQJTaZ5LKZZGmSqdwkcV02okgOzHSWWznQVmfXOqxjURP6IsgeQ5bBUEVmnIE4ggWJeAEiSXC9afRTNru6WIoO5t1MgCWlHU+llyo7OYhgW+nWum3mZ+yn9ZhI8Qm8fSI+xQOdWbgmP6k/+XRb5m0S79JuGFKFX87wh1A4xz2D+5K9pSczzN4evCmPC4Sv5A5wn2OsYLDhUNXXfhkrlcwzFeq5yl7IZCLzma5EbZolRUrTQTJPVWy0rd+G/11JI26NvxBdWBiIfXBacYDVIftzyjITrBbdIthX9kCGWp5mSZK/DKg5loQcF4qIZUctU5p5CYQJZuegI7HEaAGKQCSeAhJzzJMBDroY0gyuU5aSeKk5B8LpJA4HLOl0GVH3qUO6NENQYF7zioxnIrZ6nQpW1FjynGcilqgAoZsvtcwhJ2JAU29ljJk5a3Uyyc+8YgFpTNkXF44yGM520pQAAQn/XRWTVS5BArbfsMf5qsYdZk6LZNtj75dLsDFzri2uekSofcPrnNcvMK7fKNbHLG3OEpaMQ+G7SRXvMu1J+4JRVT4uGWcD3Z1GirX0ReC8cTZOPQ/V77deeg4vXISuV1FSnCNUdPMNv8pkD2CJYv2B179dUvMk1FksrYqtRH8zEzlRcxMt5cLkM2mLcR5pidqKQxNPrUTjsLmeY2UcotSyGN2kjqYjJ1rlRaatzLSKpOGmYWvSzhU6aKBS0LRkXkS5SSEyLuY6A6fVOQuwMs0S1B2VHaRHUbKQMzReaVDOQS5NLHPqw7AMS2RkYuhCuY/NlAU7Rbn+Jsdi80LXy/b52Mq5ipcyKNC8nd3UOWK9kJmCL5mB21io5hINBGogcYoZa74Fe57AoWtyScmFyuZOF7WJYKYyGKYzIErJl3NBPBWH+Is4QBlvRvMbPajuO90huGLxIcJvQedIKCqDKYcrhcwlZidcEDm4Ik6dHHPB5uYzy/PUPj08jLTK4vq87GN1NMJDHX9Y2MN8mSbTTKWz5eEkifMPI2Pzw6Dcs0rjS9MLVmBXqu3KYFZFmopAWZJkScntbdZyVqdsqOasLOVRVV1x/3KVtOQKsFwxOde6rXCXeR/43kRZXONGTHwknyRU+1DKsMQ+/50U7cfK9xzNFWPYc2fdmO0oK9f1Pc29SPtazXxXTVbVu56ZrHyovdLm57peyFjnvru69xKnt7bSs+2B6xILxingnngbZgvvKXEHHNNw9cazjT2tcZ1zH/y0ydH+Mfa43Cbd2fBjsV1LL3cv6fefnCMXbOwD2x6su/62XZ9VcoA8cb643bDc7rPVzhry3hLzHqPu9NTlntrIKteZE391Xjm64DoqeGXIfdpFs5RDnBH3+rtz1L29xj4ya+llhZjKrjnjJmA8znXxUNzn38gjTX6Uu2iJ9GZm1zg6iulw9Q6xztwOZN2shv2tnqG50S141zScARRZhTlCaQqO8tmhl/k1XqyqMg98Ba87xnrHK63ps+QYq5dMScigDE484hE3T5LqPCfUjhghZ7/bMdtYOeZ8w84s39uS0S1lyPdXGf0ccy5WZea4HTji95Zqhg9YR8pV2eZcpNgG/EJcZuYXHLeYOSin7eqbpYze+aqCbOX93cXdZYP2+txWEfv419hveqrF+pXa7f9TH+syn11+pf6N0GlI+P1Ssa9ltiifn6nPx8n/Nh4rlBT7TtgZ3/NDX7OBf6eM2dZ8hc+EK9vlzX5p493xBT303di9P2lE/KCCUVh5E67WxCvLE+u395L79i5X2+pyJfbbqyN++zVbfpd2ZRtfus6H9Y5UxrAmyq8Q+toox7qSISl/Z7iXjVllp3VWj9kW7XesYhXLaj9xMTz0EbdcKdHKhrK2N3Pp1VGt7vTOy+qOs5nTayQWjOP8R8ax3BUKfqVzyOiKBSFfSecal+fgCCp7SP6Snux2gJA9KHe+pze6uYLUhDvPOp7rqNPXRsLrA88db+1qa5yqfWVzleV+4eI19r7fvv+qO6KarRCwnKkxS3eVdPMr78dmQXWva4sWc/TFCUaX2D0HPNPBnEQ3HeDJM4yOMXuMmcfgGPrnjzlil7wntcF3wfudkzHAtYfxFfe6EyF5TKMvwd+DLFrbEl+xjhakDZlzwLLPMNvFveX5aEUTMxcYE33K3dDp62HViD3u+P3RWTrCvFx5uGlVhzWWlp1hNID8tn/agOwOyyP7Sf8J072VnSfe0gZjRJJJZhMWdXlEsxe4n4NvyPob7LOztsc+nOC586XFFpDmuvfV8RE+z/wTihHZ18Xf2qsGY9Bma9b4NXE/h+Uk/xRPR7xT9LHymD0dMnotjxl52+XR2isXqSZ7Q6gSBsegz/A7XWE34KuzZVCRtondJT9fczn/Gv7aZOT6PHLRaPJoxLGipzUfywH7sa31kjOxxVwN9ni4ypATzl5nfZmdTke/YonTR7Gt2lJmtXxJjTgp5fMLH+mbuBDqDcaE7BquNN8l2dVn5VDNFmkaGR1K+mysy6ukwFf5UhZW42vcWJ6mj+0g0yrXNRkam0Zq6Q4N0szgaQAWjbuyMtXZ3OQ5xI2X/DUfmUDHJAsPrEyykpiQhtrN08I0S8IiyGt05HGNtTVaUyowsVzMTDCrWLaAUhMHURHS+W9pfRJHS7lvDqSej3VYYYeEl1nL7HSeIjNt88wE7tCjVMBnHaWszxiBfQMtuZ7TwWRGpzNhsoijRIWb6CkHlc7InQSqcC3ytMhlqMlN4pnpKN1EtC4b8dKzU0AMn8XMzNjA5vrD+w/vj2D0JKEzGTLag12TY2VhbRI7cDujVRj2/UGBjusL88KkOjSqnmTTQxodgvPrruM8QIA5MfikhcT0Ux2PlqmWXbWE7TJKpiaA8kwemTHkq0i29TjTC/lvz9Eljh8I6OcJvCJw9LWOktQBPlBROpNtFQdJ8ILB/CKZxbJdhJYO+Mm9cwqQ5VNx+A4YNNZNMwV0wpqcZFrzwfJMZVN4TTgDL0QVAmQyzpWJCRYFPNNlmWuv7geZpKxNAqMoR8IkKOaICh9Ay4mJgM0+SdzwVw6RxguV6R8O2KKQT91cJG7l4/M8mq6kXM2nHFlfPo4MctXpJlmZ+7cPaOBCIg9rdGZoJnTXDEhawCE746KF6HFBBWxp0ucJPDyE41bTUWCSGndyd6epruih0hWOR5qNWMyS+Ut8pFIoshjGaBYQJtImbMtzHeRliq0zGQUQGi6+p2Waq3FyrdlPdl3GSU6F444NjS9mlyv+kZ3RyeNYb9SvqriakQE2RzoZBGl1xvkyCFzVtVty2D8ZXTYGLdkZyvNB/1nnuHUsHzeGGD+uycvOqN2/GElwDBq90ZXsn8hG70p+2ekd12Trq/NBaziU/YHsnJ13Oy3MdXrN7sVxp3cqj7Cu1x/Jbgf1CKGjviSFXlSnNSRhZ61Bs41h46jT7YyuavKkM+qRzBMIbcjzxmDUaV50GwN5fjE47w9bUH8Msb1O72QALa2zVm9Uh1bMydYzDOSw3eh2WVXjAtYP2L5m//xq0Dltj2S73z1uYfKoBcsaR92WUwWnmt1G56wmjxtnjdMWr+pDyoDZvHWX7RZPQV8D/zdHnX6P3Gj2e6MBhjV4ORitll52hq2abAw6QwLkZNCHeIITK/osBOt6LSeFoJYbEQELjS+GrbUtx61GF7KGtLjKjHj+f58S/xelvNhXAAAAeJxs2mf8z3Uf//3fZ++tIW1Cknxf788sStl7ZSRESCVkVRRtIaLM9t4UDS1U2nunHdHeQ3uc5+08/8f39bzwPy4cx+fK8X5y4XX/uvBokBsa/tvZ0PCv2zC34f/yn6TR//tfUoPcoDQEDVFDs4bmDS0aWja0amjTQA2iIWvIG4qGdg3tGzo1dG7o0tC1oVtDj4aeDb0aejf0aejb0K+hf8OAhoENgxoGNwxpGNowrGF4w4iGmZIsKQ3bJVXSJF0yJFOyJFtyJFfyJF8KpFCKpFhKpEbSLtKu0m7S7lJjaQ+pibSntJe0t7SPtK+0n7S/1FRqJh0gNZdaSC2lA6VW0kFSa+lgqY10iNRWqkkkCSmVMimXCqmUKulQ6TCpndReOlw6QuogHSkdJXWUOkmdpS5SV6mb1F3qIfWUekm9pT5SX6mf1F8aIA2UjpYGSYOlIdJQ6RhpmHSsNFwaIY2UjpNGSaOl46Ux0lhpnHSCNF46UTpJOlmaIJ0iTZQmSZOlU6Up0lRpmjRdmiGdJp0unSHNlGZJZ0pnSbOlOdLZ0jnSudJ50vnSBdKF0lzpImmeNF9aIF0sLZQWSZdIi6Ul0qXSZdJSaZm0XFohrZRWSZdLV0hXSldJV0vXSNdK10nXSzdIN0o3STdLt0i3SrdJt0t3SHdKq6U10l3S3dJaaZ10j3SvdJ90v7ReekB6UHpIelh6RNogbZQ2SY9Kj0mPS5ulJ6Qnpaekp6VnpGel56TnpRekF6WXpJelV6RXpdek16U3pDelt6S3pS3SO9K70nvS+9IH0ofSR9LH0lZpm/SJtF3aIX0qfSZ9Ln0hfSl9JX0tfSN9K30nfS/9IP0o/ST9LP0i7ZR+lX6Tfpf+kP6U/pL+lv6R/pX+kxtkSZZlRVZlTdZlQzZlS7ZlR3ZlT/blQA7lSI7lRG4k7yLvKu8m7y43lveQm8h7ynvJe8v7yPvK+8n7y03lZvIBcnO5hdxSPlBuJR8kt5YPltvIh8ht5ZpMspBTOZNzuZBLuZIPlQ+T28nt5cPlI+QO8pHyUXJHuZPcWe4id5W7yd3lHnJPuZfcW+4j95X7yf3lAfJA+Wh5kDxYHiIPlY+Rh8nHysPlEfJI+Th5lDxaPl4eI4+Vx8knyOPlE+WT5JPlCfIp8kR5kjxZPlWeIk+Vp8nT5RnyafLp8hnyTHmWfKZ8ljxbniOfLZ8jnyufJ58vXyBfKM+VL5LnyfPlBfLF8kJ5kXyJvFheIl8qXyYvlZfJy+UV8kp5lXy5fIV8pXyVfLV8jXytfJ18vXyDfKN8k3yzfIt8q3ybfLt8h3ynvFpeI98l3y2vldfJ98j3yvfJ98vr5QfkB+WH5IflR+QN8kZ5k/yo/Jj8uLxZfkJ+Un5Kflp+Rn5Wfk5+Xn5BflF+SX5ZfkV+VX5Nfl1+Q35Tfkt+W94ivyO/K78nvy9/IH8ofyR/LG+Vt8mfyNvlHfKn8mfy5/IX8pfyV/LX8jfyt/J38vfyD/KP8k/yz/Iv8k75V/k3+Xf5D/lP+S/5b/kf+V/5P6VBkRRZURRV0RRdMRRTsRRbcRRX8RRfCZRQiZRYSZRGyi7Krspuyu5KY2UPpYmyp7KXsreyj7Kvsp+yv9JUaaYcoDRXWigtlQOVVspBSmvlYKWNcojSVqkppAglVTIlVwqlVCrlUOUwpZ3SXjlcOULpoBypHKV0VDopnZUuSlelm9Jd6aH0VHopvZU+Sl+ln9JfGaAMVI5WBimDlSHKUOUYZZhyrDJcGaGMVI5TRimjleOVMcpYZZxygjJeOVE5STlZmaCcokxUJimTlVOVKcpUZZoyXZmhnKacrpyhzFRmKWcqZymzlTnK2co5yrnKecr5ygXKhcpc5SJlnjJfWaBcrCxUFimXKIuVJcqlymXKUmWZslxZoaxUVimXK1coVypXKVcr1yjXKtcp1ys3KDcqNyk3K7cotyq3Kbcrdyh3KquVNcpdyt3KWmWdco9yr3Kfcr+yXnlAeVB5SHlYeUTZoGxUNimPKo8pjyublSeUJ5WnlKeVZ5RnleeU55UXlBeVl5SXlVeUV5XXlNeVN5Q3lbeUt5UtyjvKu8p7yvvKB8qHykfKx8pWZZvyibJd2aF8qnymfK58oXypfKV8rXyjfKt8p3yv/KD8qPyk/Kz8ouxUflV+U35X/lD+VP5S/lb+Uf5V/lMbVEmVVUVVVU3VVUM1VUu1VUd1VU/11UAN1UiN1URtpO6i7qrupu6uNlb3UJuoe6p7qXur+6j7qvup+6tN1WbqAWpztYXaUj1QbaUepLZWD1bbqIeobdWaSqpQUzVTc7VQS7VSD1UPU9up7dXD1SPUDuqR6lFqR7WT2lntonZVu6nd1R5qT7WX2lvto/ZV+6n91QHqQPVodZA6WB2iDlWPUYepx6rD1RHqSPU4dZQ6Wj1eHaOOVcepJ6jj1RPVk9ST1QnqKepEdZI6WT1VnaJOVaep09UZ6mnq6eoZ6kx1lnqmepY6W52jnq2eo56rnqeer16gXqjOVS9S56nz1QXqxepCdZF6ibpYXaJeql6mLlWXqcvVFepKdZV6uXqFeqV6lXq1eo16rXqder16g3qjepN6s3qLeqt6m3q7eod6p7paXaPepd6trlXXqfeo96r3qfer69UH1AfVh9SH1UfUDepGdZP6qPqY+ri6WX1CfVJ9Sn1afUZ9Vn1OfV59QX1RfUl9WX1FfVV9TX1dfUN9U31LfVvdor6jvqu+p76vfqB+qH6kfqxuVbepn6jb1R3qp+pn6ufqF+qX6lfq1+o36rfqd+r36g/qj+pP6s/qL+pO9Vf1N/V39Q/1T/Uv9W/1H/Vf9T+tQZM0WVM0VdM0XTM0U7M0W3M0V/M0Xwu0UIu0WEu0Rtou2q7abtruWmNtD62Jtqe2l7a3to+2r7aftr/WVGumHaA111poLbUDtVbaQVpr7WCtjXaI1laraaQJLdUyLdcKrdQq7VDtMK2d1l47XDtC66AdqR2lddQ6aZ21LlpXrZvWXeuh9dR6ab21PlpfrZ/WXxugDdSO1gZpg7Uh2lDtGG2Ydqw2XBuhjdSO00Zpo7XjtTHaWG2cdoI2XjtRO0k7WZugnaJN1CZpk7VTtSnaVG2aNl2boZ2mna6doc3UZmlnamdps7U52tnaOdq52nna+doF2oXaXO0ibZ42X1ugXawt1BZpl2iLtSXapdpl2lJtmbZcW6Gt1FZpl2tXaFdqV2lXa9do12rXaddrN2g3ajdpN2u3aLdqt2m3a3dod2qrtTXaXdrd2lptnXaPdq92n3a/tl57QHtQe0h7WHtE26Bt1DZpj2qPaY9rm7UntCe1p7SntWe0Z7XntOe1F7QXtZe0l7VXtFe117TXtTe0N7W3tLe1Ldo72rvae9r72gfah9pH2sfaVm2b9om2Xduhfap9pn2ufaF9qX2lfa19o32rfad9r/2g/aj9pP2s/aLt1H7VftN+1/7Q/tT+0v7W/tH+1f7TG3RJl3VFV3VN13VDN3VLt3VHd3VP9/VAD/VIj/VEb6Tvou+q76bvrjfW99Cb6Hvqe+l76/vo++r76fvrTfVm+gF6c72F3lI/UG+lH6S31g/W2+iH6G31mk660FM903O90Eu90g/VD9Pb6e31w/Uj9A76kfpReke9k95Z76J31bvp3fUeek+9l95b76P31fvp/fUB+kD9aH2QPlgfog/Vj9GH6cfqw/UR+kj9OH2UPlo/Xh+jj9XH6Sfo4/UT9ZP0k/UJ+in6RH2SPlk/VZ+iT9Wn6dP1Gfpp+un6GfpMfZZ+pn6WPlufo5+tn6Ofq5+nn69foF+oz9Uv0ufp8/UF+sX6Qn2Rfom+WF+iX6pfpi/Vl+nL9RX6Sn2Vfrl+hX6lfpV+tX6Nfq1+nX69foN+o36TfrN+i36rfpt+u36Hfqe+Wl+j36Xfra/V1+n36Pfq9+n36+v1B/QH9Yf0h/VH9A36Rn2T/qj+mP64vll/Qn9Sf0p/Wn9Gf1Z/Tn9ef0F/UX9Jf1l/RX9Vf01/XX9Df1N/S39b36K/o7+rv6e/r3+gf6h/pH+sb9W36Z/o2/Ud+qf6Z/rn+hf6l/pX+tf6N/q3+nf69/oP+o/6T/rP+i/6Tv1X/Tf9d/0P/U/9L/1v/R/9X/0/o8GQDNlQDNXQDN0wDNOwDNtwDNfwDN8IjNCIjNhIjEbGLsauxm7G7kZjYw+jibGnsZext7GPsa+xn7G/0dRoZhxgNDdaGC2NA41WxkFGa+Ngo41xiNHWqBlkCCM1MiM3CqM0KuNQ4zCjndHeONw4wuhgHGkcZXQ0OhmdjS5GV6Ob0d3oYfQ0ehm9jT5GX6Of0d8YYAw0jjYGGYONIcZQ4xhjmHGsMdwYYYw0jjNGGaON440xxlhjnHGCMd440TjJONmYYJxiTDQmGZONU40pxlRjmjHdmGGcZpxunGHMNGYZZxpnGbONOcbZxjnGucZ5xvnGBcaFxlzjImOeMd9YYFxsLDQWGZcYi40lxqXGZcZSY5mx3FhhrDRWGZcbVxhXGlcZVxvXGNca1xnXGzcYNxo3GTcbtxi3GrcZtxt3GHcaq401xl3G3cZaY51xj3GvcZ9xv7HeeMB40HjIeNh4xNhgbDQ2GY8ajxmPG5uNJ4wnjaeMp41njGeN54znjReMF42XjJeNV4xXjdeM1403jDeNt4y3jS3GO8a7xnvG+8YHxofGR8bHxlZjm/GJsd3YYXxqfGZ8bnxhfGl8ZXxtfGN8a3xnfG/8YPxo/GT8bPxi7DR+NX4zfjf+MP40/jL+Nv4x/jX+MxtMyZRNxVRNzdRNwzRNy7RNx3RNz/TNwAzNyIzNxGxk7mLuau5m7m42Nvcwm5h7mnuZe5v7mPua+5n7m03NZuYBZnOzhdnSPNBsZR5ktjYPNtuYh5htzZpJpjBTMzNzszBLszIPNQ8z25ntzcPNI8wO5pHmUWZHs5PZ2exidjW7md3NHmZPs5fZ2+xj9jX7mf3NAeZA82hzkDnYHGIONY8xh5nHmsPNEeZI8zhzlDnaPN4cY441x5knmOPNE82TzJPNCeYp5kRzkjnZPNWcYk41p5nTzRnmaebp5hnmTHOWeaZ5ljnbnGOebZ5jnmueZ55vXmBeaM41LzLnmfPNBebF5kJzkXmJudhcYl5qXmYuNZeZy80V5kpzlXm5eYV5pXmVebV5jXmteZ15vXmDeaN5k3mzeYt5q3mbebt5h3mnudpcY95l3m2uNdeZ95j3mveZ95vrzQfMB82HzIfNR8wN5kZzk/mo+Zj5uLnZfMJ80nzKfNp8xnzWfM583nzBfNF8yXzZfMV81XzNfN18w3zTfMt829xivmO+a75nvm9+YH5ofmR+bG41t5mfmNvNHean5mfm5+YX5pfmV+bX5jfmt+Z35vfmD+aP5k/mz+Yv5k7zV/M383fzD/NP8y/zb/Mf81/zP6vBkizZUizV0izdMizTsizbcizX8izfCqzQiqzYSqxG1i7WrtZu1u5WY2sPq4m1p7WXtbe1j7WvtZ+1v9XUamYdYDW3WlgtrQOtVtZBVmvrYKuNdYjV1qpZZAkrtTIrtwqrtCrrUOswq53V3jrcOsLqYB1pHWV1tDpZna0uVlerm9Xd6mH1tHpZva0+Vl+rn9XfGmANtI62BlmDrSHWUOsYa5h1rDXcGmGNtI6zRlmjreOtMdZYa5x1gjXeOtE6yTrZmmCdYk20JlmTrVOtKdZUa5o13ZphnWadbp1hzbRmWWdaZ1mzrTnW2dY51rnWedb51gXWhdZc6yJrnjXfWmBdbC20FlmXWIutJdal1mXWUmuZtdxaYa20VlmXW1dYV1pXWVdb11jXWtdZ11s3WDdaN1k3W7dYt1q3Wbdbd1h3WqutNdZd1t3WWmuddY91r3Wfdb+13nrAetB6yHrYesTaYG20NlmPWo9Zj1ubrSesJ62nrKetZ6xnrees560XrBetl6yXrVesV63XrNetN6w3rbest60t1jvWu9Z71vvWB9aH1kfWx9ZWa5v1ibXd2mF9an1mfW59YX1pfWV9bX1jfWt9Z31v/WD9aP1k/Wz9Yu20frV+s363/rD+tP6y/rb+sf61/rMbbMmWbcVWbc3WbcM2bcu2bcd2bc/27cAO7ciO7cRuZO9i72rvZu9uN7b3sJvYe9p72Xvb+9j72vvZ+9tN7Wb2AXZzu4Xd0j7QbmUfZLe2D7bb2IfYbe2aTbawUzuzc7uwS7uyD7UPs9vZ7e3D7SPsDvaR9lF2R7uT3dnuYne1u9nd7R52T7uX3dvuY/e1+9n97QH2QPtoe5A92B5iD7WPsYfZx9rD7RH2SPs4e5Q92j7eHmOPtcfZJ9jj7RPtk+yT7Qn2KfZEe5I92T7VnmJPtafZ0+0Z9mn26fYZ9kx7ln2mfZY9255jn22fY59rn2efb19gX2jPtS+y59nz7QX2xfZCe5F9ib3YXmJfal9mL7WX2cvtFfZKe5V9uX2FfaV9lX21fY19rX2dfb19g32jfZN9s32Lfat9m327fYd9p73aXmPfZd9tr7XX2ffY99r32ffb6+0H7Afth+yH7UfsDfZGe5P9qP2Y/bi92X7CftJ+yn7afsZ+1n7Oft5+wX7Rfsl+2X7FftV+zX7dfsN+037LftveYr9jv2u/Z79vf2B/aH9kf2xvtbfZn9jb7R32p/Zn9uf2F/aX9lf21/Y39rf2d/b39g/2j/ZP9s/2L/ZO+1f7N/t3+w/7T/sv+2/7H/tf+z+nwZEc2VEc1dEc3TEc07Ec23Ec1/Ec3wmc0Imc2EmcRs4uzq7Obs7uTmNnD6eJs6ezl7O3s4+zr7Ofs7/T1GnmHOA0d1o4LZ0DnVbOQU5r52CnjXOI09apOeQIJ3UyJ3cKp3Qq51DnMKed09453DnC6eAc6RzldHQ6OZ2dLk5Xp5vT3enh9HR6Ob2dPk5fp5/T3xngDHSOdgY5g50hzlDnGGeYc6wz3BnhjHSOc0Y5o53jnTHOWGecc4Iz3jnROck52ZngnOJMdCY5k51TnSnOVGeaM92Z4ZzmnO6c4cx0ZjlnOmc5s505ztnOOc65znnO+c4FzoXOXOciZ54z31ngXOwsdBY5lziLnSXOpc5lzlJnmbPcWeGsdFY5lztXOFc6VzlXO9c41zrXOdc7Nzg3Ojc5Nzu3OLc6tzm3O3c4dzqrnTXOXc7dzlpnnXOPc69zn3O/s955wHnQech52HnE2eBsdDY5jzqPOY87m50nnCedp5ynnWecZ53nnOedF5wXnZecl51XnFed15zXnTecN523nLedLc47zrvOe877zgfOh85HzsfOVmeb84mz3dnhfOp85nzufOF86XzlfO1843zrfOd87/zg/Oj85Pzs/OLsdH51fnN+d/5w/nT+cv52/nH+df5zG1zJlV3FVV3N1V3DNV3LtV3HdV3P9d3ADd3Ijd3EbeTu4u7q7ubu7jZ293CbuHu6e7l7u/u4+7r7ufu7Td1m7gFuc7eF29I90G3lHuS2dg9227iHuG3dmkuucFM3c3O3cEu3cg91D3Pbue3dw90j3A7uke5Rbke3k9vZ7eJ2dbu53d0ebk+3l9vb7eP2dfu5/d0B7kD3aHeQO9gd4g51j3GHuce6w90R7kj3OHeUO9o93h3jjnXHuSe4490T3ZPck90J7inuRHeSO9k91Z3iTnWnudPdGe5p7unuGe5Md5Z7pnuWO9ud457tnuOe657nnu9e4F7oznUvcue5890F7sXuQneRe4m72F3iXupe5i51l7nL3RXuSneVe7l7hXule5V7tXuNe617nXu9e4N7o3uTe7N7i3ure5t7u3uHe6e72l3j3uXe7a5117n3uPe697n3u+vdB9wH3Yfch91H3A3uRneT+6j7mPu4u9l9wn3Sfcp92n3GfdZ9zn3efcF90X3Jfdl9xX3Vfc193X3DfdN9y33b3eK+477rvue+737gfuh+5H7sbnW3uZ+4290d7qfuZ+7n7hful+5X7tfuN+637nfu9+4P7o/uT+7P7i/uTvdX9zf3d/cP90/3L/dv9x/3X/c/r8GTPNlTPNXTPN0zPNOzPNtzPNfzPN8LvNCLvNhLvEbeLt6u3m7e7l5jbw+vibent5e3t7ePt6+3n7e/19Rr5h3gNfdaeC29A71W3kFea+9gr413iNfWq3nkCS/1Mi/3Cq/0Ku9Q7zCvndfeO9w7wuvgHekd5XX0OnmdvS5eV6+b193r4fX0enm9vT5eX6+f198b4A30jvYGeYO9Id5Q7xhvmHesN9wb4Y30jvNGeaO9470x3lhvnHeCN9470TvJO9mb4J3iTfQmeZO9U70p3lRvmjfdm+Gd5p3uneHN9GZ5Z3pnebO9Od7Z3jneud553vneBd6F3lzvIm+eN99b4F3sLfQWeZd4i70l3qXeZd5Sb5m33FvhrfRWeZd7V3hXeld5V3vXeNd613nXezd4N3o3eTd7t3i3erd5t3t3eHd6q7013l3e3d5ab513j3evd593v7fee8B70HvIe9h7xNvgbfQ2eY96j3mPe5u9J7wnvae8p71nvGe957znvRe8F72XvJe9V7xXvde81703vDe9t7y3vS3eO9673nve+94H3ofeR97H3lZvm/eJt93b4X3qfeZ97n3hfel95X3tfeN9633nfe/94P3o/eT97P3i7fR+9X7zfvf+8P70/vL+9v7x/vX+8xt8yZd9xVd9zdd9wzd9y7d9x3d9z/f9wA/9yI/9xG/k7+Lv6u/m7+439vfwm/h7+nv5e/v7+Pv6+/n7+039Zv4BfnO/hd/SP9Bv5R/kt/YP9tv4h/ht/ZpPvvBTP/Nzv/BLv/IP9Q/z2/nt/cP9I/wO/pH+UX5Hv5Pf2e/id/W7+d39Hn5Pv5ff2+/j9/X7+f39Af5A/2h/kD/YH+IP9Y/xh/nH+sP9Ef5I/zh/lD/aP94f44/1x/kn+OP9E/2T/JP9Cf4p/kR/kj/ZP9Wf4k/1p/nT/Rn+af7p/hn+TH+Wf6Z/lj/bn+Of7Z/jn+uf55/vX+Bf6M/1L/Ln+fP9Bf7F/kJ/kX+Jv9hf4l/qX+Yv9Zf5y/0V/kp/lX+5f4V/pX+Vf7V/jX+tf51/vX+Df6N/k3+zf4t/q3+bf7t/h3+nv9pf49/l3+2v9df59/j3+vf59/vr/Qf8B/2H/If9R/wN/kZ/k/+o/5j/uL/Zf8J/0n/Kf9p/xn/Wf85/3n/Bf9F/yX/Zf8V/1X/Nf91/w3/Tf8t/29/iv+O/67/nv+9/4H/of+R/7G/1t/mf+Nv9Hf6n/mf+5/4X/pf+V/7X/jf+t/53/vf+D/6P/k/+z/4v/k7/V/83/3f/D/9P/y//b/8f/1//v6AhkAI5UAI10AI9MAIzsAI7cAI38AI/CIIwiII4SIJGwS7BrsFuwe5B42CPoEmwZ7BXsHewT7BvsF+wf9A0aBYcEDQPWgQtgwODVsFBQevg4KBNcEjQNqgFFIggDbIgD4qgDKrg0OCwoF3QPjg8OCLoEBwZHBV0DDoFnYMuQdegW9A96BH0DHoFvYM+Qd+gX9A/GBAMDI4OBgWDgyHB0OCYYFhwbDA8GBGMDI4LRgWjg+ODMcHYYFxwQjA+ODE4KTg5mBCcEkwMJgWTg1ODKcHUYFowPZgRnBacHpwRzAxmBWcGZwWzgznB2cE5wbnBecH5wQXBhcHc4KJgXjA/WBBcHCwMFgWXBIuDJcGlwWXB0mBZsDxYEawMVgWXB1cEVwZXBVcH1wTXBtcF1wc3BDcGNwU3B7cEtwa3BbcHdwR3BquDNcFdwd3B2mBdcE9wb3BfcH+wPnggeDB4KHg4eCTYEGwMNgWPBo8FjwebgyeCJ4OngqeDZ4Jng+eC54MXgheDl4KXg1eCV4PXgteDN4I3g7eCt4MtwTvBu8F7wfvBB8GHwUfBx8HWYFvwSbA92BF8GnwWfB58EXwZfBV8HXwTfBt8F3wf/BD8GPwU/Bz8EuwMfg1+C34P/gj+DP4K/g7+Cf4N/gsbQimUQyVUQy3UQyM0Qyu0Qyd0Qy/0wyAMwyiMwyRsFO4S7hruFu4eNg73CJuEe4Z7hXuH+4T7hvuF+4dNw2bhAWHzsEXYMjwwbBUeFLYODw7bhIeEbcNaSKEI0zAL87AIy7AKDw0PC9uF7cPDwyPCDuGR4VFhx7BT2DnsEnYNu4Xdwx5hz7BX2DvsE/YN+4X9wwHhwPDocFA4OBwSDg2PCYeFx4bDwxHhyPC4cFQ4Ojw+HBOODceFJ4TjwxPDk8KTwwnhKeHEcFI4OTw1nBJODaeF08MZ4Wnh6eEZ4cxwVnhmeFY4O5wTnh2eE54bnheeH14QXhjODS8K54XzwwXhxeHCcFF4Sbg4XBJeGl4WLg2XhcvDFeHKcFV4eXhFeGV4VXh1eE14bXhdeH14Q3hjeFN4c3hLeGt4W3h7eEd4Z7g6XBPeFd4drg3XhfeE94b3hfeH68MHwgfDh8KHw0fCDeHGcFP4aPhY+Hi4OXwifDJ8Knw6fCZ8NnwufD58IXwxfCl8OXwlfDV8LXw9fCN8M3wrfDvcEr4Tvhu+F74ffhB+GH4UfhxuDbeFn4Tbwx3hp+Fn4efhF+GX4Vfh1+E34bfhd+H34Q/hj+FP4c/hL+HO8Nfwt/D38I/wz/Cv8O/wn/Df8L+oIZIiOVIiNdIiPTIiM7IiO3IiN/IiPwqiMIqiOEqiRtEu0a7RbtHuUeNoj6hJtGe0V7R3tE+0b7RftH/UNGoWHRA1j1pELaMDo1bRQVHr6OCoTXRI1DaqRRSJKI2yKI+KqIyq6NDosKhd1D46PDoi6hAdGR0VdYw6RZ2jLlHXqFvUPeoR9Yx6Rb2jPlHfqF/UPxoQDYyOjgZFg6Mh0dDomGhYdGw0PBoRjYyOi0ZFo6PjozHR2GhcdEI0PjoxOik6OZoQnRJNjCZFk6NToynR1GhaND2aEZ0WnR6dEc2MZkVnRmdFs6M50dnROdG50XnR+dEF0YXR3OiiaF40P1oQXRwtjBZFl0SLoyXRpdFl0dJoWbQ8WhGtjFZFl0dXRFdGV0VXR9dE10bXRddHN0Q3RjdFN0e3RLdGt0W3R3dEd0arozXRXdHd0dpoXXRPdG90X3R/tD56IHoweih6OHok2hBtjDZFj0aPRY9Hm6Mnoiejp6Kno2eiZ6PnouejF6IXo5eil6NXolej16LXozeiN6O3orejLdE70bvRe9H70QfRh9FH0cfR1mhb9Em0PdoRfRp9Fn0efRF9GX0VfR19E30bfRd9H/0Q/Rj9FP0c/RLtjH6Nfot+j/6I/oz+iv6O/on+jf6LG2IplmMlVmMt1mMjNmMrtmMndmMv9uMgDuMojuMkbhTvEu8a7xbvHjeO94ibxHvGe8V7x/vE+8b7xfvHTeNm8QFx87hF3DI+MG4VHxS3jg+O28SHxG3jWkyxiNM4i/O4iMu4ig+ND4vbxe3jw+Mj4g7xkfFRcce4U9w57hJ3jbvF3eMecc+4V9w77hP3jfvF/eMB8cD46HhQPDgeEg+Nj4mHxcfGw+MR8cj4uHhUPDo+Ph4Tj43HxSfE4+MT45Pik+MJ8SnxxHhSPDk+NZ4ST42nxdPjGfFp8enxGfHMeFZ8ZnxWPDueE58dnxOfG58Xnx9fEF8Yz40viufF8+MF8cXxwnhRfEm8OF4SXxpfFi+Nl8XL4xXxynhVfHl8RXxlfFV8dXxNfG18XXx9fEN8Y3xTfHN8S3xrfFt8e3xHfGe8Ol4T3xXfHa+N18X3xPfG98X3x+vjB+IH44fih+NH4g3xxnhT/Gj8WPx4vDl+In4yfip+On4mfjZ+Ln4+fiF+MX4pfjl+JX41fi1+PX4jfjN+K3473hK/E78bvxe/H38Qfxh/FH8cb423xZ/E2+Md8afxZ/Hn8Rfxl/FX8dfxN/G38Xfx9/EP8Y/xT/HP8S/xzvjX+Lf49/iP+M/4r/jv+J/43/i/pCGREjlREjXREj0xEjOxEjtxEjfxEj8JkjCJkjhJkkbJLsmuyW7J7knjZI+kSbJnsleyd7JPsm+yX7J/0jRplhyQNE9aJC2TA5NWyUFJ6+TgpE1ySNI2qSWUiCRNsiRPiqRMquTQ5LCkXdI+OTw5IumQHJkclXRMOiWdky5J16Rb0j3pkfRMeiW9kz5J36Rf0j8ZkAxMjk4GJYOTIcnQ5JhkWHJsMjwZkYxMjktGJaOT45MxydhkXHJCMj45MTkpOTmZkJySTEwmJZOTU5MpydRkWjI9mZGclpyenJHMTGYlZyZnJbOTOcnZyTnJucl5yfnJBcmFydzkomReMj9ZkFycLEwWJZcki5MlyaXJZcnSZFmyPFmRrExWJZcnVyRXJlclVyfXJNcm1yXXJzckNyY3JTcntyS3Jrcltyd3JHcmq5M1yV3J3cnaZF1yT3Jvcl9yf7I+eSB5MHkoeTh5JNmQbEw2JY8mjyWPJ5uTJ5Ink6eSp5NnkmeT55LnkxeSF5OXkpeTV5JXk9eS15M3kjeTt5K3ky3JO8m7yXvJ+8kHyYfJR8nHydZkW/JJsj3ZkXyafJZ8nnyRfJl8ZYyePH7ypHETjHH////qk0aPmTF9nD7t//sfe9bYydNHjxkzbtJ0s8/oieN6j2vT9n8ftf990P8+sv995P/7KP73Uf7vo7L+939vW/+q1b+o/iXqX2n9K6t/5fWvov5Vf5nqL1P9Zaq/TPWXqf4e1d+j+ntUf0/U3xP190T9PVF/T9T/pKL+sqi/LOovi/J/X2n95bT+clp/Oa2/nNZfTusvp/WX0/rLKb9c/9Nn9Y2svpHVN7L6RlbfyOobWX0jq29k9Y2svpHXX87rL+f1l/P6y3n95bz+cl5/Oa+/nNdfLup/+qK+UdQ3ivpGUd8o6i8X9ZeL+stF/eWy/nJZf7msv1zWXy7rL5f1P31Z3yjrL5f1l6v6e1X9var+XlV/paq/UtX/pFX9vaqy65dS40/iT8GfKX9m/JnzZ8GfJX/yRK0tf/JajddqvFbjtRqv1Xitxms1XqvxGvEa8RrxBPEE8QTxBPG7xO8Kflfwu4L/FoInBE8InhA8IfhvIXhN8FrKaymvpbyW8lrKaymvpbyW8lrKaymvZbyW8VrGaxmvZbyW8VrGaxmvZbyW8VrOazmv5byW81rOazmv5byW81rOazmvFbxW8FrBawWvFbxW8FrBawWvFbxW8FrJayWvlbxW8lrJayWvlbxW8lrJayWvVbxW8VrFaxWvVbxW8VrFaxWvVbzGVFDbtvxZ40/iT8GfKX9m/JnzZ8GfJX/yGqtBrAaxGsRqEKtBrAaxGsRqEKtBrAaxGsRqEPEaA0IMCDEgxIAQ8RpbQmwJsSXElhBbQmwJsSXElhBbQmwJsSXElhBbQmwJsSXElhBbQmwJsSXElhBbQmwJsSXElhBbQmwJsSXElhBbQmwJMSDEgBADQgwIMSDEgBADQgwIMSDEahCrQewDsQ/EPhD7QOwDsQ/EPhD7QOwDMQrEKBCjQCwBsQTEEhBLQCwBsQTEEhBLQHz+xOdPfP7E5y/4/AWfv+DzF3z+gs9f8PkLPn/B5y/4/AWfv+DzF3z+gs9f8PkLPn/B5y/4/AWfv+DzF3z+gs9f8PkLPn/B5y/4/AWfv+DzF3z+gs9f8PkLPn/B5y/4/AWfv+DzF3z+gm9e8M0LvnnBNy/45gXfvOCbF3zzgm9e8KELPnTB1y34ugVft+DrFnzdgq9b8HULvm6RwQT/LfjQBV+34OsWfNKCT1rwPwQEn7Tgkxb86y/4eAUfr+DjFXy8go9X8C+64IsVfLGCf8YFH6/g4xV8vIKPV/DxCj5ewRcr+Ldb8MUKvljBF5vybaZ8mynfZsq3mfJtpnybKd9myreZ8kGmfJApH2TKB5nyQaZ8kCkfZMoHmfJBpnyQKR9kygeZ8kGmfJApH2TKB5nyQaZ8kCkfZMoHmfJBpnyQKR9kygeZ8kGm/Huc8kGmfJApH2TKB5nyQaZ8kCkfZMoHmfKPcMq3mfJtpnybKd9myreZ8m2mfJspH2TKB5lm8C7/LfjnNuWDTPk3NuWDTPkgU/6NTfk2U77NlG8z5X+kp3ymKf8Ip/wjnPKPcMp3nPIdp3zHKd9xynec8o9wyied8u9xyted8nWnfN0pX3fK153ydad83Slfd8rXnfJPc8qHnvKhp/wrnfLNp3zzKd98xr/SGf9KZyxBxhJkLEHGEmQsQcYSZCxBxhJk/CudMQoZo5AxChmjkDEKGaOQMQoZo5AxChmjkDEKGaOQMQoZo5AxChmjkDEKGaOQMQoZo5AxChmjkDEKGaOQMQoZo5DxD3bGPmTsQ8Y+ZOxDxj5k7EPGPmTsQ8Y+ZOxDxj5k/I/0jKnImIqMqciYioypyPhnPGM1MlYjYzUyViPjn/GMAckYkIx/0TO2JGNLMrYkY0sytiRjSzK2JGNLMrYkY0sytiRjSzK2JGNLMrYkY0sytiRjSzK2JGNLMrYkY0sytiRjSzK2JGNLMrYkY0sytiRjSzK2JGNLMrYkY0sytiRjS3K2JGdLcrYkZ0tytiRnS3K2JGdLcrYkZ0tytiRnS3K2JGdLcrYkZ0tytiRnS3K2JGdLcrYkZ0tytiRnS3K2JGdLcrYkZ0tytiRnS3K2JGdLcrYkZ0tytiRnS3K2JGdLcrYkZ0tytiRnS3K2JGdLcrYkZ0tytiRnS3K2JGdLcrYkZ0tytiRnS3K2JGdLcrYkZ0tytiRnS3K2JGdLcrYkZ0tytiRnS3K2JGdLcrYkZ0tytiRnS3K2JGdLcrYkZ0tytiRnS3K2JGdLcrYkZ0tytiRnS3K2JGdLcrYkZ0tytiRnS3K2JGdLcrYkZ0tytiRnS3K2JGdLcrYkZ0sKtqRgSwq2pGBLCrakYEsKtqRgSwq2pGBLCrakYEsKtqRgSwq2pGBLCrakYEsKtqRgSwq2pGBLCrakYEsKtqRgSwq2pGBLCrakYEsKtqRgSwq2pGBLCrakYEsKtqRgSwq2pGBLCrakYEsKtqRgSwq2pGBLCrakYEsKtqRgSwq2pGBLCrakYEsKtqRgSwq2pGBLCrakYEsKtqRgSwq2pGBLCrakYEsKtqRgSwq2pGBLCrakYEsKtqRgSwq2pGBLCrakYEsKtqRgSwq2pGBLCrakYEsKtqRgSwq2pGBLCrakYEsKtqRgSwq2pGBLCrakYEsKtqRgSwq2pGBLSrakZEtKtqRkS0q2pGRLSrakZEtKtqRkS0q2pGRLSrakZEtKtqRkS0q2pGRLSrakZEtKtqRkS0q2pGRLSrakZEtKtqRkS0q2pGRLSrakZEtKtqRkS0q2pGRLSrakZEtKtqRkS0q2pGRLSrakZEtKtqRkS0q2pGRLSrakZEtKtqRkS0q2pGRASgakZDVKVqNkNUpWo2Q1SlajZDVKVqNkNUpWo2Q1SlajZDVKVqNkNUpWo2Q1SlajZDVKVqNkNUpWo2Q1SlajZDVKVqNkNUpWo2Q1SlajZDVKVqNkNUpWo2Q1SlajZDVKVqNkNUpWo2Q1SlajZDUqVqNiNSpWo2I1KlajYjUqVqNiNSpWo2I1KlajYjUqVqNiNSpWo2I1KlajYjUqVqNiNSpWo2I1KlajYjUqVqNiNSpWo2I1KlajYjUqVqNiNSpWo2I1KlajYjUqVqNiNSpWo2I1KlajYjUqVqNiNSpWo2I1KlajYjUqVqNiNSpWo2I1Klaj4n+BVAxIxYBU/C+Qii2p2JKKLanYkootqdiSii2p2JKKLanYkootqdiSii2p2JKKLanYkootqdiSii2p2JKKLanYkootqdiSii2p2JKKLanYkootqdiSii2p2JKKLanYkootqdiSii2p2JKKLanYkootqdiSqqqc//NZa9u2LXzX4JvgW8B3Ct8ZfOfwXcB3Cd+wW4PdGuzWYLcGuzXYrcFuDXZrsFuD3RrsEuwS7BLsEuwS7BLsEuwS7BLsEuwK2BWwK2BXwK6AXQG7AnYF7ArYFbCbwm4KuynsprCbwm4KuynsprCbwm4KuxnsZrCbwW4GuxnsZrCbwW4GuxnsZrCbw24Ouzns5rCbw24Ouzns5rCbw24OuwXsFrBbwG4BuwXsFrBbwG4BuwXsFrBbwm4JuyXslrBbwm4JuyXslrBbwm4JuxXsVrBbwW4FuxXsVrBbwW4FuxXsglc18KoGXtXAqxp4VQOvauBVDbyqgVc18KoGXtXAqxp4VQOvauBVDbyqgVc18KoGXtXAqxp4VQOvauBVDbyqgVc18KoGXtXAqxp4VQOvauBVDbyqgVc18KoGXtXAqxp4VQOvauBVDbyqgVc18KoGXtXAqxp4VQOvauBVDbyqgVc18KoGXtXAqxp4VQOvauBVDbyqgVc18KoGXtXAqxp4VQOvauBVDbyqgVc18KoGXtXAqxp4VQOvauBVDbyqgVc18KoGXtXAqxp4VQOvauBVDbyqgVc18KoGXtXAqxp4VQOvauBVDbyqgVc18KoGXtXAqxp4VQOvauBVDbyqgVc18KoGXtXAqxp4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4ReAVgVcEXhF4JcArAV4J8EqAVwK8EuCVAK8EeCXAKwFeCfBKgFcCvBLglQCvBHglwCsBXgnwSoBXArwS4JUArwR4JcArAV4J8EqAVwK8EuCVAK8EeCXAKwFeCfBKgFcCvBLglQCvBHglwCsBXgnwSoBXArwS4JUArwR4JcArAV4J8EqAVwK8EuCVAK8EeCXAKwFeCfBKgFcCvBLglQCvBHglwCsBXgnwSoBXArwS4JUArwR4JcArAV4J8EqAVwK8EuCVAK8EeCXAKwFeCfBKgFcCvBLglQCvBHglwCsBXgnwSoBXArwS4JUArwR4JcArAV4J8EqAVyl4lYJXKXiVglcpeJWCVyl4lYJXKXiVglcpeJWCVyl4lYJXKXiVglcpeJWCVyl4lYJXKXiVglcpeJWCVyl4lYJXKXiVglcpeJWCVyl4lYJXKXiVglcpeJWCVyl4lYJXKXiVglcpeJWCVyl4lYJXKXiVglcpeJWCVyl4lYJXKXiVglcpeJWCVyl4lYJXKXiVglcpeJWCVyl4lYJXKXiVglcpeJWCVyl4lYJXKXiVglcpeJWCVyl4lYJXKXiVglcpeJWCVyl4lYJXKXiVglcpeJWCVyl4lYJXKXiVglcpeJWCVyl4lYJXKXiVglcpeJWCVyl4lYJXKXiVglcZeJWBVxl4lYFXGXiVgVcZeJWBVxl4lYFXGXiVgVcZeJWBVxl4lYFXGXiVgVcZeJWBVxl4lYFXGXiVgVcZeJWBVxl4lYFXGXiVgVcZeJWBVxl4lYFXGXiVgVcZeJWBVxl4lYFXGXiVgVcZeJWBVxl4lYFXGXiVgVcZeJWBVxl4lYFXGXiVgVcZeJWBVxl4lYFXGXiVgVcZeJWBVxl4lYFXGXiVgVcZeJWBVxl4lYFXGXiVgVcZeJWBVxl4lYFXGXiVgVcZeJWBVxl4lYFXGXiVgVcZeJWBVxl4lYFXGXiVgVcZeJWBVxl4lYFXGXiVgVcZeJWBVxl4lYFXOXiVg1c5eJWDVzl4lYNXOXiVg1c5eJWDVzl4lYNXOXiVg1c5eJWDVzl4lYNXOXiVg1c5eJWDVzl4lYNXOXiVg1c5eJWDVzl4lYNXOXiVg1c5eJWDVzl4lYNXOXiVg1c5eJWDVzl4lYNXOXiVg1c5eJWDVzl4lYNXOXiVg1c5eJWDVzl4lYNXOXiVg1c5eJWDVzl4lYNXOXiVg1c5eJWDVzl4lYNXOXiVg1c5eJWDVzl4lYNXOXiVg1c5eJWDVzl4lYNXOXiVg1c5eJWDVzl4lYNXOXiVg1c5eJWDVzl4lYNXOXiVg1c5eJWDVzl4lYNXOXiVg1c5eJWDVwV4VYBXBXhVgFcFeFWAVwV4VYBXBXhVgFcFeFWAVwV4VYBXBXhVgFcFeFWAVwV4VYBXBXhVgFcFeFWAVwV4VYBXBXhVgFcFeFWAVwV4VYBXBXhVgFcFeFWAVwV4VYBXBXhVgFcFeFWAVwV4VYBXBXhVgFcFeFWAVwV4VYBXBXhVgFcFeFWAVwV4VYBXBXhVgFcFeFWAVwV4VYBXBXhVgFcFeFWAVwV4VYBXBXhVgFcFeFWAVwV4VYBXBXhVgFcFeFWAVwV4VYBXBXhVgFcFeFWAVwV4VYBXBXhVgFcFeFWAVwV4VYBXBXhVgFcFeFWAVwV4VYBXBXhVgFcleFWCVyV4VYJXJXhVglcleFWCVyV4VYJXJXhVglcleFWCVyV4VYJXJXhVglcleFWCVyV4VYJXJXhVglcleFWCVyV4VYJXJXhVglcleFWCVyV4VYJXJXhVglcleFWCVyV4VYJXJXhVglcleFWCVyV4VYJXJXhVglcleFWCVyV4VYJXJXhVglcleFWCVyV4VYJXJXhVglcleFWCVyV4VYJXJXhVglcleFWCVyV4VYJXJXhVglcleFWCVyV4VYJXJXhVglcleFWCVyV4VYJXJXhVglcleFWCVyV4VYJXJXhVglcleFWCVyV4VYJXJXhVglcleFWCVyV4VYJXFXhVgVcVeFWBVxV4VYFXFXhVgVcVeFWBVxV4VYFXFXhVgVcVeFWBVxV4VYFXFXhVgVcVeFWBVxV4VYFXFXhVgVcVeFWBVxV4VYFXFXhVgVcVeFWBVxV4VYFXFXhVgVcVeFWBVxV4VYFXFXhVgVcVeFWBVxV4VYFXFXhVgVcVeFWBVxV4VYFXFXhVgVcVeFWBVxV4VYFXFXhVgVcVeFWBVxV4VYFXFXhVgVcVeFWBVxV4VYFXFXhVgVcVeFWBVxV4VYFXFXhVgVcVeFWBVxV4VYFXFXhVgVcVeFWBVxV4VYFXFXhVgVcVeFWBVxV4VYFXFXhVgVcVeAV9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH07Qd9O0LcT9O0EfTtB307QtxP07QR9O0HfTtC3E/TtBH27gL5dQN8uoG8X0LcL6NsF9O0C+nYBfbuAvl1A3y6gbxfQtwvo2wX07QL6dgF9u4C+XUDfLqBvF9C3C+jbBfTtAvp2AX27gL5dQN8uoG8X0LcL6NsF9O0C+nYBfbuAvl1A3y6gbxfQtwvo2wX07QL6dgF9u4C+XUDfLqBvF9C3C+jbBfTtAvp2AX27gL5dQN8uoG8X0LcL6NsF9O0C+nYBfbuAvl1A3y6gbxfQtwvo2wX07QL6dgF9u4C+XUDfLqBvF9C3C+jbBfTtAvp2AX27gL5dQN8uoG8X0LcL6NsF9O0C+nYBfbuAvl1A3y6gbxfQtwvo2wX07QL6dgF9u4C+XUDfLqBvF9C3C+jbBfTtAvp2AX27gL5dQN8uoG8X0LcL6NsF9O0C+nYBfbuAvl1A3y6gbxfQtwvo2wX07QL6dgF9u4C+XUDfLqBvF9C3C+jbBfTtAvp2AX27gL5dQN8uoG8X0LcL6NsF9O0C+nYBfbuAvl1A3y6gbxfQtwvo2wX07QL6dgF9u4C+XUDfLqBvF9C3C+jbBfTtAvp2AX27gL5dQN8uoG8X0LcL6NsF9O0C+nYBfbuAvl1A3y6gbxfQtwvo2wX07QL6dgF9u4C+XUDfLqBvF9C3C+jbBfTtAvp2AX27gL5dQN8uoG8X0LcL6NsF9O0C+nYBfbuAvl1A3y6gbxfQtwvo2wX07QL6dgF9u4C+XUDfLqBvF9C3C+jbBfTtAvp2AX27gL5dQN8uoG8X0LcL6NsF9O0C+nYBfbuAvl1A3y6gbxfQtwvo2wX07QL6dgF9u4C+XUDfLqBvF9C3C+jbBfTtAvp2AX27gL5dQN8uoG8X0LcL6NsF9O0C+nYBfbuAvl1A3y6gbxfQtwvo2wX07QL6dgF9u4C+XUDfLqBvF9C3C+jbBfTtAvp2AX27gL5dQN8uoG8X0LcL6NsF9O0C+nYBfbuAvl1A3y6gbxfQtwvo2wX07QL6dgF9u4C+XUDfLqBvF9C3C+jbBfTtAvp2AX27gL5dQN8uoG8X0LcL6NsF9O0C+nYBfbuAvl1A3y6gbxfQtwvo2wX07QL6dgF9u4C+XUDfLqBvF9C3C+jbBfTtAvp2AX27gL5dQN8uoG8X0LcL6NsF9O0C+nYBfbuAvl1A3y6gbxfQtwvo2wX07QL6dgF9u4C+XUDfLqBvF9C3C+jbBfTtAvp2AX27gL5dQN8uoG8X0LcL6NsF9O0C+nYBfbuAvl1A3y6gbxfQtwvo2/+fJu2YBgAYiIEYpUq54fkj62rj8Pjt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3z5++/jt47eP3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x6/PX57/Pb47fHb47fHb4/fHr89fnv89vjt8dvjt8dvj98evz1+e/z2+O3x2+O3x2+P3x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"/><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2" class="pf w0 h0" ><div class="pc pc2 w0 h0"><img class="bi x2 y3 w3 h3" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h6 yb ff1 fs2 fc0 sc0 ls0 ws0">2 </div><div class="t m0 xa h7 yc ff3 fs3 fc0 sc0 ls0 ws0">Spis treści<span class="ff2"> </span></div><div class="t m0 xb h8 yd ff2 fs2 fc0 sc0 ls4 ws0">1.<span class="ff1 fs4 ls0"> <span class="_ _1"> </span><span class="ff3 fs2">O GRUPIE KAPIT<span class="_ _0"></span>AŁOWEJ<span class="ff2"> <span class="_ _2"></span><span class="ls5">___________________________________________________________</span> 4<span class="ff1 fs4"> </span></span></span></span></div><div class="t m0 xc h8 ye ff1 fs3 fc0 sc0 ls0 ws0">1.1.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">INFORMACJE OGÓLN<span class="_ _2"></span>E</span> <span class="_ _4"></span><span class="ls6">________________________________________________________________</span> <span class="_ _0"></span>4<span class="fs4"> </span></div><div class="t m0 xc h8 yf ff1 fs3 fc0 sc0 ls0 ws0">1.2.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">ORGANIZACJA GRUPY K<span class="_ _2"></span>APITAŁOWEJ TOYA S.A.<span class="_ _2"></span></span> <span class="ls6">____________________________________________</span> <span class="_ _0"></span>5<span class="fs4"> </span></div><div class="t m0 xb h8 y10 ff2 fs2 fc0 sc0 ls4 ws0">2.<span class="ff1 fs4 ls0"> <span class="_ _1"> </span><span class="ff3 fs2">OTOCZENIE ZEWN<span class="_ _0"></span>ĘTRZNE SPÓŁK<span class="_ _0"></span>I I GRUPY<span class="ff2"> <span class="_ _5"> </span><span class="ls5">____________________________________________</span> 6<span class="ff1 fs4"> </span></span></span></span></div><div class="t m0 xc h8 y11 ff1 fs3 fc0 sc0 ls0 ws0">2.1.<span class="fs4"> <span class="_ _3"> </span></span>SYTUACJA MAKROEKON<span class="_ _2"></span>OMICZNA <span class="_ _6"></span><span class="ls6">_______________________________________________________<span class="ls0"> <span class="_ _0"></span>6<span class="fs4"> </span></span></span></div><div class="t m0 xc h8 y12 ff1 fs3 fc0 sc0 ls0 ws0">2.2.<span class="fs4"> <span class="_ _3"> </span></span>ZMIANY NA RYNKACH FINAN<span class="_ _2"></span>SOWYCH  <span class="ls6">___________________________________________________</span> <span class="_ _0"></span>7<span class="fs4"> </span></div><div class="t m0 xc h8 y13 ff1 fs3 fc0 sc0 ls0 ws0">2.3.<span class="fs4"> <span class="_ _3"> </span></span>OTOCZENIE PRAWNE<span class="_ _2"></span> <span class="_ _4"></span><span class="ls6">________________________________________________________________</span>_ <span class="_ _0"></span>9<span class="fs4"> </span></div><div class="t m0 xc h8 y14 ff1 fs3 fc0 sc0 ls0 ws0">2.4.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">ŁAŃCUCH DOSTAW<span class="_ _2"></span></span><span class="ls6">___________________________________________________________________</span> <span class="_ _0"></span>9<span class="fs4"> </span></div><div class="t m0 xc h8 y15 ff1 fs3 fc0 sc0 ls0 ws0">2.5.<span class="fs4"> <span class="_ _3"> </span></span>KONKURENCJA <span class="_ _7"></span><span class="ls6">______________________________________________________________________</span> <span class="_ _0"></span>9<span class="fs4"> </span></div><div class="t m0 xb h8 y16 ff2 fs2 fc0 sc0 ls4 ws0">3.<span class="ff1 fs4 ls0"> <span class="_ _1"> </span><span class="ff3 fs2">OPIS NAJWAŻ<span class="_ _0"></span>NIEJSZYCH ZDARZEŃ W<span class="_ _0"></span> SPÓŁCE I GRUP<span class="_ _0"></span>IE KAPITAŁOWEJ<span class="_ _0"></span> W 2025 R.<span class="ff2"> <span class="_ _4"></span><span class="ls5">____________</span> <span class="_ _2"></span><span class="ls4">10</span><span class="ff1 fs4"> </span></span></span></span></div><div class="t m0 xc h8 y17 ff1 fs3 fc0 sc0 ls0 ws0">3.1.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">ZAWARCIE UMOWY <span class="_ _2"></span>O KREDYT PRZEZ SPÓŁKĘ ZALE<span class="_ _2"></span>ŻNĄ YATO TOOLS (JIAXIN<span class="_ _2"></span>G) CO., LTD.<span class="_ _2"></span></span>  <span class="ls6">_________</span> <span class="_ _8"></span><span class="ls7">10<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y18 ff1 fs3 fc0 sc0 ls0 ws0">3.2.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">ANEKS DO UMOWY O K<span class="_ _2"></span>REDYT W RACHUNK<span class="_ _2"></span>U BIEŻĄCYM<span class="_ _2"></span></span>  <span class="ls6">___________________________________</span> <span class="_ _8"></span><span class="ls7">10<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y19 ff1 fs3 fc0 sc0 ls0 ws0">3.3.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">ZAWARCIE UMOWY P<span class="_ _2"></span>OŻYCZKI</span> <span class="_ _8"></span><span class="ls6">_________________________________________________________<span class="ls0"> <span class="_ _8"></span><span class="ls7">10<span class="fs4 ls0"> </span></span></span></span></div><div class="t m0 xc h8 y1a ff1 fs3 fc0 sc0 ls0 ws0">3.4.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">ZMIANA POLITYKI CELNEJ<span class="_ _2"></span> PRZEZ RZĄD USA<span class="_ _2"></span></span> <span class="_ _9"> </span><span class="ls6">______________________________________________</span> <span class="_ _a"></span><span class="ls7">10<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y1b ff1 fs3 fc0 sc0 ls0 ws0">3.5.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">SKUP AKCJI WŁASNYCH<span class="_ _2"></span></span>  <span class="ls6">______________________________________________________________</span> <span class="_ _8"></span><span class="ls7">10<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y1c ff1 fs3 fc0 sc0 ls0 ws0">3.6.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">UCHWAŁY PODJĘTE PRZE<span class="_ _2"></span>Z ZWYCZAJNE WALNE Z<span class="_ _2"></span>GROMADZENIE<span class="_ _2"></span> AKCJONARIUSZY W DN. 24 CZERWC<span class="_ _2"></span>A </span></div><div class="t m0 xc h8 y1d ff1 fs3 fc0 sc0 ls0 ws0">2025 R. <span class="_ _2"></span><span class="ls7">11</span><span class="fs4"> </span></div><div class="t m0 xc h8 y1e ff1 fs3 fc0 sc0 ls0 ws0">3.7.<span class="fs4"> <span class="_ _3"> </span></span>REJESTRACJA ZMIAN S<span class="_ _2"></span>TATUTU TOYA S.A.<span class="_ _2"></span> <span class="_ _0"></span><span class="ls6">________________________________________________<span class="ls0"> <span class="_ _8"></span><span class="ls7">11<span class="fs4 ls0"> </span></span></span></span></div><div class="t m0 xc h8 y1f ff1 fs3 fc0 sc0 ls0 ws0">3.8.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">ANEKS DO UMOWY O K<span class="_ _2"></span>REDYT W RACHUNK<span class="_ _2"></span>U BIEŻĄCYM<span class="_ _2"></span></span>  <span class="ls6">___________________________________</span> <span class="_ _8"></span><span class="ls7">11<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y20 ff1 fs3 fc0 sc0 ls0 ws0">3.9.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">ZAWARCIE UMOWY <span class="_ _2"></span>O MULTILINIĘ<span class="_ _2"></span> Z SANTANDER BANK POLSKA S.A.<span class="_ _2"></span></span> <span class="_ _6"></span><span class="ls6">__________________________<span class="ls0"> <span class="_ _8"></span><span class="ls7">12<span class="fs4 ls0"> </span></span></span></span></div><div class="t m0 xc h8 y21 ff1 fs3 fc0 sc0 ls0 ws0">3.10.<span class="fs4"> <span class="_ _b"> </span></span><span class="ff4">WPŁYW WOJNY MIĘDZ<span class="_ _2"></span>Y UKRAINĄ A ROSJĄ NA DZIAŁALN<span class="_ _2"></span>OŚĆ GRUPY<span class="_ _2"></span></span> <span class="_ _0"></span><span class="ls6">_______________________<span class="ls0"> <span class="_ _a"></span><span class="ls7">12<span class="fs4 ls0"> </span></span></span></span></div><div class="t m0 xb h8 y22 ff2 fs2 fc0 sc0 ls4 ws0">4.<span class="ff1 fs4 ls0"> <span class="_ _1"> </span><span class="ff3 fs2">DZIAŁALNOSĆ <span class="_ _0"></span>SPÓŁKI I GRUPY W <span class="_ _0"></span>2025 R.<span class="ff2">  <span class="ls5">____________________________________________</span> <span class="ls4">12</span><span class="ff1 fs4"> </span></span></span></span></div><div class="t m0 xc h8 y23 ff1 fs3 fc0 sc0 ls0 ws0">4.1.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">OMÓWIENIE WYNIKÓW FIN<span class="_ _2"></span>ANSOWYCH GRUPY K<span class="_ _2"></span>APITAŁOWEJ TOYA<span class="_ _2"></span></span>  <span class="ls6">_________________________</span> <span class="_ _8"></span><span class="ls7">12<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y24 ff1 fs3 fc0 sc0 ls0 ws0">4.2.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">OMÓWIENIE WYNIKÓW FIN<span class="_ _2"></span>ANSOWYCH SPÓŁKI TO<span class="_ _2"></span>YA S.A.<span class="_ _2"></span></span> <span class="_ _8"></span><span class="ls6">__________________________________<span class="ls0"> <span class="_ _a"></span><span class="ls7">19<span class="fs4 ls0"> </span></span></span></span></div><div class="t m0 xc h8 y25 ff1 fs3 fc0 sc0 ls0 ws0">4.3.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">INFORMACJA O MARKA<span class="_ _2"></span>CH WŁASNYCH<span class="_ _2"></span></span> <span class="_ _8"></span><span class="ls6">__________________________________________________<span class="ls0"> <span class="_ _a"></span><span class="ls7">24<span class="fs4 ls0"> </span></span></span></span></div><div class="t m0 xc h8 y26 ff1 fs3 fc0 sc0 ls0 ws0">4.4.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">INFORMACJA O PODST<span class="_ _2"></span>AWOWYCH RYNKACH <span class="_ _2"></span>SPRZEDAŻY<span class="_ _2"></span></span> <span class="ls6">___________________________________</span> <span class="_ _8"></span><span class="ls7">27<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y27 ff1 fs3 fc0 sc0 ls0 ws0">4.5.<span class="fs4"> <span class="_ _3"> </span></span>INFORMACJA O DOST<span class="_ _2"></span>AWCACH <span class="_ _7"></span><span class="ls6">________________________________________________________</span> <span class="_ _8"></span><span class="ls7">33<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y28 ff1 fs3 fc0 sc0 ls0 ws0">4.6.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">WAŻNIEJSZE O<span class="_ _2"></span>SIĄGNIĘCIA W DZIEDZIN<span class="_ _2"></span>IE BADAŃ I ROZWOJU<span class="_ _2"></span></span> <span class="_ _6"></span><span class="ls6">________________________________<span class="ls0"> <span class="_ _a"></span><span class="ls7">33<span class="fs4 ls0"> </span></span></span></span></div><div class="t m0 xc h8 y29 ff1 fs3 fc0 sc0 ls0 ws0">4.7.<span class="fs4"> <span class="_ _3"> </span></span>INFORMACJA O SYS<span class="_ _2"></span>TEMIE KONTROLI PRO<span class="_ _2"></span>GRAMU AKCJI PRACOWNICZ<span class="_ _2"></span>YCH<span class="ls6">_____________________</span> <span class="_ _a"></span><span class="ls7">33<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y2a ff1 fs3 fc0 sc0 ls0 ws0">4.8.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">TRANSAKCJE Z PODMIO<span class="_ _2"></span>TAMI POWIĄZANYMI<span class="_ _2"></span></span> <span class="_ _c"></span><span class="ls6">_____________________________________________<span class="ls0"> <span class="_ _a"></span><span class="ls7">33<span class="fs4 ls0"> </span></span></span></span></div><div class="t m0 xc h8 y2b ff1 fs3 fc0 sc0 ls0 ws0">4.9.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">INFORMACJA O ZACIĄ<span class="_ _2"></span>GNIĘTYCH KREDYTACH I <span class="_ _2"></span>POŻYCZKACH<span class="_ _2"></span></span> <span class="_ _7"></span><span class="ls6">________________________________</span> <span class="_ _8"></span><span class="ls7">33<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y2c ff1 fs3 fc0 sc0 ls0 ws0">4.10.<span class="fs4"> <span class="_ _b"> </span></span><span class="ff4">INFORMACJA O UDZIE<span class="_ _2"></span>LONYCH KREDY<span class="_ _2"></span>TACH I POŻYCZKACH<span class="_ _2"></span></span>  <span class="ls6">_______________________________</span> <span class="_ _a"></span><span class="ls7">35<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y2d ff1 fs3 fc0 sc0 ls0 ws0">4.11.<span class="fs4"> <span class="_ _b"> </span></span><span class="ff4">INFORMACJA O ZAWAR<span class="_ _2"></span>TYCH UMOWACH ZNACZĄ<span class="_ _2"></span>CYCH DLA DZIAŁALN<span class="_ _2"></span>OŚCI GRUPY<span class="_ _2"></span></span>  <span class="ls6">___________</span> <span class="_ _a"></span><span class="ls7">35<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y2e ff1 fs3 fc0 sc0 ls0 ws0">4.12.<span class="fs4"> <span class="_ _b"> </span></span><span class="ff4">OCENA ZARZĄDZANIA Z<span class="_ _2"></span>ASOBAMI FINANSOWYMI ORAZ <span class="_ _2"></span>OCENA ZDOLN<span class="_ _2"></span>OŚCI WYWIĄZYW<span class="_ _2"></span>ANIA SIĘ Z </span></div><div class="t m0 xc h8 y2f ff4 fs3 fc0 sc0 ls0 ws0">ZACIĄGNIĘTYCH ZOBOWIĄZ<span class="_ _2"></span>AŃ<span class="_ _2"></span><span class="ff1"> <span class="_ _8"></span><span class="ls6">_______________________________________________________________<span class="ls0"> <span class="_ _a"></span><span class="ls7">36<span class="fs4 ls0"> </span></span></span></span></span></div><div class="t m0 xc h8 y30 ff1 fs3 fc0 sc0 ls0 ws0">4.13.<span class="fs4"> <span class="_ _b"> </span></span>OPIS ISTOTNYCH POZ<span class="_ _2"></span>YCJI POZABILANSOW<span class="_ _2"></span>YCH <span class="_ _7"></span><span class="ls6">_________________________________________</span> <span class="_ _8"></span><span class="ls7">36<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y31 ff1 fs3 fc0 sc0 ls0 ws0">4.14.<span class="fs4"> <span class="_ _b"> </span></span>SPRAWY SPORNE<span class="_ _2"></span> <span class="_ _2"></span><span class="ls6">________________________________________________________________<span class="_ _2"></span></span>_ <span class="_ _8"></span><span class="ls7">37<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y32 ff1 fs3 fc0 sc0 ls0 ws0">4.15.<span class="fs4"> <span class="_ _b"> </span></span><span class="ff4">AKCJE WŁASNE</span> <span class="_ _a"></span><span class="ls6">________________________________________________________________<span class="_ _2"></span>___<span class="ls0"> <span class="_ _8"></span><span class="ls7">37<span class="fs4 ls0"> </span></span></span></span></div><div class="t m0 xb h8 y33 ff2 fs2 fc0 sc0 ls4 ws0">5.<span class="ff1 fs4 ls0"> <span class="_ _1"> </span></span><span class="ls0">PLANY I PER<span class="_ _0"></span>SPEKTYWY ROZW<span class="_ _0"></span>OJU GRUPY <span class="_ _2"></span><span class="ls5">____________________________________________<span class="_ _2"></span></span> <span class="ls4">37</span><span class="ff1 fs4"> </span></span></div><div class="t m0 xb h8 y34 ff2 fs2 fc0 sc0 ls4 ws0">6.<span class="ff1 fs4 ls0"> <span class="_ _1"> </span><span class="ff3 fs2">ZARZĄDZANIE <span class="_ _0"></span>RYZYKIEM<span class="ff2"> <span class="_ _c"></span><span class="ls5">________________________________<span class="_ _2"></span>__________________________<span class="ls0"> <span class="ls4">39</span><span class="ff1 fs4"> </span></span></span></span></span></span></div><div class="t m0 xc h8 y35 ff1 fs3 fc0 sc0 ls0 ws0">6.1.<span class="fs4"> <span class="_ _3"> </span></span>PODSTAWOWE RODZ<span class="_ _2"></span>AJE RYZYKA<span class="_ _2"></span> <span class="_ _4"></span><span class="ls6">________________________________<span class="_ _2"></span>______________________</span> <span class="_ _8"></span><span class="ls7">39<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y36 ff1 fs3 fc0 sc0 ls0 ws0">6.2.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">SYSTEM ZARZĄDZANIA R<span class="_ _2"></span>YZYKIEM<span class="_ _2"></span></span> <span class="ls6">______________________________________________________</span> <span class="_ _a"></span><span class="ls7">39<span class="fs4 ls0"> </span></span></div><div class="t m0 xb h8 y37 ff2 fs2 fc0 sc0 ls4 ws0">7.<span class="ff1 fs4 ls0"> <span class="_ _1"> </span><span class="ff3 fs2">SPRAWOZDANIE Z<span class="_ _0"></span>RÓWNOWAŻONEGO <span class="_ _0"></span>ROZWOJU GR<span class="_ _0"></span>UPY TOYA<span class="ff2"> <span class="_ _d"></span><span class="ls5">__________________________<span class="ls0"> <span class="ls4">41</span><span class="ff1 fs4"> </span></span></span></span></span></span></div><div class="t m0 xc h8 y38 ff1 fs3 fc0 sc0 ls0 ws0">7.1.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">ESRS 2 OGÓLNE UJAWNIE<span class="_ _2"></span>NIE INFORMACJI<span class="_ _2"></span></span> <span class="_ _d"></span><span class="ls6">_______________________________________________<span class="ls0"> <span class="_ _8"></span><span class="ls7">41<span class="fs4 ls0"> </span></span></span></span></div><div class="t m0 xc h8 y39 ff1 fs3 fc0 sc0 ls0 ws0">7.2.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">INFORMACJE O ŚRO<span class="_ _2"></span>DOWISKU</span> <span class="ls6">_________________________________________________________</span> <span class="_ _8"></span><span class="ls7">62<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y3a ff1 fs3 fc0 sc0 ls0 ws0">7.3.<span class="fs4"> <span class="_ _3"> </span></span>ESRS <span class="ff4">E5 WYKORZY<span class="_ _2"></span>STANIE ZASOBÓW I GOSPODA<span class="_ _2"></span>RKA OBIEGU ZAMKNI<span class="_ _2"></span>ĘTEGO<span class="_ _2"></span></span>  <span class="ls6">__________________</span> <span class="_ _a"></span><span class="ls7">83<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y3b ff1 fs3 fc0 sc0 ls0 ws0">7.4.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">ESRS S1 WŁASNE ZASO<span class="_ _2"></span>BY PRACOWNICZE<span class="_ _2"></span></span> <span class="_ _8"></span><span class="ls6">________________________________________________<span class="ls0"> <span class="_ _a"></span><span class="ls7">87<span class="fs4 ls0"> </span></span></span></span></div><div class="t m0 xc h8 y3c ff1 fs3 fc0 sc0 ls0 ws0">7.5.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">ESRS S2 OSOBY WYKON<span class="_ _2"></span>UJĄCE PRACĘ W Ł<span class="_ _2"></span>AŃCUCHU WARTOŚCI<span class="_ _2"></span></span>  <span class="ls6">_____________________________</span> <span class="_ _a"></span><span class="ls7">95<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y3d ff1 fs3 fc0 sc0 ls0 ws0">7.6.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">ESRS S4 KONSUMENCI I <span class="_ _2"></span>UŻYTKOWNICY KOŃCOWI<span class="_ _2"></span></span> <span class="_ _5"> </span><span class="ls6">________________________________________</span> <span class="_ _8"></span><span class="ls7">98<span class="fs4 ls0"> </span></span></div></div><a class="l" href="#pf4" ><span class="d m1" style="border-style:none;position:absolute;left:130.900000px;bottom:1429.040000px;width:474.900000px;height:19.430000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf4" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1404.620000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf5" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1380.220000px;width:452.900000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf6" ><span class="d m1" style="border-style:none;position:absolute;left:130.900000px;bottom:1341.360000px;width:474.900000px;height:19.430000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf6" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1316.940000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf7" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1292.520000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf9" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1268.120000px;width:452.900000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf9" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1243.700000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf9" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1219.280000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:130.900000px;bottom:1180.440000px;width:474.900000px;height:19.420000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1156.020000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1131.600000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1107.200000px;width:452.900000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1082.780000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfa" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1058.360000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfb" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1033.940000px;width:453.400000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfb" ><span class="d m1" style="border-style:none;position:absolute;left:108.900000px;bottom:1009.540000px;width:80.640000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfb" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:985.120000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfb" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:960.700000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfc" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:936.300000px;width:452.900000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfc" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:911.880000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfc" ><span class="d m1" style="border-style:none;position:absolute;left:130.900000px;bottom:873.020000px;width:474.900000px;height:19.430000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfc" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:848.600000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf13" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:824.200000px;width:452.900000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf18" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:799.780000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1b" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:775.360000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf21" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:750.960000px;width:452.900000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf21" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:726.540000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf21" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:702.120000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf21" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:677.700000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf21" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:653.300000px;width:452.900000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf23" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:628.880000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf23" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:604.460000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf24" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:580.060000px;width:453.400000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf24" ><span class="d m1" style="border-style:none;position:absolute;left:108.900000px;bottom:555.640000px;width:485.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf24" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:531.220000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:506.820000px;width:452.900000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:482.400000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf25" ><span class="d m1" style="border-style:none;position:absolute;left:130.900000px;bottom:443.540000px;width:474.900000px;height:19.430000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf27" ><span class="d m1" style="border-style:none;position:absolute;left:130.900000px;bottom:404.680000px;width:474.900000px;height:19.430000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf27" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:380.280000px;width:452.900000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf27" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:355.860000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf29" ><span class="d m1" style="border-style:none;position:absolute;left:130.900000px;bottom:317.000000px;width:474.900000px;height:19.430000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf29" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:292.580000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3e" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:268.180000px;width:452.900000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf53" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:243.760000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf57" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:219.340000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf5f" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:194.932000px;width:452.900000px;height:12.204000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf62" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:170.518000px;width:452.900000px;height:12.207000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf3" class="pf w0 h0" ><div class="pc pc3 w0 h0"><img class="bi x2 y3 w3 h3" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h6 yb ff1 fs2 fc0 sc0 ls0 ws0">3 </div><div class="t m0 xc h8 yc ff1 fs3 fc0 sc0 ls0 ws0">7.7.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">ESRS G1 POSTĘPOWANIE W<span class="_ _2"></span> BIZNESIE<span class="_ _2"></span></span> <span class="_ _a"></span><span class="ls6">__________________________________________________<span class="ls0"> <span class="_ _8"></span><span class="ls7">102<span class="fs4 ls0"> </span></span></span></span></div><div class="t m0 xb h8 yd ff2 fs2 fc0 sc0 ls4 ws0">8.<span class="ff1 fs4 ls0"> <span class="_ _1"> </span><span class="ff3 fs2">OŚWIADCZENIE <span class="_ _0"></span>DOTYCZĄCE ŁADU KO<span class="_ _0"></span>RPORACYJNEG<span class="_ _0"></span>O<span class="ff2"> <span class="_ _c"></span><span class="ls5">________________________________<span class="ls0">_ 107<span class="ff1 fs4"> </span></span></span></span></span></span></div><div class="t m0 xc h8 ye ff1 fs3 fc0 sc0 ls0 ws0">8.1.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">ZASADY ŁADU KORPOR<span class="_ _2"></span>ACYJNEGO</span> <span class="_ _8"></span><span class="ls6">_____________________________________________________<span class="ls0"> <span class="_ _8"></span><span class="ls7">107<span class="fs4 ls0"> </span></span></span></span></div><div class="t m0 xc h8 yf ff1 fs3 fc0 sc0 ls0 ws0">8.2.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">SYSTEM KONTROLI WEWN<span class="_ _2"></span>ĘTRZNEJ I<span class="_ _2"></span> ZARZĄDZANIA RYZYKIEM W ODN<span class="_ _2"></span>IESIENIU DO PROCE<span class="_ _2"></span>SU </span></div><div class="t m0 xc h8 y3e ff4 fs3 fc0 sc0 ls0 ws0">SPORZĄDZANIA SPRAW<span class="_ _2"></span>OZDAŃ FINANSOWYCH<span class="_ _2"></span><span class="ff1"> <span class="_ _6"></span><span class="ls6">________________________________<span class="_ _2"></span>_________________<span class="ls0"> <span class="_ _8"></span><span class="ls7">111<span class="fs4 ls0"> </span></span></span></span></span></div><div class="t m0 xc h8 y3f ff1 fs3 fc0 sc0 ls0 ws0">8.3.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">AKCJONARIUSZE POSIAD<span class="_ _2"></span>AJĄCY ZNACZNE PAKIET<span class="_ _2"></span>Y AKCJI<span class="_ _2"></span></span> <span class="_ _8"></span><span class="ls6">___________________________________<span class="ls0"> <span class="_ _8"></span><span class="ls7">112<span class="fs4 ls0"> </span></span></span></span></div><div class="t m0 xc h8 y40 ff1 fs3 fc0 sc0 ls0 ws0">8.4.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">PAPIERY WARTOŚCIOWE DAJ<span class="_ _2"></span>ĄCE SPECJALN<span class="_ _2"></span>E UPRAWNIENIA KONTROLNE<span class="_ _2"></span></span>  <span class="ls6">____________________</span> <span class="_ _8"></span><span class="ls7">112<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y41 ff1 fs3 fc0 sc0 ls0 ws0">8.5.<span class="fs4"> <span class="_ _3"> </span></span>OGRANICZENIE PRAW Z AK<span class="_ _2"></span>CJI <span class="_ _e"></span><span class="ls6">________________________________________________________</span> <span class="_ _8"></span><span class="ls7">113<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y42 ff1 fs3 fc0 sc0 ls0 ws0">8.6.<span class="fs4"> <span class="_ _3"> </span></span>OPIS ZASAD ZMIANY S<span class="_ _2"></span>TATUTU EMITENTA<span class="_ _2"></span> <span class="_ _f"> </span><span class="ls6">______________________________________________</span> <span class="_ _8"></span><span class="ls7">113<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y43 ff1 fs3 fc0 sc0 ls0 ws0">8.7.<span class="fs4"> <span class="_ _3"> </span></span>WALNE ZGROMADZE<span class="_ _2"></span>NIE  <span class="ls6">____________________________________________________________</span> <span class="_ _d"></span><span class="ls7">113<span class="_ _2"></span><span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y44 ff1 fs3 fc0 sc0 ls0 ws0">8.8.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">ZARZĄD, RADA NADZOR<span class="_ _2"></span>CZA I KOMITE<span class="_ _2"></span>T AUDYTU</span> <span class="ls6">_________________________________________</span> <span class="_ _8"></span><span class="ls7">117<span class="_ _2"></span><span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y45 ff1 fs3 fc0 sc0 ls0 ws0">8.9.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">POLITYKA RÓŻNORODNOŚ<span class="_ _2"></span>CI</span> <span class="_ _7"></span><span class="ls6">_________________________________________________________</span> <span class="_ _8"></span><span class="ls7">126<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y46 ff1 fs3 fc0 sc0 ls0 ws0">8.10.<span class="fs4"> <span class="_ _b"> </span></span><span class="ff4">INFORMACJA O PODMIOCIE<span class="_ _2"></span> BADAJĄCYM SPRAWOZ<span class="_ _2"></span>DANIE FINANSOWE<span class="_ _2"></span></span> <span class="_ _c"></span><span class="ls6">____________________<span class="ls0"> <span class="_ _8"></span><span class="ls7">126<span class="_ _2"></span><span class="fs4 ls0"> </span></span></span></span></div><div class="t m0 xb h8 y47 ff2 fs2 fc0 sc0 ls4 ws0">9.<span class="ff1 fs4 ls0"> <span class="_ _1"> </span><span class="ff3 fs2">INFORMACJA O Z<span class="_ _0"></span>NACZĄCYCH ZDARZ<span class="_ _0"></span>ENIACH, JAKIE<span class="_ _0"></span> NASTĄPIŁY PO DN<span class="_ _0"></span>IU BILANSOWYM<span class="ff2"> <span class="_ _5"> </span><span class="ls5">_____</span> 127<span class="ff1 fs4"> </span></span></span></span></div><div class="t m0 xc h8 y48 ff1 fs3 fc0 sc0 ls0 ws0">9.1.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">WPŁYW KONFLIKTU N<span class="_ _2"></span>A BLISKIM WSCHODZIE<span class="_ _2"></span></span><span class="ls6">____________________________________________</span> <span class="_ _8"></span><span class="ls7">127<span class="fs4 ls0"> </span></span></div><div class="t m0 xc h8 y49 ff1 fs3 fc0 sc0 ls0 ws0">9.2.<span class="fs4"> <span class="_ _3"> </span></span><span class="ff4">ANEKS DO UMOWY O K<span class="_ _2"></span>REDYT W RACHUNK<span class="_ _2"></span>U BIEŻĄCYM<span class="_ _2"></span></span>  <span class="ls6">__________________________________</span> <span class="_ _8"></span><span class="ls7">127<span class="fs4 ls0"> </span></span></div><div class="t m0 x6 h9 y4a ff5 fs5 fc1 sc0 ls0 ws0"> </div></div><a class="l" href="#pf66" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1467.900000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf6b" ><span class="d m1" style="border-style:none;position:absolute;left:130.900000px;bottom:1429.040000px;width:474.900000px;height:19.430000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf6b" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1404.620000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf6f" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1380.220000px;width:453.400000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf6f" ><span class="d m1" style="border-style:none;position:absolute;left:108.900000px;bottom:1355.800000px;width:485.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf70" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1331.380000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf70" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1306.980000px;width:452.900000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf71" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1282.560000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf71" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1258.140000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf71" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1233.720000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf75" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1209.320000px;width:452.900000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf7e" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1184.900000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf7e" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1160.480000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf7f" ><span class="d m1" style="border-style:none;position:absolute;left:130.900000px;bottom:1121.640000px;width:474.900000px;height:19.420000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf7f" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1097.220000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf7f" ><span class="d m1" style="border-style:none;position:absolute;left:174.900000px;bottom:1072.800000px;width:452.900000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf4" class="pf w0 h0" ><div class="pc pc4 w0 h0"><img class="bi x2 y3 w3 h3" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h6 yb ff1 fs2 fc0 sc0 ls0 ws0">4 </div><div class="t m0 x6 ha y4b ff2 fs0 fc0 sc0 ls8 ws0">1.<span class="ff6 ls0"> <span class="_ _10"></span><span class="ff3">O GRUPIE KAP<span class="_ _0"></span>ITAŁOWEJ<span class="ff2"> </span></span></span></div><div class="t m0 xd hb y4c ff2 fs6 fc0 sc0 ls9 ws0">1.1.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">INFORMACJE OGÓ<span class="_ _0"></span>LNE <span class="ff2"> </span></span></span></div><div class="t m0 x6 hc y4d ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y4e ff4 fs3 fc0 sc0 ls0 ws0">Podstawowym <span class="_ _12"> </span>obszarem <span class="_ _12"> </span>działaln<span class="_ _2"></span>ości <span class="_ _12"> </span>Grupy <span class="_ _12"> </span>jest <span class="_ _12"> </span>import <span class="_ _12"> </span>i <span class="_ _13"> </span>dystrybu<span class="_ _2"></span>cja <span class="_ _13"> </span>ar<span class="_ _2"></span>tykułów <span class="_ _13"> </span>przemysłowych<span class="_ _2"></span>, <span class="_ _13"> </span>w <span class="_ _12"> </span>tym<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y4f ff1 fs3 fc0 sc0 ls0 ws0"> <span class="ff4">w szczególności elektronarzędzi i narzędzi ręcznych dla prof<span class="_ _0"></span>esjonalistów i do domowego użytku, sprzętów przydatnych </span></div><div class="t m0 x6 hc y50 ff4 fs3 fc0 sc0 ls0 ws0">w ku<span class="_ _2"></span>chni, łaz<span class="_ _2"></span>ience i <span class="_ _2"></span>ogrodzie<span class="_ _2"></span><span class="ff1">, </span>a <span class="_ _2"></span>także <span class="_ _2"></span>wyposażenia <span class="_ _2"></span>profesjonalnej <span class="_ _2"></span>gastronomii. <span class="_ _2"></span> Głó<span class="_ _2"></span>wnymi<span class="ff1"> <span class="_ _2"></span>prod<span class="_ _2"></span>ucentami i <span class="_ _2"></span>dostawcami </span></div><div class="t m0 x6 hc y51 ff4 fs3 fc0 sc0 ls0 ws0">towarów, <span class="_ _e"></span>które<span class="_ _2"></span> <span class="_ _e"></span>można <span class="_ _4"></span>znaleźć <span class="_ _4"></span>w <span class="_ _e"></span>milionach<span class="_ _2"></span> <span class="_ _e"></span>mieszkań<span class="_ _2"></span>, <span class="_ _e"></span>warszt<span class="_ _2"></span>atów <span class="_ _e"></span>i <span class="_ _e"></span>inwes<span class="_ _2"></span>tycji <span class="_ _e"></span>budowlan<span class="_ _2"></span>ych <span class="_ _e"></span>w <span class="_ _e"></span>pon<span class="_ _2"></span>ad <span class="_ _e"></span>100 <span class="_ _e"></span>krajach<span class="_ _2"></span> <span class="_ _e"></span>na<span class="_ _2"></span> </div><div class="t m0 x6 hc y52 ff4 fs3 fc0 sc0 ls0 ws0">świecie,<span class="ff1"> <span class="_ _2"></span></span>są <span class="_ _e"></span>firmy <span class="_ _2"></span>położone <span class="_ _2"></span>na <span class="_ _2"></span>terenie <span class="_ _2"></span>Chin. <span class="_ _e"></span>Od <span class="_ _2"></span>wielu <span class="_ _2"></span>lat <span class="_ _e"></span>Grupa <span class="_ _2"></span>realizuje <span class="_ _e"></span>s<span class="_ _2"></span>trategię <span class="_ _2"></span>ekspansji <span class="_ _2"></span>n<span class="_ _2"></span>a <span class="_ _2"></span>rynki <span class="_ _2"></span>międzynarodowe. </div><div class="t m0 x6 hc y53 ff4 fs3 fc0 sc0 ls0 ws0">Skupia się przede wszy<span class="_ _2"></span>stkim na rynka<span class="_ _2"></span>ch Europy środkowej, poł<span class="_ _2"></span>udniowej i wschodniej<span class="_ _e"></span><span class="ff1">.  </span></div><div class="t m0 x6 hc y54 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y55 ff4 fs3 fc0 sc0 ls0 ws0">Jednostką <span class="_ _7"> </span>d<span class="_ _2"></span>ominującą <span class="_ _7"></span>w <span class="_ _7"></span>Grupie <span class="_ _7"></span>jest <span class="_ _9"> </span><span class="ff1">TOYA <span class="_ _7"></span>S.A. <span class="_ _7"> </span>(z<span class="_ _2"></span>wana <span class="_ _7"></span>dalej <span class="_ _7"> </span></span>„Spó<span class="_ _2"></span>łką” <span class="_ _7"></span>lub <span class="_ _9"> </span>„Jednostką <span class="_ _7"></span>Dominującą<span class="_ _2"></span>”<span class="ff1">)<span class="lsa">, <span class="_ _7"></span></span></span>spółk<span class="ff1">a <span class="_ _7"> </span>ak<span class="_ _2"></span>cyjna </span></div><div class="t m0 x6 hc y56 ff1 fs3 fc0 sc0 ls0 ws0">utworzona <span class="_ _2"></span>w oparciu <span class="_ _2"></span>o <span class="_ _2"></span>Kodeks <span class="_ _2"></span>sp<span class="ff4">ółek <span class="_ _2"></span>handlowych. <span class="_ _2"></span>Siedziba <span class="_ _2"></span>Jednostki <span class="_ _e"></span>Dominującej</span> <span class="_ _2"></span><span class="ff4">mieści s<span class="_ _2"></span>ię we <span class="_ _2"></span>Wrocławiu <span class="_ _2"></span>przy <span class="_ _2"></span>ulicy </span></div><div class="t m0 x6 hc y57 ff4 fs3 fc0 sc0 ls0 ws0">Sołtysowickiej 13/15.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y58 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y59 ff1 fs3 fc0 sc0 ls0 ws0">TOYA <span class="_ _7"></span>S.A. <span class="_ _4"></span><span class="ff4">zo<span class="_ _2"></span>stała <span class="_ _7"></span>zawiązana <span class="_ _7"></span>aktem <span class="_ _4"></span>nota<span class="_ _2"></span>rialnym <span class="_ _7"></span>sporządzonym <span class="_ _7"></span>w <span class="_ _4"></span>dniu<span class="_ _2"></span> <span class="_ _4"></span>17 <span class="_ _7"></span>listopad<span class="_ _2"></span>a <span class="_ _4"></span>1999 <span class="_ _7"></span>r<span class="_ _2"></span></span>. <span class="_ _7"></span>Postanowieniem <span class="_ _7"></span>z <span class="_ _7"></span>dnia  </div><div class="t m0 x6 hc y5a ff1 fs3 fc0 sc0 ls0 ws0">3  grudnia  1999  r.  Jednostka  D<span class="ff4">ominująca</span>  <span class="ff4">zosta<span class="_ _2"></span>ła  wpisana  do  rejestru  handlowego  RHB  prowadzonego  przez  Sąd </span></div><div class="t m0 x6 hc y5b ff4 fs3 fc0 sc0 ls0 ws0">Rejonowy <span class="_ _7"> </span>dla <span class="_ _9"> </span>Wrocławia <span class="_ _9"> </span>–<span class="ff1"> <span class="_ _7"> </span></span>Fabryczn<span class="_ _2"></span>ej <span class="_ _7"></span>Wydział <span class="_ _7"> </span>VI <span class="_ _9"> </span>Gospodarczy <span class="_ _7"> </span>pod <span class="_ _9"> </span>numerem <span class="_ _7"></span>RHB <span class="_ _7"> </span>90<span class="_ _2"></span>53. <span class="_ _7"></span>Postano<span class="_ _2"></span>wieniem <span class="_ _7"></span>z <span class="_ _7"></span>dnia <span class="_ _9"> </span>4 </div><div class="t m0 x6 hc y5c ff4 fs3 fc0 sc0 ls0 ws0">grudnia <span class="_ _9"> </span>2001 <span class="_ _9"> </span>r. <span class="_ _9"> </span>Sąd <span class="_ _9"> </span>Rejonowy <span class="_ _9"> </span>dla <span class="_ _9"> </span>Wro<span class="_ _2"></span>cławia <span class="_ _9"> </span>–<span class="ff1"> <span class="_ _9"> </span></span>Fab<span class="_ _2"></span>rycznej <span class="_ _9"> </span>Wydział <span class="_ _9"> </span>VI <span class="_ _9"> </span>Gospod<span class="_ _2"></span>arczy <span class="_ _7"> </span>Krajo<span class="_ _2"></span>wego <span class="_ _9"> </span>Rejestru<span class="_ _2"></span> <span class="_ _7"> </span>Sąd<span class="_ _2"></span>owego<span class="ff1"> </span></div><div class="t m0 x6 hc y5d ff4 fs3 fc0 sc0 ls0 ws0">postanowił w<span class="_ _0"></span>pisać <span class="_ _a"></span>J<span class="_ _2"></span>ednostkę <span class="_ _a"></span>dominującą<span class="_ _2"></span><span class="ff1"> <span class="_ _0"></span><span class="ff4">do <span class="_ _0"></span>Rejestru <span class="_ _a"></span>Przeds<span class="_ _2"></span>iębiorców <span class="_ _a"></span>pod numerem<span class="_ _0"></span> <span class="_ _a"></span>K<span class="_ _2"></span>RS <span class="_ _0"></span>0000066712.<span class="ff1"> <span class="_ _0"></span>Wpis <span class="_ _0"></span>do <span class="_ _a"></span>rejestru </span></span></span></div><div class="t m0 x6 hc y5e ff4 fs3 fc0 sc0 ls0 ws0">nastąpił dnia <span class="_ _2"></span>5 grudnia 2001 r. <span class="ff1"> </span></div><div class="t m0 x6 hc y5f ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y60 ff4 fs3 fc0 sc0 ls0 ws0">Czas trwania Jedn<span class="_ _2"></span>ostki Dominującej<span class="ff1"> jes<span class="_ _2"></span>t nieograniczony.<span class="_ _2"></span> </span></div><div class="t m0 x6 hc y61 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y62 ff4 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _14"> </span>dzień <span class="_ _14"> </span>przekazania <span class="_ _14"> </span>raportu <span class="_ _14"> </span><span class="ff1">rocznego <span class="_ _14"> </span></span>Jedn<span class="_ _2"></span>ostka <span class="_ _14"> </span>Dominująca <span class="_ _14"> </span><span class="ff1">posiada <span class="_ _14"> </span>1 <span class="_ _14"> </span>oddzia</span>ł <span class="_ _14"> </span>zlokalizowany<span class="ff1"> <span class="_ _14"> </span></span>poza <span class="_ _14"> </span>siedzibą<span class="ff1">,  </span></div><div class="t m0 x6 hc y63 ff1 fs3 fc0 sc0 lsb ws0">w <span class="ls0">Nadarzy<span class="_ _2"></span>nie.  </span></div><div class="t m0 x6 hc y64 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y65 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y66 ff1 fs3 fc0 sc0 ls0 ws0">Na 31 <span class="_ _2"></span>grudnia <span class="_ _2"></span>2025 <span class="lsc">r. <span class="_ _2"></span></span><span class="ff4">kapitał <span class="_ _2"></span>podstawowy <span class="_ _2"></span>Jednostki <span class="_ _2"></span>Dominującej wynosi <span class="_ _e"></span><span class="ff2">7 <span class="ls7">504</span> 222,60</span></span> <span class="ff4">zł<span class="_ _2"></span> i <span class="_ _2"></span>składa s<span class="_ _2"></span>ię z 75<span class="_ _2"></span></span> <span class="ls7">042</span> 226 akcji<span class="_ _2"></span> </div><div class="t m0 x6 hc y67 ff4 fs3 fc0 sc0 ls0 ws0">o wartości nominalnej 0,1 <span class="_ _2"></span>zł każda. W <span class="_ _2"></span><span class="ff1 ls7">2025<span class="ls0"> </span></span>r. nie by<span class="_ _2"></span>ło zmian w kapitale po<span class="_ _2"></span>dstawowym.<span class="ff1"> </span></div><div class="t m0 x6 hc y68 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y69 ff4 fs3 fc0 sc0 ls0 ws0">Jednostka <span class="_ _2"></span>dominująca nie posiada akcji włas<span class="_ _2"></span>nych.<span class="ff1"> </span></div><div class="t m0 x6 hc y6a ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y6b ff1 fs3 fc0 sc0 ls0 ws0">Od <span class="_ _15"> </span>12 <span class="_ _15"> </span>sierpnia <span class="_ _15"> </span>2011 <span class="_ _15"> </span>r. <span class="_ _15"> </span>akcje <span class="_ _15"> </span><span class="ff4">Jednostki <span class="_ _15"> </span>Dominującej<span class="_ _2"></span></span> <span class="_ _15"> </span><span class="ff4">są <span class="_ _15"> </span>notowane <span class="_ _15"> </span>na <span class="_ _15"> </span>Giełdzie <span class="_ _15"> </span>Papierów <span class="_ _15"> </span>Wartościowych </span> </div><div class="t m0 x6 hc y6c ff1 fs3 fc0 sc0 ls0 ws0">w Warszawie. </div><div class="t m0 x6 hc y6d ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y6e ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y6f ff4 fs3 fc0 sc0 ls0 ws0">Niniejsze s<span class="_ _2"></span>prawozdanie Za<span class="_ _2"></span>rządu z <span class="_ _2"></span>działalności <span class="_ _2"></span>Grupy Kap<span class="_ _2"></span>itałowej TOYA <span class="_ _2"></span>S.A. za <span class="_ _2"></span>rok 202<span class="_ _e"></span><span class="ff1">5 </span>z<span class="_ _2"></span>ostało <span class="_ _2"></span>sporządzone <span class="_ _2"></span>łącznie ze </div><div class="t m0 x6 hc y70 ff4 fs3 fc0 sc0 ls0 ws0">sprawozdaniem  Zarządu  z  d<span class="_ _2"></span>ziałalności  spółki  TOYA  S.A.  i  zawiera  sprawozd<span class="_ _2"></span>anie  zrównoważonego  rozwoju<span class="_ _2"></span>  Grupy </div><div class="t m0 x6 hc y71 ff4 fs3 fc0 sc0 ls0 ws0">Kapitałowej TOYA S.A. za rok <span class="_ _2"></span>202<span class="ff1">5.<span class="_ _2"></span> </span></div><div class="t m0 x6 hc y72 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y73 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y74 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y75 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y76 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y77 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y78 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y79 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf5" class="pf w0 h0" ><div class="pc pc5 w0 h0"><img class="bi x2 y7a w3 hd" alt="" 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kUgG84sfNlmvmFYXcjb/BqK1/ayQ6HhsUZYWEjSBsoWIjgBAiJAmBHBFaAGZhT1nHMCNYjLkPFYtnJ8zQWb17zjHVc+9Fj45KcfePKpp+dCKg5JkiRJkiR5bcRrYw9TIIoFtkhQNijBwEpsEGUGEWDQ4CyyBYER2IwMEo0MrPXx1tiSbmkIhnwULLCIqgfrj/GgwIA1nDfWf8e7dly8ZeOW9WtHW4hmzZIuOQYAjuoqRfU/PEhZGAVeIXcGjiViCccgAnkwFqqa62CiyE4FcAJM4RhigCksADYjeTNM0QEegWGAwhgkBm663IUYnACwiJqgBGnuBcjAw0AfiCPAIK+G2kAMbprxAbEaiHenVq8XOucxiI28KgxwAoLx8JsUQmRmEDfF2fnCN8DL1Sw6KEhhBakzHVdeYdhwvtu+9qKj02f+q7967MGHHpnrDkYnlkSTQR1Zsub063IgIj6jiAB2VSQFgZsadgOUTdkiwWpeNcz9pkAkKMwIAGkz+0dBRmkAe5IkSZIkKV6/WsDGsPNG8wlFAkAGGEhBMG2+T6YGRDglomHIZCWCkeSdQRVEfPSOrEYsCcHxoGPds1dO3HDldevXtG/YevaqJaOFgEOFUDoWAwNEUFiARYLjpjHIP44AIgMTIFAzGJw0iZdATboVUzNrJtcMfyyawYgiiGDmAYY6gKGECFs4dTu93JyBLUSjKERNfCcEggFMoGZ4IqwZlGNE1PSxVm2ODZJlMCWLC7cHw82XZmAmYUAV0UAUVQ1wzosMF+bl1PEMz1mIAFOzCDJPEAiRCYiJl0+0RzvZf/nlNc+/cOXuvQfvuv+Jh3fvOx6sH2OAJ1dQNlaDIpSt1shggRGCQgQWm7xMBoKS9jAcrmkv+/sAmXFMr6okSZIkSVK8/qfH62HWAqBgAzcJlS2IhWbUosIZM5rk+rJy56IzMX/iBDg6J2LVWE6D2RPXX7b1XW+58arzly3JYcA44GAaS0ZkcS8bhtL0/CBSIn21nnqssAhTsAMxkSj4VPc7g2PtkwUiBjVL3mRgI6iqMANkMbakCcoRGhFrRENenMrLTFCAjIgEJAuPjwIRCKA4fISQAzlMiQiA1rX3npvgbaYKg7hThwYDMTUlLMOykKZNH4sb3lEQkZk1SXr4P5oCCuoQkSNiIiAKFFrBGEqs4p13GU/pyTPX2PazNv7ITec/sq/36Tsf/uI9jx2c7kXfkc5kd64f52cjOzDDeYiDGMxgEYhkrqlXKWwOw7umhQcNYpDT8zXNCGmETZIkSZIkKV6/SrqOGK5ZNnGqCbzN0i+DmC2IWQRFOGMP4mHfC1KgWXXW6uR85qztYkuqCzaset22c7Zt2bBp1djqcS9mHFUIHCswO3HGPpjBTk1Eb5aEmwhXf/eDJSUDAU6JVVltWOawkNPNyMgCwM3OSCVfA0oMx9GgCnKFj7UQMTlrqjXE/LCmA4CSkQAWAjnfHFwMpkQgHvbOo4oQgnG0TABBFKgXQxwQOzOpo0EYBI1kgDbxdKFxIFnznyk0qIEciF1UUwMxwwzGAiVws9xdGyCwpu+IqYXSscAMLMRwFBWC8qTPO6BKlS5e315/5rXvePPVzx986avf3rPz4d3T6PdaWaWZGkFNEYklqgFi4AgjMAGZ9Q0wSCQ2aqpgSGmY/Yc3CUmSJEmSJClev0pgHRaG2PBDwKjZHtgkbDJwJGdwRh4koCb2BWDgrPSoxSrR3qqpJW++8erXX3f5xWfAKzoMqivtzbaKHIS6qijv9GsziMrpxh+0sDJsAJPJqwU4YQYQgbJG5pEBBHgYmS4shw+LpNXnA9DJvtUwdTh63KZnByGqiGxZU3hB4eEIzHBABTS1IsOVYwMVzoBgmBsAnlikKZAgZIwOEOpI4qgFEoXFmsSG08+N2EkJzPTQaTtbGCLTNOOTYfkKcngnYK2AAAOxM1AF9GtyngBu8j4BERjUgKJwklEr84wYUNfInBnVysxct9bWBgOrMAFjgk1TfNbE6rdcvLoMN+zc+cQff+6Be/bMzPb6knfIZf3KWDKFa8rNjRyIKs2ay61ECmlWshf2ZEakouskSZIkSVK8/t7o6aQ9bB9HoFOjWsjgYlMo0rwZYDVskFmvZfOZ1c7KW2/eftubX3fphlEB8ogRBCsHmWO0monlzhfFkdnymRePzZY6G0Q5c85ZDARTsJJEYrHKYfDdj5VjRsy1ajtzG85YunIcowRGDVOYgSSQqyRXQgQOzGD3c4e+8e0HH3ny6RcPn+iWNYl33ue9o+vOPOPKyy4595yzL7tw/eoxckAG5E1hiAUAPdj8gI5N9144OD+wEbgigpQC0YBoQFRT5BUTUxtXt5d4mAlZDTJT1PAA5mrsP9Y7ON0zIJJXEgMxVLSmcjajuGZJ5+y1K0a8cqyhtfpOYDk2jz0vnpgbxKYGnGAEc9Qp67lOGyuWjp6xtCOceXHwDHPKLjADOFy7fS8cPX78eJ7JORvWrxxzhUAEVg+mHN565YZLtm36zM65v/jYp3Y/t4+s7Vy7j7qiQjkDXPOXigqt4R0EMWyhqzgUMLJIZjA24vQCS5IkSZIkxevvzhaiNJ36jDQaIjETopGYCcwghtBjhJaLmc6uaOPy8zZs27Lxqm2bzl474QgF4C06qslq+Gbd1hm8QRR0IujP/+Z/6qE1HYvgWjB1WjOiQgL5yI6j+Fer7GXMGcE7l1vvv/zOr66adBRroASiBuNsZE7t6Wnd/fwLX/+7R+99+ImTvariojQfaLkWwxZ4eTF65Ai+86VH7XMPrF02fs3Fm6+66Kxrtq5d3spaZrkAiH1lLrIDc3P/7g8+enhWKhqtkRkxEIhqUHRhfkWH/o/f+NlLNyzNIWQVlQPLR4JqhDz14vF/8eu/92LVMeJIEiEEMGIWB230qZz9lZ/9wNlnryxDbIU+XCsCc4p7Ht//b37/o/Oa1ZQZkYEI5gd1kaOujl1xyebf/ZUP5SxlrQW3QoiR6cCRmYef3P2FR/YvXzY1OdZG3f/KHd9aNV6869YbV0yMtDNF2YPwhLTeefXUjot+/LGnX3h01/5vPbL78ecPz1kWZLyG00DwOdAGNTXWGP5BQwNMyVQsCEKEj8jSCyxJkiRJkhSvvxs61S9jWGULn3mBi6EKdSlExD6aEjSHORo4HYxb/fY3XvOR99y8YgQw5AaxyBq5GfttAabDEm3yChcAA7pwMxibReeodcza0Jp1wBYNFLmAeSi/+sY5dmRogUYNA3MRYAugGoDBD8jftaf7f37iznt3PlibIBuptAPpQBzo1ABIChhFjJwXvtBdJ6ZfuOM7f/P1e954xXn/8iPvPHPMo6Y8y4P2GfmWc9aed8kl+76563ifgrQjeUOz2RG5TZfzx/76a49c+OHXA8wKKYpoYl5K4NN3PH6g747QmIKHFTUALPhax3RwzcVXXn3tZQbAIlQhvjSZBf74b77yYs8Psgk93Q9byaoOzKz65qPPP3NoZuzMicL77iC2Cj8zwEf/8jN7nnv+f/3N31g6jrkuWhnG/fVf/Pw9v/X7f/g/f/hDW85eM32yv3TpREdjh8uxDq/ZtuHmbRve/67rH9xz/KN/9dk7dz6ej0y5zuTc/CyNrrOZGUAwNooQ0O0hF1hT8K5sqpT2NSZJkiRJkuL1P13d70c2seisphhCXY912kXu+ideWjXRvunay97/1qvPWtnhErkiY5gqU2ia+MFsOCEFDPJYaCMNgEggWUBh1oK0QbUyiVUGBhcgDyjsVYpDEFtGCAyjflM2TcJQoEYsRh49VH70E1++c+ezMWTjy9bU4KrbhwrYL1Q7AABGxjE/r4NQOga1++Co+NLfPTQ1Wvzij72lRQ5Ai6gPA+j6q87/3F2P+GIkDKu6s+bsjHBi/uRDTz03AJyAKQMCTEtgADz01PMhG1O0ATSPA6Cwuu07ftB921tuHevAA8IO5EA+AI/vGTzzwkuWj6prD8frAICZ5n2qW+3xfnn8mYMvnX/mhAdahRiwa88zL7x44IM//hPf+NLdf/iHfzgyMjI2MvrGHa9/77tv3Xn/zv/7zz7+m7/+i8XU8gFAsc45tsj16orYLXf5lZuntvzaB79y774vfv3OBx7dtXps6uDx/cXYuBJVJ4+ABFkGU5DBcGqnY3p1JUmSJEmS4vWrMPCp9wDITAQOShbYasc6NmLrlvPZ61befOVNV23dNDXGHVKngTOQiQZjplPtRIzImvVwZgAEZliz3iumpBHUNMJgGDgGIJAxLIAZVIG6r3K4NAHAoDBljQyxEMgouPa9e2f+9X/+7MPPTfvOUmeYmZ6HLzhrqxk0ohkfY0qwOFeDCM4BALloubWLEuGTdzzYreKv/8JtFbAiaC7aU7nq/LPfcO22z93zWGWq1DJrZk1KxYx8cteB6T/51P0fvv0KBbNyIAnAn39+9xP7js6jDQ5oWtqBYJGtQpz/Xz7y/psunZowa4c+GCgmBip9w1/89edOVqjFQwmE4X5IUxRLtX+sC13SHr33/ifedtVmGKKaCD388GPvuP3tV1609t7vPLZl67Zf+qUPH3zxpd/97d8/e8PqD33kJ//j7/7HffsObVq/qhcw4jIgxKhtEWOpYr2SZELoA9vXveeaDzz13EsPPbrn27uO7Hl234tHT7Y6k1Ha/RAiNRscOZDo8K4pSZIkSZIkxevvxel1SbNqULTzMKgd6ovOP+9tN1x887Z1yycxCrQBhJ6VfcpzwMM4BCPH7Lwt7JFUwGi4EdIBggBTAC4ah55wC1Y3Tf0yDpnWIBqwVCQExzr63Q8zmgEqGinUVFcUW0yAa8/V+R9+8kvf2n0SftRVKt61R0YhUtc1qkoYYlEQmiIH1xmvos4PeggKdjHjwHl3PrSXT37hWw+fuXHzm95w7upeJe0iF0TWn/nADz39wgtPHZzxqGtERQFzkb12lvZ6g49/5otbzlz2psvXm2kgueeRox/79Bf6yGtp5xgouOltJ4ge5eVb1r//DZvygA5VCMfVjahvB2DPcyfue+jxyCPRCE6ASBaaiucSYkUb/ZMG7N69a3bOJkaJojmhuZMnbrx687EuZlWOdO3pA/XB/bOcj4y12y3fWrti2cnDR6vJiWVLWt2ualbkHjBQKHMiIBZEMK6jrjx75Y2bVp4g7Ds0+Pwd93/yy3c/e/Soz8cpGwnDMhVWGjbETpIkSZIkSfH6ew3XTU9pyfzMzPSa5Uvf8dY33Pbmtet9MxEGVlbwERQoAywgGrI8yxGA+LJBf/FlHfeauN70nhNioShN/S4BFhFKWGnGZgISs0z11XbOZREAkzVvAGIdxGVP7zvw7YefwNQ5+SBq2a3LKhDFEJz3RSZWl2JRLBAim/ZOHOGi085bseVriMZYHjs+uebMo0f2jjl8/G8+e975526bEkRDVbba+Zk5Np21avcLh5pBMIAaHNwYylhFnZ6ZvePOu26+6IxO5jXiy1/56sFDh2NrDXyB/oxBQGKAWSAdbL96oypGHFB2wVHrKnoEYO/BlwZ14IKFJMSmEUoNRNIKvRlM5hAZDAbHBsf37du7duv6lueqhoY6GKY68KOTR+cGv/8HfySx/OF3vfvCSzaNCVYvWxLL7vLJlpVlq+2NoNpUeAigqGuQwsi7DKi1X460RzauLD74nu1bt138//z1Hfc/umfedOGp0fRq1NT6OkmSJEmSH+h4beLNeWggLZ1FZ7UnUZJ+TSYFZe04qEgqIu1YyOq5FR1ePpbfePmW6y/fuH7N0qXjHaHoDI4EAPIm+7aGNQL+e4vzlAEZCLM22LTirMNH5ibz6XJMet1x3xuZKvo1DhwVf2R2DJITH2zpPMA9GTGZRLSMps+ZUBvMVfCVH82qmdp12p3RkdKPYa6lLmSdnYfrf/Xf7j4YJnHyeO1ZclF1iEbtlvVnR9G96ZI177jxoovWr2yJzZw4eudzvc/ccd8Dz+0vsyUVjyECE1PT892is3S+nD806Pza733ign9/63rxjtAZaPDxA7dd9ehjTxw4UDq/fM5lNMFIIQ8AACAASURBVNHWgQqc9xMvdec+fv9z17wws23j1LefPPyFR/b33BJnLVSUi+9GH5GzY1+fuHTT6ndcufUMDtCBiY9uncXggnlHOx/ZO6DRikaCZvA51X2rDUWnQr7cHp0vz+rJGb325iNzu//7J766bcNPUEumgV5nxdHj3RVLO0X36DnL3L/4l7/wX//bXx07cbg0dCN2Hzx08WVbB4SaqWVwtFDO3VwxecWdDLd9G9226qTzZ25p37j+1pP9W76x84kv3ffUcy/NPHukO1v7rOVCLNXA0oJ01BiREUhUBRACqZr0ydIOyCRJkiRJFmm8dnHeh5MGUXCgvOZWv4rwOY/kFqLWpWvnk3RydvpE4fn1V1/63rfuuOAc1yEUBGcQxIwM36cNbVuX+f/wC+/O8pF+i8sxqUq0S7SAubr78b979E8+/+TRakwti+YJSqZmNXJ3xcaz/sPPvqEwSIGaMaKYCZA2qqP1hWu8s1BG+eRnvvrY7mcrm0TRNg0wZmGt+gWjP3fslrdu/+Ufu/msDmxQjRTZ8mVTyze7c7Zu/vl/+9G9J+bRasNnYEZUcySumJ7rzvYG9z3+7JrLLnIMAC0n561b/e63vemPPvq3PatP1pH8OAb92O+WWVy2ZHk5f+QzX9x5wc+94Qtff2R2vsrak3NVjFT34M3Q7mTlzOGzVrR+4UPvWz3FBiUTYmOrI3gQqUv4zhN7lF1Z1ihaCCUTcS51b8bnee1HFYIwgPpBiA/v2nvXg3tuve68tsM5Z079yZ994ld+8YMjWV73u8un2pdv2/gnf/yJd7/p6j27n9/11OPn/OJPEeCYmF/9IhoyYyUQgcZb+Ugrf/eOK96y44ojfXzhrj2f/fpdz+6bKXUcLHPzgxi76HRcp6UWo5paqBBRl1592gGZJEmSJMmijdeZVkUsSy4CF6AclPNoZqFfUA3qic0vzYpLzhq57JJrtl96/trlxahAgMzgFEAUBFgNc5Dvw562wo5sPmOExAJ3+yTmWu02i9bB6zfbMzbztOSblbMA5xAIBqtc72S7rC6cQqaRQDVxK/YHnNUsvMp701AODs/oNx98ouSCslEzMqO6HMB558xXs2dtWPHBt16xpg2nJo5CqI1Iol145tgv/fT7f/s//9X+XlmqoVYwNxUnIFaiux985k2XX9QGYMEBHv49b7i0Ohn/+JN3jXSm5g/ux+gkxlpczs8N4khr6p6duz/1ja337NwVJC+DkmPJOfQyl5HOHV5T9H/rFz942UZmQz9YJs5BSQNxFnN88Rt7nn/pZEmTlLfNgGrAGVHVe+utN//dnXfM0giJQyxRA1nraF38wV989sZrzhtl3HT5RU8+/uTv/P6fvu6mm6+5dMtEjttef835Gzd85+Enn3zkgV/95Z+fHPEM9Hu9YnT0VW+TSvjh4EwLgshEiOSIcok/uWPTWy8/86Hdh+95dHbX0y/s2b9/PmiNOnZPRgGEzSqYInc6sIVZ90mSJEmSJIsuXgfKauoEykAFyAGm1SyVx1w4tnbM/8jbX/e+2292HiMOAmjULJAnxKpLBHEMR8Pp6N8PSuQQUXVdqx4hMvIcMqAkK6tYVaZGDuSMeDjhxgJrL6t0FKByBo5zyaFHOzQeQicaESoifu7AS88fmR34FRYMYuycDkpQEKpocOxNb3rTuatHi2htqclRhJTGk1LPmX/DZcu/den5n7nnqbLfRdYmkTqqhQjxwvLo8yemK4wXEFWGtcDs3Efed8W37n3o5MFpNz4RYt00PFEqpvtlb0D/+x98ulfG0aWr5no9kIbuCfhV0LmOzr7lis3XnD0xSjCAvSjELBJiBd07g499/s4u8kCFFCOx14epi2HdqskP/fCF+x+/9+HjI4QIGqDbjd7PyOTuYzNPPXf4mvWT65aNfOTHP/i3X737Y3/6X6/bfkM9iAcPvfTkE4/PzUz//E996KxVYxy1jvXEaEc1Nr1cvovKkBExSIgJkSxmWpFz7YxhNjXlzrhq9Y5r1kVc8K3vzHz8c3d+Z9fTB2b6lI9UlCs8IKgAVOkVmCRJkiTJoo3XNRUDbqOZhGIl6aBNvXNXZ2973S23XHn+pRumtJwx16lCGapqtNVxRABckQ+7gKiB3ferOKTCuMtbqGtQb9563qgAAF+RxmxcRlcqWtD65T+S53m7yAmAEGKFOkJ7yFuC3Pkc5oXcoRMz/Si1d1ATBzODE2KmuuyIXnL+xjGHEcQ46LLL4FpmiPMn8pGlGeS6Ky/527sectlIgFqz9Y8cINHo2Hyc6aHOIQxUVZZlQVEwtl+x9akvfLtfD4I5iFOosq9DkLzoV1XeatcRkZjIYAEsbDqe2Y4rz2vXg8IXp7eBEpFR0PjtR1585sCRKCNgH6PBDEIcBpecd8kZkzhrxeTDc94G0zlrzargitp+rPXorr3bNy0p+/Nrlo5/8L07lo8Vf/nxj2VZRsQbNmz40P/03g2rxqanuysmO82VZH71e6SMXt4/prkhAqoSzBAPxEy5jFJH3HjR+Latt31754uf/MLdD+858NJMSa1xl3fKCLIeLG1/TJIkSZJkkcZrU4JGj8EIl5Mtvu7CdTuu2HjZuWeun8pZKwkn4C2glzsm55v+HrFWcR7EIDJiW+jb/M/XRUGAE09oE4mRNwCW1+a6Oj4bRtUYVLPFptsISOYH2ldXAZkUkAzwCH1wEckbKARExr7jvVJacAWMvPZiMHUtQuUorl2+ZOvZy12MsK44AyksErPkZrEkaV9y/uR4y893a4VTI7CABRAYprvloRODTZNFQRFEYihgUHrnrds+fee3unO9ygpkrFGr2qg1GiJR3ioR48k5eJKWYLSDqvTov+7ijddeuLGTB4Q54VY/ijgiRcYy1w+fu/O+432ULqNixGoloUKoZdXbdlw4Dly6cfnfPHMSMeS+9hnNw0Hy42X/oV0v6A9d7p0EQ1Dc9sbr3rxj+3y322q1HHPmQIYVkx2BsW9uruhV75IEIIAsAhjOBhKBACAzAsi7wRLMwvsIX3D29itX37LtR3bvn777/mfvvHfPoaOzJ3uDuawWpK2NSZIkSZIs0njd4f4ymTnvjKkPv/O2y85dubKt45ki9oEKIopxBQn6CyPRGSSSAWCDKNC8yT9/DiQAwDcT0g1mlJGQoZmhnolk5kSlBkC1WCAyA4G85aMDbvUBcIuBSMhpSimviAGIdwGY6VtFOchBg4t9mKud02rAREuXjLcLOF7oyE00vFHg6FhzwkiB8dHOgfk5Zm8gIxquvBL6FR+fmzMuECPIsXJOpFStGi9+5Wd/9Df+05/XA+vWA7ZMYSw+qjUZFJ0OEGLZg0M776/N+cM/+s7JNlDPw3sizcQZQYmjZXuP2RPPH6ykHeGMPULf2FB3V4zl2zaOjQCXnbsSnz0gFNg0GoEJxv3IO3ft23usv25J4QmjAjHKGZ3xTnPwPBybuZCov4dsDcAjDJ8IC88iAzet+OKwdXdwcIiBoR4BkLZk7VUjl77nsp9772UHp/Fnf/n5P7/3GXvlnyCSJEmSJEkWT7xeOSY/9Z433HbTlvXjGCFkVqGchy9AWU9djwDCFMRANKyxpmZKXxOqvr9djtuAU0BBVGdUm+VQhqozbcVBO/QH3CYKDDWQDcdASqCsBoQghgDk3KqBCPDCsZV1NDBIgEBQhoKGJ+R97nIABGKoviJiGgjIgCzLYEYGkJKREYMUxho1VqUBsAjLm18YBr0s89dfsuqabVsP3/PkAEIMjQo2Q4TPUJa+ldVVgJFjLnovXX7xheeuzaE11ACGacboR4hgei4++8L+mfm+SUvVIShCQB49wrpVK8YEGbBp7bIWlaq1CiolMGARjo/MDh7be2T10vVQ9a8s/CADAzxM1MO7he8pYQ+LOpo/V7ABcaGUpXkmkLagGSyCDRZARqhH234Qq5n5etlE5+c+/Obz3oKl5dH0IkySJEmSZDE5HbZIBwde2P3EE7tmu7EGBupiPj5Aaza4imGEEojIFZkhMziYgzXDzIep7PvYAyLTEtGgCiuBmqAwwCrRfqG9dpz3VhnIwNYMPwGDWF82KJCAADSTXTIgg3nA0UIoxMI/NiMig5QqlaImBnmQgHj46JiYUWyW5w2qBoBgTUPAZoK6VzhRQg0ywKkBgDjL0XNRf/Z9r9+8ZnWc73kCWVAdgCpyEd7qqo+6ykQwCGfg0I/eejEbSnNoTVhtFgPFUAiqCO7IXfc/GZSNHZhhBo0O5hEuPPfMHOCItUvGL1s/0aIymtSRQAYtKYQ5y//sKzuPVnDMru42f2Forl8zcZ6aOT8GQAD5pxT4EEC2MCfo1OZWRpOyBZQhZtAMKhat1hiEeaQzF/WRfc/f9+DDgzqtXidJkiRJsqicXr1+cbb+xN3f+csvf2v96qUXnLPhJ354x4aVE0ty5ECM4FonCz4Vx4cx1UAAkfJw2VIXBpz/s5GCCUYgX8EZu9w1++U0EowAEEiUmmzdrL2qs5ABuUEsGsmpgTaiJRAK7kyOZMysxiAfOTc1aDSzCDk60z06h6UTyCl3PGzgTQDIGbsamFf0qsr5LFhzhmowA8ww4mXJeNs1PyASDd35ODrqQz076qfOmHJv23HFI8/sj4M+IBDAifWnqdVGGYs8C/1e22U/d/u1V21eUypKkFCWFxm0jzBgbpvxQLDz8T2S5ZUBRIAid4jzrPXWTWs8IFEzZ+++cdveZ/ccVgELzAiV9QehNfaVh/c+eai7dl2HYh++M0zG9vcGl/9TLlwzPGjh/urvt4wxREEgEBArZJk3+G7QvvHhefvbux5+4IndOx9/+sh869ZffWd6ESZJkiRJsjjj9cCN9SbWs4XnBoNnHtj74DN/+mO377j5onUXr261yUCzqGP0U6eXK4dBqqnhMILJ8Kvfh3it5JgAQuC835RDCxw4UF6Kr0QiCdAE3YWkjyhWO8BrBQSYB+DAgMIGsAhy452MmVUVYCUHjggRpkZ8YnZ2Zh5hAhEkYKLhKjWUzHFlmJ1Hv1dCuNnO1yx9E1QJrSybHB1hBCUjIBrAAkBj5X20krdt3bBx3fpn9u9njgY2GFAj1mYh85n26YrLrnjz9rECqszRMF/BZZCmMtpUhB94dObkbDeyi0ZwhBjhHFVaZH7t6pUCMBlifdVFZ7W9aAmwkMUMFjOJJPPRPbv/MNZtgD9dBgIynFrNPx2M/94X/jH8in9nGNaGmAERZpHIKAOATCs4A+aV7n384Me+dO/XHnrm5AAxX+FcXYWYXoRJkiRJkizOeA14rViDBBlB1t470/+tP/r0X00VV28+88KzV1988YaNS2Pum7oQOFK2AA1NfTSYFRyJmlLcU4H3ZQUDxs3uR7NIHq+sP6DT74ed6Cq4XAwWzEjIMQCrFarm1bKaSCUA0agmGMiBSmDQFHMo9ckqICMrFo7CKUkALVsy2gknI/t5y2puOQTogJlAMjvffeCRZy5eu7HpModYkzMxVW4NAojw3DMvdedmxE9VxKYOkiEqhKFY0zm5dCKvUZsWGUMQszYswOdLq7oaLfzFK8P7d1z0O392ICpprAO1VTgv50gtlLS8pT/3tgtXrj5exy7JqBFIEAFW1LWB6pPs/vrL98+GkYG0AjEBphUEbGHDhg2jS8a7ABHUeGQZJpavCbu7kreNK6WeZE4H6nnsnof233bl2lyKieFVj9AIA0iM2KzZymkwhTbL0tQU2EdqLqgxIiESAhANY7DhXQ2ZNtXViAHMIDJoBekhEHC8p4/s2vv4rn07H9v7+LNHZ8qs4inLMrZM7biISy/CJEmSJEkWZ7wmjVSX1uQpICD3rWV7Tg52fWO3fOOJVcuWrFm5/Offvf38c1as6YCD5fXAoebMa1lyVsB1VDmaZjLsItIkZjtdOdCkbrVhLjudsF8WtfVlnTsUFryxI2cAQ6GlshC8kQEBptJ0DbGmSqXpYUJgR4amKfXCr82MSYENZ6xexv2T1bES4/XYKh3MkpEwA1bWuOub97/l6o2uhSUZO/FkKrDKtQdVPNbH5z73FWGan57msZXKOThDqEAZJG5eiakWRWTMWR1jIQYoJDMU3osCE4xLN02pcxokhgrcRlRGjzLpVvWaCVywikEqQq65GxAwQMIu+NoXzx/o3ffkswPpKBfGACIkImrQ+NJ071f/t49TmHWiRZtn21P7T/Tb2YRJux+PaWbOajHKa/fU7hcPSDbB2YhBCGS28FALQAtlPc0XI0CAB7HR8I4HzV0UhlXoiKBmQ2NdghRCMIMv1FCqseR92HcOV9/69s4v373zyeeOVNSifLK2JZo5NiEo2UBPPyuSJEmSJEkWXbz+h/q9gRNkrQ7F+vjJ2ZmZ2V/77Ue2X3P5299w46Wbxn1rTAGtB67dMjXT4DjzMFhFSkIgdnY6OZPBAUokBB12Sv7H60gITdnJMHEvfJWaomwjBgRGpBmIiHKjFpQ5thmg0AFsoR2GwQykYhIJy6fGz1i94uhzh30xRrkLXTMmI7H/l717DZLsrO88//s/z7lkZlV1VV90ASEJEAIJGckCYQhxGcDGxsYDjGfssY13fYlZNmxmZ9fEROyrjd2J2djYjfWuh9jZxQ6Pdx3GF7AxxiBkDMKAJCR0B92F7mpdutXq6qquS2aec57nvy9OVnXrMhIIJHU3348IItVqqatOZp7zzaee8zyek4WHHt1370MPnX3hGaZiujGZTqdzCzsOd4p1vPn6B++898Eml4pV9qwoeSNrC3Xm/uozXxGkjU3tGSl1jZ42IptDMYl1G+vGo7Ip1lKeem0hKoZJ1DRIuQ5WRJPPbj3Mym2oi/XNyYOPPHRg5XGLOxUkCzIpBLlUjQ6sdvsevX+8uVKWFoq8Ge4oi9MVdk6aqSxV1aCdbkTvckqHDhx86N5Du8/emaWUNJspbs+0SEhIMpeyq8wqZusTStGDvJbXclns0nTqnovBQDKZxm3OsZokhUKPraRLv3HdP1x180OP7l/e6FpbSFamHHMIcrklSaZspDUAADih83o223iriS3Wo9xN25zNCrfQed7vS3971Z1fufau81596k+99cKzXrHzx1/7it2luctSN6yUuq4sTJbkWanVbPmN4BazYlbIUt0vmdxXtG/dmNin8Patk0cldT+9I6qQUlbo/7e12l6Qm1Qol5Y9pGHIsk79xIauUvB+LkWSVCjuqP2f/ex77v2jvzzgbRqvu7my3GKbvR4s7FtZ/atLrj1px643nDkXqvk4mF/zPC31zWvv/98+8afL07ie6mLppG6a5CnmZqiJbayNBtU7fuLiUhoW2bIGVTH7YGCmrVXqstTGMoVCYWvjHQvJgkKQFW3waZTyvCyWQbO9anyqNFEc1MPRN79z26RUFxp5qxAUClkpFcmL1VSEahTq01JZjFNTFw/LR+Npq1iqGjSbG6Es3H04KNbXVi695Ivn/OtfUykPcgVz25o8s/X0e5Byq9jJTWbKUV1QCB5se8m92QT7LtZll32SLFkcdymV1cMH090P7/vyFd+56da7lw/nlXU13TAM53M1yArZTJ4VkitJyZViZ7wDAQDACZzXsqN/VG9KKcktWxljjNFMWl0+VCwutuXga3cc/OZtl8zXOvtlSx/5lQ++6bzTThkVUynGum8veZK3yv1tgIVJweJWm6Wj1vELMusXoNCs7LeW7NjquNmK2hZlhZtli9miQpaa7BPrl14OhbxVKD3MtnVXVCMVpspNyvIuqFgoyp/9J+dee/P5n7/27vH6sgZz6kIKpZLSYK7r9PffuuX22+/40E+/873vfufcgj1xsL3siqv+4RtXP7ZeHk5lGiypDSpLpWmRxmV7cFfZ/fjrzzz/tWeFrMUqKLchSPno+wNNUpTXPo0+UZZ8qlzLrfRNy2XjZele5tlzEWbLkvQzy5VVLXd+zW3f7YYLaZwVs8xkLvN+Mobnum2lLHWFqoXUPBxitth6SspJxdAtp9CpqrwZXP6tm9/2zr2nv/H0wrS1cnl+yqcrubLKTjFKlRSVzZNmt3NGbS2bncJg0nVWFK203OjAWvGfPvWlz112VRuHg50vf+Jw3R1OsZivRqNcxmne2nfIkixJSdb/N5l4DQAATui8PjKMOZs0HVREScl93OZgVp56Wru+fnjsVu4ap8lal1YeGt/2v/7xqUvDi1535nsu/vELzztz90Jdx2JksVQM3kqd3KXOFKJFm41YS8qyfo/EIEtHDVgfWUtbW3fP5SNbnmz9umVZ6mIXPOdgCsFtmoouSV0xDsrZqk7lbI8U7+dqJ29996j6N7/583fs/ZPvHphudJOcpVBKNm2j4nw3Vzzarv3xF7/5F1+5NsQ4btLmeDMVI6sWk5cq5qVCqZVy5dP50PyTN533X//6B0bRY8jT8eZgUDUbG9VwuP1Vzj6qeBqkZpCmqcu5m6ZQddKoG5unrkvDpGFSjrPv0JTlWYpezK+rvOQbNz60bI0WFaXczNYdcZd3sV0L3VodihyL5Dl3YZS7Lh2OZeysmGZZUXvXpaJe7tpysHPaxT+99Kb3nvuKamRBKnK/q86TCtvMoqvKKqTo/dPRyDqZ5xCzYqciKW5IGynee/++K2+48+vfuvXhAysr02Kz2N2qXlnpFBfiYhGydWbttJFJMWxN1NEzLuUHAABw4uX1Vgsqy4P3Zaqtyb4qskybhxULmbkKxR1ZvuHtOM+tHZ7u/dY9X7z6tpN2jD70/ve+911vPPtkq1UMrKhzV8RZIZun4L611Z+Us5vZkRHz/lfD1hyR3O8N2P8vZ8UYU1JqpyH3q+eN3Fu3ThZl0nQtF+VEXWWNK7VyqXzyZwevolw66+TBr33w3f/+439SFbsn9S6lThblpWJskhoLpdqV1lKr5KGsF1rFYm6PuqCNiXaOtPJEPbTpoeU3XHD6v/rwL5x92qBQK2kwrOW5Go1mB03Wr6tnMvOiiKOgujBNuyYOanOpC/VgbhCrbroRTFPrnw+PykHmVmx6eVj61CXXrDQLiotVNWgOPKwdcwqptGm3uXryXF3bOKhzSynkNmguZyvDSrd/PRXBdmQbKtQy72LR5Upxx+W3LT+496HhWWcuFmpTLr1VdeQ10OZUyAsPxWS2w8ws6OW5rDcUp4qd9HjT3fJg/Ku//sy1N3zb43CztWkKquc7q1ylVErm3rja7GbR3I7aFDLLLAbvZ4qwKh8AADjB8zpszRbI5nLbWvBja75G4Sm5pxAk38rukINNvEoqpmry1P7w05d+8m++9C//6U995Fd/YikoWTE05elU3bSqCisKWZlzlhRCP0re78HtR/X9U5eTcJe7K6cqhh1zw7lBOfVR2wZLKahRrORFnD95UI2iCqnq1I7l1dHf2WwDlJyziqB3v/nsG9/15i9f992qDptt01klSzKT1Uq56++etKBQzY2qlYPL3aHD2rFTS4taX1Elba7smi9+5iff+bozB89wUI+sieJB1k+M2EjDzTRYb1rvqtCVqupcjFfG6gYLXlcbqZ8xk3O/Dp5ZUtm6rrl1/bEDG94taTDfdVKYL4thu/l4UYxP2zX3b/+rD586tMKnObQ55C7kUd6z1kweObx22VU3ff2mB5vpVOVI6j+vRHkpL/YdOPhjrzvTpbIq+6W9pZzcPJvJkpLcQ90v25eUO1mZq/mVzjYLJenq2x7/1Gcvvequg6uH18tyh6tqYyyGddPJZy+nTm5SI2vCbAPH2M+SDzK5Qg5SCFIO5DUAADhx89r7WRtutnX/mnmS+vvf+koMwZNM8jb1P9/3IDNZKcU2xFap8xRCudF2n/ibr/7tl6943atOe+ePv/qtb3j1ua/cM1/XG62KlEMMFoKklJPk/bp4moWePXlfk9n8gWAqojSdhiqkjUOby4/5cHfo5ga5CMoWiiZWZZfGyylKXVeHWBcWjlqZL/S7DLqsDjLptIXwu//lz+2cn/vClbf4xqSpdzZ5ILcQTN6pXz7Qgjwffvzxen5HctfmEzl3SpvDkF5z0uC3f+XXf+Ytr1SnwZM+oYStr372icTdg7wLtinL1bwshbLKNlCrVI6mk9aquSbE9SxXDrMBe+9UdNLhqT71mc+vrG1W5Y5p2rRJV1UhTtdrTXZo/Z3nXfDP37I0cpVKbjmZd/LK67Vublzujr563Q031YOlzWacYidNlEtLC/J4+TW3vPttb2ylmLyI7p76lfosKihIpecVWZNCTKpDNTf2uG/Vrr/zga9f/+gd9z363YceHzc2mVvIw/muKJum9eytV1tPYg6eTW42lbWS5DEqyvt1/6J56PfAcXFfIwAAOKHzup/P0CehzXaBkcv6+/TcTaZkpUvmZup8VsPh6Fv42qaV4mh+UbbznoNP3HfooW/d8ejCX/3j2y4851c+8NM/dvZoPoahNG0VTHURTZo2k2FVmbIdNYC91db5SGl7kqWoVKuZiymllajxXF6NSlPVmzYKzXiUd9Susl/mwlWF7fHw2IdvM23cplVVF1ELJw/+p4/8zJvOfc2n/+7SWx96YtPm1pvcplQUhYXoVnUhJo+DytvDjw2KELwZhe70U+ZfddqpH/nw+9541u5aqqSuS/0Mdc0G3fvCzltHxSVFV622zCuhaYaFNrqxK9Z+WFXZ5pUyT3cvqJSF2fNhScGlhx7ed/vt39kxnPduOWyumZcL9WhlZd/unXrZXPrVn7t4h2m0dWRcaqUqK5Y+lP3MW8/+g0+sP3LggR3zu1qNZeuWqti1ysOrr71xeePXT5uXYpQlk2QeZE125WTmUp1CmHgVwvBQ0qc/f91nv3TN44f9cFNvtsp5tOvklx9evkdd7gaFVSPFrLQ1k97dLAV3l7JFebCt+e/9/BzvH7ix4jUAADjR87ovbE+SgrL5bETZzLOCK0reWd2Ho8nNu+DKs0wKLnOzalB1Xbu5vh4Go7B4Um7ao/LrCwAAIABJREFUQ7mZqL7s+rtv++6DF5zz6l/5hfecs2duaYcKKUltm4ZVfdT8EM1udjzqa9L2rjTR2umksrRnca4brxZpMhfWgjyGoWkhq1mqBs1aHlSuEEtTVKfZKhuxn/JSVDGYZe+iexnMs95/8VkXvf6/+bNLvvbJv7vMkwbzS+PpNCfvbBq8SqFasGxDG1o7XV8985SFD/yTN77nHW8+++XDOSlkL0IqCrmijl6DQwoK3s9il0w5duNi7ZHdxUph6/Nmo3Lgsnq8fxDqjY31+cLHj+6vzjjFFPp/pd/k5f4HHu6mq0XtZZuihUG1OCyzDcYjb/fMz51x0nzoJDVylwcPli3miWwwVZy8fLjj9Wee0k4nXd5wO6y0GlNZdFKe6yrt23fg5NecVKSuiN61XaxKSV3X1VUZpeVptDhabvTpS6+5/Lqb73308PLY1qZhMFfX8/Xm2saBfffM7RyFULbZJ9NGkop45D5UNzPPKrLH2UokfV3LPPTT6bOHIG09KwAAACcQc58NIv7q/3XFX155v9QFz0Gdee7HIN2CmyVFydz6bcbbkLvY/053N7mCm1xRORVVmVVMW6kYKZRSVjeOaWNOm6VPF+vwU6+qL7jgvLe8+bxTTjlpcVR5agdFGZXibFDT5OpCKLyVd25VY1GuYrwSK3eVeyeDWw+ON5XnNB75OLhNbbBpw9S2rx7GC142UjtxLzzOhXIiD7IiKcxmlGcvTZ4b8zakRrFSHDRerEoPreQH9h347oP7Dh7c3H9wY3ltklSoGu2p7aQlvfb03a982Z5zz9i9exBLz4W6IvTreyS5umLhqYd16+5M65e0ax5rQ3XF3iCpsryeY12VdbPhsVjJxcll9+ZTk+zlcpeSLHuopkGPrk3uPXBIoZDU5FzFepJUeIo+PWWuOv2kpcVgMWUpKMQUNDWNxlI1mcb1zRzueSytrEcrBwqTaJuFx7IbWaoOavk1p7/slFEYpKaOKeesUCUVnctzXl05dO3dB758w/qVN3z70bXJJIeJRS/KZP1ujm0I2S0PN+sk6xRCLNsQg3sONlvixTspySupkkmzjR59tt6LjvyIInbdZ//7n/vARa/kfQgAAE7AvP7wx7/+l9+870X4I72ZBPNdc+WrTj/5l97/jg+8fXeUFqWhVCmXartuulns6BeuaCfdIHpZ9DMK8mzVETdXmG1+rqfcC5mPPA7f99Jv20fjyAGyY2WKcDpqgHw256S/D9Jbzdby884WbTb1e7aduZs6N7ei02ydjoVmnyyq9VTu6MrBujSWptIdj+tzX/rOtTd+57t7DzVx4UX4joJPyGsAAHCCeQn29ajnd+R2sry2evjW5eXHHvzyJfMf/a3/4tzTq1OGapMNYl0Udehc2csq1INonnLbhhhnU6it8Gcr3nCi3jK3vWD4kQ8D/RolVshds9H02ceN/h/L3FMuYpGUuy57LEqTp8LqoYrKrZxIU9fd+3X5NXd84atX3PvIgRwKKxaYFw0AAHDc5PW0dakIg0XzZv/6ZPXuxz7yb//da884+eI3vv7iN732vNeeOar1MmusMHUpe7ZYWCw8FFnWarY5d+mqjspMl55S1X7CbVti7nE2fm2y4FJWyEe2lJfMt+Y/u6mfuOIhWE6N3OaKqu3aadOmevdk2niwhw+uXfWduy+//q5b7n304Np4nAvVi52rScaWLwAAAMdNXquq1UxzSlMvprneSHlUzd1zUHdfesOnvnTdG15/7plnnvnfvudlrzzjZW5KXTssj+wOE6X89B3/tu6L9KMmiTy/vD52poI8w9d25Psz+ewr7SdE+2zeiA0sSW79bjz9b+hSKMvU5umkHQwGRVHe0+qqm9euu/7bl1993f6V9Tja2YZ6rHLipq5SLBSO3usHAAAAx3heNxOFoDgwc+s6dVUT44GmrePc4dR99TuPlrfsu+aqjde/9qzzzjn94gvOOev0cpA1NFWmUp08yTspyAqZbc1DNrNZdD5p4ewTis1u/Zx1tdlsMcXZSiNZMnWaLSltWTHLcmHJLRU6uNncctMd99zzwKduGT/w4IPjaas4TIP5trNsVSjLWBaz1b4tKXe8NwAAAI6TvFbbj7i6u4ci1iO3mJrNTS9kdSgKVdUNG5s337wWbrxxx19c+d63vP7X3v8TF5yxtBA1H2U+VW5l5WzOsW2Ns/Zbb88GbcORBf1OHGG2bU0/OO1pq7VD3P5OzftlXpJiKzVSIy1v6AuX3fb5v7/s0f3LOefHqtNzHhbVYpdTyopl6VLrQbm/czSzIjUAAMDxlNemNGtfk5RT10hBRSUFybJs0rSq5tvUSnE5pS9eceMdt936gXde+K6fOP+CV+4e5LKOpUyhnx7hriDvksUoSZ6Us8wUgqw+kZ6qJMk02/unbdUvKt3fzmj99+5eFElhkoMFjaVH13TX/RufvuSyq266c5yKVktWFEmlglqXh8KC8myB8zQbFvcgZXZUBAAAOG7yusidtkaZXVEK2frNwKMkzeYUZynLU7JiIyzcdWjyiS9c8+dfue61p5/69p943Rted/YFr961u1BOHuWlgodgOUcl67eRSa2yqTyh8rpfaS+6ghRi6Aewt9K7lUyxXFORpL1PbN5+7wOXXXPPrfcfeGDfoYMT8+HJqoapyYqFpfXt/6T6fXeO+lsp+dG/BgAAgGM8r00+W1FO6m/Ji65sLnXb0znKbsMtSMoKKZSbqjdTenwj7X0wXfXYd5vm1tctdR/5wMXve88b5gqbtpqLcRijqyz7m/1CPJKeJ4qU5WFr6nUopJQac4teFClaNiXp5v365F9+7oqrb2xCvdrFJzY13LG7G9UKlaauotJwZBsr2//N8EzTQFxB5DUAAMDxkte5n8kwK7ntqdPZJLfZys1lbrJCUiEzV1A2FUPFOG276aRVLO49sPZ//slnr7z53n/xwfefd3bZfxupybX5fFmaSX6iBWKwWfO2bZK7pByrxsOkU6h0qNFnv3D1X1/27cefWN5o6lZFE+vFk05afWJZpVRHlSY1alM4avv2bJrtQvOkvAYAAMDxk9edBlsJ188b7u+ly0ctPKdpGLrMLWZFWbE1nJplSdYVlhrVDzYLD19911dvvPu0k5feceFrf/Li15/z8p0nzxXrkjc2qqriRHuqsiR3z5atLLO03vmDB9cvv+nuy667575HDhxY2djMix5OtUFICm32Zn0ad+5O7VTduoVcWLbkWUGyrXUMzY8U9nZkm5HYAAAAx0teK5SS5FmWt5ax7udeb++Hoi4s9b91lnuFTMnbcZGnlbd52jZxlMJCULfqaW3v8v33/cOffvLP3nreWb/ywfe+5cI3nLazOjxNu+p4Ij1VpiRlk8UYp1n37N33F3/3la9ef8fejbiiha6cT8VuTQYqa7WtJJVBk400HofodZVLb9RNuq5typ2Su21PDAky2/p/Sf0SIvQ1AADAcZLXlqezR0cSLjxto5j2Sf9O6n9v0VnRzTaVcZNlFeNUKC5u2stD+ZqvPtxe95+uP+O0h37hn77zfe/cPZaGUuEaeSo0UZqqa1XNKZRtLlMM/YCtH9mWZbZhTSGP6qROnjqbf4YPCHJTsiNj8M91D6VnmbJCd9QfVMqDN8pT5am88eq02ZixN/IkS8pJMSp1XUpFPdrIRRvrznTbI82fX3L11Td/9979a5Pwai/r2cohySyO1U1mw9Bd//Sau026eqJatqDtLXp8+1BvP57d2si7AgAA4HjK6x+SPoln2zi6yVxutj7ZvPPue/7jHzzwyT8bveU1u97x1vMvPv81py7YnJdFKFR58OxZJo8u91wE9dNTdGQWeN/cUTJTEbb+sKfsVrO1kcv3tjukd/IuWFGokIVOcinJZJVCNKtN7snN3HNncoUoK3K0aVZWyKWtj3X7/Q9fc9tjt9117013PfjIatvFQap2uAd57qdiM+QMAABAXv8AeW3JvF9CLkhK0cxDKAfByo12ur586Ms3rX3+yu/snis/+JMX/9qH3nvmHhWu2mZD5Z7VTMfVsOhXythq535ecswKruB2ZLT3yfVqWyPd+Xv9aj1LXTCXx9KKJCUpy9wKWSGpGK+FqrIY3WKTbX2cQh27qE76xrcf//NPf/7bdz98aBq7ZOXCUt4xGjfZsxSjPJlnUw6ek1W8pgEAAMjr55XX/QC2BXmWhbIs26Zrp42pi0ru2uxUV3ueaKef+ccbb7/vkVectPg7v/HPztipbiJrm10L1WBQy7M8z8ah3SWTFWaSiv5Xyz6gPczy+6nrkQT/Xhaxs2K24WL/d54Ki7Y1D6MfA3eTQjFpu0lSOSzCKC43+uq39l19wy1X3nTbYwcPh9Getho103bamVopRBWllOQe1QVPwRN5DQAAQF4/z7w2uVuWkizIvWk6WbB6GIJb7oJSrpY2x+OxDdfbtP/Og9Vd+79568cvOueMC8897eLzz1ZdDYpYWoyWC2XzVspSVnYFDxZn00VmC/zlrbHrIyts+NY/fM68biy2ioVUSkGu3MrbKEULPhsmD+txIUhdFQ+udTdcd//t9z5++fV33L734HpjbTGXB0ueQ26lWKms1HWzP9iTyc1z8By94wUNAABAXj8vJjeXu/VLjpjJgoK5QkptcikWmjSKlZd1N5l0xVweVncfPvTodQ9cetWtO+Il7337m3/5Q+943SuXSsVacWRl9E7eyrI8m7poMRzZYMVm80C8X85udnPl9zjZuZOmkktxthd8lvcTsINZ0a9nvV7q8ESXXPbtv7nkKw88emiSi1TtSOWij4btJCnUGhSarCt1CjabqOJZnm026K6syAsaAACAvH5e/Mgosrm832Q99zOxi34ljUJtzjm3UlHJiqZxxcVVn8ZitJnHn7r89kuvueM1Z5567lmvevdFZ154zhk7y2IuxNKy5c7cFbLnzkMlV+jnhfQ3EYawve/ks+R1zrNp2WZWywt5cI+etsq4nFox9dC6Pbhv/ZY77/vKves33vSdffsPeqynxS73oouDlKOapBikFCabUWOF4KnJFvolQTRbyzBkL9lpEQAAgLx+3nVtsiC37bFluVxbye0mU+ltUu7csuJsyNmiK3YxdzYwpcNrK8v3rd594O7PfPmKM3eN3vP2N//i+y565Ul1HeNAilKX2klSVao0yc1yDlGyo3cn/8+2tbuHEMxMUmzWYphKUVYplI1XK8m6Sjc8qL//2vV/95XLV8bdxAY5+2B4alLM0cpB3W1OTJJy8CSp8nHp434ySbaYLGSFbNFlWaWH2ScNAAAAkNfPQ5BmkzNMmt3p6MGPutOwXxEkeM7qZndAbi+iZ4UrVIsnNd3mwwcO13HwyEb46y9/61s33PLLP/9TP/+u1+wotLmphbq0qCx1UgwKoZCn58zYnHMIT1qtLysH7+RBZh7rDWl/p9/7w8s++7UbunI+1Se1oziw1HVpkqSmUVkVilJwZZObUr/S9vaHCykH9SP2ksJROy9mXtMAAADk9fNg/YRjuczdZgs/55zlZm6SW2uVS6ZgnpUnpn4Vv+1JHda1nRTCcKGV75vm4OW+h5tb//Bz/+/nFt5+4bnnv+7kC173qlN31lVQdFVBoUuldbGIcpfJFOyZQttmQ+pq2zbGKGmquRBH60245b79tz905xXfeegbN929muum3pOyfH2qwVwz3lQsyqrOgyrnNB03sq0J5pIrt1a2VurIVjgmmc/uvxQzQwAAAMjrH0Q/eu39BGTbGsru52EnSfIURnKX2ug5eGuuIM8mubmZK+Z24uaxHiar+xkXXbDNPN58fHzfl64Z/EN7ytL8b/zsG9/65vNf+4odSQoxxiDJZxvRSHqmuwn70et+ckgIIed8IKcv35Q+/blL7nzo8bVJd3iSvVwo6zqYlSGFIqVuuaoH46Zr1xoVpYpK/YzvYHLLZq4gFW71UWsIPmXrcmdbGQAAAPL6B+Dh6MQMLlf2IG2vrGH9no7BPZkrKpnn6MoWspvLyyp2ObWTqepK9UidpCwbNkGaTjabSdcd/vj/8x+vfMN5/+KD77/ognNfvlivHl5d3LHj2b8u2yJpOp3u3bv3/7v83k9e/fDjy4e9HDWpCvND77o2ZY3Xy5jnqzDdXM3lyZXFMKiSYicpJYVC6gerzdUvnl1KWe798iazrWkAAABwDOa1qQ0+OX7a+kkP3ZSPmh3RzwJRWt7+lWT9JuRHDzbn5FIIsZJ8XZN19dNNTJLaaqBqcFBa3/Wezz84/eJ/+NquHde87U3nvPX1O88/75zX7B7srFSkprRJkHu7aqFSUbcaTKychvDwSr7/0f3X3P7wV7956yP7D6y15dhqxVo5xSC167H/uusqS4ezNDxJ7lIndeqHxOPTy3ldWj+RXnzBO2dSCwAAOFHz2kOZi8GP1Dfv7k//paf8QpcU4qCI1b6N9gtfv/4rX5/4+M9/7l1v/vAv/MyFr1kcWtUk7ajnk9RJrfTwqi79+k2XfuPah/cfWh5301SpLHIxTP7kHxTYU7PS7EcuNOPaIyGzFQ4AADhB8zrkLqbpj3heb0/qOJLXMeScs3kRo0LZpbTr5Jf94zdv+PZN3/7gT7/zn3/ofaftmg0pr3W64dbHPvW3l1590+3rXdF4rHecNByNmi6llAtrn/RHZyevF2svA/PFAQDACcW2E/MPLrvrmnsO/Gh98/bUQWQ/snT2lqrsuqSczFRYDp7StJkvrFAbu+kpe5Z27Vy86MfPG0+md9597+133dt49GLUqEgecwidB1e//vVTOvKpWZl/9CZRz+e1f/Wzb7rgVSfzPgQAACdgXk+k9kf+cDx99Y20tepdktpOOWmhlrsqm22Y7p1CVJdVxNlk6W7rv9P6VsQ/bYURZhxLmkrzrgHHAgAAnJB5LW9nK9rhScW92W/3KEVXlIJc7hb6PdhnK2hnz/0vmSRZ6G+3dNvO6HzUWn6YmYRB+YxLGwIAAJwIeQ0AAADgBxM4BAAAAAB5DQAAAJDXAAAAAHkNAAAAgLwGAAAAAAAAAByHWJgPAAAA+KFhcggAAABAXgMAAADkNQAAAEBeAwAAACCvAQAAAPIaAAAAIK8BAAAA8hoAAAAAeQ0AAACQ1wAAAAB5DQAAAIC8BgAAAMhrAAAAgLwGAAAAyGsAAAAA5DUAAABAXgMAAADkNQAAAADyGgAAACCvAQAAAPIaAAAAIK8BAAAAkNcAAAAAeQ0AAACQ1wAAAADIawAAAIC8BgAAAMhrAAAAgLwGAAAAQF4DAAAA5DUAAABAXgMAAAAgrwEAAADyGgAAACCvAQAAAPIaAAAAAHkNAAAAkNcAAAAAeQ0AAACAvAYAAADIawAAAIC8BgAAAMhrAAAAAOQ1AAAAQF4DAAAA5DUAAAAA8hoAAAAgrwEAAADyGgAAACCvAQAAAJDXAAAAAHkNAAAAkNcAAAAAec0hAAAAAMhrAAAAgLwGAAAAyGsAAAAA5DUAAABAXgMAAADkNQAAAEBeAwAAACCvAQAAAPIaAAAAIK8BAAAAkNcAAAAAeQ0AAACQ1wAAAAB5DQAAAIC8BgAAAMhrAAAAgLwGAAAAQF4DAAAA5DUAAABAXgMAAADkNQAAAADyGgAAACCvAQAAAPIaAAAAAHkNAAAAkNcAAAAAeQ0AAACQ1wAAAADIawAAAIC8BgAAAMhrAAAAAOQ1AAAAQF4DAAAA5DUAAABAXgMAAAAgrwEAAADyGgAAACCvAQAAAJDXAAAAAHkNAAAAkNcAAAAAeQ0AAACAvAYAAADIawAAAIC8BgAAAEBeAwAAAOQ1AAAAQF4DAAAA5DUAAAAA8hoAAAAgrwEAAADyGgAAACCvAQAAAJDXAAAAAHkNAAAAkNcAAAAAyGsAAACAvAYAAADIawAAAIC8BgAAAEBeAwAAAOQ1AAAAQF4DAAAAIK8BAAAA8hoAAAAgrwEAAADyGgAAAAB5DQAAAJDXAAAAAHkNAAAAgLwGAAAAyGsAAACAvAYAAADIawAAAADkNQAAAEBeAwAAAOQ1AAAAAPIaAAAAIK8BAAAA8hoAAAAgrwEAAACQ1wAAAAB5DQAAAJDXAAAAAMhrAAAAgLwGAAAAyGsAAACAvAYAAABAXgMAAADkNQAAAEBeAwAAACCvAQAAAPIaAAAAIK8BAAAA8hoAAAAAeQ0AAACQ1wAAAAB5DQAAAIC8BgAAAMhrAAAAgLwGAAAAyGsAAAAA5DUAAABAXgMAAADkNQAAAEBeAwAAACCvAQAAAPIaAAAAIK8BAAAAkNcAAAAAeQ0AAACQ1wAAAAB5DQAAAIC8BgAAAMhrAAAAgLwGAAAAQF4DAAAA5DUAAABAXgMAAADkNQAAAADyGgAAACCvAQAAAPIaAAAAAHkNAAAAkNcAAAAAeQ0AAACQ1wAAAADIawAAAIC8BgAAAMhrAAAAAOQ1AAAAQF4DAAAA5DUAAABAXgMAAAAgrwEAAADyGgAAACCvAQAAAJDXAAAAAHkNAAAAkNcAAAAAeQ0AAACAvAYAAADIawAAAIC8BgAAAEBeAwAAAOQ1AAAAQF4DAAAA5DUAAAAA8hoAAAAgrwEAAADyGgAAAAB5DQAAAJDXAAAAAHkNAAAAkNcAAAAAyGsAAACAvAYAAADIawAAAIC8BgAAAEBeAwAAAOQ1AAAAQF4DAAAAIK8BAAAA8hoAAAAgrwEAAADyGgAAAAB5DQAAAJDXAAAAAHkNAAAAgLwGAAAAXngFhwDHNXfnIADACcPMOAggr4EX2979h+S9WV4T2QBwXNu9NDcaVH1eb+OwgLwGXnBdSh/7vc9+/hu3cCgA4ESyZ2nub3/vt3YvzYUQYowhhBAChY3jFHOvcTy55PLbaGsAOPE8sbLxwY/98ebm5ng8nk6nXdellPjJJI5TjF7jeOKeOQgAcEJaPry5urpaluVgMBgOh1VVmRlj2CCvgRfJ29/6ht/96C9yHADgePf4gUO//bHfnxX28vJwOEwp9XOv+7Ymr0FeAy8kfk4IACeulZWVtm0llWVZVRWTQ0BeAy9wWrs7fQ0AJ67Nzc0QQl3XbdumlHLO/SpRDGDj+MKtjTjOCpuDAAAnqrZt27bt72vs25pjAvIaeIHbmjMtAJy4Ukp9WG+PW1PYIK8BAACeJz8KRwPkNQAAwA8nrzkUIK8BAAAAkNcAAAAAeQ0AAACQ1wAAAAB5DQAAAIC8BgAAAMhrAAAAgLwGAAAAyGsOAQAAAEBeAwAAAOQ1AAAAQF4DAAAAIK8BAAAA8hoAAAAgrwEAAADyGgAAAAB5DQAAAJDXAAAAAHkNAAAAgLwGAAAAyGsAAACAvAYAAADIawAAAADkNQAAAEBeAwAAAOQ1AAAAAPIaAAAAIK8BAAAA8hoAAAAgrwEAAACQ1wAAAAB5DQAAAJDXAAAAAMhrAAAAgLwGAAAAyGsAAACAvAYAAABAXgMAAADkNQAAAEBeAwAAACCvAQAAAPIaAAAAIK8BAAAA8hoAAAAAeQ0AAACQ1wAAAAB5DQAAAIC8BgAAAMhrAAAAgLwGAAAAyGsAAAAA5DUAAABAXgMAAADkNQAAAADyGgAAACCvAQAAAPIaAAAAIK8BAAAAkNcAAAAAeQ0AAACQ1wAAAAB5DQAAAIC8BgAAAMhrAAAAgLwGAAAAQF4DAAAA5DUAAABAXgMAAADkNQAAAADyGgAAACCvAQAAAPIaAAAAAHkNAAAAkNcAAAAAeQ0AAACQ1wAAAADIawAAAIC8BgAAAMhrAAAAAOQ1AAAA8AIrOAQ4Hh1e23j8wCGOAwAc7/Y+coCDAPIaeOndfNt9v/2x3+c4AMCJxLZwKHBcY3IIjicLcwMOAgCckF59yjCEEEKgsEFeAy8SM3v3m8/+nV98G4cCAE68tv6N95weY4wxHh3ZdDaOy2Jxd44CjgvunlKaTqcbGxsrKyvLy8urq6vj8bhpmpTSMfhKbrp8+961/vHrT1+oCj7NAnjpferKR25+YE3S+a9c+OW3n3ZMtIiZmRVFUdf13Nzc0tLSrl27duzYMRqNyrLsU5snDscR5l7j+PksaGZmIYQYY1VVw+Gw67oQQlVVx2ZeHzw8/atvfrd//D/+6p75+ZonEc/5mrl//3r/+KKzd3NA8IJc+Ity+8H8/PwxlddVVY1Go8FgUJZlP4zNADbIa+AFPwXHGMuyHAwGXdeZ2WAwaNs253wM5nUK4+3HS0tLu5aGPIN4dnc++tiffvX+/vFPv+VsDgheCHX18NaDateuXcfU6b2qqrquR6NRXddFUTBuDfIaeDGEEMqyHA6H/bh127b90HXvmPpSO1vffrxz59LuXfM8fXh28wtr249372b0Gi+Iqq63HxwjL7PtH04WRdEPoAwGg6IoaGuQ18CL0db92XZ7nKPrumOzrSVN8pH31+LS0q5dO3gG8Rx5PffE9uNjZ1gRJ5i6qrYfHFOj1/2Jvf8RZYyR0WuQ18CLdwqOMfbjHGVZ9tNCjs07dOc205HHo7ljZI4jjunuGRxZepIXDF6oC39RbD84dl5mfUb3Pb19kqetQV4DL95ZePu0e8y2taRqa4iof1zX3NqI51CWR87JvGDwAgkxbD841l5mRy/GR1uDvAZeglNwn9fH7BcZYzj6cYyRJw7P0T3h6NcMLxi8QOfPsP3gGHyZUdUgrwFOxM/2xT3lAwHPF57zRUNk4EV7kRkvM+CFwT4XAAAAAHkNAAAAkNcAAAAAeQ0AAACAvAYAAADIawAAAIC8BgAAAMhrAAAAAOQ1AAAAQF4DAAAA5DUAAAAA8hoAAAAgrwEAAADyGgAAACCvAQAAAJDXAAAAAHkNAAAAkNcAAAAAyGsAAACAvAYAAADIawAAAIC8BgAAAEBeAwAAAOQ1AAAAQF4DAAAAIK8BAAAA8hoAAAAgrwEAAADyGgAAAAB5DQAAALy0iuP9G3B3nkUcs6/OJ71Sj43XqpnxzADTY7XjAAAgAElEQVQ/yhcyP+oB11AcX46XS9jxl9cHVzeuuPHevlbU/8UJAsek5dWN7cdf+uZtuxbnXsIvZnF++K6Lzu7PTdv4+HoMhhYH/0fhqt+ldMnlt71UF7KH9y1vP/jsV2/iucOx7/ldwl7KE8LxdQY/uLrxvt/5vw8cWuelBny/PvpLb//X//IdZhZjDCGEEJ5+euLj60vrxjv2/vnf39A//j8+9iEOyLHv7ReetXtx7vu66ncp/fr/8Mlvfvs+jh7wfV3CPvpLbw8hPMsljLx+nj73tZv/u//9M7zIgOfn+j/9N0VRlGVZFEWMMcZ49OmJj6/A92vP0tzf/t5v7dk5/+wfXI+2d/+hd/zm73PogOdxCYsxlmVZluXTL2HHlONscoh77h8sLc7/2Lmv4qWGY/vl6tNp2z+u6/KlOgscXtu4+bbZONnhw4fLshwMBoPBoKoqMzs6Bf7dH1xKWwPflydWNv79H33pf/nozz7LB9ennhly3n789re+gWMIfI+XsNXV1f4SNhwOn34JI69/CH7s3Ff97kd/kZcd8JweP3Dotz82GypbXl4eDAZd10naHmbbPjdt/yzrzNNPOf20kzl0L77JpDm8vtk/PnnPEgfkWLb3kccf3LtfUtM0z/7B9VlwIQO+30tYSqm/cj3lEkZe/wCYAgr8AFZWVubm5sysLMuqqsqyfMbf9qGff8c7Lz6fwwU8i8uvuvnjn/iMpGnTPPsH16dex7iQAT+MS9ixPL35eMrr2c1WAJ6vzc3NEEJVVXNzcymlnLO7uzur9QHPW9s0q6urbds+5wfX2YWMvgZ+gEtYXddN0xzjl7Djbu41ZyXg+Wuapmmaruu2T0x8fAV+QF3XbWxsmNn3+MGVCxnwPD/Ktm3bts94CTvWHE+7NnL1B35A/Smp51uOeo9xhIDvW865aZrv8arP6DXwg1zCjv74eiy/m9gUHfgR8iynJC75wPN+W21f9Z/5gyuAF/gSRl4DeOnPTRwK4If2tnrSRZ83F8AljLwGAOCHcdXnOAAgrwEAAADyGgAAACCvAQAAAPIaAAAAAHkNAAAAkNcAAAAAeQ0AAACAvAYAAADIawAAAIC8BgAAAMhrAAAAAOQ1AAAAQF4DAAAA5DUAAABAXgMAAAAgrwEAAADyGgAAACCvAQAAAJDXAAAAAHkNAAAAkNcAAAAAeQ0AAACAvAYAAADIawAAAIC8BgAAAEBeAwAAAOQ1AAAAQF4DAAAA5DUAAAAA8hoAAAAgrwEAAADyGgAAAAB5DQAAAJDXAAAAAHkNAAAAkNcAAAAAyGsAAACAvAYAAADIawAAAADkNQAAAEBeAwAAAOQ1AAAAQF4DAAAAIK8BAAAA8hoAAAAgrwEAAACQ1wAAAAB5DQAAAJDXAAAAAHkNAAAAgLwGAAAAyGsAAACAvAYAAABAXgMAAADkNQAAAEBeAwAAAOQ1AAAAAPIaAAAAIK8BAAAA8hoAAAAAeQ0AAACQ1wAAAAB5DQAAAJDXAAAAAMhrAAAAgLwGAAAAyGsAAACAvAYAAABAXgMAAADkNQAAAEBeAwAAACCvAQAAAPIaAAAAIK8BAAAA8hoAAAAAeQ0AAACQ1wAAAAB5DQAAAIC8BgAAAMhrAAAAgLwGAAAAfgQVHAIAAF4Sl191MwcBeBb79h8kr188ex95nLMS8AKdm2646S6OG/AivE0+/onPcCSB75FtIa9fKA/u3c9ZCXiBzk1XfuuWK791C4cL+L7eWd/jb961ONq9ODq4uslxA753rz5laEchr3+YXnvmybzCgOd9bgohPMu56cM/d9ElV9zGgQK+L2fsGYYQtt9czxnic8P6s7/3m//zH/1D0zTTpmmaJqWUc3J3OYcTePrbRnN18f6LTokxxhiPfrsds51t7sfNu9ndu667+tv3fPKL1/VnpbZpupRyTvLZXwCe5dw0NxrOz88vLS3t2bNncXFxbm6uqqr+PMX7C3ge76wz9gzfdu7uwWDwn3tnPf1CllKaTqcbGxuHDh06dOjQ6urq5uZm27YppePoigy8eO8zMzMriqKqqv6NtnPnzsXFxdFoVJblM77RXnLFcXeI3/T6M845c/fKygpnJeB5nJuqqirLsh8DeMopafv9tbq6ury8zPsLeM53VgghxljX9bO8s57+Ztz+twb/P3v3/SXHcSB4PiIyy3RVewdvCdBbkZQ0kkbj7u3u3e673X33N9y/d+7d3ezOjTQamdGQkkgQIAGQBEh43953VWXcD9XV6AZBDjmnuZGWn8/T44PaVFdlVVZ/Mzoystnsdrsxxk6nU1WVHQ2+bMfp/wprtVr93a0/jP0HO4Bd/nFt3P67Un8TDw0NdbvdlJJf//B19p2iKPrvTc1ms98Be9+b7F/wz87rr9iznvpdRVHUarX+mHdKqdFoyGv46n2tv6M1m812u91oNMqy/MMct/7jy+vd7VuWZbPZrKoqxthoNHq9nl//8HX2nf5v9C97b9q7f/V6vRhjf2jN/gVfpj8NtF6vNxqNr/9bP6VUq9WGhoZijPV6ffcgts9WhSd+f+2O/tRqtf6ffcqy/EM+wfGPb+WQ3Xel/j+8K8E/773pqX/C7u9WOecYo/0Lfl971hN72e6fjPpD191u114GX3Nf22X0+vfZ1rvvSv0/E/jdD9/ovak/hl2W5e6fsO1f8Hv8rf/FPeup39Wv8JRSzrk/LcReBl+xy4Q907H6//hDHr2Of4z7c//NqC/v4fUHXx0Bu5Owv+K9yf4F/xJ71lP3tf6eZReDb7S77Qa3vP79F/buu9Luf4GvPvQPe65/8RXvTfYv+JfYs75ij7Ml4RvtcX/o9/OPfa/2rgT/cu9N9i/4b+y3PiCvAQDgj0myCQAAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAwFOVX/G5GKMNBADAH6mc8x9WXof/+X/xrAAAwNdncggAAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGubAAAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAOAPTcw5f+nnYrSBAAD4I/UVofuvk9cAAMA3YnIIAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrmwAAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAADwR6b8sk/EGG0dAAD+eOWc////ofFf5acCAMB/k0wOAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5bRMAAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAOQ1AAD8Syv/4O5R/sJH4u4n8v5/7H46Ok4AAEBef5Pqznsj+4kGjzF6KgEAkNffmI4GAEBef+N+zk9L6v3/2P0SY9cAAMjrL5H353X8sgD/ks8CAMC/GmcEAgDA780f7NzrvcPSX1wqJA++JA8+YhgbAAB5/U+E9W5ehz2F/YXajkFeAwAgr7+BPKjqXPVyzmFwQmNMRQyFJxIAAHn99cWQdwq7yjmEHGPMIeecYxVTTNEccgAA5PVXevL6jfnxB2KMKedq54MmhgAAIK+/oRhyzDmEWKYYY4gh5MGC18auAQCQ10+R9/837lkVJIaQQs4xxKrKGxubtVpZq5WpiC6JDgDAtzmv8xc+Evd8rtqzNkgMeTAynVMMOYTQ2e6urq7fuXN/ZGR4cmpsZLSZUvrKy9DkL/tZ/2KPKH69r4xf+GD8Pd2NP8zjjS+7e3s//sUt+Y0+Ev/FNsX/lxvMT/tg/Novnj/wpxUA+NfP66+TI/mpPRFTePBg/sKFKz/7+18dP378jTdeeuvtZ4eGrBwCAMC3J68fj77l0F9iL+ewb9Ruz+h1f4w6xxhyCFXMu52dtju9B/Pr//j+1V/9w4Xfnbtx5fbG/EZRGx4+c2p2aqIVQg65CjnkHENOMcQQQ4xVjlUIVY79SSYpDhbK/jp3Oe+eTRn338U9X5VDDrHKoQqhPyM8xb3flJ+4yWqwEWIIMe/cbhX3/JCcn3od+DzYTHHv7e3+J8bBYUkMOce891I7gzsUn/qkPG3Z8By+9hD8/k88MU9n97HEkEPsHzUNntLHD6rauQs7L4pejjHn/pbMMfSfvpxDzCHGkOLu3KGYQ0iDn5n3zCPq/6Bq7+SiLz1PNob+5KKc49M2zeAGY7X/qd97baMnt0l+vOHzk5+LT2yWsH8d9zh4bYQ9U6QGH9jznEYj2QDwrc7r3fjZ+VeVw97u2Jd3OYcqpJxDzFUMvbTzJUW3quaXN85duvXTX1/+1Tufzi10b8w/erjxaX14LMbQah6q18sUeyHn3EuhCiGnWIRQ9Nu30wsp5CKElEIo4je419Xgn2k30/ITmZpzqHLohhjjzm2nfUm57/YGNxljDinvJvqT7ZsH3xAfb5/+4oRhT1vuq/ww6Nf+cUbak2w7dzp/IcviIBPzP93PT87K2HfwEJ9yLPWFI6s9yduf8zP44OBl0A/lXs6xCimElHL/bNZuFXNOsQpFzKHI/S27O4mo/8z0dp+iQQ3v5nXxhceUQx48sTEODnVC7v+rf692DuuKwXFW3nvYEb+4qXLMX/hQ/3mMewI67xxB7RwQ5Z2XVDW4wbT/MKq/xXZfDWn3Nqz1DgDf+rz+p8X98VNVuVeEXo45xhRDcffB4u8ufP5//Jd3Ll25v9IpasNTsajNrfT+y9++092Y72y88NKLp4bb9SI9ddg1hq8Ycv393Pv41IOJL3xd/HrrnHyNqeTxiWjM+y9rudOs8ek38nXvQfUlT9U/a62Wp8752SnIEFL4ymTMIeaQvmTUNu+5qa9z16o9jywOAv2LN/g1tluOTz0iyfu2+/7XtncdAJDXvyf5i9czj3FnzDIPBjtjDinnnPPOWGIotjp5fnH5N+eu/vwfL164fHNxtZeLelkbyjltbm3duvXo/Pne9HA8dnS22agV9ZRjL8acQ4o7F5tJIZQhx39WZcbH8y/i7v/fba/+QGaMOQ1GJMPOQ8lh72BxDo9nf+RB6w+mhuxt8bg/Q0McDMHm3WjL/dkCOe5LwN0fHEOOuR+acbfx4hOd94WDgZyfdp35fqDn3ZkygyHyx7cW476bjV8a6nmnaPPTgvOJok1533Ixu/9Le2dHhJAGiTwYWI5PvMBijHtOjd0dNc7hyT9ADMaZB89cHow3751t8sWZNfEpWb3vVR7z/g2anzIhKucvHn89/oovzgyJQZ8DgLzemQkcqhh2QygOJlGksDcZcn++cx78WT31crG0snnh4zs//cWHv3z30tJaL9bqZb1elqnb6eVeJ3e7D+49+Pzz4fX1zarKOcaq6qXYjSmFohZif0y02E3Nr5nYO3GXQwpxb+vs76w4KKIUwuCykvtyusr7MnF3Du/OHOn4eJRz74yEHJ9o3xj60Zl35iBUIfTiYJJJvztjKAbfFwc/rz/loD8jfDfzd+fo7M5CyCH0BnMtnqjY3WesP0Uh572DwzHtb/cnijPvfMlO01b58Sh12PekP671/HhK+r6R3zh4mCnHmEPVn1Y/mE+/m/79TZtiTjtj4Y+Pqaq8MwtlsAHS7sTo+PibY8g7c+cfzxTf2Vy5/0hjfuKgIDyeSb77Uslx58uquG8y9eMt2n/9x90NvHso9nh77m/x3Ukm8av+NgIAfEvy+qnj1k9Wyv7PpZj6p7HdvLv0/kfX/8//8u5Hn95f2Uix1g4x9noh5E53a6PI21MTre+++fxf/OmrB6an6rVayFXI3RCrkPoZVwuhCPt67Zvf97B/dknMYd85i2FvQH/hUT2xhnfY/2V5p/W+1v3Y9wiqx3Wa4/4JwU+Zk/Ckam8g7h+v3f3mfdOlBzPm8/4bj0+bXBGfuPGn5OK+cex9Q+l576j8zrHEvikfOYYQemHPAHN+/ALLT9TsnputBj+0fzjU2/tVe+bA9Keg7PyIKvQGyRuffBnsG5WvBseK6YuPaP8E/PTFZ6Y/Cz8+5Tsf/ykk7duABrAB4Nue1yH3MyUPavBxDu4bwdw9fSyluLVdLSyvv3f+2s/fuXTu4s35laobGkUxFHKVe51ed6MWO9OTzbdeOvYn33vllZfPtlutlGIIVX++SdwdtM17Wj6HGMPXm1Mb9t/DvKftnpquTwzi5qd1UH9yxe5WeGKu8NPmITxO5t1Z1Lujv48DN+78r38DT4xD7z0ncrcyc3i8JfoLqsQ93xUGI+K7969fsdVgkLf/Bbu3GfaMxMawdxmTsH+KxGAGy/6tmB5372B1l91h/UFrxxhj2jddI+edUI6DzO0vKrLTuHm3ifel/c62CjHn0BscnqTBnzZ2Xxz7ZqfEx9NgvvgM9W+nF0MZ9p1Ouu9W9s6JeVpA75k89OSBStydA/PEebIAwLc3r3MIVdg7D3g3VZ6Y8hty6M+XjlUIK+vbH3589yc//+AX7368uBFzGkr1Zgi1kLup2u51NkZHy+dPzfzHf//DV148fmB6LPdCzr0QQkpliCGmFEKRc9qdXhH3JtbX6+vYr+GYd+fm9m9sd8ZADnnvpJC91RtjCCHtfml/VkjMOe6sWbETwTnmwTJtj6d0P7ma357cjztLYTzlLMCcc4z9NTGqEIqci8EjrQabur+8XX+WQ8z9FTxyCCFXeXD8EfZm7SAtd1a52JlDUe0++n2nYMaQ05ML8z2+yTSYNl7sTAN5fLSTwp5O38nrQVDmEEMoY4ipinnn7occ+0uL7PZoqkK5M9MmF4O1P3Z+euwfXeS4s8hIjnFnLcD0OLhzjiEPnonYX9clhBxDynuWddl5GcT+YVL/dnK1M8knVzt/Rcix/4X58RbcORjIu3NydiaB5511S0J/JcK8OwFpZ3rJzuFHDiGH7t4RehcqBYBvdV7v8cX1Gfb+Qf/xn8fv3F/64OL1/+tv3r1w6e7yRgppKKR6CCnmXtXZKPLmxEjjh28/++c/fOnF546Oj7RC1Z9ZW+UQilgLO/kV084ZbTmG3qBa0zdZ96IXQm+njquUU8wh5pw3e9Xq2tby8vry0srKytr6+kavW4UqpJzKolarl81moz3cGh1tjY212u1avUzlzjTkwYIcucq5CrFcWducX1ra6oYqxJhSztVOaXVzDDGkWA2G83dmL/fzbSevUuo/xtxLoSqLPDnRGmrWisEoakyPwzznqt9zcbAFOlVe39heXlpfWFxdXllfW1/vdXpVrxdyTik16rXW0NDY2PD4aHt8vNVsFrWyDKHYWdglhz2pVw1Gnb9kWnDemfucY6hyWN/YvH9vfnlpudvrjoy0Dx6YbA81FxcWlhaXN7c6Rb3Vq6oQQrNWTs9MjI2PFCk/ml95+Ghxbm5hqNWanByfnZlo1IuqVy0srFZVrtWKsfFmL4fNza2F+eX2cHtsbLgo0tLy6uraRlHURoYbrVY9h/BoYXltdWO4Pdxu1ZvNMueq26s2Nzv3H86trq51utvNenNycmJqcqxRS1vbnaWV9UcPFzvbvZBjKop6vRxq18cnRre3O5sbm612uzVUq9VrnV5YWVpdX92cmpkpy3Jzc+vmrXtrq2sxhoOzU5OTY61W/eHDhcXFlfX1jZCKlFKtiCPDrdHxkdbI8PzC6vLyytraWu71Us71Mh09cnio3er2qsXllaIsx8ZHayl1t7qrq8s5dJrN+ujImDcvAPhW53XeN4chDs5hzDn0cv8sv5BCLGIInW61tLZ57tK1n//jR++e+3RhJfZCM6ZGjEXIVbW9UYbN6bHaK88f+dH3Xnz79bMHpkeLFKqqF2N//C92qvTw0eLS4mqjUZ+aGB0bbQ+KthtCCLEWv86yaztZXoXQzTnkUOYQtjvVyvrW/OLqnUeLDx4uPny0sri4vLK8vra22e30QhVSLsuirNXLZrM+PNKanBqZmR6dnm5PTwxPjbVH2vVarSgHKz7nkLq9cPf+0vlLNx7Mr2/1cirLkHsxhJRj6OYYipiKXujmkFPqn3w4GJfdmSiRYkhliLm3XabecDu9+cbZo0em2s0iVHsu4hOqwVBzDCFud/PGxtbK8gGSkX4AACAASURBVNrD+eUHD5fv3196tLC6sLS2srrR63arXhWrqkip0agNt4bGR1tTk8MHZkdnZsamp8fGx4eHGmVZliHvxP5gpHjvwVLMOT4+V7M/Lp53zqucm1+8dfvhlSu3Nzc2YgytVrNIKUyPz80t3Lh26/7Dha1uGYuiNdScmRytNRq1enN+fv6za7fv3HmwvrFZlrWx8dGTJ48ePzLTqNVu3ny4vLI+NFR7/dVT61vbN2/d//DDy6dOHX/++dPtdvP23fu3bt2bmTlYHJlqNmrL6+sXL125fv3uyRPHnzl15PChyRDS5ub23fsL773/0dr6eipikWrTk+NHDs+ePnmo0+3OLSxduXpzfa1TVXF1dbXeSNMz46+/8dLa2satW/cajcaxI7OHD03cf7B85/adpcXlV+qt7W7v5q27t27eW1/fLIq0urp5OsTDjam5uaWbt+49mlsMqba5sb61ufLM6WNnzp4+PDT02bXbN27eXVpaajdrjTIN1Wujo2OpqK1vbr33wUcxFWfOnj4yO7Gxuvn5Z3e71cbszIS8BoBve14PivWJ1c2qnKsqV7m/CkQMZQjrG9uXrz38yS/f/9kvz997uFEfmqo3hzvdlELIve7W+vzoaPnsyQP/+T/88LWXjx09OBJC6HW3q6pXFGVKRc5pc7t6/9zV8xc+mZ6a/O5bL7z88qkUQ8hVzt34ja/HUeXQ7XZzLFJI5fpm58r1hx9c/Pyd3126cePe3NzK5lZV9WLVC1WvP104DSZeV/VGMTLSnJxoHz4y9eJzx1598dTZk7NTk+1WswhVLmIZQ9ru9q5eu//Xf/Pr85duLq9vF/V6DFURYhmKUKUYaymW3bydQzfEnEKKO+f6pRxTzkV/lYyUQ9VdH6r3Zmcaw2PtyenxdquxZ75xtbsGdogphLS2uX3zzvylj2++/94nV6/cvntvfnUrb3Tydrc/faU/bSKnmMsUa6k73C5npodfeP6ZV1458+qrZ44dGh8fbqaUclXtObHvn3jq+40dQ7py5dpvfvvRp5/eGp8YHRlubW9tT01NNJqNxaXl6zduXbz0+bWbSyOjI0cOz7zw3PHDRw8W5eovf33+wvlL8/OLR48eWlhc3u50j5889lc/fuvYkYOffHrj2vU7w+3GC88efvho6XfvX/rf/tf/+8/+7E+mpqeLWvHxp1fPnbv49lvfm5oY6bZ7d+49/Lu///Wv/+H9H/3gB81aeeTQVIxxdXXz6md3/vYnvyqKND0zvbqyVqZ0+ND0f/yPf9kYaiyvrl67cWt1pdPZzhcvXs6hc+rU4TPPnFxYWDl//pPV1Y0/+e7LB6ZGLl+89vEnn6ytrhw+cvz2nQc//8U/9rpVWdaGhobW17earebMzMTy8vq9e/M3bt0PoX79+tXPP7v4V3/1w5HR4dnZ2fPnL1+4+OnK8uozJw9OjAy1mvX19c1mc3t+fvGv//pvtzrVn//5j0Z++ObK4sb77328sbX8wgunnj172psXAHzL8zp+YemMPLisYapiEWIRQ7z9cOmjj2/915+9/975a4ur3UZrNBS1XtVLIYbtrTJsjk00fvjds3/+g5dffuHw5PhQziGEKsaYiiKmopPjg7nVd9775Gd//96lS1dHR0bXt6oca8+dOdCohZxDkb7ZnNUqh6qKqahtbFf3Hs3/wzuX3v/o848/u/dwfn11vbe9PZSrlEIqypRi7s9/6J8lmEPupLy0Eda2Nx4t375+6/6585f/5O0X3n7z2VdfPFnGnfnMKcUQatud+vpmub4dG7VWrrpFzmUoUlWGXIaQqpiq0MmxN1iNLlQh5dDP6zLmlHLOvXqoultVWaWUU38l7p2V+6r+jOKYQkzLq1u37y6eO3/1w4vXL39ya2Fxe22tt7U1tJ1DL8ZQjznvPVMx90KVQ3dlO2/Pdxbf/+yTm4/evXDtjZdOvv7CiZfOHq3VUoy5qkLcWWG82reM9+Mpy7mqcv8BxxhXVtYXFlernE6cOHH27MlaWRw9MjMx3m43n5kYm5qeObH+//zm+Kkjr77yzAtnD9WHWrfuPLh0+fPZA7Pf+953Th2fnVta++z63QsffvzpZ9fb7aETJ4/cvz8/N7dy98HanXtL9++udLbT8tLm3bvzIcXFpfVeFWZmJ1vD7ZWN7atXbqfUOHny9Pp659HC6tLq5kirEXJIsRwZnjhz9tjb331lfa373u8+uHH9xq079545dezsyWMTw8P3H6xcv/Hw3oN7U1Mjb7314vTUyHB7aGXt7C9/ee7y5du9qrx48Vqz1frOm2dGx4avfHZtbn7u0OEjp06eOHXy2MhIe3ZmvFavnT5zfGZ2cnFx5dz5z9fWFsv07Guvvnrs2NFuDr0ch9oj4xMzL750anpipFGkqamJslbmEMta49a9u7/45XsHJqdbzdFaY3KzG0JseOcCAHn9eA2HsGfluNw/hywWnV5YWd28cPnmr969+OvfXHowt77dK5tDzZyLXHVzt1MLncnh4rkzx3/0vRe+9/azhw+MlEXamU6cUgixm9Pdh8sfXr75k1+8f/7Dz+/cWWjU12vNK0WtWa8VBw+0R1pFsX8JiK+Qd89sDEW3irfvLrx34fpPf/7BpSv3Hsxt5KKZYy3GnbP0Yogx5hh3UrY/IzqHsN3rbWx3V9Y2HzxYu3O7mp4af+b0kX5Y75z5mGKMZc71XlWrcpljqwrbIVQxx6qqhV5RhZBTyDtLNMf+OXT9C8bsrMScYwoxVqmXU/8Sl4P1N6ocertLKeec5hbWP/v8/u/OX33v/SufXr17+95SKlopDcXU6MXdJbN3rv7dXx8kxhxjbTtW21vduZW1W49Wr95enJtbWVlYLXu9w4cnR8eHUoqPJ9A/Pusz7P9LRX85l1Tl2Gq1xyfG1zdySGW3l5tDZYixLMqx6enxkcntTn34Hz+dPXDg5Kljp08fuvtw4eHcwv0H82efPfXWm68cOTC6tL5VNJq/+d2Few/mFpeWjxw+PDraun137vNrc4/mFjc3qsOHjsVYu3nr/ubW1tpaZ2R4ZGZqrKzVHjxcuHLldopDJ0888/Dh/P0H83fvPWoeOxhCDLFIRX2o1R4bH6vXcr0+tL1dbW51i6Kcmhhrt1sbWzerfO/Q4dmzZ4++9urzwyND7eH4TOfY5UvX7z+cf/BooVd1Xz36zAsvnGkPt4dHhqamJxpDjVDEKlRFEWMRQ4zT0+PD7WYqYo69qenJs88cef65s1PTUxudqooppjKV9RxSUdaGhpqNRj3EWFW5MdQqa821zc7lK7dG29Nrm6EKzZDkNQDI6y9t7p3F1lbXti5+ev9v//7cP7zz0Z0Ha7HWqjea3W4oU4hVtbW2PDZanjlx+H/873/w1mvHjx4cC7FX7S6zF1OV49p2de7i9f/6k9/97BfntrqxNjy5vZ3PX76zsLgRc/mD75998dnZvZc1+drbJ66sbr137ur//te/Pn/x9vpWrWxMhLKWY5FD1etsbXc3qm6nVvRzKPdyCKlWlPVUNMpUlqmWQq3XySl2hprDQ42hMvTzNcaQUggppJRqRdFIZU5FI8Qcet3cy7kKuZd7OVepG4peSjlUOYdQpVz1V5zIOYQqhiLFFEIv5CpUVX9FjLDzI3IIMcUih6LTCxcv3/3Zzz/42797d2m1u92tNYZmQlHPsaxyiKEXe93c2QqDsy97IaeYyrIsijIVKaRQFPVupzu/0v3N+1fmbt1dun37r/67t156+ZmxiXbO21VVhf5q5U8+v4+v+Fjl0AvF2efOls32O+9+9Mmn1z84f3livPmD773++qvPtZpjgwOwVIVQ5SqEsLGxsbq6WoU4Nj4yc2AsFXFkZOjA7NjI2NhWp7O6ujw9eXpyajiHcOHCjW6v1xwa+dMf/3B5ZfHzz+/cuf2oVo/Hjh2dGmt3OtXde8uffnrv6NEjR48dvXdv/tade59eaR2anQghVVVcXd24dPn6xla1udpdWFiamT04Pj7ZbA51e9WD+ZULFz99/9yHb3znlddeee7ksYOdVKUQD82Ovf7Gs//1b375m3c++Iu//MHJE4cOH5zuhurss6dDUZ774PIH5z989ze/O3P6+JtvvDz+nVdq9eL+g7nfvn/x6mfXT508+m/+7Y9mp8bKRm2tuxlSsbK6cefuo/WV+aMHJk8dO3j00FRjqNmtesPDI6fPPHPoyNErn93ZXn/Qak5MzbZjWXrnAgB5vW9NicF6yCnGkGK4+3Dlw49v/T8/e//Ch9eWlju1xnBO9ZjqKaTc6aTcmRgtv/fmmR9//4U3Xjk2MzWcYuiFXFVVFWKZyq0qP5pf/d25z376ywvvnf98o1fGol6lRqjF7W5198H63/7st7VGNT7RPDo70khfM69jCCGmtLG+df7i9ffPf3b16v1ur1GU7Vg0Qkq93naVt9rDxdjwyOhwrdUsa0UMOWxuddfWu6tr3dXV7ubWdqfbDb3OUDMenpk6c/LogemJFKsY+uPFKYYixVykXBYxxaqqOjF0Q+zGkBvNeq1slrVaN2/muB1TlXohhFylXIWcY86hCLmIoShyjN1au1FMjTaGUiqq/tp/MYQUYhlCMTe//vGnD/7u797/3bmri4tVFVuprOdUVjH2crfT3U55u1HkseGy0WiUtVqMRafb3ep0tzrdTmer180hpZCKVNRCLLvbnfmF1Y8//vzll0+dPn10bKJd5ZxzLtLjqw3mxwtg55yrKveqKlcx5RR7Va851HjppbMHDs7evnXnow8vfH5g/ODs+OzUcBWKXpU73dzrhVzFEMLw8PDY+ESMtRs3Hl748Oozx6fnljYufXxrcXHjxLGDs7OztVo5NTUxOjZy7r1Lk9Pjzz9//JVXTpy/sHHp0v2lpdXXXn/uxInj9Xrt5rWHly99vrbaWVpce9SejzE+ejT38Se9V14+G2IrprS13dvY2F5eXr1940G9Xp48cWB2arxWK+7PLf7iF+99fvXeSHviyKEDzWZ9YWW5bNbqtVqqF4ePzh4+PD09M3bk2IHR8dFeyJ1OL8Q0MjL6nddfuXvw4I0bd27cuD05MX722bOPNtbPX/j43d98MD1z6MiRg/Wy2NzeKkLu5dDtVc3W0MTE+CvPHj0wPTY63KzVa1VVhZC3u53RsfbrbzzfqDc+/OCz98+//523n6/yEe9cAPDtzuvHl1jpnwMXBxdnid1etb6+femTW//wzqV//M2lhYWtTq8sG+0qpLxzaenuSCs9e+rID7/3/A++99yxo2O1FKvc21l4JMZujvfmVj66fPunvzj/u/Of3bm/nJpDsahXsYxF6vW2N7a2b997+Gh+aX1zu8oxhLSz8HSsdu9cfHwt7sczj0OI3V5eXtv68NL1j6/eebSwWQ7NpGKoiilU3Xq9Ghmunzwxffzw2KHZkVazrJdFzHFzo7O4tDk3v/HgwcrcwurC4srSwsb48NDJI9PPnDgwMzmccoihirE/VbsIIcdcpdRfnbkbQpVyr0jVgdnhA7MzkxPjnWq9P2OkrELMuUpVFft5nUIuYk6pirG3PVSvpsbqM+Ptegr95UdCTCGU65vdazfmfvEPF3/73pVrNxd6eaist0KZuqFbVZ1YVO12nGg3Z0aHZidGhodHGs1mUZab293V9c2lldW5hZXFpbWV1a1erkJOKRT1smw2i1arUauVKe1ZOjqm+OQlUwYLRQ9W3Y4hrK+vrays5NgdHq6PjDSqXmd7e7vb7ey8IFIsy6JMMaUYQhgZbh88MH348IGlxeUPPri4sXLgwfzq5zfnWkPNQwdmDhyYKctyZnr80IHJX/3sg9Gx5vRU+8Tx6Vu3hkLVXVyYbzXrhw8dDDE9fDj34N7D2empmemx8bFmPHnk3v1rc/Nzc4sLw+2yVkvNZm1ifPjAzMTS/GKR0lCz1mrWu73q3oP5Dz74eHV568Ds7Mb6xp279+eW0pGjB8dGR2upPjbWnp2dOHhocnZ2ot0eqqrc61brqxvLiytDzeZIe3ik3b673d3e2u52erfu3P/0yrXPP78xO3u4u7197dq14ZHW2NRUrTVcS6FZK9pDtdHhZrNedLvbm5tbRVkUKRUpjo4MnTx+sAxxcW7h/LkLIW/FWHnnAoBvd16HkKq457Jzu5eWTuvrWxc/e/CTvz/3y19ffDi3FVIjlc1c1UKIodfpbK2MtvOZkwf+03/4/luvnTx+dKwsQs6dEHohxCLVYqitd8N7F279zU/ee+e3F1fXq1pzNNaa+XHQd4aGwosvHD9z6uD0eLtMaSfycxVSFVIVQi+EFHKxsykeX24wh1BsbXUfLa5e+ezWg/m1qtaqas0qxG61lXsrhw6Nv/nqyT//0ctnTx04MNkuBpeJzFXY2sqr690HDxavXb//8Sc3zp37oN1qPPfMzLHD7bGR2p4LoacqhF4O3SrkKsQcitC/yErVqOVXXz7y/bdfevn5E1tVp6o6IVdliDGEnKrBRcxjCClWsX+eY62o6kWYGm8NNVKoujsLIeZw7/7qBx9e/8nPfnN/bqsXhmqNsZBCDtsxr4ftldHx5ulTh998+ZnnTx8+emCqPTzSHGqW9bTVyavrm/MLi1eu3f3w8vVz5z59OLe6udELoZyZGnrpxUP/6S9fffnVMzOzYzHElIqQ0+CZfeLK8P1Fu8vdS4EvL8x/fPnix1euhRyLVJw4PvvcmRPHjh4sUlGl0Gik6anG6EitXgshhJFW/fTRmb/48Xc++OD8Rx9euPjRb3tVaA9PfP+tN15+8dTM1GhKcWZ69Mzp2RPHR04dHz16eLTdSIdmxp47c6RW9E4cnZ6ZHNna3l5bWWmU1b/5yzefOXN4enZkZa3zzrvvfHrl4/lH80Vstlu1E0dnXnr59Ftvv/z8s0c/+fjq8vLy+tbm+tb2g7vzS/NLGxudsix++rP7zXY4eHD8L//yx2OtkVo9hKrXGqpNT482m7V6mRopdUOYu/fw/XffW11d73S6McWTR4+cPX1iZKj28MHDhfn5UHXv3Lo1/+BOrjafffb0a6+98szzZ6dGGvd6G7c+u70xf7dRS416TH/2o8OHDjdq9Zmx0dF2qxHDq88dTdsbawuPDh4ebZl6DQDf8ryOOcacQujtzMGNMecUY3wwt3zpys2f/OL8+Q+vzy10cxxOqYypjDl1tjZCtTHSqt58/cQPv/vCm6+eODgzUhYx5E7O/eWWUzfHR4urv71w8+9+/tF752+srscq1GOqxZxiDlXV3d5cPTgz9NKzh/7tX7zx2ovHxtrNFHOuqn6Z5qrKuRtCL6bi8ZIXOeysfRdyCGljc3thYW1+cXlts1OlWjcWVZVz6LaH4nOnD/z4+y+8evbw7FR7qFHuudh3rFphbCRPjtQOzbSeOTHx7KnRVMTDh2anxltlDKEKMRUxhBxS3hkyjyGnVBWpl0KIsapS6o2PlIdmGicOtXq5m3Mv7ARsDnF3aY8ihNS/wEwMOcUqhqpexsGAcuj1iq1OvnT59oWPrt99uNTNw7EY6uUYqu0Q1mNefu7U9Msvnnz7zRdOHZ09MD023GrWavWyLFIRu1Wv0ymPTNePzA6fPjZ59uTB3/z28ufX7m9udf/k7TM/evvZV147NTk9ksqcq97ueZ0ppjS4hnp/uHowGbx/lfQccnX44EyOL84cmO51e/VaOT4ycvzIoYmxkRhDKsL0zOiP//S1qcnR2enRmEIOud2uv3D2yEgrPXv60MbGSq1ejIyOHTtyYnp6IoZQVbk11Dh7+vD/9J//fHx89NjRA7WyOHHsUO1Pi1dePnXy5NF6LaSQnjl1ZGJ0+OTJY+OT7eZQrdFsvPLS2QMzYzMzkyPDo1Uu/uxPX5+dnZwYbddPHx5plSvLK+3WUAzp1PEj/8O/+/FWp1ur17p5q6yHsdHWxOhYEVOoQrtZf+7sibGx1pFjB9utRs6hWaudPHY4Vnl5ebXX69Vq5fTM1OEjB4Ya5dlTx9uNxuuvvNhotmKoctWZnZk6MDPVKstXnz8zOz62srxS1lIRQ61MM9PT7dZQqxW+//ZrjUZzpFFvNWtnTx/+9//uh/V6cWBm0jsXAHy783pnskWvP0kgh9jt5c3N7uWrt3/17qW//+UHj+Z6W51G2RjKKYZchaoTeuvtoersM9M/+N7zf/r9l04cmayVMedeqKr+LVQhzS2uXfrk3k9/du6371+7fWd5qNUqijKElHs5514ROo1mfv6Z2R//4IUfff+FmYlWvcihv9bczvmU/cueVCHHKvZiKPeMW+8shdHZ7q6ubq6tb3a6VUiNHGKVqxhyu1k/dmT6pWePH54eadZCrrohpBD7sRxTCmU9NGv1ybHGsSPjJ49NVrmqN2oj7UbcmSbRv5piGoz2xpBjzCnmFEL/6oy9Ri23G2G4tfPZnQ25O8EmxpBT6F9gPISdC1PmHGMMOeYcY4ydTp5f3Lx4+cYnV+6sbfZqjVoqalWVc95qlJ3R4fKt107/6PuvfPc7L7SHavVa2js5vh5yqBdj7dbs5PDRg5OnTx5p19KBifbS6tqP/+SF775x9vChkRir/lXod89P3TN6PRi6joNLneeda6ofmJ2amJo8efp4p9MtUxxtteu1skyxqqqY4vh4+803nq2VRa3sr45S1WvFodnR6Yn/l733/pEju/I9zzn33nDpTXlvWPRks426W9JIGmlGMwLem93FAvt/7lvMm9EbzZNrSe2bTbLpWd779JkRcc/ZHyKyimy1ZgdYLLCA4oMGwS4WKyMji4XvPfk932++f2Wu1+04nvJ9xzGuCCXVka7RE+PVkdrbSKSUIsTRkepIvRTHMSokEjJqfm58dnosl/MFRUQcQ3Ozk5MTIwSglUZS1XJeEWlNfrVYyLthGCltEKngB5Pj9YitFWvBEoJRynNchQQgvqPnpscnJ0fIKAUEwEbT9OTYWL3e7XUtW610Lp/TRgHwwvz03Mwki4SRBWYEMca4ruNqtbwwPTc9FkVxuiFK5BijjULEW9dXEFErIsTReqVaLsRxrJTKfnJlZGRkZGT8VctrGAqu4c4ddrvx0/XTX/3mwe8/frC110DKk+NaAGYLti9huxjIyvLY//q//OSd23MzkzVSipkTacqgYsZBBF89WPv33z3448dPGm3wg5zRHiKJSBz3bNzxc3T35uLPf/rW33z/eq0cKLIWIgUClDR7I6IBUMLAwiBWE39Xj6MAW7GAQBoVADEwgjJKOcoxSiOAtWxtbLQzzKTjZJuPLRCRIqpVi4nQJES4qDOXxPx9oZjl4jCSFltefCAtZk+M2pB8slzUvwAiAHPMHIvEWjkEKqnOafe661tHz19u7++fKx0IgIhVSkVhr1xz3n3nyk9+8u7d6/PFnAMgIhYRLw8eQxs6C3jGzI4Ufv6Te+++daXV7i3NjYxU8wDM1sowLWQ4uf+usxUIM1OSzQdABA6ZklYigogaUaEkzfMAqBQFviEkREmjUkSYRSvMB17gO0QMyAAhgCLULACIpMjVTjoiZ0EEQkWGWFgAgMBVBoGQILXdW3C0cbVJdD8gGK1k6BV3jHGMSc9xBJ6nAQ0PjU0EwgwojMAgbBQYRzPGwJZYASgicn1lvHwaakOUnCkD30nuxoUbPT1ZAbiecT3DzOk/j+QQJgIgihQiptWbgMYYY0z2YysjIyMjI+OvXV4nXSWcGhno9Dx89uroV7979MWDrf2jEHUJ0DACEttoQNAv5PitW/Pf/961d+/Mj9fLRpsL34UAIaj+IHq5cfzZF8+/vP/yvBlacEkrERJmjsM46o7WvWsr4z//6b17t+dHKnlDiGBFklpCHYX28LgVDWJtcGQ0bzRhUj14oRAlfTwi0lohICb9N0CCSix12v2Ntb0HX7+gmzO1as5zDSAh4nBRUoiSYa2IxISIibJOHBPp109NFIiMwAiclBqCJGNpjagwzblTAPRapCABCF5mGiYWbAUonFpbUn3ebHVfrO4cHrd6oRgnsKBZrHAU5HBhYeRvvn93aW68VPCJku73oTdGFABg+ohAkjRD0litUCl6YRQWco5j5OIWAQqLTRIA31TYSWc7ADCm0lSSxG9CRFAyNLggWBFgEEptJAgiImm6N0DSvoOS+mKQkFiYkAAJBZLUcYI0pgQIIKm4BABBBsFhwz2zQOIUT4bqaa0Ppluyw2NC8qUIRdiKxAiAqBGoN4jOz5u9drdWKQeBqx0FAMN9ThYUQERUmHxNTnt0kj9FEByemDDZYpX0kZPngohKIWN6wEoUeXIauYw3zMjIyMjIyMjk9bd1tiAzbe41Pv96/de/e7h32BrErpcrxDa2bEUigEHOg8Xp6vffv/7jD28vTtVIKbnsEUyy/GgQxqsb+0+fb69vHJFbBGUYhC2LjUAGgctXl0d//P3rP/n+jXolZ1QqHxPpEsZ8ct776tF6u9kt5r3vfe9qqehoBYJJjPQwCkMEAIxWvud4rqMJgS2CKCQG6nYGL1/sfOSAxNHiwvjISMl1tGu0NlorJCIiJMXCltle6mkZysdEawqipEUxiX4fPk8SxNhib2A7nVAuVBlYuBRacjnVFlAKiUBrI4KJKmWBRqvzam33vNmPRTnaswIcDzjuTk36V5bH3723MlIMNApIcgFvNP4gUGKVpuGHPaN8NznhJPeTAAkSfZj+r0qeFQyT+RK9nrboDI0jzBKJjS1bZhRRIFol+pmYrYgQEgKjMKik5UashSRYxVoLLIRIiliEOY5t8gCJMQYQkbQWEY6Z2UpyoEFQhIoQOTmjsFJKANiKZR7WHbHlYZ5g2pMjCEzIpECYYyuHh2dbm3uN0+adm1c810EiYbCWbcyok2IhsCyIDIDC6RsQDIwoijBxBaVqH18vtxQAFrk01QikBZ0X5qWLV+bCPZL95MrIyMjIyPirl9cICMTM7YF9+Hjt488fb+80mAJt3Chi8D4b4wAAIABJREFURESwUb9dyKsri6P/9WfvfXBvaWG6RkTJkJatTWa1Mnx/vTeIY1GoXVSukAIAa/sS9wsB3box9/c/ufej71+vlV1NcRKhjICIHoA6Om1+9Xjr//znj85PmlMT9YmpMc8dc/MuQPznQ0LXdavl0vh4ZXPv/KzdURwocpTWWuePT9t//OSbjY2dmenRmZmJ8fHR8fH62EipVPZyOcdztauICImUgE3j6V6/HQAAduj3SB3VqQMAtQU5PO2vbp5r41gbS1IqTgYIhuYQSBc0rWWJCwWvXi2M10tDZzaEVs5b/a2dw04/ZlCxIICw2DDsTE1OX1mYGi/nFTLbWMFrlpD/CAtsgWIRYNAAGlBAYgELiPQf/XVK/A7JIWMQ2la3d9LohlEUxwO0g2opVy4V8vlCsz0II5vPOa6jtUIAsQJhGLeaXd8LPM9lwE6rH8dxqZjv9QaNVrfZ6irH0cbYKDREvu9WqqUwsq1Ot9XuRDYGBKWwVi6USgUl0Ov1o9hWS3mliIUbzQ4DaEWOVu1Wu9HoILkICgTiaFDIO5Vy3s95AthstR8+fLG9ta8Ab1xdQiIB6Ie22+mGcViq5h3HAEC702cLWmnPc0U4DMNut+O4plDIDSt3ZJhjiEmZZXpIedMgdFFvGltGREVZj0xGRkZGRkYmr9/Q1mlveDSwR8ftV2v7m1snDC6Rq8hhiSQOFcZBoG7fmP3wnSsfvH1lZqLiu4YlHQFeiLfhu+2ISgGSSOIzRubIxv3RSnBteezv//b2O3cWxusFo+PEeABCQCqK8fSs+8X9tV//6fHjZwe9dq/fx5evDmqVfKlQZsDUjJDk3yEAgOtQtRJcXZne2jveOzpn21aYU8oRS4OIwpB7m2eHJ4OXG41Seb9SzVcrQa0aVKv5SrkwUg2q5VypGOTzrqMIJR1f4mUu4fB5JQ4FFEZJZq0RyIv1g06v9/DJS2E7tFEkwX0WgAXSonGxoXB4ZWny7p3F0ZHK0OAA/TBstDun543IsqCygoIMKI6DoyPl0XrJNYrZgmVg+i5tnU7SMRn/Jq8iEoABAAFKnNrpWBqTsTRTIqRfT2BkHB4sCEEA6fT09NXa7sOna9oxrkNge/Mz4/OzU0FQePlqc2t7v17PryzNTY6NCMjJ6enm9t6rF1vXrl1ZWJiL4vjZ843z89adO9f6/f7u/vHq2m6vH4qIUVivlqcmxz0/t7Wz/+Ll+mmzqYz2PNd11NXluVyQ6/R63zxe3d87vPfWjamJGiA+frY+iKJiIZiZGN3dPXr5crPRimwMhBS4anFhXOmZGHBn9/DJ0/XVjZ1mo2WIPv3iwc3+0sLSzGBg19Z3tna2b791e3SkLmI//exRvxfWq+UbN5f7/f7mxk6jeT4xMXr16hK+sfT5mlX9Iq4Ghp/y2p8RJVocAIZLohkZGRkZGRmZvBYAQUbEwSDeOzjd3T05Pe06ThnJJO+pW2t9n+Zm6j/83vUff//m1bkRoxDEUuKpQCDCxNs6HPyhVhqRknfzhS1K5Drx0mL9hx9e/+mPbo9Uc45mkEFiaBZQUYSNVvjNs72P/vT093943DyNOULfDV+t7i8vjCzMVpKQu8v4CxEB1hpLJffWjdn17b21rb1mpydMQmDZImpSQWcQNzuDzb0DVKfKiOtKuezVqsXRkcrsTG1upj4/XZ+eqlYLucAxSiEiMsswDZrSw4IkGlSYGAAFVCh2detgbWMHeJBYHgQ0S6J24/QvMCEAx33g7g8+vFWrFd+5dxUSBzhDfxB2et12r2sFgYgBRIQUOsapVvKlQm7oSAZhvDQrXAq7xK2AwBCxRGEUM7NIsmZnxVqMXUc5WgxiYowWZkGVWsyB02VOQZHE1Z7oRDo9aTx9svrRR5+NToyNjpSRe8XAH63XmfHVy82PP/u6Wvc9xxmtjyiltnYPP/n80VdfPtZeMD491e+HT15u7mzvj09PgvB5q7O5c7ixsdNutcZq5SvLC6V8MQ55fW3740/ut/uDcrVUrZUD10xPjFrL543ul189vf/VY2akd24USrlvnm10er2x0Uq1Umq2u5s7+y9WDzrt0NHO/GytXM1N9AfNzuCr+y8+/eKbfCnQjopt/PlXjyIbB/m863kbW7uffv51vjyqTQ6BP/rD/Wajtbw4Nzs3eXbW+PrB026vTUqtXF0mVALCIHRhyU48L5JY+1874ry2A0BDw72k3/6Y/czKyMjIyMjI5PUlYRgfHTabjV44iJSJFIgAROHAd9Ti7Nh/+cX3vndvenGyTMqKMCSbaKgREwdFskMnihSIxGEEDIaUAuGo5wdw+/rCz39672/ev1ErB5qs8ADAChAgEZnjg+6jx7v/7b9/8vXzzUbDEhWViq3VJ6ftTrcHAEOfxhtYsdrBqyuzjc4gZPzTp8+OjpuDQUdrj0gDKNIOaiVCsaCVuBtFcQNO22dr2yf3H78qF92xeuH6yvSt64s3r85P1POeoxMv7UXNykWYXaJJ0wk30nDJjwC0MFlOVvIEwYIkk2SFAMxaYmF2vvVSMsfWRmxjIIMKBC9myOgYxxgH0h1Jgu828qbLjhHgcaOzurZ/eNrsh7FyHMsxAriuurY8PTVeNkYljhSlVJrdAZfPbagSU+M7AEQRM6t8vn5t5drKyixBPFYvjNRKAGQtnTe6q+urMzMLEzOLpUL+6YvtLx+8OGtEg5gYFShlgUILIfPkeG1kvD4+NfPb33y8trr57nu3b11fmJuZcBwThoM4trMzs/NL01PTI77rTI1XjVEWsNuHnb32//i3PyHSrTs3BtYJbRxZlcsHd+9cq9Vq+qMH+/unvuv94u/emZ0dY8u/+d1Xq5tHlVr9b3/2TrVaaDZav//tp9t7x5989vBHP34nKPgWYXvvwPEKrvGOjruN826+0Gm27cl5d//ofHJqrFypaa0BUdLgEhqeOi8F9Z/V8XwbRPjPOHgyMjIyMjIy/rrkNbMMBswsCIKYeB4EwSpSvuNUyoVSMef7DkAIwoD2Um4gDW0IQ7WR9ILbiAfdWsVbWh75u7+9++7dhanxgqsYxIKIgALUcUznje6XD9Y/+uPzB493js4HLJ5WHshARGKbhg1frN+9LgsRRJGUCu71qzNC5Lre85d7O7tnnZ4NB6GNUUQhOkgOIjEoAYlYOGYbx9CKzxr9w+P2wXFzZ/98//D8vbvLc5O1csG7FFVpASOmWSBJNEYygGYRyxJbABJGTlINiZOAEBQiIQLgiDliG4tcBp8Mc7uHHT6AAMhpWAWiVkYplUxP04VRAZBhZAZAEvSSuENigePz1ucPnj1f3Ttr9LUfxNHAaKgW3cB369VCztHDuLskn0PktagQuFjhGypIIgWg+n17eto+Omr4rtQr+UR9Oo7nOnnEYGf3/P6D1Uq5vHfQjiLjeSWlPQa0AjycjbueKeQCMn6pUvADZ3S0PDZWqVTyg4EFEGvjdrt9cnLmurpeLwuzQmQG180XCiOEuLl1HMlqoxEiKQBttK6UiyxQrpZa3X7Oc6emR6rV4sHR6ebOfsjx/Nz04txErVZsNtsbGzNrrzbWt7Z+wHeL5UKlXjk+b8r6bt4r5os1ERPFuLl9enxy2hvYWr1erpSJyMLQZoN4Ya5+ze+Brx9HvltgZ6PrjIyMjIyMTF5fCAdK3tkmMsZoTVoDEAtZEFAaAaU/CI+OTs6apdER1zNpzEYSXAYSA5o00i1NohCFSByDHSDw4tz0T35w++9/8tZIxXNVLByBpGZlYdXqhE9eHPzuT49/+9HT02bMZIzxiYzlPpB1HFJKpWnUMlSE6ayVCKwAC9rpiXKlUqrXavcfrj54+HJ94/DkpN3phP1BKBIDMKIhBEEhJFQOogJkFm50wuPTvZ3d443Nvdiyomul/ARRKpUuWxuHQdeESWwzgAijRWCAGJJJNVpBm+7DCSEDCQpYREZkhMQ+IwjJZSSpeALCyVOQJEs5CdgAEgBAdVH3gm+43C/N0wxw1uw8fPzq8/uv9o7b2itGYd93ZXIkuHN7+da1OQQnbcmRixznZFEvyUVJ3S+QerBRKQOo2u3+xsZ+GA5KRayUvLGxio/gen6lUne9oNkIv/jiWeAXuz0erU32+pHjeMLCzCwsIIBMyFqBcYm0kLLGoFJAJEigFApHB4eHnUGv2WzOz0+MV3OjpbxYLuTLMzMLMxNOp9P7/PMnlrxqvaiUQ0hEoAm0IWVQadEKkCSKo1a35Qf5icl64BlPk/WciYnR3b2944N9a225WpqamXi5enx+tl3MVWbmZnqdbrvdfvp8s91pIOmR0Xq5UpI07Xr4sl/EwXzHQDrT0BkZGRkZGZm8/k/junpsrJgvGCKOISZUoAgIBxxv7h3987/9oR+3Wa7fXh5zDAFc9qiLWEpaWTgduTrEEHVcFd66u/zzn771w+/fqBY9Q5LMrUEIUBOp/aPOoyc7/+2Xnz18vH3aHYjjkXKQEGwo0FUGxsYKxYIL8BdHhgCEAiQQGLUyV69XcndvzW9tnezsnOzsHu3uHp+ctpvNfrfXGkQ2jG0UIilN2gHUQIaUo5UziLqrG0e/+e3nroLReqla9Fyj/lxIEaCIAMeIXC3li7mS72q2SSS0ArKAnGaDCCJrFOI4BO7NzdSKRZ8FhgkeqMk42nWNAWHh9HwCAnHM/d5gMBgkn8fJSqKivyTqiFApRco1bmBcUE5AynEcUNpFdJNMbkR1EcU35PW59UUsBgKoKI4QYXxs9K23V1auTrvGjo+WXddhhkEYOa65eu3G8fHp0eHp0e7R1evLCzNT9+8/AY6BLYpAbDmKgGNMo+yEOYqivrVhYr1AYOZIG1pZXJpfmJ6aHPF9UykXk5MG8KAQ0A8+uLO9s/enzx9+/fXTK9cWb6xMXEancMQ2jGMBYIXguzRSL5yctp49f7kwXxeFzUbr2dNn7WZzbKTuGOPn/dnpyS8+f3F02KqWq//wDz8CkJcv17+6/7kxeHVloVYtBIF7YQrByzy+TElnZGRkZGRk8vr/BYn6chw9Nl4an6iWq/mD00hIEIlBAFSzH7bWD9zPngiwr/X0RLGQdwDooko9DfNI3yBnsb1K2Vy/OvHTH99+797i3GRFaSaxAIJIACqKsdnqf/1g66NPnn31YPO40Y2JUCeJanEYd33XjowWZmZrpXLuNXEtb+ajEYGCYZpaKXBygTtWL02NVk4Xxo6Pz4+Ozo+PmycnzfNG67zRPW10Thvddi/qh7FlEtSoNCBZsb1u+OLVzuzkyM2r88GVSdfRl/oT0qxjSjq7OdaKl2ZGVpbGpyfKSZkfAiaGmMvLY4WAYi1CNDVRmZ6uAzAkvX9AjnbyflAqlPZPG8xWpeuaYC2fnbbOz9rDJzjMev7WHFXSKntEJCKltFJGKU2kQEgpIuUhOQBKhn81dbck9g3h1HySXm1i68Bkn5MIWbjb7Z+fN5C6igaKbK3qAornmYnxSrno1YrB8XFjYXY0CIKnj0mBoAgJGFKOUiSSFP0giyJyHE3pXFgQgJAI9WAQt9uDs/NOq8kFT/tGEYrRNvBlcqJcKOhWt/lybcso0ZSktjAAKCJDyiiFAIQc+ObayvzjJ+uHBwdffPlNPu8Per2D/aNSLn9tZTHwPcd3x0frOd85gUhwMDFWcD233Wl8+knTmGB8rFLIe0YrFqbUc52ULL2+pPiXXNf4XWGOGRkZGRkZGZm8HsIgjqtHRkvzS5NTa0d7p1vMggwxg1aGBQa93mcPVxutdjHI/fDdK8sLo6QIiEAYraSaLzFAiGXbnZ+r37g5/48/f2esXnS1cGLSACAyIqrXD58/P/7t75/++qNHh80euI7yjeVYQMTawaAxVs8tLY0tLIyXyzkAfu19epGLZD4ggrRG0IqIiEZ0HMqP5mdG8wCTsUCnNWicd05OTnf3zza2j1+u7a5tHW/vN9rdKAYloJmR0EPD5+fH6xt7z15szk9Vy/lAhmnYks7IhRiERax1FF9fnvjZj26/fWeGAWSYiZyYtOGyfSQxcQghKGKCGCTpXQHPcUv5Qr06srrTFe5DGvqBNob9/dPDwzObfB4lrmu5eNqplBuKv0TFqsSsw2mljIhC8gAdQA3J5SX3L9WPqYJMv17SkMIxA5AYz3Ncz/R6nWfP13f3dwBOr16ZZL5Srox4nlPIe/lALc7NOnr59KRZLBXa7W457/lGaQEGLHhBpVB0SNHQh5ILgnK54rmuJpXckMALPMff2z06Oevm875nYg3Xy3nP0ZQPVCGPnmMnV6bypWB778Q4jqMEJBaOCTFw/WIu77taESBwLnDevntj0LP7e4d//MPn1saGqFIsL1yfvXfnZiEXkNH1SmV2alzYBvlgrO4HuWKrPT42Wq5UCjPTo4HnELCVJEZRRFiAESld2MXLCf9lWSgOP/DGCSwjIyMjIyMjk9evgQgMFkB8Q7evzTYbveOTxv5hpzcIHSfPAAKk3UIsve2D7v/1r5+FvSiO5cryiDaJ/UDwsuROcp5/7eri/MJ8kM/VS3lNkBgqJIkyA3V40nv8dP9ffvnV/YdbZ21LOmBCZgZhiPqK41qe7l6f+9GHd2fGa4GnGSxdeKDfIBmcIyARirXMwiBx2u8OqFHlA/JMoVJyp6bqN6/PNprXN3bOHr/c/9NnL7f2mq3eAFEDEIgGctrdcHf/uN2PYgGVPhSl/4mAqNRUHVsH2CVxCQTioakZJRHCr0lYlCSijy72C5OdT62gkHcnxkrBcySJwcakDKO2YLb3z15uHOwctOsV33MQwCYXcFEcOFxMfOM2JJ3wCrVlZkvCr1XRfIevBl/7dTjEZmaIxkbL7759s1ofE2FSMUCnXg3GRmqa6Ma1xdmpsZFaUMj7jjG1Sg6Revng73/2/uhouZDzBOSde9e6ndnpyZGc7yOA7+h7t68vz81Mj9Xy+RwAkKLrN67ky9VGOxQirUhTPDtZC3zfc7x37t3odfulYs4xNDZa+d/+6WfMXCq6vkvCkWvUrStL89PTWmE+8AGAiEqF3Nv3boxPjJ2enkdRqJUardcmRquVSp6QgCXv+3/zg7fvtq9po0ulkjHu4uzk//G//5Pr6qmpEd93ASwNGzfljZslbwjoy3gVuJTcl/+AMjIyMjIyMjJ5fSkTks0uRmQHeWGqEt5ZaJw1vri/ur55Ooh7SBpRk3JEpN2Pnrw6zAcviIgMTo6XCzkXL/SkAAC6xpmenlBaO47ruxrEirCgCKk4xtNO/+sn23/4+OVnD9YPjrshKK0NkTAz2sjhsBLoa1dmPnz76t0bC5VCYFRi8kbB16QhAgBLskqHKhndpg4NYIE4mQcTGKWV0dr3dAlEWCzj5MTI6Gi1P4gG8auzV0dkAiQC1AC6N7BnzU4vtDGDUuk2oQAxEIMwEAERokbSIhqAEIAtgCCl5gKBocJOEqWFATjp1hFJzb0CrIgKBW9+tl4p6v3jmG2E6BAaJv/otP/s1eHnX6++fWtmYqygKXmBWDipL0+eK4ugQJpHMuw1QRJNKAQahIaboPBGUHP6ERr+iihAgiyU5GXkcu7MtFetleI4FokAItdRvus4RJOjZa4XjQajSWsKAmNjcY0Jrk47RmmDiDAzU+dYXE+TRgB2FcyM1+1ozdVaK2QAIRwbq5UqpW4/ZmEEQbA533iuJiTPrTOLZ5AIc55zfWXa2ggwMioWsUY5k+MVy4gojpMU6mjHMRPjtWq11Gq24zhShMViwXM0EbEAiBhNC3MTlhkQPcchpFopn7+5QgqMS1oJYIzA8Ob5jYfRIUlqjEgSwojwWie7pJ0+F11K2c+rjIyMjIyMTF5fKuzhhBbjkaIbXJsq5z0XbNhuvdo8A5NXJhcDaeUK6W63+/mD9Wa7rTz9N99bKc2PgCCwiEgScGGUrtcqgAgibK0wCwADoah+yM82Tv7tD49//ZtvThsxkFaeAyiIoBg5jPJGlsbK//SzD95+78rMbE1EEDi1NcCFvE4kDotYyxZQwpgsg+9qVMiS7E5alWSiJINnBhBLwqTM+EiQy42fdTo7hycPn6y52kF0gLSAjiz0BnEYi03sGGmvCzACEySreRqV0aiAhgJMEtPLUMgmO4oiAAgWIE7t02gQdbrABwyIpaK/cmVitOZt7nA3jMUKoqON0+icPnmx/6//88tS0SuVcuW8sjbJFSFFibwWAbGQ3HIBRCJMemOElUJSqIa6MPU6Y2plEEQZhr6oNDBGBCwSGiQEEE2ifcnnFKKDSRZg8mQYHAWQOt0ti0UBIvRc9AIn8aSLWD9QiAoERFiEDYrjEaBmTtYnRQg9Xwc5XUlagtKxuU0u2BglRBAn1hr2nCSykBP7DRHkczp99dGKAAAJg0YxAeWDfHKrGYStja0gqeT7JPA1oqAgs4iwVtoreICWwYpEIhYAEBRceEKG2wiALMmxBtLjh8gbJY0yDA3PtHVGRkZGRkYmr78FXvS2sFhjYHai+jc/eIscL/6fX+2f9LphG4yHohGQjGMl3Nk7/9f/8WnU70eDa1cXx41K5ebwVwGIARiJE3mplD466z15uf8vv/r8y6/Xz1otVD4gAMSEFEcDiQcF39y7feUn71+/e2+hVi+86WpA+LY/hBCNCOzvnz17sbm3f7K0ND8zNzY6UjTKV6lfZZg6mNSRv+ZhGUQ2Epa0ZpIIGQmNUr4xrsahM0QErWAEGAEmyc42Bhsx2+GFIJk3r/BCZycV5Wo42VTp3YUIIAJwcoGemxm7fnV+Z7/18MmBm/PIuAjkmKDXCx8+XKuV/U678/adpUrJ81xz2QmIlEYfAsacyM/kObG1kSR1NJDO3v9Trz3iRXkOIgsmb0Mkp5qLqXz69TBN+bMsltAg6fTpAiICS8wcE+rkropYAAGILzw8+o1mw6RN0oJYACvpZSsgk75KaAXitFYSNYJOhC+LKJWcDZLTAaihGycRypjcfgQERFKAIBKxhIiEqBH1xVsg6QQaCcEgqlSfAyY6W8BKeqr6jw6nmQM7IyMjIyMjk9ffUtaXuRQIIGCVxlLRu7YyzUiNdvfLB2vrW6eDuAfgERnU2ka20Y6ePt/zPU8h+q4ZHynlA+f1mS9gBBALIpCKLXVb4TfPdj765Nknnz/bP2pFFl03CRm2bCPkMJdTN65MfvD+je+9f21yuuo4JtkVvHQ4IKUp0BeqkCCMwvXNw08/e/Lk6drK1unK1bnFhclaOSjkAs9zHUcl65eJ/mOBOI47vXD/uLm6dXBy3kFtkBQhoTAIe65TqxR9R2sSAREUQQayQlaQhawwA0gk0g252Y0a7YEkI01JNebrR4zkt0PRbVHYcURp1toCxI6ja5X8reuLWzvnL18dAscQR6QUkhPF8eFR68uvVgf9sNMJF2ZHxkdLhZxvHKUUEYFliSMehPFxo7u2sX981oxiRqUEWdI2TZWGbSeR3X/eKYgwjOEGJLow9yRSm1miaGCtAJCjHKW1QiUiloVji0qARESiOBYWYWFhACYVkyIihZwYM8CYYaI2MguxBbFsmVksIWittKZvOcmZJQpDyxbAOg4hCSCBKMsgNtZaIyAzxAyXER8ibK2N42QlUWIGJFRJDQ8KQBTGAJYUayJhGUSDOI4RQSsiTYjETFEMhEyKkEQEhIUtCIJShOnUPyn0TKzvOAwMH2ayZD+rMjIyMjIyMnn9Z6RF34SJOra1inf3+rSf94Gw3W7v7DWBARwCUkCGhUK2Xz/cbDfbged++N7K8vxIaiOAZNAbCsTMitAMIni5dfLvv3vw77++f3jeRuV6vp88JLMM+q3A07PT9V/84/sf3ltYnK2+Jrn4P77oXhg/e7H31derX95/8s2Lg6mvni8tTl2/NrcwMzUxUa9VAt93jdGkFAOEzK1uuLFz/Ojp5u8/+WZ961TpAMEBBrbMYZj3nenJkbxnVOKcTqUyD+sIAQCFlEU6bUe7R93ibtMCM7NYISFMwugS4/VwPkqABIDMJLZaccslnc8TACOw0XD39vLRae/rB5uHp/Eg6ivlAACCg7qwtnG6f3jy8NHLe3eu3Lw2t7wwWa7k/MDRGsPQNtr9o5P2s1dbj56sv1jd7oWkXU9Q2SgGiAHUsDj9u85Tr6vBYSagALAQIQFAzHze6HTaXRAoFIvFQt53FQDENm53+8bVxlUIutMNu51OFMYxRwLWcaBcLgRBLo6514tEoFoOFLKABQRm6Ie21RoM+v3YhkpDoZAvFvKe0iAkoIhAUMURnzSavW4H0NbqZd93CVXM1O32w8GgWMwbbQCw07XMoghzOQ0AYWi73Z7Wxmi/3eoax+RyniIUAGu52epqjbnAADlhGJ83251WS2lTKBSLRU8pxdY2m11SmMs5StuYZRBCOEBjVC6nESIEBhC8CC4Hgv/nqXZGRkZGRkbGX6u8FkGxQGr4+6S0DmNB5Xlqcar6tz+44zrOb3779eFxtzfooFtAZUA5Ekf9CLb3Wr/81f0otFEsi/M1R+NQFiOCUegdnA2evDr8919/8eWD1fP2gEyAygFUIBhFIXBcCMy9u4s//ODGu3dmx0ZykLaA2zQlQ1AEiFDkMqwhGR42O4ONnbMHTzf3TwfKrQ84t3sYnre3X20cVcvPa7VipVwIcq7rGu0oZjuIolY33D0439w+3TvoDQbGaIdQx1HfRp1i3p2ZGllamAp8N+l0ZCC+KG5EEFRILgiF1j56un18cvbRp4bFsjAOG8wZ6DV5jUlaNloBG2qIvve9lXt35m9enUqcMyBRueDeXJn+x79//zcfPVrfPLWhIBkkIm2Ac4M43jsOw6/WXm4cVCu5fN53PYcIBmHc7YfdXnh82jo5azd6DMpF44posDFALDEDh5icEJJa9eSkkIyzcehfRxERyzEAISIiDQZ8eHT29cNnh/uH7XabEMqV4uzs5L27N7Sig8Pjjz97OLcwM78wmw9GDODlAAAgAElEQVT8rx+8ePJkzcZExMaDctncvnN9csI72D9bXd0b9O1779ysVDzXJUTs9QabW8cff/yg2+0CWsEw5wejI6O3rq2MjlbyOa8f8urq9vMXmzv7+2HYVUryxdyV5cXlpcVcrvBydePVq9WrV5dnpyZc5X786aNms1Mq5D54/0bM0fbu3vra+szM9Pzc4sNHTwdhWKkUb19fHkTx5vb+xsbW5MToysrSyfHe2urWq9XNKBoQUi6fu3Pn5sz0hOPoTz99pA0tX5meHK92eoP1naON9ePR0erdu8ueIVIsl++lJAGH+FrLPUM2ws7IyMjIyMjk9RsKGyDp4wYedo6nLhGqFL0712eVUt129/7Xq5vbjV40UI4iZYCAY2m0wq+/2fFcn7TjuHpsJJfzlQCi6NhCt8dPXx5+9NmzP3zyZP+4HVpUrguomAGYQTjnqZWl0Q/fu/rDD67NTZd9gwAWEJMkOxF4Mw7tIvgZAOC80V3fOnq5vnfWHKApMPqtXnzW7u0cNh3nLPCdIPBdTxtHaQMiEkXc7dtGc9BshaRySnmExsYhxwNH8cL8+NXl6dmpuusoER56eQlEDYfBBEhAaK3d2W/uH5wQRgyxoAxHwMhIMjS1JJZrBQQxQ9xT0ivV8rNzYwIGkxk/sOc5s9P1H//wVrPZEhtt7Z3HVjMYrRzQjrW6Mxh09zs7R02lxHUdrTUSRFEcWcssUcxWAJVRoAXQshWOCa3nGKNkaLzAYQXKMJhbXkt0BhZhQEIkAjw9a7x4ufXlV09A2GilCADbhWIrjGNmPD1vfP3wKRl3ZGzCcbz1rcOHj9aKhVqhYAol7XgYW7AWGq3es+dbx4fNSrm2vDwyMpLTigaD+Oj47MHD547RtXoR1eD8tHV00JBY3b697DijB0eNb55sPnz0gpQ1RoB4Z+9kMEDE4No1//jk7OnzVeW4gZ8rBvkHD58dHp6OjVRvXp/rDvqvVrdXX20EQWFhHrq93vb23uYmjdVrrXbvyZPVs7MTP8i1WtHDb9Y31jZPTk4LBVdAeoPBeaNdq4cs8OLFpjZULBUqpWKrOdjePn7ydC2M4tt3llNbemKegTcOeH/27kqmsDMyMjIyMjJ5DQAAlMzjOFGESTgDY9KhglAr+29dmwl81yB229+s7rcZyVEGich4EqlOr//F11vt7kA76sN3FhfnagKEiP1B9Grz5Ld/ePyr3z3Y3TsTZZTrMaRuCxuFOQ9npqu/+IcP3n9nYWmuSopFLA718+su62/J6+TDp2fNtbWdo+OTTjdSjofogHZJe6jEijT6fNIdsHQFYsEIRSlxhDWSo1RBGwcBrQ27nTNXx7V68IMPb79zb2W0HlCa66eGi306qc9JBr+EBpVjOYoT8wUZwcR8bAWSehIQRMbkvhqFmpg5isn2QksMioEwNYQTAFTK/r3bk2Lfyef0P/+PP5ycdcNIkyqQ8lAZoxxQaCXuRv1u7+JOGESHFKJBTaSUsnEcDcJBGKu4q11VqxQLgXbUd7zW3yEAaSi5EdbWNx88enJycvLDH753+9ZVIur1Bo5RgR+EYT+MbKfTG4QxC0TMgwEr7V+9enVuvl4b8R0Xx+olTYrInJy0nj1br1Yrvn+jWvUdZazlQRhFEV+/vvzhh28V8vjw4bMHD19+8unDXN4vlvOPn7x49nyt0xv84h+/PzVV6/f7//7rz7a2TrrdR7NzY6TIsmzvHtXqY2GFtrYP9nYPBv3+yVm32Wptb51EERll8r579eri4dHpo4fP5+YWzs+bL19urqzMViq1ZnPw+WdPtcZ7b9+7eWNGgM+arUq5ZFwdxtzsdBHo/LzbbPbOG73Tk16z2Y8iNkYBxgIgf9GndDHSzrR1RkZGRkZGJq9T8crJOleSrZEqOFQgUeI5RpR83r0yN/Kj799WyuE/PjlqhIN+2zUeoQHlKdfph731rdN/+9Xn0aAXxlcXZ+vtdv/l6sGvfvvNF1+tHZ70hTylNZEWBmstivV9vHV95sP3Vt67Ozc5ltfKCsTDkA0c5llcpjq/0aiCAECVcm5laerDd2+9eHV0eNzvDHqWk3JDAkAQQjSEWkgLahCF1ig0AARso34HIFIY1ytqaX7inbeWfvDB1fm5mlYEFyNzRmBBjjns2X5EIqg0CIIQMg8NHmnYXpIyx2kCdTolFhRA4Eg4mXEzAifhfRqG2SaKgBx1ZWkM6Xax4n5x/+WrtYODk1YY9lkcVC6IYUJAN4k4AQARm6ZmCIsNo5A5Dg1RuRRMj49dXxp9/97s8sKk5yoBTnI30t6b9N7RUA4yEJCQDPsIT04P252ThaXxhfmx6cm6RUxUbK/fFQBEItJEBIhIJMCdTmd9fbvdadTHchNTpULBc6xsbe81W23Pd2fnJur1stE6uQ9EqDXlC7n6SKWSV4MrC71B/NnHD87Pm2dnra3tbSSZm5tcnBsbHSl3e4ObN1a+/Orp0dFZtxeXK7XZ2bnDo+bG2lGnweVyDUHlc97GxkGj0ey0wunpmXq9boyaHK8vzs/u757/6Y9fg0ipnFu5spDPF/b3zweDwdj4xK3bVybGCogyUi8bYwD1WbOLCk8Oz7788unBwUm709/YOur2B8kNx/Te0LeL6RN3eyaqMzIyMjIyMnn9Z/JaAC28VpyRpsghD93OYrSqlYO7txaUNuf98P6jzZ29psQIqJRyUVEcxWfNzlcP17RrUDmazMHh2Zf3X330x282DzqDELXjKSIABGuRre/R/Gz1e+9c+eGH1xfmKp6LABZBEJOAYXptHJiGhySRz3BZl4LVUnB9ZVqsTIzuPH91sHvYaHb6vTAKY7YMIsJIAGAJBQkFSVAjolgBCxJ7HpSL3ux05e27yx+8d+Pq0kgp74AwISAggwCIQnEUG4oMDgwppBiFkAkVIlrBxMFyGRrImB5SLgpdFACgiCKN2hCpJNoO1EWBepLXMVLP+cHM6HipXM7V6q+ePN89PR+0OxJFUQzCTJSEaqdhFWkStwYmYkXi591qqTA1OXZtZfr29ek7N6ZLBWM0gbAMU8PTmpzX8g1TP/Fl4TwMwn5sB4WiXyj4QeCGIo3m2enJaang+n6ARESUPPkkcIaFu91+p62CAsVxzrKEcXxyehbHUbmUW1ycrNVKWikBCwBEpLUyjvE8L/B1uVwslQqWozAMw0HU63UJoZAPink/F7gIWKtUXMc5GZzZmKvV2uzM7M7mg7VXu6dHnbHRkdGRio3DVy83W60OAExPTdVqNSQqFXJzM1O7c41f/vL3pWLu6tW5menx2MLG5pEI+4FbqRR831UIjqMRMLIACEphFMfnjbbrmW4vbLfagohpc7yAIMFQaMMw8fq1DdxMY2dkZGRkZGTy+lt8524WDhMSBMTGDLVKcPfmrA5cYyjsPT0+7IDWSAaAUZOw0w2jB9/sttp81sDdne0nT1+tbR5F6DtOgMgAIpZtOHANTI6V/vHv3v3Be8tXl+pGJ0ZkINBpXvF3yxV5zeqKADafM4uztenx0t1bS5vbjRer22tb+xvbh0dHJ832oD8I+/04jGPLkRAjIoJB7ThGOa6qlILZ2dGV5am7txaW50enRovKYGLwuLgABew7UCnoWlEZQ46fLloO9SmlMloQhJQkDmdK8vDSpBFBZABHITsapeQ7nlGvucllmEwiAOB7ana8Vv6792/fufr85c6jJ5svX+1vbZ002/1uP45jZrYxMwAoAq3JNcp3VTHvj1QLywuTK0uzV1cWJyby1YrnOVokZmaFmJTPEP2lWypDxQiAkAtyWjmbG3vHV1qT03EUxY+/ebK9tTVaK42NagWpI50AJbaaVK1SuXPn6tLiyPhk0QvcfMFrNVuOUjnf9VxnfCzvB44VUKguIxYZrAUrcHh0srm5E9vY8ZxCIVevj758ubuztX/W7uVKuX4Y7Wwf9jv9Qs73XVUsF7qjdRva1bUt15j/8l9/Uq3mT49PfvnffxdbWFpaGB2t5Yv5SEAh1OrV61eXPvnj/bGxypXl2ZznhBaKpUApbpydb23uB1cmBPms2VSkjOMlc+mRkerKypUbVyfOW51H36yvru6wtcIg9OetMfKmTylzhmRkZGRkZGTy+nWl8BeFAQ3/EAESvzAWC971hbH2hzdcVH/809Oz83AwsGgc1AhKA/itPqxunnf7D7vdVuO8Y1GT1qQIRDiOgCPfgRvXpj94b+UH7yzOTBaNEQQLnPTaKEREQgAUfs1v/drcGi6W9ABImBCMpydGC/mcNzHm37wxcXzWOj4+bzR77fag3Ql7vXAQR0wWCTVpz3UD3xTyXrVSGB8tT45VxkdLpYLnOchg0yo+UUlUs1Y4M1n50Q/fWr4yHcbWuIZBhFPxjYCXGlpQD+W1pMkh6R9REpbMliS+fm1mYrQMMjzMpHHUmMyVCYE0lvK+1roUeLMTtf1bjd2Dxvl5u9Xq9/s2DKMojgXAOMp3te/pYt6rFHOj9dJIrThSLdWq5cDTxlGYmFDS/JLXX2pJp9gynF8nt1NYBJFwdmbm7Kz78OHz+/df7O2eWY421ncVoe/7jqMVoUIkABRQhIQ27Lf3drZAmmdngXH14tJsIZ+bmhhbf7V7eHD00e8+zRe8IPCmpydZCIHCQfjyxSsiCXzc3d0/OT69cW1lfmayXMxdu7LcadrNjb3f//bjYjGII3n5Ys/3vRvX50s5r+A7tWKuVi7saBQbjo+XxsdqRlnLfWO8kZFiueh5LgHECOQ6qlDwSuWgWAyCwFNKBQ6NjxaXFqdPT5sf/f6zjdURFu4O+stLc5NTE0YbhZLLmbGx4vh41Q+cw8Ozg/19RSKWiZK3XWRov0/TJ4cnMcJvFx5lZGRkZGRk/HXL62HzydChezGWS9zOaYgbKgQRcTSNVYJ3by94Wvda3YdPdnb2W8wWwQWlEdzIymkrOj7d1oqVAjIeaAMIYq1w5BmZGq988O6Vn/7o9rXFunGBJUIQFEKktHP7UkW/rlfk8srkNWMFW0DtO8r3/ZG6H8toaLnV7HY6g04n7LTDXj8Ko4iRkUAp5bomF7j5nFcsBIXADTxNIACWJUYYlmOnUSqsUSZGS7lcMQxjQVAaGYQ5nUzjhTlAgASUAElqxb3IvU4cuwhJbjLnco7vaUlCSGCorTGx5ST9NEyARc8pTlRnJqq9MG60Bq1mp93u93u2Pwjj2DKAcbXnGt9TxZxXKPjlYt7o4fdKcolpIiBcXKcMY/ngwi8swxjG4YstIlOTE/0+Hx40z05bx4dnIjGhmp4cr5RKnuu6rhkbqRTzvtHkaCoV/GLe6XbO9/e6zaZxHFWvFmul8vTk+Pho5ez46MXzNeNgqZRX2qlWa7kgKJcLnU77+fOXSgPHUT7n37t7Y2Z6PAj8hbnpxlmv2+ptrW+JCICOY1xemr57a6kQOJ7GUt6bmx1vtZpxFI6OlkZGShz3p6ZGfD+Ymx3N5x2thCEC0UqBHzgzsyOVSjGXc5HAMVSrBDdvLj1+vLqxttc8bwuI0jQxNsGxGE9VK0XX1fV6IZ/3AGRsrHx8WCkXAhRIiolEhnkraUSkyOW36J/X9mRkZGRkZGT8/xQUkf+vHyMJoYN08w0vJpqWGZIG7svPTM3YluH0vP/kxd6//NvnH332/OCkKyoA7TEkWXBIIAQWgK0wEYlI1Ot4jsxPV37xD+/94L0r16+MOw4Spq3YhIpQpY924Zu4yD5LlgYvtKAkYXkAbEFiABJUjGTFSuKwtiQMzMAszCKS2mQR0wJ0IlKESIgoyBFALGABBUAjKAADYAVCACusBfy02H3oV/7OV+r1g8lrpxRJE/0AQSCZyyOlGX8ISSPg0KAhIpJcMBCRJAU/ItYys3DSBp581XS3EGnoVFcoCoBAgFkEAEnQAkLyjETA2lgpUMkVSOpkEYwEYuD/m707e5Lkus4E/51zry8RkZFb5VIbdhAAQVIiJVJS90xbt1oas3nof3ae5mFsbMasR9Zia+mhSJEgiAJQe1blnhmru99z5uF6ZGYBIEVNi6XR6PtZWQEZGRnhHpFh9vmtc88BEB2h62DActkeH0+fPD04OTl1S3u7m3fv7Ny9fcvdz88nXz462Nnd2d3drur45RfPnj5+2bQtYBo8RHnn7Tf39/aXy/Tll48Pnr9QNXMrq/LOnTvbt7bN5ZeffjFfLMySqmxtjnd2tu7sbBVlKapBcHm5ODq6ePb00WQyFQn7+7fv3rm1szsOhatos/SDg7OTk4uU2vc/eHMwrOezxa8+/SLGYmdna3d3I1buaBXBUpjN7NGjg6oq9vY2hsMAtbazrtXDw8mzJyenJxdFWWxtb9y7t7OxMQzBP//iSYy6u3trbVi1XXd+MT18cba+vvbWW7c1Tz9y7yvP1R2tw6y/AFZBUHx15yMRERH9a47XfqMRsvUdfoHkDs99O/riU3eDG9xVpOlwdrn4y7/97P/6r7/8i7/69Oi8XbQhFEMA5gh5Yh5MPFm3RGoKTd/+6N4f/+EHf/bvvvP2m9ubGzWQFCIunkREoZIbb/R9Gq5qViRXONt1fHVdLfdabpdmEBN4bjydHxYqOeT3j3cVdq/38rnDYfAOkoC0WqMPQHA40AAJXgCDG0G5j+mrW/oKkFWgltWytK9KCBLgQHDXfjwNXGCrwS59kcnV0eWE3af1vrS7/xXo/xlB4BC7GsQOcbi7KUzgIZ+oOyAuuZN5yJciZhaCa66p6Q/GXTpHgrlIcEhKmgN/1/n5+eVsNoP72tpwbW1Ql9HMmqabzZdVXVVVqcGnk+Vsuui6Ll+hicp4vDYcjswwmUzms5m7mbkGHQ1H1aCG6OXFZdt2Zgkiw2E9HA7qKuQTDypuaJp0fn6+XDYCWd9YHw6KogLQAWoWm4U1bTJLa2t1iDGZTS6nKlqWRSxFNEE6gcJjSmE+W2qQqgoaEpDMXbVaLjC9bKaTWYhhOBwMRkVRCIDZdCGiZVWqCtxTssW8KYo4GtWrntfoK5ckASm3ZOkrmnK8ZromIiJivF7F69WcEfGb8dp8VVAgebB3H6/7smhRaHh6dPmTnz/+X/7XH//0k2cHhzONI0Mw5LVIBSxY48vLKrR39jf/pz//w//4H37/4/f2ykocBqSAIB5heSbiaqjgqiL56gBXPUP6QLlqcoK+810uiOizd4InwBSqkpPlVbxenaeL9Ok8NzNOq1nmfarNO/eAlFev4RWwumeus/7meC2Ovr4lB/7+EeBAdFdHfzDX7QWv47Ws4nU+ihzB82x5d+t74vXfg3Q3romuuxbms83zbaw/0Rym85Op5nr2q1vcJTnsalaPo78G6Ff2X8n8/fq9iORZj+Zp9W8O1xc+tnowkZtxUwB05vlfB3Bz2qG7eZK+shkqoqo3f8qs8dwAEQoUiiii+Yri6jURwN06awETzXXtQRAVCnHz3PCxfyMUMUhx9YtvSO4GICA61NzNTERiyL/wqxPvf/ME4i4pF15bfzUVchdzxmsiIqJ/EV5X55BXklD/hdz439UteZFUr3qT7W6Ovv/t+yGE0eCv/8tffXJ4dKZhFOIgGaCKZN3sYiM2797Z/LM//6M//pMPP3pnpy5DP6w7x03pK67xa7ucydduvO4kl/+vj//9DSFfE7wy/fvmj4vceGDFVyrOr18BBeJ1920IEF/tF+GvhORX2ktc9T+JeTehy83mEl8r1ZWvnFa+KfT31FfuJN/8a+HylR/FVdtw+eoLe/3fcKOds3zTi4/rVP3qLUG+4ShEfm2FxDemTwVyQF+9Iv61B8zlOvm6SG/crl/9qGh89U1cXVQgjwcyf/X21XcV140LEQQa9ObrtWoDf/PcQz4bwdffdyIiImK8/mo6kFf/+lreXa085pXtGGVrc/C9D+9NJ5fu9uO/fnB22TVprqGy1CJ1dbSP3r/7b/7gvX/7xx+89dbuaFBeN4Hr89XNwxBcl17Ir70K+HpefCWw+atnIL/5YuKb4jWuj02+luy/Hq9fuV1ePZhvuG75dYf+Td9U+XWHLb/2pH7D+d64JvFf8/p8053lH3zIr76J3xSUv+mIRb72eP61n5Kvvf/yTQ8u33SNdH3x8xvf/V/3aZDf4iVlvCYiImK8/q1z2DffRfvdkAIYvCjkzu7aH/3BB7Gszi/mn/zq+eHxRNAmszLI7Z21H/3ww//473//W9++U1WFuztsVV8h4upf6Qso/0Ag/oeOW36rH5ffHIvx2+TOf+io5Buf5h/5Xsjv7P2Vf9Lfk3/4FvltH1l+03v7j3655NeHYPnvPHemaiIiIsbrf0K5NDnTDtjaHP3+t9+EhP/t//irv/zxzw5ePKnq4Ztv3P+f//SH/+OPvvX2+/sxxLzjbjXChvmEiIiIiP7Vx+u8/Awg97Rb1WCnIuqtrbXvf+fN2eTC2/nf/t+zvf397//eB//Dn3z47lu7o7UKltt0GPox07kf829YPCYiIiIi+v97vMb1fA1199WIl9S5x0Lv76792x9+uDaIUefvvvvOD//we7/37XuDMgK2KikxheReJaLX+xmvSkKEAzqIiIiI6HfmdTTm+8dlazNzR55Eo/1KNiDJxCGKsGy68/Ppk2cH65vruztbm2uDsOpanR8gT70DRDXcbLZ31eeC8ZqIiIiI/tXE6360oAMOxVXvZ+ubVquIuvuiaYsixBgUqyx+3YFCzAC4qt5cvb7RQ4KV2URERET0ryVeX/+9GmriyPn6+sbriTA3vqGrbtBXodxF7GvPcNWHmPGaiIiIiP6JxX95h5ynKK6uDlZB+TeUfFwlbJaFEBEREdG/znj9tQEpq9Hc33jffnriV1tcExERERG95hj7/7XiECIiIiKif7mULwEREREREeM1ERERERHjNRERERER4zURERERETFeExERERExXhMRERERMV4TERERETFeExERERER4zUREREREeM1ERERERHjNRERERERMV4TERERETFeExERERExXhMRERERMV4TERERERHjNRERERER4zUREREREeM1ERERERExXhMRERERMV4TERERETFeExERERExXhMREREREeM1ERERERHjNRERERER4zURERERETFeExERERExXhMRERERMV4TERERETFeExERERER4zUREREREeM1ERERERHjNRERERERMV4TERERETFeExERERExXhMRERERMV4TERERERHjNRERERER4zUREREREeM1ERERERExXhMRERERMV4TERERETFeExERERExXhMREREREeM1ERERERHjNRERERER4zURERERETFeExERERExXhMRERERMV4TERERETFeExERERER4zUREREREeM1ERERERHjNRERERER4zURERERETFeExERERExXhMRERERMV4TERERERHjNRERERER4zUREREREeM1ERERERHjNRERERERMV4TERERETFeExERERExXhMREREREeM1ERERERHjNRERERER4zUREREREeM1ERERERExXhMRERERMV4TERERETFeExERERER4zUREREREeM1ERERERHjNRERERER4zURERERETFeExERERExXhMRERERMV4TERERERHjNRERERER4zUREREREeM1ERERERHjNRERERERMV4TERERETFeExERERExXhMREREREeM1ERERERHjNRERERER4zUREREREeM1ERERERExXhMRERERMV4TERERETFeExERERER4zUREREREeM1ERERERHjNRERERER4zURERERETFeExERERExXhMRERERMV4TERERERHjNRERERER4zUREREREeM1ERERERHjNRERERERMV4TERERETFeExERERExXhMRERERMV4TERERERHjNRERERER4zUREREREeM1ERERERExXhMRERERMV4TERERETFeExERERExXhMRERER0X+3+M/55J7gyySaoAkaXAJMkAB3cYOIB4EqRAAHTMwFACT/cQFEXBxwg4gIBIADDkDgYoALXFzgAohDAE8wiPc/nyCmACQAwX+LY3YAcMtP4iIQeD5iABARiAvyF5DV8erNr68f5uYDwwEX74AEqIsmAHBxaD5dwOAOCFQAhakDrvnMXZPDHAIEuLirO0RcxAUpv1AA3KV/FO1ETQQiMSW0bTuZLMxka2v8xefPDg9PHP7WO3eLWHz66Rd3797e39+uqgJwAUJQ8+TmKlHEgQTpRARQh/avPlTykeWviIiIiBivf/fx2uCtIXYiKYcy9wBzSQY3qEDUr6OZi/sqkcoqsjnEHW5YRevVnTUHVhMYXOGaE6o7LCdVJABqGpKsArD/Ngedo/7qzv0xucNXITgnfnEXiEBE9PqRrzL4Nz0o4ECCN5BoCAkKmABXB5f6eO0KCBIcbhANLu5IjuT5EsKDO9wh7qoGMXHxHK9N8mWKiFnq2rYViWaaUnr06KBtva7fefbs+MGDJ511g7W1ogh/9dc//8EPtB4MQpi5pTKGra0NMzMziKo4JEEbiAIBCO795c/XT5OIiIiI8fp3SuAFpAiIAVCB9hEth9cA0ZsLnwHh6w/RL+gGYLUkLHlp2SFy46flOt0qVGAOWHIIUIZ+PfwfceBXKR+yis45+pvnZAsDABOowlXyiq74r3keuT5AWS39hpiX01fh368SPSS6r2776iMJxK/uCoN7XlcG4PkFCggKkWI66w4PL+BaFOVgMPr7v/9yMpndvbcHhLIctvNF22K5XLw4OJpOZhcXk+fPn7XNcmtz/Qc/+BhQGBKgUUSDIwDKWiMiIiKif8543ZnMG8xS26AzqAJ5kdnEOrihA1QdYZU+FX1xhQMuloslVLWIoQwxCPqU59IXavhq6VscYgbNmVcBsRzAtTFp2nbRdcnx2622OgCYwxFFYwxFCEWUKKK52sRzxUZ/hJLvLflaYpWh+5yLq2KRvsQEAhSNrQ8AACAASURBVNeUdLZsl12TEiAaQ6yLIrVtl1LrVpQlINa0VelVEcoiQuB9claRIFCH5JV+gQscJvBcqeFJZDZbHp9cro0Gl5PpL37+ZLFoR8PxO2+/e3Jik4kfHnbHJ2kyhWrVNJYsaajLctAsu09/+fnW1sZ4be3o6OTg+WFK/p2PP3Qv3ARSiOd1eoiiXymHuctV0Q4RERER4/Xv1qJLz85mR/Nm0nYdgkIUrvAk1olZXsR10VW2DjmOiluuw4YbrCxiXRajohwUcRDjKBZV0FJUcw1yH177yub8tbqLuzsk6rxtDyazlxeTZXIJ4bc6bocng6EMoSqLQVUOy1BHrYLUsShjKIJqrghx659+9ZNfLwrx1ap1rs42l66Tg4PT49PpbNkVRVkV1bCsmvmys85UykEN82a5vL072t4clXXt/dkJILKqeHaY+VUFC9xh5l2yDvryZPrTv/tid3d7uWw///L05Ph8NNooijtnFzKb6vOD5vnB/Oys2dqsT05m5suqGoVYL5bp+fPjjY0t1eLLL599+eWjIhQfvP/ubLpsu268UVdVEWPoTzNfVZgDLhL4MSMiIiLG69dhMl/+5Munnx+eHk4WC4953VMlJU1JzVTgQTxIrm7oC477DYCm5pKArlCtYxyX5e762v7Gxt2tW7fW1jYG1UgBaL98+xVmealYEE4vz37x8PFPHj2+aM2LEjequr85Wvc7G8UNQaQqwqgq1qpyXMb1QXn31tbtzY2d8dqoCBEaVjsx/Wag/kq+frUwxQyLRfrpTx784tNHR6fT8Xi9LuqI0DZNiHGwNjRx8wTr/ugPvjWoqvVNeF6T769BdHU94bm4vL/dZbnojs/nnYTPvjj83//Pv93b2xuvrbdtefCyCXq5tT05OWkWi+bx44uHj4+m08sQ9y4/eeTe1INB22I6SUC5vX2rLAf/9ce/MGvv3N65nCx/+csHF5eXP/iDj3d3N2OMr56mc1cjERERMV6/Pq37WWsvZovnl7MFCqiqQNAlNQtuQeEmnvqgJlBcVT6Yi+WWIcG7iLbC7PH5dOPl2fbw+N7Ozpt7O+/cGm8VcaSiCPAEc4VZbqWhDnNxgUjTdWeL5Yvp/LRzqwTX9RqvJuFXOn6I592BcG28WKAOoQ4yjLJ9enJ3feONW9tvbm/vrg3XqyIvKctq46a496lzVbV9I37mwmX1pJNJd3y0eHm0aJb1eFjWRdkspesaO13e2r1VlFXbzCaXzWy2cHiO15Jr1/vFcMv7K/tKbpH5Ij18fPiXf/PJ9v6988vWfO3Zi+nmIrz15jsux/NFWrbJNbjIxXTWpmSQZYvLiwm82d3defDZcw0+Xt+uyuFy2R0cnH73u+/eu3f7k19+/sXnj2KhdVW5y3zehahBRYPgqhSGiIiIiPH69XCRVnRmmHS2VLiICvpeeRBzhagg991wF1FEQXBo/30YPIgnsYSuDbNZ8GktZ08uF0fLrkN6e320PyjrEAJE+52BArirX2W/BDTAHDqFJwmvxGt8Q7zOX7iquRjMvUNKmroAK7yrz0+fnJ0/v7g8mzdv72zf3VobFkUdQqm5qqUvur6x4fLGHsmr+O7addo0oVmG5SLURayKSjW4L5eLpeiwKEpL3nXeth18FaGhArmuNfH8ZJIMKbXnl83Dx8c//uuf33/HhqOt7b37T548Pp801XBc1IO2my2aJpQhpDhfzqEeitiZzGYJlvxW+eWXLyDpvXfvLBY2my2AuLu7v7Gx9dd/8xdNs7xzZ8fdj47OumS7O9v1oNCg7l/t5UJERETEeP27JUCUEHJJgwQgWJ8NzeEOlX5bo/eLvQhACAjoW+Elh4oUUrhEh3UpdZcpLS5mx83j4/PT79+//b27u/vjtZFqedXIT9wBDbnYBKIhxEJjKW7oO5P8FouuoiJBxV2iqRnM0HWmraW2ac4PXz47v7h3uPXu7f0393bvrY/26jICcGhCv6yrfRGKf+0pzSESNBSQou0wW7Qqy7qqNjaHt+oSkNls4Z7KQVHVxY3X8pXDNkPbJgkyX7SHRxcnJ93L01mTwpePDnb35MMPv3V6cTabzk7PzwZrNQQvj441ynCtnjdzg2ssREKMtadoFmezBpJCWPvVr14CzUcffVQU4+cHF8+eH/7oR9/91vtvf/Hg2WcPHrj4n//Zv6/KMQoFYAmAK0uviYiIiPH69VCXaBINwbxvN2F59Iqq5E1/uXLaRaHiQFL33IBD+pXRvlmFi7sGE5jqHJ6a9oujU+m6Zj777tv3749HW7GAmYsj5FqKvk2IQcwFLura99j2b4rX/pULg1VvElEFLK/TingIrdjUbLFYXJ6cHHbdk8n0w71b39nb2RlUNTSIat/N4zoS+82QLYC6BJcgoQixjGVVlHUsCpXCE7qULEaMBvVgrS7rEn05SN+dI1ehJDN3Fw3TRffFw4O/+C9/5zJIqD/83ve+eHhwcnF6dHq4sTWOhTx6+sVoOFqLg9Ojk/F4WJbFcrkUVUVIKWmIEGm7rixLt3R6Oj07PS0rfeedd549P5nPLj744L2NjfXjk7Of/LdfrI0Hd+/dbtru5eFpLHRzayNX4oTAIhEiIiJivH5NPJiruZjD8mAWFYj0ldZ9pO3HAAYHOkCAfgSNSB+z+9YZfbfo4O5NSieLJr04WsxncVCVQUfrRXBXue6Eh5sTYjz37vhtc6CvIrFabkAtDjVAJSB4Ulu0zXTZHJ2cvri8XDSLKoju3Nqu6kq0yCNo3L85wosjuAeXAC20rGM1KOtBEYMYumW7RNAilsNxXQ2qkDt231wGz7Mk3c1hCOeT+ZdPT/7mpw9CMdy/+8bH3/29k+n88OXRl4+/3N/di+X4swefro3fLqty2czXdRCi2LwLEkS0bRoIVKVpl1VdWWcnxxfT6XLk9WSSXrw4Dtr8yb/59nR6+fDR8+cvjn/0xvfuv3H35eHxYrkYDKrReBSLKKwNISIiIsbr15ywcxfoqxXcXD2RF3dVJNdfO5IDjmTSry4rRCCqeVDi9RiV3F1EQpBYz1LzdLqIDx+PymJ7bbQOlFf9s79yFPL//vBD6lOtORzmKggxFCGJN26Hi+WnL15otwwhYGdntyrUBH598fBrBcQYYxljKRJTLKIBLVyDxiJoFEjyvjfIVw7fJEhnfjnvXp4sFql68/2PP3v4+OHBi3rzy1t7GyHKJ7/4dDzeGA6r9fWRedd1YTweA961C0UXonrqlss2pUbVlt2yCJUizGeL9fWNEPTHf/nT/dvjd9/dG60NPnvw8Ojw4kc//MG9+7snJ2f/+T//5XA0eP/9tz7+6J0iRnfmayIiImK8fm3J2mFuyd3c80Tv6zZ11/30zMVT6rxLnpe2IQBSbrlnoiIionkp22WVnkU1dtALdJ+fnm89P9ioy493bsVQFvbq5kUBFKZi2s8f/82zZfKWyLz+LP1J5McRlZDHOZrl8hVVEQ/xvG0fnByXjx42XYv9/VtFMdCg6Cs5vt6ozxyQoFJqSIB2yZbLpIpYFoNBqbEsytAlb9q267pVpYzK9Vq8qYTpdPGrzw/+7pOnh2fdaGv/fqgn8+mzwxfb4w0N+sYb95s2Ybrc273dLrtm2dX1yG3WpKVop+r52M3VLCWfirl4GUIwh3fedeJezmbpF7946B739++W1fDJk6PJ9HxjY+POnb39/b2Ly+nQUFXlVZU5EREREeP17z5gu/eVDO7myIUWV52iLY+Cycu0YsFUVSHqCoN3Zh0SRFQ1iKioAiqinmujo4XYQKeLya8OD7fKcH+8PopFqSIuqw57gMBF/Jv7Y39jvF6VSecWe5InxyDXUQiCu7t1kuuyRRGLpksHi3n35ImbjepBubVRxKDQV+uuVz36XNxFEINWqp17SAmtp7L0UkJRj6ARsMVisVy2XZeQG+/1S/gGccDNbDpbPj04/vTBk/O5vvn+re3bdweL6dNHvzo5PxvXa/fu3Xvx/GS5SNub26eLs65pq6JIjhBsUJdl1CLGGMvk1rSL+Tx1jaXGYlG2bSfQ0WgjdeHoaHZ8Mrl/7/bG5vj8/PL09EQ0ffDht27d2owxfPbg0e07+7dv75ZR2P2aiIiIGK9fF3PYKmRerQNLAOBmuYlGqbEuYhlQeAgSJESPaJCWnhZd16Su65I5XM01QEM/WtzQBUkarKzPmu7RyfnBxXS9rAZV7Bd5V2fvV9Xbr7bxeGUWjDvcbnxXBJrvY6vJkN3VCYTQT3F3QNRi0ZofLhYPXh6txXqzroZVlYdQXg3KuflU8BBDHWMdQ5fvFUIMsQqhjKFYtLZcLtrl+XKxZknlG95BnS5Tkrizf//em2n65Yu//cnf3bqze/vuzh/86Eef//yz85MLT2ej4bq6H704VUgR43I22dgIu7u7d+5sr4+r4bAqiiKZLJvmcnrx5OHhy+cX04tkCarV+sbo6PCwqvCjP/pgMjn/9NOHbdP83u+/99637qjiZz/9xd///JNnz5/+6Z/+u63N9WEd+TEjIiIixuvXQdyjm+S+dsnUTaTfIegBJuLuQTCK8tHtrbdvrdcIigBVj+iQGlhjabJoTmeLw7PL89l80rYWYKFwERM3N3dTjctkRzP78uhyezDcqMfR+74jkvcBwlyuMr7k2x1wgYkDrnCFFXBBcrecgB3a5emNAohCg0lwERENUCRXRxR3uAlM0IocL+3Tw5O9nfNYlPdHg9ohuVuK9oE/F5RHQYgIpUthiFFiCFGChhBCKFQ9lYJBVY3qQRlLy2voMMBFxFw6l8+fvfz8ycmTFxMU8fa9vTCsk/hscnl8HEM1GK2HroN5nv/YVnWxvlFvrt3a26t2d0c7t8aDQVGWIYSQXLqUFs3m7ub4cP/85YvpyfFsctktFxcheAjh/Hyiwbe2hnW9XhR4cXB4enp2+PKorqrvfPuj23u7ISg/Y0RERMR4/ZooEM2DOZJDLHhSQBNcJZl6IeYo3EYhfPf29r99//5wVdyMABNL4gm4mLcHZ5PPnr387ODo8enFeZtaBIsRYvCk5iqxSzhfhi+OLu5vrd+/NVYJwS3PTMxTD/PqtOflZIe69FXM4i4WxYeCjaKIrvAODk+aPCwkLd1bS8m9c7hL0kIQFQHmYq7i5o4gDtGinKbu0fnsk5cnw0G9VVcFJDpydYmrmJsiiCAEL0oLVULVaVFqoRqDqEIhwYvaag1r1XB9rS5jaYDDxE3hjtC6LgwPX1787MGzh0+O7t2/u7G1sXFr7eXR8eVk/uTJfGtjZ21zNLuYdGkJS4Nab20W92+vf+ud+7u7g/VxNaiCrKqlrV+3H+5vjy/uzp4/P3308PjRw+NnT05Go1FVlwcvDu/cHe/ur29uDk+Pzx89PD4+OhmPB+++/ca7775VD8rFbL6+VvNjRkRERIzXr0leRfbVrjyBq8HypsEAd4OnaD7WsF1VZbhqq+eepyBCtoq4N6jubqxtjUblw2d//+Sw7YAqICAX/Ypr19mk7Y4u5yez5azzKkiQ61JrBxLQKVz7ltO5Q5+6BwM8rQ/KN9bHH+7vbFVFlOQGS56ST4Hz+fz0cnJ6OTuZL8+Wy6YKKcBy/xOYJYOqIy/hegefm3358ujWoHxrY7xWV4MbpSE3tlRKrGI5jHHRxRjy0MkOaFLn3TzWGgtIMENn3t18MZN5k2yWUA23xtuLwXlzcHj44vBFVZWj8fre7lbyOJ+1zaItokiXygJba8PvfXT/vbd2dzYHRaEhl66v3hmzLrf+KKJub6+N1+rBoI6xWCy6EGoNYbFsJ7PLZwfTZy8wLIe7u7vf/ug9VVksm8+/ePjy5dFoVP+n//Sn4/GInzQiIiJivP6dy4k6QexmG+i++7PDADO4wUTdIyT2w2VWA80FgBeCUrSMw/ntW9OmOzi5SAubd+YOV4jDRSyhM5/MF5P5ct62G6H8avcQURM3qIuKiNuqf587urRWYb+svr2zvT8eluJu7g4zXzhmTXM5XxxfzB4en31+fPq8aaYpWVGJiguSwsXy1HLPxRsiJ5eXz09OX5zd2t3ZWiuj6KrX4KpjiomEKoQ6hipoDHlrp0dBGbQqO209tbC2sS5d9b0TiEOB5bJ5dnTx7MXL6Xyxs7enkiy1bbNsU7ecTDrTGAZlFTV16ra+Xn3w/p233ry1szOsCwFM3PKr4dCrbonuHoJY8qZNs/ncYW+8ee/w6Pzs7KLt5uub6xub6+O1KrVom/bh46dt03ZmEBuMhjt726wPISIiIsbr1xWvXTrX5GquZioiAhF3h7u5JIglcYOJmVm/s9D9utVGvyNRgVEsb2+Oz5v06eODSTdbtim5usIFEnKDD18slvPFYrFsrIyuIQ86zF3t4OoO8yAQ93wI0NxhJKUq2brI3bXBvfW16uoKAEhAciTDxaL91fioFmlfvLC2aUz6UmyHubnnXZCex1HOF8vji4tnJyfvrI82qyKq5hGOsrpqMBUtYigLLVsPatBk5oVIFcOgWjZN07UJTeNmN69U4EG1WTYHL44ePnp82eDuG+/sbK8L7OT4+MnTZ2dnF00n+/t367pI82VVy86t4Ycf3N1Zr8pCHJ1bJzARFY/5eAF1uLlZl2az5uDF6fODk9ks3bn71un5ZDqbmLWx2Nu+tfvGva2jl+dffPn4l598ulwuR6PB2+++9fa7b7z5xn5RFPyYEREREeP1a2IezIKZuojnpWlfLckm71evU7jxE3kl+HrzIcRUYEh1IRvDYm1YhfNZWnSiA7nq8iEq4k3TzBbzebM0H/Sr0wCQS5olJghEIWoCQ79GLnBY8rZLjaWEZFB36wAXiALqiC7bVfjW7e16UOiw/PmLl49PL1HUST3lYZQiq8VykRhRlrOUnp2ent7d38ZoDL3Rm291igoESITn8TNBOrWltd4qYijKYY1YlIUG0etrFRdBCKEeDEOM07OLB58/eH5Q10VU9bIqd/Z2zINbms3Oo7V7d7ffeGNnPCxUYZ6CJAkGB/raFgGCijjEXE7Pzo4OT549P04pDobD+XI2Hq/duXNnMr2YzeZffPH45OQI5rGMv/f9368rHQ7L0XgswOXlbG9nnR8zIiIiYrx+HbxfKs5NpyWXSPTh2iDiYi7wfllXAJHc2LlvkwHX69ksHlXrGAZVGURSZzGKuMLhyHUm3rVN0zRt21qOon1UF3FRl5DLIvq9k+LwBHcxV0/qnVrr3sELmKEDHKKKPMVGVHWjLhA2ZjATtE17uugWKVkoFOK5yMQdAhOByqxrDi/PTxeLWZeGZRQI3G6UXjsEIWpRFS6iDoXkNiZJPMYQVAJMVURF5HqwTdOlZde1bVpbH297kRDcU3IPIURVhZhr27TiXQi2tzO+vbdZVyGICVJfLi65ql0FKiJNmyaz5enZ9Pjk9PzsYj7vBDGodF1b1+XG5jhZ23XNZLKo6hhVVDXEquu684vF+WRpZluba2+/ucePGRERETFevx7iyGW+ClPPM1W8n5IiuS7bAXMHXCTHa+s7WvRhWN3h5nAVBJVCg7p457C8COwwh5knS11KKSWzVRe8PuPDIAZxvxpUnkfMmLiJuaILkoK2ik7cxJPm+m8DNFezwC1IWK/L9/d32uTT2fznjw8WbSdBVaMLxPpjztXS89SdzqZn8/msaVMZNR/MqqBcBaooolZ1TKbiGtwVkCD9jMq+TNvFXd2TGQSqoWnb6XxxcXlZ1tV2MZJQLRYzT20I0jSNJXN4iB5USsj21nBnc62KKp6kL7HugzU8AuqOyWRx8PL8ydOX0+k0JSuKQddJ16Wy0LKKIwwmk3I6b7rOiiKKW9el5XI2m80Wi3myrqrKGIIb56ITERER4/XrohoBhQGSh4kDuZijn2moYpY7Ta+GkVtCLrfu02heFzYgGbrGm3nrS4SkaIC4updBzCOkCCGGm6UmMPMcuzu3JCGPfVRXKJIgASJ9jbWir9cOCICvZsJcd8xWYEP13nh0ur//6MXRWdsk8U76V1lzpz93U2kMs5TOJpPJfI61QX+pceOoqrIoy6DzJSTkRoEKiIibtcsEaQvpLCXcqL7O5vP504NnX7y8vFh6Ua8NqmI0rMZrw1iWEeIq08tzWKpKrctYFDdfitCXpCAC0rY2m7ZPn5w8e350cnZelGVVjopYd82yaZrUYWtrGIvoL6xtF8umOTx0eAoaxutr99+4vbm5sTauB4MwHhVVxdprIiIiYrx+LfI0bzHkFtEiuWlIPx5RRRwqCO55Kro7TCSpwxHhmoc79mPUIZNZ8+Lk8uhkslykgMJNkBzqAoNZgA/KYlRVg6rMzTr6POvuZpaSuRkS8op3P3YG7lAHTMQQcmW2C0zdAQm4MUc9bwMMkK2qurOxvj0aHjbt3C3BRPq1acmDz0UTZGlpsljMmuXVNJm8a1MEQWVQV2ujetim1oJ1QJv6VWtAVYtQ1jHGoKvZ7oC7uatqVVfjjfW1OboiaVEVRdQQkpmZmbvBF4t5rTZe2xhURaGi6K9drv4ZwU0Ws/byYnZycnnw4uT8fJraVIQ8QcdVJKgCnrq2S13qmqAoYzGoKyCpIgRP1swXM/dmNvV2WW+vDyMCP2lERETEeP0auOSmIWYqJgKBi6q7u0GDiAcBzDW5dgBgiiQwy4XY/UxySa5d8hdn0wdPD58fns8alTA0V5gFNyDBUlAf1dX6cDAa1EGRS7ohee8e3MwtwdN1iYariKirJtUkmhAMCtVcrOICBAhy973cKFsNAoxC3BnWu+vjJ/PlyWJp6gr3/nFl1QRQW8Ns2Sya1h0KFV8VqUBUZFCXa2ujccK8Q7NoW+sUAoW7F0U5rMNaiSoWmivIRd1S8hQ0jsdr9+7d6+rN9VnXQS11qW3brm3b1HZd07XNbFqNqvXxqC5jVOiq+YpDHNp10jTp+Hh6dHj28sXxbD5PXVfEKHDr2g4oooYQzNC2y+VyIeiGg2I0qvZ2NkWRrGvbbnJ5cXx01DRN16X9vc037+5UJRewiYiIiPH6NQXsJJY0JZWcmfsQ6hBPSAlJxVCYBtfQb7mDCyKgucPFIuFi3jw+PPnJZ09/9uXB8bJrwjCF2DRtAY8BORqK2Ho93hwNxnUV5JXqazgkISRICwBXldB9fs+7/l6pwhCsuor0c3GuHiihEmzV5e76eP18IpNFCJCv9X3OUbpNnuzGjkbvt1VetRvUQlRcTYNFuJjB4BGe4LlGGqveKBBRhEXbXkymh8fHLw8vT2edIbibwAI8hACREEIIIYZQ6FeOS1RDMl0s29OTyfnZZdM0o1FdFNp2raUUY4xlLGIExFzMXCOGw7IotttumVfWq7KKxRo8V6VDRCHYWB+WbMxHREREjNevK1s7PIlZ/gN1QGACCe7wPLRRtEtyNlk+O7o419yLWgTqjs69dZxO58/PLn71+PmD50dPz2YL1AYxT8naqAJALKlbqbI9XtsYDuqg6m1fiiIhV4DAXbp+uGIf8qXfYYmU50pKPyE8b/9zEZfclkT6uZO5ABtBpIo6qIoqBEmuBnllhA1wNbJGrofXyKqbtzk6t9ZSh4QoIqKOCLfOrYO5mKITb907N8PVVBnk9FxX5fr6uLxoZGHmGmOIijJIWVRQ7VLXiA2qoHnued/iu98kCkBUiiKM1wfDYakiZqnrUkopBI1FiLGftGPu+QFSt9l2nZuFGIuijDGqQBQqqqqiUpUxRFaGEBEREeP1ayHIlSE5Yac8ecUhLmIOcYWrGZaNP3tx/rOIqCKiQIgilqxN1rofnF48Ojz8/NnBpEttqGIdzMzSwr1zV3dxSwEYluXu1ub6cFjCg1se/ghROHItChK0HzHez5vJ/UOQ4AZzJMAEJkDI5RTedw8UdySIm7o6XIIlILf4cKiLQFSsL8NwWO784aqiQTSgn1opKg41WGtpmdomtZ1YPmeR6OhM4KYWJIkvLTXmXe6rnTO/oiqKzY31+14eNZjLZNGhLkIVtVQpy8pF2rZdKmqxXHDu5oAr4HAzF6CswtatNcVaUIkqAnHzZAgBIeQa8tVcn6s5k0A/YP5G2+7+6unVL4mIiIgYr18Dh7u4SW4booBb3wlbRETNbTpbfPKrx0+ePG6LKklhHgp3TQa4OeapnXbtXIYoJWiAi1on7gFQd0uelotRXe1ur79xe2drbaj9k+LGHPY+QOcnxWoGjEFWTQLx6p9+oVmuu25bjp2m2ghmCZPULTyZXj9anzf91bmTeOV/8gMlt1mzOJ9NTps2aTQXdBBXg7SeYFJATcUUX+kbktwXbTOZXah4Xce0tKZZLKatdU2MhcYihODLxtEdHXeT2a22XSsKvX5mkRA0qKrcqEAPUM/7T69O4OabdzM969XQH36uiIiIiPH6n0kOn+YubjdCqPRRUx1ok55cdKeXzbJMnURzDebBPe/2S3BTQVG5igvcLI+bgai4o+ukW26P1t69s3lvezQeFMgFHf5qSDQgJ+zVYeXGz0AQC2JB+qk3gtVCbSd9JfjqCiG3PdHOZd6l2aJdNsn7Ke85b64SvZuYwUz7s3dYB5hLHswOs3Qxm708v3y2WFqMENUkZSyDRmhwSQXQSTBc9T+57nMiZiF1w4BRsGWal1G9KMxi09kydaldRk8Qm3TNyWx+ulgUxUj7s3IRqNiq+DwXvLjARfISv7j0hTSrepfcLdtWJxjyjJ38ml5dvMjXa8+JiIiIGK9/F1zUNBrULEdOAQSGoC6SaxcUiIaqVRGpzHODCyQFIC59J4+8oGyWzBMkhdzcDurWoWsrae9v1995c/vOuBzGvNwcr/YqCqDeNwf0nPL7UgcRqHoIXQhdUMuzFfuS7A7SiYQAh6vnwxKHIkRLvlh2s8myWXToD1jcXHJid1OHukmyQjWqKly8cTeTwjUA4ubnk/nzs8uHswXKIKrBZVQN6npQDwatdNFlKUVuGqiaLwPgcHEvRTZimJey6AO6bAAAIABJREFUlHbSXIy3b5Vr6yiq08vZ6fnk8uKsKiREXQa8nM02JtP19bUIjTDtWwM68jo+cp+Szs0AWD87MhjcHSoiBiCpJLcE96u+gY48+rEHEV2NwSEiIiJivP7dJ+yrIefu7tKvxlqe2XiVyhQoAKh1ouYCQe4i4jnY5dzqLgqFROmnoLfeLgpN793Z/fit/fdubw0Llb4wQ1+tcxBZLWD3T7qqmBBzNdfVGJur7ygQ8gz36wLj3JoPs6Y9uZgdn02ms6VAryol7Eb3kQgZhDCu62FZSC5CWS1tCyA5yGphhaMIoiLmM+ua5XwJq8uyUm37FuH9IwMQSFAZDwdFjIO6LmIw65aw6cXZZWuTZbdMXtR1EUXEW2+PLibjQb2/vb1exhgj+rGZnjeV5rfhxlFLf4Ci5jabL09Pz9tFsz4erq/Vg7pavQgwyy+ii4i7mQMa+TEjIiIixuvXE64d5m7XZRk3YqZDcw3CaiqiuGiCm+A6WeaIm/8KEEhubZHgCbbcrMO97fXvf+v+t+7v31qrI3IJR19g3VdquLgLcnPqvlmfwxwwgfdNAz2pJ0UuEDF40qtWG+7ad7UWF12YH0/nj14eHZ1P5k2HohbrrxcgMBWHinXBMYhxfTgYVhUAaI77+bAEIi7qqtAADVBxWGduKaVmacAoxNYsd7+72mmYV4mjSKHiXSupHRRhsWi7ztxDjAFRDaJmQNJQXU4WB3p6azR+Y2e9XBuEoOII7tY3EnHJ4zTFsKo+TzBLMpvNn704PDu77JpufDnaXB9tbqytj0cxaG7ffaNihavWRERExHj9WtO1u5kn82R+vePPcgmGAy4GJIUKOpHW0K16Vqw6T8PyfJhc4SuqcKRknlK05Zt3d//w47f/6OO372zWlcDN8nbJ1QI2kPuDmLgpzJHLofv5iklhaq1aqxbEO4GJuIvBkgLqerXuDBVXNZGLpnt8dvHJ02eHk+nc1MsIUzfrcrFFns/YNSo+isXGaDgc1HCBRsDFZZWXc5AXl76U2aGqcLe27QSyjEVnyVZXJPlaIY+8TF13eTl98eLl8cWli5p1McTN0XoncdHZfL5s5ku4VmW1vJgfLk4/S6hxfxhDOazFBUDAVS23iWBVVA4zmNuiSS+Pz3/+yefJEDWenM9eHl/e2t54991yVBdVVIhKX5PtqleL/kRERESM168nYZvl4OZyVa1hqznnWFWOdIJG0DrcoC6yWn9e3QUIAW6p6zpLXQgyHpTv3N744cf3//DD+/vjshaDGeCCm9vsbsQ+y133dLV83OdLmMESLMGTf7313FV3Pwmd6MTswcvTXzw5eHBwNHNxLdxy4xExF4i4iYhLa4NSb42G24N6WEQgD4D06xkxrxzhzb4jYvBkaDqbN60BUM3XFd43F4SqjkaDt996Y79LFvXgcv705OLLF6cnk2kHXRtvbm1tW9edHB6OyhqKl+fTXz05bBLevru3VsUyql41Jux/Nzx3sgawbNsHD58+enxwOW/relCtrW1vbRwfnz14dPDi+OydN2+/cXdnPKykX4wH3F5tNEJERETEeP27DdcOSzBHcunHu6Cvx5arrm+mMPEFvIWpa3AJDlOIIM8wdwWCiyNF8XIQtjbH9/Y3P35767vv7N7fGdeSgndAEuir8xYd0vfHyPFaTOECFddVoHU39wQkyOpvVY39Arfmftgy7/xkOX9+Mf3pw2efHZyczJpUDl2LVV4XQM0FyeEWOl8flfc2N7fqqs67IxEgLrkjNvJCvgAKMfSXEn17a4cmx7LrJvP5skt2NRp+1WZQReqy3AwxLBbHl5cKL4KWwasgCgkqybvkyaJaLFr15aJ9cj5pIAvDrfXBeFgNihhDCAo4FAZ3M58tmsvp/Gwye/Ls8OxyFsqyHg3LQd160jJIGy9m88cHL5ftYu/W5ub62rCuVPRm60MiIiIixuvXk7BNkkvqGyb3TTB0FSvzaBkkSQv3pXRRNEL6+oXVdJak8OhSFDIcVfu7G++/d/+j9+69f2+8XYUa5l0CUh7SaH1ri9wGcNV92kzMJYmrQq8XjHPMT9DOQ4fYibQiLUKUoKtC6QQsUno+a351cPz3j59/8uT5i8my1QooxQvxKBCoi2quMpeUSsf2YPDWzs5WVdV9rTcAl6tMv6oI74vCc62Gm0OgmoBF21x03bxp2r5C5GrMC4JqVGktnZ2e/bef/VwGIyurvY3h5tbGtJPJsjk+PTbH1vZGu1w2qSvq+qRtLw9Pn52e722Nd7bWd8Zrw0FVRoVbMHeztk0HL49fvDw6PjkLRTUYDsfrw/X1dXd/enCwt7ezu79zeXn59MmTh08f3/9/2ju33ziOLM2fExF5z8q6kxJJSZYtT7sv09gdNDDYfVhg/vXFPi2wD4O5eNpubbtNiiJZxbpm5TUizj6crGRJds/0DKblBTp+MNSSqpiVmWoCXx5+5/suzv/q9cur87NAIRIbwh0Oh8PhcDicvP5UiD78Ap8GsWA5mZoQrUD0FZxNRsOBsJwOgggAgl3BRGGokjjIBtFomIxHyWScjbNkmEapJxS3lEsQrEIF+yuOn9vt3pEAC2TByq4opg+3RrQgAFRlxLq0b+8PeQWRAI/juI0t6npbVauyvN0U71abm9V235iWPCF9AglWdOZwICIrAMBYqfU0jS4noxfTUewpAT/qnkACsGz3sOy+5u5GIARLpI0uTH2oqrppui/ob+VRzSZJ9MXrVzKKGxTbolzkBelWIZ3Ns6Y1+/0GUSopQUoroDHGADW7/TI/RJ4IPU8JMnWrQAmLRptDWRpjosEkTqIw9JUn6qYREq8un603u+12Nz+bvP78ZZEf7u4e9rv99fj2qzevx9kgjgL3PeZwOBwOh8PJ608EIgiELizP4NFT/dRhSGRRYuzJz1/M33w2VmgQoJfX7CYJfRXH4SCNskE8SMMk9jyJXIvSCWjkGbAlFF0QxkkBYdcfYy1Y7GMCu9cEEioQftHC3br8h7d330W+D9TL67yqNk29qqt1UW+rZl+3QvpC+gJ8a5HXLYkskEU0AkEY7ZO5GE1fzsZngyRQCrvBda+RAblM/WhagS4fpDNmEwCAtQStNnXbtkZjr69PTNpSiCyJXz4/39XNMi/y3S70PD+LjVT7qt7pRoD2PQ+FqJvGVwoEHsqyau3BWrTal0KSbcvGQ9+XvqckIoZhPBgNPSU8T0ZRkOf7VpthGge+1zTN4+NmNh2NJ2OtzW69WW33eVGlSQxueu1wOBwOh8PJ608nrwkEkSBCSwIRrCDOrBYCAK0FMEYApkH4yy8v/8fffp74IMUHzYpw0sGNPCuGBkgTgAGfQBIiAaIQ/GkW0CJPrI/SlbrdQ7BczN5JfOJsOqFAYl43+d369mEjkIQ10oIgAIIabCWgkWh9hZ4nggGiIkIy3XIglzACWCmsAOtTkwr7+bPJ67PJOPRk1/+IP3joQN6zJGvAdg5xvkISnWnEEmoC83QjPhiCB0p6Kh7G8f03v/vD77///bu7v/nNf7l4+QJ8///8/T+2+80kSYIoLut2vdyE05lUar0ukyAQSulat5a0JW3BCvI8lU3HSRRFgRf6oshzY9rBYHTI9+WhzD3/fD5L4uR//q///dmrq69+9vq//7e/uf7D7epxQyjsU4G8E9kOh8PhcDicvP40EHUe525YSwBkyRAgoAQCsBZ0i8ZIIgkgwZxIUv61k3DHXxA69YvwwX+nCpQ+qJWhY6U42a75nDghj4ymri8cPQ3IG4j6aOE2CqwUoARIJBSWxFNGdL9vyHXqxlBzGMTel89mb84n80H8gaD+UYsIHdvaj3/iFEGiP2ljkL90kCSvry7Oz89Go2G52b67fxggjF9cRll2t1gjwlefvWy11dpczqZoSQCpKASyaAlSCMMg8H3PkypAQHMoDqGvBOL7d+/jOPaVd3Pz3oLMhoPf/M2v14+rb//ld02RT0bZX33xMvA8z/eInLR2OBwOh8Ph5PUn1NZkecJLx/KVTj0S97QYC0hotSSjgGSX+WFPzRCsf48zUgSQR62OAIidXP6jHSdPNgwitHwefaaIpWMrJKKwnJaNwoC1SCSAJFqJIERv3eBeddufmyUUQFaTaQcSX06yX7++fDXJhoF3LGDpz4tOFhS7jkSygPZYpNidFzu54RgkwlnV9DQmfhLjQADDNPUD3wq52u7260293V1cPIuS5NC0A0+EKo6SwXaXt9pEUVaXJRmbBIHVrdWGgMIklEq2das8QDLFLh9Mpp6Sy8UiieM4Cj3f3+5zlOLy4pkwerta5+vdxWwyn4zIGkQg6szjDofD4XA4HE5efxqFzdnSXUUMq1Rkc7S1XOgogRScBlafukLQPg2ikb/QkKWT5hj4UMZ+/PkAFvAYhme70G0isIBgCUigQkQktF2ZJFqQFoEkWrBkCYiEAEQQoqucNE+GaEBL1DSk6+eX47/+4sXf/vyLqY8BdzmerFF+0NB+8twAtveGkEWw+OF7P5jA95eILMIF4DRLW2uLVn/7zdv1dvd8Nnl5Pj9U1d///devXn+WjSf7qjGBFJE3nUy2m63VepwNdVnUVVW1rRdIi1CXrRK+INvUhVTTMFRCQFkWvud99csv/uGff7d4u5rPRl+8fmGezbbrrY9SAggpLO9mgpPXDofD4XA4nLz+dPKaeqcGEvIAGxAQu4ZzJEtakzVIFkCClfCBzkY8mq+pbzHBbliNAIIssoIHEAiiS7zuMv14Tm0JLSCBBbJI3JZu2YMtECXy+JiERYFHCd/VOwphrQBCrsUR1iJZXqSEY1e7bmMFZ8PRr968enN5nnlCgUYiIAQhu0KZJ+Xf5REi9WN6IiQ6bkByZXnvDzmaR47j/pNnCOwfWIjA2PPJeDTMZvPZerdbrFaB7w8HqVLi4e79eDIJw2C7XggAT2Jd7AVZKfjahRTCQ4kkpBCDNGubpkG4eD5bLFaNaX5++fPpfNS0zW+/ffur1y9fzKfz8SAMPbQaBQBpIiAh0RlEHA6Hw+FwOHn9CRV2Fx5CBrrkDP5LTvsAQ5astZb47/BDeQ29kj0KzS59hB0hnN/XddQQFyQCAGEfLEJAFnkG3snYJ4kPKBAtsMBGQEEAQALIWiAAASAIBHUZKBYA0KIgsGRtiwBKYBzIi3H6s8vpr14+u5pkgYDjjPvDK3h63CBriY6FlVYAPwR0r1oERA456Yf2x8n9k2OG6GTCT+CheDYdG8QgTd/fP1RVcz6fKSWrsiwP+cXzszD07u83k2wYeCrfH6LAF0pAS4BCCKkC3xAJENlwWJcHsvri+bPH9fpQ5EWRj7KYzKTY7ZWALImkjKw1liyndrvkEIfD4XA4HE5ef2JEp2itBRJAKDzFQ2ywlrQG0VoruTrxR+lD6+DDlT8E6HSo4BhtBBCim/sSnBgthAUOuTiuESJysggCkCDbJQF2n2ItAAn2bAAACEIEqbhuHalBaxBMU5UKzSD0vzh79l/fXP3my4tnSRR7KDqzhHi69g8lNhFoy54KIAJrBXQ95Ud5DQBkxdFxgQAIog/3O17AU227EsKPZBYFldabqgYLozR7+fLqZnH/sFqFnhzEIUp5KIuz2dQPg2K1DGJfeYqa2ggAJVQSlUVhUDyfTb//w6aomjdpMhwNivLw9re//fz161c//2K/2U6HAx6XC8H3yuKHeYEOh8PhcDgcTl7/uUEBPloEQ4LAdBPPbmdPgECLUggB4hiJDafT0N5Qwb8TIE73+1gLIwd5dI0sbLqwgBaEZQsHgpWkUWvSYARCb/84DoTx+D98FK4oF0ACLQgO/hNkgciQMWAbpCYQ5tkgupilL59N3rx49vpsfJlGoRKqO9RRmSP+cLbLudvaaK1b2xoCr79AJF6yBLRgtbHakrXHm/LBgfrDyuOLiOhJkfr+ZxfPWkuR74M2gZTnl5eozW6/020TKOUpVZblKBsIhLapyfekr6LQyzc1ISRprJQ6HA6Pj6ssSaMXV2VRZFE0iuKRUpHnCYlHaY8nZ+EUtsPhcDgcDievPw2EYNFqa9vWkibBBS8NCIsIRAKNBrRkkCwd1x7/qFjDH6jMp8U/PAq+J0NFty8IRGA16ca0aIXX1brwF3BRYqdPe9mKgAbRAlqwhlAQSEAAsAKMhyb2aRL7b17M31xNP7+cXsyGwyiIsDvghwbpH7slrLCNtkajMSgtdo3oQICIEgWC0dS21hhru/vxw+P94GEEpBCRh954qA1pbYdxFHjy2Wz2uN22RREpFUqlLLVVJYk8BNs2tqkxCNI0WWptrAmkTMNQHw5Ffng+nSTj0SHPR3EcKeV7iq3qJ4LaqWqHw+FwOBxOXn9idU22beqmLOoiJxTg+SDRQIOSBIKxaHQrjK0LTzfmuLf4H+CPWRRYaFtrWt0UtkESEp7G1zyxPhXprI8JJYEwhMYYawkAQKFQEgMFw9i7PMveXE1//bPPXp2NZrGHqBHMv+s+EwBZK4z2rQXbkgXb1t2FCIVSoG1At2QN/TvvgkREAokYePL182cGIfLUYbcNAJ4NR4kQbd2IugkBYhRKG1HWXqhHXhARNHWLdTtLk8AYae3A987GIxgNqavh+SMy3+FwOBwOh8PJ60/32RKyAZ6dBUUZt0aBkiCRhELuWDSABkIP5vM4G/ie/I9tyYlj10yXTH3MKOmkqVIijf2zceTXFnx5nF4fBSn1edT9+JmFqhRCCCl8z4/CMIn8JPSz2DsfZ+eT5GwUn42SQYAKGiALJEGKPzGfDpEUwij0z2OfrAaFIIACBbxLiUogKqsCCkaBH6h/R+YdAgARGhCAAiFWnhWgBJ6Nx0kYGaAkjOqy+vLq6nw09j2vGk+EUkmSjoPgs7Mz3baZrwbjickGSJAlsehUdWdsB3ROa4fD4XA4HI6fVF4Hgbq8GNT1xWyeNq0EKUEhCdtl1RlCIl/haBienSWeouN24b+t4T4M5kCkbhDdZ+Ady2RsFAXPz8d//dVV2RrwvI8M0X2ly9GD0fWlE5IQ6PkqiaI0SQaxn0b+IPLn4+Eg8mMPFRkkw2Eox6DAP+msBUKo8OVsRJaeFZqkBIEczI0gAKQgkGQD0C9nwywK4E9vHSdO+QMEEAgeV+5YGCVpFicgAAzVQoqrq3SQCBDizAoh/SAceJ6azaw1qadUGIjOPUPdnYDTUnqHw+FwOByOv3SOoco/BW2rq7KsKtM01pAAIUiC5Rg8jqm2IAiEoEGi4tgXQiL+SWPg4zVx54ztXNtWEgGhBdAWW4MGIChq2JfWaA1AQuBHUvVkV7L3PpAl0ERE4Pky8GTgqQBRIghEIQQ3iiMZhKOoR4HS68zh/5a81ta0VueVrlpbWW5UBxJcLo7IG5VAHlDkQRyoxPefUk3+9aNbAmvJ8gNHt/XZ3SkkIQQQkCWLJIUAAntM20ZCVuUISGSBAAUeL43YGQIEKAQK1yDjcDgcDofDyeufTl5ba4xprEWygkCgQEKwQL2ZQ3Sak5Q0QhCAJBLdziGnYx9PHrG7kI/COIgIWFESggUUXMmoLbYWDIFqjdJGKHH8uOPhnr78VF7zZwJZIiKSUgiBElHCUzkMUbeIiH1jOaIQ8vQk/xV5bclYaq1FC8KAAgALlisjEVCA5LxuQSRQSyQhJIJ8apP5gYJ/ukUAT4U0LJuJjjcNEAVyYU23PtoV3JDtN0A7IzpyEuDRaYNAhCDYcuL6zx0Oh8PhcPzF81OaQxBACBACkQSggM5z0L1ERNhndQAQGCKwlgBIfDglPdWsp7/vDneyn0hE3C6DiAiCAJQEJYSHKLh7ppvm4tEI0n1t78Ym7Atdjq8Rd9IggnhyowASuy/og/M8fR74I/eEBJAUPCzuOuL7cxIA/Rmw5u0rZIgIj4oZj0ElJwIajzqaTtR8r7b7GXT3RIKAhAJsf8LdByJ2jZXExhng/nnkf6o/9vCArlzG4XA4HA6Hk9efCEKy0FkWRJdchwIsgdEWAQUKKTthCQBCIBFY2zXASCl75dprOH71SYJ/JPmon0QLCaIviTz+1wvqTrQ+/dr1pEMXTi3s0xEtndiz8ah3P7ZFExGf2+n+5I8+dJAlsgaBi+EtgEU+U0ud1YV9Lz9I67DWWmsRUQjxI5PsE/d5d1Hi6QjdS9j/wZpOQ5MUEhDYL8IrlvDBQwYRkOCWeYfD4XA4HA4nr386WD8fOweREJ9kYG9Q6GKfT7I7TsV0r1z7V/uX+kFxv51o2XtCgMBGax5vW9awBHQSG0K2m+P264507GpHAtFrW4Rjg2OXK2KfKhSPZ0B0LFk8eQZAxFOdfdT1wpJCJBQAII4RJ0jEc+suLtCSYCkvUFA3c+7uAAvrp+s4aXchIHOU/QL6VO+Tufoxk9B242quXwdCwmOXJQBZsP2JPelr+PHptRtdOxwOh8PhcPL6E6prniZ3fgd8kte8r4eASMcNvKdwvI+Eae9pZtkthDhKPTZWINJHI2wkwC7Pg+3IXcejZT3fi3gL1M23j8dg+UknE18++V5I45NUtkddKfqxMP6Iq/vkdkCnewHhA5NL59oAIjquDx53EvnjPrz8H9HWT2NmsIAAvZGlTx48Xs7pWPp4O/rT7/0j1PtgEAGcgnY4HA6Hw+H4/0Fedxj27x5FXCflhASiowFDiE7X0seq8fi6YOvFk10ETK8K4di7KIXkeAweWXMtOs9wCQjIamOFEBIlnCrQ7kBPHyo/SBfhpwRriGQ3PqfjZJz6cz7q44+H1j+U2KJ72ug07HHCD5asMaQEgPjYUw7/9t7k8V0gWexL/sHA0WciOLjvQ3XNTzl80/i3gERkLQf8oUA4bZF3sdcOh8PhcDgcP21yCFkibckiEKLQrW5brVsdBFEQ+IhgyRKQQGGMNdYSgZIKEZumMcYgYhiGp/Zray0RGWMASCnBeR3WUFu3utVSKbZ3e76PAomnypasbouqBCmU70khhTxxLVPnZrZdQyMhIFkLiH1KBgqhPO/pisCQNUIKKXihkACEIA84MRsIEa21Wms+2yeZ3j86ICrfEyiIyOgWCRSKpq4JUAV+3daE4AeBFEqi6IflLK+NMXxkKWUQBKePIpbIWNtao60Fsh4JBLBARhuwVhCAEqiUUgoRCclYIwDIGt00QkoEobVRSkolpVDIa5580601XCGJHwh9HqV7nidcYJ/D4XA4HI6/GH7i6TV1aXgkULSt3u3yfJdPZ7MgCHorAiA2rS7KsiqrQZIGYbDf7w+HAxHNZjOlFGtT1oVt2xZFoXWbZanv+4iirpr9dl/khR8GhCCEmM2nUnmWTQ5aN2Vx/3DvB0E2HkdRBAjWWgJCFIhotD3k+W6/01oDgRCCrMHO9EwEIKQcTSZhGCLidrer24rIBKHvKSVQGDJAKEkBoFIqCAIpZdM0+/2+KAqt9Ud2EQSUUo4nozCOBUK+35MxofJ3m6305HA6XSwejDXZaBz5oe95QggpJSIaYwCgqqrtdmuMiaJoPB4/PUXxPibRbr87FIXRbSQ9gdha01aNNVYQoC+DOB4PR37go2SHiq3rarlYJnEipcrzPIqiOE7SxOs0NEF5KA/F4XA4EAIKzjt5emYLguD8/NzJa4fD4XA4HE5efxpQoLRdfJ0oy2a5fLx9dyuVGo1GiCCEZJlW181ysfzu999dXV7O57O7+/vb29uqqj777LMgCHhqm2VZkiQAcH19vdlsXr26Go3Gnudtt7u727vV4yoMw6ZtlecF4a/iJLHGGGPaut5vt7/95tvBILuyMBxaKSWPY30/CIOgqZvr65tvvvlt0zSI6HkesMUZsW1bY63yvL/+9a9ZRH799der9SMgTSbjMAgBoakbY60kAYDj8fj58+eDwWC/3799+/b9+/dVVXmexwq7i0MhkFL+8pe/eH7xPI7j97fv66qajsZ3t7dBFKog+Pabb4qyeH5xmUZJFMVRFA2ygRCiLEsp5Xq9/uabb6SU0+lUKfUUsSKEkFII8X9/9/bm5rosinE29D2vqKryUBitBSB6cjaf//IXvxhPJkEUKpTG2t12//U//8vFxUUUxbe3t1mWnZ2dx3EiuqQ/WD4uv/vDdzfX1yBQKPn04ERkjJlOp3/3d3/nHaf7DofD4XA4HE5e/znFNSIACHzyW1tLdVMba1DwVmOX4qyUiqIoywZFUfzh++8Xi0VRFIi4Wq3YdS2l5Pf4vp8kSVmWq9WmKCohxGazWTws9rv9IMustX4QbDabpm2tMdvtdrvdbtbr+4eHsq6Fp5bLJQoEAm30eDyZzWaI0LZt3TRxFEslu9VJY4ms5/tVXRtj2ratqgoRi8OhrmrPU3XR+CpI0gQtam065zf30CDy9LppGiFEGIZwskxZlVWe52VZaq2JYLPdNnUzHA4ba6o8f3d7u1ptDoe8bfQgHYzG4/lsHoSB1nqxWLRtu16v7+/vx+NxURS3t7d0JAzDKAzDKGrKEoxN4qRpmqqqtDFBGEgZA9F2v8/zvGlbsiRAAMJqs10uHpum9f1wMMjSdH84HJbL5fn5uVKKgKy1ICEIg9FkDAgoRNe4KYSUcrPZ9Pre4XA4HA6Hw8nrPz8f2r5ZerZtmx/yzXZDRGRBSpkkMQL4npdl2Xa7Xa/Xy+WSZXRRFOxgjqKIDcdsyOaXDodVXdd5nm82m6qqvMBXSiFCXddKKWPMbre7u7tbLh9937NE2+0WEVmpG2OCMGzaxlOKgDzPm5/NPc/TWmtjgIjNzXme73Y7ANBtS0QI4CsvCiOBQgkVBZEgobVm6SylZAuHtbZpGt/3Pc8bDAZEJIRQStV1DQDaaBSCc0Kapmm1FkqBlFVRLB4flVK+H5RlRQR+EAB2c+K6rheLxXK53O12WZa1bfvw8NB7oMfjsZSSI8TjKB5kg91uxwPv8WSSJIm1tm7bzr8OBEStbheL5Wq1TpJ0MBgMh0Ot9e9///uHx0A6AAAUg0lEQVT1er3ZbLIs83xPG41SxGniBT4/CLGe5pvDnhAXzOdwOBwOh8PJ608psE/y5xCtNavVqm3b97fv27aVUo7H45///OeHw2G1Wu12OyFEHMcAoLWu65rX5th+HUVRFEX39/ePj49N05yfnz8+Pm6329OPY1E+mUyyLOMv4UXAX/3qV03T7Ha76XQ6Go3SNAUAqZRAzPMcAFgHe55XFMXy3bsoip49e8ZelMPh0CtI3ibkhcu6rh8eHvpgjW5arDWPqwFAKSWEqOua5X6SJOv1WghxeXk5mUx839dax3FMRHEc85ODUuqXv/yllHK32+V5nqbpZDLhV0ej0eFw4Mtp27auayGEMUYpNRgM+GyLovB8T3kKAIbDYRRF2+3W9/0oihCRP4v/Reqmfnx8ZPvKV199FUURAJydna1Wq7u7u3/8x3/86quvzp+dk6WiKPf7vVKqz0bsI1x4hu2+xxwOh8PhcDh5/RMo7I+y6niK3Ec4+77v+35d12EYhmEYx7FSKgzDtm2DIOCXeEjs+z4iVlW13+95QBvHcRAExpg4jo0x+/2+bVs+clEUPDCWUmqtd7sdHz8IAmttiKh8n98pjhBRVVW8RqmUYtUrhABEbooBAE410VqzpDbGcIBGkiR8Jvy1QggeY9d1zdfbNI1Sit3Y/J7JZLLf7+/u7na7HV8CC2g+iOd5LOiLolgul8vlUms9n8+jKOK7V1VVXdc84Pd9v6oqHnUbY3zf78+BVXh/mXVdb7fbb7/9lpdH0zTlifXV1dV8Pm/b9vr6+ubmBgDG43GWZdaYsiyNMTyh5x8gjMfjsizZsO6+zRwOh8PhcDh5/dPobET0fX80Gp2fn3MABdupWZUul0sAsNayzToMw6Zp2Mux2WwOh0PTNGmaxnG83+/X6/V2u23blqV527ZhGG63W5bULIV3u11VVQCw3+9Xq9Xj4yNHcLAMHY/HH4Rv9F0z1jZNU5ZlGIZs9vjoIYE9Epy+t9/vWcFPp9NTywQLWZbgbdt6nsdH7kW51jqKIt6D/P7777XWnue1bbvdbomIFTmLcq31arV6+/bt4+MjAMznc9b9fGJ1XVdV1TQNdD8fsJyywp/FbxBC+L7P4lgI0bbtbrdbLpcvXrw4Pz9vmma5XBLRfD4fDofGmIeHh+12G4bhdDrNBgOjdZ7nfFh+AlFKjcfjxWLBn+twOBwOh8Ph5PUn4nRozRPZ4XD44sWL169f92/wfZ/16BdffPH999/f3Nys1+skSaIoKoqibVtEXCwWHEX3/PnzZ8+eSSkfHh5OVSYRsZpkXcu/CYIgSRIiYhtJXdf7/Z6IyrJMkoQtIlprnsuyVVpKKaWsqur+/r5tW601S9V+BTPLsjRNt9ut53mj0ShJkjzPm6aZzWYXFxdXV1e+769WK54r88FZg7K/whizXq95JB/HcdM0h8Nhu92+evUKEe/v7+fzuRCC59wsi7fbbT/b5meSMAw9zzPGsH2lKIr+DgNAFEWXl5dv375drVa8gLjdbk8H/ACQZdkvfvGL+Xyutf6nf/onKWWWZUVR8IPNb37zmzzP+d8uz/PFYvHu3bvpdBqGIRE9PDwg4tnZGXvK3feYw+FwOBwOJ68/nbb+UbXNqreXxfwba+16vW6axvO8MAzZac0mB/4S/hteENztdk3T9Mt2TNu2vSeYjRBZlu33+6qqZrMZz48HgwEA1HWdZRkbu3kcq7U+HA5KqbIs+WhN0+R5zs4KONZGNk3DUnu73fIHBUHAZhVjTFmWRVFIKdmgzH4MPnl+Dz9IGGN4JM/ODXZFz+fzoijW6/XZ2VmaplJKfrRomiYIgtls5vu+MYalfG8IYfl+Gt/BS5C86wkAaZqyAX2xWARB0N9GKWWSJHzAoihevHgxm8201o+Pj0KIV69esYNcKcXjdqUU/8yBHw/43Pi2uO8xh8PhcDgcTl5/Ilin9rYKlqpa67ZtWZz1gpsnyu/evRNCDIdDa22SJGEYsmWCzb5pmrIo3263PLru1+xO2hy7fJJe4PJm5MXFRRRFbduORqOqqsqy7M+KzcTsymBR2+cAsrLkoTubNMqyLMvycDjsdjueQEdRxPbo/ggcS0JEWZax5h4MBm3brlYrz/OUUryMmCQJT8qjKBqNRnEc82GJiCfrNzc3RVFsNpvhcDgYDGazGVu0OSKQB+1VVbHPhBU2LzsWRbFYLLh6Jo7j58+fV1V1e3vbj8zZ2m6tvb6+XiwWQojRaDQejx8fH+/v740x7BLh6+Ijc1pLmqbW2jAMe33vjNcOh8PhcDicvP508DYhq15E3G63h8OBjb+LxYJ9HZwMzSuJdV2PRqMwDG9vb9lUzcZlXsWbz+dc5cjO6SzLtNY8EmaXSBzHHORnrWUfyDfffMM+ELZGlGV5dnbGI+TvvvuO7do8/WWzNdejjEYjAJBS+r5vrS2Kondg13XN422tdZZlk8mEHxWUUmmaGmMeHx8Hg0FZlgAwnU6NMYvFYjKZlGW5Wq0eHh4Gg8GbN2+m0+lgMEDE0WjEI+rr6+u7uzu+0ul0+vz58/fv3+92u+++++7LL7/kc+aT1FrzzJgt2rxcyGJXHHOp2dVtrT0cDh9Nmvl6tdZ5nl9fXy+Xy/F43LYtu0G01uv1+ttvv33z5s35+TkA8Ax+u92+fft2sViwUad3ltd1TR/GLzocDofD4XA4ef3noqqq6+trtkRzjgfbLTabDc+DeYtxNpuxEOStx8lkwiqQV/rYuHx2djaZTDzPy/Oc57KDwYAjO549exYEged5bCYxxvCO4H6/11oPBoPpdPrw8LBcLq21PLsdDAbsnSiKgmvM+WR44A3HLczTUBH+S9/3wzCcz+d5nvu+L6Vkxcmnba3d7Xa8W8n5JBybzfr+8vKSp+9sbuGwkeVyuVqt2FIyGAx+9rOfIeJ6vfY8jzcm+2G81tr3/el0enZ2liQJIvIo3VrLl8/zeyFEmqYvXrxgs8379+89z4vj+OXLlwBgreUHG9/32ZN9OBzSNOVz6If96/WaQwA5T3A+n58aWobDYdu2Nzc3j4+P7IRx32YOh8PhcDicvP4UsCOi94GwkYOz5zabDY8/WRbzS+PxeDabnZ+fz2azqqp2u11fJ351dXV1dcV7hJ7njcfjwWAgpUzTlP+eJWafRsJGlCzLZrPZcDj8+uuv9/t9FEVJkkynU5bvDI+9syxjQczWjr48JQxDtqZwxvNwOByPx69fv+ZMwKIoDodDGIY8yRZCRFHENTTj8djzPJ6Ls4S9uLhommaz2Tw+Pq7Xa74VnNHBw/jnz58HQXB9fV2W5cPDAwDwswGPrq21WZZlWfbll19GUdQ0zWKxYHPIYDDg4Gq+9izLXr16xaZztmIPh8NXr15xlvZ2u51MJlJKLp1hX3hRFE3TRFGUpqnnef2Enu+w7/uDwUBrzUo6y7LNZnN3d1eW5Xg8dv4Qh8PhcDgcf1HgTzhc5B27jxy6/R/xmCTNzg22OHNgCA9rq6rabDacKzcej8MwVEo1TcNWY8/zeNFwMBhw1B1rdJ4lA8BpXsf9/b21Noqi4XDIu5IttzAiCiGKotjv93xKvG7YO7P51+FwyN7rw+EQBAGbqrkwMs9zDrDjRUl+D/s3lFJVVW23W3Zax3HMrpU8z9nNIqXcbrfcRMNPCIjIbers9OAdUJbXWmvu0MmyjJ8BiqJgKc+uaL45PBefzWZN0xRFwfl6bMLmHwjwx3H6Netvnkn3HTFsMecARP4bnov3Dfb8Bv4RBM+2eeTvcDgcDofD4eT1n5deNH9UKNN3B8KxBZD/yEYIlnR9fAdLOl6z64/QH5+I+khpHjlzfB4c87NZGpZlyeuAp5YPOOkg7CfWfHqnn8XSk/+e3Rd8fFbY/CmsjPmAfM79VbDFgjcR4Wh66aUqPwNwdDcbLfowENbf/QYnv9QHkvDJaK37NUd+XOnLd/jmf1SvyBf7wf8/jo8QfLZ9jkp/l/qX4GQPlbPD+fT4ucJ9pzkcDofD4XDy+s8Oj4FPlRkcF+z68XCvWYUQQGCtJXg6YSKSQgLCqcLrdSEfn3Vqr8t70QwnTTGsGvvxdi8H+6/t/9h/9Ef6+yNFfipMWdmf6vIf9UvwG/qP+2gZsX+J39Zf7A8/lJtx+tE7n+pHN7m/M6eh3f0zTP/mjz6F2y5Po1dO/416td1XV/Z/dP4Qh8PhcDgcfzn8xD+1JyJem+NtPM6k41Hrqe786KtYdLZNs91uozhOkxQQevVcFEVd1cpTXK2yXq+5aYWNH6eH5bl10zSDwYBH16ef+MMHD2MMV8nwCiP8kXHvR1/OKpMHyf3QmofHnCsSxzE7Uj666l5bAwDbPDhOpCxLvqg4jqfTKR88z3NeSQzDsCxL9nWER7i0HBHZWpPnOVfSsPHj9J/j9Fq45FIpNRwO4zjm4JTeCsKz8N7AA8cfCAAAm8j7XEInrx0Oh8PhcDh5/Slomma1Wt3e3hZFcXZ2xsPR8/NzVnKnG4TdliF201BjjdHmcDjc3r4bj8biDPwwICJjrBBYHA7FoQjC0PO8uqm5UTxJksvLSy6L6aVknufr9bqu6/7j+kQ5VsNsvWA1zDmAeZ5XVRXHcW84sdZyZl+apv2MuRegp5Kd/4Yt1/v9nufEbG7ml1hk85mwFudYPaXUarUCADa6LJfLt2/fhmE4m82SJFFKcZQ1e52n0yknZFdV5XneYDDgShoO4OtDRThzkGfM7OJgq3p/1WVZvn//frvdxnHcPyFwLHf/xzzP+e55nsem8OFwKITI8/zm5mY4HHLfjfs2czgcDofD4eT1p6Cu63fv3nGIdRiGfQb2ZDLhkhfeL4yiqK7ruq595fmeJzjIom33u/3N99d1WXlKZcNhq3XbNKzt2PTcKHUoDjc3N3Vdc9MhJ/Gx5OWqwuVyydEZUsq2baMoYnldliUPX9lG3DTNeDzmXcz9fp8kCddAsixeLBZJkpyfn/einA3WPdy8aIzh3cf9fn9/f8/tLZzOIYTgiA/+DQv9IAiKouDZMNclcubdw8PDt99+O5/PpZQcR8gH5PAQz/N2u912u93v99ZaTgrf7/e73W632/ECKF8jZ7b0M+88z9u29TwvyzIW8Xd3d3mej0Yj7ovhHzJwDgk/G+z3e76i4XC4XC43m83V1ZVSarPZXF9f8/m4YD6Hw+FwOBxOXn86WDICABsV6rpmScepFNvttqoqbufWWksUURAIITabDQCQtQCw2+1ubm5GeW6sraoq3+8BkR0R/bRYKRWG4WKx4IpE3/c5eKSqqrqujTF3d3e8scdeZG5y6TMBuaul3xGs6/pwOKxWq97HzOKVc0JYDXNPuO/7nFiilJrP5xzUzQfnncUgCIjocDgAAAeYsGOEw/6GwyEPodmGMZlM+BYBQBRFFxcXWZZx1wwL5bIs27Y9jRTk4p7vvvuO10D5evm6eC7em877Rnel1KtXr6SU7969y7Ls5cuXs9ns8fHx5uamaRoW9J9//jlbSvo9SyLa7XZ3d3c8dOfkPh6Ku+8xh8PhcDgcTl5/Om3NxeZt2x4OBzZgBEHAteRBEGw2m76ERQrZto1uGmtMnudRFPlBwDJaCLHb7Vg+7vd7KaXNMq01SgkA3Jg4Ho8PhwO3GIZhyF2PPMdll0g/Zma9yBNoFt8c8AwAbArnSBAe9LIW5yA/TglkK0vbttxHw5q1F9bcetMPdI0xXDzJTmjW8XA0gbRt2z8DsNCHoz3a8zyeebOsB4A4jjncuqoqHqv3uSKcKniafMJ17gAQhmHfScnhJPwSnwCnoHCFzeFw4EcLIQRX/PCJcS8j//OxxGffSH8J7nvM4XA4HA6Hk9efCCklGz+4fsX3fe55WS6X6/WaRSqbm8MwTOKkqap8vy/Lkoj8IGC/x3A4DMPw/fv3vM/H7mGttTZGHcOhZ7PZ5eXlZrO5v79fr9csYdmA0Ru74biDyL8Oh8OyLLfbbV3XvBHIxTQcY8dZeyzT4ZhzV1VVFEWe5/HcOggC1rv8QXmes2OEZXevoTlNj+U1q3P+wrZtt9stD4n7MTmfJ0fy9eYZPnPP8/jnAP1Ing/FGpe1NTtD4BgIyF/F99kYwwKd6yqFEKPRiKvapZRVVfFNYC2+2WxYc7P6b5pmvV5zrySbRrhAh13pzhzicDgcDofDyetPCmdcPHv2jMtTWKLxcJTl7HA4ZNlKOrVERVnWbbtcraq6ns/n6WAQBsH5+fl2tyuKQgoRxnGapsPhEKX0Wv/i4mI6nXLdYFVVRVH0KSLv379XSk0mkzAMN5vNbre7uLjg/vM0TQ+HQ++psNY+Pj7OZjN+AGBHOBzHzzw/TtOUrRe84+h5nu/7aZqyWuX+88Ph0Pc1aq2DIDg7O+Mj7Ha78/NznlLzjHw4HHLtDi8XhmHIo/fhcMjqn601XBpfVRVfY9u2aZryziK3P6Zpyt2KALDf7+u65kcOAGA3S5Zl5+fn3ECpteYnljAMv//+e+61Yfv17e1tmqZJktR1zQ8ecMzv47aa0WiEiDzaZ0+OywxxOBwOh8Ph5PWng+edPD0djUa+77PnQSnFY1QWqVEUdflxloSU/JIlCgKfozM8pfwwiNOU/R5BEARh4Hk+IBgTBr7PyXdsgObRci832TrCajJNU94X5BCPMAz5neyIGAwG/Lb5fI6Ivu+z59gYw3EcLN/Z5w3HGTMco/r4yYHN31wQwzI3TVOtdZqmURSdnZ3xMmUfp50kCctr1uh8dUIIfk8QBGwl7/cO2TveH4ELL7nsnTU9T9yVUkmSAACfqud5SZL0Pmx+mPF9fz6f88dxo7sxhvcajTH9vwuPxjk8hK+3aRoOAQyCII5jp7AdDofD4XD8RYHuZ/cOh8PhcDgcDsd/Fq6t2uFwOBwOh8PhcPLa4XA4HA6Hw+Fw8trhcDgcDofD4XDy2uFwOBwOh8PhcDh57XA4HA6Hw+FwOHntcDgcDofD4XA4ee1wOBwOh8PhcDh57XA4HA6Hw+FwOP4z+H8SXtIJlg4aPQAAAABJRU5ErkJggg=="/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h6 yb ff1 fs2 fc0 sc0 ls0 ws0">5 </div><div class="t m0 xd hb y7b ff2 fs6 fc0 sc0 ls9 ws0">1.2.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">ORGANIZACJA GRUP<span class="_ _0"></span>Y KAPITAŁOWEJ TO<span class="_ _0"></span>YA S.A.<span class="ff2"> </span></span></span></div><div class="t m0 xd hc y7c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m2 x6 hc y7d ff1 fs3 fc2 sc0 ls0 ws0">Grupa <span class="_ _7"></span><span class="ff4">Kapitałowa</span> <span class="_ _7"></span>TOYA <span class="_ _7"></span><span class="ff4">składa</span> <span class="_ _7"></span><span class="ff4">się</span> <span class="_ _4"></span>z <span class="_ _7"></span><span class="ff4">podmiotów</span> <span class="_ _7"></span><span class="ff4">operu<span class="_ _2"></span>jących</span> <span class="_ _7"></span>w <span class="_ _7"></span><span class="ff4">różnych</span> <span class="_ _4"></span>k<span class="_ _2"></span>rajach. <span class="_ _7"></span>W <span class="_ _2"></span><span class="ff4">skład</span> <span class="_ _e"></span>Grupy <span class="_ _2"></span>n<span class="_ _0"></span>a<span class="_ _a"></span> <span class="_ _2"></span>3<span class="_ _a"></span>1<span class="_ _a"></span>.<span class="_ _a"></span>1<span class="_ _0"></span>2<span class="_ _a"></span>.<span class="_ _a"></span>2<span class="_ _a"></span>0<span class="_ _a"></span>2<span class="_ _0"></span>5<span class="_ _8"></span> <span class="_ _e"></span>r<span class="_ _a"></span>.<span class="_ _8"></span> </div><div class="t m2 x6 hc y7e ff4 fs3 fc2 sc0 ls0 ws0">wchodzą:</div><div class="t m0 xe hc y7e ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y7f ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xf h6 y80 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x10 h6 y81 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xf h6 y82 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y83 ff4 fs3 fc0 sc0 ls0 ws0">Charakterystyka<span class="_ _2"></span> podmiotów wchodzących w s<span class="_ _2"></span>kład Grupy K<span class="_ _2"></span><span class="ff1">a</span>p<span class="_ _2"></span>itałowej<span class="ff1"> (stan na <span class="_ _2"></span>31 grudnia 2025 </span>oraz <span class="_ _2"></span>na dzień pub<span class="_ _2"></span>likacji </div><div class="t m0 x6 hc y84 ff4 fs3 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _2"></span>z działalności Grupy Kapitało<span class="_ _2"></span>wej)<span class="ff1">: </span></div><div class="t m0 xf hc y85 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x7 y86 w4 he"><div class="t m0 x11 hf y87 ff2 fs7 fc3 sc0 ls0 ws0">Nazwa jednostki<span class="_ _0"></span> </div></div><div class="c x12 y86 w5 he"><div class="t m0 x11 hf y87 ff2 fs7 fc3 sc0 ls0 ws0">Siedziba </div></div><div class="c x13 y86 w6 he"><div class="t m0 x11 hf y87 ff3 fs7 fc3 sc0 ls0 ws0">Przedmiot działalno<span class="_ _0"></span>ści<span class="ff2"> </span></div></div><div class="c x14 y86 w4 he"><div class="t m0 x11 hf y88 ff2 fs7 fc3 sc0 ls0 ws0">Charakterystyka </div><div class="t m0 x11 hf y87 ff3 fs7 fc3 sc0 ls0 ws0">powiązania </div><div class="t m0 x11 hf y89 ff3 fs7 fc3 sc0 ls0 ws0">kapitałowego<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x15 y86 w7 he"><div class="t m0 x16 hf y88 ff3 fs7 fc3 sc0 ls0 ws0">% własności </div><div class="t m0 x17 hf y87 ff2 fs7 fc3 sc0 ls0 ws0">i posiadanych </div><div class="t m0 x18 hf y89 ff3 fs7 fc3 sc0 ls0 ws0">praw głosu<span class="ff2"> </span></div></div><div class="c x19 y86 w8 he"><div class="t m0 x1a hf y88 ff2 fs7 fc3 sc0 ls0 ws0">Data </div><div class="t m0 x1b hf y87 ff2 fs7 fc3 sc0 ls0 ws0">utworzenia </div><div class="t m0 x1b hf y89 ff3 fs7 fc3 sc0 ls0 ws0">powiązania<span class="ff2"> </span></div></div><div class="c x1c y86 w9 he"><div class="t m0 x1d hf y8a ff2 fs7 fc3 sc0 ls0 ws0">Metoda </div><div class="t m0 x1e hf y88 ff2 fs7 fc3 sc0 ls0 ws0">konsolidacji  </div><div class="t m0 x1f hf y87 ff3 fs7 fc3 sc0 ls0 ws0">na dzień<span class="ff2"> </span></div><div class="t m0 x20 hf y89 ff3 fs7 fc3 sc0 ls0 ws0">kończący okres </div><div class="t m0 x1a hf y8b ff2 fs7 fc3 sc0 ls0 ws0">sprawozdawczy<span class="_ _0"></span> </div></div><div class="c x7 y8c w4 h10"><div class="t m0 x11 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">TOYA S.A. </div></div><div class="c x12 y8c w5 h10"><div class="t m0 x11 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wrocław, </div><div class="t m0 x11 h11 y89 ff1 fs7 fc0 sc0 ls0 ws0">Polska </div></div><div class="c x13 y8c w6 h10"><div class="t m0 x11 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Dystrybu<span class="ff4">c<span class="_ _0"></span>ja narzędzi i </span></div><div class="t m0 x11 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">elektronar<span class="_ _0"></span>zędzi<span class="ff1"> </span></div></div><div class="c x14 y8c w4 h10"><div class="t m0 x11 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Jednostk<span class="_ _0"></span>a </div><div class="t m0 x11 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">dominująca<span class="ff1"> </span></div></div><div class="c x15 y8c w7 h10"><div class="t m0 x21 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Nie dot<span class="_ _0"></span>yczy </div></div><div class="c x19 y8c w8 h10"><div class="t m0 x1b h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Nie dot<span class="_ _0"></span>yczy </div></div><div class="c x1c y8c w9 h10"><div class="t m0 x22 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Nie dot<span class="_ _0"></span>yczy <span class="ff4">–</span> </div><div class="t m0 x23 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">jednostk<span class="_ _0"></span>a dominująca </div><div class="t m0 x24 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">w Grupie </div></div><div class="c x7 y8d w4 h12"><div class="t m0 x11 h11 y8e ff1 fs7 fc0 sc0 ls0 ws0">Toya Romania S.A. </div></div><div class="c x12 y8d w5 h12"><div class="t m0 x11 h11 y8e ff1 fs7 fc0 sc0 ls0 ws0">Bukareszt<span class="_ _0"></span>, </div><div class="t m0 x11 h11 y8f ff1 fs7 fc0 sc0 ls0 ws0">Rumunia </div></div><div class="c x13 y8d w6 h12"><div class="t m0 x11 h11 y8e ff4 fs7 fc0 sc0 ls0 ws0">Dystrybu<span class="_ _0"></span>cja narzędzi i </div><div class="t m0 x11 h11 y8f ff4 fs7 fc0 sc0 ls0 ws0">elektronar<span class="_ _0"></span>zędzi<span class="ff1"> </span></div></div><div class="c x14 y8d w4 h12"><div class="t m0 x11 h11 y8e ff4 fs7 fc0 sc0 ls0 ws0">Jednostk<span class="_ _0"></span>a zależna<span class="ff1"> </span></div></div><div class="c x15 y8d w7 h12"><div class="t m0 x25 h11 y8e ff1 fs7 fc0 sc0 ls0 ws0">99,99 </div></div><div class="c x19 y8d w8 h12"><div class="t m0 x18 h11 y8e ff1 fs7 fc0 sc0 ls0 ws0">Listopad </div><div class="t m0 x26 h11 y8f ff1 fs7 fc0 sc0 ls0 ws0">2003 r. </div></div><div class="c x1c y8d w9 h12"><div class="t m0 x27 h11 y8e ff4 fs7 fc0 sc0 ls0 ws0">Metoda pe<span class="_ _0"></span>łna<span class="ff1"> </span></div></div><div class="c x7 y90 w4 h13"><div class="t m0 x11 h11 y91 ff1 fs7 fc0 sc0 ls0 ws0">Yato Tools </div><div class="t m0 x11 h11 y92 ff1 fs7 fc0 sc0 ls0 ws0">(Shanghai) Co., Ltd.<span class="_ _0"></span> </div></div><div class="c x12 y90 w5 h13"><div class="t m0 x11 h11 y91 ff1 fs7 fc0 sc0 ls0 ws0">Szanghaj, </div><div class="t m0 x11 h11 y92 ff1 fs7 fc0 sc0 ls0 ws0">Chiny  </div></div><div class="c x13 y90 w6 h13"><div class="t m0 x11 h11 y91 ff4 fs7 fc0 sc0 ls0 ws0">Dystrybu<span class="_ _0"></span>cja narzędzi i </div><div class="t m0 x11 h11 y92 ff4 fs7 fc0 sc0 ls0 ws0">elektronar<span class="_ _0"></span>zędzi<span class="ff1"> </span></div></div><div class="c x14 y90 w4 h13"><div class="t m0 x11 h11 y91 ff1 fs7 fc0 sc0 ls0 ws0">Jednostk<span class="_ _0"></span>a <span class="ff4">zależna</span> </div></div><div class="c x15 y90 w7 h13"><div class="t m0 x20 h11 y91 ff1 fs7 fc0 sc0 lsd ws0">100<span class="ls0">,00  </span></div></div><div class="c x19 y90 w8 h13"><div class="t m0 x28 h11 y91 ff4 fs7 fc0 sc0 ls0 ws0">Styczeń </div><div class="t m0 x26 h11 y92 ff1 fs7 fc0 sc0 lsd ws0">2013<span class="ls0"> <span class="lse">r.</span> </span></div></div><div class="c x1c y90 w9 h13"><div class="t m0 x27 h11 y91 ff4 fs7 fc0 sc0 ls0 ws0">Metoda pe<span class="_ _0"></span>łna <span class="ff1"> </span></div></div><div class="c x7 y93 w4 h13"><div class="t m0 x11 h11 y91 ff1 fs7 fc0 sc0 ls0 ws0">Yato Tools (J<span class="_ _0"></span>iaxing) </div><div class="t m0 x11 h11 y94 ff1 fs7 fc0 sc0 ls0 ws0">Co., Ltd.  </div></div><div class="c x12 y93 w5 h13"><div class="t m0 x11 h11 y91 ff1 fs7 fc0 sc0 ls0 ws0">Baibu, </div><div class="t m0 x11 h11 y94 ff1 fs7 fc0 sc0 ls0 ws0">Chiny  </div></div><div class="c x13 y93 w6 h13"><div class="t m0 x11 h11 y91 ff4 fs7 fc0 sc0 ls0 ws0">Dystrybu<span class="_ _0"></span>cja narzędzi i </div><div class="t m0 x11 h11 y94 ff4 fs7 fc0 sc0 ls0 ws0">elektronar<span class="_ _0"></span>zędzi<span class="ff1"> </span></div></div><div class="c x14 y93 w4 h13"><div class="t m0 x11 h11 y91 ff4 fs7 fc0 sc0 ls0 ws0">Jednostk<span class="_ _0"></span>a zależna<span class="ff1"> </span></div></div><div class="c x15 y93 w7 h13"><div class="t m0 x1a h11 y91 ff1 fs7 fc0 sc0 ls0 ws0"> 100,00  </div></div><div class="c x19 y93 w8 h13"><div class="t m0 x29 h11 y91 ff4 fs7 fc0 sc0 ls0 ws0">Grudzień </div><div class="t m0 x26 h11 y94 ff1 fs7 fc0 sc0 ls0 ws0">2019 r. </div></div><div class="c x1c y93 w9 h13"><div class="t m0 x2a h11 y91 ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Metoda p<span class="_ _0"></span>ełna <span class="ff1"> </span></span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc y95 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y96 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y97 ff4 fs3 fc0 sc0 ls0 ws0">TOYA S.A.  jest człon<span class="_ _2"></span>kiem Stowarzyszenia E<span class="_ _2"></span>mitentów Giełdowych.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y98 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="_ _16"> </span> </div><div class="t m0 x6 hc y99 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y9a ff4 fs3 fc0 sc0 ls0 ws0">YATO T<span class="_ _0"></span>ools (Shanghai) jest <span class="_ _0"></span>członkiem izby <span class="_ _0"></span>handlowej<span class="_ _2"></span><span class="ff1"> Shanghai <span class="_ _0"></span>Pudong International Chamber <span class="_ _a"></span>of Commerce for <span class="_ _0"></span>Foreign </span></div><div class="t m0 x6 hc y9b ff1 fs3 fc0 sc0 ls0 ws0">Economic Relations.<span class="_ _2"></span> </div><div class="t m2 x6 h14 y9c ff7 fs3 fc4 sc0 ls0 ws0"> </div><div class="t m2 x2b h14 y9d ff7 fs3 fc4 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y9e ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y9f ff4 fs3 fc0 sc0 ls0 ws0">Poza inwestycjami kap<span class="_ _2"></span>itałowymi opisanymi <span class="_ _2"></span>powyżej <span class="ff1">,w </span>ra<span class="_ _2"></span>mach Grupy nie d<span class="_ _2"></span>okonano innych inwestycji kap<span class="_ _2"></span>itałowych<span class="_ _2"></span><span class="ff1 lsf">. <span class="ls0"> </span></span></div></div><div class="c x2c ya0 wa h15"><div class="t m3 x2d h16 ya1 ff2 fs8 fc5 sc0 ls0 ws0">TOYA S.A.</div><div class="t m3 x2e h16 ya2 ff2 fs8 fc5 sc0 ls0 ws0">TOYA <span class="_ _0"></span>ROMA<span class="_ _2"></span>NIA S.A.</div><div class="t m3 x2f h17 ya3 ff2 fs9 fc5 sc0 ls0 ws0">je<span class="_ _2"></span>dnostka<span class="_ _e"></span><span class="ff3">za<span class="_ _0"></span>le<span class="_ _2"></span>żna<span class="_ _0"></span> <span class="_ _0"></span>99<span class="_ _2"></span>,9<span class="_ _2"></span>9<span class="_ _0"></span>%</span></div><div class="t m3 x30 h18 ya4 ff2 fsa fc5 sc0 ls0 ws0">YATO<span class="_ _0"></span> <span class="_ _0"></span>TO<span class="_ _0"></span>OL<span class="_ _0"></span>S <span class="_ _0"></span>(SHA<span class="_ _0"></span>NG<span class="_ _2"></span>H<span class="_ _0"></span>AI) <span class="_ _8"></span>CO., L<span class="_ _0"></span>TD</div><div class="t m3 x31 h17 ya5 ff2 fs9 fc5 sc0 ls0 ws0">je<span class="_ _2"></span>dn<span class="ff3">ostka<span class="_ _0"></span> <span class="_ _0"></span>za<span class="_ _a"></span>l<span class="_ _2"></span>e<span class="_ _2"></span>ż<span class="_ _0"></span>na <span class="_ _a"></span>1<span class="_ _2"></span>0<span class="_ _2"></span>0<span class="_ _2"></span>%</span></div><div class="t m3 x32 h18 ya6 ff2 fsa fc5 sc0 ls0 ws0">YATO<span class="_ _0"></span> <span class="_ _0"></span>TO<span class="_ _0"></span>OL<span class="_ _0"></span>S <span class="_ _0"></span>(JIAXING)<span class="_ _2"></span> <span class="_ _8"></span>CO., <span class="_ _8"></span>LTD</div><div class="t m3 x33 h19 ya7 ff2 fsb fc5 sc0 ls0 ws0">je<span class="_ _2"></span>dn<span class="ff3">ostka<span class="_ _a"></span> za<span class="_ _a"></span>l<span class="_ _2"></span>eżna <span class="_ _a"></span>1<span class="_ _2"></span>0<span class="_ _2"></span>0%</span></div></div></div><div class="pi" ></div></div><div id="pf6" class="pf w0 h0" ><div class="pc pc6 w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h6 yb ff1 fs2 fc0 sc0 ls0 ws0">6 </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">Na  d<span class="_ _2"></span>zień  pub<span class="_ _2"></span>likacji  sprawozdania <span class="_ _5"> </span>z  działalności <span class="_ _5"> </span>Jednostka  Dominująca <span class="_ _5"> </span>jest  powiązana <span class="_ _5"> </span>osobowo  z <span class="_ _5"> </span>następującymi </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">podmiotami (uwzględnion<span class="_ _2"></span>o podmioty, z k<span class="_ _2"></span>tórymi Jednostka Dominująca doko<span class="_ _2"></span>nywała transakcji w 202<span class="_ _e"></span><span class="ff1">5 r.): </span></div><div class="t m0 x6 hc ya9 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _17"> </span><span class="ff1">Toyota Katowice Sp. z <span class="_ _2"></span>.o. o. - <span class="ff4">jedno<span class="_ _2"></span>stka powiązana <span class="_ _2"></span>przez kluczowe kierownictwo Spółki<span class="_ _2"></span></span> </span></span></div><div class="t m0 x6 hc yaa ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _17"> </span><span class="ff1">Unicase Sp. z o.o.  <span class="_ _2"></span>- <span class="ff4">jednostka powiązana <span class="_ _2"></span>przez kluczowe kierownictwo Spół<span class="_ _2"></span>ki.<span class="_ _2"></span></span> </span></span></div><div class="t m0 x6 hc yab ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yac ff4 fs3 fc0 sc0 ls0 ws0">Szczegóły <span class="_ _2"></span>dotyczące <span class="_ _2"></span>transakcji <span class="_ _2"></span>z <span class="_ _2"></span>jednostkami <span class="_ _2"></span>powiązanymi zo<span class="_ _2"></span>stały <span class="_ _2"></span>zawarte w <span class="_ _2"></span>nocie <span class="_ _2"></span>3<span class="_ _2"></span><span class="ff1">3 <span class="_ _2"></span>jednostko<span class="_ _2"></span>wego oraz <span class="_ _2"></span>w <span class="_ _2"></span>nocie <span class="_ _2"></span>34 </span></div><div class="t m0 x6 hc yad ff1 fs3 fc0 sc0 ls0 ws0">skonsolido<span class="_ _2"></span>wanego sprawozdania finans<span class="_ _2"></span>owego.  </div><div class="t m0 x6 h6 yae ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yaf ff1 fs3 fc0 sc0 ls0 ws0">W 2025 <span class="ff4">r. nie miały<span class="_ _2"></span> miejsca istotne zmiany w z<span class="_ _2"></span>asadach zarządzan<span class="_ _2"></span>ia Grupą. <span class="_ _2"></span></span> </div><div class="t m0 x6 ha yb0 ff2 fs0 fc0 sc0 ls8 ws0">2.<span class="ff6 ls0"> <span class="_ _10"></span><span class="ff3">OTOCZENIE Z<span class="_ _0"></span>EWNĘTRZNE<span class="ff2"> </span>SPÓŁK<span class="_ _0"></span>I I GRUPY<span class="ff2"> </span></span></span></div><div class="t m0 x6 h6 yb1 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hb yb2 ff2 fs6 fc0 sc0 ls9 ws0">2.1.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff2">SYTUACJA MAKROEK<span class="_ _0"></span>ONOMICZNA </span></span></div><div class="t m0 x6 hc yb3 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yb4 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _14"> </span>obecna <span class="_ _18"> </span>jest <span class="_ _14"> </span>na <span class="_ _14"> </span>rynkach <span class="_ _14"> </span>w <span class="_ _14"> </span>ró<span class="_ _2"></span>żnych <span class="_ _14"> </span>częściach <span class="_ _14"> </span>świata, <span class="_ _18"> </span>choć <span class="_ _14"> </span>najwięcej <span class="_ _14"> </span>jej <span class="_ _18"> </span>klientów <span class="_ _14"> </span>prowadzi <span class="_ _14"> </span>d<span class="_ _2"></span>ziałalność <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yb5 ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>Po<span class="_ _2"></span>lsce. <span class="_ _4"></span>Ze <span class="_ _7"></span>względu <span class="_ _7"></span>na <span class="_ _7"></span>powiązanie <span class="_ _7"></span>polskiej <span class="_ _7"></span>gospodarki <span class="_ _7"></span>z <span class="_ _7"> </span><span class="ff1">glob<span class="_ _2"></span>alnym <span class="_ _7"></span>systemem <span class="_ _4"></span>ekonomiczny<span class="_ _2"></span>m <span class="_ _7"></span></span>oraz <span class="_ _7"></span>ze <span class="_ _4"></span>względu<span class="_ _2"></span> <span class="_ _4"></span>n<span class="_ _2"></span>a </div><div class="t m0 x6 hc yb6 ff4 fs3 fc0 sc0 ls0 ws0">szeroką <span class="_ _19"> </span>działalność <span class="_ _5"> </span>prowadzo<span class="_ _2"></span>ną <span class="_ _5"> </span>poza <span class="_ _19"> </span>lokalnym <span class="_ _5"> </span>rynkiem, <span class="_ _19"> </span>koniunktura <span class="_ _19"> </span>globalna <span class="_ _5"> </span>ma <span class="_ _5"> </span>wpły<span class="_ _2"></span>w <span class="_ _5"> </span>na <span class="_ _5"> </span>wielkość <span class="_ _19"> </span>obrotów </div><div class="t m0 x6 hc yb7 ff4 fs3 fc0 sc0 ls0 ws0">realizowanych <span class="_ _2"></span>przez <span class="_ _e"></span>klientów <span class="_ _2"></span>Grupy. <span class="_ _e"></span><span class="ff1">W <span class="_ _2"></span>2025 <span class="_ _2"></span></span>roku <span class="_ _e"></span>dynamiczna <span class="_ _2"></span>zmienność <span class="_ _e"></span>na <span class="_ _2"></span>rynkach <span class="_ _2"></span>globalnych, <span class="_ _e"></span>wynikająca <span class="_ _2"></span>z <span class="_ _2"></span>napięć </div><div class="t m0 x6 hc yb8 ff4 fs3 fc0 sc0 ls0 ws0">geopolitycznych, <span class="_ _19"> </span>rosnący<span class="_ _2"></span>ch <span class="_ _5"> </span>cen <span class="_ _5"> </span>surowców <span class="_ _19"> </span>oraz <span class="_ _5"> </span>ko<span class="_ _2"></span>nsekwencji <span class="_ _5"> </span>działań<span class="_ _2"></span> <span class="_ _5"> </span>bankó<span class="_ _2"></span>w <span class="_ _5"> </span>centraln<span class="_ _2"></span>y<span class="_ _2"></span>ch, <span class="_ _5"> </span>okresowo <span class="_ _19"> </span>utrudniała </div><div class="t m0 x6 hc yb9 ff4 fs3 fc0 sc0 ls0 ws0">ekspansję  Grupy <span class="_ _f"> </span>na  ryn<span class="_ _0"></span>kach <span class="_ _f"> </span>zagraniczny<span class="_ _2"></span>ch, <span class="_ _f"> </span>zmuszając  do <span class="_ _9"> </span>pos<span class="_ _2"></span>zukiwania  nowych <span class="_ _9"> </span>klientó<span class="_ _2"></span>w <span class="_ _9"> </span>i  dostosowania  strategii </div><div class="t m0 x6 hc yba ff1 fs3 fc0 sc0 ls0 ws0">rynkowych. <span class="_ _2"></span> </div><div class="t m0 x6 hc ybb ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ybc ff4 fs3 fc0 sc0 ls0 ws0">Na aktualn<span class="_ _2"></span>ą sytuację makroekonomiczną wpły<span class="_ _2"></span>w ma kilka czynn<span class="_ _2"></span>ików:<span class="ff1"> </span></div><div class="t m0 x6 hc ybd ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd h7 ybe ff1 fs3 fc0 sc0 ls7 ws0">1.<span class="ff9 ls0"> <span class="_ _1a"> </span><span class="ff3">Wzrost <span class="_ _e"></span>stóp <span class="_ _e"></span>proc<span class="_ _2"></span>entowych <span class="_ _e"></span>i <span class="_ _2"></span>p<span class="_ _2"></span>olityka <span class="_ _2"></span>mon<span class="_ _2"></span>etarna<span class="_ _2"></span></span></span><span class="ls10">: <span class="_ _e"></span><span class="ff4 ls0">W <span class="_ _e"></span>2025 <span class="_ _e"></span>roku <span class="_ _e"></span>większo<span class="_ _2"></span>ść <span class="_ _e"></span>głównych <span class="_ _e"></span>banków <span class="_ _e"></span>centralny<span class="_ _2"></span>ch, <span class="_ _e"></span>w </span></span></div><div class="t m0 x34 hc ybf ff4 fs3 fc0 sc0 ls0 ws0">tym <span class="_ _1b"> </span>Europejski <span class="_ _1b"> </span>Bank <span class="_ _1b"> </span>Centr<span class="_ _2"></span>alny <span class="_ _1b"> </span>(EBC) <span class="_ _1b"> </span>oraz <span class="_ _1b"> </span>Rezerwa <span class="_ _1b"> </span>F<span class="_ _2"></span>ederalna <span class="_ _1b"> </span>USA, <span class="_ _1b"> </span>zakończył<span class="_ _2"></span>a <span class="_ _1b"> </span>cykl <span class="_ _1b"> </span>podwyżek <span class="_ _1b"> </span>stóp </div><div class="t m0 x34 hc yc0 ff4 fs3 fc0 sc0 ls0 ws0">procentowych <span class="_ _e"></span>i <span class="_ _4"></span>przeszła <span class="_ _4"></span>w <span class="_ _e"></span>fazę <span class="_ _e"></span>ostro<span class="_ _2"></span>żnych <span class="_ _e"></span>obniżek <span class="_ _4"></span>lub <span class="_ _e"></span>utrzymania <span class="_ _4"></span>stóp <span class="_ _e"></span>n<span class="_ _2"></span>a <span class="_ _e"></span>stabilnym <span class="_ _e"></span>poziomie. <span class="_ _e"></span>Działan<span class="_ _2"></span>ia <span class="_ _e"></span>te </div><div class="t m0 x34 hc yc1 ff1 fs3 fc0 sc0 ls0 ws0">maj<span class="ff4">ą <span class="_ _f"> </span>na <span class="_ _f"> </span>celu <span class="_ _9"> </span>wspieranie <span class="_ _f"> </span>spowalniającej <span class="_ _f"> </span>gospodarki  po<span class="_ _0"></span> <span class="_ _9"> </span>o<span class="_ _2"></span>kresie <span class="_ _9"> </span>restrykcyjnej  polityki <span class="_ _9"> </span>monetarnej. <span class="_ _f"> </span>Pomimo </span></div><div class="t m0 x34 hc yc2 ff4 fs3 fc0 sc0 ls0 ws0">łagodzenia <span class="_ _5"> </span>polityki,  koszt<span class="_ _2"></span>y  kredytów <span class="_ _5"> </span>pozostają  relatywnie <span class="_ _5"> </span>wysokie,  co <span class="_ _1c"> </span>nadal <span class="_ _1c"> </span>może <span class="_ _1c"> </span>ograniczać <span class="_ _1c"> </span>dyn<span class="_ _2"></span>amikę </div><div class="t m0 x34 hc yc3 ff1 fs3 fc0 sc0 ls0 ws0">konsumpc<span class="ff4">ji <span class="_ _2"></span>oraz inwestycji przedsiębiorstw.<span class="_ _2"></span></span> </div><div class="t m0 xd h7 yc4 ff1 fs3 fc0 sc0 ls7 ws0">2.<span class="ff9 ls0"> <span class="_ _1a"> </span><span class="ff2">Inflacja</span></span><span class="ls10">: <span class="_ _e"></span><span class="ff4 ls0">W <span class="_ _e"></span>wielu <span class="_ _e"></span>krajach<span class="_ _2"></span> <span class="_ _2"></span>in<span class="_ _2"></span>flacja <span class="_ _e"></span>w <span class="_ _e"></span>2025 <span class="_ _2"></span>ro<span class="_ _2"></span>ku <span class="_ _e"></span>wyraźnie <span class="_ _e"></span>spad<span class="_ _2"></span>a <span class="_ _e"></span>dzięki <span class="_ _e"></span>normalizacji <span class="_ _e"></span>cen <span class="_ _e"></span>energii <span class="_ _e"></span>i <span class="_ _e"></span>żywności <span class="_ _e"></span>oraz </span></span></div><div class="t m0 x34 hc yc5 ff4 fs3 fc0 sc0 ls0 ws0">wygasaniu efe<span class="_ _0"></span>któw <span class="_ _0"></span>postpan<span class="_ _2"></span>demicznych. <span class="_ _0"></span>W <span class="_ _0"></span>Polsce <span class="_ _0"></span>inflacja również <span class="_ _a"></span>konty<span class="_ _2"></span>nuuje <span class="_ _0"></span>trend spad<span class="_ _0"></span>kowy i <span class="_ _a"></span>w <span class="_ _0"></span>przybliżeniu </div><div class="t m0 x34 hc yc6 ff4 fs3 fc0 sc0 ls0 ws0">zbliża <span class="_ _19"> </span>się <span class="_ _19"> </span>do <span class="_ _19"> </span>górnego <span class="_ _19"> </span>zakre<span class="_ _2"></span>su <span class="_ _19"> </span>celu <span class="_ _19"> </span>inflacyjnego <span class="_ _19"> </span>NB<span class="_ _2"></span>P, <span class="_ _19"> </span>choć <span class="_ _19"> </span>pres<span class="_ _2"></span>ja <span class="_ _5"> </span>p<span class="_ _2"></span>łacowa <span class="_ _19"> </span>i <span class="_ _5"> </span>ko<span class="_ _2"></span>szty <span class="_ _5"> </span>u<span class="_ _2"></span>sług <span class="_ _19"> </span>nadal <span class="_ _19"> </span>mogą </div><div class="t m0 x34 hc yc7 ff4 fs3 fc0 sc0 ls0 ws0">podtrzymywać inflację bazową na stosunkowo podwyższonym poziomie w<span class="_ _0"></span> porównaniu do okresu sprzed 2020 </div><div class="t m0 x34 hc yc8 ff1 fs3 fc0 sc0 lsc ws0">r.<span class="ls0"> </span></div><div class="t m0 xd h7 yc9 ff1 fs3 fc0 sc0 ls7 ws0">3.<span class="ff9 ls0"> <span class="_ _1a"> </span><span class="ff2">Spowolnienie <span class="_ _14"> </span>gospo<span class="_ _2"></span>darcze<span class="_ _2"></span></span></span><span class="ls11">: <span class="_ _14"> </span><span class="ff4 ls0">W <span class="_ _14"> </span>202<span class="_ _2"></span>5 <span class="_ _14"> </span>roku <span class="_ _1b"> </span>wiele <span class="_ _14"> </span>gospo<span class="_ _2"></span>darek <span class="_ _14"> </span>rozwiniętych <span class="_ _18"> </span>doś<span class="_ _2"></span>wiadcza <span class="_ _18"> </span>umiarkowanego </span></span></div><div class="t m0 x34 hc yca ff4 fs3 fc0 sc0 ls0 ws0">spowolnienia wzrostu<span class="_ _2"></span>, a część państw UE notuje wzrost bliski stagnacji. Przyczyniaj<span class="_ _2"></span>ą się d<span class="_ _0"></span>o tego nadal wysokie </div><div class="t m0 x34 hc ycb ff4 fs3 fc0 sc0 ls0 ws0">koszty finansowan<span class="_ _2"></span>ia, osłabienie <span class="_ _0"></span>popytu zewnętrznego oraz ostro<span class="_ _2"></span>żne nastroje kon<span class="_ _2"></span>sumentów i przedsiębiorstw. </div><div class="t m0 x34 hc ycc ff4 fs3 fc0 sc0 ls0 ws0">Wzrost <span class="_ _0"></span>gospodarczy w <span class="_ _8"></span>s<span class="_ _2"></span>trefie <span class="_ _0"></span>euro <span class="_ _a"></span>oraz USA <span class="_ _a"></span>jest <span class="_ _0"></span>słabszy<span class="_ _2"></span> <span class="_ _a"></span>niż <span class="_ _0"></span>w <span class="_ _a"></span>pop<span class="_ _2"></span>rzednich <span class="_ _a"></span>lat<span class="_ _2"></span>ach, <span class="_ _a"></span>cho<span class="_ _2"></span>ć <span class="_ _a"></span>p<span class="_ _2"></span>erspektywy <span class="_ _0"></span>na <span class="_ _0"></span>kolejne </div><div class="t m0 x34 hc ycd ff4 fs3 fc0 sc0 ls0 ws0">kwartały zaczy<span class="_ _2"></span>nają się poprawiać w związku z o<span class="_ _2"></span>czekiwanymi obniżkami stóp<span class="_ _2"></span>.<span class="ff1"> </span></div><div class="t m0 xd h7 yce ff1 fs3 fc0 sc0 ls7 ws0">4.<span class="ff9 ls0"> <span class="_ _1a"> </span><span class="ff2">Rynek <span class="_ _4"></span>pracy</span></span><span class="ls10">: <span class="_ _4"></span><span class="ls0">Rynek <span class="_ _4"></span>pracy <span class="_ _4"></span>w <span class="_ _4"></span>2025 <span class="_ _4"></span>roku <span class="_ _4"></span>pozosta<span class="_ _2"></span>je <span class="_ _e"></span>relaty<span class="_ _2"></span>wnie <span class="_ _e"></span>s<span class="_ _2"></span>tabilny, <span class="_ _4"></span>a <span class="_ _4"></span>poziom <span class="_ _4"></span>bezrobocia <span class="_ _4"></span>w <span class="_ _4"></span>wielu <span class="_ _4"></span>krajach </span></span></div><div class="t m0 x34 hc ycf ff4 fs3 fc0 sc0 ls0 ws0">nadal <span class="_ _2"></span>jest niski,<span class="_ _2"></span> choć <span class="_ _2"></span>presja na wzrost <span class="_ _2"></span>wynagrodzeń <span class="_ _2"></span>stopniowo s<span class="_ _2"></span>łabnie. W <span class="_ _2"></span>Polsce bezrob<span class="_ _2"></span>ocie utrzymuje <span class="_ _2"></span>się na<span class="_ _2"></span> </div><div class="t m0 x34 hc yd0 ff4 fs3 fc0 sc0 ls0 ws0">niskich <span class="_ _14"> </span>poziomach, <span class="_ _14"> </span>jednak <span class="_ _14"> </span>część <span class="_ _14"> </span>przedsiębiorstw <span class="_ _14"> </span>może <span class="_ _14"> </span>odcz<span class="_ _2"></span>uwać <span class="_ _14"> </span>rosn<span class="_ _2"></span>ące <span class="_ _14"> </span>koszty <span class="_ _14"> </span>pracy <span class="_ _14"> </span>oraz <span class="_ _14"> </span>potrzebę </div><div class="t m0 x34 hc yd1 ff1 fs3 fc0 sc0 ls0 ws0">optymalizacji zatrud<span class="_ _2"></span>nienia w reakcji na spo<span class="_ _2"></span>wolnienie gospodarcze.<span class="_ _2"></span> </div><div class="t m0 xd h7 yd2 ff1 fs3 fc0 sc0 ls7 ws0">5.<span class="ff9 ls0"> <span class="_ _1a"> </span><span class="ff3">Problemy w łańcu<span class="_ _2"></span>chach dostaw<span class="_ _2"></span></span></span><span class="ls10">: <span class="ff4 ls0">Globalne łań<span class="_ _2"></span>cuchy dostaw w 202<span class="_ _2"></span>5 roku w dużej <span class="_ _2"></span>mierze us<span class="_ _2"></span>tabilizowały się po </span></span></div><div class="t m0 x34 hc yd3 ff4 fs3 fc0 sc0 ls0 ws0">zakłóceniach <span class="_ _2"></span>pandemicznych, cho<span class="_ _2"></span>ć nadal <span class="_ _2"></span>mogą być n<span class="_ _2"></span>arażone na <span class="_ _2"></span>szoki związane <span class="_ _2"></span>z napięciami <span class="_ _2"></span>geopolitycznymi, </div><div class="t m0 x34 hc yd4 ff4 fs3 fc0 sc0 ls0 ws0">sytuacją <span class="_ _1d"> </span>na <span class="_ _1b"> </span>Morzu<span class="_ _2"></span> <span class="_ _1b"> </span>Czerwonym, <span class="_ _1d"> </span>wysokimi <span class="_ _1d"> </span>cenami <span class="_ _1b"> </span>frachtu<span class="_ _2"></span> <span class="_ _1b"> </span>oraz <span class="_ _1d"> </span>niepewnością <span class="_ _1d"> </span>na <span class="_ _1b"> </span>ryn<span class="_ _e"></span>kach <span class="_ _1b"> </span>surowców<span class="_ _2"></span> </div><div class="t m0 x34 hc yd5 ff4 fs3 fc0 sc0 ls0 ws0">energetycznych.  Czynn<span class="_ _2"></span>iki  te  mogą  wpływać  na  koszty  transp<span class="_ _2"></span>ortu,  terminy  dostaw  oraz  poziom  za<span class="_ _2"></span>pasów </div><div class="t m0 x34 hc yd6 ff4 fs3 fc0 sc0 ls0 ws0">przedsiębiorstw.<span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf7" class="pf w0 h0" ><div class="pc pc7 w0 h0"><img class="bi x2 yd7 w3 h1a" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h6 yb ff1 fs2 fc0 sc0 ls0 ws0">7 </div><div class="t m0 x6 hc yc ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">Koniunktura <span class="_ _14"> </span>na <span class="_ _19"> </span>rynku <span class="_ _19"> </span>az<span class="_ _2"></span>jatyckim <span class="_ _19"> </span>związana <span class="_ _19"> </span>z <span class="_ _14"> </span>aktualnym <span class="_ _19"> </span>wzros<span class="_ _2"></span>tem <span class="_ _19"> </span>PKB <span class="_ _14"> </span>tamtejszych <span class="_ _14"> </span>krajów <span class="_ _19"> </span>pozostaje <span class="_ _14"> </span>istotnym </div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">czynnikiem <span class="_ _4"></span>wpływającym <span class="_ _4"></span>n<span class="_ _2"></span>a <span class="_ _4"></span>sytu<span class="_ _2"></span>ację <span class="_ _4"></span>finansową <span class="_ _4"></span>całej <span class="_ _4"></span>Grupy<span class="_ _2"></span> <span class="_ _4"></span>ze <span class="_ _4"></span>względu <span class="_ _4"></span>na <span class="_ _4"></span>to, <span class="_ _4"></span>że <span class="_ _7"></span>Grupa <span class="_ _4"></span>nabywa <span class="_ _4"></span>towary <span class="_ _7"></span>głównie <span class="_ _e"></span>od<span class="_ _2"></span> </div><div class="t m0 x6 hc yd9 ff4 fs3 fc0 sc0 ls0 ws0">wytwórców <span class="_ _e"></span>tamtejszego <span class="_ _e"></span>rejonu. <span class="_ _e"></span>W <span class="_ _e"></span>2024 <span class="_ _2"></span>roku <span class="_ _e"></span>n<span class="_ _2"></span>a <span class="_ _2"></span>kon<span class="_ _2"></span>iunkturę <span class="_ _2"></span>tę <span class="_ _e"></span>miały<span class="_ _2"></span> <span class="_ _2"></span>wpływ <span class="_ _e"></span>wyzwania <span class="_ _e"></span>wynikające <span class="_ _e"></span>z <span class="_ _2"></span>niepe<span class="_ _2"></span>wności <span class="_ _2"></span>na </div><div class="t m0 x6 hc yda ff4 fs3 fc0 sc0 ls0 ws0">rynku <span class="_ _5"> </span>chińskim, <span class="_ _1c"> </span>takie <span class="_ _5"> </span>jak <span class="_ _5"> </span>spowolnienie <span class="_ _5"> </span>w <span class="_ _1c"> </span>sektorze <span class="_ _5"> </span>nieru<span class="_ _2"></span>chomości, <span class="_ _1c"> </span>os<span class="_ _2"></span>łabienie <span class="_ _1c"> </span>dyn<span class="_ _2"></span>amiki <span class="_ _1c"> </span>importu <span class="_ _5"> </span>i <span class="_ _1c"> </span>eksp<span class="_ _2"></span>ortu <span class="_ _1c"> </span>oraz </div><div class="t m0 x6 hc ydb ff4 fs3 fc0 sc0 ls0 ws0">zakłócenia <span class="_ _9"> </span>w <span class="_ _7"></span>łańcuchach<span class="_ _2"></span> <span class="_ _7"></span>dostaw. <span class="_ _7"> </span>W <span class="_ _9"> </span>2025 <span class="_ _7"></span>roku <span class="_ _9"> </span>niepewność <span class="_ _9"> </span>ta <span class="_ _7"> </span>częś<span class="_ _2"></span>ciowo <span class="_ _7"></span>utrzymuje <span class="_ _9"> </span>się<span class="_ _2"></span><span class="ff1"> <span class="_ _7"> </span></span>− <span class="_ _7"> </span>wzros<span class="_ _2"></span>t <span class="_ _7"></span>gospod<span class="_ _2"></span>arczy <span class="_ _7"> </span>Chin </div><div class="t m0 x6 hc ydc ff4 fs3 fc0 sc0 ls0 ws0">pozostaje u<span class="_ _2"></span>miarkowany, a słaby popy<span class="_ _2"></span>t wewnętrzny oraz napięcia handlowe nad<span class="_ _2"></span>al wpływają n<span class="_ _2"></span>a aktywność produkcy<span class="_ _2"></span>jną </div><div class="t m0 x6 hc ydd ff4 fs3 fc0 sc0 ls0 ws0">regionu. Ceny nabywanych towarów, warunki handlowe, terminy realizacji zamówi<span class="_ _2"></span>eń oraz koszty logistyczne pomiędzy </div><div class="t m0 x6 hc yde ff4 fs3 fc0 sc0 ls0 ws0">Azją <span class="_ _0"></span>a <span class="_ _a"></span>Eu<span class="_ _2"></span>ropą <span class="_ _a"></span>mogą nadal <span class="_ _a"></span>podlegać <span class="_ _a"></span>is<span class="_ _2"></span>totnym <span class="_ _a"></span>flukt<span class="_ _2"></span>uacjom, <span class="_ _a"></span>s<span class="_ _2"></span>zczególnie <span class="_ _a"></span>w <span class="_ _0"></span>kontekście <span class="_ _0"></span>utrzymują<span class="_ _2"></span>cych <span class="_ _a"></span>s<span class="_ _2"></span>ię <span class="_ _a"></span>wysokich kosztów </div><div class="t m0 x6 hc ydf ff4 fs3 fc0 sc0 ls0 ws0">transportu<span class="_ _2"></span> oraz ryzyka kolejnych zakłóceń geopo<span class="_ _2"></span>litycznych.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ye0 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ye1 ff4 fs3 fc0 sc0 ls0 ws0">Wpływ <span class="_ _2"></span>tych <span class="_ _2"></span>czynników <span class="_ _2"></span>trudno <span class="_ _2"></span>jednak <span class="_ _2"></span>oszacować<span class="_ _2"></span><span class="ff1">, <span class="_ _2"></span></span>gdyż <span class="_ _2"></span>przyszła <span class="_ _2"></span>ekonomiczna <span class="_ _2"></span>i <span class="_ _2"></span>regulacyjna s<span class="_ _2"></span>ytuacja <span class="_ _2"></span>może różn<span class="_ _2"></span>ić się <span class="_ _2"></span>od </div><div class="t m0 x6 hc ye2 ff4 fs3 fc0 sc0 ls0 ws0">oczekiwań <span class="_ _18"> </span>Zarzą<span class="_ _2"></span>du <span class="_ _18"> </span>Jedn<span class="_ _2"></span>ostki <span class="_ _18"> </span>Dominującej. <span class="_ _1b"> </span>Kierownictwo <span class="_ _1b"> </span>Grupy <span class="_ _18"> </span>uważnie <span class="_ _1b"> </span>przygląda <span class="_ _18"> </span>się <span class="_ _1b"> </span>rozwojowi <span class="_ _18"> </span>wydarzeń <span class="_ _1b"> </span>i </div><div class="t m0 x6 hc ye3 ff4 fs3 fc0 sc0 ls0 ws0">dostosowuje z<span class="_ _2"></span>amierzenia strategiczne w celu minimalizo<span class="_ _2"></span>wania ty<span class="_ _2"></span>ch zagrożeń.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hb ye4 ff2 fs6 fc0 sc0 ls9 ws0">2.2.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff2">ZMIANY NA RYNKAC<span class="_ _0"></span>H FINANSOWYCH<span class="_ _0"></span> </span></span></div><div class="t m0 x6 hc ye5 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ye6 ff4 fs3 fc0 sc0 ls0 ws0">Silne <span class="_ _7"></span>powiązanie <span class="_ _9"> </span>Grupy <span class="_ _9"> </span>z <span class="_ _7"> </span>d<span class="_ _2"></span>ostawcami <span class="_ _7"></span>zagranicznymi <span class="_ _9"> </span>i <span class="_ _7"></span>roz<span class="_ _2"></span>liczanie <span class="_ _7"></span>się <span class="_ _7"> </span>z <span class="_ _9"> </span>nimi <span class="_ _7"> </span>w <span class="_ _9"> </span>USD <span class="_ _7"> </span>or<span class="_ _2"></span>az <span class="_ _7"> </span>CNY <span class="_ _9"> </span>powoduje <span class="_ _7"> </span>wrażli<span class="_ _2"></span>wość </div><div class="t m0 x6 hc ye7 ff4 fs3 fc0 sc0 ls0 ws0">wyników <span class="_ _7"></span>finansowych <span class="_ _7"></span>Grupy <span class="_ _7"></span>na <span class="_ _7"></span>zmiany <span class="_ _7"></span>kursu <span class="_ _7"></span>walut.<span class="_ _2"></span><span class="ff1"> <span class="_ _7"></span></span>W <span class="_ _7"></span>2025 <span class="_ _4"></span>roku<span class="_ _2"></span> <span class="_ _4"></span>wah<span class="_ _2"></span>ania <span class="_ _7"></span>kursów <span class="_ _7"></span>walutowych <span class="_ _7"></span>pozos<span class="_ _2"></span>tają <span class="_ _7"></span>istotne <span class="_ _7"></span>i </div><div class="t m0 x6 hc ye8 ff4 fs3 fc0 sc0 ls0 ws0">wynikają <span class="_ _e"></span>z <span class="_ _2"></span>kilku <span class="_ _e"></span>czynników, <span class="_ _e"></span>w <span class="_ _2"></span>tym <span class="_ _2"></span>zmieniającej <span class="_ _e"></span>się <span class="_ _e"></span>polityki <span class="_ _2"></span>monetarnej <span class="_ _e"></span>głównych <span class="_ _e"></span>banków <span class="_ _2"></span>centra<span class="_ _2"></span>lnych, <span class="_ _2"></span>s<span class="_ _2"></span>powalniającej </div><div class="t m0 x6 hc ye9 ff4 fs3 fc0 sc0 ls0 ws0">gospodarki <span class="_ _1b"> </span>USA, <span class="_ _18"> </span>niestabilnej <span class="_ _1b"> </span>sytuacji <span class="_ _18"> </span>gospodarczej <span class="_ _1b"> </span>w <span class="_ _14"> </span>Chin<span class="_ _2"></span>ach <span class="_ _18"> </span>oraz <span class="_ _1b"> </span>utrzymujących <span class="_ _18"> </span>s<span class="_ _2"></span>i<span class="_ _2"></span>ę <span class="_ _18"> </span>nap<span class="_ _2"></span>ięć <span class="_ _18"> </span>geopolitycznych </div><div class="t m0 x6 hc yea ff4 fs3 fc0 sc0 ls0 ws0">wpływających  na  globalne <span class="_ _f"> </span>rynki  finansowe.  Dodatkowo <span class="_ _f"> </span>obserwowane  są  okreso<span class="_ _2"></span>we <span class="_ _f"> </span>zmiany<span class="_ _2"></span>  oczekiw<span class="_ _0"></span>ań  rynkowych </div><div class="t m0 x6 hc yeb ff4 fs3 fc0 sc0 ls0 ws0">dotyczących przyszły<span class="_ _2"></span>ch decyzji banków ce<span class="_ _0"></span>ntralnych oraz sytuacji na rynku obligacji. Grupa uważnie monitoruje sytuację </div><div class="t m0 x6 hc yec ff4 fs3 fc0 sc0 ls0 ws0">walutową <span class="_ _a"></span>n<span class="_ _2"></span>a <span class="_ _a"></span>ryn<span class="_ _2"></span>kach <span class="_ _a"></span>ś<span class="_ _2"></span>wiatowych <span class="_ _0"></span>i <span class="_ _a"></span>występują<span class="_ _2"></span>ce <span class="_ _a"></span>na <span class="_ _0"></span>nich <span class="_ _0"></span>trendy<span class="_ _2"></span>, <span class="_ _a"></span>okresowo aktualizując <span class="_ _a"></span>cen<span class="_ _2"></span>y <span class="_ _a"></span>swoich towarów. <span class="_ _a"></span>W <span class="_ _0"></span>zw<span class="_ _2"></span>iąz<span class="_ _2"></span>ku </div><div class="t m0 x6 hc y23 ff4 fs3 fc0 sc0 ls0 ws0">z tym marże mogą nadal <span class="_ _2"></span>podlegać okresowym wahan<span class="_ _2"></span>iom.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y24 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y25 ff4 fs3 fc0 sc0 ls0 ws0">Należy jednak p<span class="_ _2"></span>odkreślić, że ponieważ spora część p<span class="_ _2"></span>rzychodów Grupy realizowan<span class="_ _2"></span>a jest w kan<span class="_ _2"></span>ale eksportowym, według </div><div class="t m0 x6 hc y26 ff4 fs3 fc0 sc0 ls0 ws0">cen o<span class="_ _2"></span>kreślonych <span class="_ _2"></span>w <span class="_ _2"></span>walutach <span class="_ _2"></span>obcy<span class="_ _2"></span>ch<span class="ff1">, <span class="_ _2"></span></span>w <span class="_ _2"></span>pewnym <span class="_ _2"></span>stopn<span class="_ _2"></span>iu za<span class="_ _2"></span>bezpiecza <span class="_ _2"></span>to Grup<span class="_ _2"></span>ę <span class="_ _2"></span>przed <span class="_ _2"></span>gwałtownymi <span class="_ _2"></span>wahan<span class="_ _2"></span>iami kurs<span class="_ _2"></span>ów </div><div class="t m0 x6 hc y27 ff1 fs3 fc0 sc0 ls0 ws0">walut. <span class="_ _5"> </span><span class="ff4">Niemniej, <span class="_ _5"> </span>za<span class="_ _2"></span>bezpieczenie <span class="_ _5"> </span>to <span class="_ _5"> </span>nie <span class="_ _5"> </span>el<span class="_ _2"></span>iminuje <span class="_ _5"> </span>całkowicie <span class="_ _5"> </span>wpły<span class="_ _2"></span>wu <span class="_ _5"> </span>fluktuacji <span class="_ _5"> </span>kurs<span class="_ _2"></span>owych, <span class="_ _5"> </span>co <span class="_ _5"> </span>może <span class="_ _5"> </span>negatywni<span class="_ _2"></span>e </span></div><div class="t m0 x6 hc y28 ff4 fs3 fc0 sc0 ls0 ws0">oddziaływać na <span class="_ _2"></span>wyniki finansowe Grupy. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y29 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y2a ff4 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _2"></span>poniższym <span class="_ _2"></span>wykresie p<span class="_ _2"></span>rzedstawiono <span class="_ _2"></span>wahania ś<span class="_ _2"></span>redniego ku<span class="_ _2"></span>rsu NBP <span class="_ _2"></span>dla <span class="_ _2"></span>podstawowych <span class="_ _2"></span>kursów <span class="_ _2"></span>walut <span class="_ _2"></span>stosowanych <span class="_ _2"></span>w </div><div class="t m0 x6 hc y2b ff4 fs3 fc0 sc0 ls0 ws0">działalności spó<span class="_ _2"></span>łki w 202<span class="ff1">5 <span class="lsc">r.</span> </span></div><div class="t m0 x6 hc y2c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 hc yed ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 yee wb h1b"><div class="t m0 x35 h5 yef ff1 fs1 fc0 sc0 ls0 ws0">0,46</div><div class="t m0 x35 h5 yf0 ff1 fs1 fc0 sc0 ls0 ws0">0,48</div><div class="t m0 x35 h5 yf1 ff1 fs1 fc0 sc0 ls0 ws0">0,5</div><div class="t m0 x35 h5 yf2 ff1 fs1 fc0 sc0 ls0 ws0">0,52</div><div class="t m0 x35 h5 yf3 ff1 fs1 fc0 sc0 ls0 ws0">0,54</div><div class="t m0 x35 h5 yf4 ff1 fs1 fc0 sc0 ls0 ws0">0,56</div><div class="t m0 x35 h5 yf5 ff1 fs1 fc0 sc0 ls0 ws0">0,58</div><div class="t m0 x1a h5 yef ff1 fs1 fc0 sc0 ls0 ws0">3,5</div><div class="t m0 x1a h5 yf6 ff1 fs1 fc0 sc0 ls0 ws0">3,6</div><div class="t m0 x1a h5 yf7 ff1 fs1 fc0 sc0 ls0 ws0">3,7</div><div class="t m0 x1a h5 yf1 ff1 fs1 fc0 sc0 ls0 ws0">3,8</div><div class="t m0 x1a h5 yf8 ff1 fs1 fc0 sc0 ls0 ws0">3,9</div><div class="t m0 x25 h1c yf9 ff1 fsc fc0 sc0 ls0 ws0">4</div><div class="t m0 x1a h5 yf3 ff1 fs1 fc0 sc0 ls0 ws0">4,1</div><div class="t m0 x1a h5 yfa ff1 fs1 fc0 sc0 ls0 ws0">4,2</div><div class="t m0 x1a h5 yfb ff1 fs1 fc0 sc0 ls0 ws0">4,3</div><div class="t m0 x1a h5 yf5 ff1 fs1 fc0 sc0 ls0 ws0">4,4</div><div class="t m4 x36 h4 yfc ff2 fs1 fc0 sc0 ls0 ws0">CNY</div><div class="t m4 x37 h4 yfd ff2 fs1 fc0 sc0 ls0 ws0">USD ORAZ EUR</div><div class="t m0 x38 h1d yfe ff3 fsd fc0 sc0 ls0 ws0">Ś<span class="_ _4"></span>r<span class="_ _e"></span>e<span class="_ _4"></span>d<span class="_ _4"></span>n<span class="_ _4"></span>i<span class="_ _4"></span>e<span class="_ _4"></span> <span class="_ _7"></span>k<span class="_ _4"></span>u<span class="_ _4"></span>r<span class="_ _e"></span>s<span class="_ _e"></span>y<span class="_ _4"></span> <span class="_ _7"></span>N<span class="_ _4"></span>B<span class="_ _4"></span>P<span class="_ _7"></span> <span class="_ _4"></span>n<span class="_ _4"></span>a<span class="_ _4"></span>j<span class="_ _4"></span>w<span class="_ _e"></span>a<span class="_ _4"></span>ż<span class="_ _4"></span>n<span class="_ _4"></span>i<span class="_ _4"></span>e<span class="_ _4"></span>j<span class="_ _4"></span>s<span class="_ _4"></span>z<span class="_ _4"></span>y<span class="_ _e"></span>c<span class="_ _7"></span>h<span class="_ _4"></span> <span class="_ _7"></span>ś<span class="_ _4"></span>w<span class="_ _4"></span>i<span class="_ _4"></span>a<span class="_ _4"></span>t<span class="_ _e"></span>o<span class="_ _4"></span>w<span class="_ _7"></span>y<span class="_ _e"></span>c<span class="_ _4"></span>h<span class="_ _4"></span> </div><div class="t m0 x39 h1d yff ff2 fsd fc0 sc0 ls0 ws0">w<span class="_ _e"></span>a<span class="_ _4"></span>l<span class="_ _4"></span>u<span class="_ _4"></span>t<span class="_ _4"></span> <span class="_ _7"></span>w<span class="_ _4"></span> <span class="_ _4"></span>s<span class="_ _4"></span>t<span class="_ _e"></span>o<span class="_ _4"></span>s<span class="_ _4"></span>u<span class="_ _4"></span>n<span class="_ _4"></span>k<span class="_ _e"></span>u<span class="_ _4"></span> <span class="_ _9"></span>d<span class="_ _4"></span>o<span class="_ _4"></span> <span class="_ _4"></span>P<span class="_ _4"></span>L<span class="_ _4"></span>N<span class="_ _7"></span> <span class="_ _4"></span>w<span class="_ _4"></span> <span class="_ _4"></span>2<span class="_ _4"></span>0<span class="_ _4"></span>2<span class="_ _4"></span>5<span class="_ _4"></span> <span class="_ _7"></span>r<span class="_ _a"></span>.</div><div class="t m0 x2d h5 y100 ff1 fs1 fc6 sc0 ls0 ws0">USD<span class="_ _1e"> </span>EUR<span class="_ _1e"> </span>CNY</div></div></div><div class="pi" ></div></div><div id="pf8" class="pf w0 h0" ><div class="pc pc8 w0 h0"><img class="bi x2 y101 w3 h1e" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h6 yb ff1 fs2 fc0 sc0 ls0 ws0">8 </div><div class="t m0 x6 h11 y102 ff4 fs7 fc0 sc0 ls0 ws0">Źródło: opr<span class="_ _0"></span>acowanie własne n<span class="_ _0"></span>a podstawie <span class="ff1 fc7">https<span class="_ _0"></span>://nbp.pl/statystyk<span class="_ _0"></span>a-i-sprawozdawczosc/kur<span class="_ _0"></span>sy/archiwum-tabela-a-csv<span class="_ _0"></span>-xls<span class="fc0"> </span></span></div><div class="t m0 x6 h7 y103 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y104 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _9"> </span>korzy<span class="_ _2"></span>sta <span class="_ _9"> </span>z <span class="_ _f"> </span>finansowania <span class="_ _9"> </span>kapita<span class="_ _2"></span>łem <span class="_ _9"> </span>obcym. <span class="_ _9"> </span>Wzros<span class="_ _2"></span>t <span class="_ _9"> </span>stóp <span class="_ _f"> </span>procentowych <span class="_ _9"> </span>n<span class="_ _2"></span>a <span class="_ _9"> </span>rynku <span class="_ _9"> </span>finansowym <span class="_ _f"> </span>może <span class="_ _9"> </span>wpły<span class="_ _2"></span>nąć </div><div class="t m0 x6 hc y105 ff4 fs3 fc0 sc0 ls0 ws0">negatywnie <span class="_ _4"></span>na <span class="_ _7"></span>koszty <span class="_ _7"></span>obsługi <span class="_ _4"></span>finansowania <span class="_ _7"></span>i <span class="_ _4"></span>zmniejszy<span class="_ _2"></span>ć <span class="_ _4"></span>rentowność <span class="_ _7"></span>Grupy, <span class="_ _4"></span>gd<span class="_ _2"></span>yż <span class="_ _4"></span>Jednostka <span class="_ _7"></span>Dominująca <span class="_ _9"> </span>oraz <span class="_ _7"></span>spółka </div><div class="t m0 x6 hc y106 ff4 fs3 fc0 sc0 ls0 ws0">zależna <span class="_ _2"></span>w Chin<span class="_ _2"></span>ach <span class="_ _2"></span><span class="ff1">zawiera</span><span class="ls12">ją</span><span class="ff1"> <span class="_ _2"></span>umowy <span class="_ _2"></span>kredytowe <span class="_ _2"></span>o <span class="_ _2"></span>zmiennym <span class="_ _2"></span>oprocentowaniu <span class="_ _2"></span>w<span class="_ _2"></span> <span class="_ _2"></span>swoich <span class="_ _2"></span>walutach <span class="_ _2"></span>funkcjonaln<span class="_ _2"></span>ych <span class="_ _2"></span>(PLN </span></div><div class="t m0 x6 hc y107 ff1 fs3 fc0 sc0 ls0 ws0">oraz CNY).  </div><div class="t m0 x6 hc y108 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y109 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _e"></span>2025 <span class="_ _e"></span>roku<span class="_ _2"></span>, <span class="_ _e"></span>w <span class="_ _e"></span>porównan<span class="_ _2"></span>iu <span class="_ _e"></span>z <span class="_ _4"></span>rokiem <span class="_ _e"></span>2024, <span class="_ _4"></span>w <span class="_ _e"></span>którym <span class="_ _4"></span>stopy<span class="_ _2"></span> <span class="_ _e"></span>procentowe <span class="_ _e"></span>Narod<span class="_ _2"></span>owego <span class="_ _e"></span>Banku <span class="_ _4"></span>Polskiego <span class="_ _e"></span>p<span class="_ _2"></span>ozostawały </div><div class="t m0 x6 hc y10a ff4 fs3 fc0 sc0 ls0 ws0">stabilne, <span class="_ _2"></span>Rada <span class="_ _2"></span>Polityki <span class="_ _2"></span>Pieniężnej <span class="_ _2"></span>rozpoczęła <span class="_ _2"></span>cykl ł<span class="_ _2"></span>agodzenia po<span class="_ _2"></span>lityki pieniężnej. <span class="_ _2"></span>Stopa <span class="_ _2"></span>referencyjna <span class="_ _2"></span>NBP, <span class="_ _2"></span>utrzymywana </div><div class="t m0 x6 hc y10b ff4 fs3 fc0 sc0 ls0 ws0">na poziomie 5,75% na początku roku<span class="_ _2"></span>, była w trakcie <span class="_ _0"></span>roku stopniowo obn<span class="_ _2"></span>iżana. Pierwsza obniżka nastąp<span class="_ _2"></span>iła w m<span class="_ _0"></span>aju 2025 </div><div class="t m0 x6 hc y10c ff4 fs3 fc0 sc0 ls0 ws0">roku, <span class="_ _2"></span>a <span class="_ _2"></span>ko<span class="_ _2"></span>lejne <span class="_ _2"></span>decyzje <span class="_ _2"></span>o <span class="_ _2"></span>obniżeniu <span class="_ _2"></span>s<span class="_ _2"></span>tóp <span class="_ _2"></span>zapadały <span class="_ _2"></span>w <span class="_ _2"></span>lipcu,<span class="_ _2"></span> wrześniu<span class="_ _2"></span>, <span class="_ _2"></span>październiku, <span class="_ _e"></span>listopadzie <span class="_ _2"></span>oraz <span class="_ _2"></span>grud<span class="_ _2"></span>niu <span class="_ _2"></span>2025 <span class="_ _2"></span>roku. </div><div class="t m0 x6 hc y10d ff1 fs3 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>rezultacie na <span class="_ _2"></span>ko<span class="_ _2"></span>niec 2025 <span class="_ _2"></span>roku <span class="_ _2"></span>stopa <span class="_ _2"></span>referencyjna <span class="_ _2"></span>w<span class="ff4">y<span class="_ _2"></span>niosła <span class="_ _2"></span>4,00%, <span class="_ _2"></span>co oznacza <span class="_ _2"></span>spadek <span class="_ _2"></span>o <span class="_ _2"></span>1,75 <span class="_ _2"></span>punktu <span class="_ _2"></span>procentowego </span></div><div class="t m0 x6 hc y10e ff4 fs3 fc0 sc0 ls0 ws0">w stosunku<span class="_ _2"></span> do poziomu obowiązującego na po<span class="_ _2"></span>czątku roku.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y10f ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y110 ff4 fs3 fc0 sc0 ls0 ws0">Na poniżs<span class="_ _2"></span>zym wykresie przedstawiono z<span class="_ _2"></span>miany referencyjnej stopy<span class="_ _2"></span> procentowej NPB w okresie 2022<span class="_ _e"></span><span class="ff1">-2025 <span class="lsc">r. </span> </span></div><div class="t m0 x6 hc y111 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3a hc yc0 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h11 y112 ff4 fs7 fc0 sc0 ls0 ws0">Źródło: opr<span class="_ _0"></span>acowanie własne n<span class="_ _0"></span>a podstawie <span class="ff1 fc7">https<span class="_ _0"></span>://nbp.pl/polityka-pieni<span class="_ _0"></span>ezna/decyzje-rpp/podstawowe-sto<span class="_ _0"></span>py-proce<span class="_ _0"></span>ntowe-<span class="ls3">nbp</span><span class="fc0"> </span></span></div><div class="t m0 x6 hc y113 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y114 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y115 ff4 fs3 fc0 sc0 ls0 ws0">W 2025 <span class="_ _0"></span>roku Ludowy Bank <span class="_ _0"></span>Chin (People’s <span class="_ _0"></span>Bank of China, <span class="_ _0"></span>PBoC) prowadził umiarkowanie łagodną politykę pie<span class="_ _0"></span>niężną. Na </div><div class="t m0 x6 hc y116 ff4 fs3 fc0 sc0 ls0 ws0">początku <span class="_ _9"> </span>roku <span class="_ _9"> </span>ro<span class="_ _2"></span>czna <span class="_ _7"> </span>stopa <span class="_ _9"> </span>referencyjna <span class="_ _9"> </span>LPR <span class="_ _9"> </span>(Loan <span class="_ _9"> </span>Prim<span class="_ _2"></span>e <span class="_ _7"> </span>Rate) <span class="_ _9"> </span>wynosiła <span class="_ _9"> </span>3,10%. <span class="_ _9"> </span>W <span class="_ _f"> </span>maju <span class="_ _9"> </span>2025 <span class="_ _7"> </span>ro<span class="_ _2"></span>ku <span class="_ _7"> </span>d<span class="_ _2"></span>okonano <span class="_ _9"> </span>jej </div><div class="t m0 x6 hc y117 ff4 fs3 fc0 sc0 ls0 ws0">obniżenia <span class="_ _7"></span>o <span class="_ _4"></span>0,10 <span class="_ _4"></span>p<span class="_ _2"></span>unktu <span class="_ _4"></span>p<span class="_ _2"></span>rocentowego <span class="_ _7"></span>do <span class="_ _4"></span>pozio<span class="_ _2"></span>mu <span class="_ _4"></span>3,00%, <span class="_ _7"></span>a <span class="_ _4"></span>stop<span class="_ _2"></span>a <span class="_ _4"></span>LPR <span class="_ _7"></span>dla <span class="_ _4"></span>kredytów <span class="_ _7"></span>o <span class="_ _4"></span>terminie <span class="_ _4"></span>po<span class="_ _2"></span>wyżej <span class="_ _4"></span>p<span class="_ _2"></span>ięciu <span class="_ _4"></span>lat </div><div class="t m0 x6 hc y118 ff4 fs3 fc0 sc0 ls0 ws0">została obniżo<span class="_ _2"></span>na z 3,60% do 3,50%. Po tej decyzji sto<span class="_ _2"></span>py pozostawały n<span class="_ _2"></span>a niezmienionym poziomie do koń<span class="_ _2"></span>ca 2025 roku. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y119 ff4 fs3 fc0 sc0 ls0 ws0">Zmiany <span class="_ _4"></span>te <span class="_ _7"></span>stanowiły <span class="_ _4"></span>element <span class="_ _7"></span>działań <span class="_ _4"></span>mających<span class="_ _2"></span> <span class="_ _4"></span>na <span class="_ _4"></span>celu <span class="_ _7"></span>wsparcie <span class="_ _4"></span>wzrostu <span class="_ _7"></span>gospodarczego <span class="_ _4"></span>poprzez <span class="_ _7"></span>obniżenie <span class="_ _4"></span>koszt<span class="_ _2"></span>ów </div><div class="t m0 x6 hc y11a ff4 fs3 fc0 sc0 ls0 ws0">finansowania w warun<span class="_ _2"></span>kach spowolnienia gospod<span class="_ _2"></span>arki oraz utrzymującej się sł<span class="_ _2"></span>abości sektora nieruchomości.<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y11b ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y11c ff4 fs3 fc0 sc0 ls0 ws0">Stopy <span class="_ _e"></span>p<span class="_ _2"></span>rocentowe <span class="_ _e"></span>dla <span class="_ _e"></span>kredytów <span class="_ _e"></span>w <span class="_ _4"></span>Chinach <span class="_ _e"></span>są <span class="_ _4"></span>zwykle <span class="_ _e"></span>niższe <span class="_ _e"></span>niż <span class="_ _4"></span>w <span class="_ _e"></span>Polsce, <span class="_ _e"></span>co <span class="_ _4"></span>wynika <span class="_ _e"></span>z <span class="_ _e"></span>różnic <span class="_ _4"></span>w <span class="_ _e"></span>polityce <span class="_ _e"></span>monetarn<span class="_ _2"></span>ej <span class="_ _e"></span>i </div><div class="t m0 x6 hc y11d ff4 fs3 fc0 sc0 ls0 ws0">gospodarce <span class="_ _2"></span>obu kraj<span class="_ _2"></span>ów. W Chin<span class="_ _2"></span>ach rząd <span class="_ _2"></span>prowadzi <span class="_ _2"></span>bardziej eksp<span class="_ _2"></span>ansywną <span class="_ _2"></span>politykę monetarną,<span class="_ _2"></span> utrzymują<span class="_ _2"></span>c niższe <span class="_ _2"></span>stopy, </div><div class="t m0 x6 hc y11e ff4 fs3 fc0 sc0 ls0 ws0">podczas gdy<span class="_ _2"></span> w Polsce wyższe stop<span class="_ _2"></span>y procentowe są stosowan<span class="_ _2"></span>e, aby kontrolować in<span class="_ _2"></span>flację i stabilizować gospod<span class="_ _2"></span>arkę.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y11f ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y120 ff4 fs3 fc0 sc0 ls0 ws0">Aby <span class="_ _4"></span>minimalizować <span class="_ _4"></span>ry<span class="_ _2"></span>zyko<span class="ff1"> <span class="_ _4"></span></span>n<span class="_ _2"></span>egatywnego <span class="_ _4"></span>wpły<span class="_ _2"></span>wu <span class="_ _4"></span>zmian <span class="_ _4"></span>stóp <span class="_ _4"></span>p<span class="_ _2"></span>rocentowych <span class="_ _4"></span>na <span class="_ _4"></span>sy<span class="_ _2"></span>tuację <span class="_ _4"></span>finansową <span class="_ _4"></span>Grupy<span class="_ _e"></span><span class="ff1">, <span class="_ _4"></span>Jedn<span class="_ _2"></span>ostka </span></div><div class="t m0 x6 hc y121 ff4 fs3 fc0 sc0 ls0 ws0">Dominująca przeprowadza symulację różnych<span class="_ _2"></span> scenariuszy w celu wyboru optymalnych źródeł finansowania, biorąc pod<span class="_ _2"></span> </div><div class="t m0 x6 hc y122 ff4 fs3 fc0 sc0 ls0 ws0">uwagę <span class="_ _1f"> </span>refinansowanie, <span class="_ _1f"> </span>od<span class="_ _2"></span>nawianie <span class="_ _1f"> </span>istniejących <span class="_ _1f"> </span>po<span class="_ _2"></span>zycji, <span class="_ _1f"> </span>finansowanie <span class="_ _1f"> </span>alternaty<span class="_ _2"></span>wne <span class="_ _1f"> </span>jak <span class="_ _1f"> </span>również <span class="_ _1f"> </span>trendy </div><div class="t m0 x6 hc y123 ff4 fs3 fc0 sc0 ls0 ws0">średniookresowe na ry<span class="_ _2"></span>nku długu.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y124 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y125 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y126 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y127 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y128 wb h1f"><div class="t m0 x3b h4 y129 ff2 fs1 fc3 sc0 ls0 ws0">2,3%</div><div class="t m0 x20 h4 y12a ff2 fs1 fc3 sc0 ls0 ws0">2,8%</div><div class="t m0 x3c h4 y12b ff2 fs1 fc3 sc0 ls0 ws0">3,5%</div><div class="t m0 x3d h4 y12c ff2 fs1 fc3 sc0 ls0 ws0">4,5%</div><div class="t m0 x3e h4 y12d ff2 fs1 fc3 sc0 ls0 ws0">5,3%</div><div class="t m0 x3f h4 y12e ff2 fs1 fc3 sc0 ls0 ws0">6,0%</div><div class="t m0 x40 h4 y12f ff2 fs1 fc3 sc0 ls0 ws0">6,5%</div><div class="t m0 x41 h20 y130 ff2 fsc fc3 sc0 ls0 ws0">6,8%</div><div class="t m0 x42 h4 y12e ff2 fs1 fc3 sc0 ls0 ws0">6,0%</div><div class="t m0 x43 h4 y131 ff2 fs1 fc3 sc0 ls0 ws0">5,8%<span class="_ _0"></span>5,8%<span class="_ _20"> </span>5,8%</div><div class="t m0 x44 h4 y12d ff2 fs1 fc3 sc0 ls0 ws0">5,3%</div><div class="t m0 x45 h4 y132 ff2 fs1 fc3 sc0 ls0 ws0">5,0%</div><div class="t m0 x46 h4 y133 ff2 fs1 fc3 sc0 ls0 ws0">4,8%</div><div class="t m0 x47 h4 y12c ff2 fs1 fc3 sc0 ls0 ws0">4,5%</div><div class="t m0 x48 h4 y134 ff2 fs1 fc3 sc0 ls0 ws0">4,3%</div><div class="t m0 x49 h4 y135 ff2 fs1 fc3 sc0 ls0 ws0">4,0%</div><div class="t m0 x4a h5 y136 ff1 fs1 fc8 sc0 ls2 ws0">0%</div><div class="t m0 x4a h5 y137 ff1 fs1 fc8 sc0 ls2 ws0">1%</div><div class="t m0 x4a h5 y138 ff1 fs1 fc8 sc0 ls2 ws0">2%</div><div class="t m0 x4a h5 y139 ff1 fs1 fc8 sc0 ls2 ws0">3%</div><div class="t m0 x4a h5 y13a ff1 fs1 fc8 sc0 ls2 ws0">4%</div><div class="t m0 x4a h5 y13b ff1 fs1 fc8 sc0 ls2 ws0">5%</div><div class="t m0 x4a h5 y13c ff1 fs1 fc8 sc0 ls2 ws0">6%</div><div class="t m0 x4a h5 y13d ff1 fs1 fc8 sc0 ls2 ws0">7%</div><div class="t m0 x4a h1c y13e ff1 fsc fc8 sc0 ls13 ws0">8%</div></div><div class="c x4b y128 wc h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.01.2022</div></div><div class="c x4d y128 wd h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.03.2022</div></div><div class="c x4e y128 wd h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.05.2022</div></div><div class="c x4f y128 wd h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.07.2022</div></div><div class="c x50 y128 wd h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.09.2022</div></div><div class="c x51 y128 wd h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.11.2022</div></div><div class="c x52 y128 wc h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.01.2023</div></div><div class="c x53 y128 wd h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.03.2023</div></div><div class="c x54 y128 wd h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.05.2023</div></div><div class="c x55 y128 wd h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.07.2023</div></div><div class="c x56 y128 wd h21"><div class="t m4 x4c h1c y13f ff1 fsc fc8 sc0 ls0 ws0">01.09.2023</div></div><div class="c x57 y128 wd h21"><div class="t m4 x4c h1c y13f ff1 fsc fc8 sc0 ls0 ws0">01.11.2023</div></div><div class="c x58 y128 wc h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.01.2024</div></div><div class="c x59 y128 wd h21"><div class="t m4 x4c h1c y13f ff1 fsc fc8 sc0 ls0 ws0">01.03.2024</div></div><div class="c x5a y128 wc h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.05.2024</div></div><div class="c x5b y128 wc h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.07.2024</div></div><div class="c x5c y128 wd h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.09.2024</div></div><div class="c x5d y128 wc h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.11.2024</div></div><div class="c x5e y128 wc h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.01.2025</div></div><div class="c x5f y128 wd h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.03.2025</div></div><div class="c x60 y128 wc h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.05.2025</div></div><div class="c x61 y128 wc h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.07.2025</div></div><div class="c x62 y128 wd h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.09.2025</div></div><div class="c x63 y128 wc h21"><div class="t m4 x4c h5 y13f ff1 fs1 fc8 sc0 ls0 ws0">01.11.2025</div></div><div class="c x6 y128 wb h1f"><div class="t m0 x64 h22 y140 ff2 fse fc8 sc0 ls0 ws0">R<span class="_ _0"></span>ef<span class="_ _a"></span>erencyjna st<span class="_ _0"></span>opa pr<span class="_ _0"></span>ocentow<span class="_ _0"></span>a <span class="_ _0"></span>NBP w lat<span class="_ _0"></span>ach </div><div class="t m0 x65 h22 y141 ff2 fse fc8 sc0 ls14 ws0">2022<span class="ls0">-</span>2025</div></div><span class="d m1" style="border-style:none;position:absolute;left:387.360000px;bottom:1472.780000px;width:259.590000px;height:9.770000px;background-color:rgba(255,255,255,0.000001);" /><span class="d m1" style="border-style:none;position:absolute;left:387.360000px;bottom:682.040000px;width:276.180000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></div><div class="pi" ></div></div><div id="pf9" class="pf w0 h0" ><div class="pc pc9 w0 h0"><img class="bi x2 y3 w3 h3" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h6 yb ff1 fs2 fc0 sc0 ls0 ws0">9 </div><div class="t m0 xd hb y7b ff2 fs6 fc0 sc0 ls9 ws0">2.3.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff2">OTOCZENIE PRAWNE<span class="_ _0"></span>  </span></span></div><div class="t m0 x6 hc y7c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y7d ff4 fs3 fc0 sc0 ls0 ws0">Utrudnieniem <span class="_ _1d"> </span>dla <span class="_ _1d"> </span>działaln<span class="_ _2"></span>ości <span class="_ _1b"> </span>Grup<span class="_ _2"></span>y <span class="_ _1d"> </span>są <span class="_ _1d"> </span>zmieniające <span class="_ _1d"> </span>się <span class="_ _1d"> </span>przepisy <span class="_ _1d"> </span>p<span class="_ _2"></span>rawa <span class="_ _1d"> </span>i <span class="_ _1d"> </span>jego <span class="_ _1d"> </span>różne <span class="_ _1b"> </span>in<span class="_ _2"></span>terpretacje. <span class="_ _1d"> </span>Zmiany <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y7e ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _1d"> </span>p<span class="_ _2"></span>rzepisach <span class="_ _21"> </span>prawa, <span class="_ _21"> </span>a <span class="_ _21"> </span>w <span class="_ _1d"> </span>szcz<span class="_ _2"></span>ególności <span class="_ _21"> </span>w <span class="_ _1d"> </span>prawie <span class="_ _21"> </span>pod<span class="_ _2"></span>atkowym, <span class="_ _21"> </span>celnym, <span class="_ _1d"> </span>pra<span class="_ _2"></span>cy <span class="_ _1d"> </span>i <span class="_ _21"> </span>ubezpieczeń <span class="_ _21"> </span>spo<span class="_ _2"></span>łecznych <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y7f ff4 fs3 fc0 sc0 ls0 ws0">i <span class="_ _e"></span>wprowad<span class="_ _2"></span>zanie <span class="_ _e"></span>no<span class="_ _2"></span>wych <span class="_ _e"></span>ob<span class="_ _2"></span>ciążeń, <span class="_ _4"></span>może <span class="_ _e"></span>wy<span class="_ _2"></span>wierać <span class="_ _e"></span>n<span class="_ _2"></span>egatywne <span class="_ _4"></span>skutki <span class="_ _4"></span>dla <span class="_ _4"></span>działalnoś<span class="_ _2"></span>ci. <span class="_ _e"></span>Szczególnie <span class="_ _e"></span>u<span class="_ _2"></span>ciążliwe <span class="_ _4"></span>są <span class="_ _4"></span>częste </div><div class="t m0 x6 hc y142 ff4 fs3 fc0 sc0 ls0 ws0">zmiany <span class="_ _1d"> </span>interpretacyjne <span class="_ _1d"> </span>przep<span class="_ _2"></span>isów <span class="_ _1b"> </span>po<span class="_ _2"></span>datkowych <span class="_ _1d"> </span>oraz <span class="_ _1d"> </span>brak <span class="_ _1d"> </span>jednolitości <span class="_ _1d"> </span>w <span class="_ _1b"> </span>prakty<span class="_ _2"></span>ce <span class="_ _1b"> </span>ad<span class="_ _2"></span>ministracji <span class="_ _1d"> </span>skarbowej <span class="_ _1d"> </span>i </div><div class="t m0 x6 hc y143 ff4 fs3 fc0 sc0 ls0 ws0">orzecznictwie <span class="_ _22"> </span>sądowym <span class="_ _22"> </span>w <span class="_ _22"> </span>sferze <span class="_ _22"> </span>stosowa<span class="_ _2"></span>nia <span class="_ _22"> </span>przepisów <span class="_ _22"> </span>podatkowych. <span class="_ _22"> </span>Może <span class="_ _22"> </span>to <span class="_ _22"> </span>wiązać <span class="_ _22"> </span>się <span class="ff1"> </span></div><div class="t m0 x6 hc y144 ff1 fs3 fc0 sc0 ls0 ws0">z <span class="_ _e"></span>r<span class="ff4">yzykiem <span class="_ _e"></span>roszczeń <span class="_ _e"></span>os<span class="_ _2"></span>ób <span class="_ _e"></span>trzecich <span class="_ _e"></span>oraz <span class="_ _e"></span>postępowań <span class="_ _e"></span>różn<span class="_ _2"></span>ych <span class="_ _e"></span>organów <span class="_ _e"></span>państwowych<span class="_ _2"></span>. <span class="_ _2"></span>Po<span class="_ _2"></span>nadto, <span class="_ _e"></span>ze <span class="_ _e"></span>względu <span class="_ _e"></span>na <span class="_ _e"></span>złożo<span class="_ _2"></span>ny </span></div><div class="t m0 x6 hc y145 ff4 fs3 fc0 sc0 ls0 ws0">charakter <span class="_ _23"> </span>oraz <span class="_ _23"> </span>niejednolitą <span class="_ _23"> </span>praktykę <span class="_ _23"> </span>podat<span class="_ _2"></span>kową, <span class="_ _23"> </span>interpretacje <span class="_ _23"> </span>często <span class="_ _23"> </span>są <span class="_ _23"> </span>przedmiotem <span class="_ _23"> </span>sporów <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y146 ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _14"> </span>organ<span class="_ _2"></span>ami <span class="_ _14"> </span>podatko<span class="_ _2"></span>wymi. <span class="_ _14"> </span>Pomimo, <span class="_ _18"> </span>że <span class="_ _18"> </span>Jednos<span class="_ _2"></span>tka <span class="_ _14"> </span>Dominu<span class="_ _2"></span>jąca <span class="_ _14"> </span>dokł<span class="_ _2"></span>ada <span class="_ _14"> </span>n<span class="_ _2"></span>ależytych <span class="_ _14"> </span>starań<span class="_ _2"></span> <span class="_ _14"> </span>w <span class="_ _14"> </span>celu <span class="_ _18"> </span>zapewni<span class="_ _2"></span>enia </div><div class="t m0 x6 hc y147 ff4 fs3 fc0 sc0 ls0 ws0">poprawności <span class="_ _9"> </span>transakcji <span class="_ _7"> </span>p<span class="_ _2"></span>od <span class="_ _7"></span>względem <span class="_ _7"></span>ich <span class="_ _9"> </span>zgodności <span class="_ _9"> </span>z <span class="_ _7"> </span>przepisami <span class="_ _9"> </span>prawa, <span class="_ _7"> </span>w <span class="_ _9"> </span>szczególności <span class="_ _9"> </span>prawa <span class="_ _7"> </span>po<span class="_ _2"></span>datkowego, <span class="_ _7"> </span>nie </div><div class="t m0 x6 hc y148 ff4 fs3 fc0 sc0 ls0 ws0">można <span class="_ _1c"> </span>wyklu<span class="_ _2"></span>czyć <span class="_ _1c"> </span>ryzyka <span class="_ _5"> </span>roszczeń <span class="_ _1c"> </span>o<span class="_ _2"></span>sób <span class="_ _1c"> </span>trzecich,<span class="_ _2"></span><span class="ff1"> <span class="_ _5"> </span></span>powstania <span class="_ _1c"> </span>ewentualnych<span class="_ _2"></span> <span class="_ _1c"> </span>sporów <span class="_ _5"> </span>z <span class="_ _1c"> </span>organami <span class="_ _5"> </span>podatko<span class="_ _2"></span>wymi <span class="_ _1c"> </span>lub<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y149 ff4 fs3 fc0 sc0 ls0 ws0">postępowań <span class="_ _14"> </span>innych <span class="_ _19"> </span>organów <span class="_ _19"> </span>pań<span class="_ _2"></span>stwowych. <span class="_ _19"> </span>Takie <span class="_ _14"> </span>roszczenia, <span class="_ _19"> </span>spory<span class="_ _2"></span> <span class="_ _19"> </span>lub <span class="_ _19"> </span>postęp<span class="_ _2"></span>owania, <span class="_ _19"> </span>a <span class="_ _19"> </span>także <span class="_ _14"> </span>przyjęcie <span class="_ _5"> </span>prze<span class="_ _2"></span>z </div><div class="t m0 x6 hc y14a ff4 fs3 fc0 sc0 ls0 ws0">administrację <span class="_ _19"> </span>s<span class="_ _2"></span>karbową <span class="_ _19"> </span>lub <span class="_ _14"> </span>orzecznictwo <span class="_ _5"> </span>s<span class="_ _2"></span>ądowe <span class="_ _19"> </span>interpretacji <span class="_ _14"> </span>przepisów <span class="_ _19"> </span>podatkowych, <span class="_ _14"> </span>kwalifikacji <span class="_ _5"> </span>p<span class="_ _2"></span>odatkowej </div><div class="t m0 x6 hc y14b ff4 fs3 fc0 sc0 ls0 ws0">zdarzeń <span class="_ _1c"> </span>i <span class="_ _1c"> </span>tran<span class="_ _2"></span>sakcji, <span class="_ _1c"> </span>w <span class="_ _1c"> </span>których <span class="_ _1c"> </span>b<span class="_ _2"></span>rała <span class="_ _1c"> </span>udzi<span class="_ _2"></span>ał <span class="_ _1c"> </span>Jednostk<span class="_ _2"></span>a  Dominują<span class="_ _2"></span>ca, <span class="_ _1c"> </span>innej <span class="_ _1c"> </span>niż <span class="_ _1c"> </span>Jedn<span class="_ _2"></span>ostka <span class="_ _1c"> </span>Dominująca,<span class="_ _2"></span>  może <span class="_ _5"> </span>mieć </div><div class="t m0 x6 hc y14c ff4 fs3 fc0 sc0 ls0 ws0">negatywny wpływ na <span class="_ _2"></span>wyniki finansowe Grupy.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y14d ff4 fs3 fc0 sc0 ls0 ws0">Należy <span class="_ _e"></span>podkreślić <span class="_ _e"></span>jednak, <span class="_ _e"></span>że <span class="_ _e"></span>Grupa <span class="_ _e"></span>podejmuje <span class="_ _e"></span>działan<span class="_ _2"></span>ia <span class="_ _2"></span>mające <span class="_ _e"></span>ograniczy<span class="_ _2"></span>ć <span class="_ _2"></span>s<span class="_ _2"></span>kutki <span class="_ _2"></span>zmieniającego <span class="_ _e"></span>się <span class="_ _e"></span>prawa. <span class="_ _e"></span>J<span class="_ _2"></span>ednostka </div><div class="t m0 x6 hc y14e ff4 fs3 fc0 sc0 ls0 ws0">Dominująca <span class="_ _19"> </span>korzysta <span class="_ _19"> </span>z <span class="_ _5"> </span>u<span class="_ _2"></span>sług <span class="_ _5"> </span>zewnętrznych <span class="_ _5"> </span>reno<span class="_ _2"></span>mowanych <span class="_ _19"> </span>kancelarii <span class="_ _19"> </span>prawnych <span class="_ _19"> </span>i <span class="_ _5"> </span>podat<span class="_ _2"></span>kowych, <span class="_ _5"> </span>które <span class="_ _19"> </span>ułatwiają </div><div class="t m0 x6 hc y14f ff4 fs3 fc0 sc0 ls0 ws0">prowadzenie bieżącej d<span class="_ _2"></span>ziałalności.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hb y150 ff2 fs6 fc0 sc0 ls9 ws0">2.4.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">ŁAŃCUCH DOSTAW<span class="ff2"> </span></span></span></div><div class="t m0 x6 hc y151 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y152 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _7"> </span>nab<span class="_ _2"></span>ywa <span class="_ _7"> </span>towary <span class="_ _9"> </span>od <span class="_ _7"> </span>d<span class="_ _2"></span>ostawców <span class="_ _7"></span>zlokalizowan<span class="_ _2"></span>ych <span class="_ _9"> </span>w <span class="_ _7"> </span>różn<span class="_ _2"></span>ych <span class="_ _7"> </span>częściach <span class="_ _9"> </span>świata, <span class="_ _9"> </span>głównie <span class="_ _7"> </span>jednak <span class="_ _9"> </span>na <span class="_ _9"> </span>terenie <span class="_ _7"> </span>Azji.<span class="_ _2"></span> </div><div class="t m0 x6 hc y153 ff4 fs3 fc0 sc0 ls0 ws0">Towary <span class="_ _7"></span>te <span class="_ _7"></span>transp<span class="_ _2"></span>ortowane <span class="_ _7"></span>są <span class="_ _7"></span>drogą <span class="_ _7"> </span>morską<span class="_ _2"></span>. <span class="_ _9"> </span><span class="ff1">W <span class="_ _7"></span>20<span class="ls7">25</span> <span class="_ _7"> </span></span>rok<span class="_ _2"></span>u <span class="_ _7"></span>zakłócenia <span class="_ _7"> </span>w <span class="_ _7"></span>łańcu<span class="_ _2"></span>chach <span class="_ _7"></span>dostaw <span class="_ _7"> </span>między <span class="_ _7"> </span>Azją <span class="_ _7"> </span>a <span class="_ _9"> </span>Europą,<span class="_ _2"></span> </div><div class="t m0 x6 hc y154 ff4 fs3 fc0 sc0 ls0 ws0">wynikające <span class="_ _9"> </span>z <span class="_ _9"> </span>problemów <span class="_ _9"> </span>logi<span class="_ _2"></span>stycznych, <span class="_ _9"> </span>ograniczeń <span class="_ _9"> </span>infras<span class="_ _2"></span>trukturalnych <span class="_ _9"> </span>oraz <span class="_ _9"> </span>presji <span class="_ _9"> </span>na <span class="_ _9"> </span>koszty <span class="_ _9"> </span>transportu<span class="_ _2"></span>, <span class="_ _7"></span>podkreś<span class="_ _2"></span>liły </div><div class="t m0 x6 hc y155 ff4 fs3 fc0 sc0 ls0 ws0">podatnoś<span class="_ _2"></span>ć  takich  rozwiązań  na  globalne  wyzwania.  J<span class="_ _2"></span>akiekolwiek  niekorzystn<span class="_ _2"></span>e  zdarzenia  dotyczące  m.in.  środków </div><div class="t m0 x6 hc y156 ff4 fs3 fc0 sc0 ls0 ws0">produkcji i tran<span class="_ _2"></span>sportu, siły roboczej, infrastru<span class="_ _2"></span>ktury, zjawisk i zdarzeń<span class="_ _e"></span><span class="ff1"> </span>naturalnych<span class="_ _2"></span>, mające charakter powszechn<span class="_ _2"></span>y, mogą </div><div class="t m0 x6 hc y157 ff4 fs3 fc0 sc0 ls0 ws0">znacząco <span class="_ _0"></span>wpłynąć <span class="_ _a"></span>n<span class="_ _2"></span>a <span class="_ _a"></span>stabilność <span class="_ _a"></span>d<span class="_ _2"></span>ostaw. G<span class="_ _0"></span>rupa <span class="_ _a"></span>ogran<span class="_ _2"></span>icza <span class="_ _a"></span>to <span class="_ _0"></span>ryzyko <span class="_ _a"></span>poprzez <span class="_ _0"></span>współpracę <span class="_ _0"></span>z <span class="_ _a"></span>wieloma <span class="_ _a"></span>kontra<span class="_ _2"></span>hentami, <span class="_ _a"></span>któ<span class="_ _2"></span>rzy </div><div class="t m0 x6 hc y158 ff4 fs3 fc0 sc0 ls0 ws0">dodatkowo  mają <span class="_ _9"> </span>s<span class="_ _2"></span>iedziby <span class="_ _f"> </span>w <span class="_ _f"> </span>różnych  regionach <span class="_ _9"> </span>wielu  krajów.  Jednakże <span class="_ _f"> </span>w <span class="_ _f"> </span>przypad<span class="_ _2"></span>ku <span class="_ _f"> </span>zakłóceń <span class="_ _f"> </span>o  szerokim <span class="_ _9"> </span>zas<span class="_ _2"></span>ięgu </div><div class="t m0 x6 hc y159 ff4 fs3 fc0 sc0 ls0 ws0">geograficznym, <span class="_ _2"></span>takich<span class="_ _2"></span> <span class="_ _2"></span>jak <span class="_ _2"></span>zatory <span class="_ _2"></span>w <span class="_ _2"></span>portach <span class="_ _2"></span>azjatyckich <span class="_ _2"></span>czy <span class="_ _2"></span>ograniczenia <span class="_ _e"></span>handlowe, <span class="_ _2"></span>nawet <span class="_ _2"></span>ta <span class="_ _2"></span>stra<span class="_ _2"></span>tegia <span class="_ _2"></span>może <span class="_ _2"></span>okazać <span class="_ _2"></span>się </div><div class="t m0 x6 hc y15a ff4 fs3 fc0 sc0 ls0 ws0">niewystarczająca.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hb y15b ff2 fs6 fc0 sc0 ls9 ws0">2.5.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff2">KONKURENCJA </span></span></div><div class="t m0 x6 hc y15c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y15d ff4 fs3 fc0 sc0 ls0 ws0">Globalny <span class="_ _1b"> </span>rynek <span class="_ _1b"> </span>producentów <span class="_ _18"> </span>jest <span class="_ _1b"> </span>dosy<span class="_ _2"></span>ć <span class="_ _18"> </span>rozd<span class="_ _2"></span>robiony. <span class="_ _18"> </span>7 <span class="_ _1b"> </span>największych <span class="_ _1b"> </span>podmiotów <span class="_ _1b"> </span>takich <span class="_ _1b"> </span>jak <span class="_ _18"> </span> <span class="_ _1b"> </span>Bosch, <span class="_ _1b"> </span>Stanley </div><div class="t m0 x6 hc y15e ff4 fs3 fc0 sc0 ls0 ws0">Black&amp;Decker, Hilti,  Makita odpowiada  za <span class="_ _0"></span>nieco ponad połowę rynku.  <span class="_ _0"></span>Podstawowy udział w tworzeniu wartości rynku </div><div class="t m0 x6 hc y15f ff4 fs3 fc0 sc0 ls0 ws0">mają <span class="_ _5"> </span>narzędzia <span class="_ _5"> </span>i <span class="_ _5"> </span>elektronarzędzia<span class="_ _2"></span> <span class="_ _1c"> </span>impo<span class="_ _2"></span>rtowane <span class="_ _5"> </span>przez <span class="_ _5"> </span>d<span class="_ _2"></span>ystrybutoró<span class="_ _2"></span>w, <span class="_ _1c"> </span>którzy <span class="_ _5"> </span>pro<span class="_ _2"></span>dukcję <span class="_ _1c"> </span>przekaza<span class="_ _2"></span>li <span class="_ _1c"> </span>za<span class="_ _2"></span>granicznym, </div><div class="t m0 x6 hc y160 ff4 fs3 fc0 sc0 ls0 ws0">głównie azjatyckim, pod<span class="_ _2"></span>dostawcom.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y161 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y162 ff4 fs3 fc0 sc0 ls0 ws0">Polski <span class="_ _7"></span>rynek <span class="_ _7"></span>dystrybucji <span class="_ _7"></span>artykułów <span class="_ _7"></span>przemysłowych, <span class="_ _7"></span>na <span class="_ _7"></span>którym <span class="_ _7"></span>głównie <span class="_ _4"></span>dział<span class="_ _2"></span>a <span class="_ _7"></span>Grupa, <span class="_ _7"></span>charakteryzuje <span class="_ _7"></span>się <span class="_ _7"></span>dość <span class="_ _7"></span>dużym </div><div class="t m0 x6 hc y163 ff4 fs3 fc0 sc0 ls0 ws0">rozproszeniem <span class="_ _9"> </span>mimo <span class="_ _f"> </span>obecności <span class="_ _f"> </span>na <span class="_ _9"> </span>nim <span class="_ _9"> </span>kilku  dominujących <span class="_ _9"> </span>graczy<span class="ff1 lsf">. <span class="_ _f"> </span><span class="ls0">Konkurencja <span class="_ _9"> </span>na <span class="_ _f"> </span>tym <span class="_ _7"> </span>ryn<span class="_ _2"></span>ku <span class="_ _9"> </span>jest <span class="_ _9"> </span>ustabilizowan<span class="_ _2"></span>a</span>. </span></div><div class="t m0 x6 hc y164 ff1 fs3 fc0 sc0 ls0 ws0">Konkurenci  Grupy  <span class="ff4">cały  czas  podejmują  działania  zmierzające  do  intensyfikacji  swojego  rozwoju  poprzez  przyjęcie </span></div><div class="t m0 x6 hc y165 ff4 fs3 fc0 sc0 ls0 ws0">agresywnej polityki cenowej skierowan<span class="_ _2"></span>ej do obecnych, d<span class="_ _2"></span>ocelowych lub potencjalnych odbiorców. Dział<span class="_ _2"></span>ania takie <span class="_ _e"></span>mogą </div><div class="t m0 x6 hc y166 ff4 fs3 fc0 sc0 ls0 ws0">mieć <span class="_ _5"> </span>negatywny<span class="_ _2"></span> <span class="_ _5"> </span>wpływ <span class="_ _5"> </span>n<span class="_ _2"></span>a <span class="_ _1c"> </span>s<span class="_ _2"></span>ytuację <span class="_ _5"> </span>finans<span class="_ _2"></span>ową <span class="_ _5"> </span>Grupy, <span class="_ _5"> </span>gdyż <span class="_ _19"> </span>dalsze <span class="_ _5"> </span>p<span class="_ _2"></span>owiększenie <span class="_ _5"> </span>rynku <span class="_ _19"> </span>może <span class="_ _5"> </span>być <span class="_ _19"> </span>spowolnione, </div><div class="t m0 x6 hc y167 ff4 fs3 fc0 sc0 ls0 ws0">utrudnione albo wręcz niemożliwe. Grupa będzie monitorować rynek i <span class="_ _0"></span>jego otoczenie, prowadząc różnorodne działania </div><div class="t m0 x6 hc y168 ff4 fs3 fc0 sc0 ls0 ws0">mające na celu utrzyman<span class="_ _2"></span>ie i powiększeni<span class="_ _2"></span><span class="ff1">e przewagi konkurency<span class="_ _2"></span>jnej. </span></div><div class="t m0 x6 hc y169 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pfa" class="pf w0 h0" ><div class="pc pca w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">10<span class="ls0"> </span></div><div class="t m0 x6 ha y16a ff2 fs0 fc0 sc0 ls8 ws0">3.<span class="ff6 ls0"> <span class="_ _10"></span><span class="ff3">OPIS <span class="_ _f"></span>NAJWAŻ<span class="_ _0"></span>NIEJSZYCH <span class="_ _f"></span>ZDARZEŃ <span class="_ _f"></span>W <span class="_ _f"></span>SPÓŁCE <span class="_ _9"></span>I <span class="_ _24"></span>GRUPIE </span></span></div><div class="t m0 xd ha y16b ff3 fs0 fc0 sc0 ls0 ws0">KAPITAŁOWEJ <span class="_ _0"></span>W <span class="ff2">2025 <span class="ls15">R.</span> </span></div><div class="t m0 x6 h6 y16c ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hb y16d ff2 fs6 fc0 sc0 ls9 ws0">3.1.<span class="ff6 ls0"> <span class="_ _5"> </span><span class="ff3">ZAWARCIE UMOWY <span class="_ _0"></span>O KREDYT PRZE<span class="_ _0"></span>Z SPÓŁKĘ ZA<span class="_ _0"></span>LEŻNĄ YATO<span class="_ _0"></span> TOOLS (JIAXIN<span class="_ _0"></span>G) </span></span></div><div class="t m0 x67 hb y16e ff2 fs6 fc0 sc0 ls0 ws0">CO., LTD. </div><div class="t m0 x6 h6 y16f ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y170 ff4 fs3 fc0 sc0 ls0 ws0">W  dniu  29  stycznia  2025  r. <span class="_ _9"> </span>TOY<span class="_ _2"></span>A  S.A.  powzięła  informację  o <span class="_ _f"> </span>wystąpieniu<span class="_ _2"></span>  przez  YATO  T<span class="_ _0"></span>OOLS  (JIAXING)  Co.,  Ltd. </div><div class="t m0 x6 hc y171 ff1 fs3 fc0 sc0 ls0 ws0">z <span class="ff4">wnioskiem o <span class="_ _0"></span>kredyt obrotowy, <span class="_ _0"></span>w kwocie<span class="_ _0"></span> nie <span class="_ _a"></span>wyżs<span class="_ _2"></span>zej <span class="_ _0"></span>niż 10<span class="_ _0"></span>0<span class="ff1"> </span>000 tys. CNY, <span class="_ _0"></span>a <span class="_ _0"></span>dnia <span class="_ _0"></span>28 luteg<span class="_ _0"></span>o 2025 <span class="_ _a"></span>r. powzięła informację </span></div><div class="t m0 x6 hc y172 ff1 fs3 fc0 sc0 ls0 ws0">o zawarciu Umowy o<span class="_ _2"></span> Kredyt z B<span class="ff4">ank <span class="_ _2"></span>of Ningbo Co., Ltd.,<span class="_ _2"></span> Jiaxing Branch z siedzibą <span class="_ _2"></span>w Chińskiej Republice Ludowej.<span class="_ _e"></span></span> </div><div class="t m0 x6 hc y173 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y174 ff4 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _1b"> </span>za<span class="_ _2"></span>leżna <span class="_ _1b"> </span>uruchomiła <span class="_ _1d"> </span>kredyt <span class="_ _1b"> </span>z <span class="_ _1d"> </span>jego <span class="_ _1b"> </span>wykorzys<span class="_ _2"></span>taniem <span class="_ _1b"> </span>na <span class="_ _1b"> </span>d<span class="_ _2"></span>ziałalność <span class="_ _1b"> </span>importo<span class="_ _2"></span>wą <span class="_ _1b"> </span>i<span class="_ _2"></span><span class="ff1"> </span>eksp<span class="_ _2"></span>ortową <span class="_ _1b"> </span>do <span class="_ _1b"> </span>kwot<span class="_ _2"></span>y <span class="ff1"> </span></div><div class="t m0 x6 hc y175 ff1 fs3 fc0 sc0 ls7 ws0">80<span class="ls0"> <span class="ff4">000 <span class="_ _14"> </span>tys. <span class="_ _19"> </span>CNY <span class="_ _14"> </span>na <span class="_ _14"> </span>okre<span class="_ _0"></span>s <span class="_ _14"> </span>jednego <span class="_ _19"> </span>roku <span class="_ _14"> </span>z <span class="_ _19"> </span>możliwoś<span class="_ _2"></span>cią <span class="_ _19"> </span>przedł<span class="_ _2"></span>użenia. <span class="_ _14"> </span>Pozostałe <span class="_ _19"> </span>warunki <span class="_ _14"> </span>Umowy <span class="_ _19"> </span>nie <span class="_ _14"> </span>odbiegają <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x6 hc y176 ff4 fs3 fc0 sc0 ls0 ws0">od warunków po<span class="_ _2"></span>wszechnie stosowanych<span class="_ _2"></span> dla tego typu umów.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hb y177 ff2 fs6 fc0 sc0 ls9 ws0">3.2.<span class="ff6 ls0"> <span class="_ _5"> </span><span class="ff3">ANEKS DO UMOWY <span class="_ _0"></span>O KREDYT W RACHU<span class="_ _0"></span>NKU BIEŻĄC<span class="_ _0"></span>YM<span class="ff2"> </span></span></span></div><div class="t m0 x6 h6 y178 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y179 ff1 fs3 fc0 sc0 ls0 ws0">TOYA <span class="_ _7"></span>S.A. <span class="_ _4"></span>dn<span class="_ _2"></span>iu <span class="_ _4"></span>19 <span class="_ _7"></span>marca <span class="_ _7"></span>2025 <span class="ff4">r. <span class="_ _7"></span>zawarła <span class="_ _7"></span>aneks <span class="_ _7"></span>nr<span class="_ _2"></span></span> 7 <span class="_ _4"></span>d<span class="_ _2"></span>o Umowy <span class="_ _4"></span>o Kredy<span class="_ _2"></span>t <span class="_ _4"></span>w <span class="ff4">Rach<span class="_ _2"></span>unku <span class="_ _7"></span>Bieżącym <span class="_ _4"></span>N<span class="_ _2"></span>r <span class="_ _4"></span>09/<span class="_ _2"></span>030/19/Z/VV<span class="_ _2"></span> </span></div><div class="t m0 x6 hc y17a ff1 fs3 fc0 sc0 ls0 ws0">z <span class="ff4">mBankiem <span class="_ _4"></span>S.A. <span class="_ _e"></span>z <span class="_ _4"></span>siedzibą <span class="_ _4"></span>w <span class="_ _4"></span>Warszawie. <span class="_ _4"></span>Na <span class="_ _4"></span>mocy <span class="_ _e"></span>aneksu <span class="_ _4"></span>data <span class="_ _4"></span>ostatecznej <span class="_ _4"></span>spłaty <span class="_ _e"></span>kr<span class="_ _2"></span>edytu <span class="_ _e"></span>została <span class="_ _4"></span>ustalona <span class="_ _4"></span>na <span class="_ _4"></span>dzień </span></div><div class="t m0 x6 hc y17b ff1 fs3 fc0 sc0 ls7 ws0">26<span class="ls0"> <span class="ff4">marca <span class="_ _a"></span>202<span class="_ _2"></span>6 <span class="_ _a"></span>r. <span class="_ _0"></span>Pozostał<span class="_ _2"></span>e <span class="_ _a"></span>warunki <span class="_ _a"></span>U<span class="_ _2"></span>mowy <span class="_ _a"></span>nie <span class="_ _0"></span>odbiegają <span class="_ _0"></span>od <span class="_ _a"></span>waru<span class="_ _2"></span>nków <span class="_ _a"></span>pows<span class="_ _2"></span>zechnie <span class="_ _a"></span>stos<span class="_ _2"></span>owanych <span class="_ _a"></span>dla tego <span class="_ _8"></span>ty<span class="_ _2"></span>pu <span class="_ _a"></span>umów.<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x6 hc y17c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hb y17d ff2 fs6 fc0 sc0 ls9 ws0">3.3.<span class="ff6 ls0"> <span class="_ _5"> </span><span class="ff3">ZAWARCIE UMOWY POŻYCZKI<span class="_ _0"></span><span class="ff2"> </span></span></span></div><div class="t m0 x6 hc y17e ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y17f ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _a"></span>dniu <span class="_ _0"></span>22 <span class="_ _a"></span>kwietnia <span class="_ _a"></span>202<span class="_ _2"></span>5 <span class="_ _a"></span>r. <span class="_ _a"></span>TO<span class="_ _2"></span>YA <span class="_ _8"></span>S.<span class="_ _2"></span>A. <span class="_ _a"></span>zawarła <span class="_ _0"></span>umowę <span class="_ _a"></span>pożycz<span class="_ _2"></span>ki <span class="_ _a"></span>z <span class="_ _a"></span>TOYA <span class="_ _a"></span>Ro<span class="_ _2"></span>mania <span class="_ _a"></span>S.A.<span class="_ _2"></span> <span class="_ _a"></span>Przedmiotem <span class="_ _0"></span>Umowy <span class="_ _a"></span>jest <span class="_ _0"></span>udzielenie </div><div class="t m0 x6 hc y180 ff4 fs3 fc0 sc0 ls0 ws0">przez <span class="_ _7"></span>TOYA <span class="_ _4"></span>S.A. <span class="_ _7"></span>spół<span class="_ _2"></span>ce <span class="_ _4"></span>zależ<span class="_ _2"></span>nej <span class="_ _7"></span>pożyczki <span class="_ _7"></span>w <span class="_ _4"></span>kwocie <span class="_ _7"></span>4<span class="ff1"> <span class="_ _2"></span></span>500 <span class="_ _7"></span>tys. <span class="_ _7"></span>USD. <span class="_ _7"></span>Pożyczka <span class="_ _7"></span>została <span class="_ _7"></span>udzielona <span class="_ _4"></span>w <span class="_ _7"></span>celu <span class="_ _7"></span>finansowania </div><div class="t m0 x6 hc y181 ff4 fs3 fc0 sc0 ls0 ws0">bieżącej działalnoś<span class="_ _2"></span>ci operacyjnej s<span class="_ _2"></span>półki zależnej.<span class="ff1"> </span></div><div class="t m0 x6 hc y182 ff4 fs3 fc0 sc0 ls0 ws0">Termin <span class="_ _2"></span>spłaty <span class="_ _2"></span>został okreś<span class="_ _2"></span>lony na <span class="_ _e"></span><span class="ff1">31 marca <span class="_ _2"></span>2026 <span class="_ _2"></span>r. <span class="_ _2"></span></span>Pożyczka <span class="_ _2"></span>została <span class="_ _2"></span>spłacona <span class="_ _2"></span>w cał<span class="_ _2"></span>ości wraz <span class="_ _2"></span>z <span class="_ _2"></span>należnymi <span class="_ _2"></span>odsetkami w<span class="_ _2"></span> </div><div class="t m0 x6 hc y183 ff1 fs3 fc0 sc0 ls0 ws0">grudniu 2025 r. </div><div class="t m0 x6 hb y184 ff2 fs6 fc0 sc0 ls9 ws0">3.4.<span class="ff6 ls0"> <span class="_ _5"> </span><span class="ff3">ZMIANA POLITYKI CE<span class="_ _0"></span>LNEJ PRZEZ RZĄ<span class="_ _0"></span>D USA<span class="ff2"> </span></span></span></div><div class="t m0 x6 hc y185 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y186 ff4 fs3 fc0 sc0 ls0 ws0">W dniu<span class="_ _2"></span> 2 kwietnia <span class="_ _2"></span>2025 roku z<span class="_ _2"></span>ostała ogłos<span class="_ _2"></span>zona zmiana <span class="_ _2"></span>polityki celnej p<span class="_ _2"></span>rzez rząd <span class="_ _2"></span>USA dla większoś<span class="_ _2"></span>ci krajów <span class="_ _2"></span>świata, <span class="_ _e"></span><span class="ff1 ls16">a <span class="lsb">w </span></span></div><div class="t m0 x6 hc y187 ff4 fs3 fc0 sc0 ls0 ws0">dniu <span class="_ _2"></span>27 <span class="_ _2"></span>lipca 2025 <span class="_ _2"></span>roku <span class="_ _2"></span>zos<span class="_ _2"></span>tała ogł<span class="_ _2"></span>oszona <span class="_ _2"></span>zmiana <span class="_ _2"></span>polityki <span class="_ _2"></span>celnej w <span class="_ _2"></span>relacjach <span class="_ _2"></span>z <span class="_ _2"></span>Unią <span class="_ _2"></span>Europejską. <span class="_ _2"></span>Żadn<span class="_ _2"></span>a ze <span class="_ _2"></span>spółek <span class="_ _2"></span>Grupy </div><div class="t m0 x6 hc y188 ff4 fs3 fc0 sc0 ls0 ws0">nie ma klientów w USA, jak <span class="_ _2"></span>również nie są realizowane żadne d<span class="_ _2"></span>ostawy z tamtejszego ry<span class="_ _2"></span>nku. Zarząd Toya S.A. ocenia, ż<span class="_ _2"></span>e </div><div class="t m0 x6 hc y189 ff4 fs3 fc0 sc0 ls0 ws0">na <span class="_ _7"></span>dzień <span class="_ _7"> </span>pub<span class="_ _2"></span>likacji<span class="ff1"> <span class="_ _7"></span></span>sprawozdania,<span class="_ _2"></span> <span class="_ _7"></span>zmiana <span class="_ _7"></span>polityki <span class="_ _7"></span>celnej <span class="_ _7"> </span>USA <span class="_ _7"> </span>nie <span class="_ _9"> </span>ma <span class="_ _7"></span>bezpośredniego <span class="_ _9"> </span>wpływu <span class="_ _7"></span>na<span class="_ _2"></span><span class="ff1"> </span>d<span class="_ _2"></span>ziałalność <span class="_ _7"></span>Grupy. </div><div class="t m0 x6 hc y18a ff4 fs3 fc0 sc0 ls0 ws0">Zarząd <span class="_ _4"></span>z <span class="_ _4"></span>uwagą <span class="_ _4"></span>monitoruje <span class="_ _e"></span>sytu<span class="_ _2"></span>ację <span class="_ _e"></span>w <span class="_ _4"></span>zakresie <span class="_ _4"></span>z<span class="_ _2"></span>mian <span class="_ _e"></span>w <span class="_ _4"></span>polityce <span class="_ _4"></span>celnej <span class="_ _e"></span>U<span class="_ _2"></span>SA <span class="_ _e"></span>oraz <span class="_ _4"></span>inny<span class="_ _2"></span>ch <span class="_ _e"></span>krajów, <span class="_ _4"></span>gdyż <span class="_ _4"></span>ze <span class="_ _e"></span>względu <span class="_ _4"></span>na </div><div class="t m0 x6 hc y18b ff4 fs3 fc0 sc0 ls0 ws0">globalny zas<span class="_ _2"></span>ięg działalności Grupy, ocena <span class="_ _2"></span>ta może ulec zmianie.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hb y18c ff2 fs6 fc0 sc0 ls9 ws0">3.5.<span class="ff6 ls0"> <span class="_ _5"> </span><span class="ff3">SKUP AKCJI WŁASNYCH<span class="_ _0"></span><span class="ff2"> </span></span></span></div><div class="t m0 x6 hc y18d ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y18e ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _f"> </span>dniu <span class="_ _f"> </span>3  czerw<span class="_ _0"></span>ca <span class="_ _f"> </span>Zarząd  TOYA <span class="_ _9"> </span>S.A.  opublikował <span class="_ _f"> </span>zaproszenie  do <span class="_ _9"> </span>s<span class="_ _2"></span>kładania <span class="_ _f"> </span>ofert <span class="_ _f"> </span>sprzedaży  akcji <span class="_ _9"> </span>spółki  T<span class="_ _0"></span>OYA <span class="_ _f"> </span>S.A. </div><div class="t m0 x6 hc y18f ff4 fs3 fc0 sc0 ls0 ws0">Przedmiotem <span class="_ _7"> </span>zap<span class="_ _2"></span>roszenia <span class="_ _7"> </span>by<span class="_ _2"></span>ło <span class="_ _7"></span>do <span class="_ _7"> </span>9<span class="_ _2"></span><span class="ff1"> <span class="ls7">850</span> </span>000 <span class="_ _9"> </span>akcji <span class="_ _7"> </span>TOYA <span class="_ _9"> </span>S.A. <span class="_ _9"> </span>o <span class="_ _7"> </span>wartości <span class="_ _9"> </span>nominalnej <span class="_ _9"> </span>0,10 <span class="_ _7"></span>zł <span class="_ _9"> </span>każda. <span class="_ _7"> </span>Oferowana <span class="_ _9"> </span>cena </div><div class="t m0 x6 hc y190 ff4 fs3 fc0 sc0 ls0 ws0">zakupu Akcji wy<span class="_ _2"></span>nosiła 8,00 zł, a oferty<span class="_ _2"></span> sprzedaży b<span class="_ _2"></span>yły przyjmowane w dniach 5<span class="_ _2"></span><span class="ff1">-13 czerwca 2025 r.<span class="_ _2"></span> </span></div></div></div><div class="pi" ></div></div><div id="pfb" class="pf w0 h0" ><div class="pc pcb w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">11<span class="ls0"> </span></div><div class="t m0 x6 hc yc ff1 fs3 fc0 sc0 ls0 ws0">W <span class="ff4">ramach ogłoszonego powszechn<span class="_ _2"></span>ego skupu akcji Spółki, akcjonariusze złożyli oferty sprzedaży akcji Spółki opiewające </span></div><div class="t m0 x6 hc ya8 ff1 fs3 fc0 sc0 ls17 ws0">na<span class="ls0"> <span class="ff4">łącznie 1</span> <span class="ls7">004</span> 979 akcji o<span class="_ _2"></span> <span class="ff4">łącznej wartości no<span class="_ _2"></span>minalnej 100 497,90 zł, s<span class="_ _2"></span>tanowiące ok. 1,34 % kapitał<span class="_ _2"></span>u zakładowego.<span class="_ _2"></span></span> </span></div><div class="t m0 x6 hc yd8 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hb y191 ff2 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hb y192 ff2 fs6 fc0 sc0 ls9 ws0">3.6.<span class="ff6 ls0"> <span class="_ _5"> </span><span class="ff3">UCHWAŁY <span class="_ _25"> </span>PODJĘTE <span class="_ _25"> </span>PRZEZ <span class="_ _25"> </span>ZWYCZAJNE <span class="_ _25"> </span>WA<span class="_ _0"></span>LNE <span class="_ _25"> </span>ZGROMADZENIE<span class="_ _0"></span> </span></span></div><div class="t m0 x67 hb y193 ff2 fs6 fc0 sc0 ls0 ws0">AKCJONARIUSZY W <span class="_ _a"></span>DN. 24 CZERWCA 2025 R. </div><div class="t m0 x6 hc y194 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y195 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _e"></span>dniu <span class="_ _e"></span>24 <span class="_ _e"></span>czerwca <span class="_ _2"></span>2025 <span class="_ _e"></span>r. <span class="_ _e"></span>Zwyczajn<span class="_ _2"></span>e <span class="_ _2"></span>Walne <span class="_ _e"></span>Zgromadzen<span class="_ _2"></span>ie <span class="_ _e"></span>Akcjonariuszy <span class="_ _e"></span>Spółki <span class="_ _e"></span>Toya <span class="_ _e"></span>S.A. <span class="_ _e"></span>zatwierdziło <span class="_ _e"></span>sprawozdan<span class="_ _2"></span>ie </div><div class="t m0 x6 hc y196 ff4 fs3 fc0 sc0 ls0 ws0">finansowe <span class="_ _4"></span>TOYA. <span class="_ _e"></span>S.A<span class="_ _2"></span>. <span class="_ _e"></span>za<span class="_ _2"></span> <span class="_ _e"></span>202<span class="_ _2"></span>4 <span class="_ _e"></span>r. <span class="_ _4"></span>oraz <span class="_ _4"></span>skonsolidowan<span class="_ _2"></span>e <span class="_ _e"></span>sprawozdanie <span class="_ _4"></span>finansowe <span class="_ _4"></span>Grupy <span class="_ _4"></span>TOYA, <span class="_ _4"></span>a <span class="_ _4"></span>także <span class="_ _e"></span>p<span class="_ _2"></span>odjęło <span class="_ _4"></span>decyzję </div><div class="t m0 x6 hc y197 ff1 fs3 fc0 sc0 ls0 ws0">o przekazan<span class="_ _2"></span>iu zysku za 2024 r. w <span class="_ _2"></span><span class="ff4">wysokości 55</span> <span class="ff4">653 ty<span class="_ _2"></span>s. zł na kapitał<span class="_ _2"></span> zapasowy.</span> </div><div class="t m0 x6 hc y198 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hb y199 ff2 fs6 fc0 sc0 ls9 ws0">3.7.<span class="ff6 ls0"> <span class="_ _5"> </span><span class="ff2">REJESTRACJA ZMIAN<span class="_ _0"></span> STATUTU TOYA S<span class="_ _0"></span>.A. </span></span></div><div class="t m0 x6 hc y19a ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y19b ff1 fs3 fc0 sc0 ls0 ws0">W <span class="ff4">dniu <span class="_ _2"></span>12 <span class="_ _2"></span>sierpnia <span class="_ _2"></span>2025 <span class="_ _2"></span>r. Spółka<span class="_ _2"></span> powzięła <span class="_ _2"></span>informację <span class="_ _2"></span>o<span class="_ _2"></span></span> <span class="ff4">postan<span class="_ _2"></span>owieniu Sądu<span class="_ _2"></span> Rejono<span class="_ _2"></span>wego d<span class="_ _2"></span>la</span> <span class="ff4">Wro<span class="_ _2"></span>cławia <span class="_ _2"></span>–</span> Fabry<span class="_ _2"></span>cznej </div><div class="t m0 x6 hc y19c ff4 fs3 fc0 sc0 ls0 ws0">we <span class="_ _7"></span>Wrocławiu,<span class="_ _2"></span> <span class="_ _7"></span>VI <span class="_ _7"> </span>Wy<span class="_ _2"></span>dział <span class="_ _7"> </span>Gos<span class="_ _2"></span>podarczy <span class="_ _9"> </span>Krajowego <span class="_ _7"></span>Rejestru<span class="_ _2"></span> <span class="_ _7"></span>Sądowego <span class="_ _7"> </span>z<span class="_ _e"></span><span class="ff1"> dnia <span class="_ _7"> </span>7 <span class="_ _9"> </span>sierpni<span class="_ _2"></span>a <span class="_ _7"></span>2025 <span class="_ _7"> </span>r. <span class="_ _9"> </span>o <span class="_ _2"></span>rejestracji <span class="_ _7"> </span>zm<span class="_ _2"></span>ian </span></div><div class="t m0 x6 hc y19d ff1 fs3 fc0 sc0 ls0 ws0">w <span class="ff4">Statucie <span class="_ _1d"> </span>Emitenta <span class="_ _21"> </span>przyjętych <span class="_ _1d"> </span>u<span class="_ _2"></span>chwałą <span class="_ _1d"> </span>nr</span> 23 <span class="_ _1d"> </span>Zwyczajnego <span class="_ _1d"> </span>Waln<span class="_ _2"></span>ego <span class="_ _1d"> </span>Zgromadzenia <span class="_ _1d"> </span>Akcjon<span class="_ _2"></span>ariuszy <span class="_ _1d"> </span>TOYA <span class="_ _1d"> </span>S.A. <span class="_ _2"></span> </div><div class="t m0 x6 hc y19e ff1 fs3 fc0 sc0 ls0 ws0">z dnia <span class="_ _1d"> </span>24 <span class="_ _1b"> </span>czerwca <span class="_ _1b"> </span>2025 <span class="_ _1b"> </span>r<span class="_ _2"></span> <span class="_ _1b"> </span>oraz<span class="_ _2"></span> <span class="ff4">uchwałą <span class="_ _1d"> </span>nr</span> 24 <span class="_ _1b"> </span>Zwyczajnego <span class="_ _1d"> </span>Walnego <span class="_ _1b"> </span>Zgro<span class="_ _2"></span>madzenia <span class="_ _1b"> </span>Akcjo<span class="_ _2"></span>nariuszy <span class="_ _1d"> </span>TOYA <span class="_ _1b"> </span>S.A. <span class="_ _2"></span> </div><div class="t m0 x6 hc y19f ff1 fs3 fc0 sc0 ls0 ws0">z <span class="ff4">dnia 24 czerwca 20<span class="_ _2"></span>25 r. Zmiany po<span class="_ _2"></span>legają na:</span> </div><div class="t m0 xd hc y1a0 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">Dodaniu w 17 u<span class="_ _2"></span>st.2 po pkt a<span class="_ _2"></span>), nowy pkt aa) w brzmieniu:<span class="_ _2"></span> </span></span></div><div class="t m0 x68 hc y1a1 ff4 fs3 fc0 sc0 ls0 ws0">„aa) wybór firmy audytorskiej przeprowadzającej atestację sp<span class="_ _2"></span>rawozdania zrównoważonego rozwoju, o<span class="_ _e"></span><span class="ff1"> </span>którym </div><div class="t m0 x68 hc y1a2 ff1 fs3 fc0 sc0 ls0 ws0">mowa w przepisach<span class="_ _2"></span> ustawy o<span class="_ _2"></span> <span class="ff4">rachunkowości, po p<span class="_ _2"></span>rzedstawieniu rekomendacji przez<span class="_ _2"></span></span> <span class="ff4">Komitet Aud<span class="_ _2"></span>ytu,”</span> </div><div class="t m0 xd hc y1a3 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">Nadaniu n<span class="_ _2"></span>owego brzmienia § 25 ust.<span class="_ _2"></span> 2:<span class="ff1"> </span></span></span></div><div class="t m0 x68 hc y1a4 ff4 fs3 fc0 sc0 ls0 ws0">„2. <span class="_ _4"></span>Uchwały<span class="_ _2"></span> <span class="_ _4"></span>Walnego <span class="_ _7"></span>Zgromadzenia <span class="_ _7"></span>zapadają <span class="_ _7"></span>zwykłą <span class="_ _4"></span>większo<span class="_ _2"></span>ścią <span class="_ _4"></span>głos<span class="_ _2"></span>ów, <span class="_ _4"></span>o<span class="_ _2"></span><span class="ff1"> ile <span class="_ _7"></span>przepisy <span class="_ _4"></span>prawa <span class="_ _7"></span>lub <span class="_ _4"></span>niniejszy </span></div><div class="t m0 x68 hc y1a5 ff4 fs3 fc0 sc0 ls0 ws0">Statut nie stan<span class="_ _2"></span>owią inaczej.”<span class="ff1"> </span></div><div class="t m0 x68 hc y1a6 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hb y1a7 ff2 fs6 fc0 sc0 ls9 ws0">3.8.<span class="ff6 ls0"> <span class="_ _5"> </span><span class="ff3">ANEKS DO UMOWY <span class="_ _0"></span>O KREDYT W RACHU<span class="_ _0"></span>NKU BIEŻĄC<span class="_ _0"></span>YM<span class="ff2"> </span></span></span></div><div class="t m0 x6 hc y1a8 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y1a9 ff1 fs3 fc0 sc0 ls0 ws0">W <span class="ff4">dniu <span class="_ _2"></span>13 <span class="_ _2"></span>listopada 2025 <span class="_ _2"></span>r. <span class="_ _2"></span>Spółka <span class="_ _2"></span>zawarła <span class="_ _2"></span>Aneks <span class="_ _2"></span>do Umowy <span class="_ _2"></span>o <span class="_ _2"></span>kredyt w<span class="_ _2"></span></span> <span class="_ _2"></span><span class="ff4">rachunku <span class="_ _2"></span>bieżącym <span class="_ _2"></span>nr WAR/8833/2<span class="_ _2"></span>0/326/CB <span class="_ _2"></span></span> </div><div class="t m0 x6 hc y1aa ff4 fs3 fc0 sc0 ls0 ws0">z BNP Paribas Ba<span class="_ _2"></span>nk Polska Spółka Akcyjna <span class="_ _2"></span>z<span class="ff1"> </span>siedzibą <span class="_ _2"></span>w<span class="ff1"> Warszawie. </span></div><div class="t m0 x6 hc y1ab ff1 fs3 fc0 sc0 ls0 ws0">  </div><div class="t m0 x6 hc y1ac ff4 fs3 fc0 sc0 ls0 ws0">Przedmiotem <span class="_ _7"></span>aneksu <span class="_ _7"> </span>by<span class="_ _2"></span>ło <span class="_ _7"></span>przedłużenie <span class="_ _7"> </span>bieżąc<span class="_ _2"></span>ego <span class="_ _7"></span>okresu <span class="_ _7"> </span>udo<span class="_ _2"></span>stępnienia <span class="_ _7"></span>kredytu <span class="_ _7"> </span>do<span class="_ _e"></span><span class="ff1"> 17 <span class="_ _7"> </span>listo<span class="_ _2"></span>pada <span class="_ _7"></span>2026 <span class="_ _7"></span>r. <span class="_ _7"> </span> </span>Pozo<span class="_ _2"></span>stałe </div><div class="t m0 x6 hc y1ad ff4 fs3 fc0 sc0 ls0 ws0">warunki Umowy nie od<span class="_ _2"></span>biegają od<span class="_ _2"></span><span class="ff1"> </span>warunków powszechn<span class="_ _2"></span>ie stosowanych d<span class="_ _2"></span>la<span class="ff1"> </span>tego typu<span class="_ _2"></span> umów.<span class="ff1"> </span></div><div class="t m0 x6 hc y1ae ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y1af ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y1b0 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y1b1 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y1b2 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y1b3 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y1b4 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y1b5 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y1b6 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="_ _26"> </span> </div></div></div><div class="pi" ></div></div><div id="pfc" class="pf w0 h0" ><div class="pc pcc w0 h0"><img class="bi x2 y1b7 we h23" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">12<span class="ls0"> </span></div><div class="t m0 x6 hb y7b ff2 fs6 fc0 sc0 ls9 ws0">3.9.<span class="ff6 ls0"> <span class="_ _5"> </span><span class="ff3">ZAWARCIE UMOWY O MU<span class="_ _0"></span>LTILINIĘ Z SAN<span class="_ _0"></span>TANDER BANK PO<span class="_ _0"></span>LSKA <span class="ff2">S.A. </span></span></span></div><div class="t m0 x6 hc y7c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y7d ff1 fs3 fc0 sc0 ls0 ws0">w dniu <span class="_ _2"></span>12 <span class="_ _2"></span>grudnia <span class="_ _2"></span>2025 <span class="_ _2"></span>r. <span class="_ _2"></span><span class="ff4">Spó<span class="_ _2"></span>łka <span class="_ _2"></span>zawarła <span class="_ _2"></span>Umowę <span class="_ _2"></span>o</span> <span class="ff4">MultiLi<span class="_ _2"></span>nię nr<span class="_ _2"></span></span> K01535/25 <span class="_ _2"></span><span class="ls18">  </span><span class="ff4">z <span class="_ _2"></span>Santande<span class="_ _2"></span>r Ban<span class="_ _2"></span>k Po<span class="_ _2"></span>lska <span class="_ _2"></span>Spółka <span class="_ _2"></span>Akcyjna </span></div><div class="t m0 x6 hc y7e ff1 fs3 fc0 sc0 ls0 ws0">z <span class="ff4">siedzibą w</span> <span class="_ _2"></span>Warszawie. </div><div class="t m0 x6 hc y7f ff1 fs3 fc0 sc0 ls0 ws0">  </div><div class="t m0 x6 hc y142 ff4 fs3 fc0 sc0 ls0 ws0">Kwota łączna Umowy to<span class="_ _2"></span><span class="ff1"> <span class="ls7">75</span> 000 </span>tys<span class="_ _2"></span>. zł <span class="ff1">w tym: </span></div><div class="t m0 xd hc y1b8 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">kredyt w r<span class="ff4">achunku <span class="_ _0"></span>Bieżącym <span class="_ _0"></span>i<span class="ff1"> walutowym <span class="_ _0"></span>do kwoty 70 <span class="ls7">000</span> <span class="_ _0"></span><span class="ff4">tys. zł <span class="_ _a"></span><span class="ff1">z <span class="ff4">możliwością <span class="_ _a"></span>równoczes<span class="_ _2"></span>nego <span class="_ _0"></span>wykorzysta<span class="_ _2"></span>nia </span></span></span></span></span></span></span></div><div class="t m0 x34 hc y1b9 ff1 fs3 fc0 sc0 ls0 ws0">kredytu <span class="_ _2"></span>w walucie <span class="_ _2"></span>wykorzys<span class="_ _2"></span>tania: PLN, <span class="_ _2"></span>EUR, <span class="_ _2"></span>USD.<span class="_ _2"></span> <span class="_ _2"></span><span class="ff4">Termin <span class="_ _2"></span>spłaty <span class="_ _2"></span>to</span> <span class="_ _2"></span>12 grud<span class="_ _2"></span>nia 2027 <span class="_ _2"></span>r. <span class="_ _2"></span><span class="ff4">Kredyt <span class="_ _2"></span>zosta<span class="_ _2"></span>ł udzielony<span class="_ _2"></span> </span></div><div class="t m0 x34 hc y1ba ff1 fs3 fc0 sc0 ls0 ws0">bez <span class="ff4">zabezpieczeń <span class="_ _2"></span>na</span> <span class="ff4">majątku <span class="_ _2"></span>Emitenta.</span> <span class="_ _2"></span><span class="ff4">Wysokoś<span class="_ _2"></span>ć oprocentowania <span class="_ _2"></span></span>jest <span class="_ _2"></span><span class="ff4">równa sto<span class="_ _2"></span>pie bazowej WIBOR <span class="_ _2"></span>1M (dl<span class="_ _2"></span>a </span></div><div class="t m0 x34 hc y1bb ff1 fs3 fc0 sc0 ls0 ws0">PLN), stopie baz<span class="_ _2"></span>owej EURIBOR 1m (dla EUR) i<span class="_ _2"></span> <span class="ff4">stopie bazow<span class="_ _2"></span>ej SOFR (dla USD) po<span class="_ _2"></span>większonej o<span class="_ _2"></span></span> <span class="ff4">marżę Banku.<span class="_ _2"></span></span> </div><div class="t m0 xd hc y1bc ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">limit na gwaran<span class="_ _2"></span>cje do<span class="_ _2"></span> kwoty 5<span class="_ _2"></span> <span class="ls7">000</span> <span class="ff4">ty<span class="_ _2"></span>s. zł <span class="_ _2"></span></span>z <span class="ff4">okresem <span class="_ _2"></span>dostępności <span class="_ _2"></span>do</span> 12 <span class="_ _2"></span>grudnia <span class="_ _2"></span>2026 r. <span class="_ _2"></span>i m<span class="_ _2"></span>aksymalnym <span class="_ _2"></span>termin </span></span></div><div class="t m0 x34 hc y1bd ff4 fs3 fc0 sc0 ls0 ws0">wygaśnięcia: najpóźn<span class="_ _2"></span>iej do<span class="ff1"> </span>3 lat licząc o<span class="_ _2"></span>d<span class="ff1"> </span>dnia upływu o<span class="_ _2"></span>kresu dostępności<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h7 y1be ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff1"> </span></div><div class="t m0 x6 hc y1bf ff4 fs3 fc0 sc0 ls0 ws0">Pozostałe warun<span class="_ _2"></span>ki Umowy nie odbiegają od<span class="_ _2"></span><span class="ff1"> </span>warun<span class="_ _2"></span>ków powszechnie stos<span class="_ _2"></span>owanych dla<span class="_ _2"></span><span class="ff1"> </span>tego typu umów.<span class="ff1"> </span></div><div class="t m0 x6 hb y1c0 ff2 fs6 fc0 sc0 ls9 ws0">3.10.<span class="ff6 ls0"> <span class="_ _5"> </span><span class="ff3">WPŁYW WOJNY MIĘ<span class="_ _0"></span>DZY UKRAINĄ A ROSJĄ <span class="_ _0"></span>NA DZIAŁALNOŚĆ <span class="_ _0"></span>GRUPY<span class="ff2"> </span></span></span></div><div class="t m0 x6 hc y1c1 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y1c2 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _e"></span>od <span class="_ _e"></span>d<span class="_ _2"></span>łuższego <span class="_ _e"></span>czasu <span class="_ _e"></span>obecna <span class="_ _4"></span>jest <span class="_ _e"></span>na <span class="_ _e"></span>ry<span class="_ _2"></span>nkach <span class="_ _e"></span>Europy <span class="_ _e"></span>Wschodniej, <span class="_ _4"></span>a <span class="_ _e"></span>w <span class="_ _e"></span>szczególności <span class="_ _e"></span>w <span class="_ _4"></span>Ukrainie, <span class="_ _e"></span>Białorus<span class="_ _2"></span>i <span class="_ _e"></span>i <span class="_ _e"></span>Rosji. </div><div class="t m0 x6 hc y1c3 ff4 fs3 fc0 sc0 ls0 ws0">Mimo <span class="_ _e"></span>dł<span class="_ _2"></span>ugiej <span class="_ _e"></span>obecnoś<span class="_ _2"></span>ci <span class="_ _e"></span>na <span class="_ _4"></span>tych <span class="_ _4"></span>rynkach <span class="_ _e"></span>Grup<span class="_ _2"></span>a <span class="_ _e"></span>nie <span class="_ _4"></span>posiadała <span class="_ _4"></span>tam <span class="_ _4"></span>aktywów, <span class="_ _e"></span>a <span class="_ _4"></span>transakcje <span class="_ _4"></span>z <span class="_ _e"></span>lokaln<span class="_ _2"></span>ymi <span class="_ _e"></span>klientami <span class="_ _4"></span>miały </div><div class="t m0 x6 hc y1c4 ff4 fs3 fc0 sc0 ls0 ws0">charakter krótkoterminowy. <span class="ff1">Konflikt rosyjsko </span>–<span class="ff1"> <span class="_ _a"></span><span class="ff4">u<span class="_ _2"></span>kraiński rozpoczęty <span class="_ _0"></span>działaniami wojennymi w <span class="_ _a"></span>dn<span class="_ _2"></span>iu 24 <span class="_ _a"></span>lutego 2022 roku </span></span></div><div class="t m0 x6 hc y1c5 ff4 fs3 fc0 sc0 ls0 ws0">zakłócił <span class="_ _e"></span>relacje <span class="_ _2"></span>han<span class="_ _2"></span>dlowe <span class="_ _2"></span>na <span class="_ _e"></span>tych <span class="_ _e"></span>rynkach <span class="_ _e"></span>czego <span class="_ _e"></span>efektem <span class="_ _2"></span>by<span class="_ _2"></span>ło <span class="_ _2"></span>czas<span class="_ _2"></span>owe <span class="_ _2"></span>zamrożenie <span class="_ _2"></span>r<span class="_ _2"></span>elacji <span class="_ _e"></span>z <span class="_ _2"></span>niektóry<span class="_ _2"></span>mi <span class="_ _2"></span>klientami <span class="_ _e"></span>albo </div><div class="t m0 x6 hc y1c6 ff4 fs3 fc0 sc0 ls0 ws0">wstrzymanie <span class="_ _0"></span>współpracy. <span class="_ _0"></span>Należy <span class="_ _0"></span>podkreślić, <span class="_ _0"></span>że <span class="_ _a"></span>Jedn<span class="_ _2"></span>ostk<span class="_ _2"></span>a <span class="_ _a"></span>Dominująca <span class="_ _0"></span>przestrzegała <span class="_ _0"></span>wszystkich sankcji <span class="_ _a"></span>nało<span class="_ _2"></span>żonych <span class="_ _a"></span>przez </div><div class="t m0 x6 hc y1c7 ff4 fs3 fc0 sc0 ls0 ws0">polski <span class="_ _2"></span>rząd, struktu<span class="_ _2"></span>ry Unii Europejskiej, <span class="_ _2"></span>rządy <span class="_ _2"></span>innych państw ora<span class="_ _2"></span>z insty<span class="_ _2"></span>tucje międzynarodowe <span class="_ _2"></span>na pod<span class="_ _2"></span>mioty, osob<span class="_ _2"></span>y oraz </div><div class="t m0 x6 hc y1c8 ff4 fs3 fc0 sc0 ls0 ws0">towary <span class="_ _9"> </span>wskaza<span class="_ _2"></span>ne <span class="_ _9"> </span>w <span class="_ _9"> </span>odpowi<span class="_ _2"></span>ednich <span class="_ _9"> </span>ak<span class="_ _2"></span>tach <span class="_ _9"> </span>prawnych. <span class="_ _f"> </span>TOYA <span class="_ _9"> </span>S.A. <span class="_ _f"> </span>wdrożyła <span class="_ _f"> </span>odpow<span class="_ _e"></span><span class="ff1">iednie <span class="_ _9"> </span>procedury <span class="_ _f"> </span>w <span class="_ _9"> </span>tym <span class="_ _f"> </span>zakresie. </span></div><div class="t m0 x6 hc y1c9 ff4 fs3 fc0 sc0 ls0 ws0">Wdrożone <span class="_ _e"></span>p<span class="_ _2"></span>rocedury <span class="_ _e"></span>oraz <span class="_ _4"></span>konieczność <span class="_ _4"></span>weryfikacji <span class="_ _e"></span>i <span class="_ _4"></span>spełnienia <span class="_ _4"></span>wszystkich <span class="_ _4"></span>sankcji <span class="_ _e"></span>gos<span class="_ _2"></span>podarczych <span class="_ _e"></span>powod<span class="_ _2"></span>owały <span class="_ _e"></span>jednak </div><div class="t m0 x6 hc y1ca ff4 fs3 fc0 sc0 ls0 ws0">spowolnienie <span class="_ _2"></span>obrotu<span class="_ _2"></span> <span class="_ _2"></span>handlowego <span class="_ _2"></span>z <span class="_ _2"></span>klienta<span class="_ _2"></span>mi <span class="_ _2"></span>z <span class="_ _2"></span>tych <span class="_ _2"></span>rynkó<span class="_ _2"></span>w, <span class="_ _2"></span>co <span class="_ _2"></span>jest <span class="_ _2"></span>jednak<span class="_ _2"></span> <span class="_ _2"></span>niezależne <span class="_ _2"></span>od <span class="_ _2"></span>Grupy. <span class="_ _2"></span>Może <span class="_ _e"></span>mieć <span class="_ _2"></span>to <span class="_ _2"></span>wpły<span class="_ _e"></span><span class="ff1 lsb">w </span></div><div class="t m0 x6 hc y1cb ff4 fs3 fc0 sc0 ls0 ws0">na obrót h<span class="_ _2"></span>andlowy z klientami obecnymi na ty<span class="_ _2"></span>ch rynkach w przyszłych<span class="_ _2"></span> kwartałach.  <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h6 y8c ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 ha y1cc ff2 fs0 fc0 sc0 ls8 ws0">4.<span class="ff6 ls0"> <span class="_ _10"></span><span class="ff3">DZIAŁALNOSĆ SPÓŁKI <span class="_ _0"></span>I <span class="ff2">GRUPY W 2025 <span class="_ _0"></span>R.  </span></span></span></div><div class="t m0 x6 hc y1cd ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y1ce ff4 fs3 fc0 sc0 ls0 ws0">Zarząd Jedno<span class="_ _2"></span>stki Dominującej nie publikował p<span class="_ _2"></span>rognoz wyników <span class="_ _2"></span>Spółki oraz <span class="_ _2"></span><span class="ff1">Grupy na 2025 <span class="lsc">r.</span> </span></div><div class="t m0 xd hb y118 ff2 fs6 fc0 sc0 ls9 ws0">4.1.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">OMÓWIENIE WYNIK<span class="_ _0"></span>ÓW FINANSOW<span class="_ _0"></span>YCH GRUPY KAPITAŁOWE<span class="_ _0"></span>J <span class="ff2">TOYA  </span></span></span></div><div class="t m0 x6 hc y1cf ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y1d0 ff3 fs3 fc0 sc0 ls0 ws0">Przychody i zyskowność GR<span class="_ _2"></span>UPY TOYA S.A. (w tys. zł).<span class="_ _e"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 y1d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x7 y1d2 wf h24"><div class="t m0 x69 hf y8b ff1 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Za okres 12 miesi<span class="_ _0"></span>ęcy zakończony 31 <span class="_ _0"></span>grudnia<span class="ff1"> </span></span></div></div><div class="c x6a y1d2 w10 h24"><div class="t m0 x6b hf y8b ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">5 </span></div></div><div class="c x35 y1d2 w11 h24"><div class="t m0 x6c hf y8b ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">4 </span></div></div><div class="c x7 y1d3 wf h25"><div class="t m0 x6d h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">Przychody ze spr<span class="_ _0"></span>zedaży<span class="ff1"> </span></div></div><div class="c x6a y1d3 w10 h25"><div class="t m0 x6e h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">907 705 </div></div><div class="c x35 y1d3 w11 h25"><div class="t m0 x6f h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">821 008 </div></div><div class="c x7 y11f wf h26"><div class="t m0 x6d h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Zysk brutt<span class="_ _0"></span>o ze sprzedaży<span class="ff1"> </span></div></div><div class="c x6a y11f w10 h26"><div class="t m0 x6e h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">308 520 </div></div><div class="c x35 y11f w11 h26"><div class="t m0 x6f h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">278 382 </div></div><div class="c x7 y1d5 wf h27"><div class="t m0 x6d h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Zysk na działal<span class="_ _0"></span>ności operac<span class="_ _0"></span>yjnej<span class="ff1"> </span></div></div><div class="c x6a y1d5 w10 h27"><div class="t m0 x6e h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">110 450 </div></div><div class="c x35 y1d5 w11 h27"><div class="t m0 x4b h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">87 403 </div></div><div class="c x7 y1d6 wf h25"><div class="t m0 x6d h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">Zysk przed <span class="_ _0"></span>opodatkowaniem </div></div><div class="c x6a y1d6 w10 h25"><div class="t m0 x6e h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">109 105 </div></div><div class="c x35 y1d6 w11 h25"><div class="t m0 x4b h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">85 883 </div></div><div class="c x7 y1d7 wf h27"><div class="t m0 x6d h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">Zysk netto<span class="_ _0"></span>  </div></div><div class="c x6a y1d7 w10 h27"><div class="t m0 x70 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">87 196 </div></div><div class="c x35 y1d7 w11 h27"><div class="t m0 x4b h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">68 418 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h7 y1d8 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pfd" class="pf w0 h0" ><div class="pc pcd w0 h0"><img class="bi x2 y1d9 w3 h28" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">13<span class="ls0"> </span></div><div class="t m0 x3a h7 y1da ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y1db ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y1dc ff1 fs3 fc0 sc0 ls0 ws0">W 2025 <span class="ff4">r. <span class="_ _0"></span>przychody<span class="_ _2"></span> <span class="_ _0"></span>ze sprzedaży wyniosły <span class="ff1 ls7">907<span class="ls0"> </span>705<span class="ls0"> </span></span>tys. zł i <span class="_ _0"></span>były wyższe od <span class="_ _0"></span>przychodów osiągniętych w 202<span class="ff1">4 r. o 86 6<span class="ls7">97<span class="ls18">  </span></span></span></span></div><div class="t m0 x6 hc y1dd ff4 fs3 fc0 sc0 ls0 ws0">tys. <span class="_ _e"></span>zł, <span class="_ _e"></span>czyli <span class="_ _e"></span>o <span class="_ _e"></span>1<span class="_ _2"></span><span class="ff1">0,6<span class="lsb">%.</span> <span class="_ _e"></span></span>Największy<span class="_ _2"></span> <span class="_ _e"></span>wzrost <span class="_ _e"></span>wolumenu <span class="_ _e"></span>i <span class="_ _e"></span>przych<span class="_ _2"></span>odów<span class="ff1">, <span class="_ _e"></span>o <span class="_ _e"></span>44<span class="_ _2"></span> </span>509 <span class="_ _2"></span>ty<span class="_ _2"></span>s. <span class="_ _e"></span>zł <span class="_ _e"></span>tj. <span class="_ _e"></span>o <span class="_ _e"></span>12,4%<span class="ff1"> <span class="_ _e"></span></span>zos<span class="_ _2"></span>tał <span class="_ _e"></span>osiągnięty <span class="_ _e"></span>kanale </div><div class="t m0 x6 hc y1de ff1 fs3 fc0 sc0 ls0 ws0">hurtowym, <span class="_ _f"> </span>przede <span class="_ _9"> </span>wszystk<span class="_ _2"></span>im <span class="_ _9"> </span>w <span class="_ _9"> </span><span class="ff4">Jedno<span class="_ _2"></span>stce <span class="_ _9"> </span>Dominującej. <span class="_ _9"> </span>Po<span class="_ _2"></span>dobną <span class="_ _9"> </span>dynamiką<span class="_ _2"></span>, <span class="_ _9"> </span>na <span class="_ _9"> </span>poziomie <span class="_ _9"> </span>12,2% <span class="_ _f"> </span>wykazał <span class="_ _9"> </span>s<span class="_ _2"></span>ię <span class="_ _f"> </span>kanał </span></div><div class="t m0 x6 hc y1df ff4 fs3 fc0 sc0 ls0 ws0">eksportowy, w przypadku którego przychody wzrosły o <span class="_ _0"></span>34<span class="ff1"> </span>039 tys. zł Wzrost został <span class="_ _0"></span>osiągnięty głównie w U<span class="ff1">krainie, gdzie </span></div><div class="t m0 x6 hc y1e0 ff4 fs3 fc0 sc0 ls0 ws0">przychody wynios<span class="_ _2"></span>ły  <span class="ff1 ls7">66<span class="ls0"> </span>436 </span>tys. zł, co stan<span class="_ _2"></span>owi wzrost o <span class="ff1 ls7">16<span class="ls0"> 640 </span></span>tys. zł (<span class="ff1 ls7">33<span class="ls0">,4%) w sto<span class="_ _2"></span>sunku do roku poprzedniego oraz na </span></span></div><div class="t m0 x6 hc y1e1 ff4 fs3 fc0 sc0 ls0 ws0">Węgrzech <span class="_ _7"></span>(wzrost <span class="_ _7"> </span>o <span class="_ _9"> </span><span class="ff1">8 <span class="ls7">754 <span class="_ _7"></span></span></span>tys./ <span class="_ _7"></span>zł, <span class="_ _7"></span>tj. <span class="_ _7"></span>o <span class="_ _9"> </span><span class="ff1">30,7</span>%). <span class="_ _7"></span>Poza <span class="_ _7"></span>Europą, <span class="_ _7"></span>największe <span class="_ _7"></span>wzrosty <span class="_ _7"> </span>odnotowały <span class="_ _7"> </span>kierun<span class="_ _2"></span>ki <span class="_ _7"></span>obsługiwane </div><div class="t m0 x6 hc y1e2 ff4 fs3 fc0 sc0 ls0 ws0">głównie <span class="_ _a"></span>przez spółki <span class="_ _a"></span>zależne w <span class="_ _a"></span>Chinach –<span class="ff1"> <span class="_ _a"></span>Chile <span class="_ _0"></span>(wzrost o <span class="_ _a"></span>3 <span class="ff4">879 <span class="_ _0"></span>tys. <span class="_ _0"></span>zł) <span class="_ _a"></span>oraz <span class="ff1">Zjednoczone <span class="_ _a"></span>E<span class="_ _2"></span>miraty <span class="_ _a"></span>Arabs<span class="_ _2"></span>kie <span class="_ _a"></span>(wzrost <span class="_ _0"></span>o 1 <span class="ls7">978</span> </span></span></span></div><div class="t m0 x6 hc y1e3 ff4 fs3 fc0 sc0 ls0 ws0">tys.  zł)<span class="ff1">.</span>). <span class="_ _f"> </span>Wzrosty<span class="_ _2"></span>  z<span class="_ _0"></span>ostały  zanotowane <span class="_ _f"> </span>również  w <span class="_ _f"> </span>kanale  sieci  handlowych  (o  <span class="ff1 ls7">18<span class="ls0"> </span>237<span class="ls0">  </span></span>tys. <span class="_ _f"> </span>zł,  tj. <span class="_ _f"> </span>o  <span class="ff1">18,8<span class="lsb">%)</span>.  Spadek<span class="_ _0"></span> </span></div><div class="t m0 x6 hc y1e4 ff4 fs3 fc0 sc0 ls0 ws0">przychodów <span class="_ _2"></span>o 10<span class="ff1"> <span class="_ _2"></span></span>088 tys. <span class="_ _2"></span>zł tj. <span class="_ _2"></span>o 11,9% <span class="_ _2"></span>odnotował <span class="_ _2"></span>kanał <span class="_ _2"></span>sprzedaży <span class="_ _2"></span>e<span class="_ _2"></span><span class="ff1">-</span>commerce. Główną<span class="_ _2"></span> przy<span class="_ _2"></span>czyną w <span class="_ _2"></span>tym zakresie <span class="_ _2"></span>był </div><div class="t m0 x6 hc y1e5 ff4 fs3 fc0 sc0 ls0 ws0">wysoki <span class="_ _4"></span>wzrost <span class="_ _4"></span>wynikający <span class="_ _4"></span>ze <span class="_ _4"></span>zmian<span class="_ _2"></span>y <span class="_ _e"></span>p<span class="_ _2"></span>olityki <span class="_ _e"></span>ceno<span class="_ _2"></span>wej <span class="_ _4"></span>w <span class="_ _e"></span>Je<span class="_ _2"></span>dnostce <span class="_ _4"></span>Dominującej<span class="_ _2"></span><span class="ff1"> <span class="_ _4"></span></span>osiągnięty <span class="_ _4"></span>w <span class="_ _4"></span>2024 <span class="_ _4"></span>r.<span class="ff1"> <span class="_ _4"></span>W <span class="_ _4"></span>roku <span class="_ _4"></span>2025<span class="_ _2"></span> <span class="_ _e"></span>r.<span class="_ _2"></span> </span></div><div class="t m0 x6 hc y1e6 ff4 fs3 fc0 sc0 ls0 ws0">Jednostka <span class="_ _7"></span>Dominująca <span class="_ _7"></span>dokonała <span class="_ _7"></span>rewizji <span class="_ _4"></span>polityki <span class="_ _7"></span>cenowej, <span class="_ _7"></span>zorientowanej <span class="_ _4"></span>n<span class="_ _2"></span>a <span class="_ _4"></span>u<span class="_ _2"></span>trzymanie <span class="_ _4"></span>konku<span class="_ _2"></span>rencyjności <span class="_ _7"></span>wszystkich </div><div class="t m0 x6 hc y1e7 ff4 fs3 fc0 sc0 ls0 ws0">kanałów <span class="_ _1c"> </span>sp<span class="_ _2"></span>rzedaży. <span class="_ _1c"> </span>Istotnym <span class="_ _1c"> </span>czynnikiem <span class="_ _1c"> </span>wpływający<span class="_ _2"></span>m  na <span class="_ _5"> </span>poziom <span class="_ _1c"> </span>przych<span class="_ _2"></span>odów  był<span class="_ _2"></span>a <span class="_ _1c"> </span>również <span class="_ _1c"> </span>wyso<span class="_ _2"></span>ka <span class="_ _1c"> </span>dostępność </div><div class="t m0 x6 hc y1e8 ff4 fs3 fc0 sc0 ls0 ws0">towarów.<span class="ff1"> </span></div><div class="t m0 x6 hc y1e9 ff1 fs3 fc0 sc0 ls0 ws0">Zysk <span class="ff4">brutto ze <span class="_ _a"></span>s<span class="_ _2"></span>przedaży w<span class="_ _0"></span>zrósł w <span class="_ _0"></span>202<span class="ff1">5 r. <span class="_ _0"></span>o 30 <span class="ls7">138</span> <span class="_ _0"></span><span class="ff4">tys. zł. <span class="_ _0"></span>tj. o <span class="_ _a"></span>1<span class="ff1">0,<span class="_ _2"></span>8</span>% <span class="_ _0"></span>tys. zł w<span class="_ _0"></span> porównaniu <span class="_ _0"></span>do 202<span class="ff1">4 <span class="_ _0"></span><span class="ff4">r., na <span class="_ _0"></span>co wpływ <span class="_ _0"></span>miały </span></span></span></span></span></div><div class="t m0 x6 hc y1ea ff4 fs3 fc0 sc0 ls0 ws0">wyższe przycho<span class="_ _2"></span>dy ze sprzedaży, przy<span class="_ _2"></span> <span class="ff1">podobn<span class="_ _2"></span>ej </span>rentowności <span class="ff1 ls12">jak w<span class="ls0"> <span class="ls7">202</span>4 r. (<span class="ls7">34</span>,<span class="_ _2"></span>0</span></span>% w porówn<span class="_ _2"></span>aniu do 33,<span class="_ _2"></span><span class="ff1">9<span class="lsb">%)</span>.  </span></div><div class="t m0 x6 hc y1eb ff4 fs3 fc0 sc0 ls0 ws0">Zysk <span class="_ _5"> </span>na <span class="_ _5"> </span>działalności <span class="_ _5"> </span>operacyjnej <span class="_ _1c"> </span>w <span class="_ _5"> </span>202<span class="_ _2"></span><span class="ff1">5 <span class="_ _1c"> </span></span>r. <span class="_ _5"> </span>w <span class="_ _5"> </span>wysokości <span class="_ _5"> </span><span class="ff1 ls7">110<span class="ls0"> 4</span>50<span class="ls0"> <span class="_ _5"> </span></span></span>tys. <span class="_ _5"> </span>zł <span class="_ _5"> </span>był <span class="_ _5"> </span>wyższy<span class="ff1"> <span class="_ _5"> </span></span>od <span class="_ _5"> </span>osiągniętego <span class="_ _5"> </span>w <span class="_ _1c"> </span>202<span class="_ _2"></span><span class="ff1">4 <span class="_ _1c"> </span><span class="ls19">r. </span> </span></div><div class="t m0 x6 hc y1ec ff1 fs3 fc0 sc0 ls0 ws0">o <span class="_ _4"></span><span class="ls7">23</span> <span class="ls7">047</span> <span class="_ _4"></span><span class="ff4">tys<span class="_ _2"></span>. <span class="_ _4"></span>zł, <span class="_ _4"></span>tj. <span class="_ _4"></span>o <span class="_ _7"></span></span>26,4%. <span class="_ _4"></span>Wzrost<span class="_ _2"></span> <span class="_ _4"></span><span class="ff4">zysku <span class="_ _4"></span>na <span class="_ _4"></span>d<span class="_ _2"></span>ziałalności <span class="_ _e"></span>o<span class="_ _2"></span>peracyjnej <span class="_ _7"></span>był <span class="_ _4"></span>efektem <span class="_ _4"></span>głównie <span class="_ _4"></span>wyższy<span class="_ _2"></span>ch <span class="_ _4"></span>przychodó<span class="_ _2"></span>w <span class="_ _e"></span>ze </span></div><div class="t m0 x6 hc y1ed ff4 fs3 fc0 sc0 ls0 ws0">sprzedaży<span class="_ _2"></span><span class="ff1"> <span class="_ _4"></span></span>w <span class="_ _7"></span>Jednostce <span class="_ _7"></span>Dominu<span class="_ _2"></span>jącej, <span class="_ _7"></span>które <span class="_ _7"></span>również <span class="_ _7"></span>przełożyły <span class="_ _7"> </span>się <span class="_ _7"></span>na <span class="_ _7"></span>wyższe <span class="_ _7"></span>o <span class="_ _4"></span>4<span class="_ _2"></span><span class="ff1"> </span>478 <span class="_ _7"></span>tys<span class="_ _2"></span>. <span class="_ _4"></span>zł<span class="_ _2"></span> <span class="_ _7"></span>(3,1%) <span class="_ _4"></span>koszty<span class="_ _2"></span> <span class="_ _4"></span>s<span class="_ _2"></span>przedaży </div><div class="t m0 x6 hc y1ee ff4 fs3 fc0 sc0 ls0 ws0">(przede <span class="_ _e"></span>ws<span class="_ _2"></span>zystkim <span class="_ _4"></span>w <span class="_ _e"></span>efekcie <span class="_ _4"></span>wyższych <span class="_ _4"></span>kosztów <span class="_ _4"></span>transportu <span class="_ _4"></span>oraz <span class="_ _e"></span>us<span class="_ _2"></span>ług <span class="_ _e"></span>logistycznych). <span class="_ _4"></span>Zwiększeniu <span class="_ _4"></span>uległy <span class="_ _4"></span>także <span class="_ _e"></span>ko<span class="_ _2"></span>szty </div><div class="t m0 x6 hc y1ef ff1 fs3 fc0 sc0 ls0 ws0">administracyjne<span class="_ _2"></span><span class="lsa">, <span class="_ _5"> </span></span><span class="ff4">głównie <span class="_ _19"> </span>w <span class="_ _19"> </span>wyniku <span class="_ _19"> </span>wyższych <span class="_ _19"> </span>kosztów <span class="_ _19"> </span>wynagrod<span class="_ _2"></span>zeń.</span> <span class="_ _19"> </span><span class="ff4">J<span class="_ _2"></span>ednocześnie <span class="_ _19"> </span>Grupa <span class="_ _5"> </span>za<span class="_ _2"></span>notowała <span class="_ _19"> </span>nadwyżkę </span></div><div class="t m0 x6 hc y1f0 ff4 fs3 fc0 sc0 ls0 ws0">dodatnich ró<span class="_ _2"></span>żnic kursowych nad ujemnymi w wysoko<span class="_ _2"></span>ści <span class="_ _2"></span><span class="ff1">5 5<span class="ls7">24</span> </span>tys. zł<span class="_ _2"></span> w porównaniu d<span class="_ _2"></span>o <span class="ff1">3 <span class="ls7">513</span> </span>tys. zł w roku<span class="_ _2"></span> 202<span class="ff1">4<span class="lsf">. </span> </span></div><div class="t m0 x6 hc y1f1 ff4 fs3 fc0 sc0 ls0 ws0">W  celu <span class="_ _f"> </span>pozyskania  potrzebnego  kapitału  obro<span class="_ _0"></span>towego  Grupa  posługuje <span class="_ _f"> </span>się  głównie <span class="_ _f"> </span>krótkoterminowymi  kredytami </div><div class="t m0 x6 hc y1f2 ff4 fs3 fc0 sc0 ls0 ws0">bankowymi. Biorąc pod uwagę znaczący wpływ kosztów finansowych związanych<span class="_ _2"></span> z tymi <span class="_ _0"></span>kredytami na wynik finansowy, </div><div class="t m0 x6 hc y1f3 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _4"></span>co <span class="_ _7"></span>roku <span class="_ _7"></span>negocjuje <span class="_ _4"></span>war<span class="_ _2"></span>unki <span class="_ _4"></span>u<span class="_ _2"></span>mów <span class="_ _4"></span>kr<span class="_ _2"></span>edytowych <span class="_ _4"></span>ta<span class="_ _2"></span>k, <span class="_ _7"></span>aby <span class="_ _4"></span>koszt<span class="_ _2"></span>y <span class="_ _4"></span>z <span class="_ _7"></span>nimi <span class="_ _4"></span>związane <span class="_ _7"></span>były <span class="_ _7"></span>jak <span class="_ _4"></span>najn<span class="_ _2"></span>iższe. <span class="_ _4"></span>W <span class="_ _4"></span>202<span class="_ _e"></span><span class="ff1">5 <span class="_ _4"></span>r.<span class="_ _2"></span> </span></div><div class="t m0 x6 hc y1f4 ff4 fs3 fc0 sc0 ls0 ws0">Jednostka Dominująca <span class="_ _a"></span>korzystała <span class="_ _0"></span>z <span class="_ _a"></span>kr<span class="_ _2"></span>edytów <span class="_ _a"></span>ban<span class="_ _2"></span>kowych <span class="_ _a"></span>w <span class="_ _0"></span>mniejszym <span class="_ _a"></span>zakres<span class="_ _2"></span>ie <span class="_ _a"></span>niż <span class="_ _0"></span>w <span class="_ _a"></span>roku poprzednim. <span class="_ _a"></span>Spółk<span class="_ _e"></span><span class="ff1">i <span class="_ _a"></span>Yato T<span class="_ _0"></span>ools </span></div><div class="t m0 x6 hc y1f5 ff1 fs3 fc0 sc0 ls1a ws0">(S<span class="ls0">hanghai) oraz Yato Tools (Jiaxing) <span class="ff4">zaciągnęł</span>y kredyty bankowe <span class="ff4">na finansowanie bieżącej działalności. </span>Koszty odsetek z </span></div><div class="t m0 x6 hc y1f6 ff4 fs3 fc0 sc0 ls0 ws0">tytułu kredytów ban<span class="_ _2"></span>kowych były <span class="_ _2"></span>nieznacznie wyższe <span class="_ _2"></span>w porównaniu do<span class="_ _2"></span> poprzedniego roku i wynios<span class="_ _2"></span>ły 6<span class="_ _2"></span><span class="ff1 ls7">93<span class="ls0"> </span></span>tys. zł.<span class="ff1"> </span></div><div class="t m0 x6 hc y1f7 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y1f8 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y1f9 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x71 y1fa w12 h29"><div class="t m0 x72 h4 y1fb ff2 fs1 fc0 sc0 ls2 ws0">907 705</div></div><div class="c x73 y1fc w13 h29"><div class="t m0 x72 h4 y1fd ff2 fs1 fc0 sc0 ls1b ws0">308 <span class="ls2">520</span></div></div><div class="c x74 y1fe w14 h29"><div class="t m0 x72 h4 y1ff ff2 fs1 fc0 sc0 ls2 ws0">110 450</div></div><div class="c x74 y200 w13 h2a"><div class="t m0 x72 h4 y201 ff2 fs1 fc0 sc0 ls1b ws0">109 <span class="ls2">105</span></div></div><div class="c x75 y200 w15 h2b"><div class="t m0 xd h4 y202 ff2 fs1 fc0 sc0 ls2 ws0">87 196</div></div><div class="c x6 y200 wb h2c"><div class="t m0 x76 h4 y203 ff2 fs1 fc0 sc0 ls2 ws0">821 008</div><div class="t m0 x77 h4 y204 ff2 fs1 fc0 sc0 ls2 ws0">278 <span class="ls1b">382</span></div><div class="t m0 x78 h4 y205 ff2 fs1 fc0 sc0 ls2 ws0">87 403</div><div class="t m0 x78 h4 y206 ff2 fs1 fc0 sc0 ls2 ws0">85 883</div><div class="t m0 x79 h4 y207 ff2 fs1 fc0 sc0 ls2 ws0">68 <span class="ls1b">418</span></div><div class="t m0 x7a h5 y208 ff1 fs1 fc8 sc0 ls0 ws0">0<span class="_ _27"> </span><span class="ff4 ls2">200 000<span class="_ _28"> </span>400 000<span class="_ _28"> </span>600 000<span class="_ _28"> </span>800 000<span class="_ _11"> </span><span class="ls0">1 000 000</span></span></div><div class="t m0 x7b h5 y209 ff4 fs1 fc8 sc0 ls0 ws0">PRZYCHODY ZE SPRZEDAŻY</div><div class="t m0 x7c h1c y20a ff4 fsc fc8 sc0 ls0 ws0">ZYSK BRUTTO ZE SPRZEDA<span class="_ _0"></span>ŻY</div><div class="t m0 x4a h5 y20b ff4 fs1 fc8 sc0 ls0 ws0">ZYSK NA DZIAŁALNOŚCI OPERACYJNEJ</div><div class="t m0 x7d h1c y20c ff1 fsc fc8 sc0 ls0 ws0">ZYSK PRZED OPODATKOWAN<span class="_ _0"></span>IEM</div><div class="t m0 x7e h5 y20d ff1 fs1 fc8 sc0 ls0 ws0">ZYSK NETTO</div><div class="t m0 x7f h22 y20e ff3 fse fc8 sc0 ls0 ws0">Przy<span class="_ _0"></span>chody i zy<span class="_ _0"></span>sk<span class="_ _a"></span>ow<span class="_ _2"></span>ność <span class="_ _0"></span>w tys. zł</div><div class="t m0 x80 h5 y20f ff1 fs1 fc8 sc0 ls2 ws0">2025<span class="_ _29"> </span>2024</div></div></div><div class="pi" ></div></div><div id="pfe" class="pf w0 h0" ><div class="pc pce w0 h0"><img class="bi x2 y210 we h2d" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">14<span class="ls0"> </span></div><div class="t m0 x6 h7 yc ff3 fs3 fc0 sc0 ls0 ws0">Wskaźniki rento<span class="_ _2"></span>wności<span class="ff2"> </span></div><div class="t m0 x6 h7 y211 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y212 w16 h2e"><div class="t m0 x69 hf y1d4 ff1 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Za okres 12 miesi<span class="_ _0"></span>ęcy zakończony 31 <span class="_ _0"></span>grudnia<span class="ff1"> </span></span></div></div><div class="c x81 y212 w17 h2e"><div class="t m0 x82 hf y1d4 ff2 fs7 fc3 sc0 lsd ws0">2025<span class="ls0"> </span></div></div><div class="c x1c y212 w18 h2e"><div class="t m0 xf hf y1d4 ff2 fs7 fc3 sc0 lsd ws0">2024<span class="ls0"> </span></div></div><div class="c x6 yda w16 h2e"><div class="t m0 x6d h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">Rentowność<span class="_ _0"></span> sprzedaży<span class="ff1"> </span></div></div><div class="c x81 yda w17 h2e"><div class="t m0 x4b h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">34,0% </div></div><div class="c x1c yda w18 h2e"><div class="t m0 x70 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">33,9% </div></div><div class="c x6 y213 w16 h25"><div class="t m0 x6d h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Rentowność<span class="_ _0"></span> działalności o<span class="_ _0"></span>peracyjnej<span class="ff1"> </span></div></div><div class="c x81 y213 w17 h25"><div class="t m0 x4b h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">12,2% </div></div><div class="c x1c y213 w18 h25"><div class="t m0 x70 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">10,6% </div></div><div class="c x6 y1b8 w16 h25"><div class="t m0 x6d h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Rentowność<span class="_ _0"></span> zysku przed o<span class="_ _0"></span>podatkowaniem<span class="ff1"> </span></div></div><div class="c x81 y1b8 w17 h25"><div class="t m0 x4b h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">12,0% </div></div><div class="c x1c y1b8 w18 h25"><div class="t m0 x70 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">10,5% </div></div><div class="c x6 y214 w16 h25"><div class="t m0 x6d h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Rentowność<span class="_ _0"></span> zysku netto<span class="ff1"> </span></div></div><div class="c x81 y214 w17 h25"><div class="t m0 x82 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">9,6% </div></div><div class="c x1c y214 w18 h25"><div class="t m0 xf h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">8,3% </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h2f y215 ff1 fsf fc0 sc0 ls0 ws0">Legenda: </div><div class="t m0 x83 h2f y1bb ff4 fsf fc0 sc0 ls0 ws0">Wskaźnik rentown<span class="_ _2"></span>ości sprzedaży <span class="_ _2"></span>–<span class="ff1"> </span>stosunek zysku brutto do przych<span class="_ _2"></span>odów ze sprzed<span class="_ _2"></span>aży<span class="ff1"> </span></div><div class="t m0 x83 h2f y216 ff4 fsf fc0 sc0 ls0 ws0">Wskaźnik rentown<span class="_ _2"></span>ości działalności operac<span class="_ _2"></span>yjnej –<span class="ff1"> </span>s<span class="_ _2"></span>tosunek zysku na działalnośc<span class="_ _2"></span>i operacyjnej do przych<span class="_ _2"></span>odów ze sprzedaży<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x83 h2f y217 ff4 fsf fc0 sc0 ls0 ws0">Wskaźnik rentown<span class="_ _2"></span>ości zysku przed opo<span class="_ _2"></span>datkowaniem –<span class="ff1"> </span>stosun<span class="_ _2"></span>ek zysku przed opo<span class="_ _2"></span>datkowaniem do przycho<span class="_ _2"></span>dów ze sprzedaży <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x83 h2f y218 ff4 fsf fc0 sc0 ls0 ws0">Wskaźnik rentown<span class="_ _2"></span>ości netto –<span class="ff1"> </span>stosun<span class="_ _2"></span>ek zysku netto do przycho<span class="_ _2"></span>dów ze sprzeda<span class="_ _2"></span>ży <span class="ff1"> </span></div><div class="t m0 x6 hc y1be ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3a hc y219 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y21a ff4 fs3 fc0 sc0 ls0 ws0">Rentowność sprzedaży <span class="_ _0"></span>jest <span class="_ _0"></span>dla Grupy <span class="_ _a"></span>TO<span class="_ _2"></span>YA <span class="_ _a"></span>k<span class="_ _2"></span>luczowym wskaźnikiem <span class="_ _0"></span>konkurencyjn<span class="_ _2"></span>ości <span class="_ _0"></span>rynkowej <span class="_ _0"></span>i m<span class="_ _0"></span>a decydujący <span class="_ _0"></span>wpływ </div><div class="t m0 x6 hc y21b ff4 fs3 fc0 sc0 ls0 ws0">na <span class="_ _2"></span>jej <span class="_ _e"></span>sytuację <span class="_ _e"></span>finansową. <span class="_ _e"></span>Analiza <span class="_ _2"></span>tego <span class="_ _e"></span>wskaźnika <span class="_ _e"></span>za <span class="_ _2"></span>202<span class="_ _2"></span><span class="ff1">5 <span class="_ _2"></span></span>r. <span class="_ _e"></span>pokazu<span class="_ _2"></span>je, <span class="_ _2"></span>że <span class="_ _e"></span>rentowność <span class="_ _2"></span>sprzedaży<span class="_ _2"></span> <span class="_ _2"></span>brutto <span class="_ _e"></span>w <span class="_ _2"></span>tym <span class="_ _e"></span>okresie </div><div class="t m0 x6 hc y21c ff4 fs3 fc0 sc0 ls0 ws0">była podobn<span class="_ _2"></span>a w porównan<span class="_ _2"></span>iu do 202<span class="ff1">4 r </span>i wyniosł<span class="_ _2"></span>a 34%. <span class="ff1"> </span></div><div class="t m0 x6 hc y21d ff4 fs3 fc0 sc0 ls0 ws0">Wskaźniki <span class="_ _f"> </span>rentowności <span class="_ _9"> </span>na <span class="_ _f"> </span>poziomie <span class="_ _9"> </span>zysku <span class="_ _f"> </span>na <span class="_ _9"> </span>d<span class="_ _2"></span>ziałalności <span class="_ _9"> </span>operacyjnej, <span class="_ _9"> </span>zy<span class="_ _2"></span>sku <span class="_ _9"> </span>przed <span class="_ _9"> </span>op<span class="_ _2"></span>odatkowaniem <span class="_ _9"> </span>i <span class="_ _9"> </span>zy<span class="_ _2"></span>sku <span class="_ _9"> </span>netto </div><div class="t m0 x6 hc y21e ff4 fs3 fc0 sc0 ls0 ws0">zwiększyły<span class="ff1"> <span class="_ _2"></span></span>się w <span class="_ _2"></span>202<span class="ff1">5 </span>r. w <span class="_ _2"></span>porównaniu <span class="_ _2"></span>do roku <span class="_ _2"></span>poprzedniego. <span class="_ _2"></span>Główny <span class="_ _2"></span><span class="ff1">korzy<span class="_ _2"></span>stny </span>wpływ <span class="_ _2"></span>na wskaźniki <span class="_ _2"></span>rentowności <span class="_ _2"></span>miał </div><div class="t m0 x6 hc y21f ff1 fs3 fc0 sc0 ls0 ws0">wzrost <span class="ff4">przy<span class="_ _2"></span>chodów przy jednoczesny<span class="_ _2"></span>m proporcjonalnym wzroś<span class="_ _2"></span>cie kosztów sprzedaży<span class="_ _2"></span> oraz administracyjny<span class="_ _2"></span>ch<span class="_ _2"></span></span>  </div><div class="t m0 x6 hc y220 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y221 ff3 fs3 fc0 sc0 ls0 ws0">Przepływy środków <span class="_ _2"></span>pieniężnych Grupy (w tys. zł)<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 y222 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y223 w19 h2e"><div class="t m0 x69 hf y8b ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Za okres 12 miesi<span class="_ _0"></span>ęcy zakończony 31 <span class="_ _0"></span>grudnia<span class="ff2"> </span></span></div></div><div class="c x84 y223 w1a h2e"><div class="t m0 x85 hf y8b ff2 fs7 fc3 sc0 lsd ws0">2025<span class="ls0"> </span></div></div><div class="c x86 y223 w1b h2e"><div class="t m0 x85 hf y8b ff2 fs7 fc3 sc0 lsd ws0">2024<span class="ls0"> </span></div></div><div class="c x6 y224 w19 h30"><div class="t m0 x6d h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">Przepływy środk<span class="_ _0"></span>ów pieniężnyc<span class="_ _0"></span>h z działalnośc<span class="_ _0"></span>i operacy<span class="_ _0"></span>jnej<span class="_ _2"></span><span class="ff1"> </span></div></div><div class="c x84 y224 w1a h30"><div class="t m0 x34 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">67 802 </div></div><div class="c x86 y224 w1b h30"><div class="t m0 x72 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">(40 <span class="lsd">084)</span> </div></div><div class="c x6 y225 w19 h31"><div class="t m0 x6d h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Przepływy środk<span class="_ _0"></span>ów pieniężnyc<span class="_ _0"></span>h z działalnośc<span class="_ _0"></span>i inwestycyjne<span class="_ _0"></span>j<span class="_ _2"></span><span class="ff1"> </span></div></div><div class="c x84 y225 w1a h31"><div class="t m0 x68 h11 y8b ff1 fs7 fc0 sc0 ls1c ws0">(4<span class="ls0"> 0<span class="lsd">80</span>) </span></div></div><div class="c x86 y225 w1b h31"><div class="t m0 x72 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">(14 <span class="lsd">165)</span> </div></div><div class="c x6 y226 w19 h32"><div class="t m0 x6d h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">Przepływy środk<span class="_ _0"></span>ów pieniężnyc<span class="_ _0"></span>h z działalnośc<span class="_ _0"></span>i finansowe<span class="_ _0"></span>j<span class="_ _2"></span><span class="ff1"> </span></div></div><div class="c x84 y226 w1a h32"><div class="t m0 x72 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">(<span class="lsd">36</span> <span class="lsd">471</span>) </div></div><div class="c x86 y226 w1b h32"><div class="t m0 x34 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">22 715 </div></div><div class="c x6 y227 w19 h33"><div class="t m0 x6d hf y1d4 ff3 fs7 fc0 sc0 ls0 ws0">Zmiana stanu śro<span class="_ _0"></span>dków pieniężnych n<span class="_ _0"></span>etto przed różni<span class="_ _0"></span>cami kursowy<span class="_ _0"></span>mi<span class="ff2"> </span></div></div><div class="c x84 y227 w1a h33"><div class="t m0 x34 hf y1d4 ff1 fs7 fc0 sc0 lsd ws0">27<span class="ls0"> </span>251<span class="ff2 ls0"> </span></div></div><div class="c x86 y227 w1b h33"><div class="t m0 x72 hf y1d4 ff1 fs7 fc0 sc0 ls0 ws0">(31 <span class="lsd">534)</span><span class="ff2"> </span></div></div><div class="c x6 y228 w19 h25"><div class="t m0 x6d hf y8b ff3 fs7 fc0 sc0 ls0 ws0">Środki pieniężne i i<span class="_ _0"></span>ch ekwiwalenty n<span class="_ _0"></span>a początek okre<span class="_ _0"></span>su<span class="ff2"> </span></div></div><div class="c x84 y228 w1a h25"><div class="t m0 x34 hf y8b ff2 fs7 fc0 sc0 lsd ws0">39<span class="ls0"> </span>128<span class="ls0"> </span></div></div><div class="c x86 y228 w1b h25"><div class="t m0 x34 hf y8b ff2 fs7 fc0 sc0 lsd ws0">69<span class="ls0"> </span>927<span class="ls0"> </span></div></div><div class="c x6 y229 w19 h25"><div class="t m0 x6d h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Efekt pr<span class="_ _0"></span>zeliczenia środkó<span class="_ _0"></span>w pieniężnych i ich <span class="_ _0"></span>ekwiwalentów<span class="ff1"> </span></div></div><div class="c x84 y229 w1a h25"><div class="t m0 x68 h11 y8b ff1 fs7 fc0 sc0 ls1c ws0">(2<span class="ls0"> <span class="lsd">973)</span> </span></div></div><div class="c x86 y229 w1b h25"><div class="t m0 x87 h11 y8b ff1 fs7 fc0 sc0 ls1d ws0">                   <span class="lsd">735<span class="ls0"> </span></span></div></div><div class="c x6 y22a w19 h25"><div class="t m0 x6d hf y8b ff3 fs7 fc0 sc0 ls0 ws0">Środki pieniężne i i<span class="_ _0"></span>ch ekwiwalenty n<span class="_ _0"></span>a koniec okresu<span class="ff2"> </span></div></div><div class="c x84 y22a w1a h25"><div class="t m0 x34 hf y8b ff2 fs7 fc0 sc0 ls0 ws0">63 406 </div></div><div class="c x86 y22a w1b h25"><div class="t m0 x34 hf y8b ff2 fs7 fc0 sc0 lsd ws0">39<span class="ls0"> </span>128<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h7 y22b ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y22c w1c h34"><div class="t m0 x19 h20 y22d ff2 fsc fc3 sc0 ls0 ws0">34,0%</div><div class="t m0 x88 h20 y22e ff2 fsc fc3 sc0 ls0 ws0">12,2%</div><div class="t m0 x89 h4 y22f ff2 fs1 fc3 sc0 ls0 ws0">12,0%</div><div class="t m0 x8a h4 y230 ff2 fs1 fc3 sc0 ls0 ws0">9,6%</div><div class="t m0 x19 h4 y231 ff2 fs1 fc3 sc0 ls0 ws0">33,9%</div><div class="t m0 x8b h4 y232 ff2 fs1 fc3 sc0 ls0 ws0">10,6%</div><div class="t m0 x8c h4 y233 ff2 fs1 fc3 sc0 ls0 ws0">10,5%</div><div class="t m0 x8d h4 y234 ff2 fs1 fc3 sc0 ls0 ws0">8,3%</div><div class="t m0 x8e h5 y235 ff1 fs1 fc8 sc0 ls0 ws0">0,0%<span class="_ _3"> </span>5,0%<span class="_ _2a"> </span>10,0%<span class="_ _1"> </span>15,0%<span class="_ _1"> </span>20,0%<span class="_ _2b"> </span>25,0%<span class="_ _2b"> </span>30,0%<span class="_ _1"> </span>35,0%<span class="_ _1"> </span>40,0%</div><div class="t m0 x68 h5 y236 ff4 fs1 fc8 sc0 ls0 ws0">RENTOWNOŚĆ SPRZEDAŻY</div><div class="t m0 x8f h5 y237 ff4 fs1 fc8 sc0 ls0 ws0">RENTOWNOŚĆ DZIAŁALNOŚCI OPERACYJNEJ</div><div class="t m0 x4a h5 y238 ff4 fs1 fc8 sc0 ls0 ws0">RENTOWNOŚĆ ZYSKU PRZED OPODATKOWANIEM</div><div class="t m0 x6c h5 y239 ff4 fs1 fc8 sc0 ls0 ws0">RENTOWNOŚĆ ZYSKU NETTO</div><div class="t m0 x90 h22 y23a ff3 fse fc8 sc0 ls0 ws0">R<span class="_ _0"></span>entowność</div><div class="t m0 x91 h5 y23b ff1 fs1 fc8 sc0 ls2 ws0">2025<span class="_ _29"> </span>2024</div></div></div><div class="pi" ></div></div><div id="pff" class="pf w0 h0" ><div class="pc pcf w0 h0"><img class="bi x2 y23c w3 h35" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">15<span class="ls0"> </span></div><div class="t m0 x6 hc yc ff1 fs3 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>2025 <span class="_ _2"></span><span class="lsc">r. <span class="_ _2"></span></span>Grupa<span class="_ _2"></span> <span class="_ _2"></span><span class="ff4">wykazała <span class="_ _2"></span></span>dodatnie <span class="_ _2"></span><span class="ff4">przepł<span class="_ _2"></span>ywy <span class="_ _2"></span>pieniężne <span class="_ _2"></span>z <span class="_ _2"></span>działalności <span class="_ _2"></span>operacyjnej <span class="_ _e"></span>w <span class="_ _2"></span>wysokości <span class="_ _e"></span></span><span class="ls7">67</span> <span class="ls7">802</span> <span class="_ _2"></span><span class="ff4">tys. <span class="_ _e"></span>zł. <span class="_ _2"></span>Było <span class="_ _2"></span>to </span></div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">głównie  wynikiem  z<span class="ff1">mni<span class="_ _2"></span>ejszenia  </span>s<span class="_ _2"></span>tanu  magazynowego  we  wszys<span class="_ _2"></span>tkich  spółkach  w  Grupie<span class="_ _2"></span>,  co  służyło  optymalizacji </div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">poziomu <span class="_ _4"></span>zapas<span class="_ _2"></span>ów<span class="ff1"> <span class="_ _4"></span></span>w <span class="_ _4"></span>poszczególnych <span class="_ _4"></span>spółkach <span class="_ _4"></span>w <span class="_ _4"></span>Grupie. <span class="_ _7"></span>Jednocześnie <span class="_ _4"></span>krótkoterminow<span class="_ _2"></span>e <span class="_ _e"></span>n<span class="_ _2"></span>ależności <span class="_ _4"></span>z <span class="_ _4"></span>tytułu <span class="_ _4"></span>dostaw <span class="_ _4"></span>i </div><div class="t m0 x6 hc yd9 ff4 fs3 fc0 sc0 ls0 ws0">usług oraz pozostałe należności zmniejszyły się <span class="ff1">o 9 6<span class="ls7">63</span> </span>tys. zł w związku z niższym<span class="ff1"> <span class="_ _0"></span><span class="ff4">poziomem sprzedaży w grudniu 202<span class="ff1">5 </span></span></span></div><div class="t m0 x6 hc yda ff4 fs3 fc0 sc0 ls0 ws0">r. <span class="_ _2"></span>w <span class="_ _e"></span>porównaniu <span class="_ _e"></span>do <span class="_ _2"></span>grudnia <span class="_ _e"></span>202<span class="ff1">4 <span class="_ _e"></span></span>r. <span class="_ _2"></span>Krótko<span class="_ _2"></span>terminowe <span class="_ _2"></span>zobowiązan<span class="_ _2"></span>ia <span class="_ _2"></span>z <span class="_ _e"></span>tytułu <span class="_ _2"></span>dostaw <span class="_ _e"></span>i <span class="_ _2"></span>usług <span class="_ _4"></span>spadły<span class="ff1"> <span class="_ _2"></span><span class="ls1e">o <span class="_ _e"></span><span class="ls7">86</span></span> <span class="ls7">061</span> <span class="_ _e"></span></span>tys. <span class="_ _2"></span>zł, <span class="_ _2"></span>co </div><div class="t m0 x6 hc y23d ff4 fs3 fc0 sc0 ls0 ws0">było efektem spł<span class="_ _2"></span>aty wysokiego poziomu z<span class="_ _2"></span>obowiązań wobec dos<span class="_ _2"></span>tawców wykazanego na koniec <span class="_ _2"></span><span class="ff1 ls7">2024<span class="ls0"> <span class="_ _2"></span>r.   </span></span></div><div class="t m0 x6 hc y23e ff1 fs3 fc0 sc0 ls0 ws0">W 2025 <span class="_ _a"></span><span class="ff4">r. Jednostka Dominująca<span class="_ _2"></span> kontynuowała<span class="ff1"> </span>inwestycję związaną ze <span class="_ _a"></span>wz<span class="_ _2"></span>mocnieniem konstrukcji dachu magazynu w<span class="_ _a"></span>e </span></div><div class="t m0 x6 hc y23f ff4 fs3 fc0 sc0 ls0 ws0">Wrocławiu. <span class="_ _e"></span>Pozostałe <span class="_ _e"></span>wydatki <span class="_ _2"></span>na <span class="_ _e"></span>zakup <span class="_ _e"></span>rzeczowych <span class="_ _2"></span>ak<span class="_ _2"></span>tywów <span class="_ _2"></span>trwałych <span class="_ _e"></span>obejmują, <span class="_ _e"></span>podobnie <span class="_ _e"></span>jak <span class="_ _2"></span>w <span class="_ _e"></span>poprzednich <span class="_ _e"></span>latach, </div><div class="t m0 x6 hc y215 ff4 fs3 fc0 sc0 ls0 ws0">głównie zakup s<span class="_ _2"></span>przętu IT oraz regałów ekspozycyjn<span class="_ _2"></span>ych.   <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y240 ff1 fs3 fc0 sc0 ls0 ws0">W 2025 <span class="ff4">r. Grupa wyg<span class="_ _2"></span>enerowała </span>u<span class="_ _2"></span>jemne <span class="ff4">przepływy środ<span class="_ _2"></span>ków pieniężnych z działalności finan<span class="_ _2"></span>sowej w kwocie <span class="_ _2"></span></span><span class="ls7">36</span> 471 tys<span class="_ _2"></span>. </div><div class="t m0 x6 hc y241 ff4 fs3 fc0 sc0 ls0 ws0">Główną przyczyn<span class="_ _2"></span>ą było zmniejszenie poziomu z<span class="_ _2"></span>adłużenia w bankach w s<span class="_ _2"></span>półkach zależnych w Chinach <span class="_ _2"></span>Za<span class="_ _2"></span>dłużenie z tego </div><div class="t m0 x6 hc y242 ff4 fs3 fc0 sc0 ls0 ws0">tytułu na <span class="_ _a"></span>koniec <span class="_ _a"></span>202<span class="_ _2"></span><span class="ff1">5 </span>r. <span class="_ _a"></span>wynio<span class="_ _2"></span>sło <span class="_ _0"></span><span class="ff1 ls7">15<span class="ls0"> </span>508<span class="ls0"> <span class="_ _0"></span><span class="ff4">tys. <span class="_ _0"></span>zł. <span class="_ _a"></span>J<span class="_ _2"></span>ednostka <span class="_ _0"></span>Dominująca <span class="_ _a"></span>korzy<span class="_ _2"></span>stała <span class="_ _0"></span>w <span class="_ _a"></span>ciągu <span class="_ _0"></span>roku z <span class="_ _a"></span>finansowania <span class="_ _0"></span>kredytami </span></span></span></div><div class="t m0 x6 hc y243 ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _2"></span>ra<span class="_ _2"></span>chunku <span class="_ _e"></span>bieżącym, <span class="_ _e"></span>natom<span class="_ _2"></span>iast <span class="_ _e"></span>zarówno <span class="_ _e"></span>na <span class="_ _e"></span>po<span class="_ _2"></span>czątku, <span class="_ _e"></span>jak <span class="_ _2"></span>i <span class="_ _e"></span>na <span class="_ _e"></span>ko<span class="_ _2"></span>niec <span class="_ _2"></span>okres<span class="_ _2"></span>u <span class="_ _e"></span>nie <span class="_ _2"></span>wys<span class="_ _2"></span>tąpiło <span class="_ _e"></span>zadłużenie <span class="_ _e"></span>z <span class="_ _e"></span>tego <span class="_ _e"></span>tytuł<span class="_ _2"></span>u. </div><div class="t m0 x6 hc y244 ff4 fs3 fc0 sc0 ls0 ws0">Wpływ n<span class="_ _2"></span>a przepływy z d<span class="_ _2"></span>ziałalności finans<span class="_ _2"></span>owej miała <span class="_ _2"></span>również s<span class="_ _2"></span>płata rat kap<span class="_ _2"></span>itałowych z tytułu <span class="_ _2"></span>leasingu w <span class="_ _2"></span>kwocie <span class="_ _2"></span><span class="ff1 ls7">10<span class="ls0"> </span>774<span class="ls0"> </span></span></div><div class="t m0 x6 hc y245 ff4 fs3 fc0 sc0 ls0 ws0">tys. zł, a tak<span class="_ _2"></span>że zapłacone odsetki od kredytów b<span class="_ _2"></span>ankowych oraz leasingu w wys<span class="_ _2"></span>okości <span class="_ _2"></span><span class="ff1">1 <span class="ls7">876</span> </span>ty<span class="_ _2"></span>s. zł.  <span class="ff1"> </span></div><div class="t m0 x6 hc y246 ff4 fs3 fc0 sc0 ls0 ws0">Płynność  Grupy  Kapitałowej <span class="_ _f"> </span>TOYA  S.A. <span class="_ _f"> </span>w  analizowanym  okresie  kształtowała  się  na <span class="_ _9"> </span>właś<span class="_ _2"></span>ciwym <span class="_ _f"> </span>poziomie.  Kapitał </div><div class="t m0 x6 hc y247 ff4 fs3 fc0 sc0 ls0 ws0">obrotowy netto Grupy był dodatni, pokrywający zapotrzebowanie <span class="_ _0"></span>wynikające z wielkości realizowanych przychodów ze </div><div class="t m0 x6 hc y248 ff4 fs3 fc0 sc0 ls0 ws0">sprzedaży. Zd<span class="_ _2"></span>olność do regulowania <span class="_ _2"></span>krótkoterminowych zo<span class="_ _2"></span>bowiązań by<span class="_ _2"></span>ła prawidłowa.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y249 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y24a ff3 fs3 fc0 sc0 ls0 ws0">Wskaźniki płynności finanso<span class="_ _2"></span>wej<span class="ff2"> </span></div><div class="t m0 x6 h7 y24b ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y24c w1d h2e"><div class="t m0 x69 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c x92 y24c w1e h2e"><div class="t m0 x6e hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2025 </div></div><div class="c x93 y24c w1f h2e"><div class="t m0 x64 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x6 y24d w1d h2e"><div class="t m0 x6d h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik bieżące<span class="_ _0"></span>j płynności<span class="ff1"> </span></div></div><div class="c x92 y24d w1e h2e"><div class="t m0 x68 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">3,64 </div></div><div class="c x93 y24d w1f h2e"><div class="t m0 x41 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">2,44 </div></div><div class="c x6 y24e w1d h25"><div class="t m0 x6d h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik płynnośc<span class="_ _0"></span>i szybkiej<span class="ff1"> </span></div></div><div class="c x92 y24e w1e h25"><div class="t m0 x68 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">1,07 </div></div><div class="c x93 y24e w1f h25"><div class="t m0 x41 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0,64 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x83 h2f y24f ff1 fsf fc0 sc0 ls0 ws0">Legenda: </div><div class="t m0 x83 h2f y250 ff4 fsf fc0 sc0 ls0 ws0">Wskaźnik bieżącej płynno<span class="_ _2"></span>ści –<span class="ff1"> </span>stosunek ak<span class="_ _2"></span>tywów obrotow<span class="_ _2"></span>ych do zobowiązań<span class="_ _2"></span> krótkoterminowych<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x83 h2f y251 ff4 fsf fc0 sc0 ls0 ws0">Wskaźnik płynności szybkiej<span class="_ _2"></span> –<span class="ff1"> </span>stosunek ak<span class="_ _2"></span>tywów obrotow<span class="_ _2"></span>ych pomniejszonych o za<span class="_ _2"></span>pasy do zobowiązań krótkoterminowyc<span class="_ _2"></span>h <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y252 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y253 ff4 fs3 fc0 sc0 ls0 ws0">Wartość wskaźnika <span class="_ _0"></span>płynności bieżącej <span class="_ _0"></span>wzrosła<span class="ff1"> do <span class="_ _0"></span>poziomu 3<span class="_ _0"></span>,6<span class="ff4">4 <span class="_ _0"></span>na dzień <span class="_ _a"></span>31 grudnia <span class="_ _0"></span>202<span class="ff1 ls7">5 </span>r. <span class="_ _a"></span>w stosunku do <span class="_ _a"></span>wartoś<span class="_ _2"></span>ci <span class="_ _0"></span><span class="ff1">2,<span class="ls7">44</span> </span></span></span></div><div class="t m0 x6 hc y254 ff4 fs3 fc0 sc0 ls0 ws0">na <span class="_ _2"></span>dzień <span class="_ _2"></span>31 gru<span class="_ _2"></span>dnia <span class="_ _2"></span>202<span class="ff1">4 <span class="_ _2"></span><span class="lsc">r. <span class="_ _2"></span></span></span>Wyższy<span class="ff1"> <span class="_ _2"></span></span>poziom <span class="_ _2"></span>wartości <span class="_ _2"></span>wskaźnika <span class="_ _2"></span>bieżącej <span class="_ _2"></span>płynności <span class="_ _2"></span>wskazu<span class="_ _2"></span>je zatem <span class="_ _2"></span>na <span class="_ _e"></span>niższą<span class="_ _2"></span><span class="ff1"> </span>d<span class="_ _2"></span>ynamikę </div><div class="t m0 x6 hc y255 ff4 fs3 fc0 sc0 ls0 ws0">wzrostu zobo<span class="_ _2"></span>wiązań względem dynamiki wzros<span class="_ _2"></span>tu majątku obroto<span class="_ _2"></span>wego.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y256 ff4 fs3 fc0 sc0 ls0 ws0">Wskaźnik płynności szybkiej na <span class="_ _0"></span>dzień 31 <span class="_ _0"></span>grudnia 202<span class="ff1">5 </span>r. wyniósł <span class="ff1">1,07 <span class="_ _0"></span><span class="ff4">w porównaniu <span class="_ _0"></span>do <span class="ff1">0,64 </span>na <span class="_ _0"></span>dzień 31 grudnia <span class="_ _0"></span>202<span class="ff1">4 r.<span class="_ _2"></span> </span></span></span></div><div class="t m0 x6 hc y257 ff1 fs3 fc0 sc0 ls0 ws0">Wzrost <span class="_ _4"></span><span class="ff4">obu <span class="_ _4"></span>wskaźników <span class="_ _4"></span>wynika <span class="_ _4"></span>głównie <span class="_ _e"></span>z <span class="_ _4"></span>wysokiego <span class="_ _4"></span>poziomu <span class="_ _4"></span>środ<span class="_ _2"></span>ków <span class="_ _e"></span>pieniężny<span class="_ _2"></span>ch <span class="_ _e"></span>na <span class="_ _4"></span>rachunkach <span class="_ _4"></span>bankowych, <span class="_ _4"></span>przy </span></div><div class="t m0 x6 hc y258 ff4 fs3 fc0 sc0 ls0 ws0">jednoczesnym <span class="_ _2"></span>niżs<span class="_ _2"></span>zym <span class="_ _2"></span>poziomie <span class="_ _2"></span>zapasów <span class="_ _2"></span>i <span class="_ _2"></span>n<span class="_ _2"></span>ależności.<span class="_ _2"></span><span class="ff1"> <span class="_ _2"></span></span>Grupa <span class="_ _e"></span>posiada <span class="_ _2"></span>wysta<span class="_ _2"></span>rczające <span class="_ _2"></span>zasoby <span class="_ _2"></span>do <span class="_ _2"></span>regulowania <span class="_ _e"></span>bieżących </div><div class="t m0 x6 hc y259 ff4 fs3 fc0 sc0 ls0 ws0">zobowiązań.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y25a ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y25b ff3 fs3 fc0 sc0 ls0 ws0">Struktura aktywó<span class="_ _2"></span>w Grupy Kapitałowej TOYA S.A. (w tys. zł<span class="_ _2"></span>)<span class="ff2"> </span></div><div class="t m0 x6 h7 y25c ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y25d w20 h36"><div class="t m0 x6d h11 y8b ff1 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c x94 y25d w21 h36"><div class="t m0 x41 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2025 </div></div><div class="c x95 y25d w22 h36"><div class="t m0 x6f hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x6 y25e w20 h2e"><div class="t m0 x6d hf y25f ff3 fs7 fc0 sc0 ls0 ws0">Aktywa trwałe, w t<span class="_ _0"></span>ym:<span class="ff2"> </span></div></div><div class="c x94 y25e w21 h2e"><div class="t m0 x39 hf y25f ff2 fs7 fc0 sc0 ls0 ws0">97 958 </div></div><div class="c x95 y25e w22 h2e"><div class="t m0 x96 hf y25f ff2 fs7 fc0 sc0 ls0 ws0">113 255 </div></div><div class="c x6 y260 w20 h37"><div class="t m0 x6d h11 y261 ff4 fs7 fc0 sc0 ls0 ws0">Rzeczowe akty<span class="_ _0"></span>wa trwałe<span class="ff1"> </span></div></div><div class="c x94 y260 w21 h37"><div class="t m0 x39 h11 y261 ff1 fs7 fc0 sc0 ls0 ws0">63 524 </div></div><div class="c x95 y260 w22 h37"><div class="t m0 x97 h11 y261 ff1 fs7 fc0 sc0 ls0 ws0">70 621 </div></div><div class="c x6 y262 w20 h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Wartości n<span class="_ _0"></span>iematerialne<span class="ff1"> </span></div></div><div class="c x94 y262 w21 h25"><div class="t m0 x98 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">3 435 </div></div><div class="c x95 y262 w22 h25"><div class="t m0 x68 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">4 156 </div></div><div class="c x6 y264 w20 h38"><div class="t m0 x6d h11 y265 ff4 fs7 fc0 sc0 ls0 ws0">Aktywa z tyt<span class="_ _0"></span>ułu prawa do użytk<span class="_ _0"></span>owania<span class="ff1"> </span></div></div><div class="c x94 y264 w21 h38"><div class="t m0 x39 h11 y265 ff1 fs7 fc0 sc0 ls0 ws0">24 201 </div></div><div class="c x95 y264 w22 h38"><div class="t m0 x97 h11 y265 ff1 fs7 fc0 sc0 ls0 ws0">31 995 </div></div><div class="c x6 y266 w20 h39"><div class="t m0 x6d h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x94 y266 w21 h39"><div class="t m0 x99 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y266 w22 h39"><div class="t m0 x9a h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y267 w20 h25"><div class="t m0 x6d hf y268 ff2 fs7 fc0 sc0 ls0 ws0">Aktywa obrotowe,<span class="_ _0"></span> w tym: </div></div><div class="c x94 y267 w21 h25"><div class="t m0 x9b hf y268 ff2 fs7 fc0 sc0 ls0 ws0">650 299 </div></div><div class="c x95 y267 w22 h25"><div class="t m0 x96 hf y268 ff2 fs7 fc0 sc0 ls0 ws0">673 900 </div></div><div class="c x6 y269 w20 h25"><div class="t m0 x6d h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">Zapasy </div></div><div class="c x94 y269 w21 h25"><div class="t m0 x9b h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">458 885 </div></div><div class="c x95 y269 w22 h25"><div class="t m0 x96 h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">497 101 </div></div><div class="c x6 y26a w20 h25"><div class="t m0 x6d h11 y26b ff4 fs7 fc0 sc0 ls0 ws0">Należności z t<span class="_ _0"></span>ytułu dostaw i<span class="_ _0"></span> usług oraz pozostałe należnośc<span class="_ _0"></span>i<span class="ff1"> </span></div></div><div class="c x94 y26a w21 h25"><div class="t m0 x9b h11 y26b ff1 fs7 fc0 sc0 ls0 ws0">128 008 </div></div><div class="c x95 y26a w22 h25"><div class="t m0 x96 h11 y26b ff1 fs7 fc0 sc0 ls0 ws0">137 671 </div></div><div class="c x6 y26c w20 h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Środki pi<span class="_ _0"></span>eniężne i ich ekwi<span class="_ _0"></span>walenty<span class="ff1"> </span></div></div><div class="c x94 y26c w21 h25"><div class="t m0 x39 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">63 406 </div></div><div class="c x95 y26c w22 h25"><div class="t m0 x97 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">39 128 </div></div></div><div class="pi" ></div></div><div id="pf10" class="pf w0 h0" ><div class="pc pc10 w0 h0"><img class="bi x2 y26d w23 h3a" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">16<span class="ls0"> </span></div><div class="t m0 x6 h7 yc ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 ya8 ff3 fs3 fc0 sc0 ls0 ws0">Struktura % aktywów <span class="_ _2"></span>Grupy Kapitałowej TOYA S.A.<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 yd8 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y26e w24 h3b"><div class="t m0 x6d h11 y8b ff1 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c x9c y26e w25 h3b"><div class="t m0 x9d hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2025 </div></div><div class="c x9e y26e w22 h3b"><div class="t m0 x6f hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x6 y23d w24 h2e"><div class="t m0 x6d hf y25f ff3 fs7 fc0 sc0 ls0 ws0">Aktywa trwałe / <span class="_ _0"></span>Aktywa<span class="ff2"> </span></div></div><div class="c x9c y23d w25 h2e"><div class="t m0 x7b hf y25f ff2 fs7 fc0 sc0 lsd ws0">13%<span class="ls0"> </span></div></div><div class="c x9e y23d w22 h2e"><div class="t m0 x9f hf y25f ff2 fs7 fc0 sc0 lsd ws0">14%<span class="ls0"> </span></div></div><div class="c x6 y26f w24 h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Rzeczowe akty<span class="_ _0"></span>wa trwałe / Aktywa<span class="_ _0"></span><span class="ff1"> </span></div></div><div class="c x9c y26f w25 h25"><div class="t m0 x24 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">8%<span class="ls0"> </span></div></div><div class="c x9e y26f w22 h25"><div class="t m0 x7e h11 y263 ff1 fs7 fc0 sc0 lsd ws0">9%<span class="ls0"> </span></div></div><div class="c x6 y1b9 w24 h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Wartości n<span class="_ _0"></span>iematerialne / Ak<span class="_ _0"></span>tywa<span class="ff1"> </span></div></div><div class="c x9c y1b9 w25 h25"><div class="t m0 x24 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x9e y1b9 w22 h25"><div class="t m0 x7e h11 y263 ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c x6 y270 w24 h33"><div class="t m0 x6d h11 y271 ff4 fs7 fc0 sc0 ls0 ws0">Aktywa z tyt<span class="_ _0"></span>ułu prawa do użytk<span class="_ _0"></span>owania / Aktywa<span class="ff1"> </span></div></div><div class="c x9c y270 w25 h33"><div class="t m0 x24 h11 y271 ff1 fs7 fc0 sc0 lsd ws0">3%<span class="ls0"> </span></div></div><div class="c x9e y270 w22 h33"><div class="t m0 x7e h11 y271 ff1 fs7 fc0 sc0 lsd ws0">4%<span class="ls0"> </span></div></div><div class="c x6 y272 w24 h3c"><div class="t m0 x6d h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x9c y272 w25 h3c"><div class="t m0 xa0 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x9e y272 w22 h3c"><div class="t m0 x9a h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y273 w24 h25"><div class="t m0 x6d hf y263 ff2 fs7 fc0 sc0 ls0 ws0">Aktywa obrotowe / <span class="_ _0"></span>Aktywa </div></div><div class="c x9c y273 w25 h25"><div class="t m0 x7b hf y263 ff2 fs7 fc0 sc0 lsd ws0">87%<span class="ls0"> </span></div></div><div class="c x9e y273 w22 h25"><div class="t m0 x9f hf y263 ff2 fs7 fc0 sc0 lsd ws0">86%<span class="ls0"> </span></div></div><div class="c x6 y274 w24 h25"><div class="t m0 x6d h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Zapasy / Akty<span class="_ _0"></span>wa </div></div><div class="c x9c y274 w25 h25"><div class="t m0 x7b h11 y263 ff1 fs7 fc0 sc0 lsd ws0">61%<span class="ls0"> </span></div></div><div class="c x9e y274 w22 h25"><div class="t m0 x9f h11 y263 ff1 fs7 fc0 sc0 lsd ws0">63%<span class="ls0"> </span></div></div><div class="c x6 y275 w24 h3d"><div class="t m0 x6d h11 y276 ff4 fs7 fc0 sc0 ls0 ws0">Należności z t<span class="_ _0"></span>ytułu dostaw i<span class="_ _0"></span> usług oraz pozostałe należnośc<span class="_ _0"></span>i / Aktywa<span class="ff1"> </span></div></div><div class="c x9c y275 w25 h3d"><div class="t m0 x7b h11 y276 ff1 fs7 fc0 sc0 lsd ws0">17%<span class="ls0"> </span></div></div><div class="c x9e y275 w22 h3d"><div class="t m0 x9f h11 y276 ff1 fs7 fc0 sc0 lsd ws0">17%<span class="ls0"> </span></div></div><div class="c x6 y277 w24 h3e"><div class="t m0 x6d h11 y278 ff4 fs7 fc0 sc0 ls0 ws0">Środki pi<span class="_ _0"></span>eniężne i ich ekwi<span class="_ _0"></span>walenty / Aktywa<span class="ff1"> </span></div></div><div class="c x9c y277 w25 h3e"><div class="t m0 x24 h11 y278 ff1 fs7 fc0 sc0 lsd ws0">8%<span class="ls0"> </span></div></div><div class="c x9e y277 w22 h3e"><div class="t m0 x7e h11 y278 ff1 fs7 fc0 sc0 lsd ws0">5%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h7 y279 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y27a ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y27b ff3 fs3 fc0 sc0 ls0 ws0">Struktura p<span class="_ _2"></span>asywów Grupy Kapitałowej TOYA S.A. (w tys. zł<span class="_ _2"></span>)<span class="ff2"> </span></div><div class="t m0 x6 h7 y27c ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y27d w26 h3f"><div class="t m0 x6d h11 y8b ff1 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c xa1 y27d w27 h3f"><div class="t m0 x2e hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2025 </div></div><div class="c x86 y27d w28 h3f"><div class="t m0 x64 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x6 y19d w26 h2e"><div class="t m0 x6d h11 y27e ff4 fs7 fc0 sc0 ls0 ws0">Kapitał własny <span class="_ _0"></span><span class="ff1"> </span></div></div><div class="c xa1 y19d w27 h2e"><div class="t m0 x7c h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">556 293 </div></div><div class="c x86 y19d w28 h2e"><div class="t m0 xa2 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">489 891 </div></div><div class="c x6 y27f w26 h2e"><div class="t m0 x6d h11 y27e ff4 fs7 fc0 sc0 ls0 ws0">Zobowiązania długot<span class="_ _0"></span>erminowe<span class="ff1"> </span></div></div><div class="c xa1 y27f w27 h2e"><div class="t m0 xa3 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">13 301 </div></div><div class="c x86 y27f w28 h2e"><div class="t m0 xa4 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">20 822 </div></div><div class="c x6 y280 w26 h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Zobowiązania k<span class="_ _0"></span>rótkoter<span class="_ _0"></span>minowe, w tym:<span class="ff1"> </span></div></div><div class="c xa1 y280 w27 h25"><div class="t m0 x7c h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">178 663 </div></div><div class="c x86 y280 w28 h25"><div class="t m0 xa2 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">276 442 </div></div><div class="c x6 y281 w26 h25"><div class="t m0 x16 h2f y25f ff1 fsf fc0 sc0 ls1f ws0">       <span class="ff4 ls0">Zobow<span class="_ _2"></span>iązania z tytułu dostaw i usług o<span class="_ _2"></span>raz pozostałe zobo<span class="_ _2"></span>wiązania krótkoterminow<span class="_ _2"></span>e <span class="_ _2"></span><span class="ff1"> </span></span></div></div><div class="c xa1 y281 w27 h25"><div class="t m0 x7c h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">126 027<span class="fsf"> </span></div></div><div class="c x86 y281 w28 h25"><div class="t m0 xa2 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">212 088<span class="fsf"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h7 y282 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y24 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y25 ff3 fs3 fc0 sc0 ls0 ws0">Struktura % pasywów <span class="_ _2"></span>Grupy Kapitałowej TOYA S.A.<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 y283 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y284 w29 h40"><div class="t m0 x6d h11 y8b ff1 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c xa5 y284 w2a h40"><div class="t m0 x41 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2025 </div></div><div class="c x95 y284 w22 h40"><div class="t m0 x6f hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x6 y285 w29 h41"><div class="t m0 x6d h11 y286 ff4 fs7 fc0 sc0 ls0 ws0">Kapitał własny / <span class="_ _0"></span>Pasywa<span class="ff1"> </span></div></div><div class="c xa5 y285 w2a h41"><div class="t m0 xa6 h11 y286 ff1 fs7 fc0 sc0 lsd ws0">74%<span class="ls0"> </span></div></div><div class="c x95 y285 w22 h41"><div class="t m0 x9f h11 y286 ff1 fs7 fc0 sc0 lsd ws0">62%<span class="ls0"> </span></div></div><div class="c x6 y287 w29 h25"><div class="t m0 x6d h11 y268 ff4 fs7 fc0 sc0 ls0 ws0">Zobowiązania k<span class="_ _0"></span>rótkoter<span class="_ _0"></span>minowe / Pasywa<span class="ff1"> </span></div></div><div class="c xa5 y287 w2a h25"><div class="t m0 xa6 h11 y268 ff1 fs7 fc0 sc0 lsd ws0">24%<span class="ls0"> </span></div></div><div class="c x95 y287 w22 h25"><div class="t m0 x9f h11 y268 ff1 fs7 fc0 sc0 lsd ws0">35%<span class="ls0"> </span></div></div><div class="c x6 y288 w29 h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Zobowiązania długot<span class="_ _0"></span>erminowe / Pasy<span class="_ _0"></span>wa<span class="ff1"> </span></div></div><div class="c xa5 y288 w2a h25"><div class="t m0 xa7 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x95 y288 w22 h25"><div class="t m0 x7e h11 y263 ff1 fs7 fc0 sc0 lsd ws0">3%<span class="ls0"> </span></div></div><div class="c x6 y289 w29 h42"><div class="t m0 x6d h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xa5 y289 w2a h42"><div class="t m0 x99 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y289 w22 h42"><div class="t m0 x9a h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y28a w29 h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Zobowiązania k<span class="_ _0"></span>rótkoter<span class="_ _0"></span>minowe / Zobowiązania<span class="ff1"> </span></div></div><div class="c xa5 y28a w2a h25"><div class="t m0 xa6 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">93%<span class="ls0"> </span></div></div><div class="c x95 y28a w22 h25"><div class="t m0 x9f h11 y263 ff1 fs7 fc0 sc0 lsd ws0">93%<span class="ls0"> </span></div></div><div class="c x6 y28b w29 h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Zobowiązania długot<span class="_ _0"></span>erminowe / Zo<span class="_ _0"></span>bowiązania<span class="ff1"> </span></div></div><div class="c xa5 y28b w2a h25"><div class="t m0 xa7 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">7%<span class="ls0"> </span></div></div><div class="c x95 y28b w22 h25"><div class="t m0 x7e h11 y263 ff1 fs7 fc0 sc0 lsd ws0">7%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h7 y28c ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y28d ff3 fs3 fc0 sc0 ls0 ws0">Wskaźniki rento<span class="_ _2"></span>wności kapitału własnego, aktywów o<span class="_ _2"></span>raz aktywów obroto<span class="_ _2"></span>wych<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 y28e ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y11c w2b h2e"><div class="t m0 x6d hf y1d4 ff1 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Za okres 12 miesi<span class="_ _0"></span>ęcy zakończony 31 <span class="_ _0"></span>grudnia<span class="ff1"> </span></span></div></div><div class="c xa8 y11c w2c h2e"><div class="t m0 xa6 hf y1d4 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">5 </span></div></div><div class="c x4 y11c w2d h2e"><div class="t m0 x9f hf y1d4 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">4 </span></div></div><div class="c x6 y28f w2b h2e"><div class="t m0 x6d h11 y27e ff4 fs7 fc0 sc0 ls0 ws0">Rentowność<span class="_ _0"></span> aktywów ROA<span class="ff1"> </span></div></div><div class="c xa8 y28f w2c h2e"><div class="t m0 xa9 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">12%<span class="ls0"> </span></div></div><div class="c x4 y28f w2d h2e"><div class="t m0 xaa h11 y27e ff1 fs7 fc0 sc0 lsd ws0">9%<span class="ls0"> </span></div></div><div class="c x6 y290 w2b h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Rentowność<span class="_ _0"></span> kapitału własnego RO<span class="_ _0"></span>E<span class="ff1"> </span></div></div><div class="c xa8 y290 w2c h25"><div class="t m0 xa9 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">16%<span class="ls0"> </span></div></div><div class="c x4 y290 w2d h25"><div class="t m0 x85 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">14%<span class="ls0"> </span></div></div><div class="c x6 y291 w2b h37"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Rentowność<span class="_ _0"></span> aktywów obrot<span class="_ _0"></span>owych<span class="ff1"> </span></div></div><div class="c xa8 y291 w2c h37"><div class="t m0 xa9 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">13%<span class="ls0"> </span></div></div><div class="c x4 y291 w2d h37"><div class="t m0 x85 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">10%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x83 h2f y292 ff1 fsf fc0 sc0 ls0 ws0">Legenda:  </div><div class="t m0 x83 h2f y293 ff4 fsf fc0 sc0 ls0 ws0">Wskaźnik rentown<span class="_ _2"></span>ości aktywów ROA –<span class="ff1"> </span>sto<span class="_ _2"></span>sunek zysku netto do<span class="_ _2"></span> sumy aktywów na<span class="_ _2"></span> koniec okresu <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x83 h2f y294 ff4 fsf fc0 sc0 ls0 ws0">Wskaźnik aktywnośc<span class="_ _2"></span>i kapitału własnego ROE –<span class="_ _2"></span><span class="ff1"> </span>stosunek zysku net<span class="_ _2"></span>to do kapitału włas<span class="_ _2"></span>nego na koniec okresu<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x83 h2f y295 ff4 fsf fc0 sc0 ls0 ws0">Wskaźnik rentown<span class="_ _2"></span>ość aktywów obrotow<span class="_ _2"></span>ych <span class="ff1">- </span>stosun<span class="_ _2"></span>ek zysku netto do aktywów obrot<span class="_ _2"></span>owych na kon<span class="_ _2"></span>iec okresu<span class="ff1"> </span></div><div class="t m0 x6 hc y296 ff4 fs3 fc0 sc0 ls0 ws0">Rzeczowe <span class="_ _14"> </span>ak<span class="_ _2"></span>tywa <span class="_ _14"> </span>trwałe <span class="_ _18"> </span>Grupy, <span class="_ _14"> </span>n<span class="_ _2"></span>a <span class="_ _14"> </span>dzień <span class="_ _18"> </span>31 <span class="_ _14"> </span>grudn<span class="_ _2"></span>ia <span class="_ _14"> </span>202<span class="ff1">5 <span class="_ _18"> </span></span>r., <span class="_ _18"> </span>stanowią <span class="_ _18"> </span><span class="ff1">8</span>% <span class="_ _18"> </span>sumy <span class="_ _14"> </span>akty<span class="_ _2"></span>wów <span class="_ _14"> </span>zaangażowan<span class="_ _2"></span>ych <span class="ff1"> </span></div><div class="t m0 x6 hc y297 ff4 fs3 fc0 sc0 ls0 ws0">w działalność G<span class="_ _0"></span>rupy. Na <span class="_ _0"></span>rzeczowe <span class="_ _0"></span>aktywa trwałe <span class="_ _0"></span>składają się <span class="_ _a"></span>w głównej mie<span class="_ _0"></span>rze nowo <span class="_ _0"></span>wybudowany<span class="_ _2"></span> <span class="_ _0"></span>magazyn w <span class="_ _0"></span>Chinach, </div><div class="t m0 x6 hc y298 ff4 fs3 fc0 sc0 ls0 ws0">a także grunty,<span class="_ _2"></span> budynki i budowle niezbędne do p<span class="_ _2"></span>rowadzenia przez Jedn<span class="_ _2"></span>ostkę Dominującą dział<span class="_ _2"></span>alności handlowej. <span class="_ _e"></span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf11" class="pf w0 h0" ><div class="pc pc11 w0 h0"><img class="bi x2 y299 w3 h43" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">17<span class="ls0"> </span></div><div class="t m0 x6 hc yc ff1 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _2"></span>31 <span class="_ _e"></span>grudnia <span class="_ _e"></span>2025 <span class="_ _e"></span><span class="ff4">r. <span class="_ _2"></span>akty<span class="_ _2"></span>wa <span class="_ _2"></span>z <span class="_ _2"></span>ty<span class="_ _2"></span>tułu <span class="_ _2"></span>praw <span class="_ _e"></span>do <span class="_ _2"></span>uży<span class="_ _2"></span>tkowania <span class="_ _2"></span>stano<span class="_ _2"></span>wiły <span class="_ _e"></span></span>3% <span class="_ _e"></span>sumy <span class="_ _2"></span>bilans<span class="_ _2"></span>owej <span class="_ _2"></span>(4<span class="ff4">% <span class="_ _2"></span>w <span class="_ _e"></span>roku <span class="_ _e"></span>ubiegłym). <span class="_ _e"></span>Na </span></div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">pozycję <span class="_ _1c"> </span>tę <span class="_ _5"> </span>skład<span class="_ _2"></span>ają <span class="_ _1c"> </span>s<span class="_ _2"></span>ię <span class="_ _1c"> </span>głównie <span class="_ _1c"> </span>prawo <span class="_ _5"> </span>wieczystego <span class="_ _5"> </span>użytk<span class="_ _2"></span>owania <span class="_ _1c"> </span>gruntó<span class="_ _2"></span>w <span class="_ _1c"> </span>w <span class="_ _1c"> </span>Polsce <span class="_ _5"> </span>i <span class="_ _5"> </span>w <span class="_ _1c"> </span>Chinach<span class="_ _2"></span>, <span class="_ _1c"> </span>wynajmo<span class="_ _2"></span>wane </div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">powierzchnie biurowe i maga<span class="_ _2"></span>zynowe w Polsce i Ru<span class="_ _2"></span>munii oraz samochod<span class="_ _2"></span>y, wózki widłowe, a także s<span class="_ _2"></span>erwery w leasingu. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y29a ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _9"> </span>strukturze <span class="_ _9"> </span>aktywów <span class="_ _9"> </span>obrotowych <span class="_ _9"> </span>wykorzys<span class="_ _2"></span>tywanych <span class="_ _9"> </span>w <span class="_ _7"></span>działalnoś<span class="_ _2"></span>ci <span class="_ _7"></span>Grupy <span class="_ _9"> </span>Kapitałowej <span class="_ _9"> </span>TOYA <span class="_ _9"> </span>S.A., <span class="_ _9"> </span>które <span class="_ _9"> </span>na <span class="_ _9"> </span>dzień <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y29b ff1 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="_ _2"></span>2025 <span class="_ _2"></span><span class="ff4">r. sta<span class="_ _2"></span>nowią 8<span class="_ _2"></span></span>7<span class="ff4">% sumy <span class="_ _2"></span>aktywów, prz<span class="_ _2"></span>eważają <span class="_ _2"></span>zapasy <span class="_ _2"></span>i należn<span class="_ _2"></span>ości z <span class="_ _2"></span>tytułu do<span class="_ _2"></span>staw i <span class="_ _2"></span>usług o<span class="_ _2"></span>raz pozos<span class="_ _2"></span>tałe </span></div><div class="t m0 x6 hc y29c ff4 fs3 fc0 sc0 ls0 ws0">należności, co jest charakterystyczne dla prowadzonej przez <span class="_ _0"></span>TOYA S.A. i <span class="_ _0"></span>jej Grupę Kapitałową działalności gospodarczej. </div><div class="t m0 x6 hc y23e ff4 fs3 fc0 sc0 ls0 ws0">Obie te pozycje stan<span class="_ _2"></span>owią łącznie na dzień 31 gru<span class="_ _2"></span>dn<span class="_ _2"></span><span class="ff1">ia 2025 r. 90</span>% sumy aktywów ob<span class="_ _2"></span>rotowych. <span class="_ _2"></span><span class="ff1 fc9"> </span></div><div class="t m0 x6 hc y29d ff1 fs3 fc9 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y29e ff3 fs3 fc0 sc0 ls0 ws0">Wskaźniki struktur<span class="_ _2"></span>y kapitału i zadłużenia<span class="ff2"> </span></div><div class="t m0 x6 h7 y29f ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y2a0 w2e h36"><div class="t m0 x69 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c x94 y2a0 w2f h36"><div class="t m0 xa4 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2025 </div></div><div class="c xab y2a0 w30 h36"><div class="t m0 xf hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x6 y2a1 w2e h2e"><div class="t m0 x6d h11 y27e ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik ogólne<span class="_ _0"></span>go zadłużenia<span class="ff1"> </span></div></div><div class="c x94 y2a1 w2f h2e"><div class="t m0 xac h11 y8b ff1 fs7 fc0 sc0 lsd ws0">26%<span class="ls0"> </span></div></div><div class="c xab y2a1 w30 h2e"><div class="t m0 xad h11 y8b ff1 fs7 fc0 sc0 lsd ws0">38%<span class="ls0"> </span></div></div><div class="c x6 y2a2 w2e h37"><div class="t m0 x6d h11 y2a3 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik zadłużeni<span class="_ _0"></span>a kapitału własne<span class="_ _0"></span>go<span class="ff1"> </span></div></div><div class="c x94 y2a2 w2f h37"><div class="t m0 xac h11 y8b ff1 fs7 fc0 sc0 lsd ws0">35%<span class="ls0"> </span></div></div><div class="c xab y2a2 w30 h37"><div class="t m0 xad h11 y8b ff1 fs7 fc0 sc0 lsd ws0">61%<span class="ls0"> </span></div></div><div class="c x6 y2a4 w2e h25"><div class="t m0 x6d h11 y268 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik zadłużeni<span class="_ _0"></span>a długoter<span class="_ _0"></span>minowego<span class="ff1"> </span></div></div><div class="c x94 y2a4 w2f h25"><div class="t m0 xae h11 y8b ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c xab y2a4 w30 h25"><div class="t m0 x9b h11 y8b ff1 fs7 fc0 sc0 lsd ws0">3%<span class="ls0"> </span></div></div><div class="c x6 y2a5 w2e h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik zadłużeni<span class="_ _0"></span>a krótk<span class="_ _0"></span>oterminowego<span class="ff1"> </span></div></div><div class="c x94 y2a5 w2f h25"><div class="t m0 xac h11 y1d4 ff1 fs7 fc0 sc0 lsd ws0">24%<span class="ls0"> </span></div></div><div class="c xab y2a5 w30 h25"><div class="t m0 xad h11 y1d4 ff1 fs7 fc0 sc0 lsd ws0">35%<span class="ls0"> </span></div></div><div class="c x6 y1d w2e h44"><div class="t m0 x6d h11 y2a6 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik pok<span class="_ _0"></span>rycia aktywów t<span class="_ _0"></span>rwałych kapi<span class="_ _0"></span>tałem własnym<span class="ff1"> </span></div><div class="t m0 x16 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">i zobowiązaniami dłu<span class="_ _0"></span>goterminowy<span class="_ _0"></span>mi<span class="ff1"> </span></span></div></div><div class="c x94 y1d w2f h44"><div class="t m0 xaf h11 y1d4 ff1 fs7 fc0 sc0 lsd ws0">581%<span class="ls0"> </span></div></div><div class="c xab y1d w30 h44"><div class="t m0 xe h11 y1d4 ff1 fs7 fc0 sc0 lsd ws0">451%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x83 h11 y19c ff1 fs7 fc0 sc0 ls0 ws0">Legenda: </div><div class="t m0 x83 h11 y2a7 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik ogólne<span class="_ _0"></span>go zadłużenia –<span class="ff1"> </span>sto<span class="_ _0"></span>sunek zobowiązań d<span class="_ _0"></span>ługo<span class="ff1">-</span>i krótko<span class="_ _0"></span>terminowych do p<span class="_ _0"></span>asywów ogółem <span class="ff1"> </span></div><div class="t m0 x83 h11 y2a8 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik zadłużeni<span class="_ _0"></span>a kapitału własne<span class="_ _0"></span>go –<span class="ff1"> </span>stosune<span class="_ _0"></span>k zobowiązań długo<span class="ff1">-</span>i krót<span class="_ _0"></span>koterminowych <span class="_ _0"></span>do kapitału własneg<span class="_ _0"></span>o<span class="ff1"> </span></div><div class="t m0 x83 h11 y2a9 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik zadłużeni<span class="_ _0"></span>a długoter<span class="_ _0"></span>minowego –<span class="ff1"> </span>stosunek<span class="_ _0"></span> zobowiązań długoterm<span class="_ _0"></span>inowych do<span class="_ _0"></span> pasywów ogółem <span class="ff1"> </span></div><div class="t m0 x83 h11 y2aa ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik zadłużeni<span class="_ _0"></span>a krótk<span class="_ _0"></span>oterminowego –<span class="ff1"> </span>stosu<span class="_ _0"></span>nek zobowiązań kr<span class="_ _0"></span>ótkoterminowych do pas<span class="_ _0"></span>ywów ogółem <span class="ff1"> </span></div><div class="t m0 x83 h11 y2ab ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik pok<span class="_ _0"></span>rycia aktywów t<span class="_ _0"></span>rwałych kapi<span class="_ _0"></span>tałem własnym i zobowi<span class="_ _0"></span>ązaniami d<span class="_ _0"></span>ługoterminowymi –<span class="ff1"> </span>stosu<span class="_ _0"></span>nek sumy kapi<span class="_ _0"></span>tału własnego i zobowi<span class="_ _0"></span>ązań </div><div class="t m0 x83 h11 y2ac ff4 fs7 fc0 sc0 ls0 ws0">długoterminowyc<span class="_ _0"></span>h do aktywó<span class="_ _0"></span>w trwałych<span class="ff1"> </span></div><div class="t m0 x6 hc y2ad ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y2ae ff4 fs3 fc0 sc0 ls0 ws0">Na dzień 31 grudnia 202<span class="ff1">5 </span>r. główną pozycję kapitału własnego Grupy stano<span class="_ _2"></span>wiły zyski zatrzymane w <span class="_ _0"></span>kwocie 4<span class="_ _2"></span><span class="ff1 ls20">48<span class="ls0"> <span class="ls7">736</span> tys. </span></span></div><div class="t m0 x6 hc y2af ff4 fs3 fc0 sc0 ls0 ws0">zł. Kapitał p<span class="_ _2"></span>odstawowy Grupy na dzień 31 grud<span class="_ _2"></span>nia 202<span class="_ _2"></span><span class="ff1">5 </span>r. wynosił 7<span class="ff1"> </span>504 ty<span class="_ _2"></span>s. zł. <span class="ff1">  </span></div><div class="t m0 x6 hc y2b0 ff4 fs3 fc0 sc0 ls0 ws0">Głównymi źródłami finans<span class="_ _2"></span>owania działalności op<span class="_ _2"></span>eracyjnej, a w szczególności aktywów ob<span class="_ _2"></span>rotowych, jest kapitał włas<span class="_ _2"></span>ny, </div><div class="t m0 x6 hc y2b1 ff4 fs3 fc0 sc0 ls0 ws0">jak <span class="_ _4"></span>również <span class="_ _e"></span>finan<span class="_ _2"></span>sowanie <span class="_ _e"></span>kr<span class="_ _2"></span>ótkoterminowe <span class="_ _4"></span><span class="ff1">- <span class="_ _4"></span></span>głównie <span class="_ _4"></span>kredyty <span class="_ _4"></span>bankowe. <span class="_ _4"></span>Na <span class="_ _4"></span>dzień <span class="_ _4"></span>31 <span class="_ _e"></span>grudnia <span class="_ _4"></span>202<span class="_ _2"></span><span class="ff1">5 <span class="_ _4"></span>r. <span class="_ _e"></span>Grupa <span class="_ _4"></span>w <span class="_ _4"></span><span class="ls7">74</span>,3<span class="lsb">% </span></span></div><div class="t m0 x6 hc y2b2 ff4 fs3 fc0 sc0 ls0 ws0">finansowała <span class="_ _7"></span>działalność <span class="_ _4"></span>ka<span class="_ _2"></span>pitałem <span class="_ _4"></span>własnym. <span class="_ _7"></span>Grupa <span class="_ _4"></span>na <span class="_ _7"></span>ten <span class="_ _7"></span>dzień <span class="_ _4"></span>posiad<span class="_ _2"></span>ała <span class="_ _4"></span>za<span class="_ _2"></span>dłużeni<span class="_ _2"></span><span class="ff1">e <span class="_ _7"></span></span>z <span class="_ _4"></span>tytułu <span class="_ _7"></span>kredytów <span class="_ _4"></span>b<span class="_ _2"></span>ankowych </div><div class="t m0 x6 hc y2b3 ff4 fs3 fc0 sc0 ls0 ws0">wynoszące <span class="_ _4"></span><span class="ff1 ls7">15<span class="ls0"> 508 <span class="_ _4"></span></span></span>tys<span class="_ _2"></span>. <span class="_ _e"></span>zł <span class="_ _4"></span>(na <span class="_ _4"></span>31 <span class="_ _4"></span>grudnia <span class="_ _4"></span>202<span class="_ _2"></span><span class="ff1">4 <span class="_ _4"></span><span class="lsc">r. <span class="_ _4"></span><span class="ls7">33</span></span> </span>840 <span class="_ _4"></span>tys. <span class="_ _4"></span>zł) <span class="_ _4"></span><span class="ff1"> <span class="_ _4"></span></span>Wskaźn<span class="_ _2"></span>ik <span class="_ _e"></span>zad<span class="_ _2"></span>łużenia <span class="_ _4"></span>długoterminowego <span class="_ _4"></span>na <span class="_ _4"></span>dzień <span class="_ _4"></span>31 </div><div class="t m0 x6 hc y2b4 ff1 fs3 fc0 sc0 ls0 ws0">grudnia 2025 r. wyn<span class="_ _2"></span>osi 2%.  </div><div class="t m0 x6 hc y2b5 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y2b6 ff3 fs3 fc0 sc0 ls0 ws0">Wskaźniki sprawno<span class="_ _2"></span>ści zarządzania Grupy<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 y2b7 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y2b8 w31 h31"><div class="t m0 x69 hf y2b9 ff3 fs7 fc3 sc0 ls0 ws0">Za okres 12 mi<span class="_ _0"></span>esięcy zakończony 31 <span class="_ _0"></span>grudnia<span class="ff2"> </span></div></div><div class="c xb0 y2b8 w32 h31"><div class="t m0 xb1 hf y8b ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">5 </span></div></div><div class="c xb2 y2b8 w33 h31"><div class="t m0 xac hf y8b ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">4 </span></div></div><div class="c x6 y2ba w31 h45"><div class="t m0 x6d h11 y2bb ff1 fs7 fc0 sc0 ls0 ws0">Okres o<span class="_ _0"></span>brotu zapasami (w dniac<span class="_ _0"></span>h) </div></div><div class="c xb0 y2ba w32 h45"><div class="t m0 xb3 h11 y2bb ff1 fs7 fc0 sc0 lsd ws0">182<span class="ls0"> </span></div></div><div class="c xb2 y2ba w33 h45"><div class="t m0 xae h11 y2bb ff1 fs7 fc0 sc0 lsd ws0">218<span class="ls0"> </span></div></div><div class="c x6 y2bc w31 h31"><div class="t m0 x6d h11 y2b9 ff4 fs7 fc0 sc0 ls0 ws0">Okres sp<span class="_ _0"></span>ływu należności (<span class="_ _0"></span>w dniach)<span class="ff1"> </span></div></div><div class="c xb0 y2bc w32 h31"><div class="t m0 x4e h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">51<span class="ls0"> </span></div></div><div class="c xb2 y2bc w33 h31"><div class="t m0 xa6 h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">60<span class="ls0"> </span></div></div><div class="c x6 y1af w31 h2e"><div class="t m0 x6d h11 y25f ff4 fs7 fc0 sc0 ls0 ws0">Okres sp<span class="_ _0"></span>łaty zobowiązań (w dni<span class="_ _0"></span>ach)<span class="ff1"> </span></div></div><div class="c xb0 y1af w32 h2e"><div class="t m0 x4e h11 y25f ff1 fs7 fc0 sc0 lsd ws0">50<span class="ls0"> </span></div></div><div class="c xb2 y1af w33 h2e"><div class="t m0 xa6 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">93<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x83 h5 y2bd ff1 fs1 fc0 sc0 ls0 ws0">Legenda: </div><div class="t m0 x83 h11 y2be ff1 fs7 fc0 sc0 ls0 ws0">Okres o<span class="_ _0"></span>brotu zapasami (w dniac<span class="_ _0"></span>h) <span class="ff4">–</span> <span class="ff4">stosunek<span class="_ _0"></span> zapasów na koniec o<span class="_ _0"></span>kresu pomnożonych przez 3<span class="_ _0"></span>60 dni do przyc<span class="_ _0"></span>hodów ze sprzedaży<span class="ff1"> </span></span></div><div class="t m0 x83 h11 y291 ff4 fs7 fc0 sc0 ls0 ws0">Okres <span class="_ _e"></span>spływu <span class="_ _e"></span>należności <span class="_ _e"></span>(w <span class="_ _e"></span>dn<span class="_ _2"></span>iach) <span class="_ _e"></span>–<span class="ff1"> <span class="_ _4"></span></span>stosunek <span class="_ _e"></span>krótkotermino<span class="_ _0"></span>wych <span class="_ _e"></span>należności <span class="_ _e"></span>z<span class="_ _2"></span> <span class="_ _e"></span>tytułu <span class="_ _e"></span>dostaw <span class="_ _e"></span>i <span class="_ _4"></span>usług <span class="_ _4"></span>oraz <span class="_ _e"></span>pozostałych <span class="_ _e"></span>należności <span class="_ _2"></span>na <span class="_ _4"></span>koniec </div><div class="t m0 x83 h11 y2bf ff4 fs7 fc0 sc0 ls0 ws0">okresu p<span class="_ _0"></span>omnożonych przez 360 dni d<span class="_ _0"></span>o przychodów ze s<span class="_ _0"></span>przedaży<span class="ff1"> </span></div><div class="t m0 x83 h11 y2c0 ff4 fs7 fc0 sc0 ls0 ws0">Okres sp<span class="_ _0"></span>łaty zobowiązań (w dni<span class="_ _0"></span>ach) –<span class="ff1"> </span>st<span class="_ _0"></span>osunek zobo<span class="_ _0"></span>wiązań z tytułu <span class="_ _0"></span>dostaw i usług<span class="_ _0"></span> oraz pozost<span class="_ _0"></span>ałych zobowią<span class="_ _0"></span>zań na koni<span class="_ _0"></span>ec okresu po<span class="_ _0"></span>mnożonych </div><div class="t m0 x83 h11 y2c1 ff4 fs7 fc0 sc0 ls0 ws0">przez 360 dni do pr<span class="_ _0"></span>zychodów ze sprz<span class="_ _0"></span>edaży<span class="ff1"> </span></div><div class="t m0 x6 hc y2c2 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y2c3 ff1 fs3 fc0 sc0 ls0 ws0">W <span class="_ _a"></span>2025<span class="_ _2"></span> <span class="_ _a"></span><span class="ff4">r. <span class="_ _0"></span>okres spłaty <span class="_ _a"></span>zob<span class="_ _2"></span>owiązań <span class="_ _a"></span>b<span class="_ _2"></span>ył <span class="_ _0"></span><span class="ff1">podobny <span class="_ _0"></span>do <span class="_ _0"></span>okresu <span class="_ _0"></span><span class="ff4">spływu <span class="_ _0"></span>należności. <span class="_ _0"></span>Oznacza <span class="_ _0"></span>to, <span class="_ _a"></span>że <span class="_ _0"></span>Grupa <span class="_ _0"></span>udzielała <span class="ff1">podobnego<span class="_ _2"></span> </span></span></span></span></div><div class="t m0 x6 hc y2c4 ff1 fs3 fc0 sc0 ls0 ws0">kredytu <span class="_ _4"></span>kup<span class="_ _2"></span>ieckiego <span class="_ _e"></span>od<span class="_ _2"></span>biorcom <span class="_ _4"></span><span class="ff4">w <span class="_ _4"></span>porównaniu <span class="_ _7"></span>do <span class="_ _4"></span></span>otrzymywanego <span class="_ _4"></span><span class="ff4">od<span class="_ _2"></span> <span class="_ _4"></span>dostawców. <span class="_ _4"></span>Sytuacj<span class="_ _2"></span>a <span class="_ _4"></span>taka <span class="_ _4"></span>oznacza <span class="_ _7"></span>stabilizacją</span> </div><div class="t m0 x6 hc y2c5 ff4 fs3 fc0 sc0 ls0 ws0">zapotrzebowania <span class="_ _e"></span>na <span class="_ _2"></span>finansowanie <span class="_ _2"></span>kapita<span class="_ _2"></span>łu <span class="_ _2"></span>obrotowego. <span class="_ _2"></span>Okres <span class="_ _2"></span>obrotu<span class="_ _2"></span> <span class="_ _2"></span>zapasami <span class="_ _2"></span>w <span class="_ _2"></span>202<span class="_ _2"></span><span class="ff1">5 <span class="_ _e"></span>r., <span class="_ _2"></span></span>skrócił<span class="ff1"> <span class="_ _2"></span></span>się <span class="_ _2"></span>d<span class="_ _2"></span>o p<span class="_ _2"></span>oziomu <span class="_ _2"></span><span class="ff1 ls7">182<span class="ls0"> </span></span></div><div class="t m0 x6 hc y2c6 ff4 fs3 fc0 sc0 ls0 ws0">dni głównie w wyniku <span class="_ _2"></span>niższego<span class="ff1"> </span>wolumenu zak<span class="_ _2"></span>upu towarów z<span class="_ _2"></span>realizowanych w 202<span class="_ _2"></span><span class="ff1">5 </span>r. w p<span class="_ _2"></span>orównaniu do 202<span class="_ _2"></span><span class="ff1">4 <span class="lsc">r.</span><span class="fc9"> </span></span></div></div></div><div class="pi" ></div></div><div id="pf12" class="pf w0 h0" ><div class="pc pc12 w0 h0"><img class="bi x2 y2c7 w3 h46" alt="" src="data:image/png;base64,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class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">18<span class="ls0"> </span></div><div class="t m0 x6 h7 yc ff3 fs3 fc0 sc0 ls0 ws0">SEZONOWOŚĆ<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 y211 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y4b ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _7"></span>posiada <span class="_ _7"></span>w <span class="_ _4"></span>swojej <span class="_ _7"></span>ofercie <span class="_ _4"></span>p<span class="_ _2"></span>rodukty <span class="_ _7"></span>sezonowe. <span class="_ _4"></span>Ze <span class="_ _7"></span>względu <span class="_ _7"></span>jednak <span class="_ _7"></span>na <span class="_ _4"></span>ogran<span class="_ _2"></span>iczoną <span class="_ _4"></span>ich <span class="_ _7"></span>wartość, <span class="_ _7"></span>szeroką <span class="_ _7"></span>ofertę </div><div class="t m0 x6 hc y2c8 ff4 fs3 fc0 sc0 ls0 ws0">innych <span class="_ _7"> </span>produktów, <span class="_ _7"> </span>n<span class="_ _2"></span>a <span class="_ _4"></span>kt<span class="_ _2"></span>óre <span class="_ _4"></span>po<span class="_ _2"></span>pyt <span class="_ _7"></span>występuje <span class="_ _7"></span>przez <span class="_ _7"></span>cały <span class="_ _7"> </span>rok <span class="_ _7"></span>oraz <span class="_ _7"> </span>ze <span class="_ _7"> </span>względu <span class="_ _7"> </span>na <span class="_ _9"> </span>zróżnicowanie <span class="_ _7"></span>geograficzne <span class="_ _7"> </span>sp<span class="_ _2"></span>ółek </div><div class="t m0 x6 hc y2c9 ff4 fs3 fc0 sc0 ls0 ws0">zależnych, sezo<span class="_ _2"></span>nowość nie występuj<span class="_ _2"></span><span class="ff1 ls6">e.<span class="ls0"> </span></span></div><div class="t m0 x6 hc y2ca ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y2cb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3 h6 y2cc ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y2cd ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y2ce ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _26"> </span><span class="fs3"> </span></div></div><div class="c x6 y2cf wb h47"><div class="t m0 x6 h5 y2d0 ff1 fs1 fc6 sc0 ls2 ws0">166</div><div class="t m0 xb4 h5 y2d1 ff1 fs1 fc6 sc0 ls2 ws0">188</div><div class="t m0 xb5 h5 y2d2 ff1 fs1 fc6 sc0 ls2 ws0">175</div><div class="t m0 xb6 h5 y2d3 ff1 fs1 fc6 sc0 ls2 ws0">196</div><div class="t m0 xb7 h5 y2d4 ff1 fs1 fc6 sc0 ls2 ws0">232</div><div class="t m0 xd h5 y2d5 ff1 fs1 fc6 sc0 ls2 ws0">177</div><div class="t m0 xb8 h5 y2d6 ff1 fs1 fc6 sc0 ls2 ws0">179</div><div class="t m0 xb9 h5 y2d7 ff1 fs1 fc6 sc0 ls1b ws0">193</div><div class="t m0 xba h5 y2d8 ff1 fs1 fc6 sc0 ls2 ws0">202</div><div class="t m0 xbb h5 y2d9 ff1 fs1 fc6 sc0 ls1b ws0">231</div><div class="t m0 x34 h5 y2da ff1 fs1 fc6 sc0 ls2 ws0">169</div><div class="t m0 xbc h1c y2db ff1 fsc fc6 sc0 ls13 ws0">180</div><div class="t m0 xbd h5 y2dc ff1 fs1 fc6 sc0 ls2 ws0">187</div><div class="t m0 xbe h5 y2dd ff1 fs1 fc6 sc0 ls2 ws0">212</div><div class="t m0 xbf h5 y2de ff1 fs1 fc6 sc0 ls2 ws0">225</div><div class="t m0 xc0 h5 y2df ff1 fs1 fc6 sc0 ls2 ws0">175</div><div class="t m0 x90 h5 y2e0 ff1 fs1 fc6 sc0 ls2 ws0">215</div><div class="t m0 xc1 h5 y2e1 ff1 fs1 fc6 sc0 ls2 ws0">178</div><div class="t m0 xc2 h5 y2e2 ff1 fs1 fc6 sc0 ls2 ws0">211</div><div class="t m0 xc3 h5 y2e3 ff1 fs1 fc6 sc0 ls2 ws0">220</div><div class="t m0 x22 h5 y2e4 ff1 fs1 fc0 sc0 ls0 ws0">0</div><div class="t m0 x2a h5 y2e5 ff1 fs1 fc0 sc0 ls2 ws0">50</div><div class="t m0 x1a h5 y2e6 ff1 fs1 fc0 sc0 ls2 ws0">100</div><div class="t m0 x1a h5 y2e7 ff1 fs1 fc0 sc0 ls2 ws0">150</div><div class="t m0 x1a h5 y2e8 ff1 fs1 fc0 sc0 ls2 ws0">200</div><div class="t m0 x1a h5 y2e9 ff1 fs1 fc0 sc0 ls2 ws0">250</div><div class="t m0 xa2 h5 y2ea ff1 fs1 fc0 sc0 ls2 ws0">2021<span class="_ _2c"> </span><span class="ls1b">2022<span class="_ _2c"> </span></span>2023<span class="_ _2c"> </span><span class="ls1b">2024<span class="_ _2c"> </span></span>2025</div><div class="t m4 xc4 h4 y2eb ff3 fs1 fc0 sc0 ls0 ws0">MLN ZŁ</div><div class="t m0 xc5 ha y2ec ff3 fs0 fc0 sc0 ls0 ws0">S<span class="_ _4"></span>p<span class="_ _4"></span>r<span class="_ _4"></span>z<span class="_ _2"></span>e<span class="_ _4"></span>d<span class="_ _4"></span>a<span class="_ _4"></span>ż<span class="_ _4"></span> <span class="_ _7"></span>w<span class="_ _4"></span> <span class="_ _4"></span>p<span class="_ _4"></span>o<span class="_ _4"></span>s<span class="_ _4"></span>z<span class="_ _e"></span>c<span class="_ _4"></span>z<span class="_ _2"></span>e<span class="_ _4"></span>g<span class="_ _4"></span>ó<span class="_ _4"></span>l<span class="_ _4"></span>n<span class="_ _2"></span>y<span class="_ _4"></span>c<span class="_ _4"></span>h<span class="_ _4"></span> <span class="_ _4"></span>k<span class="_ _4"></span>w<span class="_ _e"></span>a<span class="_ _4"></span>r<span class="_ _4"></span>t<span class="_ _e"></span>a<span class="_ _4"></span>ł<span class="_ _4"></span>a<span class="_ _4"></span>c<span class="_ _4"></span>h<span class="_ _4"></span> <span class="_ _7"></span>w<span class="_ _4"></span> </div><div class="t m0 x31 ha y2ed ff2 fs0 fc0 sc0 ls0 ws0">l<span class="_ _4"></span>a<span class="_ _e"></span>t<span class="_ _e"></span>a<span class="_ _4"></span>c<span class="_ _4"></span>h<span class="_ _4"></span> <span class="_ _7"></span>2<span class="_ _4"></span>0<span class="_ _4"></span>2<span class="_ _4"></span>1<span class="_ _7"></span>-<span class="_ _4"></span><span class="ls21">2025</span></div><div class="t m0 xc6 h5 y2ee ff4 fs1 fc0 sc0 ls0 ws0">I kwartał<span class="_ _2d"> </span>II kwartał<span class="_ _2d"> </span>III kwartał<span class="_ _2d"> </span>IV kwartał</div></div></div><div class="pi" ></div></div><div id="pf13" class="pf w0 h0" ><div class="pc pc13 w0 h0"><img class="bi x2 y2ef w3 h48" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">19<span class="ls0"> </span></div><div class="t m0 xd hb y7b ff2 fs6 fc0 sc0 ls9 ws0">4.2.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">OMÓWIENIE WYNIK<span class="_ _0"></span>ÓW FINANSOW<span class="_ _0"></span>YCH SPÓŁKI TOYA<span class="ff2"> S.<span class="_ _0"></span>A. </span></span></span></div><div class="t m0 x6 hc y7c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y7d ff3 fs3 fc0 sc0 ls0 ws0">Przychody i zyskowność TOY<span class="_ _2"></span>A S.A. (w tys. zł).<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 y7e ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x7 y2f0 wf h24"><div class="t m0 x69 hf y8b ff1 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Za okres 12 miesi<span class="_ _0"></span>ęcy zakończony 31 <span class="_ _0"></span>grudnia<span class="ff1"> </span></span></div></div><div class="c x6a y2f0 w10 h24"><div class="t m0 x6b hf y8b ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">5 </span></div></div><div class="c x35 y2f0 w34 h24"><div class="t m0 xc7 hf y8b ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">4 </span></div></div><div class="c x7 y2f1 wf h27"><div class="t m0 x6d h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">Przychody ze spr<span class="_ _0"></span>zedaży<span class="ff1"> </span></div></div><div class="c x6a y2f1 w10 h27"><div class="t m0 x6e h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">674 518 </div></div><div class="c x35 y2f1 w34 h27"><div class="t m0 x38 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">627 541 </div></div><div class="c x7 y2f2 wf h27"><div class="t m0 x6d h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Zysk brutt<span class="_ _0"></span>o ze sprzedaży<span class="ff1"> </span></div></div><div class="c x6a y2f2 w10 h27"><div class="t m0 x6e h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">214 706 </div></div><div class="c x35 y2f2 w34 h27"><div class="t m0 x38 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">192 667 </div></div><div class="c x7 y2f3 wf h27"><div class="t m0 x6d h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Zysk na działal<span class="_ _0"></span>ności operac<span class="_ _0"></span>yjnej<span class="ff1"> </span></div></div><div class="c x6a y2f3 w10 h27"><div class="t m0 x70 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">85 502 </div></div><div class="c x35 y2f3 w34 h27"><div class="t m0 x3f h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">69 888 </div></div><div class="c x7 y2f4 wf h27"><div class="t m0 x6d h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">Zysk przed <span class="_ _0"></span>opodatkowaniem </div></div><div class="c x6a y2f4 w10 h27"><div class="t m0 x70 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">86 138 </div></div><div class="c x35 y2f4 w34 h27"><div class="t m0 x3f h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">68 930 </div></div><div class="c x7 y2f5 wf h27"><div class="t m0 x6d h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">Zysk netto<span class="_ _0"></span>  </div></div><div class="c x6a y2f5 w10 h27"><div class="t m0 x70 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">69 532 </div></div><div class="c x35 y2f5 w34 h27"><div class="t m0 x3f h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">55 653 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 y52 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y2f6 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y2f7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3a h6 y28a ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y21e ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y2f8 ff1 fs3 fc0 sc0 ls0 ws0">W 2025 <span class="ff4">r. <span class="_ _0"></span>przychody<span class="_ _2"></span> <span class="_ _0"></span>ze sprzedaży wyniosły <span class="ff1">6<span class="ls7">74</span> <span class="ls7">518</span> </span>tys. zł i <span class="_ _a"></span>b<span class="_ _2"></span>yły wyższe<span class="ff1"> </span>od przychodów osiągniętych w <span class="_ _0"></span>202<span class="ff1">4 r. o <span class="ls7">46</span> <span class="ls7">977</span> </span></span></div><div class="t m0 x6 hc y2f9 ff4 fs3 fc0 sc0 ls0 ws0">tys. <span class="_ _e"></span>zł, <span class="_ _4"></span>czyli <span class="_ _e"></span>o <span class="_ _4"></span><span class="ff1">7,5%. <span class="_ _e"></span></span>Wzrost <span class="_ _4"></span>ten <span class="_ _e"></span>został <span class="_ _e"></span>os<span class="_ _2"></span>iągnięty <span class="_ _e"></span>głównie <span class="_ _e"></span>w <span class="_ _e"></span>kanale <span class="_ _4"></span>sprzedaży <span class="_ _7"></span><span class="ff1">hurtowej</span>, <span class="_ _e"></span>gdzie <span class="_ _e"></span>sp<span class="_ _2"></span>rzedaż <span class="_ _e"></span>była <span class="_ _4"></span>wyższa <span class="_ _e"></span>o </div><div class="t m0 x6 hc y2fa ff1 fs3 fc0 sc0 ls0 ws0">38 <span class="ls7">062</span> <span class="ff4">tys. <span class="_ _0"></span>zł, tj<span class="ff1">. <span class="_ _0"></span><span class="ls1e">o <span class="_ _0"></span><span class="ls7">14<span class="ls0">,3% oraz <span class="_ _0"></span>w <span class="_ _0"></span>kanale sieci <span class="_ _0"></span>handlowych (o 17 <span class="ff4">315 <span class="_ _0"></span>tys. zł, tj.<span class="_ _0"></span> o <span class="_ _0"></span>20,4%). <span class="_ _0"></span>Główną przyczyną w <span class="_ _0"></span>tym zakresie<span class="_ _0"></span> </span></span></span></span></span></span></div><div class="t m0 x6 hc y2fb ff4 fs3 fc0 sc0 ls17 ws0">był<span class="ff1 ls16">a <span class="_ _f"> </span><span class="ls0">rewizj</span>a <span class="_ _f"> </span><span class="ls0">polityki  cenowej <span class="_ _f"> </span>zorientowanej  na  utrzymanie <span class="_ _f"> </span><span class="ff4">konkurency<span class="_ _2"></span>jności</span>  <span class="ff4">poszczególnych  kanałów <span class="_ _f"> </span>dystrybucji. </span></span></span></div><div class="t m0 x6 hc y2fc ff4 fs3 fc0 sc0 ls0 ws0">Niewielki <span class="_ _2"></span>wzros<span class="_ _2"></span>t <span class="_ _2"></span>zosta<span class="_ _2"></span>ł <span class="_ _2"></span>zanotowany <span class="_ _e"></span><span class="ff1">w <span class="_ _e"></span>kanale <span class="_ _e"></span>eksportowym <span class="_ _e"></span>(o <span class="_ _2"></span>3 <span class="_ _2"></span><span class="ls7">347</span> <span class="_ _2"></span></span>tys<span class="_ _2"></span>. <span class="_ _2"></span>zł<span class="ff1"> <span class="_ _e"></span>tj. <span class="_ _2"></span>o <span class="_ _e"></span>1,7<span class="lsb">%)</span></span>. <span class="_ _e"></span>Największy <span class="_ _e"></span>wzrost <span class="_ _e"></span>wolumenu <span class="_ _2"></span>i </div><div class="t m0 x6 hc y1af ff4 fs3 fc0 sc0 ls0 ws0">przychodów <span class="_ _4"></span>został <span class="_ _4"></span>osiągnięty <span class="_ _4"></span>w <span class="_ _e"></span>Ukrain<span class="_ _2"></span>ie, <span class="_ _e"></span>gdzie <span class="_ _4"></span>przychod<span class="_ _2"></span>y <span class="_ _e"></span>wyniosły <span class="_ _7"></span><span class="ff1 ls7">59<span class="ls0"> </span>147<span class="ls0"> <span class="_ _4"></span></span></span>tys. <span class="_ _4"></span>zł, <span class="_ _e"></span>co <span class="_ _4"></span>stanowi <span class="_ _e"></span>wzros<span class="_ _2"></span>t <span class="_ _e"></span>o <span class="_ _7"></span><span class="ff1 ls7">12<span class="ls0"> 180 <span class="_ _e"></span>tys<span class="_ _2"></span>. <span class="_ _e"></span></span></span>zł </div><div class="t m0 x6 hc y1b0 ff1 fs3 fc0 sc0 ls1a ws0">(25,<span class="ls0">9<span class="ff4">%) <span class="_ _e"></span>w <span class="_ _4"></span>stosunku<span class="_ _2"></span> <span class="_ _e"></span>do <span class="_ _e"></span>roku <span class="_ _e"></span>po<span class="_ _2"></span>przedniego <span class="_ _e"></span>oraz <span class="_ _4"></span>na <span class="_ _e"></span>Węgrzech <span class="_ _4"></span>(wzrost <span class="_ _e"></span>o <span class="_ _7"></span></span>8 <span class="ls7">754</span> <span class="_ _e"></span><span class="ff4">tys. <span class="_ _4"></span>zł</span> <span class="_ _e"></span><span class="ff4">tj <span class="_ _e"></span>o <span class="_ _e"></span>30,7%). <span class="_ _4"></span>Jednocześnie <span class="_ _e"></span>Sp<span class="_ _2"></span>ółka </span></span></div><div class="t m0 x6 hc y1b1 ff4 fs3 fc0 sc0 ls0 ws0">zrealizowała niżs<span class="_ _2"></span>zy wolumenem sprzedaży do spół<span class="_ _2"></span>ki zależnej Toya Romania (spadek przychodów ze s<span class="_ _2"></span>przedaży o <span class="_ _2"></span><span class="ff1 ls7">12<span class="ls0"> </span>413 </span></div><div class="t m0 x6 hc y2fd ff4 fs3 fc0 sc0 ls0 ws0">tys. <span class="_ _2"></span>zł). Przyczyną <span class="_ _2"></span>tej zmiany<span class="_ _2"></span> było <span class="_ _2"></span><span class="ff1">dalsze <span class="_ _2"></span></span>zintensyfikowanie za<span class="_ _2"></span>opatrzenia <span class="_ _2"></span>tej spółki <span class="_ _2"></span>bezpośrednio <span class="_ _2"></span>przez sp<span class="_ _2"></span>ółki zależne w<span class="_ _2"></span> </div><div class="t m0 x6 hc y1b3 ff4 fs3 fc0 sc0 ls0 ws0">Chinach, <span class="_ _4"></span>co <span class="_ _4"></span>służy <span class="_ _4"></span>racjonalizacji <span class="_ _4"></span>kosztów <span class="_ _4"></span>w <span class="_ _e"></span>ra<span class="_ _2"></span>mach <span class="_ _e"></span>Grupy<span class="_ _2"></span>. <span class="_ _4"></span>Istotnym <span class="_ _4"></span>czynnikiem <span class="_ _4"></span>wpływającym <span class="_ _e"></span>n<span class="_ _2"></span>a <span class="_ _e"></span>pozio<span class="_ _2"></span>m <span class="_ _e"></span>przy<span class="_ _2"></span>chodów </div><div class="t m0 x6 hc y1b4 ff4 fs3 fc0 sc0 ls0 ws0">była wysoka d<span class="_ _2"></span>ostępność towarów.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y1b5 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y1b6 ff1 fs3 fc0 sc0 ls0 ws0">Zysk <span class="ff4">brutto <span class="_ _a"></span>ze sprzedaży <span class="_ _0"></span>wzrósł <span class="_ _0"></span>o <span class="ff1">22 <span class="ls7">039</span> <span class="_ _a"></span><span class="ff4">tys<span class="_ _2"></span>. <span class="_ _0"></span>zł <span class="_ _a"></span>w 202<span class="ff1">5 <span class="_ _a"></span><span class="ff4">r. w <span class="_ _a"></span>poró<span class="_ _2"></span>wnaniu <span class="_ _0"></span>do 202<span class="ff1">4 <span class="_ _a"></span><span class="lsc">r.<span class="ls0">, na <span class="_ _a"></span>co <span class="ff4">w<span class="_ _0"></span>pływ miały <span class="_ _a"></span>wyżs<span class="_ _2"></span>ze <span class="_ _a"></span>p<span class="_ _2"></span>rzychody </span></span></span></span></span></span></span></span></span></div><div class="t m0 x6 hc y229 ff4 fs3 fc0 sc0 ls0 ws0">ze sprzed<span class="_ _2"></span>aży, przy <span class="_ _2"></span>nieco wyższej <span class="_ _2"></span>rentowności w <span class="_ _2"></span>porównaniu <span class="_ _2"></span>do 202<span class="_ _2"></span><span class="ff1">4 <span class="_ _2"></span>r. (31,8</span>% w <span class="_ _2"></span>porównaniu<span class="_ _2"></span> do <span class="_ _2"></span><span class="ff1 ls7">30</span>,7%), wynikającej <span class="_ _2"></span>z<span class="ff1"> </span></div><div class="t m0 x6 hc y2fe ff4 fs3 fc0 sc0 ls0 ws0">niższego <span class="_ _4"></span>średn<span class="_ _2"></span>iego <span class="_ _e"></span>ku<span class="_ _2"></span>rsu <span class="_ _4"></span>walut <span class="_ _4"></span>obcych, <span class="_ _4"></span>w <span class="_ _4"></span>szczególno<span class="_ _2"></span>ści <span class="_ _4"></span>CNY, <span class="_ _4"></span>co <span class="_ _4"></span>ma <span class="_ _4"></span>bezpoś<span class="_ _2"></span>redni <span class="_ _4"></span>wpływ <span class="_ _4"></span>na <span class="_ _4"></span>koszt <span class="_ _4"></span>zakupu <span class="_ _4"></span>to<span class="_ _2"></span>warów <span class="_ _4"></span>z </div><div class="t m0 x6 hc y26c ff1 fs3 fc0 sc0 ls0 ws0">importu.  </div></div><div class="c xc8 y2ff w35 h49"><div class="t m0 x72 h4 y300 ff2 fs1 fc0 sc0 ls2 ws0">674 518</div></div><div class="c x2b y301 w14 h49"><div class="t m0 x72 h4 y300 ff2 fs1 fc0 sc0 ls2 ws0">214 706</div></div><div class="c xc9 y302 w15 h49"><div class="t m0 xd h4 y303 ff2 fs1 fc0 sc0 ls2 ws0">85 502</div></div><div class="c xc9 y304 w15 h4a"><div class="t m0 xd h4 y305 ff2 fs1 fc0 sc0 ls2 ws0">86 138</div></div><div class="c x75 y304 w36 h4b"><div class="t m0 xd h4 y306 ff2 fs1 fc0 sc0 ls2 ws0">69 532</div></div><div class="c x6 y304 w37 h4c"><div class="t m0 x44 h4 y307 ff2 fs1 fc0 sc0 ls2 ws0">627 541</div><div class="t m0 xca h4 y308 ff2 fs1 fc0 sc0 ls2 ws0">192 667</div><div class="t m0 x78 h4 y309 ff2 fs1 fc0 sc0 ls2 ws0">69 888</div><div class="t m0 x78 h4 y30a ff2 fs1 fc0 sc0 ls2 ws0">68 <span class="ls1b">930</span></div><div class="t m0 xcb h4 y30b ff2 fs1 fc0 sc0 ls2 ws0">55 653</div><div class="t m0 x7a h5 y30c ff1 fs1 fc8 sc0 ls0 ws0">0<span class="_ _b"> </span><span class="ff4 ls2">100 000<span class="_ _2e"> </span>200 000<span class="_ _2e"> </span>300 000<span class="_ _2f"> </span>400 000<span class="_ _2e"> </span>500 000<span class="_ _2f"> </span>600 000<span class="_ _2e"> </span>700 000<span class="_ _2f"> </span>800 000</span></div><div class="t m0 x7b h5 y30d ff4 fs1 fc8 sc0 ls0 ws0">PRZYCHODY ZE SPRZEDAŻY</div><div class="t m0 x7c h5 y30e ff4 fs1 fc8 sc0 ls0 ws0">ZYSK BRUTTO ZE SPRZEDAŻY</div><div class="t m0 x4a h5 y30f ff4 fs1 fc8 sc0 ls0 ws0">ZYSK NA DZIAŁALNOŚCI OPERACYJNEJ</div><div class="t m0 x7d h5 y310 ff1 fs1 fc8 sc0 ls0 ws0">ZYSK PRZED OPODATKOWANIEM</div><div class="t m0 x7e h5 y311 ff1 fs1 fc8 sc0 ls0 ws0">ZYSK NETTO</div><div class="t m0 xa9 h22 y312 ff3 fse fc8 sc0 ls0 ws0">Przy<span class="_ _0"></span>chody i zy<span class="_ _0"></span>sk<span class="_ _a"></span>ow<span class="_ _2"></span>ność <span class="_ _0"></span>w tys. zł</div><div class="t m0 x80 h5 y100 ff1 fs1 fc8 sc0 ls2 ws0">2025<span class="_ _29"> </span>2024</div></div></div><div class="pi" ></div></div><div id="pf14" class="pf w0 h0" ><div class="pc pc14 w0 h0"><img class="bi x2 y313 w3 h4d" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">20<span class="ls0"> </span></div><div class="t m0 x6 h4e y314 ff9 fs3 fc9 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y315 ff4 fs3 fc0 sc0 ls0 ws0">Zysk <span class="_ _19"> </span>na <span class="_ _19"> </span>działalności <span class="_ _19"> </span>operacyjnej <span class="_ _19"> </span>w <span class="_ _19"> </span>202<span class="ff1">5 <span class="_ _19"> </span></span>r. <span class="_ _19"> </span>w <span class="_ _19"> </span>wysoko<span class="_ _2"></span>ści <span class="_ _5"> </span><span class="ff1 ls7">85<span class="ls0"> </span>502<span class="ls0"> <span class="_ _19"> </span></span></span>ty<span class="_ _2"></span>s. <span class="_ _5"> </span>zł <span class="_ _19"> </span>był <span class="_ _19"> </span>wyższy <span class="_ _19"> </span>od <span class="_ _19"> </span>osiągniętego <span class="_ _19"> </span>w <span class="_ _19"> </span>202<span class="_ _2"></span><span class="ff1">4 <span class="_ _5"> </span><span class="lsc">r. </span> </span></div><div class="t m0 x6 hc y316 ff1 fs3 fc0 sc0 ls1e ws0">o <span class="_ _4"></span><span class="ls7">15<span class="ls0"> </span>614 <span class="_ _4"></span><span class="ff4 ls0">tys. <span class="_ _7"></span>zł, <span class="_ _4"></span>tj. <span class="_ _4"></span>o <span class="_ _7"></span><span class="ff1">22,3%. <span class="_ _4"></span></span>Wzrost <span class="_ _4"></span>zys<span class="_ _2"></span>ku <span class="_ _4"></span>na <span class="_ _4"></span>działalności <span class="_ _4"></span>operacyjnej <span class="_ _4"></span>b<span class="_ _2"></span>ył <span class="_ _4"></span>efektem <span class="_ _4"></span>głównie <span class="_ _4"></span>wyżs<span class="_ _2"></span>zych <span class="_ _4"></span>przychod<span class="_ _2"></span>ów <span class="_ _e"></span>ze </span></span></div><div class="t m0 x6 hc y317 ff4 fs3 fc0 sc0 ls0 ws0">sprzedaży, <span class="_ _e"></span>kt<span class="_ _2"></span>óre <span class="_ _2"></span>również <span class="_ _e"></span>przeł<span class="_ _2"></span>ożyły <span class="_ _e"></span>się <span class="_ _e"></span>na <span class="_ _e"></span>wyższe <span class="_ _e"></span>o <span class="_ _e"></span>2<span class="_ _2"></span><span class="ff1"> </span>204tys. <span class="_ _e"></span>zł<span class="_ _2"></span> <span class="_ _2"></span>(2,2%) <span class="_ _e"></span>koszt<span class="_ _2"></span>y <span class="_ _2"></span>sp<span class="_ _2"></span>rzedaży <span class="_ _2"></span>(przed<span class="_ _2"></span>e <span class="_ _2"></span>wszy<span class="_ _2"></span>stkim <span class="_ _e"></span>w <span class="_ _2"></span>e<span class="_ _2"></span>fekcie </div><div class="t m0 x6 hc y318 ff4 fs3 fc0 sc0 ls0 ws0">wyższych <span class="_ _7"></span>kosztów <span class="_ _7"></span>transportu <span class="_ _7"></span>oraz <span class="_ _7"></span>usług <span class="_ _7"></span>logistycznych). <span class="_ _9"> </span>Zwiększeniu <span class="_ _7"></span>uległy <span class="_ _7"></span>także <span class="_ _7"></span>koszty <span class="_ _7"></span>administracyjne, <span class="_ _7"></span>głównie <span class="_ _7"></span>w </div><div class="t m0 x6 hc y319 ff4 fs3 fc0 sc0 ls0 ws0">wyniku <span class="_ _e"></span>wyżs<span class="_ _2"></span>zych <span class="_ _e"></span>kosztów <span class="_ _4"></span>wynagrodzeń. <span class="_ _e"></span>Jednocześ<span class="_ _2"></span>nie <span class="_ _e"></span>Spółka <span class="_ _e"></span>z<span class="_ _2"></span>an<span class="_ _2"></span>otowała <span class="_ _e"></span>nadwyżkę <span class="_ _4"></span>dodatnich <span class="_ _e"></span>różnic <span class="_ _4"></span>kursowych <span class="_ _e"></span>nad </div><div class="t m0 x6 hc y31a ff4 fs3 fc0 sc0 ls0 ws0">ujemnymi w wysoko<span class="_ _2"></span>ści 3<span class="ff1"> </span>031 tys. <span class="_ _2"></span>zł w porównaniu do 3<span class="_ _2"></span><span class="ff1"> </span>351 tys. zł w roku<span class="_ _2"></span> 2024.<span class="ff1"> </span></div><div class="t m0 x6 hc y31b ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>celu <span class="_ _7"></span>pozyskania <span class="_ _7"></span>potrzebnego <span class="_ _4"></span>ka<span class="_ _2"></span>pitału <span class="_ _7"></span>obrotowego <span class="_ _4"></span>Spół<span class="_ _2"></span>ka <span class="_ _7"> </span><span class="ff1">okreso<span class="_ _2"></span>wo <span class="_ _4"></span></span>pos<span class="_ _2"></span>ługuje <span class="_ _4"></span>się <span class="_ _7"></span>krótkoterminowymi <span class="_ _7"></span>kredytami </div><div class="t m0 x6 hc y31c ff4 fs3 fc0 sc0 ls0 ws0">bankowymi. Biorąc pod uwagę znaczący wpływ kosztów finansowych związanych<span class="_ _2"></span> z tymi <span class="_ _0"></span>kredytami na wynik finansowy, </div><div class="t m0 x6 hc y31d ff4 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _7"></span>co <span class="_ _4"></span>roku <span class="_ _4"></span>negocjuje <span class="_ _7"></span>warunki <span class="_ _4"></span>umów <span class="_ _7"></span>kredytowych <span class="_ _4"></span>tak, <span class="_ _7"></span>aby <span class="_ _4"></span>koszty <span class="_ _4"></span>z <span class="_ _7"></span>nimi <span class="_ _4"></span>związane <span class="_ _4"></span>by<span class="_ _2"></span>ły <span class="_ _4"></span>jak <span class="_ _4"></span>najn<span class="_ _2"></span>iższe. <span class="_ _4"></span>W<span class="_ _e"></span><span class="ff1"> <span class="_ _4"></span><span class="ls7">202</span>5 <span class="_ _7"></span>r. </span></div><div class="t m0 x6 hc y31e ff4 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _2"></span>korzystała <span class="_ _2"></span>z kredytów ban<span class="_ _2"></span>kowych w <span class="_ _2"></span>mniejszym zakresie <span class="_ _2"></span>niż w <span class="_ _e"></span><span class="ff1">roku <span class="_ _2"></span>poprzednim, <span class="_ _2"></span>a baz<span class="_ _2"></span>owe stopy <span class="_ _2"></span>procentowe w<span class="_ _2"></span> </span></div><div class="t m0 x6 hc y31f ff4 fs3 fc0 sc0 ls0 ws0">porównaniu <span class="_ _2"></span>do 202<span class="_ _2"></span><span class="ff1">4 <span class="lsc">r. <span class="_ _2"></span></span></span>uległy o<span class="_ _2"></span>bniżce.<span class="ff1"> W <span class="_ _2"></span>efekcie <span class="_ _2"></span>poniesione <span class="_ _2"></span>koszty <span class="_ _2"></span>odse<span class="_ _2"></span></span>tek z <span class="_ _2"></span>tytułu <span class="_ _2"></span>kredytów bankowych <span class="_ _2"></span>wyniosły <span class="_ _e"></span><span class="ff1 ls7">81<span class="ls0"> </span></span></div><div class="t m0 x6 hc y320 ff4 fs3 fc0 sc0 ls0 ws0">tys. zł i były n<span class="_ _2"></span>iższe o <span class="ff1 ls7">370<span class="ls0"> </span></span>tys. <span class="_ _2"></span>zł w porównaniu do po<span class="_ _2"></span>przedniego roku.  <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y321 ff1 fs3 fc0 sc0 ls0 ws0">Zysk netto w 202<span class="_ _2"></span>5 <span class="ff4">r. wyniósł </span><span class="ls7">69</span> <span class="ls7">532</span> <span class="ff4">ty<span class="_ _2"></span>s. zł i był </span> <span class="_ _2"></span><span class="ff4">wyższy </span><span class="ls1e">o <span class="ls7">13</span></span> <span class="ls7">879</span> <span class="ff4">tys. zł<span class="_ _2"></span>, tj. o </span><span class="ls7">24</span>,9<span class="ff4">% niż w roku<span class="_ _2"></span> 202</span>4. </div><div class="t m0 x6 h7 y322 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y323 ff3 fs3 fc0 sc0 ls0 ws0">Wskaźniki rento<span class="_ _2"></span>wności TOYA S.A.<span class="ff2"> </span></div></div><div class="c x6 y324 w16 h2e"><div class="t m0 x69 hf y8b ff1 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Za okres 12 miesi<span class="_ _0"></span>ęcy zakończony 31 <span class="_ _0"></span>grudnia<span class="ff1"> </span></span></div></div><div class="c x81 y324 w17 h2e"><div class="t m0 x82 hf y8b ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">5 </span></div></div><div class="c x1c y324 w18 h2e"><div class="t m0 xf hf y8b ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">4 </span></div></div><div class="c x6 y325 w16 h2e"><div class="t m0 x6d h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Rentowność<span class="_ _0"></span> sprzedaży<span class="ff1"> </span></div></div><div class="c x81 y325 w17 h2e"><div class="t m0 x4b h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">31,8% </div></div><div class="c x1c y325 w18 h2e"><div class="t m0 x70 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">30,7% </div></div><div class="c x6 y326 w16 h25"><div class="t m0 x6d h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Rentowność<span class="_ _0"></span> działalności o<span class="_ _0"></span>peracyjnej<span class="ff1"> </span></div></div><div class="c x81 y326 w17 h25"><div class="t m0 x4b h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">12,7% </div></div><div class="c x1c y326 w18 h25"><div class="t m0 x70 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">11,1% </div></div><div class="c x6 y27f w16 h25"><div class="t m0 x6d h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Rentowność<span class="_ _0"></span> zysku przed o<span class="_ _0"></span>podatkowaniem<span class="ff1"> </span></div></div><div class="c x81 y27f w17 h25"><div class="t m0 x4b h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">12,8% </div></div><div class="c x1c y27f w18 h25"><div class="t m0 x70 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">11,0% </div></div><div class="c x6 y280 w16 h25"><div class="t m0 x6d h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">Rentowność<span class="_ _0"></span> zysku netto<span class="ff1"> </span></div></div><div class="c x81 y280 w17 h25"><div class="t m0 x4b h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">10,3% </div></div><div class="c x1c y280 w18 h25"><div class="t m0 xf h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">8,9% </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h2f y327 ff1 fsf fc0 sc0 ls0 ws0">Legenda: </div><div class="t m0 x83 h2f y328 ff4 fsf fc0 sc0 ls0 ws0">Wskaźnik rentown<span class="_ _2"></span>ości sprzedaży <span class="_ _2"></span>–<span class="ff1"> </span>stosunek zysku brutto ze sprzeda<span class="_ _2"></span>ży do przychodów<span class="_ _2"></span> ze sprzedaży<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x83 h2f y329 ff4 fsf fc0 sc0 ls0 ws0">Wskaźnik rentown<span class="_ _2"></span>ości działalności operac<span class="_ _2"></span>yjnej –<span class="ff1"> </span>s<span class="_ _2"></span>tosunek zysku na działalnośc<span class="_ _2"></span>i operacyjnej do przych<span class="_ _2"></span>odów ze sprzedaży<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x83 h2f y32a ff4 fsf fc0 sc0 ls0 ws0">Wskaźnik rentown<span class="_ _2"></span>ości zysku przed opo<span class="_ _2"></span>datkowaniem –<span class="ff1"> </span>stosun<span class="_ _2"></span>ek zysku przed opo<span class="_ _2"></span>datkowaniem do przycho<span class="_ _2"></span>dów ze sprzedaży <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x83 h2f y32b ff4 fsf fc0 sc0 ls0 ws0">Wskaźnik rentown<span class="_ _2"></span>ości netto –<span class="ff1"> </span>stosun<span class="_ _2"></span>ek zysku netto do przycho<span class="_ _2"></span>dów ze sprzeda<span class="_ _2"></span>ży <span class="ff1"> </span></div><div class="t m0 x83 h2f y32c ff1 fsf fc0 sc0 ls0 ws0"> </div><div class="t m0 xcc hc y32d ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y32e ff4 fs3 fc0 sc0 ls0 ws0">Rentowność <span class="_ _e"></span>sprzedaży <span class="_ _2"></span>jes<span class="_ _2"></span>t <span class="_ _2"></span>dla <span class="_ _e"></span>TOYA <span class="_ _2"></span>S.A. <span class="_ _2"></span>kluczo<span class="_ _2"></span>wym <span class="_ _2"></span>wskaźnikiem <span class="_ _e"></span>konkurencyjn<span class="_ _2"></span>ości <span class="_ _2"></span>rynkowej <span class="_ _2"></span>i <span class="_ _e"></span>ma <span class="_ _2"></span>decyd<span class="_ _2"></span>ujący <span class="_ _2"></span>wpływ </div><div class="t m0 x6 hc y32f ff4 fs3 fc0 sc0 ls0 ws0">na <span class="_ _0"></span>sytuację f<span class="_ _0"></span>inansową Spółki. <span class="_ _a"></span>Analiza tego <span class="_ _a"></span>wskaźn<span class="_ _2"></span>ika <span class="_ _a"></span>za 202<span class="ff1">5 <span class="_ _a"></span><span class="ff4">r. pokazuje, <span class="_ _0"></span>że <span class="_ _0"></span>rentowność <span class="_ _a"></span>sprzedaż<span class="_ _2"></span>y <span class="_ _0"></span>brutto <span class="_ _0"></span>w <span class="_ _0"></span>tym <span class="_ _a"></span>okresie </span></span></div><div class="t m0 x6 hc y330 ff4 fs3 fc0 sc0 ls0 ws0">wzrosła o <span class="ff1">1,1 punk<span class="_ _2"></span>u procentowe<span class="ls22">go</span> </span>w porównaniu d<span class="_ _2"></span>o 202<span class="ff1">4 </span>r. Było to spowodowane zarówno poprawą rento<span class="_ _2"></span>wności we </div><div class="t m0 x6 hc y331 ff4 fs3 fc0 sc0 ls0 ws0">wszystkich ka<span class="_ _2"></span>nałach dystrybucji, wynikają<span class="_ _2"></span>cą z niższych kosztów zaku<span class="_ _2"></span>pu towarów dzięki korzy<span class="_ _2"></span>stnym kursom walut.<span class="_ _e"></span><span class="ff1"> </span></div></div><div class="c x6 y332 w38 h4f"><div class="t m0 xcd h4 y9a ff2 fs1 fc3 sc0 ls0 ws0">31,8%</div><div class="t m0 xce h4 y333 ff2 fs1 fc3 sc0 ls0 ws0">12,7%</div><div class="t m0 xcf h4 y334 ff2 fs1 fc3 sc0 ls0 ws0">12,8%</div><div class="t m0 xd0 h4 y335 ff2 fs1 fc3 sc0 ls0 ws0">10,3%</div><div class="t m0 xd1 h4 y336 ff2 fs1 fc3 sc0 ls0 ws0">30,7%</div><div class="t m0 x88 h20 y337 ff2 fsc fc3 sc0 ls0 ws0">11,1%</div><div class="t m0 x89 h4 y338 ff2 fs1 fc3 sc0 ls0 ws0">11,0%</div><div class="t m0 x8a h4 y339 ff2 fs1 fc3 sc0 ls0 ws0">8,9%</div><div class="t m0 x8e h5 y33a ff1 fs1 fc8 sc0 ls0 ws0">0,0%<span class="_ _30"> </span><span class="ls1b">5,0%<span class="_ _31"> </span></span>10,0%<span class="_ _29"> </span>15,0%<span class="_ _29"> </span>20,0%<span class="_ _32"> </span>25,0%<span class="_ _32"> </span>30,0%<span class="_ _29"> </span>35,0%</div><div class="t m0 x68 h5 y33b ff4 fs1 fc8 sc0 ls0 ws0">RENTOWNOŚĆ SPRZEDAŻY</div><div class="t m0 x8f h5 y33c ff4 fs1 fc8 sc0 ls0 ws0">RENTOWNOŚĆ DZIAŁALNOŚCI OPERACYJNEJ</div><div class="t m0 x4a h5 y33d ff4 fs1 fc8 sc0 ls0 ws0">RENTOWNOŚĆ ZYSKU PRZED OPODATKOWANIEM</div><div class="t m0 x6c h5 y33e ff4 fs1 fc8 sc0 ls0 ws0">RENTOWNOŚĆ ZYSKU NETTO</div><div class="t m0 xd2 h22 y33f ff3 fse fc8 sc0 ls0 ws0">R<span class="_ _0"></span>entowność</div><div class="t m0 x43 h5 y100 ff1 fs1 fc8 sc0 ls2 ws0">2025<span class="_ _29"> </span>2024</div></div></div><div class="pi" ></div></div><div id="pf15" class="pf w0 h0" ><div class="pc pc15 w0 h0"><img class="bi x2 y340 w39 h50" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">21<span class="ls0"> </span></div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">Wskaźniki <span class="_ _f"> </span>rentowności <span class="_ _9"> </span>na <span class="_ _f"> </span>poziomie <span class="_ _9"> </span>zysku <span class="_ _f"> </span>na <span class="_ _9"> </span>d<span class="_ _2"></span>ziałalności <span class="_ _9"> </span>operacyjnej, <span class="_ _9"> </span>zy<span class="_ _2"></span>sku <span class="_ _9"> </span>przed <span class="_ _9"> </span>op<span class="_ _2"></span>odatkowaniem <span class="_ _9"> </span>i <span class="_ _9"> </span>zy<span class="_ _2"></span>sku <span class="_ _9"> </span>netto </div><div class="t m0 x6 hc y341 ff4 fs3 fc0 sc0 ls0 ws0">również uległy zwiększen<span class="_ _2"></span>iu w porównaniu do<span class="_ _2"></span><span class="ff1"> roku<span class="_ _2"></span> poprzedniego.  </span></div><div class="t m0 x6 hc y342 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y343 ff3 fs3 fc0 sc0 ls0 ws0">Przepływy środków <span class="_ _2"></span>pieniężnych TOYA S.A. (w tys. zł)<span class="_ _e"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 y344 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y345 w3a h2e"><div class="t m0 x69 hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Za okres 12 miesi<span class="_ _0"></span>ęcy zakończony 31 <span class="_ _0"></span>grudnia<span class="ff2"> </span></span></div></div><div class="c xd3 y345 w3b h2e"><div class="t m0 xa4 hf y1d4 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">5 </span></div></div><div class="c x35 y345 w3c h2e"><div class="t m0 xa2 hf y1d4 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">4 </span></div></div><div class="c x6 y10a w3a h31"><div class="t m0 x6d h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Przepływy środk<span class="_ _0"></span>ów pieniężnyc<span class="_ _0"></span>h z działalnośc<span class="_ _0"></span>i operacy<span class="_ _0"></span>jnej<span class="_ _2"></span><span class="ff1"> </span></div></div><div class="c xd3 y10a w3b h31"><div class="t m0 x82 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">59 926 </div></div><div class="c x35 y10a w3c h31"><div class="t m0 x83 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">(29 <span class="lsd">076)</span> </div></div><div class="c x6 y346 w3a h32"><div class="t m0 x6d h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">Przepływy środk<span class="_ _0"></span>ów pieniężnyc<span class="_ _0"></span>h z działalnośc<span class="_ _0"></span>i inwestycyjne<span class="_ _0"></span>j<span class="_ _2"></span><span class="ff1"> </span></div></div><div class="c xd3 y346 w3b h32"><div class="t m0 x6b h11 y1d4 ff1 fs7 fc0 sc0 ls1c ws0">(1<span class="ls0"> 7<span class="lsd">45</span>) </span></div></div><div class="c x35 y346 w3c h32"><div class="t m0 xd h11 y1d4 ff1 fs7 fc0 sc0 ls1c ws0">(5<span class="ls0"> <span class="lsd">223)</span> </span></div></div><div class="c x6 y347 w3a h31"><div class="t m0 x6d h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Przepływy środk<span class="_ _0"></span>ów pieniężnyc<span class="_ _0"></span>h z działalnośc<span class="_ _0"></span>i finansowe<span class="_ _0"></span>j<span class="_ _2"></span><span class="ff1"> </span></div></div><div class="c xd3 y347 w3b h31"><div class="t m0 x40 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">(15 9<span class="lsd">22</span>) </div></div><div class="c x35 y347 w3c h31"><div class="t m0 xd h11 y8b ff1 fs7 fc0 sc0 ls1c ws0">(7<span class="ls0"> <span class="lsd">106)</span> </span></div></div><div class="c x6 y348 w3a h33"><div class="t m0 x6d hf y8b ff3 fs7 fc0 sc0 ls0 ws0">Zmiana stanu śro<span class="_ _0"></span>dków pieniężnych n<span class="_ _0"></span>etto <span class="ff2"> </span></div></div><div class="c xd3 y348 w3b h33"><div class="t m0 x82 hf y8b ff2 fs7 fc0 sc0 lsd ws0">42<span class="ls0"> </span>259<span class="ls0"> </span></div></div><div class="c x35 y348 w3c h33"><div class="t m0 x87 hf y8b ff2 fs7 fc0 sc0 ls23 ws0">(41<span class="ls0"> <span class="lsd">405)</span>  </span></div></div><div class="c x6 y10f w3a h25"><div class="t m0 x6d h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Środki pi<span class="_ _0"></span>eniężne i ich ekwi<span class="_ _0"></span>walenty na począte<span class="_ _0"></span>k okresu<span class="ff1"> </span></div></div><div class="c xd3 y10f w3b h25"><div class="t m0 x67 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">7 711 </div></div><div class="c x35 y10f w3c h25"><div class="t m0 x40 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">49 107 </div></div><div class="c x6 y349 w3a h25"><div class="t m0 x6d hf y1d4 ff3 fs7 fc0 sc0 ls0 ws0">Środki pieniężne i i<span class="_ _0"></span>ch ekwiwalenty n<span class="_ _0"></span>a koniec okresu<span class="ff2"> </span></div></div><div class="c xd3 y349 w3b h25"><div class="t m0 x82 hf y1d4 ff2 fs7 fc0 sc0 ls0 ws0">49 971 </div></div><div class="c x35 y349 w3c h25"><div class="t m0 x6b hf y1d4 ff2 fs7 fc0 sc0 ls0 ws0">7 711 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc y34a ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y34b ff1 fs3 fc0 sc0 ls0 ws0">W 2025 <span class="ff4">r. TOYA S.A. wykazała <span class="_ _2"></span></span>dodatnie <span class="ff4">przepływy pieniężne z d<span class="_ _2"></span>ziałalności operacyjnej w wysokości<span class="_ _2"></span></span> <span class="ls7">59</span> <span class="ls7">926<span class="ls18">  </span></span><span class="ff4">tys. zł. Było </span></div><div class="t m0 x6 hc y34c ff4 fs3 fc0 sc0 ls0 ws0">to głównie <span class="_ _0"></span>wynikiem w<span class="_ _0"></span>ysokiego zysku brutto, <span class="_ _0"></span>przy <span class="_ _0"></span>nieco niższym<span class="ff1"> stan<span class="ls24">ie</span> <span class="_ _0"></span>magazynowym (spadek o <span class="_ _0"></span>3 <span class="ff4">535 ty<span class="_ _0"></span>s. zł <span class="_ _0"></span>tj. <span class="_ _0"></span>o <span class="_ _0"></span>1,1%) </span></span></div><div class="t m0 x6 hc y34d ff4 fs3 fc0 sc0 ls0 ws0">oraz <span class="_ _7"> </span>przy<span class="_ _2"></span> <span class="_ _7"></span>niższym <span class="_ _7"> </span>p<span class="_ _2"></span>oziomie <span class="_ _7"></span>należności <span class="_ _9"> </span>krótkoterminowych<span class="_ _2"></span> <span class="_ _7"></span>(spadek <span class="_ _9"> </span>o <span class="_ _7"> </span>4<span class="_ _e"></span><span class="ff1"> </span>667 <span class="_ _7"> </span>tys. <span class="_ _9"> </span>zł <span class="_ _7"> </span>tj. <span class="_ _7"> </span>o <span class="_ _9"> </span>8,8%, <span class="_ _7"> </span>co <span class="_ _9"> </span>wynikało <span class="_ _9"> </span>z <span class="_ _7"> </span>n<span class="_ _2"></span>iższej </div><div class="t m0 x6 hc y34e ff4 fs3 fc0 sc0 ls0 ws0">sprzedaży <span class="_ _7"></span>przed <span class="_ _7"></span>końcem <span class="_ _7"></span>2025 <span class="_ _7"></span>r. <span class="_ _4"></span>we <span class="_ _7"></span>porównan<span class="_ _2"></span>iu <span class="_ _4"></span>d<span class="_ _2"></span>o <span class="_ _4"></span>20<span class="_ _2"></span>24 <span class="_ _7"></span>r.) <span class="_ _7"> </span>J<span class="_ _2"></span>ednocześnie <span class="_ _7"></span>spadły<span class="_ _2"></span><span class="ff1"> <span class="_ _7"></span></span>krótkoterminowe <span class="_ _7"></span>zobowiązania <span class="_ _7"></span>z </div><div class="t m0 x6 hc y34f ff4 fs3 fc0 sc0 ls0 ws0">tytułu dostaw i usług, głównie w wyniku zobowiązań wobec jednostek powiązanych<span class="_ _2"></span> z tytułu zakupu towarów (<span class="_ _2"></span><span class="ff1">spadek <span class="ls25">o </span></span></div><div class="t m0 x6 hc y350 ff1 fs3 fc0 sc0 ls7 ws0">32<span class="ls0"> </span>177<span class="ls0"> <span class="ff4">tys. zł<span class="_ _2"></span>), co wynikało z<span class="_ _2"></span> innego rozłożenia w czasie zał<span class="_ _2"></span>adunków i płatnoś<span class="_ _2"></span>ci w p<span class="_ _2"></span>orównaniu do roku 2024 r.<span class="_ _2"></span></span> </span></div><div class="t m0 x6 hc y5d ff1 fs3 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>2025 <span class="_ _4"></span><span class="ff4">r. <span class="_ _7"></span>Spółka <span class="_ _4"></span>konty<span class="_ _2"></span>nuowała</span> <span class="_ _4"></span><span class="ff4">inwestycję <span class="_ _4"></span>związaną <span class="_ _7"></span>ze <span class="_ _4"></span>wzmocnieniem <span class="_ _4"></span>ko<span class="_ _2"></span>nstrukcji <span class="_ _4"></span>dach<span class="_ _2"></span>u <span class="_ _4"></span>magazynu <span class="_ _4"></span>we <span class="_ _4"></span>Wrocławiu<span class="_ _e"></span></span><span class="ls26">. </span></div><div class="t m0 x6 hc y351 ff4 fs3 fc0 sc0 ls0 ws0">Poza tym <span class="_ _a"></span>Spółka, podobnie <span class="_ _0"></span>jak <span class="_ _0"></span>w <span class="_ _a"></span>lat<span class="_ _2"></span>ach <span class="_ _0"></span>poprzednich, inwestowała w<span class="_ _0"></span> <span class="_ _0"></span>sprzęt IT <span class="_ _a"></span>oraz regały e<span class="_ _0"></span>kspozycy<span class="_ _2"></span>jne<span class="_ _2"></span><span class="ff1">. </span>Ponadto <span class="_ _0"></span>Spół<span class="ff1">ka </span></div><div class="t m0 x6 hc y352 ff4 fs3 fc0 sc0 ls0 ws0">udzieliła <span class="_ _2"></span>poży<span class="_ _2"></span>czki <span class="_ _2"></span>jednostce <span class="_ _2"></span>powiązanej <span class="_ _2"></span>TOYA <span class="_ _2"></span>Romania <span class="_ _e"></span>S.A. <span class="_ _2"></span>w <span class="_ _2"></span>wysoko<span class="_ _2"></span>ści <span class="_ _2"></span>4<span class="_ _2"></span><span class="ff1"> </span>500 <span class="_ _2"></span>tys. <span class="_ _2"></span>USD. <span class="_ _2"></span>Poży<span class="_ _2"></span>czka <span class="_ _2"></span>została <span class="_ _2"></span>udzielona <span class="_ _e"></span>w </div><div class="t m0 x6 hc y60 ff4 fs3 fc0 sc0 ls0 ws0">celu  finansowania  bieżącej <span class="_ _f"> </span>dzia<span class="_ _2"></span>łalności  operacyjnej  spółki <span class="_ _f"> </span>zależnej  i <span class="_ _f"> </span>został<span class="_ _2"></span>a  spłacona  w <span class="_ _9"> </span>cał<span class="_ _2"></span>ości  w <span class="_ _f"> </span>2025  r.  wraz <span class="_ _f"> </span>z </div><div class="t m0 x6 hc y61 ff4 fs3 fc0 sc0 ls0 ws0">należnymi odsetkami w wy<span class="_ _2"></span>sokoś<span class="_ _2"></span>ci 329 tys. zł. <span class="ff1"> </span></div><div class="t m0 x6 hc y353 ff1 fs3 fc0 sc0 ls0 ws0">W 2025 <span class="ff4">r. <span class="_ _0"></span>Spółka wygenerow<span class="_ _2"></span>ała ujemne przepływy środków pieniężnych z działalności finansowej w kwocie<span class="_ _0"></span> <span class="_ _2"></span><span class="ff1 ls20">15<span class="ls0"> 9<span class="ls7">22</span> tys. </span></span></span></div><div class="t m0 x6 hc y354 ff4 fs3 fc0 sc0 ls0 ws0">zł. <span class="_ _2"></span>Głó<span class="_ _2"></span>wnym <span class="_ _2"></span>kierunkiem <span class="_ _e"></span>wydatkó<span class="_ _2"></span>w <span class="_ _2"></span>była <span class="_ _e"></span>sp<span class="_ _2"></span>łata <span class="_ _2"></span>zobowiązań <span class="_ _e"></span>z <span class="_ _2"></span>ty<span class="_ _2"></span>tułu <span class="_ _2"></span>leasingu <span class="_ _e"></span>w <span class="_ _2"></span>kwocie <span class="_ _4"></span><span class="ff1">6 <span class="ls7">877</span> <span class="_ _2"></span></span>tys<span class="_ _2"></span>. <span class="_ _2"></span>zł, <span class="_ _e"></span>a <span class="_ _2"></span>takż<span class="_ _2"></span>e <span class="_ _2"></span>zapłacone </div><div class="t m0 x6 hc y355 ff4 fs3 fc0 sc0 ls0 ws0">odsetki <span class="_ _e"></span>od <span class="_ _2"></span>kredy<span class="_ _2"></span>tów <span class="_ _2"></span>bankowych <span class="_ _e"></span>oraz <span class="_ _e"></span>leasingu <span class="_ _2"></span>w <span class="_ _e"></span>wysokości <span class="_ _e"></span><span class="ff1 ls7">955<span class="ls0"> <span class="_ _e"></span></span></span>tys. <span class="_ _e"></span>zł.<span class="ff1"> <span class="_ _e"></span></span>Spółka <span class="_ _2"></span>korzys<span class="_ _2"></span>tała <span class="_ _2"></span>w <span class="_ _2"></span>ciągu<span class="_ _2"></span> <span class="_ _2"></span>roku <span class="_ _e"></span>z <span class="_ _e"></span>finansowania </div><div class="t m0 x6 hc y356 ff4 fs3 fc0 sc0 ls0 ws0">kredytami w <span class="_ _a"></span>ra<span class="_ _2"></span>chunku bieżącym, <span class="_ _0"></span>natomiast zarówno na <span class="_ _0"></span>początku, jak i <span class="_ _0"></span>na <span class="_ _0"></span>koniec okresu <span class="_ _0"></span>nie wystąpiło zadłużenie <span class="_ _0"></span>z tego<span class="_ _0"></span> </div><div class="t m0 x6 hc y357 ff4 fs3 fc0 sc0 ls0 ws0">tytułu. <span class="ff1"> </span></div><div class="t m0 x6 hc y358 ff4 fs3 fc0 sc0 ls0 ws0">Płynność TOYA <span class="_ _0"></span>S.A. w <span class="_ _a"></span>an<span class="_ _2"></span>alizowanym okresie <span class="_ _0"></span>kształtowała się <span class="_ _0"></span>na właściwym <span class="_ _0"></span>poziomie. Kapitał obrotowy <span class="_ _0"></span>netto Spółki <span class="_ _0"></span>był </div><div class="t m0 x6 hc y359 ff4 fs3 fc0 sc0 ls0 ws0">dodatni, <span class="_ _4"></span>pokrywający<span class="_ _2"></span> <span class="_ _4"></span>zapotrzebowanie <span class="_ _e"></span>wyn<span class="_ _2"></span>ikające <span class="_ _4"></span>z <span class="_ _4"></span>wielkości <span class="_ _4"></span>realizowany<span class="_ _2"></span>ch <span class="_ _4"></span>przychodów <span class="_ _4"></span>ze <span class="_ _4"></span>sprzed<span class="_ _2"></span>aży. <span class="_ _4"></span>Zdolność <span class="_ _4"></span>do </div><div class="t m0 x6 hc y35a ff4 fs3 fc0 sc0 ls0 ws0">regulowania krótkotermin<span class="_ _2"></span>owych<span class="_ _2"></span><span class="ff1"> </span>zobowiązań była p<span class="_ _2"></span>rawidłowa.<span class="ff1"> </span></div><div class="t m0 x6 h7 y35b ff3 fs3 fc0 sc0 ls0 ws0">Wskaźniki płynności finanso<span class="_ _2"></span>wej<span class="ff2"> </span></div><div class="t m0 x6 h7 y35c ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y35d w3d h2e"><div class="t m0 x69 hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c xd3 y35d w3e h2e"><div class="t m0 x3f hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0">31.12.20<span class="lsd">25</span> </div></div><div class="c x35 y35d w3f h2e"><div class="t m0 x7 hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x6 y35e w3d h2e"><div class="t m0 x6d h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik bieżące<span class="_ _0"></span>j płynności<span class="ff1"> </span></div></div><div class="c xd3 y35e w3e h2e"><div class="t m0 x72 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">6,48 </div></div><div class="c x35 y35e w3f h2e"><div class="t m0 x82 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">4,23 </div></div><div class="c x6 y35f w3d h25"><div class="t m0 x6d h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik płynnośc<span class="_ _0"></span>i szybkiej<span class="ff1"> </span></div></div><div class="c xd3 y35f w3e h25"><div class="t m0 x72 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">1,51 </div></div><div class="c x35 y35f w3f h25"><div class="t m0 x82 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0,66 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x83 hc ycc ff1 fs3 fc0 sc0 ls0 ws0">Legenda: </div><div class="t m0 x83 h11 y360 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik bieżące<span class="_ _0"></span>j płynności –<span class="_ _0"></span><span class="ff1"> <span class="ff4">stosunek akt<span class="_ _0"></span>ywów obrotowych <span class="_ _0"></span>do zobowiązań kró<span class="_ _0"></span>tkoterminowyc<span class="_ _0"></span>h <span class="ff1"> </span></span></span></div><div class="t m0 x83 h11 y361 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik płynnośc<span class="_ _0"></span>i szybkiej –<span class="_ _0"></span><span class="ff1"> <span class="ff4">stosunek aktywó<span class="_ _0"></span>w obrotowych po<span class="_ _0"></span>mniejszonych o zapasy do zobo<span class="_ _0"></span>wiązań krótk<span class="_ _0"></span>oterminowych <span class="ff1"> </span></span></span></div><div class="t m0 x6 hc y362 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y363 ff4 fs3 fc0 sc0 ls0 ws0">Wartość wskaźnika <span class="_ _0"></span>płynności bieżącej <span class="_ _0"></span>wzrosła<span class="ff1"> do <span class="_ _0"></span>poziomu 6,48 <span class="_ _a"></span><span class="ff4">na dzień <span class="_ _a"></span>31 grudnia <span class="_ _0"></span>202<span class="ff1">5 </span>r. <span class="_ _a"></span>w stosunku do <span class="_ _a"></span>wartoś<span class="_ _2"></span>ci <span class="_ _0"></span><span class="ff1">4,23 </span></span></span></div><div class="t m0 x6 hc y364 ff4 fs3 fc0 sc0 ls0 ws0">na <span class="_ _2"></span>dzień <span class="_ _2"></span>31 gru<span class="_ _2"></span>dnia <span class="_ _2"></span>202<span class="ff1">4 <span class="_ _2"></span><span class="lsc">r. <span class="_ _2"></span></span></span>Wyższy<span class="ff1"> <span class="_ _2"></span></span>poziom <span class="_ _2"></span>wartości <span class="_ _2"></span>wskaźnika <span class="_ _2"></span>bieżącej <span class="_ _2"></span>płynności <span class="_ _2"></span>wskazu<span class="_ _2"></span>je zatem <span class="_ _2"></span>na <span class="_ _e"></span>niższą<span class="_ _2"></span><span class="ff1"> </span>d<span class="_ _2"></span>ynamikę </div><div class="t m0 x6 hc y365 ff4 fs3 fc0 sc0 ls0 ws0">wzrostu zobo<span class="_ _2"></span>wiązań względem dynamiki wzros<span class="_ _2"></span>tu majątku obroto<span class="_ _2"></span>wego.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y366 ff4 fs3 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _2"></span>płynności <span class="_ _2"></span>szyb<span class="_ _2"></span>kiej na <span class="_ _2"></span>dzień <span class="_ _2"></span>31 <span class="_ _2"></span>grudnia <span class="_ _2"></span>202<span class="_ _2"></span><span class="ff1">5 </span>r. <span class="_ _2"></span>wy<span class="_ _2"></span>niósł <span class="_ _2"></span><span class="ff1">1,51 <span class="_ _2"></span></span>w <span class="_ _2"></span>porównaniu <span class="_ _2"></span>do <span class="_ _2"></span><span class="ff1">0,66 <span class="_ _2"></span></span>na <span class="_ _2"></span>dzień <span class="_ _2"></span>31 gru<span class="_ _2"></span>dnia <span class="_ _2"></span>202<span class="ff1">4 </span></div><div class="t m0 x6 hc y367 ff1 fs3 fc0 sc0 lsc ws0">r. <span class="_ _1c"> </span><span class="ls0">Wzros<span class="_ _2"></span>t <span class="_ _1c"> </span><span class="ff4">tego <span class="_ _5"> </span>wskaźnika <span class="_ _5"> </span>wynika <span class="_ _1c"> </span>gł<span class="_ _2"></span>ównie <span class="_ _1c"> </span>z <span class="_ _1c"> </span>wys<span class="_ _2"></span>okiego <span class="_ _1c"> </span>poziomu <span class="_ _19"> </span>środ<span class="_ _2"></span>ków <span class="_ _1c"> </span>pieniężnych <span class="_ _5"> </span>w <span class="_ _1c"> </span>b<span class="_ _2"></span>anku. <span class="_ _5"> </span>Spółka <span class="_ _5"> </span>posiada </span></span></div><div class="t m0 x6 hc y127 ff4 fs3 fc0 sc0 ls0 ws0">wystarczające zas<span class="_ _2"></span>oby do regulowania bieżących zo<span class="_ _2"></span>bowiązań.<span class="_ _2"></span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf16" class="pf w0 h0" ><div class="pc pc16 w0 h0"><img class="bi x2 y368 w3 h51" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">22<span class="ls0"> </span></div><div class="t m0 x6 h7 yc ff3 fs3 fc0 sc0 ls0 ws0">Struktura aktywó<span class="_ _2"></span>w TOYA S.A. (w tys. zł)<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 ya8 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y369 w3d h36"><div class="t m0 x6d h11 y8b ff1 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c xd3 y369 w40 h36"><div class="t m0 x7 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2025 </div></div><div class="c xd4 y369 w41 h36"><div class="t m0 x3f hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x6 y36a w3d h2e"><div class="t m0 x6d hf y25f ff3 fs7 fc0 sc0 ls0 ws0">Aktywa trwałe, w t<span class="_ _0"></span>ym:<span class="ff2"> </span></div></div><div class="c xd3 y36a w40 h2e"><div class="t m0 x6e hf y25f ff2 fs7 fc0 sc0 ls0 ws0">108 148 </div></div><div class="c xd4 y36a w41 h2e"><div class="t m0 x4b hf y25f ff2 fs7 fc0 sc0 ls0 ws0">113 608 </div></div><div class="c x6 y36b w3d h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Rzeczowe akty<span class="_ _0"></span>wa trwałe<span class="ff1"> </span></div></div><div class="c xd3 y36b w40 h25"><div class="t m0 x70 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">21 725 </div></div><div class="c xd4 y36b w41 h25"><div class="t m0 x82 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">21 033 </div></div><div class="c x6 y36c w3d h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Wartości n<span class="_ _0"></span>iematerialne<span class="ff1"> </span></div></div><div class="c xd3 y36c w40 h25"><div class="t m0 x4b h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">2 829 </div></div><div class="c xd4 y36c w41 h25"><div class="t m0 x67 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">3 241 </div></div><div class="c x6 y36d w3d h38"><div class="t m0 x6d h11 y265 ff4 fs7 fc0 sc0 ls0 ws0">Aktywa z tyt<span class="_ _0"></span>ułu prawa do użytk<span class="_ _0"></span>owania<span class="ff1"> </span></div></div><div class="c xd3 y36d w40 h38"><div class="t m0 x4b h11 y265 ff1 fs7 fc0 sc0 ls0 ws0">9 789 </div></div><div class="c xd4 y36d w41 h38"><div class="t m0 x82 h11 y265 ff1 fs7 fc0 sc0 ls0 ws0">16 100 </div></div><div class="c x6 y36e w3d h52"><div class="t m0 x6d h11 y265 ff4 fs7 fc0 sc0 ls0 ws0">Inwestycje w j<span class="_ _0"></span>ednostkach zależny<span class="_ _0"></span>ch<span class="ff1"> </span></div></div><div class="c xd3 y36e w40 h52"><div class="t m0 x70 h11 y265 ff1 fs7 fc0 sc0 ls0 ws0">70 803 </div></div><div class="c xd4 y36e w41 h52"><div class="t m0 x82 h11 y265 ff1 fs7 fc0 sc0 ls0 ws0">70 803 </div></div><div class="c x6 y36f w3d h3c"><div class="t m0 x6d h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y36f w40 h3c"><div class="t m0 xd5 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y36f w41 h3c"><div class="t m0 xad h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y241 w3d h25"><div class="t m0 x6d hf y263 ff2 fs7 fc0 sc0 ls0 ws0">Aktywa obrotowe,<span class="_ _0"></span> w tym: </div></div><div class="c xd3 y241 w40 h25"><div class="t m0 x6e hf y263 ff2 fs7 fc0 sc0 ls0 ws0">422 832 </div></div><div class="c xd4 y241 w41 h25"><div class="t m0 x4b hf y263 ff2 fs7 fc0 sc0 ls0 ws0">388 774 </div></div><div class="c x6 y370 w3d h25"><div class="t m0 x6d h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Zapasy </div></div><div class="c xd3 y370 w40 h25"><div class="t m0 x6e h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">324 560 </div></div><div class="c xd4 y370 w41 h25"><div class="t m0 x4b h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">328 095 </div></div><div class="c x6 y371 w3d h25"><div class="t m0 x6d h11 y268 ff4 fs7 fc0 sc0 ls0 ws0">Należności z t<span class="_ _0"></span>ytułu dostaw i<span class="_ _0"></span> usług oraz pozostałe należnośc<span class="_ _0"></span>i<span class="ff1"> </span></div></div><div class="c xd3 y371 w40 h25"><div class="t m0 x70 h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">48 301 </div></div><div class="c xd4 y371 w41 h25"><div class="t m0 x82 h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">52 968 </div></div><div class="c x6 y372 w3d h37"><div class="t m0 x6d h11 y268 ff4 fs7 fc0 sc0 ls0 ws0">Środki pi<span class="_ _0"></span>eniężne i ich ekwi<span class="_ _0"></span>walenty<span class="ff1"> </span></div></div><div class="c xd3 y372 w40 h37"><div class="t m0 x70 h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">49 971 </div></div><div class="c xd4 y372 w41 h37"><div class="t m0 x67 h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">7 711 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hf y373 ff2 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hf y374 ff3 fs7 fc0 sc0 ls0 ws0">Struktura % aktyw<span class="_ _0"></span>ów TOYA S.A.<span class="ff2"> </span></div></div><div class="c x6 y375 w3a h3b"><div class="t m0 x6d h11 y1d4 ff1 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c xd3 y375 w10 h3b"><div class="t m0 x7 hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0">31.12.2025 </div></div><div class="c xd4 y375 w41 h3b"><div class="t m0 x3f hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x6 y376 w3a h2e"><div class="t m0 x6d h11 y27e ff4 fs7 fc0 sc0 ls0 ws0">Aktywa tr<span class="_ _0"></span>wałe / Aktywa<span class="ff1"> </span></div></div><div class="c xd3 y376 w10 h2e"><div class="t m0 xa2 hf y27e ff2 fs7 fc0 sc0 lsd ws0">20%<span class="ls0"> </span></div></div><div class="c xd4 y376 w41 h2e"><div class="t m0 x72 hf y27e ff2 fs7 fc0 sc0 lsd ws0">23%<span class="ls0"> </span></div></div><div class="c x6 y377 w3a h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Rzeczowe akty<span class="_ _0"></span>wa trwałe / Aktywa<span class="_ _0"></span><span class="ff1"> </span></div></div><div class="c xd3 y377 w10 h25"><div class="t m0 xa4 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">4%<span class="ls0"> </span></div></div><div class="c xd4 y377 w41 h25"><div class="t m0 x34 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">4%<span class="ls0"> </span></div></div><div class="c x6 y378 w3a h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Wartości n<span class="_ _0"></span>iematerialne / Ak<span class="_ _0"></span>tywa<span class="ff1"> </span></div></div><div class="c xd3 y378 w10 h25"><div class="t m0 xa4 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c xd4 y378 w41 h25"><div class="t m0 x34 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c x6 y379 w3a h33"><div class="t m0 x6d h11 y37a ff4 fs7 fc0 sc0 ls0 ws0">Aktywa z tyt<span class="_ _0"></span>ułu prawa do użytk<span class="_ _0"></span>owania / Aktywa<span class="ff1"> </span></div></div><div class="c xd3 y379 w10 h33"><div class="t m0 xa4 h11 y37a ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c xd4 y379 w41 h33"><div class="t m0 x34 h11 y37a ff1 fs7 fc0 sc0 lsd ws0">3%<span class="ls0"> </span></div></div><div class="c x6 y37b w3a h33"><div class="t m0 x6d h11 y37a ff4 fs7 fc0 sc0 ls0 ws0">Inwestycje w j<span class="_ _0"></span>ednostkach zależny<span class="_ _0"></span>ch / Aktywa<span class="ff1"> </span></div></div><div class="c xd3 y37b w10 h33"><div class="t m0 xa2 h11 y37a ff1 fs7 fc0 sc0 lsd ws0">13%<span class="ls0"> </span></div></div><div class="c xd4 y37b w41 h33"><div class="t m0 xd6 h11 y37a ff1 fs7 fc0 sc0 lsd ws0">14%<span class="ls0"> </span></div></div><div class="c x6 yb9 w3a h39"><div class="t m0 x6d h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 yb9 w10 h39"><div class="t m0 xd5 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 yb9 w41 h39"><div class="t m0 xad h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y37c w3a h25"><div class="t m0 x6d h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Aktywa obr<span class="_ _0"></span>otowe / Akty<span class="_ _0"></span>wa </div></div><div class="c xd3 y37c w10 h25"><div class="t m0 xa2 hf y263 ff2 fs7 fc0 sc0 lsd ws0">80%<span class="ls0"> </span></div></div><div class="c xd4 y37c w41 h25"><div class="t m0 x72 hf y263 ff2 fs7 fc0 sc0 lsd ws0">77%<span class="ls0"> </span></div></div><div class="c x6 y37d w3a h25"><div class="t m0 x6d h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">Zapasy / Akty<span class="_ _0"></span>wa </div></div><div class="c xd3 y37d w10 h25"><div class="t m0 xa2 h11 y268 ff1 fs7 fc0 sc0 lsd ws0">61%<span class="ls0"> </span></div></div><div class="c xd4 y37d w41 h25"><div class="t m0 xd6 h11 y268 ff1 fs7 fc0 sc0 lsd ws0">65%<span class="ls0"> </span></div></div><div class="c x6 y37e w3a h25"><div class="t m0 x6d h11 y268 ff4 fs7 fc0 sc0 ls0 ws0">Należności z t<span class="_ _0"></span>ytułu dostaw i<span class="_ _0"></span> usług oraz pozostałe należnośc<span class="_ _0"></span>i / Aktywa<span class="ff1"> </span></div></div><div class="c xd3 y37e w10 h25"><div class="t m0 xa4 h11 y268 ff1 fs7 fc0 sc0 lsd ws0">9%<span class="ls0"> </span></div></div><div class="c xd4 y37e w41 h25"><div class="t m0 xd6 h11 y268 ff1 fs7 fc0 sc0 lsd ws0">11%<span class="ls0"> </span></div></div><div class="c x6 y37f w3a h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Środki pi<span class="_ _0"></span>eniężne i ich ekwi<span class="_ _0"></span>walenty / Aktywa<span class="ff1"> </span></div></div><div class="c xd3 y37f w10 h25"><div class="t m0 xa4 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">9%<span class="ls0"> </span></div></div><div class="c xd4 y37f w41 h25"><div class="t m0 x34 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h11 y380 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h11 y381 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h11 y382 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hf y383 ff3 fs7 fc0 sc0 ls0 ws0">Struktura pasywów TO<span class="_ _0"></span>YA S.A. (w ty<span class="_ _0"></span>s. zł)<span class="ff2"> </span></div></div><div class="c x6 y384 w42 h3f"><div class="t m0 x6d h11 y8b ff1 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c xd7 y384 w43 h3f"><div class="t m0 x1d hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2025 </div></div><div class="c x1c y384 w44 h3f"><div class="t m0 xd8 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x6 y385 w42 h2e"><div class="t m0 x6d h11 y25f ff4 fs7 fc0 sc0 ls0 ws0">Kapitał własny <span class="_ _0"></span><span class="ff1"> </span></div></div><div class="c xd7 y385 w43 h2e"><div class="t m0 xd9 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">461 427 </div></div><div class="c x1c y385 w44 h2e"><div class="t m0 x83 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">400 073 </div></div><div class="c x6 y386 w42 h53"><div class="t m0 x6d h11 y387 ff4 fs7 fc0 sc0 ls0 ws0">Zobowiązania długot<span class="_ _0"></span>erminowe<span class="ff1"> </span></div></div><div class="c xd7 y386 w43 h53"><div class="t m0 x64 h11 y387 ff1 fs7 fc0 sc0 ls0 ws0">4 339 </div></div><div class="c x1c y386 w44 h53"><div class="t m0 xd h11 y387 ff1 fs7 fc0 sc0 ls0 ws0">10 425 </div></div><div class="c x6 y388 w42 h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Zobowiązania k<span class="_ _0"></span>rótkoter<span class="_ _0"></span>minowe, w tym:<span class="ff1"> </span></div></div><div class="c xd7 y388 w43 h25"><div class="t m0 xb h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">65 214 </div></div><div class="c x1c y388 w44 h25"><div class="t m0 xd h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">91 884 </div></div><div class="c x6 y389 w42 h53"><div class="t m0 x16 h2f y38a ff1 fsf fc0 sc0 ls0 ws0">                    <span class="ff4">Zobow<span class="_ _2"></span>iązania z tytułu dostaw i u<span class="_ _2"></span>sług oraz pozostałe zobow<span class="_ _2"></span>iązania krótkoterminowe<span class="_ _2"></span></span> </div></div><div class="c xd7 y389 w43 h53"><div class="t m0 xb h11 y387 ff1 fs7 fc0 sc0 ls0 ws0">38 828<span class="fsf"> </span></div></div><div class="c x1c y389 w44 h53"><div class="t m0 xd h11 y387 ff1 fs7 fc0 sc0 ls0 ws0">71 005<span class="fsf"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hf y162 ff2 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hf y38b ff3 fs7 fc0 sc0 ls0 ws0">Struktura % pas<span class="_ _0"></span>ywów TOYA S.A.<span class="ff2"> </span></div></div><div class="c x6 y38c w3a h2e"><div class="t m0 x6d h11 y8b ff1 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c xd3 y38c w10 h2e"><div class="t m0 x7 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2025 </div></div><div class="c xd4 y38c w41 h2e"><div class="t m0 x3f hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x6 y38d w3a h54"><div class="t m0 x6d h11 y286 ff4 fs7 fc0 sc0 ls0 ws0">Kapitał własny / <span class="_ _0"></span>Pasywa<span class="ff1"> </span></div></div><div class="c xd3 y38d w10 h54"><div class="t m0 xa2 h11 y286 ff1 fs7 fc0 sc0 lsd ws0">87%<span class="ls0"> </span></div></div><div class="c xd4 y38d w41 h54"><div class="t m0 xd6 h11 y286 ff1 fs7 fc0 sc0 lsd ws0">80%<span class="ls0"> </span></div></div><div class="c x6 y38e w3a h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Zobowiązania k<span class="_ _0"></span>rótkoter<span class="_ _0"></span>minowe / Pasywa<span class="ff1"> </span></div></div><div class="c xd3 y38e w10 h25"><div class="t m0 xa2 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">12%<span class="ls0"> </span></div></div><div class="c xd4 y38e w41 h25"><div class="t m0 xd6 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">18%<span class="ls0"> </span></div></div><div class="c x6 y2d5 w3a h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Zobowiązania długot<span class="_ _0"></span>erminowe / Pasy<span class="_ _0"></span>wa<span class="ff1"> </span></div></div><div class="c xd3 y2d5 w10 h25"><div class="t m0 xa4 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c xd4 y2d5 w41 h25"><div class="t m0 x34 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x6 y38f w3a h42"><div class="t m0 x6d h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y38f w10 h42"><div class="t m0 xd5 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y38f w41 h42"><div class="t m0 xad h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y366 w3a h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Zobowiązania k<span class="_ _0"></span>rótkoter<span class="_ _0"></span>minowe / Zobowiązania<span class="ff1"> </span></div></div><div class="c xd3 y366 w10 h25"><div class="t m0 xa2 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">94%<span class="ls0"> </span></div></div><div class="c xd4 y366 w41 h25"><div class="t m0 xd6 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">90%<span class="ls0"> </span></div></div><div class="c x6 y390 w3a h25"><div class="t m0 x6d h11 y391 ff4 fs7 fc0 sc0 ls0 ws0">Zobowiązania długot<span class="_ _0"></span>erminowe / Zo<span class="_ _0"></span>bowiązania<span class="ff1"> </span></div></div><div class="c xd3 y390 w10 h25"><div class="t m0 xa4 h11 y391 ff1 fs7 fc0 sc0 lsd ws0">6%<span class="ls0"> </span></div></div><div class="c xd4 y390 w41 h25"><div class="t m0 xd6 h11 y391 ff1 fs7 fc0 sc0 lsd ws0">10%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc y392 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf17" class="pf w0 h0" ><div class="pc pc17 w0 h0"><img class="bi x2 y393 w3 h55" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">23<span class="ls0"> </span></div><div class="t m0 x6 h7 yc ff3 fs3 fc0 sc0 ls0 ws0">Wskaźniki rento<span class="_ _2"></span>wności kapitału własnego, aktywów o<span class="_ _2"></span>raz aktywów obroto<span class="_ _2"></span>wych TOYA S.A.<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 ya8 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y342 w45 h2e"><div class="t m0 x6d hf y1d4 ff1 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Za okres 12 miesi<span class="_ _0"></span>ęcy zakończony 31 <span class="_ _0"></span>grudnia<span class="ff1"> </span></span></div></div><div class="c x6a y342 w46 h2e"><div class="t m0 xc7 hf y1d4 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">5 </span></div></div><div class="c xd4 y342 w41 h2e"><div class="t m0 xa4 hf y1d4 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">4 </span></div></div><div class="c x6 y394 w45 h2e"><div class="t m0 x6d h11 y27e ff4 fs7 fc0 sc0 ls0 ws0">Rentowność<span class="_ _0"></span> aktywów ROA<span class="ff1"> </span></div></div><div class="c x6a y394 w46 h2e"><div class="t m0 xd h11 y27e ff1 fs7 fc0 sc0 lsd ws0">13%<span class="ls0"> </span></div></div><div class="c xd4 y394 w41 h2e"><div class="t m0 xd6 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">11%<span class="ls0"> </span></div></div><div class="c x6 y395 w45 h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Rentowność<span class="_ _0"></span> kapitału własnego RO<span class="_ _0"></span>E<span class="ff1"> </span></div></div><div class="c x6a y395 w46 h25"><div class="t m0 xd h11 y263 ff1 fs7 fc0 sc0 lsd ws0">15%<span class="ls0"> </span></div></div><div class="c xd4 y395 w41 h25"><div class="t m0 xd6 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">14%<span class="ls0"> </span></div></div><div class="c x6 y396 w45 h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Rentowność<span class="_ _0"></span> aktywów obrot<span class="_ _0"></span>owych<span class="ff1"> </span></div></div><div class="c x6a y396 w46 h25"><div class="t m0 xd h11 y263 ff1 fs7 fc0 sc0 lsd ws0">16%<span class="ls0"> </span></div></div><div class="c xd4 y396 w41 h25"><div class="t m0 xd6 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">14%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x83 hc y397 ff1 fs3 fc0 sc0 ls0 ws0">Legenda:  </div><div class="t m0 x83 h11 y398 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik rent<span class="_ _0"></span>owności akty<span class="_ _0"></span>wów ROA –<span class="ff1"> </span>stosu<span class="_ _0"></span>nek zysku netto do<span class="_ _0"></span> sumy aktywów na ko<span class="_ _0"></span>niec okresu <span class="ff1"> </span></div><div class="t m0 x83 h11 y399 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik akt<span class="_ _0"></span>ywności kapit<span class="_ _0"></span>ału własnego ROE –<span class="ff1"> </span>stosune<span class="_ _0"></span>k zysku netto<span class="_ _0"></span> do kapitału własnego na ko<span class="_ _0"></span>niec okr<span class="_ _0"></span>esu<span class="ff1"> </span></div><div class="t m0 x83 h11 y39a ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik rent<span class="_ _0"></span>owność aktywów o<span class="_ _0"></span>brotowych <span class="ff1">- </span>stosune<span class="_ _0"></span>k zysku netto<span class="_ _0"></span> do aktywów obroto<span class="_ _0"></span>wych na koniec<span class="_ _0"></span> okresu<span class="ff1"> </span></div><div class="t m0 x6 hc y39b ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y39c ff4 fs3 fc0 sc0 ls0 ws0">Rzeczowe <span class="_ _9"> </span>aktywa <span class="_ _9"> </span>trwałe <span class="_ _9"> </span>TO<span class="_ _2"></span>YA <span class="_ _7"> </span>S.A., <span class="_ _9"> </span>na <span class="_ _9"> </span>dzień <span class="_ _9"> </span>3<span class="_ _2"></span>1 <span class="_ _7"> </span>grud<span class="_ _2"></span>nia <span class="_ _9"> </span>202<span class="ff1">5 <span class="_ _9"> </span></span>r., <span class="_ _9"> </span>s<span class="_ _2"></span>tanowią <span class="_ _9"> </span><span class="ff1">4</span>% <span class="_ _9"> </span>sumy <span class="_ _9"> </span>akty<span class="_ _2"></span>wów <span class="_ _7"> </span>zaan<span class="_ _2"></span>gażowanych <span class="_ _9"> </span>w </div><div class="t m0 x6 hc y39d ff4 fs3 fc0 sc0 ls0 ws0">działalność <span class="_ _2f"> </span>Sp<span class="_ _2"></span>ółki. <span class="_ _2f"> </span>Na <span class="_ _2f"> </span>rzeczowe <span class="_ _33"> </span>aktywa <span class="_ _2f"> </span>trwał<span class="_ _2"></span>e <span class="_ _2f"> </span>składają <span class="_ _2f"> </span>się <span class="_ _33"> </span>w <span class="_ _2f"> </span>głównej <span class="_ _33"> </span>mierze <span class="_ _2f"> </span>grunty,<span class="_ _2"></span> <span class="_ _2f"> </span>budynki <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y39e ff4 fs3 fc0 sc0 ls0 ws0">i budowle niezbędne do p<span class="_ _2"></span>rowadzenia przez TOYA S.A. d<span class="_ _2"></span>ziałalności han<span class="_ _2"></span>dlowej. W analizowanym okresie nie zaszł<span class="_ _2"></span>y w ich </div><div class="t m0 x6 hc y39f ff1 fs3 fc0 sc0 ls0 ws0">strukturze is<span class="_ _2"></span>totne zmiany. </div><div class="t m0 x6 hc y3a0 ff1 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _7"> </span>31 <span class="_ _9"> </span>grudnia <span class="_ _9"> </span>2025 <span class="_ _7"> </span><span class="ff4">r. <span class="_ _9"> </span>aktywa <span class="_ _9"> </span>z <span class="_ _9"> </span>tytułu <span class="_ _9"> </span>praw <span class="_ _7"> </span>do<span class="_ _2"></span> <span class="_ _7"></span>użytkowania <span class="_ _9"> </span>stanowiły  </span>2%<span class="_ _0"></span> <span class="_ _7"> </span>sumy <span class="_ _9"> </span>bilanso<span class="_ _2"></span>wej, <span class="_ _7"></span>co <span class="_ _7"> </span>sta<span class="_ _2"></span>nowi <span class="_ _9"> </span>spadek <span class="_ _9"> </span><span class="lsb">w </span></div><div class="t m0 x6 hc y3a1 ff1 fs3 fc0 sc0 ls0 ws0">stosunku do 31 <span class="_ _a"></span>gru<span class="_ _2"></span>dnia 2024 <span class="ls1e">o <span class="_ _a"></span><span class="ls0">1 punkt procentowy<span class="ff4">. Na pozycję <span class="_ _0"></span>tę składają się <span class="_ _0"></span>głównie prawo <span class="_ _0"></span>wieczystego użytkowania </span></span></span></div><div class="t m0 x6 hc y3a2 ff4 fs3 fc0 sc0 ls0 ws0">gruntów, <span class="_ _4"></span>wynajmowana <span class="_ _4"></span>powierzchnia <span class="_ _4"></span>biurowa <span class="_ _4"></span>i <span class="_ _4"></span>magazynowa <span class="_ _4"></span>oraz <span class="_ _4"></span>samochody<span class="_ _2"></span>, <span class="_ _e"></span>wózki <span class="_ _4"></span>widłowe <span class="_ _4"></span>i <span class="_ _e"></span>s<span class="_ _2"></span>erwery <span class="_ _e"></span>w <span class="_ _4"></span>leasingu. </div><div class="t m0 x6 hc y3a3 ff4 fs3 fc0 sc0 ls0 ws0">Główną przyczyn<span class="_ _2"></span>ą <span class="ff1">spadku<span class="_ _2"></span> </span>zarówno wartości jak i udział<span class="_ _2"></span>u sumie bilansowej tej pozycji był<span class="_ _2"></span>o <span class="_ _2"></span><span class="ff1">umorzenie. </span></div><div class="t m0 x6 hc y3a4 ff4 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _1c"> </span>dzień <span class="_ _1c"> </span>31 <span class="_ _1c"> </span>grud<span class="_ _2"></span>nia <span class="_ _1c"> </span>202<span class="ff1">5 <span class="_ _5"> </span></span>r. <span class="_ _5"> </span>na <span class="_ _1c"> </span>inwestycje<span class="_ _2"></span>  w <span class="_ _1c"> </span>j<span class="_ _2"></span>ednostkach <span class="_ _5"> </span>zależnych <span class="_ _1c"> </span>skł<span class="_ _2"></span>adają <span class="_ _1c"> </span>się <span class="_ _1c"> </span>ud<span class="_ _2"></span>ziały <span class="_ _1c"> </span>w <span class="_ _1c"> </span>Toya <span class="_ _1c"> </span>Ro<span class="_ _2"></span>mania <span class="_ _1c"> </span>S.A.  <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y3a5 ff4 fs3 fc0 sc0 ls0 ws0">w kwocie 1 885<span class="_ _2"></span> tys. zł, Yato T<span class="_ _2"></span>ools (Shanghai) Co<span class="_ _2"></span>. Ltd. w kw<span class="_ _2"></span>ocie 20 746 tys<span class="_ _2"></span>. zł oraz Yato To<span class="_ _2"></span>ols (Jiaxing) Co. Ltd. <span class="_ _2"></span>w kwocie </div><div class="t m0 x6 hc y3a6 ff1 fs3 fc0 sc0 ls7 ws0">48<span class="ls0"> <span class="ff4">172 tys. zł<span class="_ _2"></span>. W bieżącym roku nie zas<span class="_ _2"></span>zły zmiany w strukt<span class="_ _2"></span>urze jednostek zależnych. <span class="_ _2"></span></span> </span></div><div class="t m0 x6 hc y282 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _2f"> </span>strukturze <span class="_ _2f"> </span>ak<span class="_ _2"></span>tywów <span class="_ _2f"> </span>obrotowych <span class="_ _2f"> </span>wyko<span class="_ _2"></span>rzystywanych <span class="_ _2f"> </span>w <span class="_ _2f"> </span>działalno<span class="_ _2"></span>ści <span class="_ _2f"> </span>TOYA <span class="_ _2f"> </span>S.A., <span class="_ _2f"> </span>które <span class="_ _2f"> </span>na <span class="_ _2f"> </span>dzień<span class="_ _2"></span> <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y24 ff1 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="_ _2"></span>2025 <span class="_ _2"></span><span class="ff4">r. sta<span class="_ _2"></span>nowią </span><span class="ls20">80</span><span class="ff4">% su<span class="_ _2"></span>my aktywów, <span class="_ _2"></span>przeważaj<span class="_ _2"></span>ą zapas<span class="_ _2"></span>y i <span class="_ _2"></span>należności z <span class="_ _2"></span>tytułu <span class="_ _2"></span>dostaw i <span class="_ _2"></span>usług <span class="_ _2"></span>oraz p<span class="_ _2"></span>ozostałe </span></div><div class="t m0 x6 hc y25 ff4 fs3 fc0 sc0 ls0 ws0">należności, co <span class="_ _a"></span>jest charakterystyczne <span class="_ _a"></span>d<span class="_ _2"></span>la <span class="_ _0"></span>prowadzonej <span class="_ _0"></span>przez <span class="_ _a"></span>TOYA S.A. <span class="_ _a"></span>d<span class="_ _2"></span>ziałalności go<span class="_ _0"></span>spodarczej. <span class="_ _0"></span>Obie <span class="_ _0"></span>te <span class="_ _0"></span>pozycje <span class="_ _0"></span>łącznie </div><div class="t m0 x6 hc y283 ff4 fs3 fc0 sc0 ls0 ws0">na <span class="_ _7"></span>dzień <span class="_ _7"> </span>31 <span class="_ _7"></span>grudnia <span class="_ _9"> </span>202<span class="ff1">5 <span class="_ _7"></span></span>r. <span class="_ _7"> </span>s<span class="_ _2"></span>tanowią <span class="_ _7"> </span><span class="ff1 ls7">88</span>% <span class="_ _7"></span>sumy <span class="_ _7"> </span>akty<span class="_ _2"></span>wów <span class="_ _7"></span>obrotowych <span class="_ _7"></span>(<span class="_ _2"></span><span class="ff1 ls7">98</span>% <span class="_ _7"></span>na <span class="_ _7"></span>dzień <span class="_ _7"> </span>31 <span class="_ _7"> </span>grudnia <span class="_ _9"> </span>202<span class="ff1">4 <span class="_ _7"></span></span>r.). <span class="_ _7"> </span>Głó<span class="_ _2"></span>wną </div><div class="t m0 x6 hc y3a7 ff4 fs3 fc0 sc0 ls0 ws0">przyczyną <span class="_ _5"> </span><span class="ff1">wzros<span class="_ _2"></span>tu <span class="_ _1c"> </span></span>ud<span class="_ _2"></span>ziału <span class="_ _1c"> </span>tych <span class="_ _1c"> </span>po<span class="_ _2"></span>zycji <span class="_ _1c"> </span>w <span class="_ _1c"> </span>ak<span class="_ _2"></span>tywach <span class="_ _1c"> </span>ob<span class="_ _2"></span>rotowych <span class="_ _1c"> </span>by<span class="_ _2"></span>ł <span class="_ _5"> </span><span class="ff1">wzros<span class="_ _2"></span>t <span class="_ _1c"> </span>udzia<span class="_ _2"></span></span><span class="ls27">łu</span><span class="ff1">  </span>ś<span class="_ _2"></span>rodków <span class="_ _1c"> </span>pieniężny<span class="_ _2"></span>ch, <span class="_ _1c"> </span>które<span class="_ _2"></span> <span class="ff1"> </span></div><div class="t m0 x6 hc y3a8 ff1 fs3 fc0 sc0 ls0 ws0">na 31 grudnia 202<span class="_ _2"></span>5 <span class="ff4">stanowią </span>9<span class="ff4">% su<span class="_ _2"></span>my aktywów</span> (2% n<span class="_ _2"></span>a 31 grudnia 2024 <span class="lsc">r.)</span>.   <span class="_ _2"></span> </div><div class="t m0 x6 hc y3a9 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y3aa ff3 fs3 fc0 sc0 ls0 ws0">Wskaźniki struktur<span class="_ _2"></span>y kapitału i zadłużenia TOYA S.A.<span class="_ _2"></span><span class="ff2"> </span></div></div><div class="c x6 y3ab w45 h56"><div class="t m0 x69 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c x6a y3ab w46 h56"><div class="t m0 xc5 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2025 </div></div><div class="c xd4 y3ab w47 h56"><div class="t m0 x3f hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x6 y3ac w45 h2e"><div class="t m0 x6d h11 y25f ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik ogólne<span class="_ _0"></span>go zadłużenia<span class="ff1"> </span></div></div><div class="c x6a y3ac w46 h2e"><div class="t m0 xd h11 y1d4 ff1 fs7 fc0 sc0 lsd ws0">13%<span class="ls0"> </span></div></div><div class="c xd4 y3ac w47 h2e"><div class="t m0 xd6 h11 y1d4 ff1 fs7 fc0 sc0 lsd ws0">20%<span class="ls0"> </span></div></div><div class="c x6 y3ad w45 h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik zadłużeni<span class="_ _0"></span>a kapitału własne<span class="_ _0"></span>go<span class="ff1"> </span></div></div><div class="c x6a y3ad w46 h25"><div class="t m0 xd h11 y1d4 ff1 fs7 fc0 sc0 lsd ws0">15%<span class="ls0"> </span></div></div><div class="c xd4 y3ad w47 h25"><div class="t m0 xd6 h11 y1d4 ff1 fs7 fc0 sc0 lsd ws0">26%<span class="ls0"> </span></div></div><div class="c x6 y3ae w45 h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik zadłużeni<span class="_ _0"></span>a długoter<span class="_ _0"></span>minowego<span class="ff1"> </span></div></div><div class="c x6a y3ae w46 h25"><div class="t m0 x2c h11 y1d4 ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c xd4 y3ae w47 h25"><div class="t m0 x34 h11 y1d4 ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x6 yc8 w45 h25"><div class="t m0 x6d h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik zadłużeni<span class="_ _0"></span>a krótk<span class="_ _0"></span>oterminowego<span class="ff1"> </span></div></div><div class="c x6a yc8 w46 h25"><div class="t m0 xd h11 y8b ff1 fs7 fc0 sc0 lsd ws0">12%<span class="ls0"> </span></div></div><div class="c xd4 yc8 w47 h25"><div class="t m0 xd6 h11 y8b ff1 fs7 fc0 sc0 lsd ws0">18%<span class="ls0"> </span></div></div><div class="c x6 y187 w45 h44"><div class="t m0 x6d h11 y2a6 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik pok<span class="_ _0"></span>rycia aktywów t<span class="_ _0"></span>rwałych kapi<span class="_ _0"></span>tałem własnym<span class="ff1"> </span></div><div class="t m0 x16 h11 y3af ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">i zobowiązaniami dłu<span class="_ _0"></span>goterminowy<span class="_ _0"></span>mi<span class="ff1"> </span></span></div></div><div class="c x6a y187 w46 h44"><div class="t m0 x83 h11 y8b ff1 fs7 fc0 sc0 lsd ws0">438%<span class="ls0"> </span></div></div><div class="c xd4 y187 w47 h44"><div class="t m0 x67 h11 y8b ff1 fs7 fc0 sc0 lsd ws0">361%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x83 hc y3b0 ff1 fs3 fc0 sc0 ls0 ws0">Legenda: </div><div class="t m0 x83 h11 y3b1 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik ogólne<span class="_ _0"></span>go zadłużenia –<span class="ff1"> </span>sto<span class="_ _0"></span>sunek zobowiązań d<span class="_ _0"></span>ługo<span class="ff1">-</span>i krótko<span class="_ _0"></span>terminowych do p<span class="_ _0"></span>asywów ogółem <span class="ff1"> </span></div><div class="t m0 x83 h11 y3b2 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik zadłużeni<span class="_ _0"></span>a kapitału własne<span class="_ _0"></span>go –<span class="ff1"> </span>stosune<span class="_ _0"></span>k zobowiązań długo<span class="ff1">-</span>i krót<span class="_ _0"></span>koterminowych <span class="_ _0"></span>do kapitału własneg<span class="_ _0"></span>o<span class="ff1"> </span></div><div class="t m0 x83 h11 y3b3 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik zadłużeni<span class="_ _0"></span>a długoter<span class="_ _0"></span>minowego –<span class="ff1"> </span>stosunek<span class="_ _0"></span> zobowiązań długoterm<span class="_ _0"></span>inowych do<span class="_ _0"></span> pasywów ogółem <span class="ff1"> </span></div><div class="t m0 x83 h11 y362 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik zadłużeni<span class="_ _0"></span>a krótk<span class="_ _0"></span>oterminowego –<span class="ff1"> </span>stosu<span class="_ _0"></span>nek zobowiązań kr<span class="_ _0"></span>ótkoterminowych do pas<span class="_ _0"></span>ywów ogółem <span class="ff1"> </span></div><div class="t m0 x83 h11 y3b4 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik pok<span class="_ _0"></span>rycia aktywów t<span class="_ _0"></span>rwałych kapi<span class="_ _0"></span>tałem własnym i zobowi<span class="_ _0"></span>ązaniami d<span class="_ _0"></span>ługoterminowymi –<span class="ff1"> </span>stosu<span class="_ _0"></span>nek sumy kapi<span class="_ _0"></span>tału własnego i zobowi<span class="_ _0"></span>ązań </div><div class="t m0 x83 h11 y3b5 ff4 fs7 fc0 sc0 ls0 ws0">długoterminowyc<span class="_ _0"></span>h do aktywó<span class="_ _0"></span>w trwałych<span class="ff1"> </span></div><div class="t m0 x6 hc y3b6 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y3b7 ff4 fs3 fc0 sc0 ls0 ws0">Na dzień 31 grud<span class="_ _2"></span>nia 202<span class="ff1">5 </span>r. gł<span class="_ _2"></span>ówną pozycję kapita<span class="_ _2"></span>łu własnego TOYA S.A. stano<span class="_ _2"></span>wiły zyski zatrzy<span class="_ _2"></span>mane w kwocie <span class="_ _2"></span><span class="ff1">334 274<span class="_ _2"></span> </span></div><div class="t m0 x6 hc y3b8 ff4 fs3 fc0 sc0 ls0 ws0">tys. zł. Kap<span class="_ _2"></span>itał podstawowy Spółki na <span class="_ _2"></span>dzień 31 grudnia 202<span class="_ _2"></span><span class="ff1">5 </span>r. wynos<span class="_ _2"></span>ił 7<span class="ff1"> </span>504 tys. <span class="_ _2"></span>zł. <span class="ff1"> </span></div><div class="t m0 x6 hc y22a ff4 fs3 fc0 sc0 ls0 ws0">Głównymi źródłami finans<span class="_ _2"></span>owania działalności op<span class="_ _2"></span>eracyjnej, a w szczególności aktywów ob<span class="_ _2"></span>rotowych, jest kapitał włas<span class="_ _2"></span>ny, </div><div class="t m0 x6 hc yed ff4 fs3 fc0 sc0 ls0 ws0">jak <span class="_ _12"> </span>również <span class="_ _13"> </span>finan<span class="_ _2"></span>sowanie <span class="_ _12"> </span>krótkoterminowe <span class="_ _34"> </span><span class="ff1">- <span class="_ _13"> </span></span>głó<span class="_ _2"></span>wnie <span class="_ _13"> </span>kr<span class="_ _2"></span>edyt<span class="ff1"> <span class="_ _12"> </span>kupiecki <span class="_ _12"> </span>oraz <span class="_ _12"> </span>okresowo <span class="_ _13"> </span>kr<span class="_ _2"></span>edyty <span class="_ _12"> </span>banko<span class="_ _2"></span>we.  </span></div></div></div><div class="pi" ></div></div><div id="pf18" class="pf w0 h0" ><div class="pc pc18 w0 h0"><img class="bi x2 y3b9 w3 h57" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA8oAAAHFCAIAAAClxJefAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzdeZAd13Um+O+cc29mvvdqRWEHSBAgQIIguID7IoKbCImSLErUZlkaS7ZlycvYHo8d3e62He52R7ttz0zb0TGedo813V7aizZbsvaNImmJ4gIu4gqAG0AQALEWanlLZt57zvyRrwDSbotyWDHDKN1fVFTUgipkvnwv4stb555DZgYAwFN9HKmxmAiBDGIQBQNsIMAICigBwIzHvEAMWUQRIYBTEBAJgREJSpjqxqwjcxUGCm4hKNjgFCME6nZbVrZzV7qx7gDzfbgOuI1uRPCoDSVDBUZolxgHiDEIiIoIiAMMAtDCgbWrheOm4eEpQRlGiAQAEVi4VotE8LjAYblHkiRJkiTJouFOffSnf/6VL96/ZzGdW+TAZmwmZmLDyArACBFQ4gG7UhwbfIyZRjGDKtQCcSSJzBG0Nq9mu4NBZNcajeJnT54c6bRdPTfK1YRUa6ZGlk6OvvPdP3N8+uQDDz/yjXvume5Xtc8GEHXCxYg5X8a6qKu2hn5ZBxafFT4rBmXJZoJIiGyRYDmNAwYYoCBVMgOUYAQlGEAmZG4xXSD17vd+csfNF29Ir8MkSZIkSRZhvD4yWz5/tLeYzq3rO2RGAKmxgUgBKGhheZgYA7EujNiIDGRMxMZOiZRIYUY4RHmomEVsANN+2xf92XLlaPvsczdff8m6Ky/cPDU5OimzWN/etuXq7dee/c0Hn7p7567nDs31ZmPf+pEpwoHMKBq1SHzsawh9ccJmDBOzZvW6R7pw4Aw4AwwEYxAZCIDX0tuiukADrfq1phdhkiRJkiSLM14H3ymLycV0blHGhh+djnAMAgAQQPBxzmlPwTWJIjNwNDYYyIY/Q7EcwI22R9p56M1SObN22diO7Ve/5YZzNy7jUKGTwQM5jgNZ3squPG/Nxedt+JH3vPn+J3p33fvo579238ETc52RSYwvnYWGGM0M0aiVBY3DhWpTNiNYLPLhEaoAvPCBwAhgGBtmFXOL6QJprIxTaUiSJEmSJIs0XteRypoW1cnFPqwJrE2gBsDghe8Sglk0VjjAgzzIgQQCWABqIMJUctbedDnfXzbeetftr3/f27cuzdACMsBlgKHXC6CIlgMJQhXMdUSuu7h95cVXve6arZ/47N1PPPX03pmDtYzAOfgcsbZYI89hBDIQ1AAYqu7wsExgAiOYg/Gp448UIi2yC2RqlF6ESZIkSZIszngNcXD5Yjq3PM4CRMZGzc5GbnKsNiUjUJADjwMMciAHIliEVmI9Zz2xyll13orRqy+/8PpLN521dtW6cfMx5jEwVOtSnGeWdhahZ6JSEDnnR8A1oR8Aw40XdK46/9ZDB6++Z9ehL+889NiTu+YH3QoUpdAIhTN2gAACItKZ5gbAoEAkAqEcrl2TETRwVsuiukDsAErxOkmSJEmSxRqvYS+volgEvJbNfYOZAAKQMZkpDCxmplFcGQyhRtuBAqqSUOY86OhcXp9cv3rpT7z/fW+/5kwBMiAzI+0CJUwBiBNQBBjC4Oz0TQqBCbkLgAFRJa45I9u8duP7btmy78h1f/Gpu+596DsvHJ+e17x2ozWPhEpBjpcsH53LqroyKImLFmIITsCoGVEQGNEwVmNsMV0gi3XzYCZJkiRJkizGeG0Ki4vp3AILTABRYoMATISqGhCZZxJwDDWRo4wtdK3ue0cdqax75MINKz5w++2Xbj3njCnkAAOZRVi98PgIwGAPykDegOar1HTZA8gUZDAFVGAARmG+wsZx/29++pbnD970J5/6wte+/cjh/onoQePjs/1QH97bC9HlGYurooIIXoLVDCaYCsSgFBfZBRJEWmS9BpMkSZIkSfH61EdkyhYW07kNeAxEMAZ8k37J1I12TOuq6pKgYG3pLFu0uj/e4XWrpi7ZvPHGy9522blrlmQsFlykIEKAgkGeWAAYwSCRODS9qIEM5UK2ZmrKHVSgAvNNqz2mss2zbXgLct4y/rc/80Pvf/v2+5/Y97X7nnzmhZe4nDefzdkEkUQIIMqswtA6Ug1EoGJEqCyyCyQaCSleJ0mSJEmySOP1IsRNOXVT30wwmOPQm4PHyPhI3Z9z/eNZeTJje8ONV73vHbeetboz4TAiKLtd68e8PQKzJkAHIkBA0oRBBXShSTUAhxLDYC0EARxAIMAW1rSJoQaqSZCT2aC8aO342asvfPuOC+dLfOFrD338U5/e229Pz07XkGxsqnY5gg63WgJAplAipUVWSpEKr5MkSZIkWdTxuiltWExKGMPiMF4DrJZ1OJb97tHDnVyWj9COG6+9+YZrL9q8bNShI6B6UIgU7azpiBcqldbp9VVd6D8iwwKRUw9igdMN/xhEaFZlZSGAw5NjmFWDAREVrWJ+frZojRTMowV++I2X3Hrdto9/85mv3nH3zsd2uwjhsW4V4FsgBwA2vD1YZBTOkBJ2kiRJkiSLNF4bSBdXvM7ijIEAMWMCkZlHcKFuZdiyZcMN11xwxaaVm1cvaefINLZFWUuSGhEhOudHq2jIXGb1sKCaiIdT1UEWYQHWNO8z6OTp2xOCMiKgUIUqNWvcouoE4MwJoqoWhTgJUckR5Y7Hx/CTb950+/XrH332wB33Pf3Nh58+EgfdoJHypjcfGQWmyIvqAlHzeCVJkiRJkizKeE3/nyUdevUCYoM//SEAs2bxlhZ6m7jgvWaRKAoFmJFBSxQEqlD3wdG3surIWcShyCMNXmrZ9FgelrbKH/6h7VdtO++89atHPbPJcE2YGcbDpWImJwCQ+ebx8K98fJp3DuSA4n948Dxc2OZX/DWAT/0aBsCcA5CF7zvCciuX5fGczcveeeG6Q9PXvnhs5v/6739z53eemVUfOiv6KFTbkA4A1BVIIYIwcN4yqjCYF4moq66sBwVQvfAWAEAdkENzmAfYZP41k68VlGqvkyRJkiRZpPH6NWWhyNhe9v4V5REqZSX9CDFyzeBzdl6DEuWApxAxG0dbJ7Xuty2sXz/xusuu3HhG54ZLtywfdQUhg7HVMHrtLJ6aCTnPAAhTE612J//3//qnntx/fNf+l75+73OP7Nl3sjsoB/NGBMmimQYS5xTolUqUeRbyNVnTENAMBCNAFjK9LdzVpNXiJEmSJEmSH7x4Lahf/uk/qFrh6CqTAVRgDspQl3c65Vxfe7Uw5eLJ/OrOs5s2b7jlpuu2X7FxZQfNDsdM4RWOiJC9ptJmYNfEYVUUjCznEaC9YelFG5befsPWp57rf+7r9379nkeOnJjOW1NBWtPdfjVvcAWywtxoRYQQXKwX7k8I8DADaRPegRoUAcTFVmGfJEmSJEmS4vWrOdUO2UAgkMEIaMYuAgAbCdgNm3cQwLF/eP/4xJJOq1X3BxmFqfHx977x6muvuuLcNUsFCAExlmN57hnUtKrW19Zmznhq3yQZNDJgakucj0AAlmxsnbP2xtddccE99z/4lbvuee7FmWJ82djUypM1QmRUESC4DFRhOByIh4vW1tRgKBCbeA3L0/M+SZIkSZLkByte27Aml4xgYBAZaKGPGwOAdRA6iBVZZNaCKl+UY3Zg8+qV55979vWXb9l4zoq1vudIDD029c5Fq0ShymxCxq+1RikGqEK46elnsOgQEYOYQS1nv8LRjosmb7zg9T9627U7dz2784kD9z3+XH2sP6858jEz1qhKFcAwbxCYGBiksAiqwQqqQUYhxeskSZIkSZIfsHgdXjZm/BUV0rSwQ1AdRyHVHHUu1QjP3XTdlttuufza889wgNlsQfNU9vMsV1MCCcF7jrEU14IpjGGvrXgtwLA1iSqZggUMxEjOOQKAgkOLENnJEn/2DRfdfsNFh7r4yj3PfvyzX3v2wMFKWcmVPjcTgwPMIMPNmhTABDbQQq1IkiRJkiRJ8gMVr2EE70GEGKFGDKtrqIIZphDhUI+w5FJRPbtx7fIffeftt24/owW0MGCUGQ0YgfLlgDKdngAj4gEFsVHTDPs1tNFPFuo5wAQTACAHnwEwYQCGklALdDzzAXDAqhbef8vZV1645i8/dedDDz965MSJA1gWY2DmEAXR8tElZVlBFQCEQQJNnTqSJEmSJEl+AOO1KygEMwVFwMRUdWAW286zxbqul+b11nWT111x8bWXbjlrzWiHURhyiwJjc0ALMJAHmjpubd7bsBgZBgWUIfKaWcEWW+jsQQQSWygRb94DcMPVbRJERunBOXMV+YKp/IKffuP07C1PPLnrzx899uhje148dJx9O0jszx/K8lYAqWA4AHI4BjJJkiRJkiT5gYrXGowUFhAqr7VDOVE4QZg5tn/18iU33LT9vW+9YtMqZtMWcQbLmvVeFVjr5cPKMdwcKQoAagsbCJvC7tfYOZ9aV+amhuPlo9cNsGbWOgAoNW8hto2MXYw0OurWXX3+xqsxGFx/17f3fvWOv3vwsT0TI0uOHH9pcumqmrLZ6Vn4jNttQ0jP+yRJkiRJkh+seE1a26BHniY7uQtVPTdXnZhfMlLc9kM33P7WN65d5caywRhMCIxaQ19cBpVXFFMvzKEZJtYmli58LiA0s8tfY+d96iNuhj0CunDwPJxTowtRXEkEMRLUOQdofzBYWbTrAu++8aw3XnPWF7/x6Ce/8HUa1NPHXxhQMT623HwrBuulZ32SJEmSJMkPWrz21u+M56HfrU4cXbty8tJLtm2/dNPWs9euWzHR9nAMCjnDmJTJgT2iggwUwayAGingh4MWm4mPhmFFMzdzzf9BoP3/PVqfuhZNhxRzdmrlGkA0iMEtDBJXmAKqRCAXgimBstZY6EdiZRr3eP8tW2+5+tx9h47d/8SL37h39zP7pue7lUBQpM4hSZIkSZIkP2DxOmftzxxbs2zJO37kzW/fsWndCNqAB1zQDBGhqfLIAB4WJnsDBXAMqCM4kkUgG84sfNlmvmFYXcjb/BqK1/ayQ6HhsUZYWEjSBsoWIjgBAiJAmBHBFaAGZhT1nHMCNYjLkPFYtnJ8zQWb17zjHVc+9Fj45KcfePKpp+dCKg5JkiRJkiR5bcRrYw9TIIoFtkhQNijBwEpsEGUGEWDQ4CyyBYER2IwMEo0MrPXx1tiSbmkIhnwULLCIqgfrj/GgwIA1nDfWf8e7dly8ZeOW9WtHW4hmzZIuOQYAjuoqRfU/PEhZGAVeIXcGjiViCccgAnkwFqqa62CiyE4FcAJM4RhigCksADYjeTNM0QEegWGAwhgkBm663IUYnACwiJqgBGnuBcjAw0AfiCPAIK+G2kAMbprxAbEaiHenVq8XOucxiI28KgxwAoLx8JsUQmRmEDfF2fnCN8DL1Sw6KEhhBakzHVdeYdhwvtu+9qKj02f+q7967MGHHpnrDkYnlkSTQR1Zsub063IgIj6jiAB2VSQFgZsadgOUTdkiwWpeNcz9pkAkKMwIAGkz+0dBRmkAe5IkSZIkKV6/WsDGsPNG8wlFAkAGGEhBMG2+T6YGRDglomHIZCWCkeSdQRVEfPSOrEYsCcHxoGPds1dO3HDldevXtG/YevaqJaOFgEOFUDoWAwNEUFiARYLjpjHIP44AIgMTIFAzGJw0iZdATboVUzNrJtcMfyyawYgiiGDmAYY6gKGECFs4dTu93JyBLUSjKERNfCcEggFMoGZ4IqwZlGNE1PSxVm2ODZJlMCWLC7cHw82XZmAmYUAV0UAUVQ1wzosMF+bl1PEMz1mIAFOzCDJPEAiRCYiJl0+0RzvZf/nlNc+/cOXuvQfvuv+Jh3fvOx6sH2OAJ1dQNlaDIpSt1shggRGCQgQWm7xMBoKS9jAcrmkv+/sAmXFMr6okSZIkSVK8/qfH62HWAqBgAzcJlS2IhWbUosIZM5rk+rJy56IzMX/iBDg6J2LVWE6D2RPXX7b1XW+58arzly3JYcA44GAaS0ZkcS8bhtL0/CBSIn21nnqssAhTsAMxkSj4VPc7g2PtkwUiBjVL3mRgI6iqMANkMbakCcoRGhFrRENenMrLTFCAjIgEJAuPjwIRCKA4fISQAzlMiQiA1rX3npvgbaYKg7hThwYDMTUlLMOykKZNH4sb3lEQkZk1SXr4P5oCCuoQkSNiIiAKFFrBGEqs4p13GU/pyTPX2PazNv7ITec/sq/36Tsf/uI9jx2c7kXfkc5kd64f52cjOzDDeYiDGMxgEYhkrqlXKWwOw7umhQcNYpDT8zXNCGmETZIkSZIkKV6/SrqOGK5ZNnGqCbzN0i+DmC2IWQRFOGMP4mHfC1KgWXXW6uR85qztYkuqCzaset22c7Zt2bBp1djqcS9mHFUIHCswO3HGPpjBTk1Eb5aEmwhXf/eDJSUDAU6JVVltWOawkNPNyMgCwM3OSCVfA0oMx9GgCnKFj7UQMTlrqjXE/LCmA4CSkQAWAjnfHFwMpkQgHvbOo4oQgnG0TABBFKgXQxwQOzOpo0EYBI1kgDbxdKFxIFnznyk0qIEciF1UUwMxwwzGAiVws9xdGyCwpu+IqYXSscAMLMRwFBWC8qTPO6BKlS5e315/5rXvePPVzx986avf3rPz4d3T6PdaWaWZGkFNEYklqgFi4AgjMAGZ9Q0wSCQ2aqpgSGmY/Yc3CUmSJEmSJClev0pgHRaG2PBDwKjZHtgkbDJwJGdwRh4koCb2BWDgrPSoxSrR3qqpJW++8erXX3f5xWfAKzoMqivtzbaKHIS6qijv9GsziMrpxh+0sDJsAJPJqwU4YQYQgbJG5pEBBHgYmS4shw+LpNXnA9DJvtUwdTh63KZnByGqiGxZU3hB4eEIzHBABTS1IsOVYwMVzoBgmBsAnlikKZAgZIwOEOpI4qgFEoXFmsSG08+N2EkJzPTQaTtbGCLTNOOTYfkKcngnYK2AAAOxM1AF9GtyngBu8j4BERjUgKJwklEr84wYUNfInBnVysxct9bWBgOrMAFjgk1TfNbE6rdcvLoMN+zc+cQff+6Be/bMzPb6knfIZf3KWDKFa8rNjRyIKs2ay61ECmlWshf2ZEakouskSZIkSVK8/t7o6aQ9bB9HoFOjWsjgYlMo0rwZYDVskFmvZfOZ1c7KW2/eftubX3fphlEB8ogRBCsHmWO0monlzhfFkdnymRePzZY6G0Q5c85ZDARTsJJEYrHKYfDdj5VjRsy1ajtzG85YunIcowRGDVOYgSSQqyRXQgQOzGD3c4e+8e0HH3ny6RcPn+iWNYl33ue9o+vOPOPKyy4595yzL7tw/eoxckAG5E1hiAUAPdj8gI5N9144OD+wEbgigpQC0YBoQFRT5BUTUxtXt5d4mAlZDTJT1PAA5mrsP9Y7ON0zIJJXEgMxVLSmcjajuGZJ5+y1K0a8cqyhtfpOYDk2jz0vnpgbxKYGnGAEc9Qp67lOGyuWjp6xtCOceXHwDHPKLjADOFy7fS8cPX78eJ7JORvWrxxzhUAEVg+mHN565YZLtm36zM65v/jYp3Y/t4+s7Vy7j7qiQjkDXPOXigqt4R0EMWyhqzgUMLJIZjA24vQCS5IkSZIkxevvzhaiNJ36jDQaIjETopGYCcwghtBjhJaLmc6uaOPy8zZs27Lxqm2bzl474QgF4C06qslq+Gbd1hm8QRR0IujP/+Z/6qE1HYvgWjB1WjOiQgL5yI6j+Fer7GXMGcE7l1vvv/zOr66adBRroASiBuNsZE7t6Wnd/fwLX/+7R+99+ImTvariojQfaLkWwxZ4eTF65Ai+86VH7XMPrF02fs3Fm6+66Kxrtq5d3spaZrkAiH1lLrIDc3P/7g8+enhWKhqtkRkxEIhqUHRhfkWH/o/f+NlLNyzNIWQVlQPLR4JqhDz14vF/8eu/92LVMeJIEiEEMGIWB230qZz9lZ/9wNlnryxDbIU+XCsCc4p7Ht//b37/o/Oa1ZQZkYEI5gd1kaOujl1xyebf/ZUP5SxlrQW3QoiR6cCRmYef3P2FR/YvXzY1OdZG3f/KHd9aNV6869YbV0yMtDNF2YPwhLTeefXUjot+/LGnX3h01/5vPbL78ecPz1kWZLyG00DwOdAGNTXWGP5BQwNMyVQsCEKEj8jSCyxJkiRJkhSvvxs61S9jWGULn3mBi6EKdSlExD6aEjSHORo4HYxb/fY3XvOR99y8YgQw5AaxyBq5GfttAabDEm3yChcAA7pwMxibReeodcza0Jp1wBYNFLmAeSi/+sY5dmRogUYNA3MRYAugGoDBD8jftaf7f37iznt3PlibIBuptAPpQBzo1ABIChhFjJwXvtBdJ6ZfuOM7f/P1e954xXn/8iPvPHPMo6Y8y4P2GfmWc9aed8kl+76563ifgrQjeUOz2RG5TZfzx/76a49c+OHXA8wKKYpoYl5K4NN3PH6g747QmIKHFTUALPhax3RwzcVXXn3tZQbAIlQhvjSZBf74b77yYs8Psgk93Q9byaoOzKz65qPPP3NoZuzMicL77iC2Cj8zwEf/8jN7nnv+f/3N31g6jrkuWhnG/fVf/Pw9v/X7f/g/f/hDW85eM32yv3TpREdjh8uxDq/ZtuHmbRve/67rH9xz/KN/9dk7dz6ej0y5zuTc/CyNrrOZGUAwNooQ0O0hF1hT8K5sqpT2NSZJkiRJkuL1P13d70c2seisphhCXY912kXu+ideWjXRvunay97/1qvPWtnhErkiY5gqU2ia+MFsOCEFDPJYaCMNgEggWUBh1oK0QbUyiVUGBhcgDyjsVYpDEFtGCAyjflM2TcJQoEYsRh49VH70E1++c+ezMWTjy9bU4KrbhwrYL1Q7AABGxjE/r4NQOga1++Co+NLfPTQ1Wvzij72lRQ5Ai6gPA+j6q87/3F2P+GIkDKu6s+bsjHBi/uRDTz03AJyAKQMCTEtgADz01PMhG1O0ATSPA6Cwuu07ftB921tuHevAA8IO5EA+AI/vGTzzwkuWj6prD8frAICZ5n2qW+3xfnn8mYMvnX/mhAdahRiwa88zL7x44IM//hPf+NLdf/iHfzgyMjI2MvrGHa9/77tv3Xn/zv/7zz7+m7/+i8XU8gFAsc45tsj16orYLXf5lZuntvzaB79y774vfv3OBx7dtXps6uDx/cXYuBJVJ4+ABFkGU5DBcGqnY3p1JUmSJEmS4vWrMPCp9wDITAQOShbYasc6NmLrlvPZ61befOVNV23dNDXGHVKngTOQiQZjplPtRIzImvVwZgAEZliz3iumpBHUNMJgGDgGIJAxLIAZVIG6r3K4NAHAoDBljQyxEMgouPa9e2f+9X/+7MPPTfvOUmeYmZ6HLzhrqxk0ohkfY0qwOFeDCM4BALloubWLEuGTdzzYreKv/8JtFbAiaC7aU7nq/LPfcO22z93zWGWq1DJrZk1KxYx8cteB6T/51P0fvv0KBbNyIAnAn39+9xP7js6jDQ5oWtqBYJGtQpz/Xz7y/psunZowa4c+GCgmBip9w1/89edOVqjFQwmE4X5IUxRLtX+sC13SHr33/ifedtVmGKKaCD388GPvuP3tV1609t7vPLZl67Zf+qUPH3zxpd/97d8/e8PqD33kJ//j7/7HffsObVq/qhcw4jIgxKhtEWOpYr2SZELoA9vXveeaDzz13EsPPbrn27uO7Hl234tHT7Y6k1Ha/RAiNRscOZDo8K4pSZIkSZIkxevvxel1SbNqULTzMKgd6ovOP+9tN1x887Z1yycxCrQBhJ6VfcpzwMM4BCPH7Lwt7JFUwGi4EdIBggBTAC4ah55wC1Y3Tf0yDpnWIBqwVCQExzr63Q8zmgEqGinUVFcUW0yAa8/V+R9+8kvf2n0SftRVKt61R0YhUtc1qkoYYlEQmiIH1xmvos4PeggKdjHjwHl3PrSXT37hWw+fuXHzm95w7upeJe0iF0TWn/nADz39wgtPHZzxqGtERQFzkb12lvZ6g49/5otbzlz2psvXm2kgueeRox/79Bf6yGtp5xgouOltJ4ge5eVb1r//DZvygA5VCMfVjahvB2DPcyfue+jxyCPRCE6ASBaaiucSYkUb/ZMG7N69a3bOJkaJojmhuZMnbrx687EuZlWOdO3pA/XB/bOcj4y12y3fWrti2cnDR6vJiWVLWt2ualbkHjBQKHMiIBZEMK6jrjx75Y2bVp4g7Ds0+Pwd93/yy3c/e/Soz8cpGwnDMhVWGjbETpIkSZIkSfH6ew3XTU9pyfzMzPSa5Uvf8dY33Pbmtet9MxEGVlbwERQoAywgGrI8yxGA+LJBf/FlHfeauN70nhNioShN/S4BFhFKWGnGZgISs0z11XbOZREAkzVvAGIdxGVP7zvw7YefwNQ5+SBq2a3LKhDFEJz3RSZWl2JRLBAim/ZOHOGi085bseVriMZYHjs+uebMo0f2jjl8/G8+e975526bEkRDVbba+Zk5Np21avcLh5pBMIAaHNwYylhFnZ6ZvePOu26+6IxO5jXiy1/56sFDh2NrDXyB/oxBQGKAWSAdbL96oypGHFB2wVHrKnoEYO/BlwZ14IKFJMSmEUoNRNIKvRlM5hAZDAbHBsf37du7duv6lueqhoY6GKY68KOTR+cGv/8HfySx/OF3vfvCSzaNCVYvWxLL7vLJlpVlq+2NoNpUeAigqGuQwsi7DKi1X460RzauLD74nu1bt138//z1Hfc/umfedOGp0fRq1NT6OkmSJEmSH+h4beLNeWggLZ1FZ7UnUZJ+TSYFZe04qEgqIu1YyOq5FR1ePpbfePmW6y/fuH7N0qXjHaHoDI4EAPIm+7aGNQL+e4vzlAEZCLM22LTirMNH5ibz6XJMet1x3xuZKvo1DhwVf2R2DJITH2zpPMA9GTGZRLSMps+ZUBvMVfCVH82qmdp12p3RkdKPYa6lLmSdnYfrf/Xf7j4YJnHyeO1ZclF1iEbtlvVnR9G96ZI177jxoovWr2yJzZw4eudzvc/ccd8Dz+0vsyUVjyECE1PT892is3S+nD806Pza733ign9/63rxjtAZaPDxA7dd9ehjTxw4UDq/fM5lNMFIIQ8AACAASURBVNHWgQqc9xMvdec+fv9z17wws23j1LefPPyFR/b33BJnLVSUi+9GH5GzY1+fuHTT6ndcufUMDtCBiY9uncXggnlHOx/ZO6DRikaCZvA51X2rDUWnQr7cHp0vz+rJGb325iNzu//7J766bcNPUEumgV5nxdHj3RVLO0X36DnL3L/4l7/wX//bXx07cbg0dCN2Hzx08WVbB4SaqWVwtFDO3VwxecWdDLd9G9226qTzZ25p37j+1pP9W76x84kv3ffUcy/NPHukO1v7rOVCLNXA0oJ01BiREUhUBRACqZr0ydIOyCRJkiRJFmm8dnHeh5MGUXCgvOZWv4rwOY/kFqLWpWvnk3RydvpE4fn1V1/63rfuuOAc1yEUBGcQxIwM36cNbVuX+f/wC+/O8pF+i8sxqUq0S7SAubr78b979E8+/+TRakwti+YJSqZmNXJ3xcaz/sPPvqEwSIGaMaKYCZA2qqP1hWu8s1BG+eRnvvrY7mcrm0TRNg0wZmGt+gWjP3fslrdu/+Ufu/msDmxQjRTZ8mVTyze7c7Zu/vl/+9G9J+bRasNnYEZUcySumJ7rzvYG9z3+7JrLLnIMAC0n561b/e63vemPPvq3PatP1pH8OAb92O+WWVy2ZHk5f+QzX9x5wc+94Qtff2R2vsrak3NVjFT34M3Q7mTlzOGzVrR+4UPvWz3FBiUTYmOrI3gQqUv4zhN7lF1Z1ihaCCUTcS51b8bnee1HFYIwgPpBiA/v2nvXg3tuve68tsM5Z079yZ994ld+8YMjWV73u8un2pdv2/gnf/yJd7/p6j27n9/11OPn/OJPEeCYmF/9IhoyYyUQgcZb+Ugrf/eOK96y44ojfXzhrj2f/fpdz+6bKXUcLHPzgxi76HRcp6UWo5paqBBRl1592gGZJEmSJMmijdeZVkUsSy4CF6AclPNoZqFfUA3qic0vzYpLzhq57JJrtl96/trlxahAgMzgFEAUBFgNc5Dvw562wo5sPmOExAJ3+yTmWu02i9bB6zfbMzbztOSblbMA5xAIBqtc72S7rC6cQqaRQDVxK/YHnNUsvMp701AODs/oNx98ouSCslEzMqO6HMB558xXs2dtWPHBt16xpg2nJo5CqI1Iol145tgv/fT7f/s//9X+XlmqoVYwNxUnIFaiux985k2XX9QGYMEBHv49b7i0Ohn/+JN3jXSm5g/ux+gkxlpczs8N4khr6p6duz/1ja337NwVJC+DkmPJOfQyl5HOHV5T9H/rFz942UZmQz9YJs5BSQNxFnN88Rt7nn/pZEmTlLfNgGrAGVHVe+utN//dnXfM0giJQyxRA1nraF38wV989sZrzhtl3HT5RU8+/uTv/P6fvu6mm6+5dMtEjttef835Gzd85+Enn3zkgV/95Z+fHPEM9Hu9YnT0VW+TSvjh4EwLgshEiOSIcok/uWPTWy8/86Hdh+95dHbX0y/s2b9/PmiNOnZPRgGEzSqYInc6sIVZ90mSJEmSJIsuXgfKauoEykAFyAGm1SyVx1w4tnbM/8jbX/e+2292HiMOAmjULJAnxKpLBHEMR8Pp6N8PSuQQUXVdqx4hMvIcMqAkK6tYVaZGDuSMeDjhxgJrL6t0FKByBo5zyaFHOzQeQicaESoifu7AS88fmR34FRYMYuycDkpQEKpocOxNb3rTuatHi2htqclRhJTGk1LPmX/DZcu/den5n7nnqbLfRdYmkTqqhQjxwvLo8yemK4wXEFWGtcDs3Efed8W37n3o5MFpNz4RYt00PFEqpvtlb0D/+x98ulfG0aWr5no9kIbuCfhV0LmOzr7lis3XnD0xSjCAvSjELBJiBd07g499/s4u8kCFFCOx14epi2HdqskP/fCF+x+/9+HjI4QIGqDbjd7PyOTuYzNPPXf4mvWT65aNfOTHP/i3X737Y3/6X6/bfkM9iAcPvfTkE4/PzUz//E996KxVYxy1jvXEaEc1Nr1cvovKkBExSIgJkSxmWpFz7YxhNjXlzrhq9Y5r1kVc8K3vzHz8c3d+Z9fTB2b6lI9UlCs8IKgAVOkVmCRJkiTJoo3XNRUDbqOZhGIl6aBNvXNXZ2973S23XHn+pRumtJwx16lCGapqtNVxRABckQ+7gKiB3ferOKTCuMtbqGtQb9563qgAAF+RxmxcRlcqWtD65T+S53m7yAmAEGKFOkJ7yFuC3Pkc5oXcoRMz/Si1d1ATBzODE2KmuuyIXnL+xjGHEcQ46LLL4FpmiPMn8pGlGeS6Ky/527sectlIgFqz9Y8cINHo2Hyc6aHOIQxUVZZlQVEwtl+x9akvfLtfD4I5iFOosq9DkLzoV1XeatcRkZjIYAEsbDqe2Y4rz2vXg8IXp7eBEpFR0PjtR1585sCRKCNgH6PBDEIcBpecd8kZkzhrxeTDc94G0zlrzargitp+rPXorr3bNy0p+/Nrlo5/8L07lo8Vf/nxj2VZRsQbNmz40P/03g2rxqanuysmO82VZH71e6SMXt4/prkhAqoSzBAPxEy5jFJH3HjR+Latt31754uf/MLdD+858NJMSa1xl3fKCLIeLG1/TJIkSZJkkcZrU4JGj8EIl5Mtvu7CdTuu2HjZuWeun8pZKwkn4C2glzsm55v+HrFWcR7EIDJiW+jb/M/XRUGAE09oE4mRNwCW1+a6Oj4bRtUYVLPFptsISOYH2ldXAZkUkAzwCH1wEckbKARExr7jvVJacAWMvPZiMHUtQuUorl2+ZOvZy12MsK44AyksErPkZrEkaV9y/uR4y893a4VTI7CABRAYprvloRODTZNFQRFEYihgUHrnrds+fee3unO9ygpkrFGr2qg1GiJR3ioR48k5eJKWYLSDqvTov+7ijddeuLGTB4Q54VY/ijgiRcYy1w+fu/O+432ULqNixGoloUKoZdXbdlw4Dly6cfnfPHMSMeS+9hnNw0Hy42X/oV0v6A9d7p0EQ1Dc9sbr3rxj+3y322q1HHPmQIYVkx2BsW9uruhV75IEIIAsAhjOBhKBACAzAsi7wRLMwvsIX3D29itX37LtR3bvn777/mfvvHfPoaOzJ3uDuawWpK2NSZIkSZIs0njd4f4ymTnvjKkPv/O2y85dubKt45ki9oEKIopxBQn6CyPRGSSSAWCDKNC8yT9/DiQAwDcT0g1mlJGQoZmhnolk5kSlBkC1WCAyA4G85aMDbvUBcIuBSMhpSimviAGIdwGY6VtFOchBg4t9mKud02rAREuXjLcLOF7oyE00vFHg6FhzwkiB8dHOgfk5Zm8gIxquvBL6FR+fmzMuECPIsXJOpFStGi9+5Wd/9Df+05/XA+vWA7ZMYSw+qjUZFJ0OEGLZg0M776/N+cM/+s7JNlDPw3sizcQZQYmjZXuP2RPPH6ykHeGMPULf2FB3V4zl2zaOjQCXnbsSnz0gFNg0GoEJxv3IO3ft23usv25J4QmjAjHKGZ3xTnPwPBybuZCov4dsDcAjDJ8IC88iAzet+OKwdXdwcIiBoR4BkLZk7VUjl77nsp9772UHp/Fnf/n5P7/3GXvlnyCSJEmSJEkWT7xeOSY/9Z433HbTlvXjGCFkVqGchy9AWU9djwDCFMRANKyxpmZKXxOqvr9djtuAU0BBVGdUm+VQhqozbcVBO/QH3CYKDDWQDcdASqCsBoQghgDk3KqBCPDCsZV1NDBIgEBQhoKGJ+R97nIABGKoviJiGgjIgCzLYEYGkJKREYMUxho1VqUBsAjLm18YBr0s89dfsuqabVsP3/PkAEIMjQo2Q4TPUJa+ldVVgJFjLnovXX7xheeuzaE11ACGacboR4hgei4++8L+mfm+SUvVIShCQB49wrpVK8YEGbBp7bIWlaq1CiolMGARjo/MDh7be2T10vVQ9a8s/CADAzxM1MO7he8pYQ+LOpo/V7ABcaGUpXkmkLagGSyCDRZARqhH234Qq5n5etlE5+c+/Obz3oKl5dH0IkySJEmSZDE5HbZIBwde2P3EE7tmu7EGBupiPj5Aaza4imGEEojIFZkhMziYgzXDzIep7PvYAyLTEtGgCiuBmqAwwCrRfqG9dpz3VhnIwNYMPwGDWF82KJCAADSTXTIgg3nA0UIoxMI/NiMig5QqlaImBnmQgHj46JiYUWyW5w2qBoBgTUPAZoK6VzhRQg0ywKkBgDjL0XNRf/Z9r9+8ZnWc73kCWVAdgCpyEd7qqo+6ykQwCGfg0I/eejEbSnNoTVhtFgPFUAiqCO7IXfc/GZSNHZhhBo0O5hEuPPfMHOCItUvGL1s/0aIymtSRQAYtKYQ5y//sKzuPVnDMru42f2Forl8zcZ6aOT8GQAD5pxT4EEC2MCfo1OZWRpOyBZQhZtAMKhat1hiEeaQzF/WRfc/f9+DDgzqtXidJkiRJsqicXr1+cbb+xN3f+csvf2v96qUXnLPhJ354x4aVE0ty5ECM4FonCz4Vx4cx1UAAkfJw2VIXBpz/s5GCCUYgX8EZu9w1++U0EowAEEiUmmzdrL2qs5ABuUEsGsmpgTaiJRAK7kyOZMysxiAfOTc1aDSzCDk60z06h6UTyCl3PGzgTQDIGbsamFf0qsr5LFhzhmowA8ww4mXJeNs1PyASDd35ODrqQz076qfOmHJv23HFI8/sj4M+IBDAifWnqdVGGYs8C/1e22U/d/u1V21eUypKkFCWFxm0jzBgbpvxQLDz8T2S5ZUBRIAid4jzrPXWTWs8IFEzZ+++cdveZ/ccVgELzAiV9QehNfaVh/c+eai7dl2HYh++M0zG9vcGl/9TLlwzPGjh/urvt4wxREEgEBArZJk3+G7QvvHhefvbux5+4IndOx9/+sh869ZffWd6ESZJkiRJsjjj9cCN9SbWs4XnBoNnHtj74DN/+mO377j5onUXr261yUCzqGP0U6eXK4dBqqnhMILJ8Kvfh3it5JgAQuC835RDCxw4UF6Kr0QiCdAE3YWkjyhWO8BrBQSYB+DAgMIGsAhy452MmVUVYCUHjggRpkZ8YnZ2Zh5hAhEkYKLhKjWUzHFlmJ1Hv1dCuNnO1yx9E1QJrSybHB1hBCUjIBrAAkBj5X20krdt3bBx3fpn9u9njgY2GFAj1mYh85n26YrLrnjz9rECqszRMF/BZZCmMtpUhB94dObkbDeyi0ZwhBjhHFVaZH7t6pUCMBlifdVFZ7W9aAmwkMUMFjOJJPPRPbv/MNZtgD9dBgIynFrNPx2M/94X/jH8in9nGNaGmAERZpHIKAOATCs4A+aV7n384Me+dO/XHnrm5AAxX+FcXYWYXoRJkiRJkizOeA14rViDBBlB1t470/+tP/r0X00VV28+88KzV1988YaNS2Pum7oQOFK2AA1NfTSYFRyJmlLcU4H3ZQUDxs3uR7NIHq+sP6DT74ed6Cq4XAwWzEjIMQCrFarm1bKaSCUA0agmGMiBSmDQFHMo9ckqICMrFo7CKUkALVsy2gknI/t5y2puOQTogJlAMjvffeCRZy5eu7HpModYkzMxVW4NAojw3DMvdedmxE9VxKYOkiEqhKFY0zm5dCKvUZsWGUMQszYswOdLq7oaLfzFK8P7d1z0O392ICpprAO1VTgv50gtlLS8pT/3tgtXrj5exy7JqBFIEAFW1LWB6pPs/vrL98+GkYG0AjEBphUEbGHDhg2jS8a7ABHUeGQZJpavCbu7kreNK6WeZE4H6nnsnof233bl2lyKieFVj9AIA0iM2KzZymkwhTbL0tQU2EdqLqgxIiESAhANY7DhXQ2ZNtXViAHMIDJoBekhEHC8p4/s2vv4rn07H9v7+LNHZ8qs4inLMrZM7biISy/CJEmSJEkWZ7wmjVSX1uQpICD3rWV7Tg52fWO3fOOJVcuWrFm5/Offvf38c1as6YCD5fXAoebMa1lyVsB1VDmaZjLsItIkZjtdOdCkbrVhLjudsF8WtfVlnTsUFryxI2cAQ6GlshC8kQEBptJ0DbGmSqXpYUJgR4amKfXCr82MSYENZ6xexv2T1bES4/XYKh3MkpEwA1bWuOub97/l6o2uhSUZO/FkKrDKtQdVPNbH5z73FWGan57msZXKOThDqEAZJG5eiakWRWTMWR1jIQYoJDMU3osCE4xLN02pcxokhgrcRlRGjzLpVvWaCVywikEqQq65GxAwQMIu+NoXzx/o3ffkswPpKBfGACIkImrQ+NJ071f/t49TmHWiRZtn21P7T/Tb2YRJux+PaWbOajHKa/fU7hcPSDbB2YhBCGS28FALQAtlPc0XI0CAB7HR8I4HzV0UhlXoiKBmQ2NdghRCMIMv1FCqseR92HcOV9/69s4v373zyeeOVNSifLK2JZo5NiEo2UBPPyuSJEmSJEkWXbz+h/q9gRNkrQ7F+vjJ2ZmZ2V/77Ue2X3P5299w46Wbxn1rTAGtB67dMjXT4DjzMFhFSkIgdnY6OZPBAUokBB12Sv7H60gITdnJMHEvfJWaomwjBgRGpBmIiHKjFpQ5thmg0AFsoR2GwQykYhIJy6fGz1i94uhzh30xRrkLXTMmI7H/t707D7L0Ku88/3vOeZd7b2bWqhUhFaAdNQixhwwyYGOwcQN2rxj3uGeih4npniUmoiPm35mYf2YiJibGMR1je6Z7xmG8gBeMQchYCAMSSGhH+1paS1KVSpWVVbnce9/3nPPMH+/NqpJQ2x5BdKPi+wkFpFIlVebNqohvnnre53jJFp55/uD+Z565+KoLTNV8czafz5dWdhxPim28946nH97/dFdqxaZ4UZS8k/WVkrm/Zd8bg7S5pTMmyqnTD53IllDNYtvHtvOoYoqtVObeWoiKYRY1D1Jpg1XR5ItHD4tKH9pqY2v29HPPHF570eJuBcmCTApBLjWTw8fSweefnG6t1bWFqmyFh+rqfIXds24uy00z6ueb0VPJ+ejhI8/sP7r34t1FylmLSXF7tSUhIctcKq66qFrsJ5SiB3krb+WymPJ87l6q0UgymaZ9KbGZZYVKL6zl675z+1/dfO8zzx9a3Uy9rWSrc4klBLncsiRTMdIaAACc1nm9mDbebmKL7aSkeV+KWeUWkpdDvuvPb374G7c9csVbzvn591914Rt3v+OSN+6tzV2W07hRTqmuTJblRbnXYv1GcItFsSgUqR1WJg8V7dsPJg4pfOLRyVOSehjviKqkXBSGv7a37QW5SZVKbcVDHociSxoGG1Kj4MMsRZZUKe5o/Vd+8SP7/+8/Oux9nm64uYrcYl+8Ha0cXDv2x9feduaOPW/btxSa5ThaXvcyr/W92578X37r91bncSO31a4z0zzLcyzdWDPbXJ+Mmg++9+paGlfFikZNtfjGwEzbW+qK1Mc6h0ph++IdC9mCQpBVffB5lMqyLNZBi7tqfK48Uxy148n37nlgViuFTt4rBIVKVktV9upYrkIzCe15ua6muWurA/LJdN4r1mpG3dZmqCt3H4+qjfW166792mX/1a+rlge5grltD89sf/k9SKVXTHKTmUpUCgrBg51YubcYsE+xrVPxWbZscZpyrpsDR/JjBw5ef9M9d9//2OrxsrahLo3DeLk0o6JQzORFIbuylF05JuN3IAAAOI3zWnbqH9Wbcs5yK1bHGGM0k46tHq127uzr0bceOvK9B65dbnXxubs+95lPveuK886eVHMpxnZoL3mW9yrDY4CVScHidpvlU/b4BZkNCyi0KPvtlR3bHbfYqG1RVrlZsVgsKhSpKz6zYfVyqOS9Qu1hca27ojqpMjVuUpGnoGqlqn/xZy+/7d63f+W2x6YbqxotKYUcamXl0VJK+svv3/fggw99+heu+eiHr1lasZeO9DfcdPNffeeWFzbq47nOo13qg+paeV7lad0f2VOnd7x139svuTAU7WyCSh+CVE59PtAkRXnr8+gzFcnnKq3cat+yUnde1+51WXwtwmItyTBZrqJmNfmtDzyaxit5WhSLzGQu82EYw0vb91KRUqVmJXcHQiwWe89ZJasau5UckprGu9GN37/3Z6559vx3nl+ZtjeXl1d8dyVXUZ0Uo9RIUcU8a/E4Z9T22uwcRrOUrKp6abXT4fXq337h61++4eY+jke73/DS8TYdz7FabiaTUsd52b53yLIsS1k2/DcZvAYAAKd1Xp88xlwMTQdVUVJ2n/YlmNXnnNdvbByfutV7pnm2nvLaM9MH/ud/d86u8bsv3feRq99x1RX79q60bawmFmvF4L2U5C4lU4gWbXFiLanIhjsSgyyfcmB9cpe2tp+eKyevPNl+vxVZTjEFLyWYQnCb5yplKVXToFKsSaoXd6T4MKudvfe9k+a/+U9/+aFnf/fRw/PNNCtFCrVk8z4qLqel6vl+/d997Xt/+I3bQozTLm9Nt3I1sWZn9lrVslQp91JpfL4cup991xX/xW98chI9hjKfbo1GTbe52YzHJz7Kxbcqnke5G+V5TqWkeQ5NkiZpap5TyuOscVaJi8/QVORFil4tb6i+9jt3PbNqnXYqSqVb7B1xl6fYr4e03oaqxCp7KSlMSkr5eKxjsmpeZFXrKeWqXU19Pdo9T/H3rrv7o5e/sZlYkKoy3KrzssI2s+hqiiop+vDl6GRJ5iXEophUZcVNaTPH/U8e/O6dD3/7+/cfOLy2Nq+2qr292rW1pLgSd1ahWDLr551MimF7UEevusoPAADg9Mvr7RZUkQcfylTbw76qikxbxxUrmbkqxR1Fvun9tCytH58/+/3Hv3bLA2fumHz6Ex/96IfeefFZ1qoaWdWWVMVFIZvn4L591Z9UipvZyRPz4b1he0akDHcDDn+Vohhjzsr9PJRhe97EvXdLsiiT5uulqmdKjXWu3Mul+uXfO3gT5dKFZ41+/VMf/p9+83ebau+s3aOcZFFeK8Yuq7NQq1/rLffKHup2pVesls5QCtqcafdEay+1Y5sfXX3blef/i8/+6sXnjSr1kkbjVl6ayWTxosmGvXomM6+qOAlqK9M8dXHUmksptKOlUWzSfDOY5jZ8PTyqBJlbteX1cekL19661q0o7myaUXf4gHYsKeTa5mnr2FlLbWvToOSWcyh90FIpVoe1dGgjV8F2FBsrtDJPsUqlUdxx4wOrTz/7zPjCfTsr9bnU3qs5+WugL7mSVx6q2eKGmUXQy0vdbirOFZP0Ypfuezr+8Z/86W13/sDjeKu3eQ5ql5M1rlqqJXPvXH1xs2hup1wKWWQWgw+TImzlAwAAp3leh+1pgWIut+2FH9vzGpXn7J5DkHw7u0MJNvMmq5qrK3P7nS9e9/k/+/o/+fs//7lfe++uoGzV2FTmc6V501RWVbK6lCIphOGUfLiD20/p+1euk3CXu6vkJoYdS+OlUT33Sd8HyzmoU2zkVVw+a9RMoiqpSeqn8ubUz2xxAUopRVXQh99z8V0fes/1tz/atGGr75I1siwzWatc0vD0pAWFZmnSrB1ZTUePa8du7dqpjTU10tbanuXqYz93zaX7Rq/yop7cieJBNgxGbObxVh5tdL2nJqRaTVuq6dpUabTibbOZh4mZUoY9eGZZde+69f6NFw5vetql0XJKUliuq3G/9WJVTc/bs/Sv//PPnjO2yucl9CWUFMqknLHezZ47vn7DzXd/++6nu/lc9UQavl+J8lpeHTx85O9dus+luqmH1d5SyW5ezGRZWe6hHdb2ZZUkq0uzvJZsq1KWbnngxS986bqbHzly7PhGXe9wNX2M1bjtknzxyynJTepkXVhc4BiHKfkgkyuUIIUglUBeAwCA0zevfZjacLPt59fMszQ8/zZUYgieZZL3efjzfQ8yk9VS7EPslZPnEOrNPv3Wn33zz6+/6dI3n3fNO97y/re95fI3nbHctpu9qlxCDBaCpFyy5MNePC1Cz15+r8lifiCYqijN56EJefPo1uoLPt4b0tKoVEHFQtXFpk55upqjlFIbYltZOGUzXxhuGXRZG2TSeSvhv/tPfmn38tJXv3ufb866dndXRnILweRJw/pAC/Jy/MUX2+Ud2V1bL5WSlLfGIV905ui//MxvfOx9b1LS6GXfoYTtj37xHYm7B3kKtiUrzbIsh7opNlKvXE/ms96apS7EjSJXCYsDe0+qknR8ri/86VfW1reaesc8b9ksNU2I841Wsx3auOaKK//B+3ZNXLWyW8nmSd54u56WpvXe6Mduv/PudrRrq5vmmKSZSm15RR5vvPW+D//MO3spZq+iu+dhU59FBQWp9rIm63KIWW1olqYeDx6zOx5+6tt3PP/QE88/+syL085mSytlvJyquut6L957s/1FLMGLyc3msl6SPEZF+bD3L5qH4Q4cF881AgCA0zqvh3mGIQltcQuMXDY8p+duMmWrXTI3U/JFDYdTH+Hru16Kk+Wdst2PH3npiaPPfP+h51f++K9/5qrLPvPJX/h7F0+WYxhL817B1FbRpHk3GzeNqdgpB9jbbV1OlrZnWY7KrbqlmHNei5oulWNRea52yyahm07KjtZVD2suXE04cR4eh/Dt5p3bvGnaKmrlrNH/8LmPvevyi774F9fd/8xLW7a00ZU+56qqLES3JoWYPY4a74+/MKpC8G4S0vlnL7/5vHM+99mPv/PCva3USCnlYUJdi0P3obDL9qvikqKrVV+XtdB140qbaeqKrR9XU/dlrS7zvSuqZWHx9bCs4NIzBw4++OA9O8bLnlbD1rp5vdJO1tYO7t2tc5fyr/3S1TtMk+1XxqVeaopi7WPZx95/8W//1sZzh5/asbyn11S2YbmJqVcZ33LbXaubv3HeshSjLJsk8yDriqtkM5faHMLMmxDGR7O++JXbv/T1W1887se7dqtXKZM9Z73h+OrjSiWNKmsmikV5e5Le3SwHd5eKRXmw7fn3YT7Hhzfc2HgNAABO97weCtuzpKBivjhRNvOi4IqSJ2uHcDS5eQqussik4DI3a0ZNSv3WxkYYTcLOM0vXHy3dTO0Ndzz2wKNPX3nZWz7zqx+57IylXTtUvzQAbQAAHJZJREFUSVnq+zxu2lPmQ7R42PGUj0knbqWJ1s9njeUzdi6l6bEqz5bCepDHMDatFHW7mlG3XkaNK8TaFJW02LIRh5GXqonBrHiK7nUwL/rE1Re++63/9e9f+63P/8UNnjVa3jWdz0v2ZPPgTQ7NihUb29j6+caxfWevfPJn3/mRD77n4jeMl6RQvAq5quSKOnUHhxQUfJhil0wlpmm1/tzeaq2yjWWzST1yWTs9NArt5ubGcuXT5w81F5xtCsO/Mlzy8uRTB9L8WNV63edoYdTsHNfFRtOJ92csL11w5nJIkjq5y4MHKxbLTDaaK87eMN7x1n1n9/NZKptux5WPxVxXSSpLqdHBg4fPuujMKqcqeupTbGpJKaW2qaO0Oo8WJ6udvnjdrTfefu/+54+vTm19HkZLbbvcbq1vHj74+NLuSQh1X3w27ySpiiefQ3Uz86KqeFxsIhnqWuZhGKcvHoK0/VUBAAA4jZj74hDx1/6Pm/7ou09KKXgJSuZlOIN0C26WFSVzG64Z70NJcfiR7m5yBTe5okqumrqomvdSNVGopaI0jXlzSVu1z3e24eff3F555RXve88VZ5995s5J47kfVXVUjotDTZMrhVB5L09uTWdRrmq6Fht31c/ORvcfmW6pLGk68Wlwm9toy8a5798yjleeO1E/c688LoV6Jg+yKissJsqL1yYvnXkfcqfYKI46r45Jz6yVpw4efvTpg0eObB06srm6Psuq1EzOaO3MXbrk/L1vOveMyy/Yu3cUay+VUhWG/R5ZrlStvPJl3X4604aVdt0LfWhuejZIaqxslNg2ddtteqzWSnVWnd5zTpa9Qe5SlhUPzTzo+fXZ/sNHFSpJXSlNbGdZlefo87OXmvPP3LUzWMxFCgoxB81Nk6nUzOZxY6uEx1/IaxvR6pHCLNpW5bFOE8vNEa1edP65Z0/CKHdtzKUUhSarSi4v5dja0dseO3z9nRvfvfMHz6/PZiXMLHpVZxtuc+xDKG5lvNVmWVIIse5DDO4l2GLFiycpyxupkUmLix59se9FJ/+IIqb0pf/+lz757jfx+xAAAJyGef3Z3/z2H33vif8AP6V3s2C+Z6l+8/ln/eNPfPCTH9gbpZ3SWGpUavUpzbeqHcPiin6WRtHrapgoKIutI26usLj8XK94FrKcfDv8/179duLVOPkC2U/KiHA+5YB8MXMyPAfpvRa7/DzZTluMfi+uM3dTcnOrkhZ7Ola6g7Ko3nO9I9WjDWkqzaWHXtSXv37PbXfd8+izR7u48h/gMwo+I68BAMBp5j/CvR7t8o7Sz1bXjx2/f3X1haevv3b5X/1n/+zy85uzx+qzjWJbVW1IruJ1E9pRNM+l70OMixFqq/xvKt5wuj4yd2Jh+MlvBoYdJVbJXYvT9MW3G8M/lrnnUsUqq6RUPFa1yXNl7VhV41bPpLnrsUO68daHvvrNm/Y/d7iEyqoV5qIBAABeN3k9712qwmineXdoY3bssRc+96//x0suOOvqd7716nddcsUl+yatzrXOKlPKxYvFymLloSqyXovLuWtXc0pmuvSKqvbT7toSc4+L82uTBZeKQjl5pbxkvj3/7KZhcMVDsJI7uS1VTZ/6edfndu9s3nmwA0fWb77nsRvveOS+/c8fWZ9OS6V2Z3J12bjyBQAA4HWT12padfOS89yreWk3c5k0S48f0WPX3fmFr9/+trdevm/fvv/2I+e+6YJz3ZRTP65P3g4TpfLDN/5tPxfppwyJvLa8/skZBXmVj+3k52fyxUc6DET7Ym7ERpYlt+E2nuEHpBzqOvdlPutHo1FV1Y/3uvne9dvv+MGNt9x+aG0jTnb3oZ2qnrkpNYqVwql3/QAAAOAnPK+7mUJQHJm5paTUdDEe7vo2Lh3P6Zv3PF/fd/DWmzffesmFV1x2/tVXXnbh+fWoaGxqTLWSPMuTFGSVzLbnkM1sEZ0vW5x9WrHFo5+LrjZbLFNcbBopkilpsVLaimKRlcqyW650ZKu77+6HHn/8qS/cN33q6aen815xnEfLfbJiTajrWFeLbd+WVRK/NwAAAF4nea1+OHF1dw9VbCduMXdbW17J2lBVapo7N7fuvXc93HXXjj/87kff99Zf/8R7r7xg10rUcpT5XKWX1YuZY9s+Zx2u3l4c2oaTC/1OH2Fxbc1wOO15u7VDPPGZmg9rXrJiL3VSJ61u6qs3PPCVv7zh+UOrpZQXmvNLGVfNzlRyLop17VLvQWV4crSwkRoAAOD1lNemvGhfk1Ry6qSgqpGCZEU263o1y33upbia89duuuuhB+7/5DVXfei9b7/yTXtHpW5jLVMYxiPcFeQpW4yS5FmlyEwhyNrT6UuVJZkWd//0vYal0sPjjDZ87u5VlRVmJVjQVHp+XY88ufnFa2+4+e6Hp7nqtcuqKqtWUO/yUFlQWSw4z4tjcQ9S4UZFAACA101eVyVp+5TZFaVQbLgMPErSYqa4SEWes1WbYeWRo7Pf+uqtf/CN2y85/5wPvPfSt1168ZVv2bO3Uske5bWCh2ClRGUbrpHJvYqpPq3yeti0F11BCjEMB9jb6d1Lplivq8rSsy9tPbj/qRtuffz+Jw8/dfDokZn5+Cw149wVxcryxon/pIZ7d075Wyn7qe8DAADAT3hem3yxUU4aHsmLrmIupRPjHHXadAuSikIO9ZbarZxf3MzPPp1vfuHRrrv/0l3pc5+8+uMfedtSZfNeSzGOY3TV9fCwX4gn0/N0kYs8bI9eh0rKuTO36FWVoxVTlu49pM//0ZdvuuWuLrTHUnxpS+Mde9OkVWg0d1WNxhPbXDvx3wyvNgbiCiKvAQAAXi95XYZJhkXJnRidLia5LTY316UrClmVzFxBxVSNFeO8T/NZr1jtP7z+v/3ul7577/5/+KlPXHFxPXwauSut+XJdm0l+ugVisEXz9n2Wu6QSm87DLCk0OtrpS1+95U9u+MGLL61udm2vqovtzjPPPPbSqmqpjapN6tTncMr17cW0uIXmZXkNAACA109eJ422E26YGx6epSunLJ7TPIxd5haLoqzaPk4tsixLleVO7dPdyoFbHvnmXY+dd9auD151yc9d/dbL3rD7rKVqQ/LOJk1TnW5fqiLJ3YsVq+sibSR/+sjGjXc/dsPtjz/x3OHDa5tbZaeHc2wUskJfvNuYx917cz9X2rBQKiuWvShItr3H0PxkYZ+IbDMSGwAA4PWS1wq1JHmRle011sPs9Yn7UJTCruGHLnKvkil7P63KvPG+zPsuTnJYCUrHPK8/u/rkE3/1e5///fdfceFnPvXR9131tvN2N8fneU8bT6cvlSlLxWQxxnnR488e/MO/+MY373jo2c24ppVUL+dqr2Yj1a36XpLqoNlmnk5D9LYptXdKs5T6rt4tuduJwZAgs+3/lTSsEKGvAQAAXid5bWW+eOtkwoUfuiimf9m/k4cfWyWr0uJSGTdZUTXNleLOLXtDqC/65oH+9n97xwXnPfOrf/+aj1+zdyqNpco18VxppjxX6tUsKdR9qXMMw4Gtn7yWZXFhTSWPSlKS52TLr/INgtyU7eQZ/N/2DKUXmYpCOuUnquXBO5W5ylzeeXPe4szYO3mWZZWsGJVTyrlqJ5ul6mObTA881/3Btbfccu+j+w+tz8JbvG4Xm0OyWZwqzRbH0Gn48pq7zVI7Uytb0YkrevzES33i7cWjjfyuAAAAeD3l9Y/JkMSLaxzdZC4325htPfzY4//mt5/6/O9P3nfRng++/+1Xv/2ic1ZsyesqVGo8ePEik0eXe6mChvEUnZwCH5o7SmaqwvZP9orbarYvcvm73Q7pSZ6CVZUqWUiSS1kmaxSiWWtyz27mXpLJFaKsKtHmRUWh1LYx1YNPHrj1gRceeGT/3Y88/dyxPsVRbna4B3kZRrE5cgYAACCvf4S8tmw+rJALknI08xDqUbB6s59vrB69/u71r3z3nr1L9ad+7upf//RH952hytXa4qjci7r5tBlXw6aM7XYe5pJjUXAFt5OnvS+vV9s+6S5/14/Wi5SCuTzWVmUpS0XmVskqSdV0PTSNxegWu2Ib0xzamKKS9J0fvPgHX/zKDx47cHQeU7Z6ZVfZMZl2xYsUozybF1MJXrI1/JoGAAAgr19TXg8H2BbkRRbquu671M87U4rK7tpKapszXurnf/rXdz34xHNvPHPnv/znv3LBbqWZrO/2rDSjUSsv8rI4h3aXTFaZSaqG99ZDQHtY5Pcr95EE/7sssbNqceHi8HeeK4u2PYcxnIG7SaGa9WmWVY+rMImrnb75/YO33Hnfd+9+4IUjx8PkjL6ZdPN+nky9FKKqWspyj0rBc/BMXgMAAJDXrzGvTe5WpCwLcu+6JAvWjkNwKykol2bX1nQ6tfFGnw89fKR55ND37v/Nd192wVWXn3f12y9W24yqWFuMVioV814qUlFxBQ8WF+MiiwV/Zfvs+uSGDd/+h39rXncWe8VKqqUgV+nlfZSiBV8ck4eNuBKk1MQj6+nO2598cP+LN97x0IPPHtnorK+WymiXl1B6KTaqG6W0+Ik9m9y8BC/RE7+gAQAAyOvXxOTmcrdh5YiZLCiYK+TcZ5dipVmn2HjdptksVUtl3Dx2/Ojztz913c3374jXfvQD7/mnn/7gpW/aVSu2ihOroyd5LyvyYkrRYjh5wYot5kB8WGe3eLjy7zjsnKS55FJc3AVf5MMAdjCrhn3WG7WOz3TtDT/4s2u/8dTzR2elys2OXO/0ybifZYVWo0qzDeWkYItBFS/yYotDdxVFfkEDAACQ16+JnzxFNpcPl6yXYRK7GjZpVOpLKaWXqkZWdZ0r7jzm81hNtsr0Czc+eN2tD12075zLL3zzh9+976rLLthdV0sh1lasJHNXKF6Sh0auMMyFDA8RhnDi3sm/Ia9LWYxlm1krr+TBPXreLuN6btXcQ+/29MGN+x5+4hv7N+66+56Dh454bOfVHvcqxVEuUV1WDFIOs62oqULw3BULw0oQLXYZhuI1Ny0CAACQ16+5rk0W5HbibFku13Zyu8lUe59VkltRXBw5W3TFFEuykSkfX19bfeLYY4cf+9Prb9q3Z/KRD7znH3383W86s21jHElRSrmfZTW1apPcrJQQJTv1dvJ/b1u7ewjBzCTFbj2GuRRljULdebOWLTW682n95bfu+Itv3Lg2TTMbleKj8TlZsUSrR23ampkkleBZUuPT2qfDMEmxmC0UhWLRZUW1h8V3GgAAACCvX4MgLYYzTFo86ejBT3nScNgIErwUpcUTkCeW6FnlCs3OM7u0deDw8TaOntsMf3L9979/533/9Jd//pc/dNGOSltbWmlriypSkmJQCJU8/60ZW0oJ4WXb+opK8CQPMvPYbkqHkv7X37nhS9+6M9XLuT2zn8SR5ZTyLEtdp7qpFKXgKiY35WHT9olvLqQSNJzYSwqn3LxY+DUNAABAXr8GNgwcy2Xutlj8XEqRm7lJbr01LpmCeVGZmYYtfieGOiz1SQphvNLLD85L8Prgge7+3/ny//PllQ9cdfnbLz3rykvffM7utgmKriYopFxbilWUu0ymYK8W2rY4Ulff9zFGSXMthTjZ6MJ9Txx68JmHb7rnme/c/dix0nbtGbnIN+YaLXXTLcWqbtoyakrJ82kn2x4wl1ylt7q3WievwjHJfPH8pZgMAQAAIK9/FMPptQ8DyLZ9lD3MYWdJ8hwmcpf66CV4b64gLya5uZkrln7m5rEdZ2uHiYsUbKtMt16cPvH1W0d/1Z+9a/mf/+I73/+et1/yxh1ZCjHGIMkXF9FIerWnCYfT62E4JIRQSjlc8vV35y9++dqHn3lxfZaOz4rXK3XbBrM65FDlnFabdjTtUr/eqapVNRomvoPJrZi5glS5tafsEHzF1eXOtTIAAADk9Y/Aw6mJGVyu4kE6sVnDhjsdg3s2V1Q2L9FVLBQ3l9dNTCX3s7naRu1ESVKRjbsgzWdb3Syl47/5f/6b777tin/4qU+8+8rL37CzPXb82M4dO/7mj8u2SZrP588+++z/e+P+z99y4MXV415PutyE5bGn1Oei6UYdy3IT5lvHSn1WYzGMmqyYJOWsUEnDYbW5huXZtVTkPqw3WVxNAwAAgJ/AvDb1wWevn7Z+2ZtuKqdMRwxTIMqrJ96TbbiE/NTD5pJdCiE2km9otqFh3MQkqW9GakZHpI09H/nK0/Ov/e/f2rPj1p9512Xvf+vut19x2UV7R7sbVbmrbRbk3h+z0Khqe41mVs9DOLBWnnz+0K0PHvjm9+5/7tDh9b6eWqvYquQYpH4jDh932xTpeJHGZ8pdSlLScCQef7icN6SN0+kXX/DkDLUAAIDTNa891KUa/VR98u7+w+96xTtSVoijKjYHN/uvfvuOb3x75tM/+KUPveezv/qxqy7aObamy9rRLmcpSb104Jiu+/bd133ntgOHjq5O0zw3qqtSjbO//A8K7JVZafZTF5px/blQuAoHAACcpnkdSop5/lOe1yeGOk7mdQyllGJexahQp5z3nHXuX3/vzh/c/YNP/cI1/+DTHz9vz+JIeT3pzvtf+MKfX3fL3Q9upKrz2O44czyZdCnnXCrrX/ZTFyevd7ZeB+bFAQDAacVOJOZv3/DIrY8f/un65O2Vh8h+cnX2tqZOKatkM1VWguc875Yrq9THND/7jF17du989zuumM7mDz+2/8FH9ncevZp0qrLHEkLy4Br2X7+iI1+ZleWnb4h6uaz/i19815VvPovfhwAA4DTM65nU/9S/HD+8fSNvb73LUp9UslZauauxxYXpnhSiUlEVF8PSafu/0/t2xP/QhhEmjiXNpWXXiNcCAACclnkt7xcb7fCy4t4arnuUoitKQS53C8Md7IsN2sXL8C6TJAvD45ZuJzK6nLLLDwuzMKpfdbUhAADA6ZDXAAAAAH40gZcAAAAAIK8BAAAA8hoAAAAgrwEAAACQ1wAAAAAAAACA1yEW8wEAAAA/NgyHAAAAAOQ1AAAAQF4DAAAA5DUAAAAA8hoAAAAgrwEAAADyGgAAACCvAQAAAJDXAAAAAHkNAAAAkNcAAAAAyGsAAACAvAYAAADIawAAAIC8BgAAAEBeAwAAAOQ1AAAAQF4DAAAAIK8BAAAA8hoAAAAgrwEAAADyGgAAAAB5DQAAAJDXAAAAAHkNAAAAgLwGAAAAyGsAAACAvAYAAADIawAAAADkNQAAAEBeAwAAAOQ1AAAAAPIaAAAAIK8BAAAA8hoAAAAgrwEAAACQ1wAAAAB5DQAAAJDXAAAAAMhrAAAAgLwGAAAAyGsAAACAvAYAAABAXgMAAADkNQAAAEBeAwAAACCvAQAAAPIaAAAAIK8BAAAA8hoAAAAAeQ0AAACQ1wAAAAB5DQAAAJDXvAQAAAAAeQ0AAACQ1wAAAAB5DQAAAIC8BgAAAMhrAAAAgLwGAAAAyGsAAAAA5DUAAABAXgMAAADkNQAAAADyGgAAACCvAQAAAPIaAAAAIK8BAAAAkNcAAAAAeQ0AAACQ1wAAAADIawAAAIC8BgAAAMhrAAAAgLwGAAAAQF4DAAAA5DUAAABAXgMAAAAgrwEAAADyGgAAACCvAQAAAPIaAAAAAHkNAAAAkNcAAAAAeQ0AAACAvAYAAADIawAAAIC8BgAAAMhrAAAAAOQ1AAAAQF4DAAAA5DUAAAAA8hoAAAAgrwEAAADyGgAAACCvAQAAAJDXAAAAAHkNAAAAkNcAAAAAyGsAAACAvAYAAADIawAAAIC8BgAAAEBeAwAAAOQ1AAAAQF4DAAAA5DUAAAAA8hoAAAAgrwEAAADyGgAAAAB5DQAAAJDXAAAAAHkNAAAAkNcAAAAAyGsAAACAvAYAAADIawAAAADkNQAAAEBeAwAAAOQ1AAAAQF4DAAAAIK8BAAAA8hoAAAAgrwEAAACQ1wAAAAB5DQAAAJDXAAAAAHkNAAAAgLwGAAAAyGsAAACAvAYAAABAXgMAAADkNQAAAEBeAwAAAOQ1AAAAAPIaAAAAIK8BAAAA8hoAAAAAeQ0AAACQ1wAAAAB5DQAAAJDXAAAAAMhrAAAAgLwGAAAAyGsAAAAA5DUAAABAXgMAAADkNQAAAEBeAwAAACCvAQAAAPIaAAAAIK8BAAAAkNcAAAAAeQ0AAACQ1wAAAAB5DQAAAIC8BgAAAMhrAAAAgLwGAAAAyGsAAAAA5DUAAABAXgMAAADkNQAAAADyGgAAACCvAQAAAPIaAAAAIK8BAAAAkNcAAAAAeQ0AAACQ1wAAAADIawAAAIC8BgAAAMhrAAAAgLwGAAAAQF4DAAAA5DUAAABAXgMAAAAgrwEAAADyGgAAACCvAQAAAPIaAAAAAHkNAAAAkNcAAAAAeQ0AAACAvAYAAADIawAAAIC8BgAAAMhrAAAAAOQ1AAAAQF4DAAAA5DUAAAAA8hoAAAAgrwEAAADyGgAAACCvAQAAAJDXAAAAAHkNAAAAkNcAAAAAyGsAAACAvAYAAADIawAAAIC8BgAAAEBeAwAAAOQ1AAAAQF4DAAAAIK8BAAAA8hoAAAAgrwEAAADyGgAAAAB5DQAAAJDXAAAAAHkNAAAAkNcAAAAAyGsAAACAvAYAAADIawAAAADkNQAAAEBeAwAAAOQ1AAAAQF4DAAAAIK8BAAAA8hoAAAAgrwEAAAD8e1Un3jIzXg4AAADgNXD3RVSffOtzf87rAgAAALzGwv6/fkUMhwAAAAA/RuQ1AAAAQF4DAAAA5DUAAABAXgMAAAAgrwEAAADyGgAAACCvAQAAAPIaAAAAAHkNAAAAkNcAAAAAeQ0AAACAvAYAAADIawAAAIC8BgAAAMhrAAAAAOQ1AAAAQF4DAAAA5DUAAAAA8hoAAAAgrwEAAADyGgAAACCvAQAAAJDXAAAAAHkNAAAAkNcAAAAAyGsAAACAvAYAAADIawAAAIC8BgAAAEBeAwAAAP9xmbsv3jLj5QAAAABeg5NRfeItAAAAAD8ihkMAAAAA8hoAAAAgrwEAAADyGgAAAAB5DQAAAJDXAAAAAHkNAAAAkNcAAAAAyGsAAACAvAYAAADIawAAAADkNQAAAEBeAwAAAOQ1AAAAQF4DAAAAIK8BAAAA8hoAAAAgrwEAAACQ1wAAAAB5DQAAAJDXAAAAAHkNAAAAgLwGAAAAyGsAAACAvAYAAABAXgMAAADkNQAAAEBeAwAAAOQ1AAAAAPIaAAAAIK8BAACA00R14i0z4+UAAAAAXgN3H97g9BoAAAD4sbEToQ0AAADgR8TpNQAAAEBeAwAAAOQ1AAAAQF4DAAAAIK8BAAAA8hoAAAAgrwEAAADyGgAAAAB5DQAAAJDXAAAAAHkNAAAAgLwGAAAAyGsAAACAvAYAAADIawAAAADkNQAAAEBeAwAAAOQ1AAAAAPIaAAAAIK8BAAAA8hoAAAAgrwEAAACQ1wAAAAB5DQAAAJDXAAAAAMhrAAAAgLwGAAAAyGsAAACAvAYAAABAXgMAAADkNQAAAHCaqE68ZWa8HAAAAMBr4O7DG5xeAwAAAD82diK0AQAAAPyIOL0GAAAAyGsAAACAvAYAAADIawAAAADkNQAAAEBeAwAAAOQ1AAAAQF4DAAAAIK8BAAAA8hoAAAAgrwEAAACQ1wAAAAB5DQAAAJDXAAAAAHkNAAAAgLwGAAAAyGsAAACAvAYAAABAXgMAAADkNQAAAEBeAwAAAOQ1AAAAAPIaAAAAIK8BAAAA8hoAAAAAeQ0AAACQ1wAAAAB5DQAAAJDXAAAAAF6Tavg/M+O1AAAAAF4bdx/e+P8AAw+9j/nU18wAAAAASUVORK5CYII="/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">24<span class="ls0"> </span></div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">Na dzień <span class="_ _2"></span>31 grud<span class="_ _2"></span>nia 202<span class="_ _2"></span><span class="ff1">5 r. <span class="_ _2"></span>TOYA S<span class="_ _2"></span>.A. <span class="_ _2"></span>w 87</span>% <span class="_ _2"></span>finansowała <span class="_ _2"></span>dział<span class="_ _2"></span>alność kap<span class="_ _2"></span>itałem własnym (<span class="_ _2"></span><span class="ff1">80% <span class="_ _2"></span>na 3<span class="_ _2"></span>1 grudnia <span class="_ _2"></span>202<span class="_ _2"></span>4 r.). </span></div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">Spółka na ten dzień nie posiadała <span class="_ _2"></span>zadłużenia z tytułu<span class="ff1"> <span class="_ _2"></span></span>kredytów bankowych<span class="ff1 lsf">. </span>Ws<span class="_ _2"></span>kaźnik zadłużenia długoterminowego na </div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">dzień  31 <span class="_ _f"> </span>grudnia  202<span class="ff1">5  r. <span class="_ _f"> </span>wynosi  0,8%. <span class="_ _f"> </span></span>Zadłużenie  to <span class="_ _f"> </span>wynika  głównie  z <span class="_ _f"> </span>zawartych  u<span class="_ _0"></span>mów  le<span class="_ _0"></span>asingowych  o  okresie </div><div class="t m0 x6 hc yd9 ff4 fs3 fc0 sc0 ls0 ws0">obowiązywania dł<span class="_ _2"></span>uższym niż 12 miesięcy. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y29b ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y4c ff3 fs3 fc0 sc0 ls0 ws0">Wskaźniki sprawno<span class="_ _2"></span>ści zarządzania TOYA S.A.<span class="_ _2"></span><span class="ff2"> </span></div></div><div class="c x6 y3ba w45 h31"><div class="t m0 x69 hf y3bb ff3 fs7 fc3 sc0 ls0 ws0">Za okres 12 mi<span class="_ _0"></span>esięcy zakończony 31 <span class="_ _0"></span>grudnia<span class="ff2"> </span></div></div><div class="c x6a y3ba w46 h31"><div class="t m0 xc7 hf y1d4 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">5 </span></div></div><div class="c xd4 y3ba w47 h31"><div class="t m0 xda hf y1d4 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">4 </span></div></div><div class="c x6 y36e w45 h58"><div class="t m0 x6d h11 y3bc ff1 fs7 fc0 sc0 ls0 ws0">Okres o<span class="_ _0"></span>brotu zapasami (w dniac<span class="_ _0"></span>h) </div></div><div class="c x6a y36e w46 h58"><div class="t m0 xdb h11 y3bc ff1 fs7 fc0 sc0 lsd ws0">173<span class="ls0"> </span></div></div><div class="c xd4 y36e w47 h58"><div class="t m0 xdc h11 y3bc ff1 fs7 fc0 sc0 lsd ws0">188<span class="ls0"> </span></div></div><div class="c x6 y3bd w45 h31"><div class="t m0 x6d h11 y2b9 ff4 fs7 fc0 sc0 ls0 ws0">Okres sp<span class="_ _0"></span>ływu należności (<span class="_ _0"></span>w dniach)<span class="ff1"> </span></div></div><div class="c x6a y3bd w46 h31"><div class="t m0 xdd h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">26<span class="ls0"> </span></div></div><div class="c xd4 y3bd w47 h31"><div class="t m0 x41 h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">30<span class="ls0"> </span></div></div><div class="c x6 y3be w45 h2e"><div class="t m0 x6d h11 y27e ff4 fs7 fc0 sc0 ls0 ws0">Okres sp<span class="_ _0"></span>łaty zobowiązań (w dni<span class="_ _0"></span>ach)<span class="ff1"> </span></div></div><div class="c x6a y3be w46 h2e"><div class="t m0 xdd h11 y27e ff1 fs7 fc0 sc0 lsd ws0">21<span class="ls0"> </span></div></div><div class="c xd4 y3be w47 h2e"><div class="t m0 x41 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">41<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x83 hc y3bf ff1 fs3 fc0 sc0 ls0 ws0">Legenda: </div><div class="t m0 x83 h11 y3c0 ff1 fs7 fc0 sc0 ls0 ws0">Okres o<span class="_ _0"></span>brotu zapasami (w dniac<span class="_ _0"></span>h) <span class="ff4">–</span> <span class="ff4">stosunek<span class="_ _0"></span> zapasów na koniec o<span class="_ _0"></span>kresu pomnożonych przez 3<span class="_ _0"></span>60 dni do przyc<span class="_ _0"></span>hodów ze sprzedaży<span class="ff1"> </span></span></div><div class="t m0 x83 h11 y3c1 ff4 fs7 fc0 sc0 ls0 ws0">Okres <span class="_ _e"></span>spływu <span class="_ _e"></span>należności <span class="_ _e"></span>(w <span class="_ _e"></span>dn<span class="_ _2"></span>iach) <span class="_ _e"></span>–<span class="ff1"> <span class="_ _4"></span></span>stosunek <span class="_ _e"></span>krótkotermino<span class="_ _0"></span>wych <span class="_ _e"></span>należności <span class="_ _e"></span>z<span class="_ _2"></span> <span class="_ _e"></span>tytułu <span class="_ _e"></span>dostaw <span class="_ _e"></span>i <span class="_ _4"></span>usług <span class="_ _4"></span>oraz <span class="_ _e"></span>pozostałych <span class="_ _e"></span>należności <span class="_ _2"></span>na <span class="_ _4"></span>koniec </div><div class="t m0 x83 h11 y3c2 ff4 fs7 fc0 sc0 ls0 ws0">okresu p<span class="_ _0"></span>omnożonych przez 360 dni d<span class="_ _0"></span>o przychodów ze s<span class="_ _0"></span>przedaży<span class="ff1"> </span></div><div class="t m0 x83 h11 y3c3 ff4 fs7 fc0 sc0 ls0 ws0">Okres sp<span class="_ _0"></span>łaty zobowiązań (w dni<span class="_ _0"></span>ach) –<span class="ff1"> </span>st<span class="_ _0"></span>osunek zobo<span class="_ _0"></span>wiązań z tytułu <span class="_ _0"></span>dostaw i usług<span class="_ _0"></span> oraz pozost<span class="_ _0"></span>ałych zobowią<span class="_ _0"></span>zań na koni<span class="_ _0"></span>ec okresu po<span class="_ _0"></span>mnożonych </div><div class="t m0 x83 h11 y3c4 ff4 fs7 fc0 sc0 ls0 ws0">przez 360 dni do pr<span class="_ _0"></span>zychodów ze sprz<span class="_ _0"></span>edaży<span class="ff1"> </span></div><div class="t m0 x6 hc y3c5 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y3c6 ff1 fs3 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>2025 <span class="ff4">r. <span class="_ _2"></span>okr<span class="_ _2"></span>es <span class="_ _2"></span>spłaty <span class="_ _2"></span>zobowiązań <span class="_ _2"></span>był <span class="_ _e"></span>krótszy</span> <span class="_ _2"></span><span class="ff4">niż <span class="_ _2"></span>okres <span class="_ _2"></span>spływu <span class="_ _2"></span>należności. <span class="_ _2"></span>Oznacza <span class="_ _2"></span>to, <span class="_ _2"></span>że <span class="_ _2"></span>Spółka <span class="_ _2"></span>udzielała <span class="_ _2"></span>odbiorco<span class="_ _2"></span>m </span></div><div class="t m0 x6 hc y3c7 ff4 fs3 fc0 sc0 ls0 ws0">dłuższego<span class="_ _2"></span><span class="ff1"> <span class="_ _2"></span></span>kr<span class="_ _2"></span>edytu <span class="_ _e"></span>kupieckiego, <span class="_ _e"></span>niż <span class="_ _e"></span>sama <span class="_ _e"></span>otrzy<span class="_ _2"></span>mywała <span class="_ _e"></span>od <span class="_ _2"></span>do<span class="_ _2"></span>stawców. <span class="_ _e"></span>Jednocześnie <span class="_ _e"></span>okres<span class="_ _2"></span> <span class="_ _2"></span>ob<span class="_ _2"></span>rotu <span class="_ _e"></span>zapasami <span class="_ _e"></span>w <span class="_ _e"></span>2024 <span class="_ _e"></span>r. </div><div class="t m0 x6 hc y3c8 ff4 fs3 fc0 sc0 ls0 ws0">spadł<span class="_ _2"></span><span class="ff1"> do poziomu 1<span class="ls7">73</span> </span>dni, <span class="_ _2"></span>głównie ze względu na n<span class="_ _2"></span>iższy<span class="ff1"> poziom </span>zaku<span class="_ _2"></span>pów zrealizowanych w p<span class="_ _2"></span>orównaniu do 202<span class="_ _2"></span><span class="ff1">4 <span class="lsc">r.</span> </span></div><div class="t m0 x6 hc y3c9 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y3ca ff4 fs3 fc0 sc0 ls0 ws0">Spółka  kon<span class="_ _2"></span>sekwentnie  prowadzi  dział<span class="_ _2"></span>ania  mające  na  celu <span class="_ _1c"> </span>dostosowanie  oferty  d<span class="_ _2"></span>o  potrzeb  klientów,  zwi<span class="_ _2"></span>ększenie </div><div class="t m0 x6 hc y327 ff4 fs3 fc0 sc0 ls0 ws0">efektywności operacyjnej całe<span class="_ _2"></span>j grupy sp<span class="_ _2"></span>rzedażowej oraz ciągłe doskonalenie pro<span class="_ _2"></span>cesów logistycznych.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h7 y3cb ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y3cc ff3 fs3 fc0 sc0 ls0 ws0">Sezonowość<span class="ff2"> </span></div><div class="t m0 x6 hc y3cd ff4 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _7"></span>posiada <span class="_ _4"></span>w <span class="_ _4"></span>swojej <span class="_ _7"></span>ofercie <span class="_ _4"></span>produkty <span class="_ _4"></span>s<span class="_ _2"></span>ezonowe. <span class="_ _4"></span>Ze <span class="_ _7"></span>względu <span class="_ _4"></span>jednak <span class="_ _7"></span>na <span class="_ _4"></span>ograniczoną <span class="_ _4"></span>ich <span class="_ _7"></span>wartość, <span class="_ _4"></span>szeroką <span class="_ _7"></span>ofertę </div><div class="t m0 x6 hc y3ce ff4 fs3 fc0 sc0 ls0 ws0">innych <span class="_ _e"></span>p<span class="_ _2"></span>roduktów, <span class="_ _e"></span>na <span class="_ _e"></span>które <span class="_ _e"></span>pop<span class="_ _2"></span>yt <span class="_ _e"></span>występuje <span class="_ _e"></span>przez <span class="_ _4"></span>cały <span class="_ _e"></span>rok <span class="_ _e"></span>oraz <span class="_ _4"></span>ze <span class="_ _e"></span>względu <span class="_ _e"></span>n<span class="_ _2"></span>a <span class="_ _e"></span>zróżnicowaną <span class="_ _e"></span>geograficzne <span class="_ _4"></span>sprzedaż, </div><div class="t m0 x6 hc y3cf ff4 fs3 fc0 sc0 ls0 ws0">sezonowość nie wys<span class="_ _2"></span>tępuje.<span class="ff1"> </span></div><div class="t m0 xd hb y3d0 ff2 fs6 fc0 sc0 ls9 ws0">4.3.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff2">INFORMACJA O MAR<span class="_ _0"></span>KACH <span class="ff3">WŁASNYCH<span class="_ _0"></span><span class="ff2"> </span></span></span></span></div><div class="t m0 x6 hc y3d1 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y3d2 ff1 fs3 fc0 sc0 ls0 ws0">Grupa TOYA <span class="ff4">oferuj<span class="_ _2"></span>e szeroką gamę asorty<span class="_ _2"></span>mentową sprzedawaną <span class="_ _2"></span>pod własny<span class="_ _2"></span>mi markami:<span class="_ _2"></span></span> </div><div class="t m0 x83 hc y3d3 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _b"> </span><span class="ff4">YATO (narzędzia akumulatoro<span class="_ _2"></span>we, elektryczne, spalinowe, pn<span class="_ _2"></span>eumatyczne i<span class="_ _2"></span><span class="ff1"> </span>ręczne, artykuł<span class="_ _2"></span>y BHP), <span class="ff1"> </span></span></span></div><div class="t m0 x83 hc y3d4 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _b"> </span><span class="ff4">VOREL (narzędzia ręczne wars<span class="_ _2"></span>ztatowe i budowlane), <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x83 hc y1ed ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _b"> </span><span class="ff4">LUND (elektronarzędzia), <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x83 hc y3d5 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _b"> </span><span class="ff4">STHOR (elektronarzędzia), <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x83 hc y3d6 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _b"> </span><span class="ff4">FALA (wyposażenie łazienek<span class="_ _2"></span>),<span class="ff1"> </span></span></span></div><div class="t m0 x83 hc y3d7 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _b"> </span><span class="ff4">FLO (ręczne i spalino<span class="_ _2"></span>we narzędzia ogrodowe, elektronar<span class="_ _2"></span>zędzia ogrodowe), <span class="_ _e"></span><span class="ff1"> </span></span></span></div><div class="t m0 x6 hc y3d8 ff1 fs3 fc9 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y3d9 ff4 fs3 fc0 sc0 ls0 ws0">Najbardziej <span class="_ _e"></span>rentowną <span class="_ _e"></span>marką <span class="_ _e"></span>jes<span class="_ _2"></span>t <span class="_ _e"></span>YATO. <span class="_ _e"></span>Grupa <span class="_ _e"></span>corocznie <span class="_ _e"></span>odn<span class="_ _2"></span>otowuje <span class="_ _e"></span>wzrost <span class="_ _e"></span>wolumenu <span class="_ _e"></span>sprzed<span class="_ _2"></span>aży <span class="_ _e"></span>tej <span class="_ _e"></span>marki <span class="_ _e"></span>na <span class="_ _e"></span>rynku </div><div class="t m0 x6 hc y3da ff1 fs3 fc0 sc0 ls0 ws0">krajowym i zagraniczny<span class="_ _2"></span>m.  </div><div class="t m0 x6 hc y3db ff4 fs3 fc0 sc0 ls0 ws0">Wartość <span class="_ _14"> </span>przy<span class="_ _2"></span>chodów <span class="_ _14"> </span>ze <span class="_ _14"> </span>sprzedaży <span class="_ _18"> </span>w <span class="_ _14"> </span>działalnoś<span class="_ _2"></span>ci <span class="_ _14"> </span>podstawowej<span class="ff1"> <span class="_ _18"> </span></span>Spółki <span class="_ _18"> </span>oraz<span class="ff1"> <span class="_ _18"> </span></span>Grupy <span class="_ _14"> </span>Kapitałowej <span class="_ _14"> </span>w <span class="_ _14"> </span>pod<span class="_ _2"></span>ziale <span class="_ _14"> </span>na </div><div class="t m0 x6 hc y3dc ff4 fs3 fc0 sc0 ls0 ws0">sprzedawane marki za <span class="_ _2"></span>każdy rok obrotowy p<span class="_ _2"></span>rzedstawia<span class="_ _2"></span><span class="ls12">ją</span><span class="ff1"> </span>poniższ<span class="ff1">e tabele:<span class="_ _2"></span> </span></div><div class="t m0 x6 hc y3dd ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y3de ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y3df ff1 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf19" class="pf w0 h0" ><div class="pc pc19 w0 h0"><img class="bi x2 y3e0 w3 h59" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">25<span class="ls0"> </span></div><div class="t m0 x6 h7 yc ff3 fs3 fc0 sc0 ls0 ws0">Struktura <span class="_ _1b"> </span>i <span class="_ _1b"> </span>wielkość <span class="_ _1b"> </span>przycho<span class="_ _2"></span>dów <span class="_ _1b"> </span>ze <span class="_ _1b"> </span>sprzedaży <span class="_ _1b"> </span>z <span class="_ _1b"> </span>działalności <span class="_ _1b"> </span>podstawowe<span class="_ _2"></span>j <span class="_ _1b"> </span>(handlowej) <span class="_ _1b"> </span>Grup<span class="_ _2"></span>y <span class="_ _1b"> </span>Kapitałowej <span class="_ _e"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 y341 ff2 fs3 fc0 sc0 ls0 ws0">w podziale na mar<span class="_ _2"></span>ki. </div></div><div class="c x6 y3e1 w48 h39"><div class="t m0 x69 hf y8b ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">za okres 12 miesięc<span class="_ _0"></span>y zakończony 31 <span class="_ _0"></span>grudnia<span class="ff2"> </span></span></div></div><div class="c xb5 y3e1 w49 h39"><div class="t m0 xdd hf y8b ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">5 </span></div></div><div class="c xde y3e1 w4a h39"><div class="t m0 x7d hf y8b ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">udział %</span> </div></div><div class="c xdf y3e1 w4b h39"><div class="t m0 xdd hf y8b ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">4  </span></div></div><div class="c xe0 y3e1 w4c h39"><div class="t m0 xe1 hf y8b ff3 fs7 fc3 sc0 ls0 ws0">udział %<span class="ff2"> </span></div></div><div class="c x6 y3e2 w48 h33"><div class="t m0 x69 h11 y37a ff1 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c xb5 y3e2 w49 h33"><div class="t m0 xf h11 y8b ff4 fs7 fc3 sc0 ls0 ws0">tys. zł<span class="ff1"> </span></div></div><div class="c xde y3e2 w4a h33"><div class="t m0 x3d h11 y8b ff1 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c xdf y3e2 w4b h33"><div class="t m0 xf h11 y8b ff4 fs7 fc3 sc0 ls0 ws0">tys. zł<span class="ff1"> </span></div></div><div class="c xe0 y3e2 w4c h33"><div class="t m0 x3d h11 y8b ff1 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x6 y3e3 w48 h33"><div class="t m0 x69 h11 y37a ff1 fs7 fc0 sc0 ls0 ws0">YATO </div></div><div class="c xb5 y3e3 w49 h33"><div class="t m0 xe2 h11 y37a ff1 fs7 fc0 sc0 ls0 ws0">755 729 </div></div><div class="c xde y3e3 w4a h33"><div class="t m0 x1e h11 y37a ff1 fs7 fc0 sc0 lsd ws0">83%<span class="ls0"> </span></div></div><div class="c xdf y3e3 w4b h33"><div class="t m0 xe2 h11 y37a ff1 fs7 fc0 sc0 ls0 ws0">658 311 </div></div><div class="c xe0 y3e3 w4c h33"><div class="t m0 x1e h11 y37a ff1 fs7 fc0 sc0 lsd ws0">80%<span class="ls0"> </span></div></div><div class="c x6 y3e4 w48 h33"><div class="t m0 x69 h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">VOREL </div></div><div class="c xb5 y3e4 w49 h33"><div class="t m0 xd h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">83 626 </div></div><div class="c xde y3e4 w4a h33"><div class="t m0 xe3 h11 y271 ff1 fs7 fc0 sc0 lsd ws0">9%<span class="ls0"> </span></div></div><div class="c xdf y3e4 w4b h33"><div class="t m0 xd h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">91 368 </div></div><div class="c xe0 y3e4 w4c h33"><div class="t m0 x1e h11 y271 ff1 fs7 fc0 sc0 lsd ws0">11%<span class="ls0"> </span></div></div><div class="c x6 y3e5 w48 h33"><div class="t m0 x69 h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">LUND </div></div><div class="c xb5 y3e5 w49 h33"><div class="t m0 xd h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">17 310 </div></div><div class="c xde y3e5 w4a h33"><div class="t m0 xe3 h11 y271 ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c xdf y3e5 w4b h33"><div class="t m0 xd h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">21 422 </div></div><div class="c xe0 y3e5 w4c h33"><div class="t m0 xe3 h11 y271 ff1 fs7 fc0 sc0 lsd ws0">3%<span class="ls0"> </span></div></div><div class="c x6 y3e6 w48 h33"><div class="t m0 x69 h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">FALA </div></div><div class="c xb5 y3e6 w49 h33"><div class="t m0 xd h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">12 126 </div></div><div class="c xde y3e6 w4a h33"><div class="t m0 xe3 h11 y271 ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c xdf y3e6 w4b h33"><div class="t m0 xd h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">13 287 </div></div><div class="c xe0 y3e6 w4c h33"><div class="t m0 xe3 h11 y271 ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x6 y3e7 w48 h33"><div class="t m0 x69 h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">FLO </div></div><div class="c xb5 y3e7 w49 h33"><div class="t m0 xd h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">12 713 </div></div><div class="c xde y3e7 w4a h33"><div class="t m0 xe3 h11 y271 ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c xdf y3e7 w4b h33"><div class="t m0 xd h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">15 631 </div></div><div class="c xe0 y3e7 w4c h33"><div class="t m0 xe3 h11 y271 ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x6 y147 w48 h33"><div class="t m0 x69 h11 y37a ff1 fs7 fc0 sc0 ls0 ws0">STHOR </div></div><div class="c xb5 y147 w49 h33"><div class="t m0 xd h11 y37a ff1 fs7 fc0 sc0 ls0 ws0">14 238 </div></div><div class="c xde y147 w4a h33"><div class="t m0 xe3 h11 y37a ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c xdf y147 w4b h33"><div class="t m0 xd h11 y37a ff1 fs7 fc0 sc0 ls0 ws0">15 648 </div></div><div class="c xe0 y147 w4c h33"><div class="t m0 xe3 h11 y37a ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x6 y3e8 w48 h5a"><div class="t m0 x69 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">pozostałe<span class="ff1"> </span></div></div><div class="c xb5 y3e8 w49 h5a"><div class="t m0 xd h11 y3e9 ff1 fs7 fc0 sc0 ls0 ws0">11 963 </div></div><div class="c xde y3e8 w4a h5a"><div class="t m0 xe3 h11 y3e9 ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c xdf y3e8 w4b h5a"><div class="t m0 xf h11 y3e9 ff1 fs7 fc0 sc0 ls0 ws0">5 341 </div></div><div class="c xe0 y3e8 w4c h5a"><div class="t m0 xe3 h11 y3e9 ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c x6 y3ea w48 h5a"><div class="t m0 x69 hf y3eb ff2 fs7 fc0 sc0 ls0 ws0">SUMA </div></div><div class="c xb5 y3ea w49 h5a"><div class="t m0 xe2 hf y3eb ff2 fs7 fc0 sc0 ls0 ws0">907 705 </div></div><div class="c xde y3ea w4a h5a"><div class="t m0 xe4 hf y3eb ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0"> </span></div></div><div class="c xdf y3ea w4b h5a"><div class="t m0 xe2 hf y3eb ff2 fs7 fc0 sc0 ls0 ws0">821 008 </div></div><div class="c xe0 y3ea w4c h5a"><div class="t m0 xe4 hf y3eb ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc y3ec ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y3ed ff3 fs3 fc0 sc0 ls0 ws0">Struktura <span class="_ _1d"> </span>i <span class="_ _1d"> </span>wielkość <span class="_ _1d"> </span>p<span class="_ _2"></span>rzychodów <span class="_ _1d"> </span>ze <span class="_ _1d"> </span>spr<span class="_ _2"></span>zedaży <span class="_ _1d"> </span>z <span class="_ _1d"> </span>działalności <span class="_ _1d"> </span>podstawowe<span class="_ _2"></span>j <span class="_ _1b"> </span>(h<span class="_ _2"></span>andlowej) <span class="_ _1d"> </span>Spółki <span class="_ _1d"> </span>TOY<span class="_ _2"></span>A <span class="_ _1d"> </span>S.A. <span class="_ _e"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 y3ee ff2 fs3 fc0 sc0 ls0 ws0">w podziale na mar<span class="_ _2"></span>ki. </div><div class="t m0 x6 hc y3ef ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y3f0 w48 h39"><div class="t m0 x69 hf y8b ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">za okres 12 miesięc<span class="_ _0"></span>y zakończony 31 <span class="_ _0"></span>grudnia<span class="ff2"> </span></span></div></div><div class="c xb5 y3f0 w49 h39"><div class="t m0 xdd hf y8b ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">5 </span></div></div><div class="c xde y3f0 w4a h39"><div class="t m0 x7d hf y8b ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">udział %</span> </div></div><div class="c xdf y3f0 w4b h39"><div class="t m0 xdd hf y8b ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">4  </span></div></div><div class="c xe0 y3f0 w4c h39"><div class="t m0 xe1 hf y8b ff3 fs7 fc3 sc0 ls0 ws0">udział %<span class="ff2"> </span></div></div><div class="c x6 y3f1 w48 h33"><div class="t m0 x69 h11 y37a ff1 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c xb5 y3f1 w49 h33"><div class="t m0 xf h11 y8b ff4 fs7 fc3 sc0 ls0 ws0">tys. zł<span class="ff1"> </span></div></div><div class="c xde y3f1 w4a h33"><div class="t m0 x3d h11 y8b ff1 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c xdf y3f1 w4b h33"><div class="t m0 xf h11 y8b ff4 fs7 fc3 sc0 ls0 ws0">tys. zł<span class="ff1"> </span></div></div><div class="c xe0 y3f1 w4c h33"><div class="t m0 x3d h11 y8b ff1 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x6 y350 w48 h33"><div class="t m0 x69 h11 y37a ff1 fs7 fc0 sc0 ls0 ws0">YATO </div></div><div class="c xb5 y350 w49 h33"><div class="t m0 xe2 h11 y37a ff1 fs7 fc0 sc0 ls0 ws0">537 759 </div></div><div class="c xde y350 w4a h33"><div class="t m0 x1e h11 y37a ff1 fs7 fc0 sc0 lsd ws0">79%<span class="ls0"> </span></div></div><div class="c xdf y350 w4b h33"><div class="t m0 xe2 h11 y37a ff1 fs7 fc0 sc0 ls0 ws0">477 265 </div></div><div class="c xe0 y350 w4c h33"><div class="t m0 x1e h11 y37a ff1 fs7 fc0 sc0 lsd ws0">76%<span class="ls0"> </span></div></div><div class="c x6 y3f2 w48 h33"><div class="t m0 x69 h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">VOREL </div></div><div class="c xb5 y3f2 w49 h33"><div class="t m0 xd h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">75 424 </div></div><div class="c xde y3f2 w4a h33"><div class="t m0 x1e h11 y271 ff1 fs7 fc0 sc0 lsd ws0">11%<span class="ls0"> </span></div></div><div class="c xdf y3f2 w4b h33"><div class="t m0 xd h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">82 948 </div></div><div class="c xe0 y3f2 w4c h33"><div class="t m0 x1e h11 y271 ff1 fs7 fc0 sc0 lsd ws0">13%<span class="ls0"> </span></div></div><div class="c x6 y3f3 w48 h33"><div class="t m0 x69 h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">LUND </div></div><div class="c xb5 y3f3 w49 h33"><div class="t m0 xd h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">17 251 </div></div><div class="c xde y3f3 w4a h33"><div class="t m0 xe3 h11 y271 ff1 fs7 fc0 sc0 lsd ws0">3%<span class="ls0"> </span></div></div><div class="c xdf y3f3 w4b h33"><div class="t m0 xd h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">21 197 </div></div><div class="c xe0 y3f3 w4c h33"><div class="t m0 xe3 h11 y271 ff1 fs7 fc0 sc0 lsd ws0">4%<span class="ls0"> </span></div></div><div class="c x6 y3f4 w48 h33"><div class="t m0 x69 h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">FALA </div></div><div class="c xb5 y3f4 w49 h33"><div class="t m0 xd h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">12 126 </div></div><div class="c xde y3f4 w4a h33"><div class="t m0 xe3 h11 y271 ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c xdf y3f4 w4b h33"><div class="t m0 xd h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">13 280 </div></div><div class="c xe0 y3f4 w4c h33"><div class="t m0 xe3 h11 y271 ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x6 y60 w48 h33"><div class="t m0 x69 h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">FLO </div></div><div class="c xb5 y60 w49 h33"><div class="t m0 xd h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">11 991 </div></div><div class="c xde y60 w4a h33"><div class="t m0 xe3 h11 y271 ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c xdf y60 w4b h33"><div class="t m0 xd h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">14 213 </div></div><div class="c xe0 y60 w4c h33"><div class="t m0 xe3 h11 y271 ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x6 y3f5 w48 h33"><div class="t m0 x69 h11 y37a ff1 fs7 fc0 sc0 ls0 ws0">STHOR </div></div><div class="c xb5 y3f5 w49 h33"><div class="t m0 xd h11 y37a ff1 fs7 fc0 sc0 ls0 ws0">13 315 </div></div><div class="c xde y3f5 w4a h33"><div class="t m0 xe3 h11 y37a ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c xdf y3f5 w4b h33"><div class="t m0 xd h11 y37a ff1 fs7 fc0 sc0 ls0 ws0">14 657 </div></div><div class="c xe0 y3f5 w4c h33"><div class="t m0 xe3 h11 y37a ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x6 y3f6 w48 h5a"><div class="t m0 x69 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">pozostałe<span class="ff1"> </span></div></div><div class="c xb5 y3f6 w49 h5a"><div class="t m0 xf h11 y3e9 ff1 fs7 fc0 sc0 ls0 ws0">6 652 </div></div><div class="c xde y3f6 w4a h5a"><div class="t m0 xe3 h11 y3e9 ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c xdf y3f6 w4b h5a"><div class="t m0 xf h11 y3e9 ff1 fs7 fc0 sc0 ls0 ws0">3 980 </div></div><div class="c xe0 y3f6 w4c h5a"><div class="t m0 xe3 h11 y3e9 ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c x6 y3f7 w48 h5a"><div class="t m0 x69 hf y3eb ff2 fs7 fc0 sc0 ls0 ws0">SUMA </div></div><div class="c xb5 y3f7 w49 h5a"><div class="t m0 xe2 hf y3eb ff2 fs7 fc0 sc0 ls0 ws0">674 518 </div></div><div class="c xde y3f7 w4a h5a"><div class="t m0 xe4 hf y3eb ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0"> </span></div></div><div class="c xdf y3f7 w4b h5a"><div class="t m0 xe2 hf y3eb ff2 fs7 fc0 sc0 ls0 ws0">627 540 </div></div><div class="c xe0 y3f7 w4c h5a"><div class="t m0 xe5 hf y3eb ff2 fs7 fc0 sc0 lsd ws0">99%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc y3f8 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y3f9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe6 h5b y3fa ff1 fs10 fc9 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y3fb ff4 fs3 fc0 sc0 ls0 ws0">Najbardziej <span class="_ _18"> </span>rozp<span class="_ _2"></span>oznawalną <span class="_ _18"> </span>i <span class="_ _18"> </span>wiodącą <span class="_ _18"> </span>marką <span class="_ _18"> </span>Sp<span class="_ _2"></span>ółki, <span class="_ _18"> </span>generującą <span class="_ _18"> </span>także <span class="_ _18"> </span>n<span class="_ _2"></span>ajwyższy <span class="_ _18"> </span>wzrost <span class="_ _18"> </span>sprzedaży<span class="_ _2"></span> <span class="_ _14"> </span>jes<span class="_ _2"></span>t <span class="_ _1b"> </span><span class="ff2">YATO<span class="ff1 lsf">. <span class="ls0"> </span></span></span></div><div class="t m0 x6 h7 y3fc ff3 fs3 fc0 sc0 ls0 ws0">Od 2012 r. marka YATO posiada największy udział w sprzedaży Spółki.<span class="_ _2"></span><span class="ff1"> <span class="ff4">Składa się na nią szeroka gama wysokiej jakości </span></span></div><div class="t m0 x6 hc y3fd ff4 fs3 fc0 sc0 ls0 ws0">narzędzi <span class="_ _21"> </span>ręcznych, <span class="_ _21"> </span>pneumatyczny<span class="_ _2"></span>ch <span class="_ _1d"> </span>i <span class="_ _21"> </span>elektronarzędzi, <span class="_ _21"> </span>przeznaczon<span class="_ _2"></span>ych <span class="_ _21"> </span>do <span class="_ _1d"> </span>warsztatów <span class="_ _21"> </span>samochodowych<span class="_ _2"></span>, <span class="_ _1d"> </span>p<span class="_ _2"></span>rac </div><div class="t m0 x6 hc y3fe ff4 fs3 fc0 sc0 ls0 ws0">budowlanych, <span class="_ _e"></span>wykończeniowych <span class="_ _2"></span>i <span class="_ _2"></span>o<span class="_ _2"></span>grodnictwa. <span class="_ _2"></span>Asortyment <span class="_ _2"></span>YATO <span class="_ _2"></span>to <span class="_ _2"></span>narzęd<span class="_ _2"></span>zia <span class="_ _2"></span>ogólnego <span class="_ _2"></span>zastosowan<span class="_ _2"></span>ia <span class="_ _2"></span>oraz <span class="_ _2"></span>przyr<span class="_ _e"></span>ządy </div><div class="t m0 x6 hc y3ff ff4 fs3 fc0 sc0 ls0 ws0">do prac sp<span class="_ _2"></span>ecjalistycznych, które zdobyły uzn<span class="_ _2"></span>anie zarówno profesjonalistów, jak<span class="_ _e"></span><span class="ff1"> </span>i użytk<span class="_ _2"></span>owników DIY.<span class="ff1"> </span></div><div class="t m0 x6 hc y400 ff4 fs3 fc0 sc0 ls0 ws0">Pod <span class="_ _a"></span>marką <span class="_ _a"></span>YA<span class="_ _2"></span>TO <span class="_ _a"></span>sprzedawan<span class="_ _2"></span>e <span class="_ _a"></span>są <span class="_ _0"></span>m.in. <span class="_ _a"></span>klucze <span class="_ _a"></span>nas<span class="_ _2"></span>adowe, <span class="_ _a"></span>klucze <span class="_ _a"></span>d<span class="_ _2"></span>ynamometryczne <span class="_ _a"></span>i <span class="_ _0"></span>udarowe, <span class="_ _0"></span>wkrętaki, <span class="_ _a"></span>szczyp<span class="_ _2"></span>ce, <span class="_ _a"></span>klucze </div><div class="t m0 x6 hc y401 ff4 fs3 fc0 sc0 ls0 ws0">płasko<span class="_ _2"></span><span class="ff1">-</span>oczkowe, <span class="_ _a"></span>młotki, <span class="_ _0"></span>wiertła, <span class="_ _0"></span>tarcze <span class="_ _a"></span>tn<span class="_ _2"></span>ące, <span class="_ _a"></span>artykuły<span class="_ _2"></span> <span class="_ _a"></span>oświetleniowe <span class="_ _0"></span>i <span class="_ _a"></span>BHP. <span class="_ _0"></span>Silną <span class="_ _a"></span>p<span class="_ _2"></span>ozycję <span class="_ _a"></span>w <span class="_ _0"></span>asortymencie <span class="_ _0"></span>marki <span class="_ _a"></span>zajmuj<span class="_ _2"></span>e </div><div class="t m0 x6 hc y402 ff4 fs3 fc0 sc0 ls0 ws0">wyposażenie <span class="_ _7"></span>warsztató<span class="_ _2"></span>w<span class="ff1"> <span class="_ _7"></span></span>motoryza<span class="_ _2"></span>cyjnych, <span class="_ _7"></span>takie <span class="_ _7"></span>jak <span class="_ _7"></span>szafki <span class="_ _7"></span>i <span class="_ _7"></span>zestawy <span class="_ _7"> </span>narzęd<span class="_ _2"></span>ziowe, <span class="_ _7"></span>pneumatyka <span class="_ _7"></span>oraz <span class="_ _7"> </span>specjalistyczn<span class="_ _2"></span>e </div><div class="t m0 x6 hc y403 ff4 fs3 fc0 sc0 ls0 ws0">narzędzia do naprawy samochodów. Szeroki asortyment produktów YATO obejmuje także urządzenia przeznaczon<span class="_ _2"></span>e dla </div><div class="t m0 x6 hc y3b3 ff4 fs3 fc0 sc0 ls0 ws0">instalatorów z b<span class="_ _2"></span>ranży elektrycznej, hydrauliczn<span class="_ _2"></span>ej i HVAC<span class="ff1">. </span></div><div class="t m0 x6 hc y404 ff4 fs3 fc0 sc0 ls0 ws0">W 2015 <span class="_ _2"></span>r. oferta <span class="_ _2"></span>marki <span class="_ _2"></span>YATO zos<span class="_ _2"></span>tała ro<span class="_ _2"></span>zszerzona o <span class="_ _2"></span>linię elektronarzęd<span class="_ _2"></span>zi, która <span class="_ _2"></span>łączy <span class="_ _2"></span>doskonałe parametry <span class="_ _2"></span>techniczne z<span class="_ _2"></span> </div><div class="t m0 x6 hc y405 ff4 fs3 fc0 sc0 ls0 ws0">wysoką <span class="_ _2"></span>jakością <span class="_ _2"></span>wykonan<span class="_ _2"></span>ia. <span class="_ _2"></span>Dostępne są <span class="_ _2"></span>m.in. <span class="_ _2"></span>wiertarko<span class="_ _2"></span><span class="ff1">-</span>wkr<span class="_ _2"></span>ętarki, młoto<span class="_ _2"></span>wiertarki, s<span class="_ _2"></span>zlifierki ką<span class="_ _2"></span>towe, pilark<span class="_ _2"></span>i tarczo<span class="_ _2"></span>we, </div><div class="t m0 x6 hc y406 ff1 fs3 fc0 sc0 ls0 ws0">wyrzynarki, <span class="_ _1b"> </span>frezark<span class="ff4">i <span class="_ _1b"> </span>etc. <span class="_ _1b"> </span>W<span class="_ _2"></span>śród <span class="_ _1b"> </span>elektronarzędzi <span class="_ _1b"> </span>YATO <span class="_ _1b"> </span>zn<span class="_ _2"></span>alazły <span class="_ _1b"> </span>się <span class="_ _1b"> </span>także <span class="_ _1b"> </span>urządzenia <span class="_ _1b"> </span>bezprzewodow<span class="_ _2"></span>e <span class="_ _1b"> </span>zasilane </span></div><div class="t m0 x6 hc y407 ff4 fs3 fc0 sc0 ls0 ws0">jednakowym <span class="_ _e"></span>typem <span class="_ _2"></span>akumulat<span class="_ _2"></span>ora, <span class="_ _e"></span>tworząc <span class="_ _2"></span>un<span class="_ _2"></span>iwersalną <span class="_ _2"></span>i <span class="_ _e"></span>wygodną <span class="_ _e"></span>dla <span class="_ _e"></span>użytkowników <span class="_ _2"></span>platformę <span class="_ _e"></span>narzędzi <span class="_ _e"></span>stosowanych<span class="_ _2"></span> </div><div class="t m0 x6 hc y408 ff1 fs3 fc0 sc0 ls0 ws0">w  budo<span class="_ _2"></span>wnictwie,  warsztacie<span class="_ _2"></span>  i <span class="_ _1c"> </span>ogrodzie. <span class="_ _1c"> </span>Od  20<span class="_ _2"></span>17  r. <span class="_ _1c"> </span>w <span class="_ _1c"> </span>ofercie <span class="_ _1c"> </span>Y<span class="_ _2"></span><span class="ff4">ATO <span class="_ _1c"> </span>dostęp<span class="_ _2"></span>ny  jest <span class="_ _1c"> </span>również <span class="_ _1c"> </span>profesjo<span class="_ _2"></span>nalny  s<span class="_ _2"></span>przęt </span></div><div class="t m0 x6 hc y409 ff1 fs3 fc0 sc0 ls0 ws0">gastronomiczny <span class="_ _9"> </span>dla <span class="_ _2"></span><span class="ff4">branży <span class="_ _7"></span>HoReCa: <span class="_ _7"></span>urządzen<span class="_ _2"></span>ia <span class="_ _7"></span>chłodnicze, <span class="_ _9"> </span>stoły <span class="_ _9"> </span>robocze, <span class="_ _7"> </span>termosy<span class="_ _2"></span> <span class="_ _7"></span>transportowe, <span class="_ _9"> </span>frytownice, <span class="_ _7"></span>grille, </span></div><div class="t m0 x6 hc y40a ff1 fs3 fc0 sc0 ls0 ws0">maszynki do<span class="_ _2"></span> <span class="ff4">mięsa, garnki, patelnie i</span> <span class="_ _2"></span>wiele innych. </div></div></div><div class="pi" ></div></div><div id="pf1a" class="pf w0 h0" ><div class="pc pc1a w0 h0"><img class="bi x2 y40b w3 h5c" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">26<span class="ls0"> </span></div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">Narzędzia YATO wykon<span class="_ _2"></span>ane są z <span class="_ _2"></span>wysokiej jakości s<span class="_ _2"></span>tali stopowych, z u<span class="_ _2"></span>życiem nowoczesnych t<span class="_ _2"></span>echnologii: obróbki ci<span class="_ _2"></span>eplnej </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">i chemicznej. Spółka stale poszerza asortyment, wprowadzając rocznie <span class="_ _0"></span>kilkaset nowych produktów. Przy <span class="_ _0"></span>doborze oferty </div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">brane jest pod uwagę zastosowanie produkt<span class="_ _2"></span>ów w <span class="_ _0"></span>nowoczes<span class="_ _2"></span>nym przemyśle budowlanym i samochodowym oraz trendy </div><div class="t m0 x6 hc yd9 ff4 fs3 fc0 sc0 ls0 ws0">rynkowe w <span class="_ _a"></span>o<span class="_ _2"></span>bsługiwanych kanałach sprzedaży. Dzięki <span class="_ _a"></span>temu marka YATO <span class="_ _a"></span>jes<span class="_ _2"></span>t dobrze <span class="_ _0"></span>postrzegana na <span class="_ _0"></span>rynku zarówno <span class="_ _0"></span>pod </div><div class="t m0 x6 hc yda ff4 fs3 fc0 sc0 ls0 ws0">względem jakości, jak <span class="_ _2"></span>i ceny oferowanych produ<span class="_ _2"></span>któw.<span class="ff1"> </span></div><div class="t m0 x6 h7 y23d ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y23e ff3 fs3 fc0 sc0 ls0 ws0">Przychody ze spr<span class="_ _2"></span>zedaży produktów mar<span class="_ _2"></span>ki YATO stanowiły <span class="_ _2"></span><span class="ff2">83</span>% przychod<span class="_ _2"></span>ów Grupy w 202<span class="ff2">5 r<span class="_ _2"></span>. (<span class="ls7">80</span>% w 2024 r.).<span class="_ _2"></span> </span></div><div class="t m0 xe7 h7 y40c ff2 fs3 fc9 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y40d ff3 fs3 fc0 sc0 ls0 ws0">VOREL <span class="_ _e"></span>to <span class="_ _4"></span>marka, <span class="_ _e"></span>któr<span class="_ _2"></span>a <span class="_ _e"></span>przez <span class="_ _e"></span>ok. <span class="_ _4"></span>10 <span class="_ _e"></span>lat <span class="_ _e"></span>po<span class="_ _2"></span>siadała <span class="_ _e"></span>największy <span class="_ _e"></span>u<span class="_ _2"></span>dział <span class="_ _e"></span>w <span class="_ _e"></span>sprze<span class="_ _2"></span>daży <span class="_ _e"></span>produktów <span class="_ _4"></span>Spółki. <span class="_ _7"></span><span class="ff1">Asortyment <span class="_ _4"></span>tej </span></div><div class="t m0 x6 hc y40e ff1 fs3 fc0 sc0 ls0 ws0">marki <span class="_ _14"> </span>obejmuje <span class="_ _14"> </span><span class="ff4">n<span class="_ _2"></span>arzędzia <span class="_ _14"> </span>ręczne <span class="_ _14"> </span>i <span class="_ _14"> </span>pneumatyczn<span class="_ _2"></span>e <span class="_ _14"> </span>niezbędne <span class="_ _14"> </span>w <span class="_ _14"> </span>pracach <span class="_ _14"> </span>wars<span class="_ _2"></span>ztatowych, <span class="_ _14"> </span>budowlanych<span class="_ _2"></span> <span class="_ _14"> </span>oraz<span class="_ _2"></span></span> do </div><div class="t m0 x6 hc y2a1 ff4 fs3 fc0 sc0 ls0 ws0">zastosowań<span class="_ _2"></span> <span class="_ _5"> </span>domowych. <span class="_ _19"> </span>W<span class="_ _2"></span><span class="ff1"> </span>ofercie <span class="_ _19"> </span>VOREL <span class="_ _19"> </span>znajd<span class="_ _2"></span>ują <span class="_ _19"> </span>się <span class="_ _19"> </span>urządzenia <span class="_ _19"> </span>dla<span class="_ _2"></span><span class="ff1"> </span>s<span class="_ _2"></span>zerokiego <span class="_ _5"> </span>gron<span class="_ _2"></span>a <span class="_ _5"> </span>fachowców <span class="_ _14"> </span>(elektryków, </div><div class="t m0 x6 hc y277 ff4 fs3 fc0 sc0 ls0 ws0">ślusarzy, serwisan<span class="_ _2"></span>tów, spawaczy, hydraulików, bru<span class="_ _2"></span>karzy, tynkarzy<span class="_ _2"></span>, glazurn<span class="_ _2"></span>ików), a<span class="ff1"> </span>także hobbys<span class="_ _2"></span>tów. Są to np.<span class="ffa fs4"> </span>wkrętaki </div><div class="t m0 x6 hc y40f ff4 fs3 fc0 sc0 ls0 ws0">i końcówki <span class="_ _0"></span>wkrętakowe, szczypce, <span class="_ _0"></span>klucze do <span class="_ _0"></span>rur, młotki, <span class="_ _a"></span>dł<span class="_ _2"></span>uta, <span class="_ _0"></span>przecinaki i<span class="ff1"> </span>siekiery, ściski, <span class="_ _0"></span>imadła, palniki <span class="_ _0"></span>gazowe, <span class="_ _0"></span>strugi, </div><div class="t m0 x6 hc y410 ff4 fs3 fc0 sc0 ls0 ws0">przyrządy do cię<span class="_ _0"></span>cia glazury, <span class="_ _0"></span>drabiny, miary, <span class="_ _0"></span>poziomnice, torby <span class="_ _0"></span>narzędziowe itp. <span class="_ _0"></span>Wśród narzędzi <span class="_ _a"></span>p<span class="_ _2"></span>neumatycznych można </div><div class="t m0 x6 hc y411 ff4 fs3 fc0 sc0 ls0 ws0">znaleźć <span class="_ _2"></span>m.in. <span class="_ _2"></span>szlifierki, <span class="_ _2"></span>klu<span class="_ _2"></span>cze <span class="_ _2"></span>udarowe, <span class="_ _2"></span>nożyce <span class="_ _2"></span>ką<span class="_ _2"></span>towe, <span class="_ _2"></span>pistolety <span class="_ _2"></span>do <span class="_ _2"></span>przedmuchiwan<span class="_ _2"></span>ia <span class="_ _2"></span>ora<span class="_ _2"></span><span class="ff1">z <span class="_ _e"></span>grzechotki. <span class="_ _2"></span></span>Gama <span class="_ _2"></span>nar<span class="_ _2"></span>zędzi </div><div class="t m0 x6 hc y412 ff1 fs3 fc0 sc0 ls0 ws0">VOREL <span class="ff4">obejmuje ró<span class="_ _2"></span>wnież produkt<span class="_ _2"></span>y służące do<span class="_ _2"></span></span> <span class="ff4">utrzymania porządku w<span class="_ _2"></span></span> domu i warsztacie.<span class="_ _2"></span><span class="ffa fs4"> </span></div><div class="t m0 x6 h7 y413 ff3 fs3 fc0 sc0 ls0 ws0">Przychody ze spr<span class="_ _2"></span>zedaży produktów mar<span class="_ _2"></span>ki VOREL stanowiły <span class="_ _2"></span><span class="ff2">9</span>% przycho<span class="_ _2"></span>dów Grupy w 20<span class="_ _2"></span><span class="ff2">25 r. (11% w 2024 r.).<span class="_ _2"></span> </span></div><div class="t m0 x6 h7 y414 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9a hc y415 ff1 fs3 fc9 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y416 ff2 fs3 fc0 sc0 ls0 ws0">Marka <span class="_ _7"> </span>LUND <span class="_ _9"> </span><span class="ff4">po<span class="_ _2"></span>wstała <span class="_ _7"> </span>w <span class="_ _9"> </span>połowie <span class="_ _9"> </span>2010 <span class="_ _7"> </span>r. <span class="_ _9"> </span>i <span class="_ _7"> </span>o<span class="_ _2"></span>feruje <span class="_ _7"> </span>urzą<span class="_ _2"></span>dzenia <span class="_ _7"> </span>AGD, <span class="_ _9"> </span>wśród <span class="_ _9"> </span>których <span class="_ _9"> </span>znalazły <span class="_ _9"> </span>się <span class="_ _7"> </span>miks<span class="_ _2"></span>ery, <span class="_ _7"></span>blendery,<span class="_ _2"></span> </span></div><div class="t m0 x6 hc y417 ff4 fs3 fc0 sc0 ls0 ws0">frytkownice, opiekacze, a<span class="_ _2"></span> także odkurzacze, żelaz<span class="_ _2"></span>ka, mopy, oczys<span class="_ _2"></span>zczacze powietrza. <span class="_ _2"></span>Wi<span class="_ _2"></span>elofunkcyjne i łatwe <span class="_ _2"></span>w<span class="ff1"> </span>obsł<span class="_ _2"></span>udze </div><div class="t m0 x6 hc y418 ff4 fs3 fc0 sc0 ls0 ws0">sprzęty <span class="_ _7"></span>LUND <span class="_ _4"></span>usprawniają <span class="_ _7"></span>codzienne <span class="_ _4"></span>czynnoś<span class="_ _2"></span>ci, <span class="_ _4"></span>takie <span class="_ _4"></span>jak <span class="_ _4"></span>gotowanie <span class="_ _7"></span>i<span class="_ _2"></span><span class="ff1"> dbanie <span class="_ _7"></span>o </span>porządek <span class="_ _4"></span>w<span class="ff1"> domu,<span class="_ _2"></span> <span class="_ _4"></span>a <span class="_ _4"></span>ich <span class="_ _7"></span>nowoczesny </span></div><div class="t m0 x6 hc y419 ff4 fs3 fc0 sc0 ls0 ws0">design <span class="_ _e"></span>sprawia, <span class="_ _2"></span>że <span class="_ _e"></span>mogą <span class="_ _e"></span>być <span class="_ _e"></span>ozdob<span class="_ _2"></span>ą <span class="_ _2"></span>każd<span class="_ _2"></span>ego <span class="_ _2"></span>wnętrza.<span class="_ _2"></span><span class="ff1"> <span class="_ _e"></span></span>Dużą <span class="_ _e"></span>popularno<span class="_ _2"></span>ścią <span class="_ _2"></span>wśród<span class="_ _2"></span> <span class="_ _2"></span>użytkowników <span class="_ _e"></span>cieszą <span class="_ _e"></span>się <span class="_ _2"></span>ogrod<span class="_ _2"></span>owe </div><div class="t m0 x6 hc y41a ff4 fs3 fc0 sc0 ls0 ws0">grille węglowe i gazowe.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h7 y41b ff3 fs3 fc0 sc0 ls0 ws0">Przychody ze spr<span class="_ _2"></span>zedaży produktów mar<span class="_ _2"></span>ki LUND stanowiły <span class="_ _2"></span><span class="ff2">2</span>% przych<span class="_ _2"></span>odów Grupy w 202<span class="_ _2"></span><span class="ff2">5 r. (3% w 2024 r.). </span></div><div class="t m0 x6 h7 y41c ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe6 hc y41d ff1 fs3 fc9 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y41e ff1 fs3 fc0 sc0 ls0 ws0">Marka <span class="_ _e"></span><span class="ff2">STHOR</span> <span class="_ _e"></span><span class="ff4">jest <span class="_ _e"></span>s<span class="_ _2"></span>kierowana <span class="_ _e"></span>do <span class="_ _e"></span>wymagających<span class="_ _2"></span> <span class="_ _e"></span>majsterkowiczów. <span class="_ _e"></span>Obej<span class="_ _2"></span>muje <span class="_ _e"></span>elektronarzędzia <span class="_ _e"></span>przeznacz<span class="_ _2"></span>one <span class="_ _e"></span>do <span class="_ _e"></span>prac<span class="_ _2"></span> </span></div><div class="t m0 x6 hc y41f ff1 fs3 fc0 sc0 ls0 ws0">budowlanych, <span class="_ _7"> </span>remontowych <span class="_ _7"> </span>i<span class="_ _2"></span> <span class="ff4">wykończeniowych. <span class="_ _7"></span>W</span> <span class="ff4">as<span class="_ _2"></span>ortymencie <span class="_ _7"></span>STHOR <span class="_ _7"></span>znajdują <span class="_ _7"></span>się <span class="_ _7"></span>również <span class="_ _7"></span>zestawy <span class="_ _7"></span>narzędziowe </span></div><div class="t m0 x6 hc y420 ff1 fs3 fc0 sc0 ls0 ws0">oraz <span class="_ _e"></span>akcesoria <span class="_ _e"></span>i <span class="ff4">sprzęt <span class="_ _e"></span>d<span class="_ _2"></span>o</span> <span class="ff4">pracy <span class="_ _e"></span>w <span class="_ _2"></span>gara<span class="_ _2"></span>żu <span class="_ _e"></span>i <span class="_ _e"></span>domowym <span class="_ _2"></span>w<span class="_ _2"></span>arsztacie, <span class="_ _e"></span>np. <span class="_ _e"></span>o<span class="_ _2"></span>dkurzacze, <span class="_ _e"></span>prostowniki, <span class="_ _e"></span>przedłużacze, <span class="_ _e"></span>zes<span class="_ _2"></span>tawy<span class="_ _0"></span> </span></div><div class="t m0 x6 hc y421 ff4 fs3 fc0 sc0 ls0 ws0">końcówek śrubokr<span class="_ _2"></span>ętowych, wiertła. Produ<span class="_ _2"></span>kty STHOR wyróżnia ergonomia p<span class="_ _2"></span>racy połączona z przy<span class="_ _2"></span>stępnymi cenami.<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 h7 y422 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y423 ff3 fs3 fc0 sc0 ls0 ws0">Przychody ze spr<span class="_ _2"></span>zedaży produktów mar<span class="_ _2"></span>ki STHOR stanowiły <span class="_ _2"></span>2% przycho<span class="_ _2"></span>dów Grupy w 2025 i 2024 r. <span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 y424 ff2 fs3 fc9 sc0 ls0 ws0"> </div><div class="t m0 xe7 hc y425 ff1 fs3 fc9 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y426 ff4 fs3 fc0 sc0 ls0 ws0">Spółka  pod <span class="_ _f"> </span>marką  <span class="ff2">FALA<span class="_ _0"></span><span class="ff1"> <span class="_ _f"> </span><span class="ff4">sprzedaj<span class="_ _2"></span>e <span class="_ _9"> </span>el<span class="_ _2"></span>ementy <span class="_ _f"> </span>wyposaż<span class="_ _2"></span>enia <span class="_ _f"> </span>łazienek  i <span class="_ _9"> </span>kuchni.  Oferta <span class="_ _9"> </span>p<span class="_ _2"></span>roduktowa  obejmuje  </span>baterie<span class="_ _2"></span> </span></span></div><div class="t m0 x6 hc y427 ff1 fs3 fc0 sc0 ls0 ws0">umywalkowe <span class="_ _e"></span>i <span class="_ _e"></span>zlewozmywakowe, <span class="_ _e"></span>panele <span class="_ _e"></span>pryszn<span class="_ _2"></span>icowe <span class="_ _2"></span>oraz<span class="_ _2"></span> <span class="ff4">s<span class="_ _2"></span>zeroki <span class="_ _e"></span>wybór <span class="_ _e"></span>odpływów <span class="_ _e"></span>liniowych. <span class="_ _e"></span>Produktom <span class="_ _e"></span>zebrany<span class="_ _2"></span>m </span></div><div class="t m0 x6 hc y428 ff1 fs3 fc0 sc0 ls0 ws0">w <span class="ff4">unikalne <span class="_ _e"></span>kolekcje <span class="_ _e"></span>towarzy<span class="_ _2"></span>szą <span class="_ _e"></span>akcesoria <span class="_ _e"></span>dopełn<span class="_ _2"></span>iające <span class="_ _2"></span>as<span class="_ _2"></span>ortyment <span class="_ _e"></span>marki, <span class="_ _e"></span>takie <span class="_ _e"></span>jak <span class="_ _e"></span>węże <span class="_ _e"></span>przył<span class="_ _2"></span>ączeniowe, <span class="_ _2"></span>u<span class="_ _2"></span>chwyty <span class="_ _e"></span>na </span></div><div class="t m0 x6 hc y429 ff4 fs3 fc0 sc0 ls0 ws0">ręczniki, <span class="_ _a"></span>korki, <span class="_ _0"></span>słuchawki <span class="_ _a"></span>p<span class="_ _2"></span>rysznicowe, <span class="_ _a"></span>pompy, <span class="_ _0"></span>podgrzewacze, <span class="_ _0"></span>wagi <span class="_ _a"></span>łazienkowe.<span class="_ _2"></span><span class="ffa fs4 ls28">  </span><span class="ff1">Nowocze<span class="_ _2"></span>sne <span class="_ _a"></span>wzornictwo <span class="_ _a"></span>i<span class="_ _2"></span> <span class="ff4">przemyślan<span class="_ _2"></span>e </span></span></div><div class="t m0 x6 hc y42a ff4 fs3 fc0 sc0 ls0 ws0">rozwiązania sp<span class="_ _2"></span>rawiają, że produkty<span class="_ _2"></span> FALA tworzą funkcjonalną <span class="_ _2"></span>przestrzeń dopasowaną <span class="_ _2"></span>do potrzeb użytkownikó<span class="_ _2"></span>w.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h7 y42b ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y42c ff3 fs3 fc0 sc0 ls0 ws0">Przychody ze spr<span class="_ _2"></span>zedaży produktów mar<span class="_ _2"></span>ki FALA stanowiły <span class="_ _2"></span><span class="ff2">1</span>% przychod<span class="_ _2"></span>ów Grupy w 202<span class="ff2">5 (2%<span class="_ _2"></span> w <span class="ls7">202</span>4 <span class="ls29">r.<span class="ls2a">).</span></span>  </span></div><div class="t m0 x6 h7 y42d ff2 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf1b" class="pf w0 h0" ><div class="pc pc1b w0 h0"><img class="bi x2 y42e w3 h5d" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">27<span class="ls0"> </span></div><div class="t m0 xe8 h7 y104 ff2 fs3 fc9 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y42f ff3 fs3 fc0 sc0 ls0 ws0">FLO <span class="_ _14"> </span>to<span class="_ _2"></span> <span class="_ _18"> </span>marka <span class="_ _18"> </span>obejmująca <span class="_ _1b"> </span>bogaty <span class="_ _14"> </span>asortym<span class="_ _2"></span>ent <span class="_ _18"> </span><span class="ff4">nar<span class="_ _2"></span>zędzi<span class="ff2"> <span class="_ _18"> </span></span>ręcznych,<span class="ff2"> <span class="_ _1b"> </span></span>urządzeń <span class="_ _14"> </span>elektryczny<span class="_ _2"></span>ch <span class="_ _14"> </span>i <span class="_ _1b"> </span>akumulatorowych </span></div><div class="t m0 x6 h6 y16c ff4 fs3 fc0 sc0 ls0 ws0">przeznaczonych<span class="_ _2"></span> <span class="_ _7"></span>do <span class="_ _7"></span>pracy <span class="_ _4"></span>w <span class="_ _7"></span>ogrodzie <span class="_ _7"> </span>oraz <span class="_ _7"> </span>p<span class="_ _2"></span>ielęgnacji <span class="_ _7"></span>roślin <span class="_ _7"></span>tarasowych <span class="_ _7"></span>i<span class="_ _2"></span><span class="ff1"> balkonowych<span class="_ _2"></span>.<span class="fs2"> <span class="_ _7"></span></span></span>Produkty <span class="_ _7"></span>oferowane <span class="_ _7"></span>pod <span class="_ _7"> </span>tą </div><div class="t m0 x6 hc y430 ff4 fs3 fc0 sc0 ls0 ws0">marką <span class="_ _e"></span>to <span class="_ _4"></span>m.in. <span class="_ _e"></span>sekatory, <span class="_ _e"></span>piły <span class="_ _e"></span>do <span class="_ _4"></span>gałęzi, <span class="_ _e"></span>szpadle, <span class="_ _e"></span>grabie, <span class="_ _4"></span>węże, <span class="_ _e"></span>kosze <span class="_ _e"></span>o<span class="_ _2"></span>grodowe, <span class="_ _e"></span>rękawice. <span class="_ _e"></span>Wśród <span class="_ _4"></span>elektronarzędzi <span class="_ _e"></span>FLO </div><div class="t m0 x6 hc y431 ff4 fs3 fc0 sc0 ls0 ws0">znalazły się noży<span class="_ _2"></span>ce do żywopłotu, pilarki ł<span class="_ _2"></span>ańcuchowe, wertykulatory, pompy<span class="_ _2"></span>, opryskiwacze itp.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h7 y432 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y270 ff3 fs3 fc0 sc0 ls0 ws0">Przychody ze spr<span class="_ _2"></span>zedaży produktów mar<span class="_ _2"></span>ki FLO stanowiły <span class="_ _2"></span><span class="ff2">1</span>% przych<span class="_ _2"></span>odów Grupy w 2025<span class="_ _2"></span><span class="ff2">r. (2% w 2024 r.<span class="ls2a">).</span>  </span></div><div class="t m0 xd hb y52 ff2 fs6 fc0 sc0 ls9 ws0">4.4.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff2">INFORMACJA O POD<span class="_ _0"></span>STAWOWYCH RYN<span class="_ _0"></span>KACH <span class="ff3">SPRZEDAŻY<span class="_ _0"></span><span class="ff2"> </span></span></span></span></div><div class="t m0 x34 h5e y433 ff2 fs4 fc0 sc0 ls0 ws0">4.4.1.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Struktura sprzedaży</span></span> </div><div class="t m0 x6 h6 y434 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y435 ff4 fs3 fc0 sc0 ls0 ws0">Główne kanały d<span class="_ _2"></span>ystrybucji Spółki <span class="_ _2"></span>TOYA S.A. oraz Grupy<span class="_ _2"></span> Kapitałowej TOYA<span class="ff1"> <span class="ls2b">to:<span class="_ _2"></span></span> </span></div><div class="t m0 x6 hc y436 ff1 fs3 fc0 sc0 ls0 ws0">a) rynki lokalne (Pols<span class="_ _2"></span>ka, Rumunia i Chiny):<span class="_ _2"></span> </div><div class="t m0 x85 hc y437 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _13"> </span><span class="ff1">ryn<span class="_ _2"></span>ek hurtowy, tj. dystrybu<span class="_ _2"></span>torzy, hurtownie i sklepy<span class="_ _2"></span> </span></span></div><div class="t m0 x85 hc y438 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _13"> </span><span class="ff1">s<span class="_ _2"></span>ieci handlowe </span></span></div><div class="t m0 x85 hc y439 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _13"> </span><span class="ff4">s<span class="_ _2"></span>przedaż detaliczna –<span class="ff1"> </span>głównie <span class="_ _0"></span>sprzedaż w kanale online, w <span class="_ _0"></span>tym poprzez własny sklep internetowy<span class="ff1"> w T<span class="_ _0"></span>OYA </span></span></span></div><div class="t m0 x85 hc y43a ff1 fs3 fc0 sc0 ls0 ws0">S.A. oraz TOYA Romania S.<span class="_ _2"></span>A., Yato Tools<span class="_ _2"></span> (Shanghai) Co. Ltd i<span class="_ _2"></span> Yato Tools (Jiaxing<span class="_ _2"></span>) Co. Ltd.<span class="_ _2"></span>, </div><div class="t m0 x6 hc y43b ff1 fs3 fc0 sc0 ls0 ws0">b) eksport.<span class="_ _2"></span> </div><div class="t m0 x6 hc y43c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y43d ff4 fs3 fc0 sc0 ls0 ws0">Za <span class="_ _2"></span>granicą <span class="_ _2"></span>Polski towary<span class="_ _2"></span> s<span class="_ _2"></span>ą wprowadzane <span class="_ _2"></span>na <span class="_ _2"></span>rynek <span class="_ _2"></span>z <span class="_ _2"></span>wykorzystaniem <span class="_ _2"></span>spółek <span class="_ _2"></span>zależnych <span class="_ _2"></span>Toya Romania <span class="_ _2"></span>S.A., <span class="_ _2"></span>YATO <span class="_ _2"></span>Tools </div><div class="t m0 x6 hc y43e ff4 fs3 fc0 sc0 ls0 ws0">(Shanghai) <span class="_ _4"></span>i <span class="_ _4"></span>YATO <span class="_ _7"></span>Tools <span class="_ _4"></span>(Jiaxing) <span class="_ _4"></span>ora<span class="_ _2"></span>z <span class="_ _4"></span>dystrybu<span class="_ _2"></span>torów <span class="_ _4"></span>i <span class="_ _4"></span>przedstawicieli <span class="_ _4"></span>hand<span class="_ _2"></span>lowych. <span class="_ _4"></span>Tak <span class="_ _4"></span>zróżn<span class="_ _2"></span>icowana <span class="_ _4"></span>sieć <span class="_ _4"></span>sprzedaż<span class="_ _2"></span>y </div><div class="t m0 x6 hc y43f ff4 fs3 fc0 sc0 ls0 ws0">zapewnia <span class="_ _4"></span>możliwość <span class="_ _e"></span>d<span class="_ _2"></span>otarcia <span class="_ _4"></span>do <span class="_ _4"></span>szerokiego <span class="_ _4"></span>rynku, <span class="_ _4"></span>profesjonalną <span class="_ _4"></span>obsługę <span class="_ _4"></span>oraz <span class="_ _e"></span>o<span class="_ _2"></span>ptymalizację <span class="_ _e"></span>d<span class="_ _2"></span>ostępności <span class="_ _4"></span>całej <span class="_ _4"></span>gamy </div><div class="t m0 x6 hc y440 ff4 fs3 fc0 sc0 ls0 ws0">produktów s<span class="_ _2"></span>przedawanych przez Grupę. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y441 ff1 fs3 fc0 sc0 ls0 ws0">Przychody <span class="_ _2"></span><span class="ff4">Spó<span class="_ _2"></span>łki oraz <span class="_ _2"></span>Grup<span class="_ _2"></span>y Kapitałowej <span class="_ _2"></span>w p<span class="_ _2"></span>odziale n<span class="_ _2"></span>a kanał<span class="_ _2"></span>y <span class="_ _2"></span>dystrybucji <span class="_ _2"></span>oraz <span class="_ _2"></span>ich rentowność <span class="_ _2"></span>przeds<span class="_ _2"></span>tawiają <span class="_ _2"></span>poniższe </span></div><div class="t m0 x6 hc y442 ff1 fs3 fc0 sc0 ls0 ws0">tabele. </div><div class="t m0 x6 hc y443 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y444 ff3 fs3 fc0 sc0 ls0 ws0">Struktura <span class="_ _19"> </span>i <span class="_ _5"> </span>wielkość <span class="_ _19"> </span>przychodó<span class="_ _2"></span>w <span class="_ _5"> </span>ze <span class="_ _5"> </span>sp<span class="_ _2"></span>rzedaży <span class="_ _5"> </span>Gru<span class="_ _2"></span>py <span class="_ _5"> </span>Kapitałowej <span class="_ _5"> </span>w <span class="_ _19"> </span>podzia<span class="_ _2"></span>le <span class="_ _5"> </span>na <span class="_ _19"> </span>segmenty <span class="_ _19"> </span>będące <span class="_ _19"> </span>kanałami </div><div class="t m0 x6 h7 y445 ff2 fs3 fc0 sc0 ls0 ws0">dystrybucji </div><div class="t m0 x6 h6 y21e ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y446 w4d h25"><div class="t m0 x69 hf y263 ff3 fs7 fc3 sc0 ls0 ws0">za okres 12 miesięc<span class="_ _0"></span>y zakończony 3<span class="_ _0"></span>1 grudnia <span class="ff2"> </span></div></div><div class="c xe9 y446 w4e h25"><div class="t m0 xea hf y1d4 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">5 </span></div></div><div class="c xeb y446 w4f h25"><div class="t m0 x25 hf y1d4 ff3 fs7 fc3 sc0 ls0 ws0">udział<span class="ff2"> </span></div></div><div class="c xec y446 w50 h25"><div class="t m0 x69 hf y447 ff3 fs7 fc3 sc0 ls0 ws0">rentowność<span class="ff2"> </span></div></div><div class="c xed y446 w7 h25"><div class="t m0 xea hf y1d4 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">4 </span></div></div><div class="c x95 y446 w51 h25"><div class="t m0 x25 hf y1d4 ff3 fs7 fc3 sc0 ls0 ws0">udział<span class="ff2"> </span></div></div><div class="c xe0 y446 w4c h25"><div class="t m0 x21 hf y447 ff3 fs7 fc3 sc0 ls0 ws0">rentowność<span class="ff2"> </span></div></div><div class="c x6 y448 w4d h25"><div class="t m0 x6d hf y263 ff2 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c xe9 y448 w4e h25"><div class="t m0 x2a h11 y1d4 ff4 fs7 fc3 sc0 ls0 ws0">tys. zł<span class="ff1"> </span></div></div><div class="c xeb y448 w4f h25"><div class="t m0 xee h11 y1d4 ff1 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c xec y448 w50 h25"><div class="t m0 xef h11 y447 ff1 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c xed y448 w7 h25"><div class="t m0 xf0 h11 y1d4 ff4 fs7 fc3 sc0 ls0 ws0">tys. zł<span class="ff1"> </span></div></div><div class="c x95 y448 w51 h25"><div class="t m0 xee h11 y1d4 ff1 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c xe0 y448 w4c h25"><div class="t m0 x3d h11 y447 ff1 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x6 y449 w4d h25"><div class="t m0 x6d h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Rynek hurt<span class="_ _0"></span>owy (*) </div></div><div class="c xe9 y449 w4e h25"><div class="t m0 xf1 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">403 494 </div></div><div class="c xeb y449 w4f h25"><div class="t m0 xe5 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">44%<span class="ls0"> </span></div></div><div class="c xec y449 w50 h25"><div class="t m0 x20 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">37%<span class="ls0"> </span></div></div><div class="c xed y449 w7 h25"><div class="t m0 xf1 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">358 985 </div></div><div class="c x95 y449 w51 h25"><div class="t m0 xe5 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">44%<span class="ls0"> </span></div></div><div class="c xe0 y449 w4c h25"><div class="t m0 xe5 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">36%<span class="ls0"> </span></div></div><div class="c x6 y44a w4d h2e"><div class="t m0 x6d h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Eksport </div></div><div class="c xe9 y44a w4e h2e"><div class="t m0 xf1 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">314 069 </div></div><div class="c xeb y44a w4f h2e"><div class="t m0 xe5 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">35%<span class="ls0"> </span></div></div><div class="c xec y44a w50 h2e"><div class="t m0 x20 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">28%<span class="ls0"> </span></div></div><div class="c xed y44a w7 h2e"><div class="t m0 xf1 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">280 030 </div></div><div class="c x95 y44a w51 h2e"><div class="t m0 xe5 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">34%<span class="ls0"> </span></div></div><div class="c xe0 y44a w4c h2e"><div class="t m0 xe5 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">28%<span class="ls0"> </span></div></div><div class="c x6 y44b w4d h5f"><div class="t m0 x6d h11 y44c ff1 fs7 fc0 sc0 ls0 ws0">Sieci handl<span class="_ _0"></span>owe (*) </div></div><div class="c xe9 y44b w4e h5f"><div class="t m0 xf1 h11 y44c ff1 fs7 fc0 sc0 ls0 ws0">115 133 </div></div><div class="c xeb y44b w4f h5f"><div class="t m0 xe5 h11 y44c ff1 fs7 fc0 sc0 lsd ws0">13%<span class="ls0"> </span></div></div><div class="c xec y44b w50 h5f"><div class="t m0 x20 h11 y44c ff1 fs7 fc0 sc0 lsd ws0">32%<span class="ls0"> </span></div></div><div class="c xed y44b w7 h5f"><div class="t m0 xf2 h11 y44c ff1 fs7 fc0 sc0 ls0 ws0">96 896 </div></div><div class="c x95 y44b w51 h5f"><div class="t m0 xe5 h11 y44c ff1 fs7 fc0 sc0 lsd ws0">12%<span class="ls0"> </span></div></div><div class="c xe0 y44b w4c h5f"><div class="t m0 xe5 h11 y44c ff1 fs7 fc0 sc0 lsd ws0">31%<span class="ls0"> </span></div></div><div class="c x6 y44d w4d h60"><div class="t m0 x6d h11 y44e ff4 fs7 fc0 sc0 ls0 ws0">Sprzedaż detalic<span class="_ _0"></span>zna (*)<span class="ff1"> </span></div></div><div class="c xe9 y44d w4e h60"><div class="t m0 xf2 h11 y44e ff1 fs7 fc0 sc0 ls0 ws0">75 009 </div></div><div class="c xeb y44d w4f h60"><div class="t m0 xe3 h11 y44e ff1 fs7 fc0 sc0 lsd ws0">8%<span class="ls0"> </span></div></div><div class="c xec y44d w50 h60"><div class="t m0 x20 h11 y44e ff1 fs7 fc0 sc0 lsd ws0">48%<span class="ls0"> </span></div></div><div class="c xed y44d w7 h60"><div class="t m0 xf2 h11 y44e ff1 fs7 fc0 sc0 ls0 ws0">85 097 </div></div><div class="c x95 y44d w51 h60"><div class="t m0 xe5 h11 y44e ff1 fs7 fc0 sc0 lsd ws0">10%<span class="ls0"> </span></div></div><div class="c xe0 y44d w4c h60"><div class="t m0 xe5 h11 y44e ff1 fs7 fc0 sc0 lsd ws0">46%<span class="ls0"> </span></div></div><div class="c x6 ycf w4d h2e"><div class="t m0 x6d hf y25f ff3 fs7 fc0 sc0 ls0 ws0">Suma / Średnia<span class="ff2"> </span></div></div><div class="c xe9 ycf w4e h2e"><div class="t m0 xf1 hf y25f ff2 fs7 fc0 sc0 ls0 ws0">907 705 </div></div><div class="c xeb ycf w4f h2e"><div class="t m0 xe4 hf y25f ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0"> </span></div></div><div class="c xec ycf w50 h2e"><div class="t m0 xf2 hf y25f ff2 fs7 fc0 sc0 lsd ws0">34%<span class="ls0"> </span></div></div><div class="c xed ycf w7 h2e"><div class="t m0 xf1 hf y25f ff2 fs7 fc0 sc0 ls0 ws0">821 008 </div></div><div class="c x95 ycf w51 h2e"><div class="t m0 xe4 hf y25f ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0"> </span></div></div><div class="c xe0 ycf w4c h2e"><div class="t m0 xe5 hf y25f ff2 fs7 fc0 sc0 lsd ws0">34%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h11 y3db ff4 fs7 fc0 sc0 ls0 ws0">(*) sprzedaż na r<span class="_ _0"></span>ynkach lokal<span class="_ _0"></span>nych w Polsce, Rumuni<span class="_ _0"></span>i i Chinach <span class="ff1"> </span></div><div class="t m0 x6 h2f y44f ff1 fsf fc0 sc0 ls0 ws0">Legenda: </div><div class="t m0 x83 h2f y450 ff4 fsf fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _7"> </span>rentowności <span class="_ _7"> </span>sprzedaży <span class="_ _7"> </span>segmentu  –<span class="ff1"> <span class="_ _4"></span></span>stosunek  zysku <span class="_ _4"></span>brutto <span class="_ _7"> </span>segmentu <span class="_ _4"> </span>d<span class="_ _2"></span>o <span class="_ _4"> </span>p<span class="_ _2"></span>rzychodów <span class="_ _7"> </span>ze <span class="_ _4"> </span>sprzedaży  w <span class="_ _4"> </span>danym <span class="_ _7"> </span>segmencie, <span class="_ _7"> </span>wg <span class="_ _4"> </span>dan<span class="_ _2"></span>ych <span class="_ _4"> </span>w <span class="_ _7"> </span>sprawozdaniu </div><div class="t m0 x83 h2f y451 ff1 fsf fc0 sc0 ls0 ws0">finansow<span class="_ _2"></span>ym </div><div class="t m0 x83 h2f y452 ff4 fsf fc0 sc0 ls0 ws0">Średnia –<span class="ff1"> </span>średn<span class="_ _2"></span>ia ważona przycho<span class="_ _2"></span>dami dla wszystkich segmentów łączn<span class="_ _2"></span>ie<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h7 y2c5 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y453 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf1c" class="pf w0 h0" ><div class="pc pc1c w0 h0"><img class="bi x2 y454 w3 h61" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">28<span class="ls0"> </span></div><div class="t m0 x6 h7 yc ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x3a h7 y455 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y456 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y457 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y458 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y459 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y45a ff3 fs3 fc0 sc0 ls0 ws0">Struktura, <span class="_ _9"> </span>wielkość <span class="_ _9"> </span>przycho<span class="_ _2"></span>dów <span class="_ _9"> </span>ze <span class="_ _9"> </span>sprzedaży <span class="_ _9"> </span>oraz <span class="_ _9"> </span>ren<span class="_ _2"></span>towność <span class="_ _7"> </span>Spó<span class="_ _2"></span>łki <span class="_ _7"> </span>w <span class="_ _9"> </span>pod<span class="_ _2"></span>ziale <span class="_ _7"></span>na <span class="_ _9"> </span>segmenty <span class="_ _9"> </span>bę<span class="_ _2"></span>dące <span class="_ _9"> </span>kanałami </div><div class="t m0 x6 h7 y45b ff2 fs3 fc0 sc0 ls0 ws0">dystrybucji </div></div><div class="c x6 y69 w52 h25"><div class="t m0 x69 hf y263 ff3 fs7 fc3 sc0 ls0 ws0">za okres 12 miesięc<span class="_ _0"></span>y zakończony 3<span class="_ _0"></span>1 grudnia <span class="ff2"> </span></div></div><div class="c xe9 y69 w7 h25"><div class="t m0 xea hf y1d4 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">5 </span></div></div><div class="c xeb y69 w4f h25"><div class="t m0 x25 hf y1d4 ff3 fs7 fc3 sc0 ls0 ws0">udział<span class="ff2"> </span></div></div><div class="c xec y69 w50 h25"><div class="t m0 x69 hf y447 ff3 fs7 fc3 sc0 ls0 ws0">rentowność<span class="ff2"> </span></div></div><div class="c xed y69 w7 h25"><div class="t m0 xea hf y1d4 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">4 </span></div></div><div class="c x95 y69 w51 h25"><div class="t m0 x25 hf y1d4 ff3 fs7 fc3 sc0 ls0 ws0">udział<span class="ff2"> </span></div></div><div class="c xe0 y69 w4c h25"><div class="t m0 x21 hf y447 ff3 fs7 fc3 sc0 ls0 ws0">rentowność<span class="ff2"> </span></div></div><div class="c x6 y45c w52 h25"><div class="t m0 x6d hf y263 ff2 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c xe9 y45c w7 h25"><div class="t m0 xf0 h11 y8b ff4 fs7 fc3 sc0 ls0 ws0">tys. zł<span class="ff1"> </span></div></div><div class="c xeb y45c w4f h25"><div class="t m0 xee h11 y8b ff1 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c xec y45c w50 h25"><div class="t m0 xef h11 y447 ff1 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c xed y45c w7 h25"><div class="t m0 xf0 h11 y8b ff4 fs7 fc3 sc0 ls0 ws0">tys. zł<span class="ff1"> </span></div></div><div class="c x95 y45c w51 h25"><div class="t m0 xee h11 y8b ff1 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c xe0 y45c w4c h25"><div class="t m0 x3d h11 y447 ff1 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x6 y45d w52 h25"><div class="t m0 x6d h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Rynek hurt<span class="_ _0"></span>owy  </div></div><div class="c xe9 y45d w7 h25"><div class="t m0 xf1 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">303 407 </div></div><div class="c xeb y45d w4f h25"><div class="t m0 xe5 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">45%<span class="ls0"> </span></div></div><div class="c xec y45d w50 h25"><div class="t m0 x20 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">37%<span class="ls0"> </span></div></div><div class="c xed y45d w7 h25"><div class="t m0 xf1 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">265 345 </div></div><div class="c x95 y45d w51 h25"><div class="t m0 xe5 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">42%<span class="ls0"> </span></div></div><div class="c xe0 y45d w4c h25"><div class="t m0 xe5 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">36%<span class="ls0"> </span></div></div><div class="c x6 y45e w52 h2e"><div class="t m0 x6d h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Eksport </div></div><div class="c xe9 y45e w7 h2e"><div class="t m0 xf1 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">199 585 </div></div><div class="c xeb y45e w4f h2e"><div class="t m0 xe5 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">30%<span class="ls0"> </span></div></div><div class="c xec y45e w50 h2e"><div class="t m0 x20 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">28%<span class="ls0"> </span></div></div><div class="c xed y45e w7 h2e"><div class="t m0 xf1 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">196 238 </div></div><div class="c x95 y45e w51 h2e"><div class="t m0 xe5 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">31%<span class="ls0"> </span></div></div><div class="c xe0 y45e w4c h2e"><div class="t m0 xe5 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">28%<span class="ls0"> </span></div></div><div class="c x6 y45f w52 h5f"><div class="t m0 x6d h11 y44c ff1 fs7 fc0 sc0 ls0 ws0">Sieci handl<span class="_ _0"></span>owe  </div></div><div class="c xe9 y45f w7 h5f"><div class="t m0 xf1 h11 y44c ff1 fs7 fc0 sc0 ls0 ws0">102 310 </div></div><div class="c xeb y45f w4f h5f"><div class="t m0 xe5 h11 y44c ff1 fs7 fc0 sc0 lsd ws0">15%<span class="ls0"> </span></div></div><div class="c xec y45f w50 h5f"><div class="t m0 x20 h11 y44c ff1 fs7 fc0 sc0 lsd ws0">32%<span class="ls0"> </span></div></div><div class="c xed y45f w7 h5f"><div class="t m0 xf2 h11 y44c ff1 fs7 fc0 sc0 ls0 ws0">84 995 </div></div><div class="c x95 y45f w51 h5f"><div class="t m0 xe5 h11 y44c ff1 fs7 fc0 sc0 lsd ws0">14%<span class="ls0"> </span></div></div><div class="c xe0 y45f w4c h5f"><div class="t m0 xe5 h11 y44c ff1 fs7 fc0 sc0 lsd ws0">31%<span class="ls0"> </span></div></div><div class="c x6 y11b w52 h5f"><div class="t m0 x6d h11 y2b9 ff4 fs7 fc0 sc0 ls0 ws0">Sprzedaż detalic<span class="_ _0"></span>zna<span class="ff1"> </span></div></div><div class="c xe9 y11b w7 h5f"><div class="t m0 xf2 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">69 216 </div></div><div class="c xeb y11b w4f h5f"><div class="t m0 xe5 h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">10%<span class="ls0"> </span></div></div><div class="c xec y11b w50 h5f"><div class="t m0 x20 h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">48%<span class="ls0"> </span></div></div><div class="c xed y11b w7 h5f"><div class="t m0 xf2 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">80 963 </div></div><div class="c x95 y11b w51 h5f"><div class="t m0 xe5 h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">13%<span class="ls0"> </span></div></div><div class="c xe0 y11b w4c h5f"><div class="t m0 xe5 h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">46%<span class="ls0"> </span></div></div><div class="c x6 y460 w52 h2e"><div class="t m0 x6d hf y27e ff3 fs7 fc0 sc0 ls0 ws0">Suma / Średnia<span class="ff2"> </span></div></div><div class="c xe9 y460 w7 h2e"><div class="t m0 xf1 hf y27e ff2 fs7 fc0 sc0 ls0 ws0">674 518 </div></div><div class="c xeb y460 w4f h2e"><div class="t m0 xe4 hf y27e ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0"> </span></div></div><div class="c xec y460 w50 h2e"><div class="t m0 xf2 hf y27e ff2 fs7 fc0 sc0 lsd ws0">34%<span class="ls0"> </span></div></div><div class="c xed y460 w7 h2e"><div class="t m0 xf1 hf y27e ff2 fs7 fc0 sc0 ls0 ws0">627 541 </div></div><div class="c x95 y460 w51 h2e"><div class="t m0 xe4 hf y27e ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0"> </span></div></div><div class="c xe0 y460 w4c h2e"><div class="t m0 xe5 hf y27e ff2 fs7 fc0 sc0 lsd ws0">34%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h2f y461 ff1 fsf fc0 sc0 ls0 ws0">Legenda: </div><div class="t m0 x83 h2f y462 ff4 fsf fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _7"> </span>rentowności <span class="_ _7"> </span>sprzedaży <span class="_ _7"> </span>segmentu  –<span class="ff1"> <span class="_ _4"></span></span>stosunek  zysku <span class="_ _4"></span>brutto <span class="_ _7"> </span>segmentu <span class="_ _4"> </span>d<span class="_ _2"></span>o <span class="_ _4"> </span>p<span class="_ _2"></span>rzychodów <span class="_ _7"> </span>ze <span class="_ _4"> </span>sprzedaży  w <span class="_ _4"> </span>danym <span class="_ _7"> </span>segmencie, <span class="_ _7"> </span>wg <span class="_ _4"> </span>dan<span class="_ _2"></span>ych <span class="_ _4"> </span>w <span class="_ _7"> </span>sprawozdaniu </div><div class="t m0 x83 h2f y463 ff1 fsf fc0 sc0 ls0 ws0">finansow<span class="_ _2"></span>ym </div><div class="t m0 x83 h2f y291 ff4 fsf fc0 sc0 ls0 ws0">Średnia –<span class="ff1"> </span>średn<span class="_ _2"></span>ia ważona przycho<span class="_ _2"></span>dami dla wszystkich segmentów łączn<span class="_ _2"></span>ie<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y464 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y465 wb h62"><div class="t m0 x6e h4 y466 ff2 fs1 fc0 sc0 ls2 ws0">403 494</div><div class="t m0 x51 h4 y467 ff2 fs1 fc0 sc0 ls2 ws0">314 069</div><div class="t m0 xf3 h4 y468 ff2 fs1 fc0 sc0 ls2 ws0">115 133</div><div class="t m0 xf4 h4 y469 ff2 fs1 fc0 sc0 ls2 ws0">75 009</div><div class="t m0 xf5 h20 y46a ff2 fsc fc0 sc0 ls13 ws0">358 985</div><div class="t m0 xf6 h4 y46b ff2 fs1 fc0 sc0 ls2 ws0">280 030</div><div class="t m0 xf7 h4 y46c ff2 fs1 fc0 sc0 ls2 ws0">96 896</div><div class="t m0 x71 h4 y46d ff2 fs1 fc0 sc0 ls2 ws0">85 098</div><div class="t m0 xf8 h5 y46e ff1 fs1 fc0 sc0 ls2 ws0">0%</div><div class="t m0 xf8 h5 y46f ff1 fs1 fc0 sc0 ls2 ws0">10%</div><div class="t m0 xf8 h5 y470 ff1 fs1 fc0 sc0 ls2 ws0">20%</div><div class="t m0 xf8 h5 y471 ff1 fs1 fc0 sc0 ls2 ws0">30%</div><div class="t m0 xf8 h5 y472 ff1 fs1 fc0 sc0 ls2 ws0">40%</div><div class="t m0 xf8 h5 y473 ff1 fs1 fc0 sc0 ls2 ws0">50%</div><div class="t m0 xf8 h5 y474 ff1 fs1 fc0 sc0 ls2 ws0">60%</div><div class="t m0 x3f h1c y475 ff1 fsc fc0 sc0 ls0 ws0">Rynek hurtowy<span class="_ _35"> </span>Eksport<span class="_ _36"> </span>Sieci handlowe<span class="_ _37"> </span><span class="ff4">Sprzedaż detalicz<span class="_ _0"></span>na</span></div><div class="t m0 x2a h5 y46e ff1 fs1 fc0 sc0 ls0 ws0">0</div><div class="t m0 x16 h5 y476 ff4 fs1 fc0 sc0 ls2 ws0">50 000</div><div class="t m0 x4a h5 y477 ff4 fs1 fc0 sc0 ls2 ws0">100 000</div><div class="t m0 x4a h5 y470 ff4 fs1 fc0 sc0 ls2 ws0">150 000</div><div class="t m0 x4a h5 y478 ff4 fs1 fc0 sc0 ls2 ws0">200 000</div><div class="t m0 x4a h5 y479 ff4 fs1 fc0 sc0 ls2 ws0">250 000</div><div class="t m0 x4a h5 y472 ff4 fs1 fc0 sc0 ls2 ws0">300 000</div><div class="t m0 x4a h5 y47a ff4 fs1 fc0 sc0 ls2 ws0">350 000</div><div class="t m0 x4a h5 y47b ff4 fs1 fc0 sc0 ls2 ws0">400 000</div><div class="t m0 x4a h5 y474 ff4 fs1 fc0 sc0 ls2 ws0">450 000</div><div class="t m0 x67 h1d y47c ff3 fsd fc0 sc0 ls0 ws0">Przy<span class="_ _0"></span>chody ze sprz<span class="_ _a"></span>edaży <span class="_ _2"></span>Grup<span class="_ _0"></span>y o<span class="_ _2"></span>r<span class="_ _a"></span>az<span class="_ _2"></span> ren<span class="_ _a"></span>towność </div><div class="t m0 x65 h1d y47d ff3 fsd fc0 sc0 ls0 ws0">wg k<span class="_ _0"></span>anałów</div><div class="t m0 xf9 h5 y47e ff4 fs1 fc0 sc0 ls0 ws0">Przychody ze sprzedaży 2025<span class="_ _38"> </span>Przychody ze sprzedaży 2024</div><div class="t m0 xf9 h5 y47f ff4 fs1 fc0 sc0 ls0 ws0">Rentowność 2025<span class="_ _39"> </span>Rentowność 2024</div></div></div><div class="pi" ></div></div><div id="pf1d" class="pf w0 h0" ><div class="pc pc1d w0 h0"><img class="bi x2 y480 w3 h63" alt="" 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kUgG84sfNlmvmFYXcjb/BqK1/ayQ6HhsUZYWEjSBsoWIjgBAiJAmBHBFaAGZhT1nHMCNYjLkPFYtnJ8zQWb17zjHVc+9Fj45KcfePKpp+dCKg5JkiRJkiR5bcRrYw9TIIoFtkhQNijBwEpsEGUGEWDQ4CyyBYER2IwMEo0MrPXx1tiSbmkIhnwULLCIqgfrj/GgwIA1nDfWf8e7dly8ZeOW9WtHW4hmzZIuOQYAjuoqRfU/PEhZGAVeIXcGjiViCccgAnkwFqqa62CiyE4FcAJM4RhigCksADYjeTNM0QEegWGAwhgkBm663IUYnACwiJqgBGnuBcjAw0AfiCPAIK+G2kAMbprxAbEaiHenVq8XOucxiI28KgxwAoLx8JsUQmRmEDfF2fnCN8DL1Sw6KEhhBakzHVdeYdhwvtu+9qKj02f+q7967MGHHpnrDkYnlkSTQR1Zsub063IgIj6jiAB2VSQFgZsadgOUTdkiwWpeNcz9pkAkKMwIAGkz+0dBRmkAe5IkSZIkKV6/WsDGsPNG8wlFAkAGGEhBMG2+T6YGRDglomHIZCWCkeSdQRVEfPSOrEYsCcHxoGPds1dO3HDldevXtG/YevaqJaOFgEOFUDoWAwNEUFiARYLjpjHIP44AIgMTIFAzGJw0iZdATboVUzNrJtcMfyyawYgiiGDmAYY6gKGECFs4dTu93JyBLUSjKERNfCcEggFMoGZ4IqwZlGNE1PSxVm2ODZJlMCWLC7cHw82XZmAmYUAV0UAUVQ1wzosMF+bl1PEMz1mIAFOzCDJPEAiRCYiJl0+0RzvZf/nlNc+/cOXuvQfvuv+Jh3fvOx6sH2OAJ1dQNlaDIpSt1shggRGCQgQWm7xMBoKS9jAcrmkv+/sAmXFMr6okSZIkSVK8/qfH62HWAqBgAzcJlS2IhWbUosIZM5rk+rJy56IzMX/iBDg6J2LVWE6D2RPXX7b1XW+58arzly3JYcA44GAaS0ZkcS8bhtL0/CBSIn21nnqssAhTsAMxkSj4VPc7g2PtkwUiBjVL3mRgI6iqMANkMbakCcoRGhFrRENenMrLTFCAjIgEJAuPjwIRCKA4fISQAzlMiQiA1rX3npvgbaYKg7hThwYDMTUlLMOykKZNH4sb3lEQkZk1SXr4P5oCCuoQkSNiIiAKFFrBGEqs4p13GU/pyTPX2PazNv7ITec/sq/36Tsf/uI9jx2c7kXfkc5kd64f52cjOzDDeYiDGMxgEYhkrqlXKWwOw7umhQcNYpDT8zXNCGmETZIkSZIkKV6/SrqOGK5ZNnGqCbzN0i+DmC2IWQRFOGMP4mHfC1KgWXXW6uR85qztYkuqCzaset22c7Zt2bBp1djqcS9mHFUIHCswO3HGPpjBTk1Eb5aEmwhXf/eDJSUDAU6JVVltWOawkNPNyMgCwM3OSCVfA0oMx9GgCnKFj7UQMTlrqjXE/LCmA4CSkQAWAjnfHFwMpkQgHvbOo4oQgnG0TABBFKgXQxwQOzOpo0EYBI1kgDbxdKFxIFnznyk0qIEciF1UUwMxwwzGAiVws9xdGyCwpu+IqYXSscAMLMRwFBWC8qTPO6BKlS5e315/5rXvePPVzx986avf3rPz4d3T6PdaWaWZGkFNEYklqgFi4AgjMAGZ9Q0wSCQ2aqpgSGmY/Yc3CUmSJEmSJClev0pgHRaG2PBDwKjZHtgkbDJwJGdwRh4koCb2BWDgrPSoxSrR3qqpJW++8erXX3f5xWfAKzoMqivtzbaKHIS6qijv9GsziMrpxh+0sDJsAJPJqwU4YQYQgbJG5pEBBHgYmS4shw+LpNXnA9DJvtUwdTh63KZnByGqiGxZU3hB4eEIzHBABTS1IsOVYwMVzoBgmBsAnlikKZAgZIwOEOpI4qgFEoXFmsSG08+N2EkJzPTQaTtbGCLTNOOTYfkKcngnYK2AAAOxM1AF9GtyngBu8j4BERjUgKJwklEr84wYUNfInBnVysxct9bWBgOrMAFjgk1TfNbE6rdcvLoMN+zc+cQff+6Be/bMzPb6knfIZf3KWDKFa8rNjRyIKs2ay61ECmlWshf2ZEakouskSZIkSVK8/t7o6aQ9bB9HoFOjWsjgYlMo0rwZYDVskFmvZfOZ1c7KW2/eftubX3fphlEB8ogRBCsHmWO0monlzhfFkdnymRePzZY6G0Q5c85ZDARTsJJEYrHKYfDdj5VjRsy1ajtzG85YunIcowRGDVOYgSSQqyRXQgQOzGD3c4e+8e0HH3ny6RcPn+iWNYl33ue9o+vOPOPKyy4595yzL7tw/eoxckAG5E1hiAUAPdj8gI5N9144OD+wEbgigpQC0YBoQFRT5BUTUxtXt5d4mAlZDTJT1PAA5mrsP9Y7ON0zIJJXEgMxVLSmcjajuGZJ5+y1K0a8cqyhtfpOYDk2jz0vnpgbxKYGnGAEc9Qp67lOGyuWjp6xtCOceXHwDHPKLjADOFy7fS8cPX78eJ7JORvWrxxzhUAEVg+mHN565YZLtm36zM65v/jYp3Y/t4+s7Vy7j7qiQjkDXPOXigqt4R0EMWyhqzgUMLJIZjA24vQCS5IkSZIkxevvzhaiNJ36jDQaIjETopGYCcwghtBjhJaLmc6uaOPy8zZs27Lxqm2bzl474QgF4C06qslq+Gbd1hm8QRR0IujP/+Z/6qE1HYvgWjB1WjOiQgL5yI6j+Fer7GXMGcE7l1vvv/zOr66adBRroASiBuNsZE7t6Wnd/fwLX/+7R+99+ImTvariojQfaLkWwxZ4eTF65Ai+86VH7XMPrF02fs3Fm6+66Kxrtq5d3spaZrkAiH1lLrIDc3P/7g8+enhWKhqtkRkxEIhqUHRhfkWH/o/f+NlLNyzNIWQVlQPLR4JqhDz14vF/8eu/92LVMeJIEiEEMGIWB230qZz9lZ/9wNlnryxDbIU+XCsCc4p7Ht//b37/o/Oa1ZQZkYEI5gd1kaOujl1xyebf/ZUP5SxlrQW3QoiR6cCRmYef3P2FR/YvXzY1OdZG3f/KHd9aNV6869YbV0yMtDNF2YPwhLTeefXUjot+/LGnX3h01/5vPbL78ecPz1kWZLyG00DwOdAGNTXWGP5BQwNMyVQsCEKEj8jSCyxJkiRJkhSvvxs61S9jWGULn3mBi6EKdSlExD6aEjSHORo4HYxb/fY3XvOR99y8YgQw5AaxyBq5GfttAabDEm3yChcAA7pwMxibReeodcza0Jp1wBYNFLmAeSi/+sY5dmRogUYNA3MRYAugGoDBD8jftaf7f37iznt3PlibIBuptAPpQBzo1ABIChhFjJwXvtBdJ6ZfuOM7f/P1e954xXn/8iPvPHPMo6Y8y4P2GfmWc9aed8kl+76563ifgrQjeUOz2RG5TZfzx/76a49c+OHXA8wKKYpoYl5K4NN3PH6g747QmIKHFTUALPhax3RwzcVXXn3tZQbAIlQhvjSZBf74b77yYs8Psgk93Q9byaoOzKz65qPPP3NoZuzMicL77iC2Cj8zwEf/8jN7nnv+f/3N31g6jrkuWhnG/fVf/Pw9v/X7f/g/f/hDW85eM32yv3TpREdjh8uxDq/ZtuHmbRve/67rH9xz/KN/9dk7dz6ej0y5zuTc/CyNrrOZGUAwNooQ0O0hF1hT8K5sqpT2NSZJkiRJkuL1P13d70c2seisphhCXY912kXu+ideWjXRvunay97/1qvPWtnhErkiY5gqU2ia+MFsOCEFDPJYaCMNgEggWUBh1oK0QbUyiVUGBhcgDyjsVYpDEFtGCAyjflM2TcJQoEYsRh49VH70E1++c+ezMWTjy9bU4KrbhwrYL1Q7AABGxjE/r4NQOga1++Co+NLfPTQ1Wvzij72lRQ5Ai6gPA+j6q87/3F2P+GIkDKu6s+bsjHBi/uRDTz03AJyAKQMCTEtgADz01PMhG1O0ATSPA6Cwuu07ftB921tuHevAA8IO5EA+AI/vGTzzwkuWj6prD8frAICZ5n2qW+3xfnn8mYMvnX/mhAdahRiwa88zL7x44IM//hPf+NLdf/iHfzgyMjI2MvrGHa9/77tv3Xn/zv/7zz7+m7/+i8XU8gFAsc45tsj16orYLXf5lZuntvzaB79y774vfv3OBx7dtXps6uDx/cXYuBJVJ4+ABFkGU5DBcGqnY3p1JUmSJEmS4vWrMPCp9wDITAQOShbYasc6NmLrlvPZ61befOVNV23dNDXGHVKngTOQiQZjplPtRIzImvVwZgAEZliz3iumpBHUNMJgGDgGIJAxLIAZVIG6r3K4NAHAoDBljQyxEMgouPa9e2f+9X/+7MPPTfvOUmeYmZ6HLzhrqxk0ohkfY0qwOFeDCM4BALloubWLEuGTdzzYreKv/8JtFbAiaC7aU7nq/LPfcO22z93zWGWq1DJrZk1KxYx8cteB6T/51P0fvv0KBbNyIAnAn39+9xP7js6jDQ5oWtqBYJGtQpz/Xz7y/psunZowa4c+GCgmBip9w1/89edOVqjFQwmE4X5IUxRLtX+sC13SHr33/ifedtVmGKKaCD388GPvuP3tV1609t7vPLZl67Zf+qUPH3zxpd/97d8/e8PqD33kJ//j7/7HffsObVq/qhcw4jIgxKhtEWOpYr2SZELoA9vXveeaDzz13EsPPbrn27uO7Hl234tHT7Y6k1Ha/RAiNRscOZDo8K4pSZIkSZIkxevvxel1SbNqULTzMKgd6ovOP+9tN1x887Z1yycxCrQBhJ6VfcpzwMM4BCPH7Lwt7JFUwGi4EdIBggBTAC4ah55wC1Y3Tf0yDpnWIBqwVCQExzr63Q8zmgEqGinUVFcUW0yAa8/V+R9+8kvf2n0SftRVKt61R0YhUtc1qkoYYlEQmiIH1xmvos4PeggKdjHjwHl3PrSXT37hWw+fuXHzm95w7upeJe0iF0TWn/nADz39wgtPHZzxqGtERQFzkb12lvZ6g49/5otbzlz2psvXm2kgueeRox/79Bf6yGtp5xgouOltJ4ge5eVb1r//DZvygA5VCMfVjahvB2DPcyfue+jxyCPRCE6ASBaaiucSYkUb/ZMG7N69a3bOJkaJojmhuZMnbrx687EuZlWOdO3pA/XB/bOcj4y12y3fWrti2cnDR6vJiWVLWt2ualbkHjBQKHMiIBZEMK6jrjx75Y2bVp4g7Ds0+Pwd93/yy3c/e/Soz8cpGwnDMhVWGjbETpIkSZIkSfH6ew3XTU9pyfzMzPSa5Uvf8dY33Pbmtet9MxEGVlbwERQoAywgGrI8yxGA+LJBf/FlHfeauN70nhNioShN/S4BFhFKWGnGZgISs0z11XbOZREAkzVvAGIdxGVP7zvw7YefwNQ5+SBq2a3LKhDFEJz3RSZWl2JRLBAim/ZOHOGi085bseVriMZYHjs+uebMo0f2jjl8/G8+e975526bEkRDVbba+Zk5Np21avcLh5pBMIAaHNwYylhFnZ6ZvePOu26+6IxO5jXiy1/56sFDh2NrDXyB/oxBQGKAWSAdbL96oypGHFB2wVHrKnoEYO/BlwZ14IKFJMSmEUoNRNIKvRlM5hAZDAbHBsf37du7duv6lueqhoY6GKY68KOTR+cGv/8HfySx/OF3vfvCSzaNCVYvWxLL7vLJlpVlq+2NoNpUeAigqGuQwsi7DKi1X460RzauLD74nu1bt138//z1Hfc/umfedOGp0fRq1NT6OkmSJEmSH+h4beLNeWggLZ1FZ7UnUZJ+TSYFZe04qEgqIu1YyOq5FR1ePpbfePmW6y/fuH7N0qXjHaHoDI4EAPIm+7aGNQL+e4vzlAEZCLM22LTirMNH5ibz6XJMet1x3xuZKvo1DhwVf2R2DJITH2zpPMA9GTGZRLSMps+ZUBvMVfCVH82qmdp12p3RkdKPYa6lLmSdnYfrf/Xf7j4YJnHyeO1ZclF1iEbtlvVnR9G96ZI177jxoovWr2yJzZw4eudzvc/ccd8Dz+0vsyUVjyECE1PT892is3S+nD806Pza733ign9/63rxjtAZaPDxA7dd9ehjTxw4UDq/fM5lNMFIIQ8AACAASURBVNHWgQqc9xMvdec+fv9z17wws23j1LefPPyFR/b33BJnLVSUi+9GH5GzY1+fuHTT6ndcufUMDtCBiY9uncXggnlHOx/ZO6DRikaCZvA51X2rDUWnQr7cHp0vz+rJGb325iNzu//7J766bcNPUEumgV5nxdHj3RVLO0X36DnL3L/4l7/wX//bXx07cbg0dCN2Hzx08WVbB4SaqWVwtFDO3VwxecWdDLd9G9226qTzZ25p37j+1pP9W76x84kv3ffUcy/NPHukO1v7rOVCLNXA0oJ01BiREUhUBRACqZr0ydIOyCRJkiRJFmm8dnHeh5MGUXCgvOZWv4rwOY/kFqLWpWvnk3RydvpE4fn1V1/63rfuuOAc1yEUBGcQxIwM36cNbVuX+f/wC+/O8pF+i8sxqUq0S7SAubr78b979E8+/+TRakwti+YJSqZmNXJ3xcaz/sPPvqEwSIGaMaKYCZA2qqP1hWu8s1BG+eRnvvrY7mcrm0TRNg0wZmGt+gWjP3fslrdu/+Ufu/msDmxQjRTZ8mVTyze7c7Zu/vl/+9G9J+bRasNnYEZUcySumJ7rzvYG9z3+7JrLLnIMAC0n561b/e63vemPPvq3PatP1pH8OAb92O+WWVy2ZHk5f+QzX9x5wc+94Qtff2R2vsrak3NVjFT34M3Q7mTlzOGzVrR+4UPvWz3FBiUTYmOrI3gQqUv4zhN7lF1Z1ihaCCUTcS51b8bnee1HFYIwgPpBiA/v2nvXg3tuve68tsM5Z079yZ994ld+8YMjWV73u8un2pdv2/gnf/yJd7/p6j27n9/11OPn/OJPEeCYmF/9IhoyYyUQgcZb+Ugrf/eOK96y44ojfXzhrj2f/fpdz+6bKXUcLHPzgxi76HRcp6UWo5paqBBRl1592gGZJEmSJMmijdeZVkUsSy4CF6AclPNoZqFfUA3qic0vzYpLzhq57JJrtl96/trlxahAgMzgFEAUBFgNc5Dvw562wo5sPmOExAJ3+yTmWu02i9bB6zfbMzbztOSblbMA5xAIBqtc72S7rC6cQqaRQDVxK/YHnNUsvMp701AODs/oNx98ouSCslEzMqO6HMB558xXs2dtWPHBt16xpg2nJo5CqI1Iol145tgv/fT7f/s//9X+XlmqoVYwNxUnIFaiux985k2XX9QGYMEBHv49b7i0Ohn/+JN3jXSm5g/ux+gkxlpczs8N4khr6p6duz/1ja337NwVJC+DkmPJOfQyl5HOHV5T9H/rFz942UZmQz9YJs5BSQNxFnN88Rt7nn/pZEmTlLfNgGrAGVHVe+utN//dnXfM0giJQyxRA1nraF38wV989sZrzhtl3HT5RU8+/uTv/P6fvu6mm6+5dMtEjttef835Gzd85+Enn3zkgV/95Z+fHPEM9Hu9YnT0VW+TSvjh4EwLgshEiOSIcok/uWPTWy8/86Hdh+95dHbX0y/s2b9/PmiNOnZPRgGEzSqYInc6sIVZ90mSJEmSJIsuXgfKauoEykAFyAGm1SyVx1w4tnbM/8jbX/e+2292HiMOAmjULJAnxKpLBHEMR8Pp6N8PSuQQUXVdqx4hMvIcMqAkK6tYVaZGDuSMeDjhxgJrL6t0FKByBo5zyaFHOzQeQicaESoifu7AS88fmR34FRYMYuycDkpQEKpocOxNb3rTuatHi2htqclRhJTGk1LPmX/DZcu/den5n7nnqbLfRdYmkTqqhQjxwvLo8yemK4wXEFWGtcDs3Efed8W37n3o5MFpNz4RYt00PFEqpvtlb0D/+x98ulfG0aWr5no9kIbuCfhV0LmOzr7lis3XnD0xSjCAvSjELBJiBd07g499/s4u8kCFFCOx14epi2HdqskP/fCF+x+/9+HjI4QIGqDbjd7PyOTuYzNPPXf4mvWT65aNfOTHP/i3X737Y3/6X6/bfkM9iAcPvfTkE4/PzUz//E996KxVYxy1jvXEaEc1Nr1cvovKkBExSIgJkSxmWpFz7YxhNjXlzrhq9Y5r1kVc8K3vzHz8c3d+Z9fTB2b6lI9UlCs8IKgAVOkVmCRJkiTJoo3XNRUDbqOZhGIl6aBNvXNXZ2973S23XHn+pRumtJwx16lCGapqtNVxRABckQ+7gKiB3ferOKTCuMtbqGtQb9563qgAAF+RxmxcRlcqWtD65T+S53m7yAmAEGKFOkJ7yFuC3Pkc5oXcoRMz/Si1d1ATBzODE2KmuuyIXnL+xjGHEcQ46LLL4FpmiPMn8pGlGeS6Ky/527sectlIgFqz9Y8cINHo2Hyc6aHOIQxUVZZlQVEwtl+x9akvfLtfD4I5iFOosq9DkLzoV1XeatcRkZjIYAEsbDqe2Y4rz2vXg8IXp7eBEpFR0PjtR1585sCRKCNgH6PBDEIcBpecd8kZkzhrxeTDc94G0zlrzargitp+rPXorr3bNy0p+/Nrlo5/8L07lo8Vf/nxj2VZRsQbNmz40P/03g2rxqanuysmO82VZH71e6SMXt4/prkhAqoSzBAPxEy5jFJH3HjR+Latt31754uf/MLdD+858NJMSa1xl3fKCLIeLG1/TJIkSZJkkcZrU4JGj8EIl5Mtvu7CdTuu2HjZuWeun8pZKwkn4C2glzsm55v+HrFWcR7EIDJiW+jb/M/XRUGAE09oE4mRNwCW1+a6Oj4bRtUYVLPFptsISOYH2ldXAZkUkAzwCH1wEckbKARExr7jvVJacAWMvPZiMHUtQuUorl2+ZOvZy12MsK44AyksErPkZrEkaV9y/uR4y893a4VTI7CABRAYprvloRODTZNFQRFEYihgUHrnrds+fee3unO9ygpkrFGr2qg1GiJR3ioR48k5eJKWYLSDqvTov+7ijddeuLGTB4Q54VY/ijgiRcYy1w+fu/O+432ULqNixGoloUKoZdXbdlw4Dly6cfnfPHMSMeS+9hnNw0Hy42X/oV0v6A9d7p0EQ1Dc9sbr3rxj+3y322q1HHPmQIYVkx2BsW9uruhV75IEIIAsAhjOBhKBACAzAsi7wRLMwvsIX3D29itX37LtR3bvn777/mfvvHfPoaOzJ3uDuawWpK2NSZIkSZIs0njd4f4ymTnvjKkPv/O2y85dubKt45ki9oEKIopxBQn6CyPRGSSSAWCDKNC8yT9/DiQAwDcT0g1mlJGQoZmhnolk5kSlBkC1WCAyA4G85aMDbvUBcIuBSMhpSimviAGIdwGY6VtFOchBg4t9mKud02rAREuXjLcLOF7oyE00vFHg6FhzwkiB8dHOgfk5Zm8gIxquvBL6FR+fmzMuECPIsXJOpFStGi9+5Wd/9Df+05/XA+vWA7ZMYSw+qjUZFJ0OEGLZg0M776/N+cM/+s7JNlDPw3sizcQZQYmjZXuP2RPPH6ykHeGMPULf2FB3V4zl2zaOjQCXnbsSnz0gFNg0GoEJxv3IO3ft23usv25J4QmjAjHKGZ3xTnPwPBybuZCov4dsDcAjDJ8IC88iAzet+OKwdXdwcIiBoR4BkLZk7VUjl77nsp9772UHp/Fnf/n5P7/3GXvlnyCSJEmSJEkWT7xeOSY/9Z433HbTlvXjGCFkVqGchy9AWU9djwDCFMRANKyxpmZKXxOqvr9djtuAU0BBVGdUm+VQhqozbcVBO/QH3CYKDDWQDcdASqCsBoQghgDk3KqBCPDCsZV1NDBIgEBQhoKGJ+R97nIABGKoviJiGgjIgCzLYEYGkJKREYMUxho1VqUBsAjLm18YBr0s89dfsuqabVsP3/PkAEIMjQo2Q4TPUJa+ldVVgJFjLnovXX7xheeuzaE11ACGacboR4hgei4++8L+mfm+SUvVIShCQB49wrpVK8YEGbBp7bIWlaq1CiolMGARjo/MDh7be2T10vVQ9a8s/CADAzxM1MO7he8pYQ+LOpo/V7ABcaGUpXkmkLagGSyCDRZARqhH234Qq5n5etlE5+c+/Obz3oKl5dH0IkySJEmSZDE5HbZIBwde2P3EE7tmu7EGBupiPj5Aaza4imGEEojIFZkhMziYgzXDzIep7PvYAyLTEtGgCiuBmqAwwCrRfqG9dpz3VhnIwNYMPwGDWF82KJCAADSTXTIgg3nA0UIoxMI/NiMig5QqlaImBnmQgHj46JiYUWyW5w2qBoBgTUPAZoK6VzhRQg0ywKkBgDjL0XNRf/Z9r9+8ZnWc73kCWVAdgCpyEd7qqo+6ykQwCGfg0I/eejEbSnNoTVhtFgPFUAiqCO7IXfc/GZSNHZhhBo0O5hEuPPfMHOCItUvGL1s/0aIymtSRQAYtKYQ5y//sKzuPVnDMru42f2Forl8zcZ6aOT8GQAD5pxT4EEC2MCfo1OZWRpOyBZQhZtAMKhat1hiEeaQzF/WRfc/f9+DDgzqtXidJkiRJsqicXr1+cbb+xN3f+csvf2v96qUXnLPhJ354x4aVE0ty5ECM4FonCz4Vx4cx1UAAkfJw2VIXBpz/s5GCCUYgX8EZu9w1++U0EowAEEiUmmzdrL2qs5ABuUEsGsmpgTaiJRAK7kyOZMysxiAfOTc1aDSzCDk60z06h6UTyCl3PGzgTQDIGbsamFf0qsr5LFhzhmowA8ww4mXJeNs1PyASDd35ODrqQz076qfOmHJv23HFI8/sj4M+IBDAifWnqdVGGYs8C/1e22U/d/u1V21eUypKkFCWFxm0jzBgbpvxQLDz8T2S5ZUBRIAid4jzrPXWTWs8IFEzZ+++cdveZ/ccVgELzAiV9QehNfaVh/c+eai7dl2HYh++M0zG9vcGl/9TLlwzPGjh/urvt4wxREEgEBArZJk3+G7QvvHhefvbux5+4IndOx9/+sh869ZffWd6ESZJkiRJsjjj9cCN9SbWs4XnBoNnHtj74DN/+mO377j5onUXr261yUCzqGP0U6eXK4dBqqnhMILJ8Kvfh3it5JgAQuC835RDCxw4UF6Kr0QiCdAE3YWkjyhWO8BrBQSYB+DAgMIGsAhy452MmVUVYCUHjggRpkZ8YnZ2Zh5hAhEkYKLhKjWUzHFlmJ1Hv1dCuNnO1yx9E1QJrSybHB1hBCUjIBrAAkBj5X20krdt3bBx3fpn9u9njgY2GFAj1mYh85n26YrLrnjz9rECqszRMF/BZZCmMtpUhB94dObkbDeyi0ZwhBjhHFVaZH7t6pUCMBlifdVFZ7W9aAmwkMUMFjOJJPPRPbv/MNZtgD9dBgIynFrNPx2M/94X/jH8in9nGNaGmAERZpHIKAOATCs4A+aV7n384Me+dO/XHnrm5AAxX+FcXYWYXoRJkiRJkizOeA14rViDBBlB1t470/+tP/r0X00VV28+88KzV1988YaNS2Pum7oQOFK2AA1NfTSYFRyJmlLcU4H3ZQUDxs3uR7NIHq+sP6DT74ed6Cq4XAwWzEjIMQCrFarm1bKaSCUA0agmGMiBSmDQFHMo9ckqICMrFo7CKUkALVsy2gknI/t5y2puOQTogJlAMjvffeCRZy5eu7HpModYkzMxVW4NAojw3DMvdedmxE9VxKYOkiEqhKFY0zm5dCKvUZsWGUMQszYswOdLq7oaLfzFK8P7d1z0O392ICpprAO1VTgv50gtlLS8pT/3tgtXrj5exy7JqBFIEAFW1LWB6pPs/vrL98+GkYG0AjEBphUEbGHDhg2jS8a7ABHUeGQZJpavCbu7kreNK6WeZE4H6nnsnof233bl2lyKieFVj9AIA0iM2KzZymkwhTbL0tQU2EdqLqgxIiESAhANY7DhXQ2ZNtXViAHMIDJoBekhEHC8p4/s2vv4rn07H9v7+LNHZ8qs4inLMrZM7biISy/CJEmSJEkWZ7wmjVSX1uQpICD3rWV7Tg52fWO3fOOJVcuWrFm5/Offvf38c1as6YCD5fXAoebMa1lyVsB1VDmaZjLsItIkZjtdOdCkbrVhLjudsF8WtfVlnTsUFryxI2cAQ6GlshC8kQEBptJ0DbGmSqXpYUJgR4amKfXCr82MSYENZ6xexv2T1bES4/XYKh3MkpEwA1bWuOub97/l6o2uhSUZO/FkKrDKtQdVPNbH5z73FWGan57msZXKOThDqEAZJG5eiakWRWTMWR1jIQYoJDMU3osCE4xLN02pcxokhgrcRlRGjzLpVvWaCVywikEqQq65GxAwQMIu+NoXzx/o3ffkswPpKBfGACIkImrQ+NJ071f/t49TmHWiRZtn21P7T/Tb2YRJux+PaWbOajHKa/fU7hcPSDbB2YhBCGS28FALQAtlPc0XI0CAB7HR8I4HzV0UhlXoiKBmQ2NdghRCMIMv1FCqseR92HcOV9/69s4v373zyeeOVNSifLK2JZo5NiEo2UBPPyuSJEmSJEkWXbz+h/q9gRNkrQ7F+vjJ2ZmZ2V/77Ue2X3P5299w46Wbxn1rTAGtB67dMjXT4DjzMFhFSkIgdnY6OZPBAUokBB12Sv7H60gITdnJMHEvfJWaomwjBgRGpBmIiHKjFpQ5thmg0AFsoR2GwQykYhIJy6fGz1i94uhzh30xRrkLXTMmI7H/l737DpLruvI8f869972XmVWogiHoQBCiAUiKojeiF+VaUqtH6umZ3Zlu9U7Pbsz2xvqYiInYiP1rN/af3Yg10zET090x05YypLxIipJoWhIpkQRA70kABGEJQ9gyad679+wfL7OqAJIFiiiIVYXvJxAgWExmZWVWZf7y4NxzLEV123fv2bJ9+9przlcJ3YlOt9sdWjJytBJf+Bee2vbalm29lInPkyXxItYTLYNUanbhmvOcyMSknNGSWPXkXRXZ5ELHF6UveuYlqfhCJHWtUOfFu46XrhNJhdPgVax/9DBJKl0Rxic723Zt3394n/pl4kTUiYo4JyaSt/Yfqfbs3tqePJxl6kKadK9mYbW4ZZ1eVzTmeaPsTnirUoyH9h/YvuXQirXLkkiM0u8U1/caEuKiqIkkkyxJ6M8nFPHmxAqxQkzUV7HbNUuh0RBRUWmXKfm8E8UFeftwfOCXG3/2+Avbd+89OFGVuiRqFpNPzomJaRQRlaREawAAsKjjdb/beJCJ1RetVHXLlFSDqass7bWlP3j8tYc2vH75hWd/7qZrLjpv2dXrzluRqZlorJq5xKrKgopGsSSxlP74DWfqk/gkLokU9cjkOkXb4GBiHYWnjk7OiNR1e4eXIBKTuPrXYNqeE1ORICnTZC42XRKtpG5sqHJxVvdSRBEJ4kcK+8df+syW//it/VbG9ripSRJTXyYrGkv2HD7y7fs3rBxZfsWaIZcP+8bwmKVuJr/esPX/+vO/P9j147EIS1dW3SgWfeo1paMTY61GfvuNt2QizZA0SSMP/TcGqjKYUpdESp9FF8QNFu+oi+rEOdFQOut6kTQs6jMn/V011pXYEd8omq1fP/9yJ5PK9cRKcU5cEM1EQrRwJAaXt1yxKmahHXtF2CnWandL8Znkjd7khMuCmTUbYXzs8AP3//jS/+GPJRNzYuLUdNA8M3j4zYmkUnwlpqIqyUvlxDlzOjVyr99gX/kiq5J1okb17SrGLN95IG7auefBx55/9qVNB4+mw+PSq5quOZzyRhKXVMWSuGgSRaJJ9JXyEwgAABZxvBad+Vf1KjFGMU2aee+9VxU5cvBQGB0ts8bPXz3w65fvHy5k7TlL//QPv3rd5avOaoWuiPdFnb3EolgpqT4GGFTEqR9kszhjjp8T1XoAhfST/WBkxyDH9SdqqxcNpprUJ/XikkgvWUfr0csuiJXiMnP9te7ipScSVHJTkSRWOQlLQvalT1224YUr792wqT1+UBpDUrnoMokSG0NVJT958sVXXnn193/njs9/+o6hJfrOgfLhxx7/2S+feHs8Oxqz2FgqpZMsk9gNsZ2VB5Zn1dUfX3PluotcktHcSSqdE0kzzweqiHixwrreOpJErCupENPMJjVlPcsysyz1HwvXH0tSd5ZLkvxgZetffqNqLontJD6JqqiJWt2MYakoS5EkUgXJl8TeTueT+tJilBQlNE1TdJXkufUajz75wq137Fh97eqgMphcno57dyUmSbJKvBfJRbwktSj945xeBmOzo2t0qkpDKEUO9mT/WPhPd//0hw8/XvpmY9m57xwtqqPRh+G81UqZ76bB3iGNolEkitbXSeM1AABY1PF6uozZb5p2EryIRLN2mZxqdvaqcnz8aNs0W96OnbEqHt7efvn//Kuzlzavv2TNZ265+prL16xYUhQ+tNRn4p2VIpWYiVQqzqvXfsVaRJJovSPRicYZBevpWdoyOD2XpleeDD6uSTRWvnKWklNxzrQbQxVFqtB2kpLmlWT9HSlW92pHK21FK/+f/svfe3XH376xvztRdVIScZmIdksvfrgaCrvLsb/68a+/+dAG5327FyfbkzG0NB+NlkkYFgkSS5GUW3fY9T513eX/zZ98peXNu9RtTzYaeW9iIm82p25l/62KxUbsNWI3VilV3ejySqRVtdViVcVmlGaU5PtfoUoSSyLewvC4ZPf/8pntB7Uno+JFUq8/d8RMrPLlmKvGCheSD9FSqlwrVVU86jNfaegm0VBYVcVQHKzKrLGsW/m/f+DZz192Xt5SJxJSvVXnmIStqt4kTxJEvNUPR0+0ErXkfBJfSYjiJ0Qmot+ydc+vnn7tF0++tHP/4cPdMBlWlFIcPlyJX+JHg0taqZbdnqiId4NGHXnPUX4AAACLL14PsqAkMWd1MpVBs6+EJCqTR8UHUTUJ4keS2ISV7TQ0drS748nNP37i5ZUjrd//8uc/f+e1a8/UQkJDQ5Gq4PsJWS06s8GqP5GUTFWnK+b1R92gRyTVuwHrXymJ9z5GiWXXpXp6XsusNK1EvahIdyyFrCNVrj2TWIqJZMe+d7Dci4lcdGbjj7/66f/jz/42Dys6xXKJlagXy8T7XpSeukzKw6XGUqK5rFhSig9DZ0jlZKIjy1py+J2iqd1DB6+4avW/+tofrF3VCFKKSKNZiKW81erfaaL1XD0VVQvBt5wUQaVb9XyjUBOpXNEYavi86k44la7Wj4d5SU7UNExadlTk7vvXH+4tET+a543e/p0yMiQuZtqtJo+cOVQU2nZSmcboUulkKCXN3OFq73gMTkeSNsUVolb5UKVc/MijLx/ctmN786I1o0HKmDIrJZ/+HihTDGLBXOj0N8z0A71YyooJ8V3xlci+XvXiNv/t73x3w9PPmW9OltqNTorhSnOTTCQTUbOeSZlM1avpjKWQSVS9s7pThKl8AABgkcdrN+gWSGpiOhj4MejXCBajWXROxAax2yWnHcujhK70Ulf/8p4H7vreT//ZP/rcn/7RjUudRA1NldTtStXN86AhiGYpJRFxrq6S1zu4bUa+P36chJmYmaSYezcy1BxqZF1rlaXTGJ30xOdiwQ+f2chbXoJIXknZFstnfmX9BSgpJQlOPn3D2mfuvOHBjW/khZsse5XmolFURQuJqapPT6oTlw+18sMHDlaHjsrIMlk6KuOHJReZPLx8OHzhs3dcsqbxHnfq9EwUc6J1Y8REbE7GxnivtCp3VSZ5kUL7cFuqxhIr8olYd8ykVM/BU42SlSbrXxp/e/+EVUulMVxVIm44C81ycl8I7VXLh/7Nf/21s5sarJtcmVyqXGqlM8Z6nV1Hxx5+/NlfPLut1+1K1hKp3694sUws7Nl/4BOXrDGRLM/q0d4iKZpaUhWNEsXMFfXYviipEs1SPny40skgUeSJl/fd/f0HHn/9wJGj41k2YpKX3odm0avE+t9OlZiK9ER7rr/A0ddd8k5UTFxyIs6JJEe8BgAAizdeW921YaqD82tqUaQ+/1anROcsiopYGeu/3zcnqqKZiC+dLyVWFp3LJsrqz7/3yA8efOySC1bdcfWFN11x4WUfO2O4KCZKCTE579Q5EYkpilg9F0/6QU+P3WvS7x9wKsGLdLsud3Hi0OTBt625wlVDjRScJHWh5/Osiu2D0YtUVeF8EdTNmMzn6i2DJlo4UZFVS9y//he/u2x46L5fvWgTnV6xrJcaYuqcilVSjw9UJ5aO7ttXDI9EM5l8J6VK4mTTxYtXNv7bP/yTL3zyY1JJ45h3KG5w6/vvSMzMiVVOJ0VTPiwaXZYnbUgpMWt1O6XmQz3nx5OYJNcv2FsloRI52pW7v3vv4bHJPBvpxkntVHnufHe8kM6IjN9x+VX/5JNLWyaZRNMU1Sqx3IqxaqidrfB2ZOPTzxaNpZO9dvSVSEdSpnGJmH90/YufvvXaUsRHC97MYj2pT704cSKZpcOiveh8lMLlQ23ze47oU6+99Yundr/65u43tu9r97QztCQ1h6uQ9XqlJSstHzyIyVlSMdWuaCkiYt6LF6vn/nk1V+/AMeFcIwAAWNTxuu5nqCOh9rfAiInW5/TMVFSiZiaipiqV9dOwm3mEr+yVIr41PCq6bPOBd948tP3JV3cv+fY/3HrNpX/4ld/5xNrWsHdNkW4pTqUIXkW6vU4zz1WSzihgD7J1mk7aFkWjl1hIb8jHGA97aQ+lI15iV4pJbbleu5VGCpOsHnNhkruperivg2+v2zPt5nkRvCw5s/G//ekXrrvs4nt+9MBL29+Z1KHxXipjDCGo86Z55Xw038itPPp2IzhnvZarVp81fMGqs//0a1+89qIVhUguUlWx7lCXftG9TthpcK+YiHiTQsosHXa9XjPIRNU28YUdlTwr0+EsdVcskUzU9R8PjeJMZPvOPa+88vxIc9iqg25yTC1bUrQOH96zYpmcMxT/6HdvGVFpDe4ZEylF8iQ+s6boF25a+xd/Pr5r/1sjw8tLaYuOa8x9VUpqPrHhmYMTf7JqWMR70agiouZEe8kkRVUTKaJzHcudax6Kcs+9G7//0/X7jtrRXjFZSkqt5Weee/TgZqlS1Qiat8QniYNOejPV6MxMJKkXczrof6/7c6z+gykTrwEAwGKP13XCtigiTpJav6KsakmciRexSos6OKqY4hipbwAAIABJREFUWuVMUj8mORM11byRV1U5OT7uGi03ujL1ykOp15Hi4ac2vfzGtqsuvfAP/+Azl54xtHREgkgUKcvYzIsZ/SHSP+w44zbJ1FYar2W3k2s8Y3Soah8JsTPkxpyYd02VJUl6S/NGbyw1chPnMxUvlfSnbPi65SXk3qkmq7xZ5tSSfPmWi67/+P/49ft/ftePHrYojeGl7W43Rau06yyPLl+iSZva1LI7fmTNWUu+8qlrP3P7DWvPbQ6JuGTBxRDExMvMGRwiTpzVXewiKslX7TC2a0U4HHR8WLWVNUy0aO9tuGJiYnw4WHv33vz8s1Rc/b/US162vrWz6h4JhWVl9Ooa+WgzS9pot6w8Y3jo/JXDrhKRnpiJOXOa1KeOaKMrvnNuc+Tja84qu50qTZgelXjExyxUImmoymXPnv1nXrwyxCp4q8rK55mIVFVV5JkXOdj16lsHe3LPA+sf3fjClt1HD7Z1rOsaQ0UxXEyOTezfs3loWcu5rEzW6fZERIKfPodqqmpJQjLfn0RSp2tRc3U7fTLnRAaPCgAAwCKiZv0i4h/9u8e+9autIpWz5KRSS3UN0tSZahQvoqb1mvHSpcrXlzQzFRNnKiZeUgx5liR0S5HQEpeJJKnaPk4MyWRm3dHCfe6C4qqrLv/kDZefddbK0VZusWyEzEv0/aKmiknlXLBSrDLNe+rFJLQP+9xMsh2dxksH2pOShqTdsrYz7WpjUpuxLC9s+qvOaUnZMQvmh1zWEXOiIYrrd5Qny1Qs9dRKF3vic/GNnoUjItsPp7f27H9j254DByb3Hpg4ONaJEiRvnVHoyqWybvWKj51zxmXnr1jR8JmlIFVw9XyPKCZVWHL83To4nan1SLve26XLH9vhRCTXNJ58kWdFb8J8OJzCmVl1w9lR9FwxE4miyVzedbJ7rLNl/yFxQUR6KeW+6EQJFr11zxrKV69cOurUxyTixPnopKvSaovkna4fn0xu89vx8LjXrCGu43UymM+qlsb8gBy8ePU5Z7VcI/YKH1NK4vIooTKxlI4cPrRh0/4Hnx7/1dPP7R7rdJLrqLeQRa23OZbOJdPUnCyiaCXO+ax03pklp/0RL1aJRLFcJBcV6S96tP68F5n+KwpfVd//X373K9d/jJ9DAACwCOP11/7sF9/69Zu/hU9pvY5TWz6UXbD6zP/8y7d/5bYVXmRUpCmSS8qkrKruZBipB1eUnarhLQt1R0HqTx0xNXH95edy3FnINP1n9xuPfpu6N6bvIJ0vLcJxRoG833NSn4O0Uvqz/KzSUe23fvfXmZtKZWoaKunP6VjS2yPqpbSYjVRZY1ykLdIVeXWf/PCnz2945vk3dhzq+SW/ha/IWYd4DQAAFpmPYK9HMTySys7BsSNHXzp48O1tD94//N//V//FZavzs5pSRm34IoTCVSbJstwVDa8WU1k67/st1BpstsTrFuuRuamB4dNvBuoZJRrETPrV9P7bjfo/i5rFFHyIkqoqmQ+ZisWgRVNCbpp1RLomm/bKo+tfve+Rx7bs2p9c0LCEvmgAAIAFE6+7pYkE1xhV6+0d7xzZ9Paf/pv/fd35Z95y7cdvuW7d5evWtAo5R3saVKqYLKkP6oO5kERL6S/nzkzyGTHTRI5L1bbo1paome/Xr1XUmUgSl6ZXyouoDfqfTaVuXDHnNMWemA6FvKzKbq+MxYpOt2dOdx4Ye/z5TY8+9fqLW3YfGGu3U5BitDLpRWXlCwAAwIKJ15IX0uumGLsWuqmYiKmVD20+IJseePrun2684uOXrVmz5n/+zDkfO/8cU4lV2cymt8N4kfTujX+Dc5E2o0nkw8Xr+dMK8h63bfrrU7H+La0boq3fN6INjSKm9Tae+gJVdFkWy9TtlI1GI4RscymPvzC28annHn1i497D4761rHRFW7KOqVS5+CBu5q4fAAAAzPN43euIc+IbqqZVJVXe835/ryz80NFYPfL87uzFPesfn/j4uosuv3T1LVddetHqrJGkqZKrZFKJRbFKxIkGUR30IatqP3QeMzh7UdH+0c9+rlbtD1PsTxpJIiqV9EdKaxKfRFPQaBqDHJjsvfjsq5s3v3X3i+23tm1rd0vxzdgYLitNmrss81noT/vWKKniZwMAAGCBxGsp64qrmZkLvmiZ+tibnLQgWrgQJM+fnph84YUx98wzI9/81ec/+fE//vKNV52/dImXYS9qXUmlaNbvOdZBnbVevd0v2rrpgX6Lh+uvramL0xYHWdv5qa9UrR7zEsWXIj2RnsjBCbnv4Zfv/cnDu/ceTCm9na9OqRny0SrFmMRnmYmU5iTVJ0cTE6kBAAAWUrxWif3sqyKSYtUTcRJyESeiSbTTKyUfLmMp4g/G+OPHnnn15Ze+csc1d9545VUfW9FIWeEzUXF1e4SZOLEqqvciIhYlJVEV50SLxfRQRRFR6e/+KUuph0rXxxm1/trNQojiOsmpk7bI7jF5fevEPfc//Pizr7VjKGWphhAlEyelibmgTlJ/wHnsl8XNiSQ2KgIAACyYeB1SJYMqs4kXcUnrZeBeRKTfU5xEkliMGibcktcPdf78vvXfeGjjutVn33bjJVdcsvaqC5evCJKiebFMnDmnKXmJWq+RiaUklWxRxet60p43cSLOu7qAPYjepYiKz8YkRJEd70y+suWth9dvfmnr/rf2HDrQUWueKXkz9pL4oHF86iql3rsz419Fos38GAAAAOZ5vFax/kQ5kfpInjdJaiLVVDtHVk2YOhFJ4qLLJqWYjHHfRNyxLT7+9hu93kuXLK3+9Cu3fPEzVwwF7ZYy5H3Te5Msqw/7OT8dPReLmMTcoPXaBZEYe2rqLYToNalEkRf2yl3f+uFjTzzTc8WRyr8zKc2RFVWrEJdL1yTk0mzpxOGp63Tv1QZi4oR4DQAAsFDidao7GfpJbqp1OqmIaX9yc5Z6SVyUIKomTpJKaIr33bLqdkrxYcv+sf/3b7//qxe2/NOvfvnytVn9ZcReKtSGs0xVxBZbQHTaz7xlGcVMRJLPe+Y6lbhcDvXk+/c98Z2Hn9v3zsGJXlFK6PlidOXKI+8clEyk8JKpSE/K6Gasb08q/S00x8RrAAAALJx4XUljEOHqvuH6LF2aMXhOuq5poqY+iRcNg3JqEo2iVdDYk2Jbb8nOJ15/5JlNq85cevs16z57y8cvPXfZmUNhXMR62srzsNgeqiQiZpY0aZYlkfHKth0Yf/TZTQ9v3Pzmrv37D09MplFzZ2vDRXFlst541y9bEcuuVOPqUtCk0ZI4ER3MMVSbTthTIVuViA0AALBQ4rW4TETEkmgajLGue6+n9qFI5ZbWF+3HvSAq0cp2SN3cytQte74V3RIn1RGLYzsObn3zZ39/19dvuvyiP/zq5z95zRWrluVHu3F54RfTQ6USRZKKeu+7STbv2PPNHz30yFOv7pjwh2VJlQ3HsEI6DckKKUsRkcxJZyK2285bkafMelJ1qqrsZctEzHSqMcSJ6uB3EalHiJCvAQAAFki81tTt/2k6wrl3LYopj/l/Yn3ZUGmo+ktlTEWThHYM4kcn9VyXXfzIznLjf3rq/FXb/+Af3fHFO1a0RZoiwaRlMUhHYleqUvIhcVmZsuhdXbC16bUs/YU1QcxLJVKJxUqH3+MNgphK1Oka/InOUFoSlSSumvGJMjFnPUldSV2xnuWr+jVj64lF0SgpivcSqyrGULQmUih9Uam8vKv3jfufeOKFN7bsHeu4Cy0r+pNDoqpvS9Xpl6Gr+uFVM+1URUcK0SUytaLHpu7qqT/3jzbyUwEAALCQ4vUcqSNxf42jqaiJqY53Jl/btPnf/8Vbd3299cmLl99+05W3XHnx2Ut0yLLgguTmLFkSFfMmZik4qdtTZLoLvM7cXkRVght8suO21QwWuXyw7ZBWiVVOQ5Ag6ioRE4miork4r1qomEVTNUuVionzoiF57SZJ4lKm4215ZevO9S+//fLrW559fduuI2XlGzEfMXNiqW7FpuQMAABAvD6JeK1RrR4h50QkelVzLms4zSbK7vjBQw8+O3bvr55fMZR99bO3/PHvf37NGRJMCu2Xyi1Jr9vOm6GelDHIznVfsk/iTJzpdLX32PSqg0p3+qC31pJI5dTEfKYhikSRJGoaRIOIhPaYy3P13tT3ko63oyt85aUS+eVz+75xz73Pbdp5qOurqNmSpWmk1e4lSyLei0W1pJKcpag539MAAADE6w8Vr+sCtjqxJOqyLCt7VdntqVReoplMVlLkZ7xTdr/7D8+88uau81aO/nf/8h+fv0yqjmjZW74kbzQKsSSW+nVoMxEVDaoiEuqPZnWANteP38fPI3H2QYbYaegvXKz/zWJQr4M+jLoGbiriQqesOlGyZnAtf7Anjzy554mnX/zVsy+/feCoa51R5q1et+xWKqWI8xIykShmXipn0VkkXgMAABCvP2S8VjHTJBJFnZj1epWo06LpnGmqnMSUL51st9vaHC/j3tcO5K/v/fVLf3b9pedfc9mqW65cK0XeCD5T7zUFSWqlSBJJkkycOfX9dpH+gL80qF1PT9iwwX88YbzuqS/FB5FMxIlJKsVKL+LVWb9M7sb9EidS5f7AWPX0xq2vbNn36FOvvrLjwHhPyzCUGkstuVSK+FyyXKqq/4ktqphacpa8VXxDAwAAEK8/FBVTEzOtR46oijpxauJiLKOJ+CCdnvjcsqLqdKowlJr5pqOHdm9864HHXxrx93/+thv++e/ffsnHlmbiC/EtzbxVYqVoEksqlVfvphesaL8PxOpxdv3DlR+w2bkS6YqYiO/vgk9idQO2Uw31POvxTI525P6Hn/ve/Q+9tftQJ4WYj8Rs1FrNshPFFdII0hmXWInTfqOKJbGk/aK7JPF8QwMAABCvPxSbriKridVL1lPdiR3qSRpBypRSKkVCLhp6PRM/esS6PrQmU/vuR195YP2rF685+7KLLvj09WuuufT8ZVkYcj7TpKlSM3HJUmUuFxNX94XUhwidm9o7OUu8Tqnflq2qhVgQc2be4iAZZ10NXXOl6bY94y++9uZDW8afefb5PXsPmC+6YblZqHwjJi+9KN6JRNeZ9NIW5yz2krp6JIj0Zxm6ZBmbFgEAAIjXHzpdq6gT06naspiYDCK3qahkVkZJlWkS3y85qzfxlU+VNlTi0bHDB988smn/pu8++Nia5a3P3HbDf/bF6z+2sii8b4h4kSqWnSh5JpmKmGpKzovozO3k75utzcw5p6oi4ntj3nVFvGguLutZfjhqlcvT2+QnP3/qRw89erhddbSRkjWaZ0fxyWvWKKrJjoqIJGdRRHJrZ9aum0mS+qguiUvqTTRJZq7/TgMAAADE6w/BifSbM1Skf9LRnM04aVhPBHGWklT9E5BTQ/Q0mLh8dGWvmty5/2jhG7sm3HcefPLJp1/857/3ud+78+KRIJOTsqTI1EsSqUS8E+eCWDxhjE0pOXfMtL4kyVkl5kTVfDEhsreS//svH/7+z5+usuFYrCxbvqGxqmInivR6kuVBvIgzSSqmEutJ21NvLkSSk7piLyJuxubFxPc0AAAA8fpD0LrhWEzUTPuDn1NKYqqmIqal5iai4tSSpI5KPcVvqqlDq7ISca65pBTb003Osj07ey/95Q//+odLbrvmsisvOfOqSy44e1mRO/EmuRNXxUwrH7yYiYqK0/cK2tovqUtZlt57EenKkPOt8Z578c29r2x/7bHnt//y2U1HUtErzohJbLwrjaFee1J8yPIiNfKUYrfdEx00mIuYpFKzUjOZXoWjImr985dCZwgAAADx+mTU1WurG5B1UMqu+7CjiIhF1xIzkdJbclaqiRNLKmJqqiY+lR1T80UzalF3XFROJ1N7cl/7zZ+ub/ysPGvp8L/80rU33XDluvNGoojz3jsRsf4iGhF5r9OEdfW6bg5xzqWU9qf44LPxnh/e/9r2fWOd6mgnWbYkKwqnmrnoQozVwbxotHtVOdaTkEnIpe74diqmSdXEiQTTYsYMweNWlxtrZQAAAIjXJ8HczIjpTEySOZGpyRpa73R0ZlFNvES15E2SumRqYlnuqxTLTleKXIqWVCKSRJs9J9LtTPY6VXX0z/7Dv//VFZf/069++fqrLjt3tDhy9MjoyMjst0sHRKTb7e7YseNvHt1y1xM79x08almrF3M33LSqKmOS9njm03DuupNHUnZmrt418ii+EpEYxQWRulitJvXw7EwkiVk93qS/mgYAAADzMF6rlM46CydbH/NHU0kzuiPqLhCJB6c+ErVeQj6z2JyiiTjncxEbl8641O0mKiJS5g3JGwdExpd/5t5t3R//258vH1l/63WX3vTxZVdefunFKxrLcgmxl2nHiVl5RF0uoSil0dGs69zOw2nr7r3rX9n5yK9f2rV3/1iZtbUQX0iK3omU476+3UWeRI4mkeZKMROpRCqpS+L+3cl5XGR8MX3zOauMphYAALBY47W5LIXGafXFm9m7P3TcB6oozjeCz/dMlPf94qmHftGx9jd+984bvvYHX7jm4tGm5r0oI8VwFKlESpGdR+SBXzz7wC837Nx76GC76sZcspBCM9qxf1Ggx8dK1dMuaPqxXS6xCgcAACzSeO1S5WP3NI/XU00d0/Hau5RSUgvei8uqGJefec4//Prp55597qu/c8c/+f0vrlreLymPVfL0S2/f/YMHnnj2lfEq9MwXIyubrVavijGmoOUxnzoZ8Xq0sMzRLw4AABYVnYqYf/Hw6+s37z+9vng9vohs06OzB/KsqqKkqCpBk7MYu73hoEFKX3XPOmPp8mWj1199ebvTfW3Tllde39Izb6HVkxDNJ+cqcyb1/OvjcuTxsTKdfk3Uw2nsX33puqsuOJOfQwAAsAjjdUekPO3vjndP34iDqXdRpKwkRVlSiJnk2l+YbpU4L1WS4PvN0tXgekobhPh3TRih41hEuiLDJg3uCwAAsCjjtVjZn2iHYxL3ZL3uUcSbeBEnJmbq6h3s/QnayVL9IRURUVcftzSditFpxiw/9HVcI3vP0YYAAACLIV4DAAAAODmOuwAAAAAgXgMAAADEawAAAIB4DQAAAIB4DQAAAAAAAABYgBjMBwAAAMwZmkMAAAAA4jUAAABAvAYAAACI1wAAAACI1wAAAADxGgAAACBeAwAAAMRrAAAAAMRrAAAAgHgNAAAAEK8BAAAAEK8BAAAA4jUAAABAvAYAAACI1wAAAACI1wAAAADxGgAAACBeAwAAACBeAwAAAMRrAAAAgHgNAAAAEK8BAAAAEK8BAAAA4jUAAABAvAYAAABAvAYAAACI1wAAAADxGgAAACBeAwAAACBeAwAAAMRrAAAAgHgNAAAAgHgNAAAAEK8BAAAA4jUAAABAvAYAAABAvAYAAACI1wAAAADxGgAAAADxGgAAACBeAwAAAMRrAAAAgHgNAAAAgHgNAAAAEK8BAAAA4jUAAAAA4jUAAABAvAYAAACI1wAAAADxGgAAAADxGgAAACBeAwAAAAuWDXBXAAAAAB/OFVdcWYdqnQrWqjrZrbhrAAAAgN9IqwgiUudqmkMAAACAOUO8BgAAAOZMmPkvdGADAAAAJ4PqNQAAAEC8BgAAAIjXAAAAAPEaAAAAwIlxtBEAAACYM1SvAQAAAOI1AAAAQLwGAAAAiNcAAAAATuyYo43C0UYAAABgruI14RoAAAA4GTSHAAAAAMRrAAAAgHgNAAAALGIcbQQAAABOTbwmXAMAAAAng+YQAAAAgHgNAAAAEK8BAACARezYo410XwMAAABzFa8ZHAIAAACcDJpDAAAAAOI1AAAAQLwGAAAAFjGONgIAAACnKF6TrgEAAIC5itekawAAAOBk0HsNAAAAEK8BAACA+YejjQAAAMApitekawAAAGCu4jXpGgAAADgZ9F4DAAAAxGsAAABg/uFoIwAAAHCK4jXpGgAAADgJNIcAAAAAc4bJIQAAAMCcoXoNAAAAzBmONgIAAACnKF6TrgEAAICTQHMIAAAAMGc42ggAAADMGarXAAAAwJzhaCMAAAAwZ6heAwAAAHOGySEAAADAnKF6DQAAAMwZJocAAAAApyZeE7ABAACAk0FzCAAAADBnONoIAAAAzBmq1wAAAMCc4WgjAAAAcGriNQEbAAAAOBk0hwAAAABzhqONAAAAwJyheg0AAADMGY42AgAAAKcmXhOwAQAAgJNBcwgAAAAwZzjaCAAAAMwZqtcAAAAA8RoAAACYf46bHEJ3CAAAAPDhUb0GAAAAiNcAAADA/MPkEAAAAGDOUL0GAAAA5gxHGwEAAIA5Q/UaAAAAIF4DAAAA8w9HGwEAAIA5Q/UaAAAAmDPHVq8pXwMAAABzFa8J1wAAAMDJoDkEAAAAmDMcbQQAAADmDNVrAAAAYM5wtBEAAAA4NfGacA0AAACcDJpDAAAAgDnD0UYAAABgzlC9BgAAAOYMRxsBAACAOUP1GgAAAJgzTA4BAAAA5gzVawAAAGDOMDkEAAAAOEXxmnwNAAAAnASaQwAAAIA5w9FGAAAAYM5QvQYAAADmDEcbAQAAgFMUr8nXAAAAwEmgOQQAAACYMxxtBAAAAOYM1WsAAABgznC0EQAAADhF8Zp8DQAAAJwEmkMAAAAA4jUAAAAw/zA5BAAAADg18Zp8DQAAAJwMmkMAAACAOcPkEAAAAGDOUL0GAAAA5gxHGwEAAIBTE6/J1wAAAMDJoDkEAAAAmDMcbQQAAADmDNVrAAAAgHgNAAAAzD9MDjmeiUzIKPcDAADAR2JYjiyeeE2+FhFd+A8qAAAA5ke8Jl8DAAAAJ4HeawAAAIB4DQAAAMw/HG0EAAAATk28Jl8DAAAAcxevydcAAADASaD3GgAAACBeAwAAAMRrAAAAYBE7dnIIrdcAAADAXMVrjjYCAAAAJ4PmEAAAAIB4DQAAABCvAQAAgEWMo40AAADAqYnXHG0EAAAATgbNIQAAAADxGgAAACBeAwAAAIvYsUcbuT8AAACAuYrXjA4BAAAATgbNIQAAAADxGgAAACBeAwAAAMRrAAAAACd23FJ0jjYCAAAAHx7VawAAAIB4DQAAABCvAQAAAOI1AAAAgBPjaCMAAAAwZ6heAwAAAHMmcBcAAADMramOgMl9+7qHDoZmc8n5a1SVe4Z4DQAAgN84W5vZwddefePv/mZi5476g2v/+E/O/8IXVZWQTbwGAADAbxCsJ/buffHf/j9Twbq26et/t+pzn/feE69Ps3jN0UYAAIDfPFXXv0/s3bvlu/fsX//ke14sVpWKiJlzHH47beI14RoAAOA3zdZ1sH7zO/fs3/Dk+13s7C/9blmWqiqUr0+reA0AAIAPKKVkZpP79r35/hXr2vLPfm7l574QU0pmzszMyNjEawAAAPR9wIq1iAzdevvIzbc2R0YsJRaMEK8BAADwHtm6bE9u/vbdux9+aJaLNW6+pXXDjaHRciE4p+qcc46i9ekXr3lTBQAA8D6pug7W23/ywLYf/WCWS+aXXDr0+d9xeRFClmVZnudFnmcheOdUpB+xCV2nSbzmcQYAAJglWG+fNVhnl1zavOX2sGypd94Hn08piizPfAjqnKiSuE6jeA0AAIDjsnXZntz+wI+3nShYN265LYwudd7VReu6bl3LsiyE4L2nP4R4jQXwMy8zNq/+9rF9CgCwWF9hzazqtLc98OPfqGKdZXk2kGdZmBGs2SlDvMYC+MlPKbmXX/T79nyENyOddbZ84qo6avOgAAAWR7COVbVv/RNb7v5WefTI7MHaLx31zocsTHVa18Hah1AH66miNS+Up2e8phdowUgD4SPN1iLi9u4pL7vcOafKDioAwIJ/eY1VtW/9k1vu/mZ59Oj7XcyfcUbrC18KK89U50II+VSszrI8z0OWee9D8M5559yMHY0ErdMvXnOGdQG9sY4xxRirsizmwcMWYxRREYbkAwAW8mtrVe198ok37zlBsG5++nPZqvOcd8GHEMJ0d3UWQui3goiIqhfRoxO9bhmLzI8MFbxKno7xGvX7ytQ6Z57//Nfvrcuy17Pu8Dy4Sd18ZZbldUsZzx0AgIUXrMty3+M/f+uuvyyPHHq/i7mVZze+8NVw3seccz5kIQtZltdj97I8GwTr4LwXVRHZe2jsvl889/Qr2+r//V//i99Zu+asGZVsvC8/+TbxelHRhfJEkGJVlt1udz7cnqosnTItHwCw8IK1me159KETBuvi818Jqz/mvfc+hP5IkCLL8jpkhyzzzuugwfqdQ2P3/vy5Z17dNvNK/r+/f/Df/a9fExES9qJHvF5475lSShaj9nrW6cSJ8XnR0zO+W4vClTlnogEACyVYp5QOv/7a5q//3eTOne8brM84o3nnZ/utIGks81lwIfd55spMy0wzb95H76zfYL1516FfPrfzqTf2vffVje3UEPSYbmws/nhN8/WCeU4wSzFWsapsXtygNPilHHAEAMznV9Daoddf23zX30/uet9gra1W6447s3WXuLrnIwuD44v9Ida1qb+53bzr4LceeWP3gYn3u8KLz10Sq3JwcUpRp0+8Jl0vjOcGERNLZimllOZD9TrFVN+q/i8AAOZltk4pHXr9tc1fP0Gwbtz+qXzdJT5k3rsQ6h7rqdEgWfDeD4K1im7eeehb/zBbsBaRy89f8s9uv6CqovfJqTNlGMBpE6/JRQvjqcHMRJJZMknz4zFLZvUNc3wXAQDmpX6wvuvvPkCwvtR574Ovp4LMXBNTV6x1YPOuQ3efKFivO7tx22VLz1o2LCr1KziVqNMrXmMhpm2bD73XxlBHAMD8faGc3Lf3jb/96yOvvnLCYO3rRTCD5YtT+8yzEKYq1sls42t7vv/Y5rHJcpZPff0FzSvOaw23slD3W6syA4B4jQXwlMGscgAAZg/WW7/3nXc2rJ/lks0vfClbd4n3wXk32GU+Qwg+BFX13lcxPv0P175fAAAgAElEQVTanu//asvswfqGC1pXnd/Mgwsh1Fc2tWtGCdmnX7wmqy2Ap4t3/ZqHtwoAgI84W0/u2/vmd08QrItP3lRcd73L8nqBedafuHd8xVpEktn6V3d//7EtJ6xYX3V+owjeB++dz/J+Cbwo8iwLIfhBtOa18vSJ1zzWCzFdz4vmENI1AGBepOpBxfq772ycPVjfXFx7nc8LH3wI/b7qqcOLWRac83WxuVvGx1/e/bOnts8SrJu5Xn5uUVesnfNZfY0zj0PmWQiZd96pU1FeK0+jeM1jvSDT9fy7VQAAfFTB+q0PEKzza6/zeeH8MTm4/nPIsqnDi50y/sMzOx7YsG2Wa2vmevPFrYtW5lkI9Zr0Y/pKZqxJd84574lbp128xgJ9RuE+AACc5sG66nR2/OTHO+770QmDtctz73wYBOs8z7N+iTl4H+re6G4ZH3lm2wPrTxysLz6z8M71S+AhzCyB909Jel9n6zqy83gRrwEAABZ8sA7rLmnccWcYGq4r1lNt1iELeZaHLHPO1SG4W8ZHNmw9ccX6otaFK7MQvPdhugQ+XbTOplK1Y0fjaR+vqYMugCeT4zuvjfYQAMDpGKzLdnvnT38ye7DO1l3SuPVWP7LUORemW0Hq3/onGuv4e+Bo++fP7Xz0hbdnubblQ/72da0zR0JWH1700yXwfhdIltWfaGpCiHPKK+PpHa959Bdcup6fNwwAgFMZrKtOZ8dPHzhhxbq46ZawdKl39Y6YLM9nDgbJpno2Dhzt3PfE1qc37T9hsD5nab/O7f27KtaDVpA6WNeRXZVTjMRrAACA+RqsRSSW5bb77z1hxbq4+VY/Oup9CNPLF/tlZu/DVIH5Awbr29bWwVrrVD3dW9Ivh/fHjNSpmh5rMDlkoT25vFd3yDy5VULxGgBwaqSUYlnu37jhre/cXR49Okuwzm++dUbFOkwdXxz0bmTOOTPb+c74w8/seGbTOycM1mcvzbx33vvjW6xDCFlwzgfv9dhgzUsh8RoAAGA+mqpY79uwfvZg7VacUdz5mWzVqrp5Y1Cuzt/dufHm20e+/cvNbx+YnOXzXnRm/skLmyOt4NTN7LGeGay9D945pWKNE8Vr3m4tgKea439xtBEAsEizdaqqfRvWb/32CYP1p8O5q4L3M5cvHhesReStvUe//YvNu08QrLMbL2iOtIJ3rp6s99491s6pc/XVDoI1L39473iNBRm3AQBYTKl6Kli/9Z17PkjF2jvn3isHZyE471V1y+4j33l0y9snDtaNJc0QvJ+6trpvOwz2Ovan93mvAzxeOFG8JqktiDTNUnQAwCIN1iKSUjrwwvOb/+6vTxiswznneu+mjhvOrFjX/dAm+vTr+x95bufsFevr1jTWnZ2PNIP3ri5/hxl91iGEmRXrY1pBeMnDCeM13yQLK13Pn4eMdA0AOHnJ7PAbr7/5jbsmd+18v8toq9X44pfDuavU6XEbyLM8D4M51snk2c3v/OjxrWPtcvZgfeXqRh6c867uLDlmjnWW1Q0nTvW4ijUvdvig8RoAAOC3napTMrMjm944cbC+7VNh7TqfBef89K7E/hzrkIXQr1hv2nfv42+dMFhfcV6Rh/c6uVivNPfvMWuPbhB8iHjNm7H57/hK8fzY2ijUrwEAv/Erh5mZHXr9ta3f/Prkrl2zBOvi1tuzdZe4+qzhMVvNs7rG7LxPyZ7dtP9HHyBYX7m6yDNfH148boh1ff0+hMHOxeOmgvAah984XgMAAJzyVF3/PmgFmS1Y57fenq1d50IIxx5enBmsu2X85XM7f7pxxyyftJnrzRe1LlzZ76Kup1jP7Abx3tfXNrXNkcOLmIt4zVuyBfCcNI+PNgrFawDAibN1Smly377tP/r+gY0bZgnWxa23h4v7wTpkgxyc5fWfnfPOuSrZz5/d8bOnds4WrDO96aLGhSuz4LwbHIU8bnhffXhxap/5dKrmRQ0nG6+xMPM2AAALIlib2eS+fdt+8L0DT22Y5ZLF7Z/KPnFlHax98DPOLuYzg/Ujz+46YbC++aLmhSuzujJdX9XM5Yv1pOzjeqypWGMu4zVBbUGE6Xc3X8+3WwUAwMxUXf/e3r9/2w++O0vFWkTyG28KV18TioYbzMjL8+kys/fBOXdovPPUGwd+9tRsrSDLh/xVq4uLzsy9c35GsK63o89cN/PuYM0LGeYyXvMdtUAD9vy7VQAA9LN1XbHe/sPvHdi4cdZg/cns6mt9UTjvjqsxT83xODTefWD9jme3HJg1WLtbLm6cM5o556ZaQaYCeh2snXPh2MOLBCGcuniNBRm3AQCYh1JK3SNHtt7zzRMF65uyq6+pg/VxqXpqjvWh8d5PNmw9YbC+9eLm2aPBOee9n1oOU0frEPqtIPV/nUrVtILgFMdrktqCSNPH7ZVhayMAYL69WJmV7fauB3+y8/77ThisXZ4754P3IcvyPJ/RCuKdc4cneg9sOGHF2t96ceOcpZmqm9muPRXWp1L11PlFDi/itxWvAQAATn2wDmvX5bfd4YeG6tnTxx1erIP1W3vHH3x656bdR2e5notWZletzlcMB6fOh2OuambFOgQvonXC5jHCbzVe8/5tATxtvcdcPo42AgA++lRdB+vdD/1016zB2q9dV9x8qx8ZVeey4+JwloUQVHXbvokf/Pqttw9Ozh6sr7+gsaTh+qOqBxXrPM+zkIUs1Lm632A9WGnOixR+2/GaaLQwA/Y8eV5NZvXvv73PSsMcAMwHKaWq09n14AmCdVi7LrvpZj86WreCzFxpPlWxHgTr9omCdTHaDOqcd64eg33cuD0/YzvMjFYQcg4+gniNBVkxmA9PrLXfct6d+nQcTwGAj+glyGJZvv3Ln2+75+5ZLuYvXpfddHNYOuq0HrfXP3I41QpiojvemTxhsL58Vf6JVflI0zvnp4L1zDbrqcOLM8ft8TDhI43XvKlbAM9k8654vX909eb2udL+KG/D1Wd1W7lTx3MoAPyWUnUdrN95euO2736nGnvf9mh/3uri0591IyPO+TDdGz1dsRZ1L2w9dP/6HWPtcpbPeO35xSdW5UXmnLrQHygSppY4hnDMHOtjtsOQbfARx2sszLz90dp0/o0f+Z2QYorRRMQ5x7cEAJzap9yUUlXtf2rD7MHarViR33FnOHdVPQdvRn913t9A7vyLbx28b/2O8XY1y6e7bk1xxXlFHpyq6+fqumg9+Ee9a+a4BTE8TJgv8Zo3eAsiTB9fuf7Im0PmQXdKryrzEETVRHhiBYBTJ5bl/o0btn3v29XR9w3WumJFfvud/txz6+0tU8cX8ywPWRZCENGXth2+b/322YP1tWuKT6zK8+C8P3Y7esim+q3rYF0/80/1WJNnMI/iNd+QCy1gz4uHbD7M3S573SqYqqiKKgVsAJhjg4r1xu2zVqx1qmKtOp2Gsyz4UKfiKsovXtz7xKv7ZgnWzUyvXp2vPSvLM19fTz5oJgkzds1MlatZu4h5Hq+xAOP2Rx1vbR48l1VlFWO/5Y5vCQCY22BtZkc2vbHpP/7lLBVrt2JFdsed4dxV3rl6+WIIoT66GLLgvY9Jf/7CvoeffXuWz9XM9JMXNi5YGYJ3/UUzIYQs1GXvmUscZ26H4W8sQbzG4gv4H/1NqFKsXwB4NABgbp7azerfj2x6Y+s3v9Hevev9Q3Gr+PRn/JqPqXPe+6mdi3Uc9sHHpL98af9Dz+w+QbC+qHHBGccE66lJ2Fmez6xYE6yxoOI14WRBZNl37ZWZD0/BH60UU4pJkrHYBgDm5Ik9pXR086at35otWGurld18m794bV2f9j5MTdsLPvgQYpJfvPgBKtYXFBecEeq/gpzRUjI9XSQLwXk/s82a3IKFE6+xMPP2R30D5kP/t9Uxv54VRT0DAE51sM5vud1fvNZ515/lMb3WJWRZdniifPDJ7c9vPTTL51o+5G65qHH2aKYqzvlscAgyzNjgGLx3x44E4RkeCyxeG28DF0CYtvqXTP/htA/4IsksiSVLNn/uFgBYaMHazMZ37NjyN381eytIfsut/uK1LgTvXN250V9FnmXOuSOT1cMfLFifNRpU1fv+BseZ2bpuDnHv1QrCMzwWWLzGAn1G/MgTP3cCACz0YN3ev2/Hj3548KmN73cxbbWymwfBeioTZ1k+aIwea8cHn9k5e7BeNuRuvag4a6S/z9wH3w/UeT51crE/FVu1LloLS3lBvMZvPd2SbAEAHyZVi0hKqb1/384f/fDg00/NcuHshk+G6673wfe7OLJs5tHDHe+017++54VZg/WFK8PHz8n6wdr7bOZA7EGPdfDeh0CwxuKK1+SkBZGmj598zdFG6dfQ59OueACY59k6pdQ98M72H37/BMH6+hvD1df6Ip+x1bx/6NA5t+tg9971W/ce7swarLPrz8+XNL1zOpXOs2MDen1wcarHenrKKs/nWPDxGgAALPZgLSLt/fu2//AHB5/eeIJgfdU1Wsff4KeGT9eV5h3vtO/bsOsEwfqMcN2afKThZ1ass8Hkvqk+kBDCcWsXgcUTrzkusACeFgdH96bP8FG9fs+7BQDwrqdrMyvb7be+cdeJWkFu9Fde7YrCO+dDGBw47B9e3Hmgc/+G3ScM1teuyepgXXdqz0zndUCfCtbTqVqJIlh08Rq1fMVF8/nJMaUUqyp12lkxnvkjJi981DdpHnwfj6zKlo7kzVZeNNjdCADvGayr9uSue7+943t3zfYKeNtnixvvcEXh3GDzYlFkWR5Cpt698ua++x97eXyyO8s1XL/ujMtWj7YamXPO+3oaSMiyPMvzLMvrCX4+BO/6JW35/9l78+dIruve89x7c6msBSgsjaV39EJSpChuoiSK1hJ2xJt5P8z8POF/bCLml4l5E2HP0/Nz+Nke25pnybKs5WnhIosU1ewmm93NXrAvtVdm3jM/3MysrAIaDaCrUJmF7yc6ugsFNJC4eSrvJ0+dey4RLtpggO7mZ9BrcNav2xgCAADIslsHreaDv/3Bg7/6T4cJwVe+5n7vf5LTM5ZlmQ1ibMdxHNe2HaHkx3ee/P3P/vAMsb45/+rKjOuYdnuxWDuu7Ti2ZSdibSlLxI32INZgIsHSxoPumTaye88UZa/D0O+0/UbTr9cyUBwy/mEJdh/6elsVCuQ4yF4DAAAlGet2+/E//3+P/uHvD/lKdeOm9Y1vqemqVF3Z2jC7JjpkW2yTr/79Qe2f3n9cbweHfIc3LzmvXLBt1RbNVe6YImvbCm3bcWy2rdBSliU6kpRiKcNUgTUqrcEZ0GuQxwvo+A8At2UAAJA5sfZbrSc/+u/PFGv7G+/IqSmppGXZSinTgVoppUl98rDxw/efHCLWni2+smS/csF2LCWlUCredjHVEsQsXkz6WGPbRQC9Bvm4jp7tn5+NmwwAAMiAVZsHoe9vvPebu//X/3m4WKtvfFNNTUupjFUnO5GHLH/56fa//H7tkP/u2eKbK+7KvGU66RmxNlZtdplJFi9CrMFZ12ukIXNw9RxskQG/j+wanUMAAGcczVoHweZ7v33w138V1GpP+zIxO2f/z//Rmq6anh5JpzzLUprlz29t/+T364eL9dsrzsq8kkJIKZO9G3t6HmesZUxi1bg4g7Oo1yDX6Yoxqi0AAIBxirU+slh/57tq+bxUykoqOWzbti3N8hdHEOtvrDgr85bZAUZJZfZuTNLVSR2IcWsRgxMEzrZeQ5RyYNOUte0JM9H3OnvDAgAAp3P51UGw8d5vninW1p98Vy0vSyGVpWzbtq0o5Vxr659+svWrT7cO+UEzRfn2Fff8jFSyr8Y6KbNOi/VgKQguyOCs6zUAJzN+AAAAp+7Woe9vvv/bB3/9X4Pa3iFibX/nu3KpJ9aWiqpB6h39T79d++j+3uFi/c41Z3FKSSGFlKkCazvutWcpZUkpk2oQpKsBgF5PSPZirHYNvwYAgFO97DPz7u3b93/wF61Hjw4V6++p5WUhpKWUUWHbdpRS9Q7/4+/WPn6WWH/7urtQkUIIpZTZYiZOWlu27SQZa6PUWLwIwMF6DU/KwVU1tagxI2v4srC+MrWiEUsbAQCTLNZa69qdO/d/8JeHiDV5nvXOu+rmC1IIZUX7u9iWrSxrqxH+8tb6x/drh4v1O9ejjLVUsr9I22i2bVlWeuViIta4/AJAyF5PxuV2/HILAABgxGit927fvveDv2w/S6zl9RtKqUSszb+Pd/wffvBobfewbRevzVtvXLYrBSmFiJY/phuCxI5uSkGw7SIAR9NraFIOZDqDSxsxLAAAMLprLGuta5/dufef/7L9+BCxLlrvfFtdvyGVUvGO5GZX8kfbnR9++AyxXplXb160K54SgizLMl1BUjXWdtJrT0kplTK5aiEErrcAPEuvQT6vvGf8AAAAYFIv78zcWl+/83/874eKtWe/8664dkNZSkqVlEdbynq86//ww4fPzFi/GWWso1KQuLratuN6a2XcWggSwhSE4OwAAL0Go5wAMAQAADACt26tr3/5t3+z/f5vDxFr61vfltduSEulNiRXSlr3trr/+vH64WL9xiXn2ryqFGTUx3pArFPt9qKli1KSyVgDAI6j1zClXNgsqkPyMCwAAHAiqzZi/fDv/tv2++8d8pXqrbfV115TrpNkrE2e+dbj1o8+etJoh4eKtf3ykrKtpCtIuteene5jnVRXp5qC4AILwHH0Gq+YPMp1BopDINcAADAcsW5vbDz82795hlh//W316mvSdZRUSkVbJ0qp7qx2fvwssX79kv3KedtWwjQV6WWs43S1aWQt09suxqUguLQCcBK9BuBEaotLLgAAPK9Yt9bXHz07Y/11+epr0nWV2eHFtk3u+faTzo9/v9roDE2sk91hUAoCwHPrNTQpDzK7P309/kPKzrAQ0tcAgDyhtfZbrUd//9/Wf/qvh4r12+prrwvbtpRSllJK2bbDQr5/t/GzP24f8h89W7x9xbk4I2wl+vczt2zbsWOxTpeC9K1cxOUUgOfVa5BP3x73ATCGAQAAjnfNYmbmoN1+8qP//uSf/uEwsf7qq+rr3zSlIFJJ27aVsjSL975o/uyPO88U66tzUTJaSmUKrJO9F5OEtem2h5WLAIxIr+EoudDp/j9jyl6bmu+9zc3i3j9aO6vty68Es8u6OK29cvI1p3uZRvU1ACAfYk1Efqu1+uN/fvyPh4m1vH5Dvf0NWZlScWMQpSSTev9e69lifdW5OielEEqZ/WGUZVmOY5vNzJOMdXrbRSkFZACA4es1Xk/5kuuxH8nu5uaDjz6q0EdE5H32QfKp5rXXg+piODXvL66E5SpJNWrVZmbINQAg+2itg3Z79cf//ORZYi37xFrZll3v0q0v2z+/dZhYzxTFq+ftK3My2QAm2m8xrrG2o3WQUsWLFyVWLgIwUr0GORXuMcwQzKHWmw8eHPjZ4ucfpj8MvUpn+Xr78itheUaXqmFllrBiBgBwNsX6R/98eClIlLGemjaNqE2Wud6hf/lj7Y8PG4eL9bdWnIWKFHEpiKkDMenqdK897GcOwOnqNW5dc2HTY13aaPLEWusgDC3Po93dZ/4X1aoVP/8w7dzt8zf96kJ34Yq/sKILJXYKyadO5tyMznwAgGxes5mJKPT9rQ/ee/g3fx3UaoeLtahMSRnt8GJZqt7mX35S++Oj5qFiLb+14ixWJEWlIJGVJ+nqKAG+v481CUz9AIxerwE42mwRah0yF+bP1TY2OAiO+x0Kj24XHt2mP/zcfBh65fbyje7i1bAy588shZVZQm4bADAZV8sjiLWYnVXf/1M1d070OntY9Q798lb9qBlrElLJpKg6yVgbt5ZSWpYiwn7mAIxHr3EPm4PL9ZiXNjIzs9asw1DY1tRLL/1OLhe3Hxca21NbD0/2LVWrXvr8w1Iqvd2dWeosXe8uXPZnlsPKXDq9/RTzRmc+AECGrJqijPX7zxRr693vyOXzQohkueFaLfwfv9+5v3HYfuYrc+prF6xqUQgSpojEtqxey734YbJyUalkDQwujwCcrl7jNZdDuT7ts5b8UE3EzA1WD2audEsXbMW2Em675nSa5cZ2ZW+tsv3Y6bZO9lOc7SfO9hP65OfJM42V1/zqQnfuol9d1KUqKWtAtVEbAgDIiFuHvr99BLGW735HLi1JqcxmLpZlrdf0v/xhe6PmHybW8+rNi1a5ENVYm2y3Y9tpsTYZa5XaedGseMG1EYAx6DXI6bX8tH8csyAWzHts/9/yZdpKZgIuWGXPKTnFc9bCTSWFDH037Fb21gut2tTu6vT2oxP/2NLd36U/7M4s+dXF1qWX/ZnlsDjFU5g1AADjF2si2vj1rw4Xa5qdVd/+jlxeksLsaW4ppdbr/JM/bG/UDqu1W5lTb1xSlYISQkglLWUpk7S2bceJqkESscbiRQAyo9dQlBxcv8efoZVCmHzIL3h54FPtgNqBSScLJahgO57t1GbLtorSzFa37bV23U5jZvPLqZ3nTW8nzr1H1F25Vrp2rbi4XL5+3ZudE0qZT6GGGwBwClatta59dufLv/pB+/FT8whidla9+x25tCyENA33pFTrdf2TT3YPz1hfnZNvXrLKrumjp/Y32jNiPdBrTwiBaR2ADOg1yKdvnypCaK2P8kNDpkaXGt3oQ1uxq6joOM3iglWhtfkVIQSxLnQbXmO3XNv0Wrvza5+f+Ljadz9v3/18M4nsSqV844XytWvFi5fs6ao7NyfQDRAAMAK3PopYk+epb74jr98wlSCWsoRUn2/4P7u10+zqQ77/6xftl5eVbRLWSiqlDrTqdLu9qBoEAJAZvcZ9bi50epxLG5nZzCfM/JrYuMUzR/yPfkh+SPVudNEvWOTZ2lEcWMVmtbg1s0xEt1581+p2HL9Vau5WautTO09Kje2THWdQq+188N7OB+8lz1ReeLGwtFS6crV87bpVLivXxQwEAHiuiyHR3p3bD/7Ls8VaXLsupIx2IBfq7lb4s1u7zxJr6ytLyrEisbZU3BXEcQZqrJP1i6lSEMzmAGRIrwE4quBrzYvc+N/C3/1d6Y1GWx/3m8RlJIKIpCDPJs8mSxHbnu94jeLM+rkV85Vuu15s7RZatana+vOkt2uf3qp9emud/jV5pvrGm6WVa+78vLe0XJifN0/CuQEAzxRrrXXts8+enbH+1jti5bqyLCmFpSwh5NHF2lZCCEq2bIza7PX3sTZKjXQ1AJnWa9zt5kVt+3eVGUf2OvqhXNbdxYoVFv0g4EBzOxCdgNrHbIStB8tIqGAJzyZLkqWo45U7XpmYH9OLt178E6kDx+9U9tbLtfVic6e6/fjEv8vOB+/vfPB+8mFh+Xz5xo3S1RXv/HlrasouV4xtY94CACQXQGZub6w/+H/+sn7702eI9bXrUiqplFKSSX34sPvRg9YhYu3Z4tUL1vVz0lZCSqVkvEFMvHIxyVinW4IIKTF9A5BpvcYLNJd+PSbMfl/mDUkhlFKhkmQrXXFJMAUsOiF1A9EJyQ+P951NGUktbvlasMhzhKPIkiQFhcJqOao5d2V17oo5DLfduGZtVDoNe3tLrD6h1gmXS7YfP2o/frTxbz9Nnqm+8WZhcal4+UphccmpVqVlpX59ODcAZ8iqzd/tzY3Hf/+36dvy/cjv/yldvWYa5gkhSKp//9L/9ed7h/wXzxZfv2JdmZVSCCmkstS+GmtLKQuLFwHIp16DfF74T/vHMUsiQaSEsIUUypJk5h4tTDdswZJDT5GnhCDSTAFToEU7EE3/2FbaDqgdRL+jEuTasmiTawkpNDExcadQ9qc4KF2Qju04DjHJVpNXn1Ctxk8e64dfnvh3HZhEC8vnC0tLUy9/1ZmdLSwu2uUKctsAnBG9bm+sP/5//+4ZYv3m18VXv6ZcRwiplCKpfv9l59ef1w4Va3rrsn15RigplZSpnRdtJ6mxjnqMSNNxD7f3AOROr3EXnIPr/EDi+vS3lTEFE0pK27JICMf1wtDSYciszd/Rvo6sOXJxdphsyUWbZj0ONQcsOoHohKJzzDKSkKnZ5WY3OhBbUclVjhIB2ZZK7aEwVaGpirkXsARxq8W7u1Sv6/v3eHubtzZP9rub9HZ6fi3ffKF8/bo7f660ci1ZLomZD4CJseo4Y/1ssZavfk06tpRKKaVJ/v5h91kZa3rrsn1lVpjLloq6WNupjRftRKyNVUspU/toAQByo9cAPAMhBDEbvTZ1IZbjylBprVmH2li11qy1Zs06jFWbmTURsdZKCkXkKjaZ8FCLbii6oWj6pI85Zfgh7TQ1Ea3VPCK6OkdL0zxXknNlZUuz/lITMxc8cgu0sCivXTdzJjUatLPNG+u8s6M/u3Pi0ajf/jRdf2lVKuUbN0sr14oXL9rT1WS5JCHbBECurNo8aG2sH0Gs36JXXlWuayS45YvffNa+vdo95L/MFMU3r9rnyiK6hJr0dLxs0Yr3ikm6gvSVggAAcqfXuB3OwXV/f+k1n3rnayIlhCCSREIIZblSWjpy6JA1Myeqbdw6NPLNmlka7dbRGklNkriguKB4yhGaSGvR0aIbUCs49kTyxab+YjOa1TxHXJixr8zZCxXlOUSaSZDW0bpMnqpwpUIXLwki9f0/Zd+XjRpvbfHaGj9+fOL0dlCrDSyXLN98wV1aKl9dKSyfd+bmrEIBtg1AxtHMQau1/pN/Wf3hPx52JXzzLfHKq9J1pRDKspo+/fbzzp1nifU3rtrnSkRCSClNxtqO9zM3Zm1IrDr9hhjmaAByqdcAHEuyhRBCKSklSyGNtrKK/JWjjDVrrbU2tSJah8TmiZBYx/4dRt1IiBWTlNqSVLJoVohAU6DJ1/IEZSStLt9Z7SZT3VxZXTvnzlfkTNGqFKRmrUMd/VStWUp2HTE7RzduMpMQxLUab29TbY9XV/WjR9RqnmyUTHp7s3+5ZPHqijs/X1hacufm06oN5wZgnBMpigoAACAASURBVMkLZmYO2u21f/nR2g//6bCr37Xr4k++q1xHCimVavr029vPFuu3r1gLZSGSGmsVdbCOli7GLUHS7fZwWQBgIvQat8Y5mAH27yozztMmiEhIwUyCSLBgxcTCdO6Le/hJrSONjTPcOgzTiW3j3MyaEi/XmomVJCXIVbrsELEImbpadEPROn4ZyWY93Kz3FPnmors0bc+V5GxZ2pbQpoiFY9smpnKFShVmll/5qiRi3xedNq+t0tqa3tnm51suOdAN0CyXLCyfd6an7MoUVBuAcYn1+k9+/IyM9bXr4q1vyKkpIUhJtVGnPzzpfLZ2mFgvT8mvXbAWKlIIkkIm+elUJYi9X6x7VwDMywDkXq/xOs6jX48dQWSyLCSYWZAgjg5MsOntwckax0iddchErENTlq21Zg6jiu1oTaROL45kZhIsSReUiMpImEIWXS38ULb8Yx/y7dXO7dWo81/RkTeX3IUpa2naKTpRCxRzLEQUHY9jk2NTucxXV0wJJNXr1GxQvc4P7ulHj56zG2BauKtvvOkuLJYuXy4sLTvVqlAKqg3AiKzaPPBbrfWf/Hj1mRnrN78up6eFEEqpjTr//LP2VuOwtqMrc/K1C6rsmrXgvcWLvZWLB2Ws49c7pmMAJkevQS6niCz9fEHGPs2zgnreTSzMfCaZtTYWy+lKEh0arSXNWoesQx2vkoyFO/5KYkFsCbYkkQynHbo+1dZWoebbm035eO94W0g2u/p393tyfGnOOV91FqasxWnXtYhZh6Em5jCqb4kPfnqKp6aYWVy/ISlaLsmrT6i2p5884eF1AzTLJadefsWZnS0sLFjlCopJADjQkg/5bNjpBPUaEYXtTvvxI/Mfan/42Hx298MPniHWb70tp6ZMUcdGnX5252hi7RAJoUyvvagUJLJqO85YJ4sXUQoCAPQaZGlqyaTfD04R8d4HZgJhKYiISZoCEtImR20xa9JRfrsn1loPeLbWmno1JETMjtJTxfCiqxzHYlKdQKzXaaPBdzeCln+8EXqw2X2w2Xur98Vlb7lqn5+xpwq2FOZnakqOQ+teGUylQuUyM6vXhRBCN5ui3eLtLb5//3m6AR64XLKwtFS8fKV07ZpVKpvlkpiVwRlx6AGZfpo3m8/W79wOarUT/9BErM3m5EfMWL9+0TIZaxlvu2jS1bbtKKVs25ZSPm3xIgBgAvUa70XlQqYzVhpy5GMQovc3c6TapoxE9spITFJbEkc+TZxItkldax1yb61k1PtPWkpZFglpfoDniMuzdHlWvHXZDTTvNHmrwWt1fXcjPO5vd+tx69bjKLdddOWLy8XFaXtp2iq5ipKa8TBMalyichdm8jz2PKrOiJXrxCxMN8DdHdrY4N1t/uyzEw/407oBehcv2tNVd24OUzXItUAf6M3myb2PPzJf1Hg+b342M7PinW/LpWUhJRPd36Zf320efq/+2kXr5jlZsKNtAZL9zG3bMvsvpvcz721pLgQmXwAmXK/xEs+lX4+/OISf57eJ60lMIQkzsVAkmFgysTa+PdCKJElgG9XWWruO7ziOZVlKWUYtdWS7LFnPejTr0c159e5VVe/SXoe3GnRvK9xuHrOMpKM/+KKefHhlvnBh1l2YthcqbslRceVImPonPghTRD49zVPTfPGyIKLv/Rn7vqjXaHuL19f48SPe2jrZGO5PbxeWl0vXbxavXPGWL6S7ARKS3CAD14Sg3Q4bdfOg/fiRuQrsxfnmxmcj9uYjiLV8512xtCylICHvb+lffdFpdQ/7jb52Xr28KC0lKCXWtu04jp0UWxurNjXWvVIQwpbmAJwFvcYLPYd+zVk4opMiBqpIeot6WDCzmYP610eyjG2VOGn553l+seiaokbiqMV1GIZJ/YZJKDNz2eWyQ+enxFeXLSZq+bRR5wc7+smuPm4Zyb2N9r2NdvLhSxeK56vOhVl32pOWEn15bfNPYttaM7EWNs3O8syMuHY9GoV6nZpN3tygtSfPt1zycfvx482f9Z6Zfv0N0w3QW1qyp6PlklBt8Jze/NR8c6fTfhTnm3vefGfM3nwUsf72u2JxSQjBRPe2+dd3W8/IWF+wvrIoLEkytmeTsE7+Hli8mHZrzLkAnB29Brmc8cZt1yM4ANEr1yZBgk3RBxObFLeOOpNoTUzM2i0UPK9g245lWeZ/h1qHYfSXEdxQ6179RtR/j4s2XZ4Rl2eUEFagaafFWw1er/PnG8FxD/mPD5t/fBj1/iu56sULxeWqu1y1y64UgpOUdpp0JTczc7lMpZI4d45fekmR4CCgdpvXVsXGOm9v86OHJx7O3Q8/SC/eKiwvF5aWp15+pbB83p6asiuVfTc44Iwa84GfCjudVL75sXkyWReYA28euLqcv0DmLZ3pKk1NETM5Di0tCdsWQoYsHm7zb+75h4i1Z9MLC9ZXFsiyTKFHX421uc9PdocZ6GMNAIBeAzBevReJ9EUfRMltaZ6WQpvMtuM4hULBth3bts3qycin48RxGIZxMjtJaifFGzoMNWutiGY9nvPEzXnx7RWn0aXdNm81+N5WuN083i/Z6ITvf14jipzj6jnv4px7ed6dKbmlgkgXj4ShJuIw7LUlMYdFRFopdhyuVOj6DVOnzu027e2KRuO5uwE+bj9+nK4nmX79jcLiojN/rryyYk9XpWXBtidYoA/35r2PP4rCOLfeLKpVmppmZmHbVJ2JPpvcRu6LaimlIApY/OFJ+P79ziE/omDTW5fUlRkhhSAhLKVUyqoHMtYyBkEIwJnWa7xNlYOZcv+6xvGXh5z6ruwi5d+CBJOQSkhp0kfmvdde1XPKpPvtOvpYhzrUWochE+kwTLbDKTlctGm5Ir66bGvmViDW6/zwRGUkX6y3vljvqfBXLpZvLBXPVexK0XFcIqJ0ct2Yd9QKcGC5ZLFIxSIRiWvXlZGkRoPWVqm2Rzs7+rM7Jx7S3Q8/2E1fFyqV0vUblagb4KJVLqNrWL68WXc6fr1mHrTiOo1ajuo0nurNMzQ1RUTkOD1vLpcPvTuP7xTjogxByaPonj1g8dFD//377WeJtXVlVph+H1GNddwSJNkpJklmJxlrTKwAnHW9hl/nz695/Cdt7LtGkhBSSPNHybiqWCqjGrFmc+pBmC7VCMPAGHfvE+klipqJSBKXLC5VxdWqoriMZLvJ97f1491jdyP55Mv6J19GSyQXpp3L8975Wfd81Z0qKmYaOID4biA6HFPWonXITERMpTKvlIxXye9+n9ptarV5e4se3KOd7edZLjlQT1K6+UJhcal45Urp6opVrijXTaQFL8pRS3P6ed3pBI06DdY35z7fTNNVqkwRkYi9mYkp9mbmuOdQKuRE/PJPdYInKWT6Frzvk0K0fR2y8AM270et1YKWz9uN8PBeewWbvn7JvjxDUgippNl50ey4aFqC2KltF9MtQbByEQDoNfy6x/SlV7M89WqtwyBot1uqURd7u0Q/y6YNnCalhatT87OeV3TcgpnhkgNL/jZVztzbySbaJDIMg0hfo1R2GBdth2EQpPLeRnZD892miC4zvy4lEdVa/m7Df7BWf7jZ3NxrH+vI13a7a7tditv03bx87ur52esX5+erJc+1tNbEZI4qfQzRh7F9p7egj/Z2f4eISIcB1/Z4c513t4Iv7/t/+PDEI9y4/Wnj9qfJckl7embq5demXnylsLhcvHDFW1wenW1P3irMAxcIhu2Wv7dLRGG7Wb/3ubkeb73/P8xleffj3/m723maWq7eEMUSEcm5c3JmnojIdeXcgvmF5fRMWoIHImfgrZJek434+T5k3FPfvG1FotbsCkGbe+1ON9ipdzb3WkT0yRcbJ/gt5qbcb7wwf2G+pJQUQphstWVZtuM4jmvbjrKUbTvKspRUMuXWmEYBeE52H/w+18cvkgu9EOLnv/glzmj2J2ZT4NDpdJrNZqNeX/zlmPX6v678r2Mflm8u189VS67ruq47UOyYVplIPVOPk6YixpvDMEwafaTqSPoe9Oqjox0kTRo5/rYk9tq026Yvt/WTvWOXkQzwyqXKzfOl+Yo9XbQcS8Y/OEwabZuDGmhLkl6+2fv1mUkI9n2q1Whnm9bXnnO55OAdTrVaXVycPneuXK165bLlOEO07b3LVzszs9m3lgO9uZdvjuubmbn2yR+i+5Y81zdzf76ZkvrmgVtusX+bqUSUe0loKQ/U6HjvV7M0kJmEaPscaGp29V5LE9G9jS4RfbnVbXb1sH7NqifeviwXK9L86FRLkGRbc0upaOVieoMYTFIAnFne/fY7yZUfSxvzL9wZcIpM28BTMmRa67RnK6WY2bIs7tPn3srIxK97fUgSD0/ZtiCqelQt8JWqJKE6AdU6tN3k+9vh491jz/0fP6h9/CByr4Vp98o578Kcd3GuMOWp5OYgOqR0N5L48HprJeN/ybZpZoZnqrSyIkxtTa1OrSZtbfLqKj8++XLJxs5OY2fn4a1byTMLV64Up6en5uaK09NeqZS+5zmuhUzdu7s6XR2Lvhz45ox5MqjXw06HiPzdHX97m4iCZqP5xReT482pdYFUKQ+84jnZKioW4p43S0lEUvQVb6RN2jwjpXmubz9wKaUQ5IfU9pmYnmz7RPxk12/73OqG91M7qo6ImaJ4+7JaKAsSwtyrx3XVvRprs3gx2R0GYg0AGAB6PQF+PfbGfLlkIMOd1JD0Foel5XTQYsN0SXTqiWhVoo5rURzFc0WaK9LNeUWkGr7YbfPjXf1kTx+3G8nabmdtt/ObOzvmw5XF4pVzxasL3mzZ8dyoGKbP91OSnSosiQvKk26AlQpVKrSwSC99RRCRH1C7zetrtLfHq48pru49AWv37qU/LFWrpWp1/sKFUrXqFotOoXAsIwmCwGQKT0Gg/VpNd7tE5O/u+ttbQoig2Wx+cdd8Nl2Sng9vvnY9vuNZJPOuQrnMxSIRsWWJgtd/O0pEJPc3pE/lm6PnUmlm00ajL9+c6vBsbFv0fRNBRHutkIi262En0O2ufrTTJaIHm51mR49loKqe+MZluZDKWJs9zJOuICZjnTSxRikIAOBIes0ovc6DS/f9ycQhcUaGhVIjc1wDSTa0iXdtZ6VkLNlMREppIo7XF9J+z44rSlJV3FFP60h3icizdKFEiyUhL1rMtNum3RY93D1JGcnd1ebd1bjNdkGtLJReOF+Zn7IXplwSdEDLFJ3a4KZ/EaeO9tzRWjM7imyHKhWtmflrge/r3b35B19wp93d3g52drTvn+wcmfT2WpzcJaLq0lJ1YcErl6fPnXOLxbQ6DyjLR/NfXa0vPk8cRp9t7FG3Q0RU36bdDSKiVoMe3jFfIT/5dV69+dwimcWm5ZIolomIbIvi3ToHN2+KnkzZdMqbk6WBkTD3CjOS8yJkpMt9dR19Sh1bdLMTBpr9Lm3WAhL8eLvT7IabNX99zx/v0C1PyYItXJvmi5KJ50vk2SzMLxp5tTJebTtOkq+WqV57vf3MMW8CAA7XayxtzIVgD+7aOPareyamFz6waeHxLXu/3kU1FFIKZlYqXbTdVxeSrhtJSqLT+9qkvJaJWQiqelz16OqsJJJtU0bS4gfb+rhlJI12+NH9vY/u75kPF6bdqwvFG8vlc1POVNFOEtW9o03pdX9iu3ecQRgGfqi1DpS0KhWqVOz5c8ZTdaejW82w0Qibze7GxonP2c6TJztPniQf2oVCdXFx7sKFQqnkep5XLicn4nFxiZ7ehG7Am8XuBhFxqyFS3pyvBOOB+WYqlga8+eDXnxis1hgocaZ00fNgWtpkZAfTzyTEAR8RkRBac72jJYmNmt/uhjsNf7PuCxKfPGyMdww9WyxNS2K6OCOJqGiTZxMRlZ0Drh2CBAkphEhKP/Y3sU5vu2jKxDFjAgCOqNcAnERsJ5gDa0hoXz1JWl6TBYjGYIOk0Xaq5Xaitsn/dhTNl2i+RDfnpSDV8MV6nTcaevWkZSS/vh01mri2VHrpQmWx6s5PuSXPSvaJHBDrpPqFmcMgCIKgLYTWoZbCsSyT4Q5ZCxKqUJCua1VnmNi7eVP7vvCDsNXsbm3pZjNsNk821H67vX7v3nqqpKS6uFianp6an+eptcSbqdWgL+8QkaBc55sXTL6ZS2XTy5wsRW7kzdxfytyT5v57wQMXCCYfRgXQUphnBxPM5nvERcP7e3KkfgK1utwNdL2jd5sBEX32pElE99ZbjU443vFcmVfENO2JSkEw00JFaM1Fh6RZBBldoFiQSC0+NuMk++49hDR7mpsyEPOXUpbZNUbERdgoBQEAQK/Bael1FrLXp3IIqbeDOZllB4q2B2w7WRY50MG6r+G2qSNJWgcSa+aC0pem6dI0iQtKa6p1aLdND3f13c1jl6V+/qTx+ZMolVguWCuLpRcvVBaq7vyUK8VgX3DzdxAEge9LKYlY+n7RdUxRjI6rYzg+TmZWjsuOo0pFe27eWI3utHWrpdudoLb3XOnt1dWd1dWHn36qfvGL3HhznG+mcuzNdlTfnEhenygf1FUjvQHKgfXNNFjK3PPF9ILC9JfIqDHHwWloP+RGOyCih1sdIejRVrvRCVud8O5aa7wDO1MUVU8S8YWqIuZpj2xJlqSCHQ1m1JTSDKwQpEwfHxa9+hdphmWwmiXaH0Ykbm1ZylKW2rftouhffAkAANBr2O0pHMCZG/P93Uj2J7ZNKxKttWVZaYXtVULH+9qkstrhwI42URmJ4mqRqkW6MivfXVHtgOpd8WRPr9aOXUZSbwe/v7f7+3vRFo2LVffqQunm+cq5aXe66AghogOz7cCypJTMrLrdkuvqJOHNHOqkoJy16SDOzExR1YtmUShIt0BEztJS8eYLHIYc+GGtHtRrutXyd3ZydK5rF180D4qLU9LzpJTpOg3jzfsXQZhtUHoa3ZcyJiPKdFDiefDflC4nfiz7Vwomz0d6HdUtiMG+0ULsNgMhxMZep90N2z4/2GwR0RdrzUY7E0nohYp0LLIVTRcEMydVHEwsyLyJJPpfhHFDkv7BFKn6FhlVjYvEpJObEBF7c7zPopSRZquBXnuwagDAc+k16shyINNDKTEe/kGd+WFJz8HMIvbs6A369NY2ZrlkXCDytMR2GCt4UijN8dY4jkWzFs8W6ZUlJYRV79LGSctIVnc6qzudX30abe54ban80sXK8kyhWrIKjsNC+GHIruu5bpSJN6Ujpkg7TmOHZose5pB7hS/xrQEzMSnFUqi5WTk7S0QFIu602fd1oxnUa8HuLvtjWOiWeHNrdknbBSLyi5WgUCYirazA8frDW1xy1izHsSwlpdqXWpbpjQMp2XY7ET6Rsr54pWBSqtEvgIfUPdNTiqBFsqthsxO2A93x9fpuh4gebrYanWB9t7u22xnvK3R5WhYs4do0X5as+VxFElFBsaXEQQkCJiLdy0ALShWxmMWXom8wRcqnRSpdnaqJSW+muC+pL1OdQNI11tHNMyYeAMDz6DWWQOfBr/e1DkH2mobQOmSYpp1SbhqoIZGSmUmpni2nOgAmddsD+7Snarb7dkc338GTfGmKLk0LcUEFITe64jnKSOqfP4l2ay8V1OW5wsUZdc5iKaQUTERaSpOl57hWxHxotDuV3k4sPFVPEheTMDMXPCp4XKk4tGgGhzsdXa/rdsev7QW7u0P0ZibyvYpfKBERWXboFgfPU+/E9Z6S/XdNgoRlW7Zlme2vkw1QImmjgeLltAf3a3SqtXPi5QcUe6S+gYmc6CiImKnWDoh4fbfb9sOtur+51yWiZGHruPBsWpqSTHRxWjJxySbP1Mi4IuqTHb0wTabcBKcIQ+rrit03gn1Dlwy1iJtNJ1UxfXs49mrNZTzU0f864Nz0bXAjel+fulXGnAMAeG69BuAEZovkzlGcO57F01u1R9UXSnE/ej+DG0n2VZgke09aSkx7NFXgyzPynauyG9Beh9bqdIIykkY7/ORh45OHRER/QcXzrn69Elwu6CWH59zUVvOprS9NaUhoHmsOWccWHhWT6Ni2OXocFZOwYC54suARkW0yl77P7TZ3Ov72tm61zHLJ2oUXiIiJ2nPLock3e5XAKxMRW1boFJ9y58XpBYKJSYto0Wp/mbOUA+cr7hsjXafguq7Ra9O0sbd88FBvpoEEND21DiQ1+IEf6L2Wv9vwSYhPH9WI6Yu1Rn3sVRxzioinCrLiEhOfK5umHHzggCe/UDIoB2zH2L/mMtHo9KBJIQZqY/Zb9b68dN/ixQGlHnhVDjxAKQgAAHoNMrCyEHZ9Is9On7v0ykiKy0gScU22QE/6exjLjreyCXsF273/p5nJsWjeonNlemVJClL1Lm00aLNxkk1tHnXko06vpdlbleCaF1509UWPXUXJoZssdXIEOvUgXTeidaqSJDpo0vEoaGZpWVQuc6ksZ2aJ6DeLX+8fwV6PufQT1L8WMHK7uDojaeYcm3F6y8CexCWfjb53XLzrOV7BdR3HUZY1WP2c0uv4kGggDT0wnmYpIbP+crNFRF9utBqdoNkOP18dcz+7A5YSKmEJLtgivpcWcdgKIfqiKDoNvTKMnkDTvmR/kmmWqfqNVEl0r+QmqZA290fpjijxLc0BcnyUB/s9GwAAoNcAfj8Jqp1+kBbuZNv2lGpzuowktZ3NYD3J/sS2Zu0pvjQtLlcFXVCh5npXrNdpvX6SMpL3atZ7tejqUVH6hWL41XK44umqRYqIpKSkhiQ5cKJU3rrXgSTkdLk2m9qSXjGJZiJSlr1fr9OZZiNg1BPnnkanE6O9oY6/PrXKUCY+mK4JSTzbK3iO47iua2pzqT8z2vPNqJZDCCG2610iWttpt/2w1QkfbLSI6O5qo94Oxht4K3OSiRbK0lFkK5r2BDGX3OQVbWoidFzSzUSkORl+6lttmWqz3efJqXoMua8AurcxjZDpe5WnpKIPqOLY//J5WnMPqDMAYMx6DUvKgctmb2kjZ3Jk8mvcyUOZ7GKYSnUn2t3rsZ3qs91Xoh0mW9ro/g3bNTNJKaZcniqI63PinRWr7fN2U2y1aO34ZSS1UL5Xk+/VIgM+7+rXy8GVgl509bxDSVqejF4zRVXj/YUl8cY3rFlHtwnRk5qJ7Kgh9IDUStpXsEtCSCH7ekkkqwxT1fCpJHf8beO8NaW7eVAvEW3ZdvTHspI3HxrtoBvorq9Xd9pE9OVms9kO13bbqzvjXko4JV2bCraYL0lmPlcWzOxarGS0K2n/a5cplYhO9Jf2lUHHdRkDBc295nc0UM6x71P7+2oPVHEkQpxuOU/PkYTGvAYAGLNeYxlHHvx6YGkjdm1MDwtlYWnjcDQ79ThJFjKzsZX0Qsn9XavTmW3uq9gO0wsoo/1liIjJVbRU4eUp8cqiZBL1Nq/XeaOuH+xQJzxe8m+gjOTrlWClEF4q6IsF7UrR22g0Dtx4m/kByTb/mu3ayS2UU6bbE+I4jS3SNSG9/HR6pxXqdfSITUzsv7EZ3CKcKAy53ekQ0Rd77ZD8Wru2WfOJKGluOC48m5amVFLFUbS56AgmTpYS9usl94VVf8F5UqdBcfn4Ae3taH/d875lhX0OfXD1836TPko99EH3oSKj1yIAAEBxCJgQu57oEX6aZ6RXQya+2lNnovQ+7UnFdlRQsq9iW+sw2qGD2bP0xSm9VAxuTne69ebsbvOJLj5h73YwddyD/23N+m26jMQLv1oOr3nhtIoyqYJIKZH8AskqSUo6jRA5hWIihwPNpHvP9FxaHmjMBw4pMxOJTtcPw7DT9ZutDhGtbW4T0eb2Xqfrj/fUr8xJZpr2RNklYjpXFkRUsDm5xSISURcOjm4udSjooI1pkg7Q1L9b4f6+HH0VHSmBprjH9kDSev8KTnpKFcd+pUYtBwAAeg2gtweqLUpUxqndA3XbSqmkesSyrHQrkgPrtvd1Jgm1ZhGGQRAIQcwsKaxSqypbXxH0p5ZokVrX3iZ7j7T3ZVg61gHXQvleXb5Xj8pIXiyGN7zwshte8XRZ9eoTkndkkjsHU3u9P988YG37nu6NTBjqbtcnou3dOhHt7NW7vt/t+hvbY+5nN1MU056guJ9dtSAsxUpQwRYc3+6kw1uQIOpVeFNcPj7QlSSlxwN7rIhD2tiJwbLpZ/TfOHDt5v4a6KcZM0waAAC9Blm167Ou92eaAyVmoP3f/q5/+8tIepYdhJrZ9/0gCIQQQRCSZSkpkm/kkn9R+JdE7Q1F2qIGOatcXNfenbDS5ONdT2411a2mSj58q+yveOFNL5yz2Y2b5rExSMtK6/LTaLbaRFRvtPwg9INge7dGRJvbe90MJKGJ6FyylLBApopDa+5XTJH+NeP8cGzV/UnoA6s4Evk1zaGTL4sfHLJ6cP++NQesF3xavB3yWQAAgF6DPPr1+AUbJyFrzp2Wm3QBySG2ne46YvRaSqm1Vt1uwbaThnqmoQfFedUSdVaofU2KbykKWO6Rs8qlJ7p4Ozx2Gcl7dTtJbFeUfqPsrxTClUJYtXrH3un6QRBqrWuNJpkkdNevN1q1Rmu8Y748JQs2uZaYKxERnSsJJnYVWSrdgZF7r1khoq2Boh5z+wWa+ndyFKm09MEVGoOZ6X2V0Ifsq0JP6b/xtMJoCDQAABxVr9FhLQ8unSq3zcK6xqzUXg9IIyKZnmZF1N91+0Dbtm3L7/pCCK217HaKrstxv7yQdbprtWntYbpWCwqnuTVNrRcUfU+JOtm7XFhn725Y2eTCsQ64Fsqf7ro/jVcPzm19sjnuKg5X8WJFCCEuVAURlRxRsJiYy27SELpXzZI03ND6gGJxKSUdWsr81J1TiJ7S9u6AjWv2d944vC30Id58cEcOvMoAAOAoeg1yKdwZMH6chRwZ9kCtdlqykwdmew8mCoJAFAolxzGF26H5W7OO9Tp6nCS24x4gzFymbpm6F+XeG3KVWTSFvcqle7ryKCw2j3nlOTW3rpZsInYs6VqCiDxHobsW/AAAIABJREFUMrOtiIhWvE3HsW3Llsp0LGEiongZpRQyNdRRyXJ6J5T9mWaKt0RJ1z3TAQXQg+qcfBk9pZbjaYp8eGkHAAAA6DXo6S3GAJxYuPfbdtKSQmtt2zbZtmNZve7U8b4wUTeSlHBHz8TCzXGXa81MxB53rlJnRW6TpIDENnkb7K1y8U44fZq/dcGWri2JqFJQROTaUhJLISwlkkW6qTtGJtH/ChNCCKnittCJQPfve35wA7vUloT71xcOblKYVnB6yq7dx6p+hkYDAAD0GuRI79GZbwJtm4gsy7IsSyvlKMVJGUlqL0bzdyqBrQPdVzrSv0EM63hXGUk0R/V5qr8k6Hu2qLOzS4UN9j7XU1vHLCM5kOmiRUSeI5UgKclRREyOJSlpdMPMpp8daVO8EYbpVtmp9tixQNu27diO47pKqdTu3Qc0fk6qNXrbrKQE+uBFhU/ZmJCeVQwNbwYAAOg1GInenu2fD0br3EYWo9Msoj2yk+ptzawka5bRtufxCsi0YScK3kts60i1ja2XuFMWnQti9zW1ykQt4azq0n2uPNSl1lOuUaWCsqRQkjxHEbHnSGZtmd7NUTM7EiSYOCl9ZjJbfCc70VCyoSP12tvJ2HBl9GVRUlkUi23XdRzHtSwlperVPadqP/bv7Z3W32gk44E9yo4qhCoOAADIu16jiDYPLp29tY2UieWVWNo4qjBjImaR6vdH6QdC9Oq2ibSU6U3Oo01rUsJtikl0b//zqGI77kTCgqio2yvUXpFbJMlnsUXF9yov2UpYiojIsWSUgO4FnjDbegvqbbYiehumy76tHKNGzmZP9dSXSWmKOqjX77nXdEMI6XlN13Udx7GUkkodmHt+2n6ERyzn2K/UuD4DAEDu9RrkVIXO9s8Hp3j/tN8O+81Pp9ZIRluax0/214roqJIkvVYy/rLero2aJek5rpWdeGsVQTrkfYfR77dxfjplvDL6UCb1zUmdhpFsMnot+rrgiXRxiOu6hULBcRzLsvbv8j1gxvufP8SbAQAAQK8BGHAv+PVZv4VLnNFkhpnZmGpvuaSpJIlz2z3bjtLY5rHWUarbrJIkLY1zk4q2lUnSzJESi15r5/S6QEkiWSmYFEQnti1T6eq+BYXJ/UMq8dxLe9sxSkpxUM87aDQAAADo9cTYbcbVC+Rfro95jiO55GhLwijzLISMbTsybCmThZKmbiR5HMQV2+YZ2/GIaF9eOZ1plqkPU/t496S7b3Nv6ks8pzPNSV48/Q+JeNdDKWVSGQKZBgAAAL2eWPmBX4MM8rRO2xSXi1AqsR33FYkXR6aS3FqzUyj29JqoT7J76WrRv7m3jFPR1LfNOMVPinivxNQRH2LMUsr0Bi44vwAAAI6m1/CkXMh0708mThlnYlSYBv6AoYXZ0MZzoIbEaCwz6/hDs6WNWeiYlG4zs1Pwkm/Qyzr3+uiJxKH7BDolzemtEwei9+B1hPvjGtEFAADgBHqNSSMH2pO81Z78Pf6ljZydYUmPDxhWmA1/PPvzxEnRiBCCiSQRMyuiRK+VZaf9vH9FY9833K/Rz8w0HzGARzgaAAAAJlivATihi4EJP8WjPcf7ZDmKKbN+kIUQ0qKBQg56Ri3HaR07AAAAAL2G+gzfruEvEx9i4znFptO2iA2cn27S6AkNAAAAeg2GaLdn1L3AWWC/TCPeAAAA5EuvMW/lQqezVWbMGJbJDrMM7IKZDaNGdAEAADi+XiMrlAPr6e8awoTGfP3DgtYOIwgzwvJZSr3oEF0AAACOrtcA5NOuwYhP8fgPAEEGAAAAeg1Oz26xtBFM+C0UbuEAAABAr8GZci8MAW7hJvwAAAAAgBPrNeawXMhs/8YyyF4PjgwWn40gzKDX2FgGAADASfQas0aOtCfp6zB+9cnisIAhjiey14NjAgAAABxRrzFr5NCus3BMWchuCtj16MIMtdewawAAACfUa5BPFRp7cQiYfNse9wEgygAAAECvwdlRn0xUhwhEwiTfwmFpIwAAgNzqNeawXOj0YGHs2VYvMygovh5lmCHGBscEAAAAOKJeY9bIoV1n45jGfggCdj2iMGPGOySwawAAACfVa8waebRrRmaxv2Ua/GfYJskoDkF0AQAAOKFeA3Ai7YBvTPopHrvdIsQAAABAr3PN0gvfyLLoaK3DIGi3W41G3dvbDegfoT5zl146t3TO84qOW1BKSSkRxs9DGIZhEHQ67Uaj3lp7THc/wy3cwvU3PK9oO65lWUJgKS0AAIyQJ5/+epL0GjmiHII37sGkn2LEGAAAnLWZZ4L0GlOYuWe69assi47WOgzDbrfbbDYbjcY0XgFEm/c/sRsPXLfgOI6UEtnr5yQMQxNjrVaru7s9nYGwH/uYrN15v1Ao2LatlEL2GgAAwFH1Gnadi7u5rO2ol8GuaYjkoQxm9ICxfHYwwAAAAICj6jUAubVrMMnnGMUhAAAAoNfgDJkHOodMfoyd+SAHAAAATqzXmMNyoTrZqoPgDG1tgzfwRxFmGcheZ3BMAAAAgKPpNQC5lR8wwjsoFIcAAAAAJ9NrTGG5UFke2LMay84OGhnw/INJWRlMbIoOAAAgr3qNWSOHdg31iRQfdj3CMMMtHKILAADAyfQa5FOFMN2DCY8xFIcAAACAXoNTNI/xq1cGstdIKU643uP8AgAAyKteYw7LhU4PFl+PW32yOTLg+QeT4toQZK8J0QUAAOBEeo1ZI4d2nYEjYgzLRIcZozEf7BoAAMAJ9RqzRu7sOivHBLvGTdxIj4ezJdgAAADAUfUa5NKEsGsjGH2QQa8BAAAA6DWA+oBJuYVDiAEAAMitXmMSy4HqZG1pY/YKY/EG/tDHE7dwhOgCAABwIr3GrJFD7Rl/XSyKryc9zNA5ZHBYAAAAgKPqNcilCeGNezBqp8Q5BgAAAE6k15hC86E6/U2J4feE5PWkjydnLMYAAACAo+o1yKkJnfEDABN/B4XlswAAAPKr15jDcqHTA8XXEGxC/np048mZ2LUxa8MCAAAAHFGvMWvky66zY7aw60m/iRu3XmfhIASiCwAAwPH1GuRRhLBhNZj4GMtE+logEgAAABxbr+FJORCdLGZpsbRxwsMsA8eDpY0AAADyqdcgnyqEbWXAhMcYVjYCAADIr15jEsuB6aD4+lnDggzjkMcTxSEHvfQAAACAI+k1yKUHATDhQY70NQAAgLzqNaawXNj04B805kPyerTjicZ8g2MCAAAAHFGvMWvkRXsoU8vOYNeTGGapCwJjWxnYNQAAgBPqNcilCSF7DSb9BDNiDAAAQG71GnNYLlQHiVoMy+mOJ4pDBscEAAAAOKpegzyKEJ/1AwAjP8MoDgEAAABOpteYwnJgOoPF1zhp6dFAenFo45mlCwJnrcAfAAAAOKpeAwDAPq1E9hoAAAA4oV5jBsuD6uzL0kJ9KBoFpBdHFGaovSZEFwAAgJPpNSaO/JgPYa5/phOC5xvM3gVh/J1D0PgaAABAbvUa5NCD0JgPd4ajD7Jxn12cXwAAADnVa0xhORAdZGmPNjJgeIOJXRsHxwQAAAA4ql6DXJoQGvPBeBDkAAAAQCb1GjNYDjQD+eujDQsY4nhi+SwhugAAAJxMrzFxwCRPdECcyZEBQxtMFIdAsAEAAJxYr0EeRWjsxSE4B2DUMY4gAwAAkFO9xhSWA9HYt+wsE8eUuWEBQxxPRucQQnQBAAA4mV6DXJoQZnswarlF7TUAAAAAvQbwezAcuc7CtjI4DwAAAPKp19i7IQ+uw+k/WVh2lsFhQSQPcTyRvT5oTMCQT+4YT7EQQgiBEwEAGJVeA3Ai7QATfn6xKToY3Zll5kqjfmF7a7xHcuvSFUg2AGA0eo0pLC+yk60lVljaOOlhhsZ8hOgaiVtrrbXW57c2xz6oOtRSShg2AGAEeg2IiMTK69/L+IQUBkG73Wo06vW93U3+Aex66cZrly4seV7RcQtKKSkl4vh5CMMwDIJOp91o1OuPHvi/+uW4Q2z8QXb5q9/2vKLtuJZlQcKGeCkLAp8f/WDsx3Pl1e9IpZRSODUAZIG7H/4Eej1pl/0sn9Qk39PpdFqtVrPZcDNwUGM/gid3fsfbn7uu6ziOlBJ6/fx6rbXudrutVqu9tTmfgbAf+5jc/+gXruvatq2Ugl4/P1rrMAyDIAiC4HWtx348d97/sVLKnFycXwDAMPUaS3Zy4P6Da/jQVeHAYcGYDG88Gbs2Do4JImQo46lZB2HQ6XaycPvkB76QQrCQAjfnAICh6jUAeXUfMNGnGEsbJy6gmKPqkDAMwyxcQ7TWrDWhOAQAAL0GWTAPiM/kx9iZD3IwCr3WzJo5CALOhl5rRp9TAMAo9BoXllyYTuZaZKBzyMSHGQYU0TWSwYwUOwO116wZ5xcAMBq9BgCAA9SDz/oBgOGf0j4ydUhY2ggAGK5eYw7Lwaw0mFeE+hw0LAiUIY7n+ItDCI2vJzPAmHVGtp41R4JTDAAYvl7jipI/ucaIpEIXwzKiMMtA9hpyPdHXsSwUh+AUAwBGpNcgnzMV5gIw6hDLQP4aIMAAACCXeo1LXA4mosE/6OrQC11kn0YUZlk5wZkZEzDUAMvKNQSnGAAwEr0GuZyoMBWACb+DQowjwAAAIL96jWtcDmai7KVZsnMMyD6NJsxQHILoGmWAZaH2GulrAMCo9BpXFMh1Ts2H9/k1GKJIMmIM5jWaFyzFDUQg1wCAidVrkMuJCplF3BuOemwRY2DEV7EsXEi11lrrsTS9FkKg2TYAk6vXmMLyoDpIszx1WAjDMoIwwy3cQWMChvOCpUwsbew4pc65dzpjPYbp4FGRapBsACZRr0EuJ6pxLzuDboAJj3Ew4vM77tpr1jocd5BtqeWCvyulhGEDMHl6jUksBzNR1nbUy0wBONLXowkzRvZ6/0sPDOsFS1nYtdFUhox9ULQOiVgphfgAYKL0GpNGjqynd8qgPiiZGfF4ZmDXxmzFGBh2kmDMg6qZtR7/iQ3CUFFciI0c9iQFPDONO84RVOPUawAAyOL9E5jsAMtAcUgWstdhEEgpmRkaNGFuzcwtUdmzL473SJaCPxrPxkk5db3GLJoL0xlYFQT5IqSvRz2eqO9HdI0wwDJQHJINvQ61pZkkYmyi3Np0pNl2L9C43yEJg1BKKST0+vT1GuTz5Qu/BpNvY2CiFWTMB6A5zEBxiPEw7GE5YW4dhmEYhtrOwv1baB5IK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class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">29<span class="ls0"> </span></div><div class="t m0 x3a hc y481 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x34 h5e y482 ff2 fs4 fc0 sc0 ls0 ws0">4.4.2.<span class="ff6"> <span class="_ _18"> </span></span>Rynek hurtowy <span class="ff3">–</span> <span class="ff3">sprzedaż w Polsce</span> </div><div class="t m0 x6 hc y483 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y37e ff4 fs3 fc0 sc0 ls0 ws0">TOYA S.A. <span class="_ _2"></span>obecna <span class="_ _2"></span>jest na <span class="_ _2"></span>rynku <span class="_ _2"></span>krajowym od <span class="_ _2"></span>ponad <span class="_ _2"></span>30 lat <span class="_ _2"></span>i sys<span class="_ _2"></span>tematycznie umacnia <span class="_ _2"></span>na n<span class="_ _2"></span>im swoją p<span class="_ _2"></span>ozycję. Najwi<span class="_ _2"></span>ększa </div><div class="t m0 x6 hc y484 ff4 fs3 fc0 sc0 ls0 ws0">sprzedaż <span class="_ _e"></span>w <span class="_ _e"></span>Polsce <span class="_ _e"></span>realizowan<span class="_ _2"></span>a <span class="_ _e"></span>jest <span class="_ _e"></span>tradycyjny<span class="_ _2"></span>mi <span class="_ _2"></span>kan<span class="_ _2"></span>ałami <span class="_ _2"></span>dys<span class="_ _2"></span>trybucji, <span class="_ _e"></span>tj. <span class="_ _e"></span>poprzez <span class="_ _e"></span>dystrybuto<span class="_ _2"></span>rów, <span class="_ _2"></span>h<span class="_ _2"></span>urtownie <span class="_ _e"></span>i <span class="_ _2"></span>s<span class="_ _2"></span>klepy. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y485 ff1 fs3 fc0 sc0 ls0 ws0">W 2025 <span class="_ _2"></span><span class="ff4">r. TOYA <span class="_ _2"></span>S.A. wsp<span class="_ _2"></span>ółpracowała <span class="_ _2"></span>z wieloma <span class="_ _2"></span>dystrybutorami, któ<span class="_ _2"></span>rych sieć <span class="_ _2"></span>jest stale <span class="_ _2"></span>rozwijana. <span class="_ _2"></span>Sp<span class="_ _2"></span>ółka <span class="_ _2"></span>współpracuje </span></div><div class="t m0 x6 hc y486 ff4 fs3 fc0 sc0 ls0 ws0">również <span class="_ _2"></span>z <span class="_ _e"></span>kilkudziesięcioma <span class="_ _e"></span>odbiorcami <span class="_ _e"></span>hurtowymi <span class="_ _2"></span>we <span class="_ _e"></span>wszys<span class="_ _2"></span>tkich <span class="_ _2"></span>województwach, <span class="_ _e"></span>realizując <span class="_ _e"></span>rosnący <span class="_ _2"></span>p<span class="_ _2"></span>opyt <span class="_ _2"></span>na <span class="_ _e"></span>swoje </div><div class="t m0 x6 hc y487 ff4 fs3 fc0 sc0 ls0 ws0">towary  oraz  mając  na  celu <span class="_ _9"> </span>wzros<span class="_ _2"></span>t  marż  i  promocję <span class="_ _f"> </span>zar<span class="_ _2"></span>ządzanych  przez  siebie  marek  własnych.  Spółka  <span class="ff1">zatrudnia </span></div><div class="t m0 x6 hc y488 ff4 fs3 fc0 sc0 ls0 ws0">kilkudziesięciu <span class="_ _4"></span>przeds<span class="_ _2"></span>tawicieli <span class="_ _4"></span>hand<span class="_ _2"></span>lowych <span class="_ _4"></span>–<span class="ff1"> <span class="_ _4"></span></span>o<span class="_ _2"></span>piekunów <span class="_ _4"></span>partnerów <span class="_ _4"></span>na <span class="_ _7"></span>rynku <span class="_ _4"></span>hurtowym <span class="_ _4"></span>i <span class="_ _4"></span>plan<span class="_ _2"></span>uje <span class="_ _4"></span>dalszy <span class="_ _4"></span>ro<span class="_ _2"></span>zwój <span class="_ _4"></span>tego </div><div class="t m0 x6 hc y489 ff4 fs3 fc0 sc0 ls0 ws0">kanału dys<span class="_ _2"></span>trybucji.<span class="ff1"> </span></div><div class="t m0 x6 hc y48a ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y48b ff3 fs3 fc0 sc0 ls0 ws0">Struktura i wielkość <span class="_ _2"></span>przychodów ze sprzed<span class="_ _2"></span>aży Spółki na rynku hurto<span class="_ _2"></span>wym w Polsce (w tys. zł)<span class="_ _e"></span><span class="ff2"> </span></div></div><div class="c x6 y48c w53 h25"><div class="t m0 x6d hf y263 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Za okres 12 miesi<span class="_ _0"></span>ęcy zakończony 31 <span class="_ _0"></span>grudnia<span class="ff2"> </span></span></div></div><div class="c xfa y48c w54 h25"><div class="t m0 x24 hf y263 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">5 </span></div></div><div class="c xfb y48c w55 h25"><div class="t m0 xfc hf y263 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">udział %</span> </div></div><div class="c xfd y48c w56 h25"><div class="t m0 x7c hf y263 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">4  </span></div></div><div class="c xfe y48c w57 h25"><div class="t m0 xa3 hf y263 ff3 fs7 fc3 sc0 ls0 ws0">udział %<span class="ff2"> </span></div></div><div class="c x6 y48d w53 h25"><div class="t m0 x6d h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Dystrybu<span class="_ _0"></span>torzy </div></div><div class="c xfa y48d w54 h25"><div class="t m0 xe5 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">178 927 </div></div><div class="c xfb y48d w55 h25"><div class="t m0 xff h11 y263 ff1 fs7 fc0 sc0 lsd ws0">59%<span class="ls0"> </span></div></div><div class="c xfd y48d w56 h25"><div class="t m0 x2f h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">185 735 </div></div><div class="c xfe y48d w57 h25"><div class="t m0 xa0 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">70%<span class="ls0"> </span></div></div><div class="c x6 y48e w53 h2e"><div class="t m0 x6d h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Hurtownie i<span class="_ _0"></span> sklepy </div></div><div class="c xfa y48e w54 h2e"><div class="t m0 xe5 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">124 480 </div></div><div class="c xfb y48e w55 h2e"><div class="t m0 xff h11 y27e ff1 fs7 fc0 sc0 lsd ws0">41%<span class="ls0"> </span></div></div><div class="c xfd y48e w56 h2e"><div class="t m0 xe4 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">79 610 </div></div><div class="c xfe y48e w57 h2e"><div class="t m0 xa0 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">30%<span class="ls0"> </span></div></div><div class="c x6 y48f w53 h2e"><div class="t m0 x6d hf y27e ff2 fs7 fc0 sc0 ls0 ws0">Suma </div></div><div class="c xfa y48f w54 h2e"><div class="t m0 xe5 hf y27e ff2 fs7 fc0 sc0 ls0 ws0">303 407 </div></div><div class="c xfb y48f w55 h2e"><div class="t m0 x100 hf y27e ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0"> </span></div></div><div class="c xfd y48f w56 h2e"><div class="t m0 x2f hf y27e ff2 fs7 fc0 sc0 ls0 ws0">265 345 </div></div><div class="c xfe y48f w57 h2e"><div class="t m0 xc5 hf y27e ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0">  </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x34 h5e y38c ff2 fs4 fc0 sc0 ls0 ws0">4.4.3.<span class="ff6"> <span class="_ _18"> </span></span>Sieci handlowe <span class="ff3">–</span> <span class="ff3">sprzedaż w Polsce </span> </div><div class="t m0 x6 hc y490 ff4 fs3 fc0 sc0 ls0 ws0">Sprzedaż <span class="_ _5"> </span>do <span class="_ _1c"> </span>s<span class="_ _2"></span>ieci <span class="_ _1c"> </span>handlowych <span class="_ _5"> </span>w <span class="_ _1c"> </span>Polsce <span class="_ _5"> </span>stanowi <span class="_ _5"> </span>ok. <span class="_ _19"> </span><span class="ff1">15</span>%  p<span class="_ _2"></span>rzychodów <span class="_ _1c"> </span>ze <span class="_ _5"> </span>sprzedaż<span class="_ _2"></span>y <span class="_ _1c"> </span>Spółki <span class="_ _5"> </span>TOYA <span class="_ _1c"> </span>S.A. <span class="_ _1c"> </span>o<span class="_ _2"></span>raz <span class="_ _1c"> </span>1<span class="_ _2"></span><span class="ff1">1<span class="ls2c">% </span></span></div><div class="t m0 x6 hc y491 ff4 fs3 fc0 sc0 ls0 ws0">przychodów <span class="_ _e"></span>ze <span class="_ _e"></span>sprzedaży <span class="_ _e"></span>Grupy. <span class="_ _e"></span>TOYA <span class="_ _e"></span>S.A. <span class="_ _e"></span>współpracu<span class="_ _2"></span>je <span class="_ _2"></span>z <span class="_ _e"></span>duży<span class="_ _2"></span>mi <span class="_ _2"></span>sieciami <span class="_ _e"></span>w <span class="_ _e"></span>kraju. <span class="_ _7"></span>2 <span class="_ _2"></span>kluczowe <span class="_ _e"></span>sieci <span class="_ _e"></span>realizują <span class="_ _e"></span>łącznie </div><div class="t m0 x6 hc y492 ff1 fs3 fc0 sc0 ls0 ws0">70,6<span class="ff4">% <span class="_ _4"></span>przychodów <span class="_ _4"></span>Sp<span class="_ _2"></span>ółki <span class="_ _4"></span>w <span class="_ _4"></span>tym <span class="_ _4"></span>kanale. <span class="_ _7"></span>Jednostka <span class="_ _4"></span>Dominująca <span class="_ _4"></span>s<span class="_ _2"></span>przedaje <span class="_ _4"></span>towary <span class="_ _4"></span>przemysłowe <span class="_ _4"></span>w <span class="_ _4"></span>oparciu <span class="_ _7"></span>o <span class="_ _4"></span>zlecenia </span></div><div class="t m0 x6 hc y493 ff4 fs3 fc0 sc0 ls0 ws0">otrzymywane <span class="_ _9"> </span>od <span class="_ _9"> </span>swoich <span class="_ _9"> </span>klientów <span class="_ _9"> </span>na <span class="_ _9"> </span>kon<span class="_ _2"></span>kretne, <span class="_ _7"> </span>co <span class="_ _9"> </span>do <span class="_ _9"> </span>ilości <span class="_ _9"> </span>i <span class="_ _7"> </span>terminu<span class="_ _2"></span>, <span class="_ _7"> </span>do<span class="_ _2"></span>stawy <span class="_ _7"> </span>towarów, <span class="_ _9"> </span>które <span class="_ _9"> </span>po <span class="_ _9"> </span>po<span class="_ _2"></span>twierdzeniu </div><div class="t m0 x6 hc yd3 ff4 fs3 fc0 sc0 ls0 ws0">przyjęcia ich <span class="_ _0"></span>do realizacji <span class="_ _0"></span><span class="ffb fs1">skutkują <span class="_ _0"></span>powstaniem <span class="_ _0"></span>typowych zobowi<span class="_ _0"></span>ązań k<span class="_ _0"></span>ontraktowych. <span class="ff1 fs3">W <span class="_ _0"></span>kanale tym <span class="_ _0"></span><span class="ff4">Spółka<span class="ff1 ls2d">  </span>wsp<span class="_ _2"></span>ółpracuje </span></span></span></div><div class="t m0 x6 hc yd4 ff1 fs3 fc0 sc0 ls0 ws0">z odbiorcami o <span class="_ _0"></span>ugruntowanej pozycji rynkowej, wiarygodnymi <span class="ff4">i przejrzys<span class="_ _2"></span>tymi finansowo o<span class="_ _0"></span>raz z pozytywną historią <span class="_ _0"></span>spłat </span></div><div class="t m0 x6 hc y494 ff4 fs3 fc0 sc0 ls0 ws0">zobowiązań. <span class="_ _2"></span><span class="ff9"> </span></div></div><div class="c x6 y495 wb h64"><div class="t m0 x6e h4 y496 ff2 fs1 fc0 sc0 ls2 ws0">303 407</div><div class="t m0 x51 h4 y497 ff2 fs1 fc0 sc0 ls2 ws0">199 585</div><div class="t m0 xf3 h4 y498 ff2 fs1 fc0 sc0 ls2 ws0">102 310</div><div class="t m0 xf4 h4 y499 ff2 fs1 fc0 sc0 ls2 ws0">69 216</div><div class="t m0 xf5 h4 y49a ff2 fs1 fc0 sc0 ls2 ws0">265 345</div><div class="t m0 xf6 h4 y49b ff2 fs1 fc0 sc0 ls2 ws0">196 238</div><div class="t m0 xf7 h4 y49c ff2 fs1 fc0 sc0 ls2 ws0">84 995</div><div class="t m0 x71 h4 y49d ff2 fs1 fc0 sc0 ls2 ws0">80 963</div><div class="t m0 xf8 h5 y49e ff1 fs1 fc0 sc0 ls2 ws0">0%</div><div class="t m0 xf8 h5 y49f ff1 fs1 fc0 sc0 ls2 ws0">5%</div><div class="t m0 xf8 h5 y4a0 ff1 fs1 fc0 sc0 ls2 ws0">10%</div><div class="t m0 xf8 h5 y4a1 ff1 fs1 fc0 sc0 ls2 ws0">15%</div><div class="t m0 xf8 h1c y4a2 ff1 fsc fc0 sc0 ls13 ws0">20%</div><div class="t m0 xf8 h5 y4a3 ff1 fs1 fc0 sc0 ls2 ws0">25%</div><div class="t m0 xf8 h5 y4a4 ff1 fs1 fc0 sc0 ls2 ws0">30%</div><div class="t m0 xf8 h5 y4a5 ff1 fs1 fc0 sc0 ls2 ws0">35%</div><div class="t m0 xf8 h5 y4a6 ff1 fs1 fc0 sc0 ls2 ws0">40%</div><div class="t m0 xf8 h5 y4a7 ff1 fs1 fc0 sc0 ls2 ws0">45%</div><div class="t m0 xf8 h5 y4a8 ff1 fs1 fc0 sc0 ls2 ws0">50%</div><div class="t m0 x3f h1c y4a9 ff1 fsc fc0 sc0 ls0 ws0">Rynek hurtowy<span class="_ _35"> </span>Eksport<span class="_ _36"> </span>Sieci handlowe<span class="_ _37"> </span><span class="ff4">Sprzedaż detalicz<span class="_ _0"></span>na</span></div><div class="t m0 x2a h5 y49e ff1 fs1 fc0 sc0 ls0 ws0">0</div><div class="t m0 x16 h1c y4aa ff4 fsc fc0 sc0 ls0 ws0">50 000</div><div class="t m0 x4a h5 y4ab ff4 fs1 fc0 sc0 ls2 ws0">100 000</div><div class="t m0 x4a h5 y4ac ff4 fs1 fc0 sc0 ls2 ws0">150 000</div><div class="t m0 x4a h5 y4ad ff4 fs1 fc0 sc0 ls2 ws0">200 000</div><div class="t m0 x4a h5 y4ae ff4 fs1 fc0 sc0 ls2 ws0">250 000</div><div class="t m0 x4a h5 y4af ff4 fs1 fc0 sc0 ls2 ws0">300 000</div><div class="t m0 x4a h5 y4a8 ff4 fs1 fc0 sc0 ls2 ws0">350 000</div><div class="t m0 x67 h1d y4b0 ff3 fsd fc0 sc0 ls0 ws0">Przy<span class="_ _0"></span>chody ze sprz<span class="_ _a"></span>edaży <span class="_ _2"></span>Spółki or<span class="_ _0"></span>az ren<span class="_ _0"></span>towność </div><div class="t m0 x65 h65 y4b1 ff3 fs11 fc0 sc0 ls0 ws0">wg k<span class="_ _0"></span>anałów</div><div class="t m0 xf9 h5 y4b2 ff4 fs1 fc0 sc0 ls0 ws0">Przychody ze sprzedaży 2025<span class="_ _38"> </span>Przychody ze sprzedaży 2024</div><div class="t m0 xf9 h5 y4b3 ff4 fs1 fc0 sc0 ls0 ws0">renotowność 2025<span class="_ _3a"> </span>Rentowność 2024</div></div></div><div class="pi" ></div></div><div id="pf1e" class="pf w0 h0" ><div class="pc pc1e w0 h0"><img class="bi x2 y4b4 w3 h66" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">30<span class="ls0"> </span></div><div class="t m0 x34 h5e y4b5 ff2 fs4 fc0 sc0 ls0 ws0">4.4.4.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Sprzedaż eksportowa i działalność zagraniczna G<span class="_ _0"></span>rupy<span class="_ _2"></span><span class="ff2"> </span></span></span></div><div class="t m0 x6 h7 y4b6 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y4b7 ff2 fs3 fc0 sc0 ls0 ws0">TOYA S.A. </div><div class="t m0 x6 hc y4b8 ff4 fs3 fc0 sc0 ls0 ws0">Od <span class="_ _a"></span>wielu <span class="_ _0"></span>lat <span class="_ _0"></span>Jednostka <span class="_ _0"></span>Dominująca <span class="_ _0"></span>działa <span class="_ _0"></span>na <span class="_ _0"></span>rynkach <span class="_ _a"></span>międzynaro<span class="_ _2"></span>dowych, <span class="_ _a"></span>ko<span class="_ _2"></span>ncentrując <span class="_ _0"></span>się <span class="_ _a"></span>przede <span class="_ _a"></span>ws<span class="_ _2"></span>zystkim <span class="_ _a"></span>n<span class="_ _2"></span>a <span class="_ _a"></span>rynka<span class="_ _2"></span>ch </div><div class="t m0 x6 hc y319 ff4 fs3 fc0 sc0 ls0 ws0">Europy środko<span class="_ _2"></span>wej, południowej i wschodniej.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y31a ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y4b9 ff3 fs3 fc0 sc0 ls0 ws0">Struktura i wielkość <span class="_ _2"></span>przychodów ze sprzed<span class="_ _2"></span>aży eksportowej Jedno<span class="_ _2"></span>stki Dominującej w podziale na kraje w <span class="_ _2"></span>tys. zł (*).<span class="_ _e"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 y4ba ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd8 y4bb w58 h2e"><div class="t m0 x69 hf y27e ff3 fs7 fc3 sc0 ls0 ws0">za okres 12 miesięc<span class="_ _0"></span>y zakończony 3<span class="_ _0"></span>1 grudnia <span class="ff2"> </span></div></div><div class="c x101 y4bb w59 h2e"><div class="t m0 x1f hf y27e ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">5<span class="ff1"> </span></span></div></div><div class="c x102 y4bb w5a h2e"><div class="t m0 x22 hf y27e ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">udział %<span class="ff1"> </span></span></div></div><div class="c x103 y4bb w5b h2e"><div class="t m0 xe5 hf y27e ff2 fs7 fc3 sc0 lsd ws0">2024<span class="ls0"> <span class="ff1"> </span></span></div></div><div class="c x104 y4bb w5c h2e"><div class="t m0 xee hf y27e ff3 fs7 fc3 sc0 ls0 ws0">udział %<span class="ff1"> </span></div></div><div class="c xd8 y4bc w58 h2e"><div class="t m0 x26 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">Ukraina </div></div><div class="c x101 y4bc w59 h2e"><div class="t m0 x7b h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">59 147 </div></div><div class="c x102 y4bc w5a h2e"><div class="t m0 x1f h11 y25f ff1 fs7 fc0 sc0 lsd ws0">30%<span class="ls0"> </span></div></div><div class="c x103 y4bc w5b h2e"><div class="t m0 x25 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">46 967 </div></div><div class="c x104 y4bc w5c h2e"><div class="t m0 x105 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">26%<span class="ls0"> </span></div></div><div class="c xd8 y171 w58 h2e"><div class="t m0 x26 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">Węgry<span class="ff1"> </span></div></div><div class="c x101 y171 w59 h2e"><div class="t m0 x7b h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">37 270 </div></div><div class="c x102 y171 w5a h2e"><div class="t m0 x1f h11 y25f ff1 fs7 fc0 sc0 lsd ws0">19%<span class="ls0"> </span></div></div><div class="c x103 y171 w5b h2e"><div class="t m0 x25 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">28 516 </div></div><div class="c x104 y171 w5c h2e"><div class="t m0 x105 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">16%<span class="ls0"> </span></div></div><div class="c xd8 y4bd w58 h2e"><div class="t m0 x26 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">Kraje Bałtyc<span class="_ _0"></span>kie<span class="ff1"> </span></div></div><div class="c x101 y4bd w59 h2e"><div class="t m0 x7b h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">22 258 </div></div><div class="c x102 y4bd w5a h2e"><div class="t m0 x1f h11 y27e ff1 fs7 fc0 sc0 lsd ws0">11%<span class="ls0"> </span></div></div><div class="c x103 y4bd w5b h2e"><div class="t m0 x25 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">19 871 </div></div><div class="c x104 y4bd w5c h2e"><div class="t m0 x105 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">11%<span class="ls0"> </span></div></div><div class="c xd8 y4be w58 h40"><div class="t m0 x26 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">Czechy </div></div><div class="c x101 y4be w59 h40"><div class="t m0 x7b h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">17 112 </div></div><div class="c x102 y4be w5a h40"><div class="t m0 x2 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">9%<span class="ls0"> </span></div></div><div class="c x103 y4be w5b h40"><div class="t m0 x25 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">14 148 </div></div><div class="c x104 y4be w5c h40"><div class="t m0 x106 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">8%<span class="ls0"> </span></div></div><div class="c xd8 y1a w58 h2e"><div class="t m0 x26 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Mołdawia<span class="ff1"> </span></div></div><div class="c x101 y1a w59 h2e"><div class="t m0 x7b h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">13 452 </div></div><div class="c x102 y1a w5a h2e"><div class="t m0 x2 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">7%<span class="ls0"> </span></div></div><div class="c x103 y1a w5b h2e"><div class="t m0 x25 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">12 006 </div></div><div class="c x104 y1a w5c h2e"><div class="t m0 x106 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">7%<span class="ls0"> </span></div></div><div class="c xd8 y4bf w58 h2e"><div class="t m0 x26 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Bułgaria<span class="ff1"> </span></div></div><div class="c x101 y4bf w59 h2e"><div class="t m0 x24 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">9 406 </div></div><div class="c x102 y4bf w5a h2e"><div class="t m0 x2 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">5%<span class="ls0"> </span></div></div><div class="c x103 y4bf w5b h2e"><div class="t m0 x25 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">10 098 </div></div><div class="c x104 y4bf w5c h2e"><div class="t m0 x106 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">6%<span class="ls0"> </span></div></div><div class="c xd8 y4c0 w58 h2e"><div class="t m0 x26 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">Białoruś<span class="ff1"> </span></div></div><div class="c x101 y4c0 w59 h2e"><div class="t m0 x24 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">7 098 </div></div><div class="c x102 y4c0 w5a h2e"><div class="t m0 x2 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">4%<span class="ls0"> </span></div></div><div class="c x103 y4c0 w5b h2e"><div class="t m0 x25 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">17 289 </div></div><div class="c x104 y4c0 w5c h2e"><div class="t m0 x105 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">10%<span class="ls0"> </span></div></div><div class="c xd8 y4c1 w58 h2e"><div class="t m0 x26 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">Grecja </div></div><div class="c x101 y4c1 w59 h2e"><div class="t m0 x24 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">4 707 </div></div><div class="c x102 y4c1 w5a h2e"><div class="t m0 x2 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x103 y4c1 w5b h2e"><div class="t m0 xef h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">5 980 </div></div><div class="c x104 y4c1 w5c h2e"><div class="t m0 x106 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">3%<span class="ls0"> </span></div></div><div class="c xd8 y1c4 w58 h2e"><div class="t m0 x26 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">Chorwacja </div></div><div class="c x101 y1c4 w59 h2e"><div class="t m0 x24 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">3 599 </div></div><div class="c x102 y1c4 w5a h2e"><div class="t m0 x2 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x103 y1c4 w5b h2e"><div class="t m0 xef h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">3 185 </div></div><div class="c x104 y1c4 w5c h2e"><div class="t m0 x106 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c xd8 y4c2 w58 h2e"><div class="t m0 x26 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">Niemcy </div></div><div class="c x101 y4c2 w59 h2e"><div class="t m0 x24 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">3 277 </div></div><div class="c x102 y4c2 w5a h2e"><div class="t m0 x2 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x103 y4c2 w5b h2e"><div class="t m0 xef h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">3 655 </div></div><div class="c x104 y4c2 w5c h2e"><div class="t m0 x106 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c xd8 y4c3 w58 h31"><div class="t m0 x26 h11 y2b9 ff4 fs7 fc0 sc0 ls0 ws0">Pozostałe<span class="ff1"> </span></div></div><div class="c x101 y4c3 w59 h31"><div class="t m0 x7b h11 y8b ff1 fs7 fc0 sc0 lsd ws0">18<span class="ls0"> 2</span>46<span class="ls0"> </span></div></div><div class="c x102 y4c3 w5a h31"><div class="t m0 x2 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">9% </div></div><div class="c x103 y4c3 w5b h31"><div class="t m0 x25 h11 y8b ff1 fs7 fc0 sc0 lsd ws0">18<span class="ls0"> </span>100<span class="ls0"> </span></div></div><div class="c x104 y4c3 w5c h31"><div class="t m0 x105 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">10% </div></div><div class="c xd8 y4c4 w58 h31"><div class="t m0 x26 hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">Suma </div></div><div class="c x101 y4c4 w59 h31"><div class="t m0 x107 hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">195 570 </div></div><div class="c x102 y4c4 w5a h31"><div class="t m0 x7b hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">1<span class="ff1 lsd">00%</span>  </div></div><div class="c x103 y4c4 w5b h31"><div class="t m0 x20 hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">179 814 </div></div><div class="c x104 y4c4 w5c h31"><div class="t m0 x2 hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">1<span class="ff1 lsd">00%</span>  </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h11 y4c5 ff4 fs7 fc0 sc0 ls0 ws0">(*) nie o<span class="_ _0"></span>bejmuje sprzedaży do jedno<span class="_ _0"></span>stki zależnej TO<span class="_ _0"></span>YA Romania, która <span class="_ _0"></span>wyniosła <span class="ff1">4 <span class="lsd">005</span> </span>tys. zł (<span class="ff1 lsd">16<span class="ls0"> </span>418 </span>t<span class="_ _0"></span>ys. zł w 20<span class="ff1 lsd">24<span class="ls0"> r.) </span></span></div><div class="t m0 x6 h7 y4c6 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y4c7 ff2 fs3 fc0 sc0 ls0 ws0">Toya Romania S.A.<span class="_ _2"></span> </div><div class="t m0 x6 hc y251 ff4 fs3 fc0 sc0 ls0 ws0">Poza opisaną <span class="_ _a"></span>powyżej sprzedażą <span class="_ _0"></span>eksportową, bezpośrednią <span class="_ _a"></span>sp<span class="_ _2"></span>rzedaż <span class="_ _0"></span>w <span class="_ _0"></span>Rumunii <span class="_ _0"></span>prowadzi utworzony <span class="_ _a"></span>w 2003 <span class="_ _a"></span>r. podmiot </div><div class="t m0 x6 hc y4c8 ff4 fs3 fc0 sc0 ls0 ws0">zależny  –<span class="ff1">  </span>Toya  Romania  S.A.  zajmująca  się  sprzedażą  narzędzi  i  elektronarzędzi  na  terenie <span class="_ _f"> </span>Rumun<span class="_ _2"></span>ii.  Asortyment </div><div class="t m0 x6 hc y4c9 ff1 fs3 fc0 sc0 ls0 ws0">towarowy, <span class="_ _2"></span>oferowan<span class="_ _2"></span>e <span class="_ _2"></span>marki <span class="_ _e"></span>oraz <span class="_ _e"></span>kan<span class="_ _2"></span><span class="ff4">ały <span class="_ _2"></span>dystrybucji <span class="_ _e"></span>(poza <span class="_ _2"></span>eksportem) <span class="_ _e"></span>są <span class="_ _2"></span>identy<span class="_ _2"></span>czne <span class="_ _2"></span>jak <span class="_ _e"></span>dla <span class="_ _2"></span>po<span class="_ _2"></span>lskiej <span class="_ _2"></span>spółki. <span class="_ _e"></span>Przychody </span></div><div class="t m0 x6 hc y4ca ff4 fs3 fc0 sc0 ls0 ws0">ze sprzedaży Toy<span class="_ _2"></span>a Romania są wykazane w s<span class="_ _2"></span>egmencie sprzedaży<span class="_ _2"></span> hurtowej oraz sieci han<span class="_ _2"></span>dlowych. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y4cb ff4 fs3 fc0 sc0 ls0 ws0">Koncepcja <span class="_ _2"></span>rozwoju <span class="_ _e"></span>Toya <span class="_ _2"></span>Romania <span class="_ _e"></span>S.A. <span class="_ _2"></span>zakłada <span class="_ _2"></span>między <span class="_ _2"></span>in<span class="_ _2"></span>nymi d<span class="_ _2"></span>alsze <span class="_ _2"></span>wykorzysta<span class="_ _2"></span>nie <span class="_ _2"></span>efektu <span class="_ _2"></span>synergii <span class="_ _2"></span>w <span class="_ _2"></span>ramach <span class="_ _2"></span>Grup<span class="_ _2"></span>y, <span class="_ _2"></span>a </div><div class="t m0 x6 hc y4cc ff4 fs3 fc0 sc0 ls0 ws0">w  s<span class="_ _2"></span>zczególności <span class="_ _1c"> </span>optymalizacj<span class="_ _2"></span>ę <span class="_ _1c"> </span>kosztów <span class="_ _1c"> </span>nab<span class="_ _2"></span>ycia <span class="_ _1c"> </span>towarów, <span class="_ _1c"> </span>w <span class="_ _1c"> </span>opar<span class="_ _2"></span>ciu  o<span class="_ _2"></span> <span class="_ _1c"> </span>wspólne <span class="_ _1c"> </span>źród<span class="_ _2"></span>ła <span class="_ _1c"> </span>zaopatrzenia <span class="_ _5"> </span>oraz <span class="_ _1c"> </span>centra<span class="_ _2"></span> </div><div class="t m0 x6 hc y4cd ff4 fs3 fc0 sc0 ls0 ws0">logistyczne. <span class="_ _2"></span>Spółka ru<span class="_ _2"></span>muńska zamierza <span class="_ _2"></span>ponadto <span class="_ _2"></span>umacniać swoją <span class="_ _2"></span>pozycję <span class="_ _2"></span>na lokalnym <span class="_ _2"></span>rynku poprzez d<span class="_ _2"></span>alszą rozbud<span class="_ _2"></span>owę </div><div class="t m0 x6 hc y1eb ff4 fs3 fc0 sc0 ls0 ws0">sieci <span class="_ _19"> </span>p<span class="_ _2"></span>rzedstawicieli <span class="_ _14"> </span>handlowych, <span class="_ _14"> </span>których <span class="_ _14"> </span>zadaniem <span class="_ _19"> </span>jes<span class="_ _2"></span>t <span class="_ _14"> </span>pozyskiwanie <span class="_ _14"> </span>odbiorców <span class="_ _14"> </span>na <span class="_ _19"> </span>ryn<span class="_ _2"></span>ku <span class="_ _14"> </span>tradycyjnym <span class="_ _19"> </span>wśród<span class="_ _2"></span> </div><div class="t m0 x6 hc y4ce ff4 fs3 fc0 sc0 ls0 ws0">specjalistyczny<span class="_ _2"></span>ch <span class="_ _2"></span>sklepów <span class="_ _e"></span>detaliczn<span class="_ _2"></span>ych <span class="_ _e"></span>oraz <span class="_ _e"></span>odbiorców <span class="_ _e"></span>instytucjonalny<span class="_ _2"></span>ch. <span class="_ _2"></span>D<span class="_ _2"></span>zia<span class="_ _2"></span>łania <span class="_ _e"></span>marketingowe <span class="_ _e"></span>koncentrują <span class="_ _e"></span>się <span class="_ _e"></span>na </div><div class="t m0 x6 hc y4cf ff4 fs3 fc0 sc0 ls0 ws0">zwiększeniu ud<span class="_ _2"></span>ziału wys<span class="_ _2"></span>okomarżowej marki YATO <span class="_ _2"></span>w struktu<span class="_ _2"></span>rze przychod<span class="_ _2"></span>ów, co p<span class="_ _2"></span>rzy wykorzystaniu s<span class="_ _2"></span>króconego kan<span class="_ _2"></span>ału </div><div class="t m0 x6 hc y4d0 ff4 fs3 fc0 sc0 ls0 ws0">dystrybucji zap<span class="_ _2"></span>ewni tej spółce znaczący wzro<span class="_ _2"></span>st rentowności.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y1ef ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y4d1 ff3 fs3 fc0 sc0 ls0 ws0">Struktura i wielkość <span class="_ _2"></span>przychodów ze sprzed<span class="_ _2"></span>aży Toya Romania S.A. w pod<span class="_ _2"></span>ziale na kanały dystrybuc<span class="_ _2"></span>ji w tys. zł<span class="_ _2"></span><span class="ff2"> </span></div></div><div class="c x6 y4d2 w5d h25"><div class="t m0 x69 hf y268 ff3 fs7 fc3 sc0 ls0 ws0">za okres 12 miesięc<span class="_ _0"></span>y zakończony 3<span class="_ _0"></span>1 grudnia <span class="ff2"> </span></div></div><div class="c x8b y4d2 w5e h25"><div class="t m0 x107 hf y268 ff2 fs7 fc3 sc0 lsd ws0">2025<span class="ls0"> </span></div></div><div class="c x108 y4d2 w5f h25"><div class="t m0 x107 hf y268 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">udział %</span> </div></div><div class="c x109 y4d2 w60 h25"><div class="t m0 x6 hf y268 ff2 fs7 fc3 sc0 lsd ws0">2024 <span class="ls0"> </span></div></div><div class="c x10a y4d2 w61 h25"><div class="t m0 x100 hf y268 ff3 fs7 fc3 sc0 ls0 ws0">udział %<span class="ff2"> </span></div></div><div class="c x6 y4d3 w5d h25"><div class="t m0 x6d h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Hurtownie i<span class="_ _0"></span> sklepy </div></div><div class="c x8b y4d3 w5e h25"><div class="t m0 x22 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">74 253 </div></div><div class="c x108 y4d3 w5f h25"><div class="t m0 x6 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">84%<span class="ls0"> </span></div></div><div class="c x109 y4d3 w60 h25"><div class="t m0 x1f h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">66 013 </div></div><div class="c x10a y4d3 w61 h25"><div class="t m0 xb h11 y263 ff1 fs7 fc0 sc0 lsd ws0">83%<span class="ls0"> </span></div></div><div class="c x6 y4d4 w5d h40"><div class="t m0 x6d h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Sieci handl<span class="_ _0"></span>owe </div></div><div class="c x8b y4d4 w5e h40"><div class="t m0 x22 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">12 823 </div></div><div class="c x108 y4d4 w5f h40"><div class="t m0 x6 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">14%<span class="ls0"> </span></div></div><div class="c x109 y4d4 w60 h40"><div class="t m0 x1f h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">11 901 </div></div><div class="c x10a y4d4 w61 h40"><div class="t m0 xb h11 y27e ff1 fs7 fc0 sc0 lsd ws0">15%<span class="ls0"> </span></div></div><div class="c x6 y4d5 w5d h2e"><div class="t m0 x6d h11 y27e ff4 fs7 fc0 sc0 ls0 ws0">Sprzedaż detalic<span class="_ _0"></span>zna<span class="ff1"> </span></div></div><div class="c x8b y4d5 w5e h2e"><div class="t m0 x1e h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">1 513 </div></div><div class="c x108 y4d5 w5f h2e"><div class="t m0 xd8 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x109 y4d5 w60 h2e"><div class="t m0 x2 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">1 149 </div></div><div class="c x10a y4d5 w61 h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c x6 y4d6 w5d h2e"><div class="t m0 x6d hf y27e ff2 fs7 fc0 sc0 ls0 ws0">Suma </div></div><div class="c x8b y4d6 w5e h2e"><div class="t m0 x22 hf y27e ff2 fs7 fc0 sc0 ls0 ws0">88 588 </div></div><div class="c x108 y4d6 w5f h2e"><div class="t m0 x1f hf y27e ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0">  </span></div></div><div class="c x109 y4d6 w60 h2e"><div class="t m0 x1f hf y27e ff2 fs7 fc0 sc0 ls0 ws0">79 063 </div></div><div class="c x10a y4d6 w61 h2e"><div class="t m0 x10b hf y27e ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0">  </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h11 y4d7 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y4d8 ff2 fs3 fc0 sc0 ls0 ws0">Yato Tools (Shanghai) Co.<span class="_ _2"></span>, Ltd. </div><div class="t m0 x6 hc y4d9 ff1 fs3 fc0 sc0 ls0 ws0">Yato <span class="_ _1b"> </span>Tools <span class="_ _1b"> </span>(Shanghai) <span class="_ _18"> </span>Co. <span class="_ _1b"> </span>Lt<span class="_ _2"></span>d. <span class="_ _1b"> </span><span class="ff4">z <span class="_ _18"> </span>s<span class="_ _2"></span>iedzibą <span class="_ _1b"> </span>w <span class="_ _18"> </span>Szanghaju <span class="_ _1b"> </span>funkcjonuje <span class="_ _1b"> </span>od <span class="_ _1b"> </span>drugiej <span class="_ _1b"> </span>połowy <span class="_ _18"> </span>2008 <span class="_ _1b"> </span>r. <span class="_ _1b"> </span>jako <span class="_ _18"> </span>s<span class="_ _2"></span>półka </span></div><div class="t m0 x6 hc y4da ff4 fs3 fc0 sc0 ls0 ws0">współkontro<span class="_ _2"></span>lowana, a od <span class="_ _2"></span>2 stycznia 2013 <span class="_ _2"></span>r. jako s<span class="_ _2"></span>półka kontrolowana <span class="_ _2"></span>objęta metodą <span class="_ _2"></span>pełnej kons<span class="_ _2"></span>olidacji. W tym <span class="_ _2"></span>czasie </div><div class="t m0 x6 hc y4db ff4 fs3 fc0 sc0 ls0 ws0">działalność tej firm<span class="_ _0"></span>y skupiała się <span class="_ _0"></span>na zbudowaniu sieci <span class="_ _a"></span>d<span class="_ _2"></span>ystrybucyjn<span class="_ _2"></span>ej, znalezieniu i <span class="_ _0"></span>wyszkoleniu kadry sprzedawców oraz </div></div></div><div class="pi" ></div></div><div id="pf1f" class="pf w0 h0" ><div class="pc pc1f w0 h0"><img class="bi x2 y4dc w62 h67" alt="" 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uAYUEdwJItANtzt8hUrHYcpdyGo8+sol9srDoWGxxphYSGCGyhbyO4ECIgAYUYEV4AamFHUc84J1CAuQ8Zj2fLxVRdsXPXOd1750OPhU5954Kmnn5kLqY4lSZIkSZLk/+e53NjDFIhigS0SlA1KMLASG0SZQQQYNDiLbEFgBDYjg0QjA2t9tDW2qFsagiEfBQssourB+mM8KDBgDeeN9d/57m0Xb1q/ae3q0RaiWTOJTI4BgKO6SlH9nQcpC7vPV8idgWOJWMIxiEAejIXK7TqYKLITyZ0AUziGGGAKC4DNSN5sw+kAj8AwQGEMEgM3TQdDDE4AWERNUII0gwgy8HAkEIgjwCCvhtpADG56IwKxGoh3J+bLFxoZMoiNvCoMcAKC8fCHFEJkZhA3Bej5wg/AS9UsOihIYQWpMx1XXmZYd77buvqiw9Nn/ou/ePzBhx6Z6w5GJxZFk0EdWbLm9OtyICI+o4gAdlUkBYGbOn0DlE3ZIsFqXjEcMJgCkaAwIwCkzeZPCjKidIMlSZIkSZJ8X3L5iQlnG35BkQCQAQZSEEybn5OpARFOiWiYTlmJYCR5Z1AFER+9I6sRS0JwPOhY9+zlEzdced3aVe0bNp+9YtFoIeBQIZSOxcAAERQWYJHguGm38vcjgMjABAjUDAYnTVQmUBOLxdTMmq2Lhr8WzWBEEUQw8wBDHcBQQoQtnLqdnODOwBaiURSiJvcTAsEAJlCz7Sas2SnJiKjpR67aHBsky2BKFhfGFcOVqWZgJmFAFdFAFFUNcM6LDN8KkBPHMzxnIQJMzSLIPEEgRCYgJl460R7tZP/lF1e98OKVO3fvv/v+Jx/euedosH6MAZ5cQdlYDYpQtlojgwVGCAoRWGyCNhkIStrDcFtWe8U7EmTGMd1VSZIkSZIk/xNz+TCkAVCwgZtoyxbEQrNJp8IZM5rI+4qS7qIzMX/sGDg6J2LVWE6D2WPXX7b53W+98arzlyzKYcA44GAaS0Zkca/YDafppEKkRPpqLQ5ZYRGmYAdiIlHwiWaEBsfaJwtEDGom2cnARlBVYQbIYmxJk7AjNCLWiIa8OBG0maAAGREJSBaeHwUiEEBx+AwhB3KYEhEArWvvPTeJ3UwVBnEnDg0GYmqqbYYVLE3XRBY3HIoQkZk1EXz4P5oCCuoQkSNiIiAKFFrBGEqs4p13GU/p8TNX2daz1v/QTec/sqf3mbse/tK9j++f7kXfkc5kd64f52cjOzDDeYiDGMxgEYhkrimtKWwOw+HWwpMGMcjJnVnNCGkPoyRJkiRJku9TLreI4Sxpk8OapNxMNjOI2YKYRVCEM/YgHnYTIQWaeW6tjs9nztoutqS6YN2KN2w5Z8umdRtWjK0c92LGUYXAsQKzE2fsgxmMFuazm0noJvvV//DBkpKBAKfEqqw2rMhYCPhmZGQB4GbZqJKvASWG42hQBbnCx1qImJw1hSViflh+AkDJSAALgZxvDi4GUyIQD1sZUkUIwThaJoAgCtSLIQ6InZnU0SAMgkYyQJtcu9DHkaz5zxQa1EAOxC6qqYGYYQZjgRK4mWCvDRBY083F1ELpWGAGFmI4igpBedznHVClShevba8989p3vuXqF/a//LXv7Nr+8M5p9HutrNJMjaCmiMQS1QAxcIQRmIDM+gYYJBIbNQU7pDQcNAxHF0mSJEmSJMn3KZfTsIbFhp8CRs3aySaak4EjOYMz8iABNXkxAANnpUctVon2VkwtesuNV7/xussvPgNe0WFQXWlvtlXkINRVRXmnX5tBVE62U6GFuWgDmExeLfkJM4AIlDUyjwwgwMPIdGECflgIrj4fgI73rYapw+GjNj07CFFFZNOqwgsKD0dghgMqoClrGc5VG6hwBgTD3ADwxCJNLQchY3SAUEcSRy2QKCzWJNYUs6sROymBmR46bWcLuwg1vRFlWGmDHN4JWCsgwEDsDFQB/ZqcJ4CbgQIBERjUgKJwklEr84wYUNfInBnVysxct1bXBgOrMAFjgg1TfNbEyrdevLIMN2zf/uQffv6Be3fNzPb6knfIZf3KWDKFa0rqjRyIKs2ay61ECmnmzhcWrEakwvIkSZIkSZLvay4/uSjxxKo+I9CJvXrI4GJT09I8DLAaNsis17L5zGpn5W03b739LW+4dN2oAHnECIKVg8wxWh5QkPNFcWi2fPalI7OlzgZRzpxzFgPBFKwkkVischj8w8fKMSPmWrWduXVnLF4+jlECo4YpzEASyFWSKyEC+2aw8/kD3/zOg4889cxLB491y5rEO+/z3uE1Z55x5WWXnHvO2ZdduHblGDkgA/KmhsUCgB5sfkBHpnsv7p8f2AhcEUFKgWhANCCqKfKyian1K9uLPMyErAaZKWp4AHM19h7p7Z/uGRDJK4mBGCpaUzmbUVy1qHP26mUjXjnW0Fp9J7Acmceul47NDWJT504wgjnqlPVcp41li0fPWNwRzrw4eIY5ZReYARys3Z4XDx89ejTP5Jx1a5ePuUIgAqsHUw5vu3LdJVs2fHb73J99/NM7n99D1nau3UddUaGcAa55b6RCazj0IIYtdIeHAkYWyQzGRpxusCRJkiRJku9TLreFDE4nviKNhkjMhGgkZgIziCH0GKHlYqazy9q4/Lx1Wzatv2rLhrNXTzhCAXiLjmqyGr6ZKXYGbxAFHQv6s7/+H3toTcciuBZMndaMqJBAPrLjKP7VqpcZc0bwzuXW+y+/9csrJh3FGiiBqME4G5lTe2Zad77w4jf+5rH7Hn7yeK+quCjNB1qqxbAjYV6MHjqER7/8mH3+gdVLxq+5eONVF511zebVS1tZyywXALGvzEW2b27u3/zexw7OSkWjNTIjBgJRDYouzC/r0L//tZ++dN3iHEJWUTmwfCSoRsjTLx39Z7/6Oy9VHSOOJBFCACNmcdBGn8rZX/rpD5599vIyxFbow7UiMKe494m9/+p3PzavWU2ZERmIYH5QFznq6sgVl2z87V/6cM5S1lpwK4QYmfYdmnn4qZ1ffGTv0iVTk2Nt1P2v3vntFePFu2+7cdnESDtTlD0IT0jrXVdPbbvoRx9/5sXHduz99iM7n3jh4JxlQcZrOA0EnwNtUFNHjuFbKBpgSqZiQRAifESWbrAkSZIkSZLvSy6nE11IhpXE8JkXuBiqUJdCROyjKUFzmKOB08G41e940zUffe/Ny0YAQ24Qi6yRm53mLcB0WIZOXuECYEAXbgZjs+gcto5ZG1qzDtiigSIXMA/lV19VyI4MLdCoYWAuAmwBVAMw+AH5u3d1/9Mn77pv+4O1CbKRSjuQDsSBTmwdSgGjiJHzwhe649j0i3c++lffuPdNV5z3zz/6rjPHPGrKszxon5FvOmf1eZdcsudbO472KUg7kjc0K0GR23Q5f+Qvv/7IhR95I8CskKKIJualBD5z5xP7+u4QjSl4WPwDwIKvdUwH11x85dXXXmYALEIV4kuTWeAP/+qrL/X8IJvQk33NlazqwMyqbz32wrMHZsbOnCi87w5iq/AzA3zszz+76/kX/vdf/7XF45jropVh3F//pS/c+xu/+/v/60c+vOnsVdPH+4sXT3Q0drgc6/CqLetu3rLuA+++/sFdRz/2F5+7a/sT+ciU60zOzc/S6BqbmQEEY6MIAd0ecoE1Rf3Kpkpp0WeSJEmSJMn3LZf/j+p+P7KJRWc1xRDqeqzTLnLXP/byion2Tdde9oG3XX3W8g6XyBUZw1SZQtNTEWbDLXLAII+FduAAiASSBRRmLUgbVCuTWGVgcAHygMJepY4FsWWEwDDqN6XhJAwFasRi5LED5cc++ZW7tj8XQza+ZFUNrrp9qID9QmEGAGBkHPPzOgilY1C7D46KL//NQ1Ojxc//yFtb5AC0iPowgK6/6vzP3/2IL0bCsHI9a87OCMfmjz/09PMDwAmYMiDAtAQGwENPvxCyMUUbQPM8AAqr277jB923v/W2sQ48IOxADuQD8MSuwbMvvmz5qLr2cH8lADDTvE91qz3eL48+u//l88+c8ECrEAN27Hr2xZf2fehHf+ybX77n93//90dGRsZGRt+07Y3ve89t2+/f/n//ySd+/Vd/vphaOgAo1jnHFrleXRG7pS6/cuPUpl/50Ffv2/Olb9z1wGM7Vo5N7T+6txgbV6Lq+CGQIMtgCjIYTiwDTXdXkiRJkiTJ9yuXG/jERwBkJgIHJQtstWMdG7E1S/nsNctvvvKmqzZvmBrjDqnTwBnIRIMx04kmLUZkzQw8MwACM6yZYRZT0ghq2oswDBwDEMgYFsAMqkDdVzlcmgBgUJiyRoZYCGQUXPu+3TP/8j9/7uHnp31nsTPMTM/DF5y11Qwa0ewfZEqwOFeDCM4BALloubWLEuFTdz7YreKv/tztFbAsaC7aU7nq/LNvvXbL5+99vDJVapk1u5RKxYx8cse+6T/69P0fueMKBbNyIAnAn35h55N7Ds+jDQ5oOgyCYJGtQpz/3z76gZsunZowa4c+GCgmBip9w5/95eePV6jFQwmE4WJRUxSLtX+kC13UHr3v/iffftVGGKKaCD388OPvvOMdV160+r5HH9+0ecsv/MJH9r/08m//5u+evW7lhz/64//ht//Dnj0HNqxd0QsYcRkQYtS2iLFUsV5OMiH0wa1r3nvNB59+/uWHHtv1nR2Hdj2356XDx1udySjtfgiRmtWfHEh0ONxKkiRJkiRJvj+5fCHvngzqVg2Kdh4GtUN90fnnvf2Gi2/esmbpJEaBNoDQs7JPeQ54GIdg5Jidt4UFpAoYDVeJOkAQYArARePQE27B6qbHYsYh0xpEA5aKhOBYR//hw4xmgIpGCjXVFcUWE+Dac3X++5/68rd3HocfdZWKd+2RUYjUdY2qEoZYFISmHsN1xquo84MegoJdzDhw3p0P7aWTX/z2w2eu3/jmW89d2aukXeSCyPpTH/yBZ1588en9Mx51jagoYC6y187iXm/wic9+adOZS958+VozDST3PnL445/5Yh95Le0cAwU3rQYF0aO8fNPaD9y6IQ/oUIVwVN2I+nYAdj1/7LsPPRF5JBrBCRDJQlPVXUKsaKN/3ICdO3fMztnEKFE0JzR3/NiNV2880sWsyqGuPbOv3r93lvORsXa75Vurly05fvBwNTmxZFGr21XNitwDBgplTgTEggjGddTlZy+/ccPyY4Q9BwZfuPP+T33lnucOH/b5OGUjYVhRw0rDxuZJkiRJkiTJ9y+XD1N50xtcMj8zM71q6eJ3vu3W29+yeq1vtgSClRV8BAXKAAuIhizPcgQgvmKLyPiKBohNzm9aAQqxUJSmRpkAiwglrDRjMwGJWab6assKswiAyZoHgFgHcdkze/Z95+EnMXVOPohaduuyCkQxBOd9kYnVpVgUC4TIpr1jh7jotPNWbPkaojGWR45Orjrz8KHdYw6f+KvPnXf+uVumBNFQla12fmaODWet2PnigWYnIEANDm4MZayiTs/M3nnX3TdfdEYn8xrxla9+bf+Bg7G1Cr5Af8YgIDHALJAOtl69XhUjDii74Kh1FT0CsHv/y4M6cMFCEmLTXqYGImmF3gwmc4gMBoMjg6N79uxevXlty3NVQ0MdDFMd+NHJw3OD3/29P5BY/uC733PhJRvGBCuXLIpld+lky8qy1fZGUG2KUQRQ1DVIYeRdBtTaL0faI+uXFx9679bNWy7+f/7yzvsf2zVvuvDSaFpnamphniRJkiRJ8v8ll5t4cx4aSEtn0VntSZSkX5NJQVk7DiqSikg7FrJ6blmHl47lN16+6frL169dtXjxeEcoOoMjAYC8Cc2tYTmDf23jAMqADIRZG2xYdtbBQ3OT+XQ5Jr3uuO+NTBX9GvsOiz80OwbJife3dB7gnoyYTCJaRtPnTKgN5ir4yo9m1UztOu3O6EjpxzDXUheyzvaD9b/4b/fsD5M4frT2LLmoOkSjdsv6s6Po3nTJqnfeeNFFa5e3xGaOHb7r+d5n7/zuA8/vLbNFFY8hAhNT0/PdorN4vpw/MOj8yu988oJ/e9ta8Y7QGWjw8YO3XxSItbcAACAASURBVPXY40/u21c6v3TOZTTR1oEKnPcTL3fnPnH/89e8OLNl/dR3njr4xUf29twiZy1UlIvvRh+Rs2NfH7t0w8p3Xrn5DA7QgYmPbo3F4IJ5R9sf2T2g0YpGgmbwOdV9qw1Fp0K+1B6bL8/qyRm99sZDczv/+ye/tmXdj1FLpoFeZ9nho91liztF9/A5S9w/++c/91//218cOXawNHQjdu4/cPFlmweEmqllcLRQst5cMTllCMRt30a3rTrp/Jmb2jeuve14/5Zvbn/yy999+vmXZ5471J2tfdZyIZZqYGlBOmqMyAgkqgIIgVRN+mRpeWiSJEmSJMmpOdnFeR+OG0TBgfKaW/0qwuc8kluIWpeunU/S8dnpY4XnN1596fvetu2Cc1yHUBCcQRAzMnyPVvttXuL/3c+9J8tH+i0ux6Qq0S7RAubq7if+5rE/+sJTh6sxtSyaJyiZmtXI3RXrz/p3P31rYZACNWNEMRMgbVSH6wtXeWehjPKpz37t8Z3PVTaJom0aYMzCWvULRn/uyC1v2/qLP3LzWR3YoBopsqVLppZudOds3viz//pju4/No9WGz8CMqOZIXDE9153tDb77xHOrLrvIMQC0nJy3ZuV73v7mP/jYX/esPl5H8uMY9GO/W2ZxyaKl5fyhz35p+wU/c+sXv/HI7HyVtSfnqhip7sGbod3JypmDZy1r/dyH379yig1KJsTGVkfwIFKX8OiTu5RdWdYoWgglE3EudW/G53ntRxWCMID6QYgP79h994O7brvuvLbDOWdO/dGffPKXfv5DI1le97tLp9qXb1n/R3/4yfe8+epdO1/Y8fQT5/z8TxDgmJhf/SIaMmMlEIHGW/lIK3/Ptiveuu2KQ3188e5dn/vG3c/tmSl1HCxz84MYu+h0XKelFqOaWqgQUZdefVoemiRJkiRJ8rdzeaZVEcuSi8AFKAflPJpZ6BdUg3pi84uz4pKzRi675Jqtl56/emkxKhAgMzgFEAUBVsMc5Huw4K+wQxvPGCGxwN0+iblWu82idfD6rfaMzTwj+UblLMA5BILBKtc73i6rC6eQaSRQTdyK/QFnNQuv8N40lIODM/qtB58suaBs1IzMqC4HcN4589XsWeuWfehtV6xqw6mJoxBqI5JoF5459gs/+YHf/M9/sbdXlmqoFcxNcQyIleieB5998+UXtQFYcICHf++tl1bH4x9+6u6RztT8/r0YncRYi8v5uUEcaU3du33np7+5+d7tO4LkZVByLDmHXuYy0rmDq4r+b/z8hy5bz2zoB8vEOShpIM5iji99c9cLLx8vaZLythlQDTgjqnpvu+3mv7nrzlkaIXGIJWogax2ui9/7s8/deM15o4ybLr/oqSee+q3f/eM33HTzNZdumshx+xuvOX/9ukcffuqpRx745V/82ckRz0C/1ytGR191fFXCD7dctSCITIRIjiiX+OPbNrzt8jMf2nnw3sdmdzzz4q69e+eD1qhj93gUQNisgilypwMDpVyeJEmSJElyai4PlNXUCZSBCpADTKtZKo+4cGT1mP+hd7zh/Xfc7DxGHATQqFkgT4hVlwjiGK7Z9vN7s8WjEjlEVF3XqkeIjDyHDCjJyipWlamRAzkjHm5xZIG1l1U6ClA5A8e55NDDHRoPoRONCBURP7/v5RcOzQ78MgsGMXZOByUoCFU0OPLmN7/53JWjRbS21OQoQkrjSannzN962dJvX3r+Z+99uux3kbVJpI5qIUK8sDz2wrHpCuMFRJVhLTA799H3X/Ht+x46vn/ajU+EWDdtZJSK6X7ZG9D/+Xuf6ZVxdPGKuV4PpKF7DH4FdK6js2+9YuM1Z0+MEgxgLwoxi4RYQXfP4ONfuKuLPFAhxUjs9WHqYlizYvLDP3jh3ifue/joCCGCBuh2o/czMrnzyMzTzx+8Zu3kmiUjH/3RD/311+75+B//1+u23lAP4v4DLz/15BNzM9M/+xMfPmvFGEetYz0x2lGNTYecf0BlyIgYJMSESBYzrci5dsYwm5pyZ1y1cts1ayIu+PajM5/4/F2P7nhm30yf8pGKcoUHBBWAKt2BSZIkSZIkfzuX11QMuI1mKxwrSQdt6p27Mnv7G2655crzL103peWMuU4VylBVo62OIwLginzYW0UN7L5XdSwVxl3eQl2DevPW80YFAPiKNGbjMrpc0YLWr/yVPM/bRU4AhBAr1BHaQ94S5M7nMC/kDhyb6UepvYOaOJgZnBAz1WVH9JLz1485jCDGQZddBtcyQ5w/lo8sziDXXXnJX9/9kMtGAtSadZHkAIlGR+bjTA91DmGgqrIsC4qCsfWKzU9/8Tv9ehDMQZxClX0dguRFv6ryVruOiMREBgtgYdPxzLZdeV67HhS+OLlGloiMgsbvPPLSs/sORRkB+xgNZhDiMLjkvEvOmMRZyyYfnvM2mM5Za1YFV9T2Y63HduzeumFR2Z9ftXj8Q+/btnSs+PNPfDzLMiJet27dh/+X961bMTY93V022WmuJPOrD64yemVXnmYkBVQlmCEeiJlyGaWOuPGi8S2bb//O9pc+9cV7Ht617+WZklrjLu+UEWQ9WFobmiRJkiRJcmouNyVo9BiMcDnZ4usuXLPtivWXnXvm2qmctZJwDN4Cerljcr7pmhJrFedBDCIjtoX+2/90XRQEOPGENpEYeQNgeW2uq+OzYVSNQTVbbHq4gGR+oH11FZBJAckAj9AHF5G8gUJAZOw52iulBVfAyGsvBlPXIlSO4uqlizafvdTFCOuKM5DCIjFLbhZLkvYl50+Ot/x8t1Y4NQILWACBYbpbHjg22DBZFBRBJIYCBqV33bblM3d9uzvXq6xAxhq1qo1aoyES5a0SMR6fgydpCUY7qEqP/hsuXn/thes7eUCYE271o4gjUmQsc/3w+bu+e7SP0mVUjFitJFQItax6+7YLx4FL1y/9q2ePI4bc1z6jeThIfrTsP7TjRf2By72TYAiK29903Vu2bZ3vdlutlmPOHMiwbLIjMPbNqIxedXglAAFkEcBwcygRCAAyI4C8GyzCLLyP8AVn77hy5S1bfmjn3ul77n/urvt2HTg8e7w3mMtqQVr3mSRJkiRJcmou73B/icycd8bUR951+2XnLl/e1vFMEftABRHFuIIEfRrmMAaJZADYIAo0D/mn7yAKAPAgr3AGM8pIyEAKKDKRzJyo1ACoFgtEZiCQt3x0wK0+AG4xEAk5TSnlFTEA8S4AM32rKAc5aHCxD3O1c1oNmGjxovF2AccLndWJhiMMjo41J4wUGB/t7JufY/YGMqLhXC+hX/HRuTnjAjGCHCvnRErVivHil376h3/tP/5pPbBuPWDLFMbio1oTXtHpACGWPTi08/7qnD/yw++abAP1PLwn0kycEZQ4Wrb7iD35wv5K2hHO2CP0jQ11d9lYvmX92Ahw2bnL8bl9QoFNoxGYYNyPvH3Hnt1H+msWFZ4wKhCjnNEZ7zQHz8MNVxei+GsI5QA8wvCFsPAqMnDTGTEOW7AHB4cYGOoRAGlL1l4xcul7L/uZ9122fxp/8udf+NP7nrVT3/RIkiRJkiRJuRzLx+Qn3nvr7TdtWjuOEUJmFcp5+AKU9dT1CCBMQQxEwzpyavZ3bNLY97ZbdRtwCiiI6oxqsxzKUHWmrThoh/6A20SBoQay4QaiEiirASGIIQA5t2ogArxwbGUdDQwSIBCUoaDhCXmfuxwAgRiqp2RTAwEZkGUZzMgAUjIyYpDCWKPGqjQAFmF58wfDoJdl/vpLVlyzZfPBe58aQIihUcFmiPAZytK3sroKMHLMRe/lyy++8NzVObSGGsAwzRj9CBFMz8XnXtw7M983aak6BEUIyKNHWLNi2ZggAzasXtKiUrVWQaUEBizC8aHZweO7D61cvBaq/tQaFTIwwMMoPhxmvKZoPqw/ad4gYQPiQtVN80ogbUEzWAQbLICMUI+2/SBWM/P1konOz3zkLee9FYvLw+kmTJIkSZIkwSuXaZIO9r2488knd8x2Yw0M1MV8fIDWbHAVwwglEJErMkNmcDAHYyzMmRK+lx3vMi0RDaqwEqgJCgOsEu0X2mvHeW+VgQxsze43YBDrK7aYJCAAzdY+GZDBPOBoIU1i4R+bEZFBSpVKURODPEhAPHx2TMwoNm8IGFQNAMGa/ozQCASvcKKEGmSAUwMAcZaj56L+9PvfuHHVyjjf8wSyoDoAVeQivNVVH3WViWAQzsCBH77tYjaU5tCasNosBoqhEFQR3JG7738qKBs7MMMMGh3MI1x47pk5wBGrF41ftnaiRWU0qSOBDFpSCHOW/8lXtx+u4Jhd3W3e02iun8AYRs1GTwZAAPnH1CIRQLawUdSJlb+MJp4LKEPMoBlULFqtMQjzSGcu6iN7Xvjugw8P6jRfniRJkiRJArxyvvyl2fqT9zz651/59tqViy84Z92P/eC2dcsnFuXIgRjBtU4WfCLHD/OtgQAi5eFEaTNJ+71oyUIKJhiBfAVn7HLXLCbUSDACQCBRakJ5M9urzkIG5AaxaCQndjQSLYFQcGdyJGNmNQb5yLmpQaOZRcjhme7hOSyeQE6542EjdgJAztjVwLyiV1XOZ8GaM1SDGWCGES+Lxtuu+QWRaOjOx9FRH+rZUT91xpR7+7YrHnl2bxz0AYEATqw/Ta02yljkWej32i77mTuuvWrjqlJRgoSyvMigfYQBc9uMB4LtT+ySLK8MIAIUuUOcZ603b1jlAYmaOXvPjVt2P7froApYYEaorD8IrbGvPrz7qQPd1Ws6FPvwnWGkNnvFQAb/uAvX7B61MDD72414DFEQCATEClnmDb4btG98cN7++u6HH3hy5/Ynnjk037rtl9+VbsIkSZIkSZJTcvnAjfUm1rKF5weDZx/Y/eCzf/wjd2y7+aI1F69stclAs6hj9FMnJ0iHCawpNzGCyfC734NcruSYAELgvN+UfAscOFBeiq9EIgnQJOSFIQKiWO0ArxUQYB6AAwMKG8AiyI13MmZWVYCVHDgiRJga8bHZ2Zl5hAlEkICJhvPiUDLHlWF2Hv1eCeFmrWMz2U5QJbSybHJ0hBGUjIBoAAsAjZX30Uresnnd+jVrn927lzka2GBAjVibhcxn2qcrLrviLVvHCqgyR8N8BZdBmupvUxF+4LGZ47PdyC4awRFihHNUaZH51SuXC8BkiPVVF53V9qIlwEIWM1jMJJLMR/fc3oNYsw7+ZMUKyHDi/YOTifpvfePvw6f8O8OwjMUMiDCLREYZAGRawRkwr3TfE/s//uX7vv7Qs8cHiPky5+oqxHQTJkmSJEmS4NRVml4r1iBBRpC1d8/0f+MPPvMXU8XVG8+88OyVF1+8bv3imPumhAWOlC1AQ1MDDmYFR6Km3PhEUn5FbYNxszTULJLHqaUSdPLjsDFgBZeLwYIZCTkGYLVC1bxaVhOpBCAa1QQDOVAJDJq6E6U+WQVkZMXCUTglCaAli0Y74XhkP29ZzS2HAB0wE0hm57sPPPLsxavXN03/EGtyJqbKrUEAEZ5/9uXu3Iz4qYrY1EEyRIUwFKs6xxdP5DVq0yJjCGLWhgX4fHFVV6OFv3h5+MC2i37rT/ZFJY11oLYK5+UcqYWSlrb0Z95+4fKVR+vYJRk1AgkiwIq6NlB9nN1ffuX+2TAykFYgJsC0goAtrFu3bnTReBcgghqPLMHE0lVhZ1fytnGl1JPM6UA9j9370N7br1ydSzExvOoRGmEAiRGbNetcDabQZiKcmkUEkZoLaoxIiIQARMMYbDgcItOmghwxgBlEBq0gPQQCjvb0kR27n9ixZ/vju5947vBMmVU8ZVnGlqkdFXHpJkySJEmSJDkll5NGqktrghgQkPvWkl3HBzu+uVO++eSKJYtWLV/6s+/Zev45y1Z1wMHyeuBQc+a1LDkr4DqqHE0zGfZmaaK2nSxyaOK62jDQnYzmr8jo+op+KAoL3tiRM4Ch0FJZCN7IgABTaXqxWFNQ03SGIbAjQ9NcfOHPZsakwLozVi7h/vHqSInxemyFDmbJSJgBK2vc/a3733r1etfCooydeDIVWOXagyoe6ePzn/+qMM1PT/PYcuUcnCFUoAwSNy7HVIsiMuasjrEQAxSSGQrvRYEJxqUbptQ5DRJDBW4jKqNHmXSretUELljBIBUh1wwjBAyQsAu+9sUL+3rffeq5gXSUC2MAERIRNWh8ebr3y//HJyjMOtGizbPtqb3H+u1swqTdj0c0M2e1GOW1e3rnS/skm+BsxCAEMlt4qgWghQqk5psRIMCD2Gg4VEIz/MKw0h4R1Kz2rEuQQghm8IUaSjWWvA979GD17e9s/8o92596/lBFLcona1ukmWMTgpIN9OSrIkmSJEmSJOXyv1+/N3CCrNWhWB89PjszM/srv/nI1msuf8etN166Ydy3xhTQeuDaLVMzDY4zD4NVpCQEYmcnIzcZHKBEQtBhx+u/v+SF/l/27jTIsvM87Pvzvu85997ung0YLCQhENw3mIRIkRKLkmiJFq3NJmXZSSxLiZ2UrVT2SpWr8jWpfEmqUqmo4orssp24LMsibZmWKAiWSNCiuIEgCIILFpIASGIhtiEGs/R0973nnPfNh3t7ZkDClOhSKAX8/QqFmunpmem+t7vqf88853ljPSGzSfXDt6b14HlLOaJES6nOIqWU5i1tRc152s4RadyJaIdLRlq0FqmWVqYU15w8fv2Lrj31lSf7xbE078YLreXUUmmtTik//NgTDz788Cvf+OIU3fLCwXK53Dl67NwYZV4+/+mHvvjgQ6vaR5nVVqNEtFWkoYsxtfayG74vR1zYi6u2YxpX8S3XgGvuDsp8KPNVK1FTlHlEXbZ5yiVKPiixzBF1nlNXUrTNfZk16pDn3e7ewUNff/jUmadSuSJyRMqRInKOFjHbPnV2fOKxr+7vnen7lLu6l+/ru+sjX3GwWkaaZrPFsLxQ2lin6ZlTTz/84DMnX3lFjZim2EzDp+davZKnSC2ituhrdJt1kRGl5WjzaPNokco4LZet1W6xiEiRYn+otcwOpshdPH5muuUP7/j9T3z+4ceePH1hHNLRKfVTLTXnaNHSFBEpatLkAADP1eWbierDmE5lvl3H5VBrSl1LeWz1yXbiX3/iix/81JdufNkLfuKtb3z5913x/a/6vpN9ai3SNG7NYhrHvkuRpmg1piE2S01yS6VGqZFrxHy9+nqd3+3wrs11Q1+8r/SyFl9PopToIqYaef3f4fLDHC1FdFH7VFuetnKNNMZ6BmOcRW7rsY8pIroox+btr/z0Ox78h79xqg3T/m5LLWq0VIba5oujT5w5+y9u/tTVx658/Q07eXakLI6cb3XZx8c/9dX/9Vf/6ell2Z3m3Ymrx+UUbSp1tRUH6cL57cXsR3/wbX3EVldTjcWs27yiSCkOlwbWiKH0U+4iH568lPKUcuQcqRtyW5aIeiRS6XNsDitqy5gOoizmW9sf/9w9B32MeRVtiJwjd5H6iG5q3dmpy7PtPL9u6rv9aTXvHo22vb8covQxW6z2LuS+a61tLbrd82duufl3X/Nf/1L00XK0yKmlwzmfw6e/5Yg6RBmjpUgpaokxR84tp4sbEDc3EYxl3o+1HUxpSmV/nKZ+9ujT0/2PPvGBj37urrvvP32untmN1biVt47U2aJGrilFq5GnFlPE1GIqY/IdCADwrV0e6fKpghTTNEVLNfWllFJSijh7+pnu+PGhX/zBfU9//J6bj8zjlS888cu/8O4fuPG6a7e7ZUQp83W0RZuiDVHX90h2KSKnchh102VrFXOktF7rEZuXBIeLUA4DcLMZPZVIXUupplJTiVwjVrUdpPUK7dxFGyL3bX1MTososYroUsxaiqjRxhzd0a7/6T//2k99/g3v/9T9+7unY7ETY55yH1NMi51xjH/zyS/ce+99P/cX3/7OH3/7ztH0jaeHWz/6id//w9se3+3PTf20OBFDjr6PadlN+/3w9JX9+P2vu+ENr3p5rnF8lqMOOUfUy2+eTBFRos3bsrSDqBFtGXUeLfVtL9V+1fq+tb5unou8Wfaynp6PGrPTY7v9ni+PW0en/RqlRkqRWqS2nhtpdT4METVi7GJ2dFo9mktNZWjTFHWKbqulOuUxZrO2Wnzkk5//4bc/cv2bru9SHG6gr9/0sixa1OjHKCViFlGipjbF5l7XEofrz6e8OBjH1HVDxOlVnDrf/aP3/N5v3fqJoWwtrnjRN87Nx3NT6Y7MtrdrX5b18OCpNEWaIqZI6z/TcDkAwHN1+aULp5vB8BxdiYiptf2h5pT6F1w37O6e22+pv3J/Ojg/Tmce3r/nf/nHLzix9eZX3/COt33/G2+84eTR+bx026n0UXIbIsZoLWJMkUsqaXONPCJqpPXpmjnSdNkl8ks70ePw1sJ66cybw7enGmkay5hbrTlFzi0tp26cIsZuP0etaTZGvzkkp63n0ac2tJPbs//2P/1L9z3yT758anlhPKg1IvcRaTmUKEfGne6x4fw//t2P//MPfiqXsr+a9vb3pm47zY5PrY/uSEQX0xBRZ215JK/+/A/c+J//zXdtl1ZyXe7vLRaz1YULs62tix/l5jVOmxbTajEtp7HWcTnl2RixPe6nNo3jtDXF1hS1bD7DFDVajSitO7Ib/c1/+JmHT6dVHI8SUVebbS6tRRvLcD6P5+e5q6WbWq1j3q7jOJ0rfRlTt6yRunkbx6mbnx6HfnHFciz/9Ja73vna75ttpxzR1fWxSs9K85RSaTGr0UWUtn46VpHGSK3mUqOM0U1RLkRcmMqDX33iY3d+8cOfvPvRU2fOLLu97uQQ8zNnxihHy/Eu1zSmNCxXkSJKPpwpiufcrAgAoMsvOozIqNFyWydtHA40R1cjxd65KF2k1KKLcqxGu9CG/bpz/tzykU8+8Lu33XP1se2f+9l3vvPH3vTKa9I8ukXq5nXsyiatU5tya4eHREbU2lJKl67Rr9+aD8dZ6vpUyfV/tUYpZZpiGpa5rpcZbrc2tDRGKpEiludr1x/EOEurFtMQLaJ/9ouONivRIl5+zeKX3v3j//Ov/JNZd/JgfmVMY6QSrY9SVlOsUu5jODOkaYip5X5+dIjS7VwVY44LB3HFdpz5xnwrLZ85/fqbrv/bv/jzr7xu0cUQEYutebQ6297ePGiR1msOU6TUuq5s55h3KZbjqizmqUWMeb7YWZTZuLyQUyzT+vloJWqO1FK31/pzEe+5+fYzq6NRjs9mi9WpR+PYTuSpT8tx7+w1O/N52s8xtjRNuQ45dmpNfT4zPrk7dTkdq2kr8jxSG0s31lmUYx+55/RDjzy89fIbjncxTLVvQ8wufQ0MdeqidS13B5sjhjavBKLVfn4hyjLKGPHUavzCQ+Vf/Mvf/NSdn21la29IyynH/MiYZi36iD4itbZqMdSWUkktXXacaI2USm7roRZLEgEAnrvL8+FgQ00tWjpco3I4WtK1aWptyjmiHfZ6rjkdtNkU3TJWdZn+wXtv+bV/9Xv/0V/+iV/+Gz94IseUuq0UdbmMcTmbdanrIvW11ojIeX1dfn3se7vshcE3L+loLVprUadZycd2tnYW/bJtD0NO05RjFWUWrStHrlnMtkt0EbMxhv1os8s/s80JOLXW6HL8+Fte+Zkfe8sH7vjybJ73htWYZpGmSCnSPKY6rm8tTTnybGd7dubp0+Mz5+LYFXHieOyeiVnE3pkrj3Q/+Rfe/uobFs/xoF7aNNNypPUMx4Vpa29a7K6GNs7y2MdsXrv9M/sxLo62+ezCtB7uqXW9ljClKfqhxe137z5+6kIbT8TiyDhG5CN9tzXsPdV1+9ddufN3/84vvmArdW1Z81BzHXPdrledXx18/dz5Wz9x14fvemi1XEa/HbF+oVOi9dG6J049/edefUOL6Gf9ekV7RJ1aajWlSFNM0Vqer7coTlHHSH2dHTkzpr0upojb7nnqPe+75RNfevrsud2+P9ZiNpTSbc1XY7TNl9MYLUWsIq3y5ujPsr4TIEeKFrnmiJwjatblAADf0uVtPWDSUjq8uS+1KWJ9c+A6L3NuU6SINkzrUYSWI6VIfUQZchliGtuUc39hGH/1X33oX3/go69+6XVv//6XvfX1L3vtS646Mp9fGKKbai455RwRU50i2npNYWwKMT37YJvNqENO0ZWI5TLP8nThmb3Tj7etk3ncWdQuR025W5VZP077p6cSMY7zXOZdypctSszr8ylbpHmOFHHd0fzf/yc/c8WRnd/52BfahYPV/IpVXURLOadoY6y3OaYcrZ576qn5kWNTa7H3jVrHmPa28vSKqxf/xS/8zZ/8oZfEGItnvbTJhx/95qVMay1HG3Pai1RnRyJNuZ/VtIghpn57eTCk2c4ql90aLWre/BNBG6MbI84t4z2/+f4z5/dm/bHltJcOxtksl+XuPA6Oxe7bb7zpr/7Qie0WfUwt1Sm1Mdqszc+PO/v9ydLO3nHnXfPFib3V/lTGiIOofZqORisfuf0LP/7DbxoiytS60lqb1osTU4kcOaJv9Uyk1ZTLFPM829lv5Ymz6dNf/NqHP/3YfV957MsPP7W/Sgc7R+vWkbHrV6uh1Ta02eGTWHOrKVpKy0hDREQrJUq09RrGklpeH4LUwk2fAADP1eXr0Yt1S6bNMUDRIq1vYmwtRYop9S0itZRibJuMzpff3zishoiyfeR4pCseePobX3nm4U/e99jRf/Fvf/iNr/mFd/3FP/fK7SMlb0Ush8gp5l1JEcvVwdZslqKmyy6ZH0Z5vZTobYo0lZjmsdop0zSdKbG/U8+WmJYx30vbebW/XY/NW/Tr5SEtZvniFfiyLubVctXScjabdyWOXrP4H3/5J3/gta9472/fcvfD39hLO7urOkxT13Upl5ZmYy5TK4tZG849vuhybqvtPF5/7ZGXXveCX/7Fn3rTy0/OI2YR4zitp/BjMeeeNQAAIABJREFUc5l/neb18FFpEVFazGPo65m8Wm11cWHcb1Hm7VzM+qGe6evy5NHoI+XN85GmyC3i4UefuPfezx3bOtLG03nvfGr90fn2mTNPnLwiXrgz/Y2feduxFNuHj0yLGCJmNUrftiL95Ftf+fd/dffrp7527MiVQ+xH2k3TrIxD1K3bPvWZ0xf+5nVHIkqJNKWISC1HWtUWdUqpRcynnA/aLOetZ6Z47/vveN/v3f7UuXZuNd8botbtK6950bnTD8RYx0WXZttRakyHdwu0ltKUW2sRNZVoOR3O+K9Hidr6By3ZXA4A8O/o8nWatykictTUNtewU2o1cosS0cY0XxdnipbamFvUTV/lFqmlNFvMxnHY293Ni+18/Oq6Gp6pq4OY3/rp++/58kM3veZlv/Dz73jNVTsnjkUXMUUMw7Q1m182yhKbO0Ev+5ji4rFEJQ3Lg1marjq+M+6f7aaDnXw+Ryt5K8XRGqsTs8XqfF3MWuTSpygxxmZ3SVlP53SzklOqbSyt9Tm1Gj/7tpe/+XX/zT+7+Q9+7bdvbVMsjpzYXy7r1Ma0zG025dnRVNNW2krDcvfsDdcefdeff9M7fvQtr3zR1k5Erq3LU9dFixKXbzaJyJHbelI/IkUt4353/usnuzNd2j2S0na/aJHm+08u8vzChd0jXdt/7MnZi69Nkde/ZX3Kz1e/9ui4PNvNWz9MJeXF7PhWX9Nif7sNVx3ZefHVR/IYEatoLVpuOdVU6kGkxTLKwYu2jr3uhmuH5cFYL7R0LqazZeq7MaLujLN44olT17zi6m4au9LGYSyzPiLGcZzP+hJxellS2T69ivfecvtH7vj8g4+dO72fzi/zYmc+PzLfO3/h1BMP7FyxnXM/1HawXEVEdOXSTbotpdRqdLWVzX6XdZZHanl9y0BtOUccPisAAESk1jaXLf/G//nR3/jYVyPG3GqOMbW6vurZUm4pTVEiUkvrk+2HXMeyfs/WWooWuaVoUaJO3ayv0S2HiG47ch9RY9wv04Wd2Ovb8vg8/8RL5zfddOMPveXGa6+9+vj2rE3DoutLTGVzGTVFizHnrg3RxpZmq1SiRbd/psxai/6Rg8XdT+/vRd2J/e22n1tapsVe2pqG4WVb5aYXbsdw0FrXyk7uD6LlSN0UeTM1X1ufotVVakOeVlFmURar1p2NePhM/doTp7780BNPP7335NMXTp8/mKKL2fZV83T1iXjV9Sdf8sKrXvvikycXpW+1i7HL660pU7QYu6Pf/LAe3rqa1hsGV48PefbRR3JEzFLdrWU+6+erC610Z2p3TT++5QVTpBdFaxFTpNrybJnjsfMHD556JnIXEataZ2V+MEXXptKW1+7Mrr/6xPGcylQjcuQy5Vim2N6PmB0sy+5ezQ88Pp3ZLalfRD4oaa9rpR+30zR7Ok6/4voXXrudF9NqXqZaa+TZFN3YotV69swzn7r/1Afu3P3YnZ997PzBQc0HqbSun9L6HNAh59pS3dqbT5HGyLn0Qy65tZrTZnFOGyOmaLOIWaSIzRGhbbNFJy79o0gZx/f9Dz/zrje/xPchAMClLv/FX/nwb3z8K9+Fv7KtDnJqV+70L73+mv/wZ3/0XT9yskQcj9iKmEXtYxjH5V53bL0OZDgYF6X13Xr4oW52ubTUIkfu0sVh9EszEfXSj/N3vInv4qNx6QFKf1bGoKfLLslvxmPWN4m2ITarFduYjqfNeHtLMa3nj8aWWurG2Gw/Obp6IlKJoU39sbFf7EbsRywj7nsqfuv3Pvepz3zuy488sypHvwufUW4HuhwAYO1P4WCX+ZFjdTg4ff7subtPn378oQ/cfOS/+s/+49deP7t2K4YpLcq86+Z5bFFbP8vzRUltqsOQS9mMiaeufbtUzs/X+wkvLn6/9CpivfklddFabK7fb16nrH85UmtT7Uo3RR3H2krXp2hTl+Zb0c1a6g8ili3ufzI+cvt9v/Ohjz749VM1d6k7avYbAOD53+XLoUV0eXE8tdWTuwdn73/8l//u//SqF1/ztje97m0/8KobX3XD9jxemFapSzFOtdVUulS6lrsaaYjNefB9i9llfdoivinH2/Pu3JrUWtlcMU+Rcouokev6097cZNoOZ7xbivWMTcs51WkVLe10s2Eclqthmp88WK5aTo8+ff4Tn7v/I5/+0hcefOzp8/v7tYv58bHFakrO/AEAeP53eczmsVrWaVq2blnnF6a6Pdt54Om4/5Y73/N7d7z+da+94YYb/rt3vPAlL35hSzGNw1Z/6XigElG/9azIw5tG22XzLP9+Xf5nZ2rlOT62S59firb5SNdD320z4pIWaYpoaX0c0/odxin3/TTU5cGwWCy6rn9giE98/vwdn/7sR26748kzu2X7iiHP96M/aCnGWZQu8uWHPQEA8Hzt8tVB5BxlkVJL4xjjbFXKqdUwLzvnpvFDn3us/8ITt3/iwute9fIbX3P92256zcuv7xc1tlLMUvQxRpuijRE5UhcpHc5ap5Q2tfqsBejPK2lzX+wmyFPa7Lbc7G+pESnG2KwGTzVKjVS7NLU0dfH03uoLd933wANfe88X9r/20EP7yyHK1rQ4Moypplnu+9J3m63taYo6+t4AAHi+d3kM62u8rbWWuzLfbqlMq7291kWa566L2ezOC3uf//z5/JnPHPvnH3vnD73ul372B2968YmjJY6USG0ZdYjUb+aq0+GV3fVp75vLxPnSfsXnj7w5t2h9ObxNh5Gey8XPNLX18pwpyhCxilhFnL4Qv3PrPe//N7c+9uTpWuvjs+tr3epmx8c6TTVK37eIoeWo69tqq83iAADfE12eYtpEc4qIOo2riBzdLCJHpBrpYDXE7MgwDRHl9DT97kc/c989d7/r7W/8sR98w00vObmo/bz0kSKvJzlaixxtnFIpERFtilojpcg50vz59FRNEZFic/jTMMR6Ofj6Xs+0/txb67op8kHNKcd+xGPn40tfvfDem2/9xF1f3J+6IU6krpuijxxDi5a7lKNuFtVPmwvxLUdUZ3ECADz/u7yrYxxe125RInJN6/PnS0TEZm66RtRo05S6C/nol545+NXfuf3XP3jHq65/wY/84Ktf/+pX3vSyK092UadWovWRW86p1hJTWp8jNA1RU/TPqy5fLz4sLXJELnl9yfyw2YeIFKU/H90U8cg39u598Gu33v7A3V899bUnnnn6ILWta2K2Na1qlC5Nuxf/yFgfvHTZTyOmdvnbAAB4vnZ5irZZ8Bexvl+xtKipRYwXJ0/68UJLOSJq5Cn3ezHfm6anLkyPPDR94vEvr1Z3v/rE+MvvettPveP1O11aDrFTylYpLfp+fSdkLpea9fliqtHy4Xh57iKmaZVaKq3rppJqiini80/Gr/3Gb330ts+s8vzsWL6xF1vHTo7b88izWLboZrG1nS6cufhn5ueaWGmRQ5cDADzvu7yuhy42CXhxPLymiJY2G7j7uqqRp+gipRY5aopuK0pZDuPyYIjSPXjq/P/+T973sc8/+Nfe/bM3vrJffxrTqs5TO9L3KUW051tZ5rSJ5WGYorWIqGW2avlgjDyLZ1bxvt+57V/e+tmnvnH6wmo+RLcq8+NXX332G6ejj5iX6FPEKoYpXzqeKGqKzTFEz+pyAAC+B7p8jMVh+61no9c3GtbL9gDGMm+1SC2VGiVSd3gBt0aaIo1dmlYxf2h19NHbvvShz9x/3TUnfvSNr/oLb3vda150xTU73W5EW6Xt2ax7vj1VNSJaazXV1Pc1YndsDz29+5G77r/1jge+8vVTp85c2KvHW35BWuQp8lDbandZrjg5DcsYd1OuXappajVyRDpcK5napTS/WOcpaXMAgOd9l0fuIyJajVQP15Gv58svHogTYz6xftdNJ3aRYmrDfleXszbU5bAq21M+mmM826bzj5z+6ld+/5/+2j97640v/4V3v/OH3vj6666YnVtOV87L8+mpSjFF1BSplLKs8cAjT/zz3/7ghz593yMXypk4OvZHpu5kHCyin8cwRET0OQ4uTPv7ubT5rPZtFePBOA6r/oqI1tLFGZYcKR3+PyLWi1mEOQDA873LU11ufnSp/fK3nBQ0POv3TOv37cbUjZtThVqKVKPbn7oox/fSi3L/ig89Otzxjz794use/vm//PafevvJ/YitiK7Fdpu6OIhpGeMQs53I/VD7qeT1JeJ26VyezYlFXbQSY8QYbRrTked4ZREtxZQuXfX/o24wbTVS1MjjZX9RHy23VdRl1GW0VZtdt7lK3VbRpkhT1ClKiWkcp6mbb1+o3VDmY4p7vr769Ztvu+3zX37wyfMH+WWtn2/2sUwplf0YDzYXvsf105taSwfj/CDmkY7GxTOa2sWH+uKPN/d9+q4AAPie6PI/IeuW3hwA2lKkFi2l3YO9L97/wN/7+1/7tX+2/UOvuPJH3/qGt73hFS84mnZa3+UuZi232mqkaKVFa7XLsZ6kiUuT7utYLxEpRZcP/7JvOq7o8CSfP965om2MNubUddFFymNEi5giRZpFLinNU7Q2tZRaq2OKFrlE6mpJyxo1cu3T7n7c+9VHb7/n8Xu+9OBdX3ro62eHsSym2bHWcrS6Hjd3kRsAQJf/aXR5mlJbb/TLETGVlFrO/SKn/sKw3D39zAfuOv/+j33u5E7/7r/wtl/6uXfecFV0LeZpc3G+1Vgt92db3Xr/yGF0r2evS43cIrd06frys7M3HV5br3/cj7bViDGnFq30qZsipogaqaUuUhcR3f75PJulUloqq5p296c8L2OJMeIPP/vUr7/3/Z+9/9FnlmWcUn/0RD22vb+qrUaUEm1KraaoudUpzXxNAwDo8u9ul68vmaccrUbKfd8Pq3FYrlKMJabWYm+M+eyqbwzL3/y3n7n3K1//vquP/5d/66+8+IoYDyINqyuPzhaLebQarW6ufLcWkSJ1KUVEt35rvy7vljfd/s1bXnL74+wUTN3mqM71z9rUpZIOR0bWV91bisjdwTAeTNFvdXm7nF7Fhz75xG13fuFjd93z+NPn8vZVw2x7tRyWY4ohIpfo+ogpWisx5jblNulyAABd/t3u8hStpRoxRcrR2mo1RsppvpVzS3XMMdXZib39/f20tTtMT37x6dmXnvz43b/y5te8+I2vve5tb3hlzGeLrvSplFS7qKkNETWiRm2RW05lM9my2bdYD6+WX9pb0g5/8Y/s8lUqQ5Quoo/I0aIO0YYSUVJumwvzebcczRHjrDx9frzzjq/e++BTH/n0ffc+8vTuKg3dTl2caDXXIaLMop/FOG7+4jalaKnV3Gppoy9oAABd/t2VoqUWraX1IpeUIuXIqUWepmFqEaWLg1WUWevn48HB2O3Urdn955557I6v3fKJu4+Vm9/5I2/56z/3o69+yYk+yjzKdupLG6MNkWq0mmIsqeRLJ+ykzchKW28X3Nx5+scc6B4jlhEtokTk9R/V1kPmOaVuvZd8t49zB3HzrZ/9Vzd/8GuPPXNQu2l2bOqPt+2t4WCKPI9FFwe7MY2R02amptVoNW0u80eN4gsaAECXf3e1S9etU4sWLVJEXU+bd+v9JF0MtdY6RHSzSN1q1aIcP9uWpdveq/vv+ci9t9x+3ytueMFrX/7SH3/zDW98zYuv6LudXPpUUx1Ta5Frq2PLs2iR1yMs6zssc754Yum36fJaN6PnKaV5tC5abq206TCp+2Xqli0PLT30xO4XvviVDz64+5m7PvfEk0+3Ml92V7bWjWUx1RKrKUqOmPLBXon9yLlNq5ryetFKbFZL5tp6Z3QCAOjy736Wp0g5Wrp4NTtatDhs9ZYiRd+GKerYUo2yucidSosyljqmRYrp3Pkzp79y9v5T9//mBz56w5Xb7/iRt/wHP/Xml1w9n5eyiCgR4zQcTDHro08RLaVac4lINdofcVJ9rbW1lnNOKUVEWZ0veRlRIs0i96s2OzOlcRZ3PhT/5g8+/dsf/MiZ/fEgLWpti60XTFFqSf1iPu4dpIiImtsUEbO237f99dxLTWVKuUauqbRINfqWNy9RAADQ5d9NOWIzR5IiNreBttwuuw1zvWclt1pj3NweenGnYepa5Nnxq1fj3qOnzs3L4usX8r/8wCc/eecX/vpf+om/9GOvONbF3l4cnfepRI0YI0qOnLto0x/Zv7XWnJ+1PLFGzW2MliOlVuYXIp4c43/7B7e+7w/uHPsj0/zqYbss0jSO08EUsVpFP+uiROQWNUVLMa03pl98VRJRc6z/jSAi8mVndlZf0wAAuvy7Ka2HqqNFai1tFnjXWqOl1FJES0OatYgUObUa9SDFeqnixfmTNA5jRM5bR4doTyxrbv0Tj67u/ge/9X//1tEfeeNr3/Dqa2569UtfcMV8lqO0mOXI49SnsXQlWosUKXJ6rkJPm4v4MQxDKSUilrGTy/buKn/hK0/e+/AXP/q5h//wrvvP1vlqftVUo+0uY7Gz2t+L0vWzeV3Map2W+6tIh0P0ES3qkPoh9XHpLKQUkdrm5tQwxAIAoMv/VKyvl7f1kHU6vHi+njWfIiLalLejtYihtJrbkFrkaDVFtNRSalHqcNBSK/OtKc3XwyFjTnt1f++p/a/83u2L3x+uPXHkb/30m976lje86vuOTRG5lJIjom1OIoqI57rVcn29fD3HknOutZ6q0wfumt77Wzd/8eGnzh+M5w5q64/283lOqc9T7qZpPD2bL/ZX43B+FV0f3SzWU+05RUs1pRY5omtpftlKx/rs+fbmXCEAAF3+p6Hly9s0t2hRW464uK8krU8Dza1NqUWJKbVaWtSUa0stWj8rY52Gg2XMZzHfjjEiaqStVY5YHuytDsbx3K/8X3/vY6+/8a+9+2fffNNrX3R8fvbc2ePHjn37jysdiojlcvnII4/8Px958Ndue/Sp0+dav72aZvnIVhvHYaqxv9uXemSWl3tna3/NLJW8mE1RxoiYpshdxPryeGqxXoLeR9Robb00ZnM2EQAAz6cuTzHkdvD/nyh/1g9binrZIMd6YCWm0xffMqX1ufeXX96uU4vIucwi2m4c7MZ6MiZFRAyzRcwWT0fsXvmO9z+0/N3/4w+uPHb7D//Aa976uivecONrXnFyccUsumnVp4McrQ1nU55FNx9icZD6Zc6PnqlffezJ2+999EMfv/vrT546P/T7aR5lHnUqOWLYLeuPez6rEedqxNbV0VrEGDHG+iJ8+dbk3o3YfT598eU2NvM3AADf1OUt97VbfE998q21b33TN71hnCKXRVdmT1wYfufDn/7ghw/a/q//zI+95Rd//iff+IrjW2m2muLY/MgUMUYMEY+ejVs+fNctf/ipR5985vT+uJxm0Xe125ras/9pIn1zj6b0PVeo5fzXc3UWEgDAs7s817FMy+/xLr84f3Kpy0uutdbUulIi9+M0XXnNC//tx+/87F2fffdffPtf/bmfuu7KzUXs82Pceffj7/nXt9x21727Y7dqZX7s6q3t7dU4TVPt0vCsv7o2XX583vpsJh4AICIiXWzTv3/rl25/4NT31iefvvmydbu0Av3QrB/HKeqUUnSp5jZNy9WRLnUxlHF57VUnrrzi+Ju//8b9g+UX73/w3i89uGqlddur6KZWas5jyy3We8y/KUC/uUfr996g+JF6/m//9A/c9NJrfB8CAFzq8oOI4Xv+4fjWnSbT4RLCKWIYo05xdB6txSytN8JEGyOXGGt0ZTMQPh7+OUM7rP9v2dtiqjoilhFHWiw8FgAAl3d5tGGzYJBnpfre+qDQiNKiRORo0VrKKaIeZnyqra7flCIiUl7fi9rSxf6ul61WZOMgL/rn3DQJAPA93eUAAMCfkuwhAAAAXQ4AAOhyAADQ5QAAgC4HAIA/E+yOBgCAPzH/3tsO7UkEAIA/feZYAABAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAA6HIAANDlAACALgcAAF0OAADocgAA0OUAAIAuBwAAXQ4AAOhyAADQ5QAAgC4HAABdDgAA6HIAANDlAACALgcAAF0OAADocgAA0OUAAIAuBwAAXQ4AAOhyAADQ5QAAgC4HAABdDgAA6HIAANDlAACALgcAAF0OAADocgAA0OUAAIAuBwAAXQ4AAOhyAADQ5QAAgC4HAABdDgAA6HIAANDlAACALgcAAF0OAADocgAA0OUAAIAuBwAAXQ4AAOhyAADQ5QAAgC4HAABdDgAA6HIAANDlAACALgcAAF0OAADocgAA0OUAAIAuBwAAXQ4AAOhyAADQ5QAAgC4HAABdDgAA6HIAANDlAACALgcAAF0OAADocgAA0OUAAIAuBwAAXQ4AAOhyAADQ5QAAgC4HAABdDgAA6HIAANDlAACALgcAAF0OAADocgAA0OUAAIAuBwAAXQ4AAOhyAADQ5QAAgC4HAABdDgAA6HIAANDlAACALgcAAF0OAADocgAA0OUAAIAuBwAAXQ4AAOhyAADQ5QAAgC4HAABdDgAA6HIAANDlAACALgcAAF0OAADocgAA0OUAAIAuBwAAXQ4AAOhyAADQ5QAAgC4HAABdDgAA6HIAANDlAACALgcAAF0OAADocgAA0OUAAIAuBwAAXQ4AAOhyAADQ5QAAgC4HAABdDgAA6HIAANDlAACALgcAAF0OAADocgAA0OUAAIAuBwAAXQ4AAOhyAABAlwMAgC4HAAB0OQAA6HIAAECXAwCALgcAAHQ5AADocgAAQJcDAIAuBwAAdDkAAOhyAABAlwMAgC4HAAB0OQAA6HIAAECXAwCALgcAAHQ5AADocgAAQJcDAIAuBwAAdDkAAOhyAABAlwMAgC4HAAB0OQAA6HIAAECXAwCALgcAAHQ5AADocgAAQJcDAIAuBwAAdDkAAOhyAABAlwMAgC4HAAB0OQAA6HIAAECXAwCALgcAAHQ5AADocgAAQJcDAIAuBwAAdDkAAOhyAABAlwMAgC4HAAB0OQAA6HIAAECXAwCALgcAAHQ5AADocgAAQJcDAIAuBwAAdDkAAOhyAABAlwMAgC4HAAB0OQAA6HIAAECXAwCALgcAAHQ5AADocgAAQJcDAIAuBwAAdDkAAOhyAABAlwMAgC4HAAB0OQAA6HIAAECXAwCALgcAAHQ5AADocgAAQJcDAIAuBwAAdDkAAOhyAABAlwMAgC4HAAB0OQAA6HIAAECXAwCALgcAAHQ5AADocgAAQJcDAIAuBwAAdDkAAOhyAABAlwMAgC4HAAB0OQAA6HIAAOC7ofv2v5xS8hgBAMB3qrX2J9nl8Xfe5zEFAID/r5ljAQAAXQ4AAOhyAADQ5QAAgC4HAABdDgAA6HIAANDlAACALgcAAF0OAADocgAA0OUAAIAuBwAAXQ4AAOhyAADQ5QAAgC4HAABdDgAA6HIAANDlAACALgcAAF0OAADocgAA0OUAAIAuBwAAXQ4AAPy7pdbat/vllDxGAADwnfr2mf0ddznAn6Dz5897EL77jh496kHwDYXvRP7sM8cCAAC6HAAA0OUAAKDLAQAAXQ4AALqBsyidAAAIPklEQVQcAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AAH+2dd/+l1NKHiMAAPhOtda+o/dP3+lvAPj3dv78eQ/Cd9/Ro0c9CL6h8J3In33mWAAAQJcDAAC6HPh/27WDU8lhIIqiFGhbaU56E1wF8H4Eo8FN2xafc7ayNw8EdyEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQDgdGt/XFU2AgCAq5Jc+r6u/gDwsZkxwvO62wguFG4i5/OOBQAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAsLf2x1VlIwAAuCrJpe/r6g8AH5sZIzyvu43gQuEmcj7vWAAAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAABOtzZnVWUgAAD4QJJL39fVHwAAgK/zjgUAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEA4Lda++OqshEAANwqSSXZdfmfv2YCAIC7eccCAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA+LdKsjuushEAANwqyX+6HOCLZsYIL+puI7hTuHocyzsWAADQ5QAAgC4HAABdDgAA6HIAANDlAACALgcAAF0OAADocgAA0OUAAIAuBwAAXQ4AAOhyAADQ5QAAgC4HAABdDgAA6HIAANDlAACALgcAAF0OAADocgAA0OUAAIAuBwAAXQ4AAOhyAADQ5QAAgC4HAABdDgAA6HIAADjb2h9XlY0AAOBWSSqJIYBnzIwRXtTdRnCncPU4lncsAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA0OUAAHC2tT+uKhsBAMCtklQSQwDPmBkjvKi7jeBO4epxLO9YAABAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAoMsBAECXAwAAuhwAAHQ5AACgywEAQJcDAAC6HAAAdDkAAKDLAQBAlwMAALocAAB0OQAAsLP2x1VlIwAAuFWSSmII4BkzY4QXdbcR3ClcPY7lHQsAAOhyAABAlwMAgC4HAAB0OQAA6HIAAECXAwCALgcAAHQ5AADocgAAQJcDAIAuBwAAdDkAAOhyAABAlwMAgC4HAAB0OQAA6HIAAECXAwCALgcAAHQ5AADocgAAQJcDAIAuBwAAdDkAAOhyAABAlwMAgC4HAAB0OQAAnG3tj6vKRgAAcKsklcQQwDNmxggv6m4juFO4ehzLOxYAANDlAACALgcAAF0OAADocgAA0OUAAIAuBwAAXQ4AAOhyAADQ5QAAgC4HAABdDgAA6HIAANDlAACALgcAAF0OAADocgAA0OUAAIAuBwAAXQ4AAOhyAADQ5QAAgC4HAABdDgAA6HIAANDlAACALgcAAF0OAADocgAA0OUAAMDe2h9XlY0AAOBWSSqJIYBnzIwRXtTdRnCncPU4lncsAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AALocAADQ5QAAoMsBAABdDgAAuhwAANDlAACgywEAAF0OAAC6HAAA0OUAAKDLAQAAXQ4AAKdbm7OqMhAAANwtyQ+4ojZXFf/rDgAAAABJRU5ErkJggg=="/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">31<span class="ls0"> </span></div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">przygotowaniu <span class="_ _2"></span>ekspan<span class="_ _2"></span>sji <span class="_ _2"></span>na <span class="_ _2"></span>rynki glob<span class="_ _2"></span>alne. Os<span class="_ _2"></span>tatnie <span class="_ _2"></span>lata p<span class="_ _2"></span>ozwoliły <span class="_ _2"></span>na <span class="_ _2"></span>zakończenie <span class="_ _2"></span>etap<span class="_ _2"></span>u <span class="_ _2"></span>wstępnego <span class="_ _2"></span>i <span class="_ _2"></span>skonstruo<span class="_ _2"></span>wanie </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">sieci dys<span class="_ _2"></span>trybucyjnej <span class="_ _2"></span>oraz stworz<span class="_ _2"></span>enie struktury<span class="_ _2"></span> umożliwiającej <span class="_ _2"></span>konsolidację <span class="_ _2"></span>i <span class="_ _2"></span>eksport pro<span class="_ _2"></span>duktów YATO <span class="_ _2"></span>bezpoś<span class="_ _2"></span>rednio do </div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">klientów/ <span class="_ _f"> </span>dystry<span class="_ _2"></span>butorów <span class="_ _f"> </span>w<span class="ff1">  </span>Azji <span class="_ _9"> </span>Po<span class="_ _2"></span>łudniowo<span class="ff1">-</span>Wsch<span class="_ _2"></span>odniej, <span class="_ _f"> </span>Afryce, <span class="_ _f"> </span>Australii  i <span class="_ _9"> </span>na  Środkowym <span class="_ _f"> </span>Wschodzie.  Yato <span class="_ _f"> </span>Tools<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yd9 ff1 fs3 fc0 sc0 ls0 ws0">(Shanghai) Co. Ltd.<span class="_ _2"></span> <span class="ff4">jest też jednym z<span class="_ _2"></span> głównych dosta<span class="_ _2"></span>wców towarów dla TOYA S.A. oraz <span class="_ _2"></span>TOYA Romania S.A.<span class="_ _e"></span></span> </div><div class="t m0 x6 hc y29b ff4 fs3 fc0 sc0 ls0 ws0">Obecnie Yato<span class="_ _2"></span> Tools p<span class="_ _2"></span>okrywa swoją <span class="_ _2"></span>siecią s<span class="_ _2"></span>przedaży <span class="_ _2"></span>pra<span class="_ _2"></span>wie cały <span class="_ _2"></span>obszar <span class="_ _2"></span><span class="ff1">Chin <span class="_ _2"></span></span>o populacji <span class="_ _2"></span>1,4 miliarda os<span class="_ _2"></span>ób<span class="ff1 lsf">. <span class="_ _2"></span><span class="ls0">Wskazuje <span class="_ _2"></span>to </span></span></div><div class="t m0 x6 hc y29c ff4 fs3 fc0 sc0 ls0 ws0">na  znaczny  potencjał <span class="_ _f"> </span>rozwoju  sieci <span class="_ _f"> </span>sprzedaży  na  ry<span class="_ _0"></span>nku  lokalnym,  nie <span class="_ _9"> </span>ty<span class="_ _2"></span>lko  p<span class="_ _0"></span>oprzez  wzrost <span class="_ _f"> </span>transakcji  poprzez  już </div><div class="t m0 x6 hc y23e ff4 fs3 fc0 sc0 ls0 ws0">istniejących <span class="_ _7"></span>przedstawicieli, <span class="_ _4"></span>a<span class="_ _2"></span>le <span class="_ _4"></span>również <span class="_ _7"></span>poprzez <span class="_ _4"></span>wzros<span class="_ _2"></span>t <span class="_ _4"></span>ilo<span class="_ _2"></span>ści <span class="_ _4"></span>dys<span class="_ _2"></span>trybutorów <span class="_ _4"></span>sp<span class="_ _2"></span>ecjalizujących <span class="_ _4"></span>s<span class="_ _2"></span>ię <span class="_ _4"></span>w <span class="_ _4"></span>inny<span class="_ _2"></span>ch <span class="_ _4"></span>branża<span class="_ _2"></span>ch </div><div class="t m0 x6 hc y23f ff1 fs3 fc0 sc0 ls0 ws0">oferowanych <span class="_ _2"></span>p<span class="_ _2"></span>rz<span class="ff4">ez <span class="_ _e"></span>spółkę, <span class="_ _e"></span>takich <span class="_ _e"></span>jak <span class="_ _e"></span>narzędzia <span class="_ _e"></span>samochodowe, <span class="_ _e"></span>elektronarzędzia <span class="_ _e"></span>i <span class="_ _e"></span>narzędzia <span class="_ _e"></span>ogrodowe. <span class="_ _e"></span>Ponad<span class="_ _2"></span>to, <span class="_ _2"></span>Yato </span></div><div class="t m0 x6 hc y215 ff4 fs3 fc0 sc0 ls0 ws0">Tools <span class="_ _14"> </span>rozwija <span class="_ _14"> </span>s<span class="_ _2"></span>przedaż <span class="_ _14"> </span>w <span class="_ _14"> </span>kan<span class="_ _2"></span>ale <span class="_ _14"> </span>internetowym, <span class="_ _14"> </span>za<span class="_ _2"></span>równo <span class="_ _14"> </span>pop<span class="_ _2"></span>rzez <span class="_ _14"> </span>własny <span class="_ _14"> </span>sklep <span class="_ _14"> </span>ja<span class="_ _2"></span>k <span class="_ _14"> </span>i <span class="_ _14"> </span>poprzez <span class="_ _14"> </span>is<span class="_ _2"></span>tniejące <span class="_ _14"> </span>duże </div><div class="t m0 x6 hc y4dd ff1 fs3 fc0 sc0 ls0 ws0">wyspecjalizowane sklepy<span class="_ _2"></span> internetowe.<span class="_ _2"></span> </div><div class="t m0 x6 hc y241 ff4 fs3 fc0 sc0 ls0 ws0">Aktywność eksportowa Yato Tools została rozpoczęta w drugim kwartale roku 2010, jako kolejny krok rozwoju f<span class="_ _0"></span>irmy. W </div><div class="t m0 x6 hc y242 ff1 fs3 fc0 sc0 ls7 ws0">202<span class="ls0">5 <span class="_ _19"> </span><span class="ff4">roku <span class="_ _14"> </span>spółka <span class="_ _19"> </span>prowadziła <span class="_ _14"> </span>wymianę <span class="_ _5"> </span>h<span class="_ _2"></span>andlową <span class="_ _19"> </span>z <span class="_ _14"> </span>kilkunastoma <span class="_ _19"> </span>krajami <span class="_ _14"> </span>z <span class="_ _19"> </span>Afryki, <span class="_ _5"> </span>Azji, <span class="_ _14"> </span>Australii <span class="_ _19"> </span>oraz <span class="_ _14"> </span>Ameryki </span></span></div><div class="t m0 x6 hc y243 ff4 fs3 fc0 sc0 ls0 ws0">Południowej <span class="_ _4"></span>i <span class="_ _e"></span>Środkowej. <span class="_ _4"></span>Największe <span class="_ _4"></span>obroty <span class="_ _e"></span>w<span class="_ _2"></span> <span class="_ _e"></span>tym <span class="_ _e"></span>roku<span class="_ _2"></span> <span class="_ _e"></span>od<span class="_ _2"></span>notowali <span class="_ _e"></span>klienci <span class="_ _e"></span>z<span class="_ _2"></span> <span class="_ _4"></span>ze <span class="_ _4"></span>Zjednoczo<span class="_ _2"></span>nych <span class="_ _e"></span>Emiratów <span class="_ _4"></span>Arabskich, </div><div class="t m0 x6 hc y244 ff4 fs3 fc0 sc0 ls0 ws0">Białorusi i Uzbekis<span class="_ _2"></span>tanu<span class="ff1">. </span></div><div class="t m0 x6 h11 y4de ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y4df ff3 fs3 fc0 sc0 ls0 ws0">Struktura i <span class="_ _0"></span>wielkość przychodów ze <span class="_ _0"></span>sprzedaży w <span class="_ _0"></span>poszcze<span class="_ _2"></span>gólnych <span class="_ _0"></span>kanałach dystrybucji YATO Tools <span class="_ _0"></span>(Shanghai) w <span class="_ _0"></span>tys. zł<span class="_ _e"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 y4e0 ff2 fs3 fc0 sc0 ls0 ws0">(*) </div></div><div class="c xd8 y4e1 w58 h68"><div class="t m0 x6d hf y278 ff3 fs7 fc3 sc0 ls0 ws0">za okres 12 miesięc<span class="_ _0"></span>y zakończony 3<span class="_ _0"></span>1 grudnia <span class="ff2"> </span></div></div><div class="c x101 y4e1 w63 h68"><div class="t m0 xfc hf y278 ff2 fs7 fc3 sc0 lsd ws0">2025<span class="ls0"> </span></div></div><div class="c x32 y4e1 w64 h68"><div class="t m0 x7b hf y278 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">udział %</span> </div></div><div class="c x10c y4e1 w65 h68"><div class="t m0 xc5 hf y278 ff2 fs7 fc3 sc0 lsd ws0">2024 <span class="ls0"> </span></div></div><div class="c x10d y4e1 w66 h68"><div class="t m0 x1d hf y278 ff3 fs7 fc3 sc0 ls0 ws0">udział %<span class="ff2"> </span></div></div><div class="c xd8 y4e2 w58 h2e"><div class="t m0 x6d h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">Rynek hurt<span class="_ _0"></span>owy </div></div><div class="c x101 y4e2 w63 h2e"><div class="t m0 x107 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">9 528 </div></div><div class="c x32 y4e2 w64 h2e"><div class="t m0 x105 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">37%<span class="ls0"> </span></div></div><div class="c x10c y4e2 w65 h2e"><div class="t m0 x10e h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">9 135 </div></div><div class="c x10d y4e2 w66 h2e"><div class="t m0 x3f h11 y25f ff1 fs7 fc0 sc0 lsd ws0">34%<span class="ls0"> </span></div></div><div class="c xd8 y4e3 w58 h31"><div class="t m0 x6d h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">Eksport </div></div><div class="c x101 y4e3 w63 h31"><div class="t m0 xef h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">12 736 </div></div><div class="c x32 y4e3 w64 h31"><div class="t m0 x105 h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">49%<span class="ls0"> </span></div></div><div class="c x10c y4e3 w65 h31"><div class="t m0 x3d h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">15 190 </div></div><div class="c x10d y4e3 w66 h31"><div class="t m0 x3f h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">56%<span class="ls0"> </span></div></div><div class="c xd8 y4e4 w58 h31"><div class="t m0 x6d h11 y2b9 ff4 fs7 fc0 sc0 ls0 ws0">Pozostałe<span class="ff1"> </span></div></div><div class="c x101 y4e4 w63 h31"><div class="t m0 x107 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">3 511 </div></div><div class="c x32 y4e4 w64 h31"><div class="t m0 x105 h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">14%<span class="ls0"> </span></div></div><div class="c x10c y4e4 w65 h31"><div class="t m0 x10e h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">2 761 </div></div><div class="c x10d y4e4 w66 h31"><div class="t m0 x3f h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">10%<span class="ls0"> </span></div></div><div class="c xd8 y17a w58 h31"><div class="t m0 x6d hf y3bb ff2 fs7 fc0 sc0 ls0 ws0">Suma </div></div><div class="c x101 y17a w63 h31"><div class="t m0 xef hf y3bb ff2 fs7 fc0 sc0 ls0 ws0">25 775 </div></div><div class="c x32 y17a w64 h31"><div class="t m0 xa0 hf y3bb ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0"> </span></div></div><div class="c x10c y17a w65 h31"><div class="t m0 x3d hf y3bb ff2 fs7 fc0 sc0 ls0 ws0">27 086 </div></div><div class="c x10d y17a w66 h31"><div class="t m0 xd8 hf y3bb ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0">  </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h11 y4e5 ff4 fs7 fc0 sc0 ls0 ws0">(*) <span class="_ _a"></span>tabela <span class="_ _a"></span>ni<span class="_ _2"></span>e <span class="_ _a"></span>obejmuje <span class="_ _0"></span>sprzedaży <span class="_ _a"></span>wewnątrzgrupowej <span class="_ _a"></span>(przez <span class="_ _a"></span>Yato <span class="ff1">Tools <span class="_ _a"></span>(Shanghai<span class="ls1c">) <span class="_ _a"></span><span class="ls0"> <span class="_ _0"></span><span class="ff4">do <span class="_ _a"></span>Jednostki <span class="_ _a"></span>Dominującej<span class="ff1">, <span class="_ _0"></span>TOYA <span class="_ _a"></span>Romania  <span class="_ _a"></span>oraz <span class="_ _a"></span>Yato <span class="_ _0"></span>Tools <span class="_ _a"></span>(Jiaxing), </span></span></span></span></span></div><div class="t m0 x6 h11 y4e6 ff4 fs7 fc0 sc0 ls0 ws0">która wy<span class="_ _0"></span>niosła w 202<span class="ff1">5 r. 1<span class="lsd">79</span> <span class="lsd">065</span> </span>tys. <span class="_ _0"></span>zł (w 202<span class="ff1">4 r.: 19<span class="_ _0"></span>0 <span class="lsd">849 </span><span class="ff4">tys. zł) przel<span class="_ _0"></span>iczone z CNY na PLN wg śr<span class="_ _0"></span>edniego kur<span class="_ _0"></span>su NBP.<span class="ff1"> </span></span></span></div><div class="t m0 x6 h7 y4e7 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y1ca ff3 fs3 fc0 sc0 ls0 ws0">Struktura i wielkość <span class="_ _2"></span>przychodów ze sprzed<span class="_ _2"></span>aży eksportowej YATO Tools (Shanghai) w ty<span class="_ _2"></span>s. zł.<span class="_ _2"></span><span class="ff2"> </span></div></div><div class="c xd8 y4e8 w58 h68"><div class="t m0 x69 hf y278 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">za okres 12 miesięc<span class="_ _0"></span>y zakończony 31 <span class="_ _0"></span>grudnia<span class="ff2"> </span></span></div></div><div class="c x101 y4e8 w67 h68"><div class="t m0 xa3 hf y278 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">5 </span></div></div><div class="c x33 y4e8 w68 h68"><div class="t m0 x7b hf y278 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">udział %</span> </div></div><div class="c x10c y4e8 w59 h68"><div class="t m0 x1f hf y278 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">4  </span></div></div><div class="c x10f y4e8 w34 h68"><div class="t m0 x105 hf y278 ff3 fs7 fc3 sc0 ls0 ws0">udział %<span class="ff2"> </span></div></div><div class="c xd8 y4e9 w58 h2e"><div class="t m0 x26 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">Zjednoczone<span class="_ _0"></span> Emiraty Arabski<span class="_ _0"></span>e </div></div><div class="c x101 y4e9 w67 h2e"><div class="t m0 xfc h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">8 187 </div></div><div class="c x33 y4e9 w68 h2e"><div class="t m0 xd8 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">64%<span class="ls0"> </span></div></div><div class="c x10c y4e9 w59 h2e"><div class="t m0 x24 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">5 909 </div></div><div class="c x10f y4e9 w34 h2e"><div class="t m0 xd h11 y25f ff1 fs7 fc0 sc0 lsd ws0">39%<span class="ls0"> </span></div></div><div class="c xd8 y4ea w58 h2e"><div class="t m0 x26 h11 y27e ff4 fs7 fc0 sc0 ls0 ws0">Białoruś<span class="ff1"> </span></div></div><div class="c x101 y4ea w67 h2e"><div class="t m0 xfc h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 356 </div></div><div class="c x33 y4ea w68 h2e"><div class="t m0 xd8 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">18%<span class="ls0"> </span></div></div><div class="c x10c y4ea w59 h2e"><div class="t m0 x24 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">3 169 </div></div><div class="c x10f y4ea w34 h2e"><div class="t m0 xd h11 y27e ff1 fs7 fc0 sc0 lsd ws0">21%<span class="ls0"> </span></div></div><div class="c xd8 y4eb w58 h25"><div class="t m0 x26 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Uzbekistan </div></div><div class="c x101 y4eb w67 h25"><div class="t m0 xfc h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">1 240 </div></div><div class="c x33 y4eb w68 h25"><div class="t m0 xd8 h11 y263 ff1 fs7 fc0 sc0 lsd ws0">10%<span class="ls0"> </span></div></div><div class="c x10c y4eb w59 h25"><div class="t m0 x24 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">1 102 </div></div><div class="c x10f y4eb w34 h25"><div class="t m0 x2c h11 y263 ff1 fs7 fc0 sc0 lsd ws0">7%<span class="ls0"> </span></div></div><div class="c xd8 y4ec w58 h2e"><div class="t m0 x26 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">Rosja </div></div><div class="c x101 y4ec w67 h2e"><div class="t m0 x110 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">839<span class="ls0"> </span></div></div><div class="c x33 y4ec w68 h2e"><div class="t m0 x106 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">7%<span class="ls0"> </span></div></div><div class="c x10c y4ec w59 h2e"><div class="t m0 x24 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">4 847 </div></div><div class="c x10f y4ec w34 h2e"><div class="t m0 xd h11 y25f ff1 fs7 fc0 sc0 lsd ws0">32%<span class="ls0"> </span></div></div><div class="c xd8 y4ed w58 h31"><div class="t m0 x26 h11 y2b9 ff4 fs7 fc0 sc0 ls0 ws0">Pozostałe<span class="ff1"> </span></div></div><div class="c x101 y4ed w67 h31"><div class="t m0 x110 h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">11<span class="ls0">4 </span></div></div><div class="c x33 y4ed w68 h31"><div class="t m0 x106 h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c x10c y4ed w59 h31"><div class="t m0 x2 h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">164<span class="ls0"> </span></div></div><div class="c x10f y4ed w34 h31"><div class="t m0 x2c h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c xd8 y4ee w58 h31"><div class="t m0 x26 hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0"> Suma </div></div><div class="c x101 y4ee w67 h31"><div class="t m0 x3c hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">12 736 </div></div><div class="c x33 y4ee w68 h31"><div class="t m0 x6 hf y2b9 ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0"> </span></div></div><div class="c x10c y4ee w59 h31"><div class="t m0 x7b hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">15 190 </div></div><div class="c x10f y4ee w34 h31"><div class="t m0 x87 hf y2b9 ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0">  </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h7 y4ef ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y4f0 ff2 fs3 fc0 sc0 ls0 ws0">Yato Tools (Jiaxing) Co., Ltd.<span class="_ _2"></span> </div><div class="t m0 x6 hc y4f1 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y4f2 ff4 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _9"> </span>Yato <span class="_ _9"> </span>Tools <span class="_ _9"> </span>(Jiaxing) <span class="_ _9"> </span>Co<span class="_ _2"></span>. <span class="_ _7"> </span>Ltd<span class="_ _2"></span>. <span class="_ _7"> </span>zo<span class="_ _2"></span>stała <span class="_ _7"> </span>u<span class="_ _2"></span>tworzona <span class="_ _9"> </span>w <span class="_ _7"> </span>2019 <span class="_ _9"> </span>r. <span class="_ _9"> </span>i <span class="_ _9"> </span>jest <span class="_ _9"> </span>zlokalizo<span class="_ _2"></span>wana <span class="_ _9"> </span>w <span class="_ _9"> </span>Baibu <span class="_ _9"> </span>Town, <span class="_ _9"> </span>miejsco<span class="_ _2"></span>wości </div><div class="t m0 x6 hc y4f3 ff4 fs3 fc0 sc0 ls0 ws0">położonej <span class="_ _4"></span>w <span class="_ _4"></span>p<span class="_ _2"></span>rowincji <span class="_ _4"></span>Zhejia<span class="_ _2"></span>ng <span class="_ _4"></span>Chińskiej <span class="_ _4"></span>Republiki <span class="_ _4"></span>Lu<span class="_ _2"></span>dowej. <span class="_ _4"></span>W <span class="_ _4"></span>2<span class="_ _2"></span>020 <span class="_ _4"></span>r. <span class="_ _4"></span>spół<span class="_ _2"></span>ka <span class="_ _4"></span>rozpoczęła <span class="_ _4"></span>działaln<span class="_ _2"></span>ość <span class="_ _4"></span>operacyjną. <span class="_ _4"></span>W </div><div class="t m0 x6 hc y222 ff4 fs3 fc0 sc0 ls0 ws0">2023 r. <span class="_ _2"></span>został <span class="_ _2"></span>w pełni <span class="_ _2"></span>urucho<span class="_ _2"></span>miony no<span class="_ _2"></span>wy magazyn <span class="_ _2"></span>i spół<span class="_ _2"></span>ka <span class="_ _2"></span>prowadziła <span class="_ _2"></span>wymianę h<span class="_ _2"></span>andlową z <span class="_ _2"></span>kilkudziesięcioma <span class="_ _2"></span>kraja<span class="_ _2"></span>mi </div><div class="t m0 x6 hc y4f4 ff4 fs3 fc0 sc0 ls0 ws0">z Afryki, Azji, Aus<span class="_ _2"></span>tralii oraz Ameryki Południowej i Środkowej.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y4f5 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y4f6 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y4f7 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y4f8 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y4f9 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y4fa ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y4fb ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y4fc ff1 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf20" class="pf w0 h0" ><div class="pc pc20 w0 h0"><img class="bi x2 y4fd w3 h69" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">32<span class="ls0"> </span></div><div class="t m0 x6 h7 yc ff3 fs3 fc0 sc0 ls0 ws0">Struktura <span class="_ _18"> </span>i <span class="_ _14"> </span>wielkość <span class="_ _18"> </span>pr<span class="_ _2"></span>zychodów <span class="_ _14"> </span>ze <span class="_ _18"> </span>sprzedaży <span class="_ _14"> </span>w <span class="_ _18"> </span>poszczególnych <span class="_ _18"> </span>kanałach <span class="_ _18"> </span>dystrybuc<span class="_ _2"></span>ji <span class="_ _14"> </span>YATO <span class="_ _14"> </span>To<span class="_ _2"></span>ols <span class="_ _14"> </span>(Jiaxing) <span class="_ _e"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 ya8 ff3 fs3 fc0 sc0 ls0 ws0">w tys. zł (*).<span class="ff2"> </span></div></div><div class="c xd8 y342 w58 h2e"><div class="t m0 x6d hf y25f ff3 fs7 fc3 sc0 ls0 ws0">za okres 12 miesięc<span class="_ _0"></span>y zakończony 3<span class="_ _0"></span>1 grudnia <span class="ff2"> </span></div></div><div class="c x101 y342 w63 h2e"><div class="t m0 xfc hf y25f ff2 fs7 fc3 sc0 lsd ws0">2025<span class="ls0"> </span></div></div><div class="c x32 y342 w64 h2e"><div class="t m0 x7b hf y25f ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">udział %</span> </div></div><div class="c x10c y342 w69 h2e"><div class="t m0 xa3 hf y25f ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">4  </span></div></div><div class="c x111 y342 w6a h2e"><div class="t m0 x1d hf y25f ff3 fs7 fc3 sc0 ls0 ws0">udział %<span class="ff2"> </span></div></div><div class="c xd8 y394 w58 h2e"><div class="t m0 x6d h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Rynek hurt<span class="_ _0"></span>owy </div></div><div class="c x101 y394 w63 h2e"><div class="t m0 xef h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">16 300 </div></div><div class="c x32 y394 w64 h2e"><div class="t m0 x105 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">13%<span class="ls0"> </span></div></div><div class="c x10c y394 w69 h2e"><div class="t m0 xe5 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">18 490 </div></div><div class="c x111 y394 w6a h2e"><div class="t m0 x3f h11 y27e ff1 fs7 fc0 sc0 lsd ws0">18%<span class="ls0"> </span></div></div><div class="c xd8 yac w58 h31"><div class="t m0 x6d h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">Eksport </div></div><div class="c x101 yac w63 h31"><div class="t m0 x25 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">105 763 </div></div><div class="c x32 yac w64 h31"><div class="t m0 x105 h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">86%<span class="ls0"> </span></div></div><div class="c x10c yac w69 h31"><div class="t m0 xe5 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">85 025 </div></div><div class="c x111 yac w6a h31"><div class="t m0 x3f h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">82%<span class="ls0"> </span></div></div><div class="c xd8 y4fe w58 h32"><div class="t m0 x6d h11 y3bb ff4 fs7 fc0 sc0 ls0 ws0">Pozostałe<span class="ff1"> </span></div></div><div class="c x101 y4fe w63 h32"><div class="t m0 x3d h11 y3bb ff1 fs7 fc0 sc0 lsd ws0">777<span class="ls0"> </span></div></div><div class="c x32 y4fe w64 h32"><div class="t m0 x106 h11 y3bb ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c x10c y4fe w69 h32"><div class="t m0 x112 h11 y3bb ff1 fs7 fc0 sc0 lsd ws0">227<span class="ls0"> </span></div></div><div class="c x111 y4fe w6a h32"><div class="t m0 xe2 h11 y3bb ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xd8 y4ff w58 h31"><div class="t m0 x6d hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">Suma </div></div><div class="c x101 y4ff w63 h31"><div class="t m0 x25 hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">122 840 </div></div><div class="c x32 y4ff w64 h31"><div class="t m0 xa0 hf y2b9 ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0"> </span></div></div><div class="c x10c y4ff w69 h31"><div class="t m0 xea hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">103 742 </div></div><div class="c x111 y4ff w6a h31"><div class="t m0 xd8 hf y2b9 ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0">  </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h11 y500 ff4 fs7 fc0 sc0 ls0 ws0">(*) <span class="_ _a"></span>tabela <span class="_ _0"></span>nie <span class="_ _0"></span>obejmuje <span class="_ _a"></span>sprzedaży <span class="_ _a"></span>wewnątrzgrupowej <span class="_ _0"></span>(przez <span class="_ _a"></span>Yato <span class="ff1">Tools <span class="_ _a"></span><span class="ff4">Jiaxing <span class="_ _a"></span>do <span class="_ _0"></span>Jednostki <span class="_ _a"></span>Dominującej, <span class="_ _0"></span>Toya <span class="_ _a"></span>Romania <span class="_ _0"></span>S.A. <span class="_ _0"></span>oraz <span class="_ _0"></span>Yato <span class="_ _0"></span><span class="ff1">Tools <span class="_ _a"></span>Shanghai, </span></span></span></div><div class="t m0 x6 h11 y501 ff4 fs7 fc0 sc0 ls0 ws0">która wy<span class="_ _0"></span>niosła w <span class="ff1">4<span class="lsd">01</span> <span class="lsd">905</span> </span>tys. zł (w 2<span class="_ _0"></span>02<span class="ff1">4 r<span class="ls2e">.: <span class="lsd">428</span></span> 543 </span>ty<span class="_ _0"></span>s. zł)  przeliczone z <span class="_ _0"></span>CNY na PLN wg średn<span class="_ _0"></span>iego kursu N<span class="_ _0"></span>BP.<span class="ff1"> </span></div><div class="t m0 x6 hc y502 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y196 ff3 fs3 fc0 sc0 ls0 ws0">Struktura i wielkość <span class="_ _2"></span>przychodów ze sprzed<span class="_ _2"></span>aży eksportowej YATO Tools (Jiaxin<span class="_ _2"></span>g) w tys. zł.<span class="_ _2"></span><span class="ff2"> </span></div></div><div class="c xd8 y503 w58 h2e"><div class="t m0 x69 hf y25f ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">za okres 12 miesięc<span class="_ _0"></span>y zakończony 31 <span class="_ _0"></span>grudnia<span class="ff2"> </span></span></div></div><div class="c x101 y503 w67 h2e"><div class="t m0 xa3 hf y25f ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">5 </span></div></div><div class="c x33 y503 w6b h2e"><div class="t m0 xa3 hf y25f ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">udział %</span> </div></div><div class="c x113 y503 w6c h2e"><div class="t m0 x7b hf y25f ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">4  </span></div></div><div class="c x111 y503 w6d h2e"><div class="t m0 x100 hf y25f ff3 fs7 fc3 sc0 ls0 ws0">udział %<span class="ff2"> </span></div></div><div class="c xd8 y321 w58 h2e"><div class="t m0 x26 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Chile </div></div><div class="c x101 y321 w67 h2e"><div class="t m0 x3c h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">12 819 </div></div><div class="c x33 y321 w6b h2e"><div class="t m0 x7 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">12%<span class="ls0"> </span></div></div><div class="c x113 y321 w6c h2e"><div class="t m0 xe3 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">9 354 </div></div><div class="c x111 y321 w6d h2e"><div class="t m0 xb h11 y27e ff1 fs7 fc0 sc0 lsd ws0">11%<span class="ls0"> </span></div></div><div class="c xd8 y504 w58 h40"><div class="t m0 x26 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Rosja </div></div><div class="c x101 y504 w67 h40"><div class="t m0 x3c h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">12 534 </div></div><div class="c x33 y504 w6b h40"><div class="t m0 x7 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">12%<span class="ls0"> </span></div></div><div class="c x113 y504 w6c h40"><div class="t m0 xe3 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">8 416 </div></div><div class="c x111 y504 w6d h40"><div class="t m0 xb h11 y27e ff1 fs7 fc0 sc0 lsd ws0">10%<span class="ls0"> </span></div></div><div class="c xd8 y505 w58 h2e"><div class="t m0 x26 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Ukraina </div></div><div class="c x101 y505 w67 h2e"><div class="t m0 xfc h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">7 289 </div></div><div class="c x33 y505 w6b h2e"><div class="t m0 xd9 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">7%<span class="ls0"> </span></div></div><div class="c x113 y505 w6c h2e"><div class="t m0 xe3 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 829 </div></div><div class="c x111 y505 w6d h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">3%<span class="ls0"> </span></div></div><div class="c xd8 y506 w58 h2e"><div class="t m0 x26 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Zimbabwe </div></div><div class="c x101 y506 w67 h2e"><div class="t m0 xfc h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">4 594 </div></div><div class="c x33 y506 w6b h2e"><div class="t m0 xd9 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">4%<span class="ls0"> </span></div></div><div class="c x113 y506 w6c h2e"><div class="t m0 xe3 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 653 </div></div><div class="c x111 y506 w6d h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">3%<span class="ls0"> </span></div></div><div class="c xd8 y507 w58 h2e"><div class="t m0 x26 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Demokraty<span class="_ _0"></span>czna Republika Kon<span class="_ _0"></span>ga </div></div><div class="c x101 y507 w67 h2e"><div class="t m0 xfc h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">3 999 </div></div><div class="c x33 y507 w6b h2e"><div class="t m0 xd9 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">4%<span class="ls0"> </span></div></div><div class="c x113 y507 w6c h2e"><div class="t m0 xe3 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">5 172 </div></div><div class="c x111 y507 w6d h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">6%<span class="ls0"> </span></div></div><div class="c xd8 y508 w58 h2e"><div class="t m0 x26 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">Gwatemala </div></div><div class="c x101 y508 w67 h2e"><div class="t m0 xfc h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">3 572 </div></div><div class="c x33 y508 w6b h2e"><div class="t m0 xd9 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">3%<span class="ls0"> </span></div></div><div class="c x113 y508 w6c h2e"><div class="t m0 xe3 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">5 355 </div></div><div class="c x111 y508 w6d h2e"><div class="t m0 x64 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">6%<span class="ls0"> </span></div></div><div class="c xd8 y509 w58 h2e"><div class="t m0 x26 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Gruzja </div></div><div class="c x101 y509 w67 h2e"><div class="t m0 xfc h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">3 418 </div></div><div class="c x33 y509 w6b h2e"><div class="t m0 xd9 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">3%<span class="ls0"> </span></div></div><div class="c x113 y509 w6c h2e"><div class="t m0 xe3 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 279 </div></div><div class="c x111 y509 w6d h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">3%<span class="ls0"> </span></div></div><div class="c xd8 y50a w58 h2e"><div class="t m0 x26 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Arabia Saudyjsk<span class="_ _0"></span>a </div></div><div class="c x101 y50a w67 h2e"><div class="t m0 xfc h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 576 </div></div><div class="c x33 y50a w6b h2e"><div class="t m0 xd9 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x113 y50a w6c h2e"><div class="t m0 xe3 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">1 642 </div></div><div class="c x111 y50a w6d h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c xd8 y4e5 w58 h2e"><div class="t m0 x26 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Indie </div></div><div class="c x101 y4e5 w67 h2e"><div class="t m0 xfc h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 523 </div></div><div class="c x33 y4e5 w6b h2e"><div class="t m0 xd9 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x113 y4e5 w6c h2e"><div class="t m0 xe3 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">1 881 </div></div><div class="c x111 y4e5 w6d h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c xd8 y415 w58 h2e"><div class="t m0 x26 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Irak </div></div><div class="c x101 y415 w67 h2e"><div class="t m0 xfc h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 355 </div></div><div class="c x33 y415 w6b h2e"><div class="t m0 xd9 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x113 y415 w6c h2e"><div class="t m0 x24 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">650<span class="ls0"> </span></div></div><div class="c x111 y415 w6d h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c xd8 y416 w58 h2e"><div class="t m0 x26 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Armenia </div></div><div class="c x101 y416 w67 h2e"><div class="t m0 xfc h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 347 </div></div><div class="c x33 y416 w6b h2e"><div class="t m0 xd9 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x113 y416 w6c h2e"><div class="t m0 xe3 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 412 </div></div><div class="c x111 y416 w6d h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">3%<span class="ls0"> </span></div></div><div class="c xd8 y32c w58 h2e"><div class="t m0 x26 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">Malezja </div></div><div class="c x101 y32c w67 h2e"><div class="t m0 xfc h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">2 325 </div></div><div class="c x33 y32c w6b h2e"><div class="t m0 xd9 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x113 y32c w6c h2e"><div class="t m0 xe3 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">1 192 </div></div><div class="c x111 y32c w6d h2e"><div class="t m0 x64 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c xd8 y2cd w58 h2e"><div class="t m0 x26 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Panama </div></div><div class="c x101 y2cd w67 h2e"><div class="t m0 xfc h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 244 </div></div><div class="c x33 y2cd w6b h2e"><div class="t m0 xd9 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x113 y2cd w6c h2e"><div class="t m0 xe3 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 718 </div></div><div class="c x111 y2cd w6d h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">3%<span class="ls0"> </span></div></div><div class="c xd8 y50b w58 h40"><div class="t m0 x26 h11 y27e ff4 fs7 fc0 sc0 ls0 ws0">Korea Południo<span class="_ _0"></span>wa<span class="ff1"> </span></div></div><div class="c x101 y50b w67 h40"><div class="t m0 xfc h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 136 </div></div><div class="c x33 y50b w6b h40"><div class="t m0 xd9 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x113 y50b w6c h40"><div class="t m0 xe3 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">1 732 </div></div><div class="c x111 y50b w6d h40"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c xd8 y50c w58 h2e"><div class="t m0 x26 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Gwinea Bi<span class="_ _0"></span>ssau </div></div><div class="c x101 y50c w67 h2e"><div class="t m0 xfc h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 133 </div></div><div class="c x33 y50c w6b h2e"><div class="t m0 xd9 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x113 y50c w6c h2e"><div class="t m0 x24 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">483<span class="ls0"> </span></div></div><div class="c x111 y50c w6d h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c xd8 y50d w58 h2e"><div class="t m0 x26 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Kostaryka </div></div><div class="c x101 y50d w67 h2e"><div class="t m0 xfc h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 039 </div></div><div class="c x33 y50d w6b h2e"><div class="t m0 xd9 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x113 y50d w6c h2e"><div class="t m0 xe3 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 050 </div></div><div class="c x111 y50d w6d h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c xd8 y50e w58 h2e"><div class="t m0 x26 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Kazachstan </div></div><div class="c x101 y50e w67 h2e"><div class="t m0 xfc h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">1 724 </div></div><div class="c x33 y50e w6b h2e"><div class="t m0 xd9 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x113 y50e w6c h2e"><div class="t m0 x24 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">675<span class="ls0"> </span></div></div><div class="c x111 y50e w6d h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c xd8 y3d2 w58 h2e"><div class="t m0 x26 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">Grecja </div></div><div class="c x101 y3d2 w67 h2e"><div class="t m0 xfc h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">1 614 </div></div><div class="c x33 y3d2 w6b h2e"><div class="t m0 xd9 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c x113 y3d2 w6c h2e"><div class="t m0 xe3 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">2 165 </div></div><div class="c x111 y3d2 w6d h2e"><div class="t m0 x64 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">3%<span class="ls0"> </span></div></div><div class="c xd8 y1a9 w58 h2e"><div class="t m0 x26 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Wietnam </div></div><div class="c x101 y1a9 w67 h2e"><div class="t m0 xfc h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">1 511 </div></div><div class="c x33 y1a9 w6b h2e"><div class="t m0 xd9 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c x113 y1a9 w6c h2e"><div class="t m0 xe3 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">1 865 </div></div><div class="c x111 y1a9 w6d h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c xd8 y50f w58 h2e"><div class="t m0 x26 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Wenezuela </div></div><div class="c x101 y50f w67 h2e"><div class="t m0 xfc h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">1 500 </div></div><div class="c x33 y50f w6b h2e"><div class="t m0 xd9 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c x113 y50f w6c h2e"><div class="t m0 xe3 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">1 343 </div></div><div class="c x111 y50f w6d h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">2%<span class="ls0"> </span></div></div><div class="c xd8 y25a w58 h2e"><div class="t m0 x26 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Paragwaj </div></div><div class="c x101 y25a w67 h2e"><div class="t m0 xfc h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">1 451 </div></div><div class="c x33 y25a w6b h2e"><div class="t m0 xd9 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">1%<span class="ls0"> </span></div></div><div class="c x113 y25a w6c h2e"><div class="t m0 x7 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x111 y25a w6d h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xd8 y510 w58 h32"><div class="t m0 x26 h11 y3bb ff4 fs7 fc0 sc0 ls0 ws0">Pozostałe<span class="ff1"> </span></div></div><div class="c x101 y510 w67 h32"><div class="t m0 x3c h11 y3bb ff1 fs7 fc0 sc0 ls0 ws0">29 060 </div></div><div class="c x33 y510 w6b h32"><div class="t m0 x7 h11 y3bb ff1 fs7 fc0 sc0 lsd ws0">27%<span class="ls0"> </span></div></div><div class="c x113 y510 w6c h32"><div class="t m0 xe5 h11 y3bb ff1 fs7 fc0 sc0 ls0 ws0">28 1<span class="lsd">59</span> </div></div><div class="c x111 y510 w6d h32"><div class="t m0 xb h11 y3bb ff1 fs7 fc0 sc0 lsd ws0">33%<span class="ls0"> </span></div></div><div class="c xd8 y70 w58 h31"><div class="t m0 x6d hf y8b ff2 fs7 fc0 sc0 ls0 ws0">Suma<span class="ff1"> </span></div></div><div class="c x101 y70 w67 h31"><div class="t m0 xea hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">105 763 </div></div><div class="c x33 y70 w6b h31"><div class="t m0 x2 hf y8b ff1 fs7 fc0 sc0 lsd ws0">100%<span class="ff2 ls0"> </span></div></div><div class="c x113 y70 w6c h31"><div class="t m0 xe5 hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">85 025<span class="ff1"> </span></div></div><div class="c x111 y70 w6d h31"><div class="t m0 xd9 h11 y8b ff1 fs7 fc0 sc0 lsd ws0">100%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x34 h5e y511 ff2 fs4 fc0 sc0 ls0 ws0">4.4.5.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Sprzedaż detaliczna–</span></span> <span class="ff3">sprzedaż we wszystkich spółkach Grupy </span> </div><div class="t m0 x6 h11 y4d4 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y512 ff1 fs3 fc0 sc0 ls0 ws0">Rok <span class="_ _4"></span>2025 <span class="_ _4"></span><span class="ls2b">to <span class="_ _4"></span></span>okres <span class="_ _4"></span>s<span class="_ _2"></span>tabilizacji <span class="_ _4"></span>rozwoju <span class="_ _7"></span>sklepu <span class="_ _4"></span>internetowego <span class="_ _4"></span>www.toya24.p<span class="_ _2"></span>l <span class="_ _4"></span>oraz <span class="_ _4"></span>yat<span class="_ _2"></span>ogastro.pl. <span class="_ _4"></span><span class="ff4">Po<span class="_ _2"></span>nadto <span class="_ _4"></span>sprzedaż <span class="_ _4"></span>w </span></div><div class="t m0 x6 hc y513 ff4 fs3 fc0 sc0 ls0 ws0">Polsce jest prowadzona za pośredn<span class="_ _2"></span>ictwem popularnych platform online. <span class="_ _2"></span>Również Spółki zależn<span class="_ _2"></span>e w Rumunii i w Chinach </div><div class="t m0 x6 hc y514 ff4 fs3 fc0 sc0 ls0 ws0">prowadzą sp<span class="_ _2"></span>rzedaż online. Łącznie w Grupi<span class="_ _2"></span>e ten kanał sprzedaży s<span class="_ _2"></span>tanowi <span class="_ _2"></span><span class="ff1">8</span>% całości przychod<span class="_ _2"></span>ów ze sprzedaży. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y515 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y516 ff4 fs3 fc0 sc0 ls0 ws0">Spadek <span class="_ _2"></span>przychodów <span class="_ _2"></span>w <span class="_ _2"></span>tym <span class="_ _2"></span>kanele s<span class="_ _2"></span>przedaży <span class="_ _2"></span>wyniósł <span class="_ _2"></span>12%, <span class="_ _2"></span>przy <span class="_ _2"></span>czym <span class="_ _2"></span>nastąpiło<span class="_ _2"></span> to <span class="_ _2"></span>po <span class="_ _2"></span>okresie dy<span class="_ _2"></span>namicznego <span class="_ _2"></span>wzrostu <span class="_ _2"></span>w </div><div class="t m0 x6 hc y517 ff1 fs3 fc0 sc0 ls0 ws0">2024  r., <span class="_ _1c"> </span>kiedy <span class="_ _1c"> </span>wzros<span class="_ _2"></span>t  <span class="ff4">w <span class="_ _1c"> </span>tym <span class="_ _1c"> </span>kanale  s<span class="_ _2"></span>przedaży <span class="_ _1c"> </span></span>w <span class="_ _1c"> </span>stosunku <span class="_ _1c"> </span>do <span class="_ _1c"> </span><span class="ls7">2023</span> <span class="_ _1c"> </span><span class="ff4">wyniós<span class="_ _2"></span>ł  </span><span class="ls7">62</span>%<span class="ff4">. <span class="_ _1c"> </span>Zmiany<span class="_ _2"></span>  w  ty<span class="_ _2"></span>m  obsza<span class="_ _2"></span>rze  były<span class="_ _2"></span> </span></div><div class="t m0 x6 hc y518 ff4 fs3 fc0 sc0 ls0 ws0">spowodowane <span class="_ _0"></span>głów<span class="ff1">nie <span class="_ _0"></span>zmian<span class="ff4">ą</span> <span class="_ _0"></span>polityki <span class="_ _a"></span>cenowej <span class="_ _0"></span><span class="ff4">w <span class="_ _a"></span>jednos<span class="_ _2"></span>tce <span class="_ _a"></span>Dominującej, <span class="ff1">zorientowanej <span class="_ _a"></span>na <span class="ff4">poprawę</span> <span class="_ _a"></span><span class="ff4">konku<span class="_ _2"></span>rencyjności<span class="ff1 ls2f">, </span></span></span></span></span></div><div class="t m0 x6 hc y519 ff4 fs3 fc0 sc0 ls0 ws0">co <span class="_ _1b"> </span>wpłynęło <span class="_ _1b"> </span>n<span class="_ _2"></span>a <span class="_ _1b"> </span>wolumen <span class="_ _1b"> </span>zamówień <span class="_ _1b"> </span>za<span class="_ _2"></span>równo <span class="_ _1b"> </span>od <span class="_ _1b"> </span>klientów <span class="_ _1b"> </span>in<span class="_ _2"></span>dywidualnych <span class="_ _1b"> </span>jak <span class="_ _1b"> </span>i <span class="_ _1d"> </span>podmiotów <span class="_ _1b"> </span>gosp<span class="_ _2"></span>odarczych, </div></div><span class="d m1" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">33<span class="ls0"> </span></div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">preferujących <span class="_ _7"></span>zakupy <span class="_ _7"></span>poprzez <span class="_ _7"></span>internet.<span class="_ _2"></span><span class="ff1"> <span class="_ _7"></span></span>Grupa <span class="_ _4"></span>widzi <span class="_ _7"></span>duży<span class="_ _2"></span> <span class="_ _7"></span>potencjał <span class="_ _7"></span>i <span class="_ _4"></span>p<span class="_ _2"></span>lanuje <span class="_ _7"></span>dalszy <span class="_ _7"></span>dynamiczny <span class="_ _4"></span>rozwój<span class="_ _2"></span> <span class="_ _4"></span>tego <span class="_ _7"></span>kanał<span class="_ _2"></span>u </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">dystrybucji w persp<span class="_ _2"></span>ektywie kolejnych okres<span class="_ _2"></span>ów.<span class="ff1"> </span></div><div class="t m0 xd hb y51a ff2 fs6 fc0 sc0 ls9 ws0">4.5.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff2">INFORMACJA O DOS<span class="_ _0"></span>TAWCACH </span></span></div><div class="t m0 x6 h6 y51b ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h11 y51c ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y397 ff4 fs3 fc0 sc0 ls0 ws0">Sieć <span class="_ _14"> </span>d<span class="_ _2"></span>ostawców, <span class="_ _18"> </span>z <span class="_ _18"> </span>którymi <span class="_ _18"> </span>Grupa <span class="_ _1b"> </span>prowadzi <span class="_ _18"> </span>współpracę <span class="_ _18"> </span>jest <span class="_ _18"> </span>znacz<span class="_ _2"></span>nie <span class="_ _14"> </span>zd<span class="_ _2"></span>ywersyfikowana. <span class="_ _18"> </span>Grupa <span class="_ _18"> </span>od<span class="_ _2"></span> <span class="_ _14"> </span>wielu <span class="_ _18"> </span>lat </div><div class="t m0 x6 hc y51d ff4 fs3 fc0 sc0 ls0 ws0">współpracuje <span class="_ _4"></span>z <span class="_ _7"></span>kilkuset <span class="_ _4"></span>dostawcami <span class="_ _4"></span>zagran<span class="_ _2"></span>icznymi <span class="_ _4"></span>oraz <span class="_ _4"></span>kilku<span class="_ _2"></span>dziesięcioma <span class="_ _4"></span>krajowymi, <span class="_ _4"></span>d<span class="_ _2"></span>zięki <span class="_ _4"></span>czemu <span class="_ _4"></span>nawiąz<span class="_ _2"></span>ała <span class="_ _4"></span>trwałe<span class="_ _2"></span> </div><div class="t m0 x6 hc y51e ff1 fs3 fc0 sc0 ls0 ws0">kontakty  biznesowe.  T<span class="_ _0"></span>ak  szeroka  gama <span class="_ _f"> </span>dos<span class="_ _2"></span><span class="ff4">tawców  zapewnia <span class="_ _f"> </span>wysoki  stopień  niezależności  oraz <span class="_ _f"> </span>pozwala  umocnić </span></div><div class="t m0 x6 hc y51f ff4 fs3 fc0 sc0 ls0 ws0">pozycję  negocjacyjną <span class="_ _f"> </span>Grupy.  Pozycja <span class="_ _9"> </span>ta<span class="_ _2"></span> <span class="_ _f"> </span>jest  dodatkowo <span class="_ _f"> </span>wzmocniona  przez <span class="_ _9"> </span>obe<span class="_ _2"></span>cność <span class="_ _f"> </span>spółek  zależnych  Y<span class="_ _0"></span>ato  T<span class="_ _0"></span>ools </div><div class="t m0 x6 hc y520 ff4 fs3 fc0 sc0 ls0 ws0">(Shanghai) <span class="_ _e"></span>i <span class="_ _e"></span>Yato <span class="_ _2"></span>Tools <span class="_ _e"></span>(Jiaxin<span class="_ _2"></span>g), <span class="_ _2"></span>zarówno <span class="_ _e"></span>dzięki <span class="_ _e"></span>większemu<span class="_ _2"></span> <span class="_ _2"></span>zaufaniu<span class="_ _2"></span> <span class="_ _2"></span>azjaty<span class="_ _2"></span>ckich <span class="_ _2"></span>p<span class="_ _e"></span>roducentów <span class="_ _2"></span>d<span class="_ _2"></span>o <span class="_ _2"></span>lokalnego <span class="_ _e"></span>partnera, </div><div class="t m0 x6 hc y521 ff4 fs3 fc0 sc0 ls0 ws0">jak <span class="_ _e"></span>również <span class="_ _4"></span>ze <span class="_ _e"></span>względu <span class="_ _e"></span>na <span class="_ _4"></span>większe <span class="_ _e"></span>wolumeny <span class="_ _e"></span>za<span class="_ _2"></span>mówień. <span class="_ _e"></span>Jednos<span class="_ _2"></span>tka <span class="_ _e"></span>Dominująca <span class="_ _4"></span>z <span class="_ _e"></span>reguły <span class="_ _e"></span>za<span class="_ _2"></span>mawia <span class="_ _e"></span>produkty <span class="_ _4"></span>na <span class="_ _e"></span>bazie </div><div class="t m0 x6 hc y522 ff4 fs3 fc0 sc0 ls0 ws0">pojedynczych zleceń, co zapewnia elastyczność w <span class="_ _0"></span>negocjacjach oraz umożliwia le<span class="_ _0"></span>psze dopasowanie oferty produktowej<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y523 ff4 fs3 fc0 sc0 ls0 ws0">do zmieniających s<span class="_ _2"></span>ię oczekiwań klientów. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hb y524 ff2 fs6 fc0 sc0 ls9 ws0">4.6.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">WAŻNIEJSZE OSIĄ<span class="_ _0"></span>GNIĘCIA W DZIEDZINI<span class="_ _0"></span>E BADAŃ I <span class="_ _0"></span>ROZWOJU<span class="ff2"> <span class="_ _d"></span> </span></span></span></div><div class="t m0 x6 h11 y525 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y4e2 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _0"></span>posiada <span class="_ _0"></span>szerokie <span class="_ _0"></span>portfolio <span class="_ _a"></span>ofero<span class="_ _2"></span>wanych <span class="_ _a"></span>p<span class="_ _2"></span>roduktów, <span class="_ _0"></span>a <span class="_ _a"></span>rozwój i <span class="_ _a"></span>udoskonala<span class="_ _2"></span>nie <span class="_ _a"></span>ich <span class="_ _0"></span>traktuje <span class="_ _0"></span>jako <span class="_ _0"></span>jedno <span class="_ _a"></span>z kluczowych </div><div class="t m0 x6 hc y526 ff4 fs3 fc0 sc0 ls0 ws0">narzędzi <span class="_ _e"></span>b<span class="_ _2"></span>udowania <span class="_ _e"></span>przewagi <span class="_ _4"></span>konkurencyjnej <span class="_ _e"></span>na <span class="_ _4"></span>rynku. <span class="_ _e"></span>Centrum <span class="_ _e"></span>Rozwoju <span class="_ _4"></span>Produktu <span class="_ _7"></span>–<span class="ff1"> <span class="_ _e"></span></span>jednostka <span class="_ _e"></span>organiza<span class="_ _2"></span>cyjna <span class="_ _e"></span>Spółki </div><div class="t m0 x6 hc y527 ff4 fs3 fc0 sc0 ls0 ws0">Dominującej <span class="_ _0"></span>od <span class="_ _a"></span>wielu <span class="_ _0"></span>lat <span class="_ _a"></span>p<span class="_ _2"></span>rowadzi, przy <span class="_ _8"></span>ws<span class="_ _2"></span>półudziale <span class="_ _a"></span>sp<span class="_ _2"></span>ółek <span class="_ _a"></span>zależnych, analizy <span class="_ _a"></span>rynkowych <span class="_ _0"></span>trendów <span class="_ _a"></span>wzorniczych,<span class="_ _2"></span> <span class="_ _a"></span>analizy </div><div class="t m0 x6 hc y179 ff4 fs3 fc0 sc0 ls0 ws0">ich <span class="_ _2"></span>potencjału <span class="_ _2"></span>wzrostu <span class="_ _2"></span>oraz prace <span class="_ _2"></span>koncepcyjne <span class="_ _2"></span>i <span class="_ _2"></span>wzornicze <span class="_ _2"></span>dla <span class="_ _2"></span>określonych <span class="_ _2"></span>grup <span class="_ _2"></span>narzędziowych. <span class="_ _2"></span>Prace te <span class="_ _2"></span>finanso<span class="_ _2"></span>wane </div><div class="t m0 x6 hc y17a ff4 fs3 fc0 sc0 ls0 ws0">są ze środkó<span class="_ _2"></span>w własnych Spółki Dominującej.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hb y528 ff2 fs6 fc0 sc0 ls9 ws0">4.7.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff2">INFORMACJA <span class="_ _2d"> </span>O <span class="_ _3b"> </span>SYSTEMIE <span class="_ _2d"> </span>KONTROLI <span class="_ _3b"> </span>PROGRAMU<span class="_ _0"></span> <span class="_ _3b"> </span>AKCJI </span></span></div><div class="t m0 x9f hb y529 ff2 fs6 fc0 sc0 ls0 ws0">PRACOWNICZYCH  </div><div class="t m0 x6 h11 y52a ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y52b ff1 fs3 fc0 sc0 ls0 ws0">W 202<span class="ls7">5 </span><span class="ff4">r. w Jednos<span class="_ _2"></span>tce Dominującej ani w Grup<span class="_ _2"></span>ie nie funkcjonował p<span class="_ _2"></span>rogram akcji pracowniczy<span class="_ _2"></span>ch. <span class="_ _2"></span></span> </div><div class="t m0 xd hb y4ec ff2 fs6 fc0 sc0 ls9 ws0">4.8.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">TRANSAKCJE Z POD<span class="_ _0"></span>MIOTAMI POWI<span class="_ _0"></span>ĄZANYMI<span class="ff2"> </span></span></span></div><div class="t m0 x6 h11 y52c ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y2b5 ff4 fs3 fc0 sc0 ls0 ws0">Transakcje <span class="_ _0"></span>z <span class="_ _a"></span>jednos<span class="_ _2"></span>tkami <span class="_ _a"></span>powiązanymi <span class="_ _0"></span>są <span class="_ _a"></span>za<span class="_ _2"></span>wierane <span class="_ _a"></span>w <span class="_ _a"></span>no<span class="_ _2"></span>rmalnym <span class="_ _a"></span>tryb<span class="_ _2"></span>ie <span class="_ _a"></span>działalności Spółki <span class="_ _a"></span>oraz G<span class="_ _0"></span>rupy <span class="_ _0"></span>i <span class="_ _a"></span>są <span class="_ _a"></span>doko<span class="_ _2"></span>nywane </div><div class="t m0 x6 hc y52d ff1 fs3 fc0 sc0 ls0 ws0">na <span class="_ _14"> </span>warunkach <span class="_ _14"> </span>rynkowych. <span class="_ _18"> </span><span class="ff4">Transakcje <span class="_ _14"> </span>te <span class="_ _14"> </span>zostały <span class="_ _14"> </span>zap<span class="_ _2"></span>rezentowane <span class="_ _14"> </span>w <span class="_ _19"> </span>no<span class="_ _2"></span>cie <span class="_ _14"> </span>3<span class="_ _2"></span></span>4 <span class="_ _14"> </span>skonsolidowanego <span class="_ _14"> </span>sprawozd<span class="_ _2"></span>ania </div><div class="t m0 x6 hc y52e ff1 fs3 fc0 sc0 ls0 ws0">finansowego oraz w nocie <span class="_ _2"></span><span class="ls7">33</span> jednos<span class="_ _2"></span>tkowego sprawozdania finanso<span class="_ _2"></span>wego. W 2025 r. <span class="_ _2"></span>TOYA S.A. <span class="ff4">ud<span class="_ _2"></span>zieliła pożyczki spółce </span></div><div class="t m0 x6 hc y52f ff4 fs3 fc0 sc0 ls0 ws0">TOYA <span class="_ _2"></span>Romania,<span class="_ _2"></span> <span class="_ _2"></span>opisan<span class="_ _2"></span>ej <span class="_ _2"></span>w <span class="_ _2"></span>p<span class="_ _2"></span>unkcie <span class="_ _2"></span>4.10 <span class="_ _e"></span>oraz <span class="_ _e"></span>otrzymała <span class="_ _e"></span>dywidendę <span class="_ _2"></span>od <span class="_ _e"></span>spółki <span class="_ _e"></span>Yato <span class="_ _2"></span>Tools <span class="_ _e"></span>(Jiaxing) <span class="_ _e"></span>Co. <span class="_ _2"></span>Ltd <span class="_ _e"></span>w <span class="_ _2"></span>wys<span class="_ _2"></span>okości </div><div class="t m0 x6 hc y97 ff4 fs3 fc0 sc0 ls0 ws0">512 <span class="_ _a"></span>tys<span class="_ _2"></span>. <span class="_ _a"></span>zł  <span class="_ _a"></span>(równowartość <span class="_ _0"></span>1<span class="ff1"> </span>000 <span class="_ _a"></span>ty<span class="_ _2"></span>s. <span class="_ _a"></span>CNY). <span class="_ _0"></span>Spółka ani <span class="_ _a"></span>pozostałe <span class="_ _a"></span>po<span class="_ _2"></span>dmioty <span class="_ _a"></span>należą<span class="_ _2"></span>ce <span class="_ _a"></span>do <span class="_ _0"></span>Grupy <span class="_ _0"></span>TOYA <span class="_ _a"></span>nie <span class="_ _0"></span>zawarł<span class="ff1">y transakcji </span></div><div class="t m0 x6 hc y530 ff4 fs3 fc0 sc0 ls0 ws0">z podmiotami powiązan<span class="_ _2"></span>ymi, która byłaby n<span class="_ _2"></span>ietypowa lub odbiegająca od warunkó<span class="_ _2"></span>w rynkowych<span class="_ _2"></span><span class="ff1 lsf">. <span class="ls0"> </span></span></div><div class="t m0 xd hb y531 ff2 fs6 fc0 sc0 ls9 ws0">4.9.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">INFORMACJA O ZACI<span class="_ _0"></span>ĄGNIĘTYCH KR<span class="_ _0"></span>EDYTACH I <span class="_ _0"></span>POŻYCZKACH<span class="ff2"> </span></span></span></div><div class="t m0 x6 h11 y532 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y533 ff4 fs3 fc0 sc0 ls0 ws0">Zestawienie kredytów ban<span class="_ _2"></span>kowych został<span class="_ _2"></span>o ujęte w tabeli na kolejnej s<span class="_ _2"></span>tronie.<span class="_ _2"></span><span class="ff1 fs2"> </span></div></div></div><div class="pi" ></div></div><div id="pf22" class="pf w6e h6a" ><div class="pc pc22 w6e h6a"><img class="bi x2 y534 w6f h6b" alt="" src="data:image/png;base64,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class="c x0 y1 w70 h6a"><div class="t m0 x114 h4 y535 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x115 h4 y536 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x116 h5 y537 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y538 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y539 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>_________<span class="_ _0"></span>_______________<span class="_ _2"></span>_______<span class="_ _0"></span> </div><div class="t m0 x117 h6 ya ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x118 h6 yb ff1 fs2 fc0 sc0 ls4 ws0">34<span class="ls0"> </span></div><div class="t m0 x6 hc y53a ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd8 y53b w71 h6c"><div class="t m0 x69 hf y87 ff2 fs7 fc3 sc0 ls0 ws0">Kredytobiorca </div></div><div class="c x119 y53b w72 h6c"><div class="t m0 x69 hf y87 ff2 fs7 fc3 sc0 ls0 ws0">Przedmiot umowy<span class="_ _0"></span> </div></div><div class="c xde y53b w73 h6c"><div class="t m0 x69 hf y87 ff2 fs7 fc3 sc0 ls0 ws0">Nazwa Banku  </div></div><div class="c xd4 y53b w74 h6c"><div class="t m0 x16 hf y87 ff2 fs7 fc3 sc0 ls0 ws0">Kwota kredytu </div><div class="t m0 x21 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">wg umowy na </div><div class="t m0 x3b hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2025 r. </div></div><div class="c x11a y53b w75 h6c"><div class="t m0 xef hf y87 ff2 fs7 fc3 sc0 ls0 ws0">Kwota </div><div class="t m0 x11b hf y53c ff2 fs7 fc3 sc0 ls0 ws0">wykorzystania </div><div class="t m0 x69 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2025 r. (*)<span class="_ _0"></span> </div></div><div class="c x11c y53b w76 h6c"><div class="t m0 xc5 hf y87 ff2 fs7 fc3 sc0 ls0 ws0">Kwota </div><div class="t m0 xe1 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">wykorzystania </div><div class="t m0 x2e hf y8b ff2 fs7 fc3 sc0 ls0 ws0">31.12.2024 r. </div></div><div class="c x11d y53b w6d h6c"><div class="t m0 x1f hf y87 ff2 fs7 fc3 sc0 ls0 ws0">Aktualne </div><div class="t m0 x1a hf y53c ff2 fs7 fc3 sc0 ls0 ws0">oprocentowanie </div></div><div class="c x11e y53b w77 h6c"><div class="t m0 x11f hf y87 ff3 fs7 fc3 sc0 ls0 ws0">Data wygaśnięcia<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xd8 y53d w71 h6d"><div class="t m0 x69 h11 y53e ff1 fs7 fc0 sc0 ls0 ws0">TOYA S.A. </div></div><div class="c x119 y53d w72 h6d"><div class="t m0 x69 h11 y53f ff4 fs7 fc0 sc0 ls0 ws0">Umowa <span class="_ _1d"> </span>o <span class="_ _1d"> </span>kredyt <span class="_ _1d"> </span>w <span class="_ _1d"> </span>rachunku <span class="_ _1d"> </span>bieżącym </div><div class="t m0 x69 h11 y540 ff1 fs7 fc0 sc0 ls0 ws0">WAR/8833/20/32<span class="_ _0"></span>6/CB  </div></div><div class="c xde y53d w73 h6d"><div class="t m0 x69 h11 y53f ff1 fs7 fc0 sc0 ls0 ws0">BNP Paribas Bank Polska S.A. z </div><div class="t m0 x69 h11 y540 ff4 fs7 fc0 sc0 ls0 ws0">siedzibą w Warsza<span class="_ _0"></span>wie<span class="ff1"> </span></div></div><div class="c xd4 y53d w74 h6d"><div class="t m0 x3c h11 y53e ff1 fs7 fc0 sc0 ls0 ws0">25 000 </div></div><div class="c x11a y53d w75 h6d"><div class="t m0 x3e h11 y53e ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x11c y53d w76 h6d"><div class="t m0 x83 h11 y53e ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x11d y53d w6d h6d"><div class="t m0 x120 h11 y53f ff4 fs7 fc0 sc0 ls0 ws0">WIBOR 1 M + marża </div><div class="t m0 x105 h11 y540 ff1 fs7 fc0 sc0 ls0 ws0">banku </div></div><div class="c x11e y53d w77 h6d"><div class="t m0 x21 h11 y53e ff1 fs7 fc0 sc0 ls0 ws0">17 listopa<span class="_ _0"></span>da 2026 r. </div></div><div class="c xd8 y541 w71 h6e"><div class="t m0 x69 h11 y53e ff1 fs7 fc0 sc0 ls0 ws0">TOYA S.A. </div></div><div class="c x119 y541 w72 h6e"><div class="t m0 x69 h11 y542 ff4 fs7 fc0 sc0 ls0 ws0">Umowa <span class="_ _24"> </span>o <span class="_ _1c"> </span>kredy<span class="_ _0"></span>t <span class="_ _24"> </span>w <span class="_ _1c"> </span>rachunku <span class="_ _24"> </span>bieżącym <span class="_ _24"> </span>nr </div><div class="t m0 x69 h11 y543 ff1 fs7 fc0 sc0 ls0 ws0">09/030/19/Z/VV<span class="_ _0"></span> </div></div><div class="c xde y541 w73 h6e"><div class="t m0 x69 h11 y542 ff4 fs7 fc0 sc0 ls0 ws0">mBank <span class="_ _15"> </span>S.A. <span class="_ _13"> </span>z <span class="_ _15"> </span>siedzibą <span class="_ _15"> </span>w </div><div class="t m0 x69 h11 y543 ff1 fs7 fc0 sc0 ls0 ws0">Warszawie </div></div><div class="c xd4 y541 w74 h6e"><div class="t m0 x3c h11 y53e ff1 fs7 fc0 sc0 ls0 ws0">60 000 </div></div><div class="c x11a y541 w75 h6e"><div class="t m0 x3e h11 y53e ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x11c y541 w76 h6e"><div class="t m0 x83 h11 y53e ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x11d y541 w6d h6e"><div class="t m0 xc4 h11 y542 ff4 fs7 fc0 sc0 ls0 ws0">WIBOR ON + mar<span class="_ _0"></span>ża </div><div class="t m0 x105 h11 y543 ff1 fs7 fc0 sc0 ls0 ws0">banku </div></div><div class="c x11e y541 w77 h6e"><div class="t m0 x9d h11 y53e ff1 fs7 fc0 sc0 ls0 ws0">26 marca 2026 r<span class="_ _0"></span>. </div></div><div class="c xd8 y544 w71 h6f"><div class="t m0 x69 h11 y53e ff1 fs7 fc0 sc0 ls0 ws0">TOYA S.A. </div></div><div class="c x119 y544 w72 h6f"><div class="t m0 x69 h11 y53f ff4 fs7 fc0 sc0 ls0 ws0">Umowa <span class="_ _24"> </span>o <span class="_ _1c"> </span>kredy<span class="_ _0"></span>t <span class="_ _24"> </span>w <span class="_ _1c"> </span>rachunku <span class="_ _24"> </span>bieżącym <span class="_ _24"> </span>nr </div><div class="t m0 x69 h11 y543 ff1 fs7 fc0 sc0 ls0 ws0">K01535/25 </div></div><div class="c xde y544 w73 h6f"><div class="t m0 x69 h11 y53f ff1 fs7 fc0 sc0 ls0 ws0">Santander <span class="_ _e"></span>Bank <span class="_ _e"></span>P<span class="_ _2"></span>olska <span class="_ _e"></span>S.A. <span class="_ _4"></span>w </div><div class="t m0 x69 h11 y543 ff1 fs7 fc0 sc0 ls0 ws0">Warszawie </div></div><div class="c xd4 y544 w74 h6f"><div class="t m0 x3c h11 y53e ff1 fs7 fc0 sc0 ls0 ws0">70 000 </div></div><div class="c x11a y544 w75 h6f"><div class="t m0 x3e h11 y53e ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x11c y544 w76 h6f"><div class="t m0 x6e h11 y53e ff1 fs7 fc0 sc0 ls0 ws0">-  </div></div><div class="c x11d y544 w6d h6f"><div class="t m0 x120 h11 y53f ff4 fs7 fc0 sc0 ls0 ws0">WIBOR 1 M + marża </div><div class="t m0 x105 h11 y543 ff1 fs7 fc0 sc0 ls0 ws0">banku </div></div><div class="c x11e y544 w77 h6f"><div class="t m0 x120 h11 y53e ff1 fs7 fc0 sc0 ls0 ws0">12 grudnia 2027  r.<span class="_ _0"></span> </div></div><div class="c xd8 y545 w71 h6d"><div class="t m0 x69 h11 y53e ff1 fs7 fc0 sc0 ls0 ws0">Yato Tools (Sha<span class="_ _0"></span>nghai) Co. Ltd. </div></div><div class="c x119 y545 w72 h6d"><div class="t m0 x69 h11 y53e ff4 fs7 fc0 sc0 ls0 ws0">Umowa o Kredyt k<span class="_ _0"></span>rótkoter<span class="_ _0"></span>minowy obrotowy<span class="ff1"> </span></div></div><div class="c xde y545 w73 h6d"><div class="t m0 x69 h11 y546 ff1 fs7 fc0 sc0 ls0 ws0">CITIBANK <span class="_ _19"> </span>(CHINA) <span class="_ _19"> </span>CO., <span class="_ _14"> </span>LTD.<span class="_ _0"></span> </div><div class="t m0 x69 h11 y53e ff4 fs7 fc0 sc0 ls0 ws0">SHANGHAI <span class="_ _2"></span>BRANCH <span class="_ _2"></span>z <span class="_ _e"></span>siedzibą </div><div class="t m0 x69 hf y13f ff4 fs7 fc0 sc0 ls0 ws0">w Chińsk<span class="_ _0"></span>iej Re<span class="_ _0"></span>publice Lu<span class="_ _0"></span>dowej<span class="ff2"> </span></div></div><div class="c xd4 y545 w74 h6d"><div class="t m0 xa0 hf y53e ff2 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x11a y545 w75 h6d"><div class="t m0 x3e hf y53e ff2 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x11c y545 w76 h6d"><div class="t m0 x1f h11 y53e ff1 fs7 fc0 sc0 ls0 ws0">33 840 </div></div><div class="c x11d y545 w6d h6d"><div class="t m0 x11f hf y53e ff4 fs7 fc0 sc0 ls0 ws0">LPR + marża banku<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x11e y545 w77 h6d"><div class="t m0 x3b hf y53e ff1 fs7 fc0 sc0 ls0 ws0">24 czerwca 2025 r.<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xd8 y547 w71 h70"><div class="t m0 x69 h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">Yato Tools (J<span class="_ _0"></span>iaxing) Co. Ltd. </div></div><div class="c x119 y547 w72 h70"><div class="t m0 x69 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Umowa o Kredyt krótkoter<span class="_ _0"></span>minowy obrotowy, </div><div class="t m0 x69 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wykorzystan<span class="_ _0"></span>a w poniższych tr<span class="_ _0"></span>anszach:<span class="ff1"> </span></div></div><div class="c xde y547 w73 h70"><div class="t m0 x69 h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">NBCB of J<span class="_ _0"></span>iaxing Haiyan B<span class="_ _0"></span>ranch </div></div><div class="c xd4 y547 w74 h70"><div class="t m0 x7d h11 y548 ff1 fs7 fc0 sc0 lsd ws0">30<span class="ls0"> 918 (**) </span></div></div><div class="c x11a y547 w75 h70"><div class="t m0 xff h11 y548 ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c y547 w76 h70"><div class="t m0 x69 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">Nie dot<span class="_ _0"></span>yczy <span class="ff4">–</span> umowa </div><div class="t m0 x121 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">zawarta w 2025 r<span class="_ _0"></span>. </div></div><div class="c x11d y547 w6d h70"><div class="t m0 x11f h11 y548 ff4 fs7 fc0 sc0 ls0 ws0">LPR + marża banku<span class="_ _0"></span><span class="ff1"> </span></div></div><div class="c x11e y547 w77 h70"><div class="t m0 x122 h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y549 w71 h39"><div class="t m0 x69 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x119 y549 w72 h39"><div class="t m0 x6e h2f y54a ff7 fsf fc0 sc0 ls0 ws0">Transza nr EI089012<span class="_ _2"></span>5A00237<span class="ff1"> </span></div></div><div class="c xde y549 w73 h39"><div class="t m0 x69 h2f y54a ff1 fsf fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y549 w74 h39"><div class="t m0 x123 h2f y54a ff7 fsf fc0 sc0 ls0 ws0"> <span class="ff1"> </span></div></div><div class="c x11a y549 w75 h39"><div class="t m0 x1e h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">5 153 </div></div><div class="c x11c y549 w76 h39"><div class="t m0 x64 h11 y8b ff7 fs7 fc0 sc0 ls0 ws0"> <span class="ff1"> </span></div></div><div class="c x11d y549 w6d h39"><div class="t m0 x6b h11 y8b ff7 fs7 fc0 sc0 ls0 ws0"> <span class="ff1"> </span></div></div><div class="c x11e y549 w77 h39"><div class="t m0 x2a h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">6 maja 2026 r.<span class="_ _0"></span> </div></div><div class="c xd8 y54b w71 h71"><div class="t m0 x69 h11 y54c ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x119 y54b w72 h71"><div class="t m0 x6e h2f y548 ff7 fsf fc0 sc0 ls0 ws0">Transza nr EI089012<span class="_ _2"></span>5A00242<span class="ff1"> </span></div></div><div class="c xde y54b w73 h71"><div class="t m0 x69 h2f y548 ff1 fsf fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y54b w74 h71"><div class="t m0 x123 h2f y548 ff7 fsf fc0 sc0 ls0 ws0"> <span class="ff1"> </span></div></div><div class="c x11a y54b w75 h71"><div class="t m0 x22 h11 y54c ff1 fs7 fc0 sc0 ls0 ws0">10 306 </div></div><div class="c x11c y54b w76 h71"><div class="t m0 x64 h11 y54c ff7 fs7 fc0 sc0 ls0 ws0"> <span class="ff1"> </span></div></div><div class="c x11d y54b w6d h71"><div class="t m0 x6b h11 y54c ff7 fs7 fc0 sc0 ls0 ws0"> <span class="ff1"> </span></div></div><div class="c x11e y54b w77 h71"><div class="t m0 x124 h11 y54c ff1 fs7 fc0 sc0 ls0 ws0">12 maja 2026 r.<span class="_ _0"></span> </div></div><div class="c xd8 y54d w71 h72"><div class="t m0 x69 h11 y268 ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x119 y54d w72 h72"><div class="t m0 x125 h2f y27e ff7 fsf fc0 sc0 ls0 ws0">odsetki naliczone<span class="_ _2"></span><span class="ff1"> </span></div></div><div class="c xde y54d w73 h72"><div class="t m0 x69 h2f y27e ff1 fsf fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y54d w74 h72"><div class="t m0 x123 h2f y27e ff7 fsf fc0 sc0 ls0 ws0"> <span class="ff1"> </span></div></div><div class="c x11a y54d w75 h72"><div class="t m0 x24 h11 y268 ff1 fs7 fc0 sc0 lsd ws0">49<span class="ls0"> </span></div></div><div class="c x11c y54d w76 h72"><div class="t m0 x64 h11 y268 ff7 fs7 fc0 sc0 ls0 ws0"> <span class="ff1"> </span></div></div><div class="c x11d y54d w6d h72"><div class="t m0 x6b h11 y268 ff7 fs7 fc0 sc0 ls0 ws0"> <span class="ff1"> </span></div></div><div class="c x11e y54d w77 h72"><div class="t m0 x122 h11 y268 ff7 fs7 fc0 sc0 ls0 ws0"> <span class="ff1"> </span></div></div><div class="c xd8 y54e w71 h27"><div class="t m0 x69 hf y54c ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x119 y54e w72 h27"><div class="t m0 x69 hf y263 ff3 fs7 fc0 sc0 ls0 ws0">Zobowiązania raze<span class="_ _0"></span>m, w tym:<span class="ff2"> </span></div></div><div class="c xde y54e w73 h27"><div class="t m0 x69 hf y263 ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y54e w74 h27"><div class="t m0 xea hf y263 ff2 fs7 fc0 sc0 ls0 ws0">185 918 </div></div><div class="c x11a y54e w75 h27"><div class="t m0 x22 hf y263 ff2 fs7 fc0 sc0 ls0 ws0">15 508 </div></div><div class="c x11c y54e w76 h27"><div class="t m0 x1f hf y263 ff2 fs7 fc0 sc0 ls0 ws0">33 840 </div></div><div class="c x11d y54e w6d h27"><div class="t m0 x69 hf y263 ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x11e y54e w77 h27"><div class="t m0 x69 hf y263 ff2 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y54f w71 h2e"><div class="t m0 x69 h11 y550 ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x119 y54f w72 h2e"><div class="t m0 x69 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">- <span class="ff4">część krót<span class="_ _0"></span>koterminowa<span class="ff1"> </span></span></div></div><div class="c xde y54f w73 h2e"><div class="t m0 x69 h6 y37a ff1 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y54f w74 h2e"><div class="t m0 xea h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">185 918 </div></div><div class="c x11a y54f w75 h2e"><div class="t m0 x22 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">15 508 </div></div><div class="c x11c y54f w76 h2e"><div class="t m0 x1f h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">33 840 </div></div><div class="c x11d y54f w6d h2e"><div class="t m0 x69 h6 y37a ff1 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x11e y54f w77 h2e"><div class="t m0 x69 h6 y37a ff1 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y551 w71 h2e"><div class="t m0 x69 h11 y550 ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x119 y551 w72 h2e"><div class="t m0 x69 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">- <span class="ff4">część długote<span class="_ _0"></span>rminowa<span class="ff1"> </span></span></div></div><div class="c xde y551 w73 h2e"><div class="t m0 x69 h6 y37a ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y551 w74 h2e"><div class="t m0 xa0 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x11a y551 w75 h2e"><div class="t m0 x3e h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x11c y551 w76 h2e"><div class="t m0 x83 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x11d y551 w6d h2e"><div class="t m0 x69 h6 y37a ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x11e y551 w77 h2e"><div class="t m0 x69 h6 y37a ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w70 h6a"><div class="t m0 x6 hc y463 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd h7 y552 ff4 fs3 fc0 sc0 ls0 ws0">(*) kwota wykorzys<span class="_ _2"></span>tania jest prezentowana ł<span class="_ _2"></span>ącznie z odsetkami należny<span class="_ _2"></span>mi, a nie spłaconymi na 31 gru<span class="_ _2"></span>dnia 2025 r. oraz 2024 r.<span class="_ _e"></span><span class="ff2"> </span></div><div class="t m0 xd hc y553 ff1 fs3 fc0 sc0 ls0 ws0">(**) 60 <span class="ff4">000 tys. CNY p<span class="_ _2"></span>rzeliczone wg kurs<span class="_ _2"></span>u NBP obowiązującego n<span class="_ _2"></span>a 31 grudnia 2025 r.<span class="_ _2"></span></span> </div><div class="t m0 x6 hc y554 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y555 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y556 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y557 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y558 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf23" class="pf w0 h0" ><div class="pc pc23 w0 h0"><img class="bi x2 y559 w3 h73" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">35<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hb y55b ff2 fs6 fc0 sc0 ls9 ws0">4.10.<span class="ff6 ls0"> <span class="_ _3c"> </span><span class="ff3">INFORMACJA O U<span class="_ _0"></span>DZIELONYCH KRE<span class="_ _0"></span>DYTACH I <span class="_ _0"></span>POŻYCZKACH<span class="ff2"> </span></span></span></div><div class="t m0 x6 hc y55c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y55d ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _7"></span>dniu <span class="_ _7"></span>22 <span class="_ _4"></span>kwietnia <span class="_ _7"></span>2025 <span class="_ _7"></span>r. <span class="_ _4"></span>TOYA <span class="_ _7"></span>S.A. <span class="_ _7"></span>zawarła <span class="_ _7"></span>umowę <span class="_ _7"></span>pożyczki <span class="_ _7"></span>z <span class="_ _4"></span>TOYA <span class="_ _7"></span>Romania <span class="_ _7"></span>S.A. <span class="_ _9"> </span>w <span class="_ _7"></span>celu <span class="_ _4"></span>finans<span class="_ _2"></span>owania <span class="_ _7"></span>bieżącej </div><div class="t m0 x6 hc y55e ff4 fs3 fc0 sc0 ls0 ws0">działalności o<span class="_ _2"></span>peracyjnej spółki zależnej. Poniżej przed<span class="_ _2"></span>stawiono pods<span class="_ _2"></span>tawowe informacje <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y55f ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd8 y560 w78 h74"><div class="t m0 x69 hf y561 ff2 fs7 fc3 sc0 ls0 ws0">Nazwa </div><div class="t m0 x69 hf y562 ff3 fs7 fc3 sc0 ls0 ws0">pożyczkodawcy<span class="ff2"> </span></div></div><div class="c x126 y560 w4 h74"><div class="t m0 x69 hf y561 ff2 fs7 fc3 sc0 ls0 ws0">Nazwa </div><div class="t m0 x69 hf y562 ff3 fs7 fc3 sc0 ls0 ws0">pożyczkobiorcy<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x127 y560 w79 h74"><div class="t m0 x18 hf y563 ff2 fs7 fc3 sc0 ls0 ws0">Waluta </div></div><div class="c x128 y560 w7a h74"><div class="t m0 x23 hf y564 ff2 fs7 fc3 sc0 ls0 ws0">Kwota nominalna w </div><div class="t m0 x9d hf y563 ff2 fs7 fc3 sc0 ls0 ws0">walucie umowy <span class="_ _0"></span> </div><div class="t m0 x129 hf y27e ff2 fs7 fc3 sc0 ls0 ws0">(tys. USD) </div></div><div class="c x12a y560 w7b h74"><div class="t m0 x17 hf y564 ff3 fs7 fc3 sc0 ls0 ws0">Wartość <span class="ff2">na moment </span></div><div class="t m0 x11b hf y563 ff3 fs7 fc3 sc0 ls0 ws0">udzielenia pożyc<span class="_ _0"></span>zki<span class="ff2">  </span></div><div class="t m0 x129 hf y27e ff2 fs7 fc3 sc0 ls0 ws0">(tys. PLN) </div></div><div class="c x12b y560 w7c h74"><div class="t m0 x28 hf y563 ff2 fs7 fc3 sc0 ls0 ws0">Oprocentowanie </div></div><div class="c x61 y560 w67 h74"><div class="t m0 x12c hf y561 ff2 fs7 fc3 sc0 ls0 ws0">Termin </div><div class="t m0 x28 hf y562 ff3 fs7 fc3 sc0 ls0 ws0">zapadalności<span class="ff2"> </span></div></div><div class="c xd8 y348 w78 h70"><div class="t m0 x69 h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">TOYA S.A. </div></div><div class="c x126 y348 w4 h70"><div class="t m0 x69 h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">Toya Romania S.A. </div></div><div class="c x127 y348 w79 h70"><div class="t m0 xe1 h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">USD </div></div><div class="c x128 y348 w7a h70"><div class="t m0 x6 h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">4 500 </div></div><div class="c x12a y348 w7b h70"><div class="t m0 x1f h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">16 749 </div></div><div class="c x12b y348 w7c h70"><div class="t m0 x69 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">90<span class="ls0">-day Average SO<span class="_ _0"></span>FR </span></div><div class="t m0 xe1 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">+ marża<span class="ff1"> </span></div></div><div class="c x61 y348 w67 h70"><div class="t m0 x7d h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">31.03.2026 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc y565 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y566 ff4 fs3 fc0 sc0 ls0 ws0">Na 31 grudnia 2025 r. <span class="_ _2"></span>udzielona pożyczka <span class="_ _2"></span>została w całości spłacona wraz <span class="_ _2"></span>z należnymi odsetkami.<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y567 ff4 fs3 fc0 sc0 ls0 ws0">Poza powyższą<span class="_ _2"></span> umową, w<span class="ff1"> </span>2025 r. sp<span class="_ _2"></span>ółki należące do Grupy nie ud<span class="_ _2"></span>zielały pożyczek ani k<span class="_ _2"></span>redytów. <span class="ff1"> </span></div><div class="t m0 x6 hc y568 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hb y569 ff2 fs6 fc0 sc0 ls9 ws0">4.11.<span class="ff6 ls0"> <span class="_ _3c"> </span><span class="ff3">INFORMACJA <span class="_ _2a"> </span>O <span class="_ _3d"> </span>ZAWARTYCH <span class="_ _3d"> </span>UMOWACH <span class="_ _3d"> </span>ZNACZĄCYCH <span class="_ _3d"> </span>DLA </span></span></div><div class="t m0 x9f hb y56a ff3 fs6 fc0 sc0 ls0 ws0">DZIAŁALNOŚCI <span class="_ _0"></span>GRUPY<span class="ff2"> </span></div><div class="t m0 x6 h6 y56b ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y56c ff4 fs3 fc0 sc0 ls0 ws0">Jako <span class="_ _4"></span>kryterium <span class="_ _4"></span>o<span class="_ _2"></span>kreślenia <span class="_ _4"></span>uznania <span class="_ _4"></span>u<span class="_ _2"></span>mów <span class="_ _e"></span>za<span class="_ _2"></span> <span class="_ _4"></span>znaczące <span class="_ _4"></span>Spó<span class="_ _2"></span>łka <span class="_ _4"></span>przyjęła <span class="_ _7"></span>wartość <span class="_ _4"></span>umowy <span class="_ _4"></span>przekraczającą <span class="_ _4"></span>10% <span class="_ _4"></span>kap<span class="_ _2"></span>itałów </div><div class="t m0 x6 hc y56d ff4 fs3 fc0 sc0 ls0 ws0">własnych TOYA. Przy z<span class="_ _2"></span>astosowaniu tego kr<span class="_ _2"></span>yterium, w 202<span class="_ _2"></span><span class="ff1">5 <span class="_ _2"></span></span>r. Spółka zawarła <span class="_ _2"></span>aneksy do umów kredy<span class="_ _2"></span>towych z banka<span class="_ _2"></span>mi, </div><div class="t m0 x6 hc y56e ff4 fs3 fc0 sc0 ls0 ws0">które przedstawione zo<span class="_ _2"></span>stały w pkt <span class="_ _2"></span><span class="ff1">4.9. </span></div><div class="t m0 x6 hc y56f ff4 fs3 fc0 sc0 ls0 ws0">W tabeli poniżej zos<span class="_ _2"></span>tały zawarte polisy ub<span class="_ _2"></span>ezpieczeniowe Jednostki Do<span class="_ _2"></span>minującej.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y570 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y571 w7d h30"><div class="t m0 x12d hf y572 ff2 fs7 fc3 sc0 ls0 ws0">Lp. </div></div><div class="c x67 y571 w7e h30"><div class="t m0 x3d hf y572 ff2 fs7 fc3 sc0 ls0 ws0">Okres ubezpiecz<span class="_ _0"></span>enia </div></div><div class="c x89 y571 w7f h30"><div class="t m0 xaa hf y572 ff2 fs7 fc3 sc0 ls0 ws0">Przedmiot ubezpi<span class="_ _0"></span>eczenia </div></div><div class="c x6 y573 w7d h75"><div class="t m0 x11b h11 y574 ff1 fs7 fc0 sc0 lsd ws0">1a<span class="ls0"> </span></div></div><div class="c x67 y573 w80 h75"><div class="t m0 x69 h11 y575 ff1 fs7 fc0 sc0 ls0 ws0">1 lipca 2025 r<span class="_ _0"></span>. -30 czerwca 2026r. </div></div><div class="c x5 y573 w81 h75"><div class="t m0 x69 h11 y576 ff1 fs7 fc0 sc0 ls0 ws0">Ubezpieczenie<span class="_ _0"></span> wszelkich ry<span class="_ _0"></span>zyk fizycznej utrat<span class="_ _0"></span>y lub uszkodzenia mieni<span class="_ _0"></span>a - <span class="ff4">środki trwałe i </span></div><div class="t m0 x69 h11 y271 ff4 fs7 fc0 sc0 ls0 ws0">nierucho<span class="_ _0"></span>mości <span class="ff1"> </span></div></div><div class="c x6 y577 w7d h31"><div class="t m0 x11b h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">1b<span class="ls0"> </span></div></div><div class="c x67 y577 w80 h31"><div class="t m0 x69 h11 y578 ff1 fs7 fc0 sc0 ls0 ws0">1 lipca 2025 r<span class="_ _0"></span>. -30 czerwca 2026r. </div></div><div class="c x5 y577 w81 h31"><div class="t m0 x69 h11 y2b9 ff4 fs7 fc0 sc0 ls0 ws0">Ubezpieczenie<span class="_ _0"></span> wszelkich ry<span class="_ _0"></span>zyk fizycznej utrat<span class="_ _0"></span>y lub uszkodzenia śr<span class="_ _0"></span>odków obroto<span class="_ _0"></span>wych <span class="ff1"> </span></div></div><div class="c x6 y2c w7d h32"><div class="t m0 x11b h11 y3bb ff1 fs7 fc0 sc0 lsd ws0">1c<span class="ls0"> </span></div></div><div class="c x67 y2c w80 h32"><div class="t m0 x69 h11 y579 ff1 fs7 fc0 sc0 ls0 ws0">1 lipca 2025 r<span class="_ _0"></span>. -30 czerwca 2026r. </div></div><div class="c x5 y2c w81 h32"><div class="t m0 x69 h11 y3bb ff1 fs7 fc0 sc0 ls0 ws0">Ubezpieczenie<span class="_ _0"></span> wszelkich ry<span class="_ _0"></span>zyk fizycznej utrat<span class="_ _0"></span>y lub uszkodzenia - <span class="ff4">sprzęt e<span class="_ _0"></span>lektronic<span class="_ _0"></span>zny<span class="ff1"> </span></span></div></div><div class="c x6 y57a w7d h76"><div class="t m0 x6d h11 y57b ff1 fs7 fc0 sc0 ls0 ws0">2 </div></div><div class="c x67 y57a w80 h76"><div class="t m0 x69 h11 y57b ff1 fs7 fc0 sc0 ls0 ws0">1 lipca 2025 r<span class="_ _0"></span>. -30 czerwca 2026r. </div></div><div class="c x5 y57a w81 h76"><div class="t m0 x69 h11 y57c ff4 fs7 fc0 sc0 ls0 ws0">Ubezpieczenie<span class="_ _0"></span> odpowiedzialno<span class="_ _0"></span>ści cywilnej z tyt<span class="_ _0"></span>ułu posiadania mie<span class="_ _0"></span>nia oraz </div><div class="t m0 x69 h11 y278 ff4 fs7 fc0 sc0 ls0 ws0">prowadzonej działalno<span class="_ _0"></span>ści <span class="ff1"> </span></div></div><div class="c x6 y57d w7d h31"><div class="t m0 x6d h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">3 </div></div><div class="c x67 y57d w80 h31"><div class="t m0 x69 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">12 grudnia 2025 r.<span class="ff4">–</span> <span class="lsd">12</span> <span class="_ _0"></span>grudnia 2026r.<span class="_ _0"></span> </div></div><div class="c x5 y57d w81 h31"><div class="t m0 x69 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">Ubezpieczenia k<span class="_ _0"></span>omunikacyjne<span class="_ _0"></span> floty samochodowej  </div></div><div class="c x6 y466 w7d h31"><div class="t m0 x6d h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">4 </div></div><div class="c x67 y466 w80 h31"><div class="t m0 x69 h11 y2b9 ff4 fs7 fc0 sc0 ls0 ws0">20 września 2025r.<span class="_ _0"></span><span class="ff1">-<span class="ff4">19 września 2026<span class="_ _0"></span>r.<span class="ff1"> </span></span></span></div></div><div class="c x5 y466 w81 h31"><div class="t m0 x69 h11 y2b9 ff4 fs7 fc0 sc0 ls0 ws0">Ubezpieczenie<span class="_ _0"></span> odpowiedzialno<span class="_ _0"></span>ści cywilnej członkó<span class="_ _0"></span>w władz spółek <span class="ff1"> </span></div></div><div class="c x6 y57e w7d h70"><div class="t m0 x6d h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">5 </div></div><div class="c x67 y57e w80 h70"><div class="t m0 x69 h11 y548 ff4 fs7 fc0 sc0 ls0 ws0">13 październi<span class="_ _0"></span>k 2025 r.–<span class="ff1"> <span class="lsd">12</span> </span>październi<span class="_ _0"></span>ka 2026r.<span class="ff1"> </span></div></div><div class="c x5 y57e w81 h70"><div class="t m0 x69 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Ubezpieczenie<span class="_ _0"></span> odpowiedzialno<span class="_ _0"></span>ści cywilnej zawodowej k<span class="_ _0"></span>sięgowych i<span class="_ _0"></span> osób </div><div class="t m0 x69 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wykonujący<span class="_ _0"></span>ch obsługę płac<span class="ff1"> </span></div></div><div class="c x6 y57f w7d h31"><div class="t m0 x6d h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">6 </div></div><div class="c x67 y57f w80 h31"><div class="t m0 x69 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">1 lipca 2025r. -30 czer<span class="_ _0"></span>wca 2027r.<span class="_ _0"></span> </div></div><div class="c x5 y57f w81 h31"><div class="t m0 x69 h11 y2b9 ff4 fs7 fc0 sc0 ls0 ws0">Ubezpieczenie<span class="_ _0"></span> ryzyka kre<span class="_ _0"></span>dytu kupieckiego od ni<span class="_ _0"></span>ektórych umów<span class="ff1"> </span></div></div><div class="c x6 y580 w7d h31"><div class="t m0 x6d h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">7 </div></div><div class="c x67 y580 w80 h31"><div class="t m0 x69 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">1 marzec 2025r. <span class="ff4">–<span class="_ _0"></span><span class="ff1"> 28 luty 2026 r. </span></span></div></div><div class="c x5 y580 w81 h31"><div class="t m0 x69 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">Ubezpieczenie<span class="_ _0"></span> mienia w transp<span class="_ _0"></span>orcie CARGO </div></div><div class="c x6 y581 w7d h32"><div class="t m0 x6d h11 y3bb ff1 fs7 fc0 sc0 ls0 ws0">8 </div></div><div class="c x67 y581 w80 h32"><div class="t m0 x69 h11 y3bb ff1 fs7 fc0 sc0 ls0 ws0">1 stycznia 2026r<span class="_ _0"></span>.- 31 grudnia 2026r. </div></div><div class="c x5 y581 w81 h32"><div class="t m0 x69 h11 y3bb ff4 fs7 fc0 sc0 ls0 ws0">Gwarancja zapłaty d<span class="_ _0"></span>ługu celnego <span class="ff1"> </span></div></div><div class="c x6 y582 w7d h30"><div class="t m0 x6d h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">9 </div></div><div class="c x67 y582 w80 h30"><div class="t m0 x69 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">21 czerwca 2025 r.<span class="ff4">–</span> <span class="lsd">20</span> <span class="_ _0"></span>czerwca 2026<span class="_ _0"></span>r. </div></div><div class="c x5 y582 w81 h30"><div class="t m0 x69 h11 y2b9 ff4 fs7 fc0 sc0 ls0 ws0">Ubezpieczenie<span class="_ _0"></span> pracownikó<span class="_ _0"></span>w w podróży<span class="ff1"> </span></div></div><div class="c x6 yd0 w7d h31"><div class="t m0 x11b h11 y3bb ff1 fs7 fc0 sc0 lsd ws0">10<span class="ls0"> </span></div></div><div class="c x67 yd0 w80 h31"><div class="t m0 x69 h11 y3bb ff1 fs7 fc0 sc0 ls0 ws0">15 lipca 2025- 28 lut<span class="_ _0"></span>ego 2026 </div></div><div class="c x5 yd0 w81 h31"><div class="t m0 x69 h11 y3bb ff4 fs7 fc0 sc0 ls0 ws0">Ubezpieczenie<span class="_ _0"></span> robót budo<span class="_ _0"></span>wlano<span class="ff1">-</span>montażowych<span class="ff1"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc y583 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y584 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="_ _26"> </span> </div></div><a class="l" href="#pf21" ><span class="d m1" style="border-style:none;position:absolute;left:391.760000px;bottom:855.980000px;width:17.160000px;height:18.210000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf24" class="pf w0 h0" ><div class="pc pc24 w0 h0"><img class="bi x2 y585 w3 h77" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">36<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hb y7b ff2 fs6 fc0 sc0 ls9 ws0">4.12.<span class="ff6 ls0"> <span class="_ _3c"> </span><span class="ff3">OCENA <span class="_ _2f"> </span>ZARZĄ<span class="_ _0"></span>DZANIA <span class="_ _2e"> </span>ZASOBAMI <span class="_ _2f"> </span>FINANSOWYMI <span class="_ _2e"> </span>ORAZ <span class="_ _2f"> </span>OCENA<span class="_ _0"></span> </span></span></div><div class="t m0 x9f hb y586 ff3 fs6 fc0 sc0 ls0 ws0">ZDOLNOŚCI WYWIĄ<span class="_ _0"></span>ZYWANIA SIĘ <span class="_ _0"></span>Z ZACIĄGNIĘTYCH ZO<span class="_ _0"></span>BOWIĄZAŃ<span class="ff2"> </span></div><div class="t m0 x6 h6 y587 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y588 ff4 fs3 fc0 sc0 ls0 ws0">Działalność <span class="_ _7"></span>Grupy <span class="_ _7"></span>finansowana<span class="_ _2"></span><span class="ff1"> <span class="_ _4"></span></span><span class="ls17">była</span><span class="ff1"> <span class="_ _7"></span></span>kapitałem <span class="_ _7"></span>obcym <span class="_ _7"></span>w <span class="_ _7"></span><span class="ff1 ls7">25<span class="ls0">,7%</span></span>, <span class="_ _4"></span>a <span class="_ _7"></span>działalnoś<span class="_ _2"></span>ć <span class="_ _4"></span>TOYA <span class="_ _7"> </span><span class="ff1">S.<span class="_ _2"></span>A.</span>–<span class="ff1"> <span class="_ _4"></span><span class="lsb">w <span class="_ _7"> </span><span class="ls7">13<span class="_ _2"></span></span></span>%</span>. <span class="_ _4"></span>U<span class="_ _2"></span>mowy <span class="_ _4"></span>kredytó<span class="_ _2"></span>w </div><div class="t m0 x6 hc y589 ff4 fs3 fc0 sc0 ls0 ws0">przewidują, <span class="_ _e"></span>iż <span class="_ _2"></span>w <span class="_ _e"></span>całym <span class="_ _2"></span>okr<span class="_ _2"></span>esie <span class="_ _2"></span>kredytowania <span class="_ _e"></span>kredytobiorca<span class="_ _2"></span> <span class="_ _2"></span>zobowiązuje <span class="_ _e"></span>się <span class="_ _e"></span>do <span class="_ _2"></span>utrz<span class="_ _2"></span>ymywania <span class="_ _2"></span>na <span class="_ _e"></span>ustalony<span class="_ _2"></span>m <span class="_ _2"></span>poziomie </div><div class="t m0 x6 hc y58a ff4 fs3 fc0 sc0 ls0 ws0">wskaźnika  kapitalizacji  i <span class="_ _f"> </span>wskaźnika  zadłużenia  oraz <span class="_ _f"> </span>do  utrzymywania  wpływów <span class="_ _f"> </span>na  rachunki  bankowe  w <span class="_ _f"> </span>wielkości </div><div class="t m0 x6 hc y58b ff1 fs3 fc0 sc0 ls0 ws0">ustalonej, zgod<span class="_ _2"></span>nie <span class="ff4">z warunkami umów kr<span class="_ _2"></span>edytowych.</span> </div><div class="t m0 x6 hc y58c ff4 fs3 fc0 sc0 ls0 ws0">Jednostka <span class="_ _4"></span>Dominująca <span class="_ _4"></span>posiada <span class="_ _e"></span>dobre <span class="_ _e"></span>relacje <span class="_ _4"></span>z <span class="_ _e"></span>banka<span class="_ _2"></span>mi, <span class="_ _e"></span>instytucjami <span class="_ _e"></span>finan<span class="_ _2"></span>sowymi <span class="_ _e"></span>i <span class="_ _e"></span>dotychczas<span class="_ _2"></span> <span class="_ _e"></span>nie <span class="_ _e"></span>miała <span class="_ _4"></span>problemu <span class="_ _e"></span>z </div><div class="t m0 x6 hc y58d ff4 fs3 fc0 sc0 ls0 ws0">odnawianiem <span class="_ _e"></span>kredytó<span class="_ _2"></span>w <span class="_ _e"></span>na <span class="_ _e"></span>d<span class="_ _2"></span>ogodnych <span class="_ _4"></span>warunkach. <span class="_ _e"></span>Gru<span class="_ _2"></span>pa <span class="_ _e"></span>cały <span class="_ _e"></span>czas<span class="_ _2"></span> <span class="_ _e"></span>dynamicznie <span class="_ _e"></span>rozwija<span class="_ _2"></span> <span class="_ _e"></span>swoją <span class="_ _4"></span>działalność, <span class="_ _e"></span>u<span class="_ _2"></span>trzymuje </div><div class="t m0 x6 hc y58e ff4 fs3 fc0 sc0 ls0 ws0">płynność <span class="_ _4"></span>na <span class="_ _e"></span>wysokim <span class="_ _e"></span>pozio<span class="_ _2"></span>mie <span class="_ _e"></span>i <span class="_ _e"></span>pr<span class="_ _2"></span>owadzi <span class="_ _e"></span>kon<span class="_ _2"></span>serwatywną <span class="_ _e"></span>politykę <span class="_ _4"></span>dotyczącą <span class="_ _4"></span>zadłużenia. <span class="_ _e"></span>Dlatego <span class="_ _e"></span>też <span class="_ _4"></span>Zarząd <span class="_ _e"></span>wys<span class="_ _2"></span>oko </div><div class="t m0 x6 hc y148 ff4 fs3 fc0 sc0 ls0 ws0">ocenia zdolność s<span class="_ _2"></span>półki do wywiązywania się z zaciągn<span class="_ _2"></span>iętych zobowiązań<span class="_ _2"></span>. <span class="ff1"> </span></div><div class="t m0 x6 hc y58f ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>chwili <span class="_ _2"></span>obecnej<span class="_ _2"></span> <span class="_ _2"></span>nie <span class="_ _2"></span>is<span class="_ _2"></span>tnieją <span class="_ _2"></span>żadn<span class="_ _2"></span>e <span class="_ _2"></span>zdarzenia <span class="_ _2"></span>mogące, <span class="_ _e"></span>w <span class="_ _2"></span>ocenie <span class="_ _2"></span>Za<span class="_ _2"></span>rządu, <span class="_ _2"></span>negaty<span class="_ _2"></span>wnie <span class="_ _2"></span>wpł<span class="_ _2"></span>ynąć <span class="_ _2"></span>na <span class="_ _2"></span>możliwość <span class="_ _e"></span>realizacji </div><div class="t m0 x6 hc y590 ff4 fs3 fc0 sc0 ls0 ws0">zobowiązań przez <span class="_ _2"></span>Spółkę oraz całą <span class="_ _2"></span>Grupę.<span class="ff1"> </span></div><div class="t m0 xd hb y591 ff2 fs6 fc0 sc0 ls9 ws0">4.13.<span class="ff6 ls0"> <span class="_ _3c"> </span><span class="ff2">OPIS ISTOTNYCH <span class="_ _0"></span>POZYCJI POZABILANSO<span class="_ _0"></span>WYCH  </span></span></div><div class="t m0 x6 hc y592 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y593 ff1 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _e"></span>31 <span class="_ _e"></span>grudnia <span class="_ _e"></span>2025 <span class="_ _e"></span><span class="lsc">r. <span class="_ _e"></span></span><span class="ff4">Spół<span class="_ _2"></span>ki <span class="_ _e"></span>należące <span class="_ _2"></span>d<span class="_ _2"></span>o <span class="_ _e"></span>Grupy <span class="_ _e"></span>były <span class="_ _e"></span>stroną <span class="_ _e"></span>nas<span class="_ _2"></span>tępujących <span class="_ _e"></span>umów <span class="_ _e"></span>gwarancji <span class="_ _e"></span>w <span class="_ _e"></span>związku <span class="_ _e"></span>z <span class="_ _e"></span>prowadzon<span class="_ _2"></span>ą </span></div><div class="t m0 x6 hc y594 ff4 fs3 fc0 sc0 ls0 ws0">działalnością,<span class="_ _2"></span> udzielonych przez poniższe po<span class="_ _2"></span>dmioty:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y595 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y596 w82 h25"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">Lp. </div></div><div class="c xdb y596 w65 h25"><div class="t m0 x69 hf y447 ff2 fs7 fc3 sc0 ls0 ws0">Zlceniodawca </div></div><div class="c x12e y596 w83 h25"><div class="t m0 x20 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">Gwarant </div></div><div class="c x12f y596 w84 h25"><div class="t m0 x69 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">Przedmiot gwarancji<span class="_ _0"></span> </div></div><div class="c x130 y596 w85 h25"><div class="t m0 x23 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">Suma gwarancji<span class="_ _0"></span> </div></div><div class="c x10a y596 w86 h25"><div class="t m0 xe4 hf y263 ff3 fs7 fc3 sc0 ls0 ws0">Ważna do dnia<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x6 y1e2 w82 h78"><div class="t m0 x69 h11 y597 ff1 fs7 fc0 sc0 ls0 ws0">1 </div></div><div class="c xdb y1e2 w65 h78"><div class="t m0 x69 h11 y597 ff1 fs7 fc0 sc0 ls0 ws0">TOYA S.A. </div></div><div class="c x12e y1e2 w83 h78"><div class="t m0 x69 h11 y598 ff1 fs7 fc0 sc0 ls0 ws0">Bank <span class="_ _1c"> </span>Handlowy <span class="_ _1c"> </span>S.A. <span class="_ _1c"> </span>w </div><div class="t m0 x69 h11 y599 ff1 fs7 fc0 sc0 ls0 ws0">Warszawie </div></div><div class="c x12f y1e2 w84 h78"><div class="t m0 x69 h11 y59a ff4 fs7 fc0 sc0 ls0 ws0">Gwarancja <span class="_ _21"> </span>należytej <span class="_ _1d"> </span>realizacji<span class="ff1">-terminowej </span></div><div class="t m0 x69 h11 y597 ff4 fs7 fc0 sc0 ls0 ws0">zapłaty <span class="_ _2d"> </span>za <span class="_ _2d"> </span>naje<span class="_ _0"></span>m <span class="_ _2d"> </span>magazynów<span class="_ _0"></span> <span class="ff1"> </span></div><div class="t m0 x69 h11 y44c ff1 fs7 fc0 sc0 ls0 ws0">w Nadarzynie p<span class="_ _0"></span>rzez TOYA S.A. </div></div><div class="c x130 y1e2 w85 h78"><div class="t m0 x11b h11 y597 ff1 fs7 fc0 sc0 ls0 ws0">638 698,83EUR </div></div><div class="c x10a y1e2 w86 h78"><div class="t m0 x20 h11 y597 ff1 fs7 fc0 sc0 ls0 ws0">28 lutego 2026 r. <span class="_ _0"></span> </div></div><div class="c x6 y59b w82 h79"><div class="t m0 x69 h11 y59c ff1 fs7 fc0 sc0 ls0 ws0">2 </div></div><div class="c xdb y59b w65 h79"><div class="t m0 x69 h11 y59c ff1 fs7 fc0 sc0 ls0 ws0">TOYA S.A. </div></div><div class="c x12e y59b w83 h79"><div class="t m0 x69 h11 y59d ff1 fs7 fc0 sc0 ls0 ws0">Sopockie<span class="_ _0"></span> <span class="_ _12"> </span>Towarzystwo </div><div class="t m0 x69 h11 y59c ff4 fs7 fc0 sc0 ls0 ws0">Ubezpieczeń <span class="_ _30"> </span>ERGO </div><div class="t m0 x69 h11 y59e ff1 fs7 fc0 sc0 ls0 ws0">Hestia S.A. </div></div><div class="c x12f y59b w84 h79"><div class="t m0 x69 h11 y59f ff4 fs7 fc0 sc0 ls0 ws0">Zabezpieczeni<span class="_ _0"></span>e <span class="_ _1b"> </span>kwot <span class="_ _1b"> </span>z <span class="_ _18"> </span>ty<span class="_ _2"></span>tułu <span class="_ _18"> </span>nal<span class="_ _2"></span>eżności </div><div class="t m0 x69 h11 y59d ff4 fs7 fc0 sc0 ls0 ws0">celnych, <span class="_ _19"> </span>podatków <span class="_ _14"> </span>oraz <span class="_ _14"> </span>innych <span class="_ _14"> </span>opłat, <span class="_ _14"> </span>w </div><div class="t m0 x69 h11 y59c ff4 fs7 fc0 sc0 ls0 ws0">odniesie<span class="_ _0"></span>niu <span class="_ _3d"> </span>do <span class="_ _22"> </span>towarów <span class="_ _3d"> </span>objętyc<span class="_ _0"></span>h </div><div class="t m0 x69 h11 y59e ff1 fs7 fc0 sc0 ls0 ws0">dopuszczeniem <span class="_ _18"> </span>do <span class="_ _18"> </span>obrotu <span class="_ _1b"> </span>na <span class="_ _18"> </span>podstawie </div><div class="t m0 x69 h11 y5a0 ff4 fs7 fc0 sc0 ls0 ws0">zgłoszenia celne<span class="_ _0"></span>go przez TOYA S.A.<span class="ff1"> </span></div></div><div class="c x130 y59b w85 h79"><div class="t m0 xc4 h11 y59c ff1 fs7 fc0 sc0 lsd ws0">270<span class="ls0"> 000 PLN<span class="_ _0"></span> </span></div></div><div class="c x10a y59b w86 h79"><div class="t m0 x18 h11 y59c ff1 fs7 fc0 sc0 ls0 ws0">31 grudnia 2025 r. (*<span class="_ _0"></span>) </div></div><div class="c x6 y5a1 w82 h7a"><div class="t m0 x69 h11 y5a2 ff1 fs7 fc0 sc0 ls0 ws0">3 </div></div><div class="c xdb y5a1 w65 h7a"><div class="t m0 x69 h11 y5a2 ff1 fs7 fc0 sc0 ls0 ws0">TOYA Romania S.A. </div></div><div class="c x12e y5a1 w83 h7a"><div class="t m0 x69 h11 y5a3 ff1 fs7 fc0 sc0 ls0 ws0">BRD <span class="_ _1f"> </span>Groupe <span class="_ _17"> </span>Societe </div><div class="t m0 x69 h11 y5a4 ff1 fs7 fc0 sc0 ls0 ws0">Generale </div></div><div class="c x12f y5a1 w84 h7a"><div class="t m0 x69 h11 y5a3 ff4 fs7 fc0 sc0 ls0 ws0">Gwarancja <span class="_ _24"> </span>zapłaty <span class="_ _1c"> </span>za <span class="_ _1c"> </span>najem <span class="_ _1c"> </span>magazynu <span class="_ _24"> </span>w </div><div class="t m0 x69 h11 y5a4 ff1 fs7 fc0 sc0 ls0 ws0">Bukareszci<span class="_ _0"></span>e </div></div><div class="c x130 y5a1 w85 h7a"><div class="t m0 xc4 h11 y5a2 ff1 fs7 fc0 sc0 ls0 ws0">341 602 EUR<span class="_ _0"></span> </div></div><div class="c x10a y5a1 w86 h7a"><div class="t m0 x8f h11 y5a2 ff1 fs7 fc0 sc0 ls0 ws0">3 sierpni<span class="_ _0"></span>a 2026 r. </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hf y258 ff4 fs7 fc0 sc0 ls0 ws0">(*) po zako<span class="_ _0"></span>ńczeniu roku gwaranc<span class="_ _0"></span>ja została przedłużona do dni<span class="_ _0"></span>a 31 grudni<span class="_ _0"></span>a 2026 r.<span class="ff2"> </span></div><div class="t m0 x83 hc y5a5 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y15f ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _e"></span>dniu <span class="_ _e"></span>12 <span class="_ _e"></span>czerwca <span class="_ _e"></span>2019 <span class="_ _2"></span>r. <span class="_ _4"></span>jednostka <span class="_ _e"></span>dominują<span class="_ _2"></span>ca <span class="_ _2"></span>TOYA <span class="_ _e"></span>S.A. <span class="_ _e"></span>u<span class="_ _2"></span>dzieliła <span class="_ _e"></span>gwarancji <span class="_ _e"></span>zapłaty <span class="_ _e"></span>zobowiązań <span class="_ _e"></span>z <span class="_ _e"></span>ty<span class="_ _2"></span>tułu <span class="_ _e"></span>wynajmu </div><div class="t m0 x6 hc y160 ff4 fs3 fc0 sc0 ls0 ws0">powierzchni <span class="_ _0"></span>biurowych i <span class="_ _a"></span>maga<span class="_ _2"></span>zynowych przez <span class="_ _a"></span>spół<span class="_ _2"></span>kę <span class="_ _a"></span>za<span class="_ _2"></span>leżną <span class="_ _a"></span>TOYA Romania <span class="_ _0"></span>S.A. <span class="_ _0"></span>na <span class="_ _0"></span>rzecz w<span class="_ _0"></span>ynajmującego do <span class="_ _a"></span>kwot<span class="_ _2"></span>y <span class="_ _0"></span>115 </div><div class="t m0 x6 hc y161 ff1 fs3 fc0 sc0 ls0 ws0">tys. <span class="_ _7"></span>euro. <span class="_ _4"></span><span class="ff4">Umowa <span class="_ _7"></span>najmu <span class="_ _4"></span>została <span class="_ _7"></span>zawarta <span class="_ _4"></span>8 <span class="_ _7"></span>lutego <span class="_ _4"></span>2019 <span class="_ _7"></span>r. <span class="_ _4"></span>i <span class="_ _4"></span>obejmuje <span class="_ _7"></span>10 <span class="_ _4"></span>lat <span class="_ _7"></span>z <span class="_ _4"></span>opcją <span class="_ _7"></span>zmiany <span class="_ _4"></span>tego <span class="_ _7"></span>okresu. <span class="_ _4"></span>Gwarancja </span></div><div class="t m0 x6 hc y162 ff4 fs3 fc0 sc0 ls0 ws0">wygasa po 3 miesiącach o<span class="_ _2"></span>d daty zako<span class="_ _2"></span>ńczenia umowy najmu.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y163 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y164 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>dn<span class="_ _2"></span>iu <span class="_ _2"></span>29 <span class="_ _e"></span>marca <span class="_ _2"></span>2024 <span class="_ _e"></span>r. <span class="_ _2"></span>TOY<span class="_ _2"></span>A <span class="_ _2"></span>S.A. <span class="_ _e"></span>zawarła <span class="_ _e"></span>umowę <span class="_ _2"></span>poręcz<span class="_ _2"></span>enia <span class="_ _2"></span>z<span class="_ _2"></span><span class="ff1"> Citiban<span class="_ _2"></span>k <span class="_ _2"></span>(China) <span class="_ _e"></span>Compan<span class="_ _2"></span>y <span class="_ _2"></span>Limited<span class="_ _2"></span>-Shanghai <span class="_ _e"></span>Branch, </span></div><div class="t m0 x6 hc y165 ff1 fs3 fc0 sc0 ls0 ws0">z <span class="ff4">siedzibą <span class="_ _2"></span>w</span> <span class="ff4">Chińskiej <span class="_ _2"></span>Republice Lu<span class="_ _2"></span>dowej w <span class="_ _2"></span>celu za<span class="_ _2"></span>bezpieczenia s<span class="_ _2"></span>płaty <span class="_ _2"></span>wierzytelności przys<span class="_ _2"></span>ługujących ban<span class="_ _2"></span>kowi z<span class="_ _e"></span></span> <span class="ff4">tytułu </span></div><div class="t m0 x6 hc y5a6 ff1 fs3 fc0 sc0 ls0 ws0">zawarcia <span class="_ _a"></span>p<span class="_ _2"></span>rzez YATO <span class="_ _0"></span>TOOLS <span class="_ _0"></span>(Shanghai) <span class="_ _0"></span>Co., <span class="_ _0"></span>Ltd, <span class="_ _a"></span>u<span class="_ _2"></span>mowy <span class="_ _a"></span>o<span class="_ _2"></span> <span class="ff4">Kredyt <span class="_ _a"></span>krótk<span class="_ _2"></span>oterminowy <span class="_ _a"></span>obro<span class="_ _2"></span>towy, <span class="_ _a"></span>w<span class="_ _2"></span><span class="ff1"> kwocie <span class="_ _0"></span>60 000 <span class="_ _0"></span>tys. <span class="_ _a"></span>CNY. </span></span></div><div class="t m0 x6 hc y167 ff4 fs3 fc0 sc0 ls0 ws0">Umowa zakład<span class="_ _2"></span>a poręczenie TOYA S.<span class="_ _2"></span>A.  za zobowiązania <span class="_ _2"></span>spółki zależnej do<span class="_ _e"></span><span class="ff1"> kwoty 72 </span>000 t<span class="_ _2"></span>ys. CNY. Poręczenia u<span class="_ _2"></span>dzielono </div><div class="t m0 x6 hc y168 ff1 fs3 fc0 sc0 ls0 ws0">do dnia 31 s<span class="_ _2"></span>ierpnia 2025 r.  </div><div class="t m0 x6 hc y169 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y451 ff4 fs3 fc0 sc0 ls0 ws0">Poza udzielonymi p<span class="_ _2"></span>oręczeniami i gwarancjami, Gru<span class="_ _2"></span>pa nie posiada <span class="_ _2"></span>istotnych aktywów i zobowiązań waru<span class="_ _2"></span>nkowych.<span class="_ _e"></span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf25" class="pf w0 h0" ><div class="pc pc25 w0 h0"><img class="bi x2 y5a7 w3 h7b" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">37<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hb y7b ff2 fs6 fc0 sc0 ls9 ws0">4.14.<span class="ff6 ls0"> <span class="_ _3c"> </span><span class="ff2">SPRAWY SPORNE<span class="_ _0"></span> </span></span></div><div class="t m0 x6 hc y7c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y7d ff4 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _7"> </span>dzień <span class="_ _9"> </span>31 <span class="_ _7"> </span>grud<span class="_ _2"></span>nia <span class="_ _7"> </span>202<span class="ff1">5 <span class="_ _9"> </span></span>r. <span class="_ _7"> </span>TOYA <span class="_ _9"> </span>S.A. <span class="_ _7"> </span>n<span class="_ _2"></span>ie <span class="_ _7"></span>jest <span class="_ _9"> </span>stroną <span class="_ _9"> </span>istotnych <span class="_ _9"> </span>postępowań <span class="_ _7"> </span>toczą<span class="_ _2"></span>cych <span class="_ _7"> </span>się <span class="_ _9"> </span>przed <span class="_ _7"> </span>sąd<span class="_ _2"></span>em, <span class="_ _7"></span>organem </div><div class="t m0 x6 hc y7e ff4 fs3 fc0 sc0 ls0 ws0">właściwym dla postęp<span class="_ _2"></span>owania arbitrażowego lub o<span class="_ _2"></span>rganem administracji p<span class="_ _2"></span>ublicznej.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y7f ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y142 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>2025 <span class="_ _2"></span>r. <span class="_ _2"></span>TOYA <span class="_ _2"></span>S.A. <span class="_ _2"></span>o<span class="_ _2"></span>trzymała <span class="_ _2"></span>trz<span class="_ _2"></span>y <span class="_ _2"></span>wezwania <span class="_ _2"></span>do <span class="_ _2"></span>zap<span class="_ _2"></span>łaty <span class="_ _2"></span>dodatkowego <span class="_ _2"></span>wynagrodzenia <span class="_ _e"></span>od <span class="_ _2"></span>podmiotu <span class="_ _e"></span>niepowiązanego, </div><div class="t m0 x6 hc y143 ff4 fs3 fc0 sc0 ls0 ws0">dotyczące ś<span class="_ _2"></span>wiadczonych <span class="_ _2"></span>usług, o <span class="_ _2"></span>łącznej wartoś<span class="_ _2"></span>ci 5 <span class="_ _2"></span>170 tys. <span class="_ _2"></span>zł <span class="_ _2"></span>brutto. Umowa, <span class="_ _2"></span>która w<span class="_ _2"></span>iązała s<span class="_ _2"></span>trony, wygasł<span class="_ _2"></span>a z <span class="_ _2"></span>końcem </div><div class="t m0 x6 hc y144 ff4 fs3 fc0 sc0 ls0 ws0">I kwartału 2025 r. Zarzą<span class="_ _2"></span>d Spół<span class="_ _2"></span>ki ocenia, że brak jest <span class="_ _2"></span>podstaw faktycznych i p<span class="_ _2"></span>rawnych do<span class="_ _2"></span><span class="ff1"> </span>formułowania <span class="_ _2"></span>takiego żądania,<span class="_ _2"></span> </div><div class="t m0 x6 hc y145 ff4 fs3 fc0 sc0 ls0 ws0">a <span class="_ _9"> </span>p<span class="_ _2"></span>rawdopodobieństwo  ko<span class="_ _0"></span>nieczności <span class="_ _9"> </span>za<span class="_ _2"></span>płaty <span class="_ _9"> </span>tej  kwoty <span class="_ _7"> </span>jes<span class="_ _2"></span>t <span class="_ _9"> </span>niewielkie. <span class="_ _f"> </span>W <span class="_ _9"> </span>ocenie <span class="_ _f"> </span>Spół<span class="_ _2"></span>ki, <span class="_ _9"> </span>wszelkie  zobowiązania <span class="_ _9"> </span>za </div><div class="t m0 x6 hc y146 ff4 fs3 fc0 sc0 ls0 ws0">świadczone <span class="_ _7"></span>usługi <span class="_ _4"></span>w <span class="_ _7"></span>okresie <span class="_ _4"></span>obowiązywania <span class="_ _7"></span>wyżej <span class="_ _4"></span>wymienion<span class="_ _e"></span>ej <span class="_ _4"></span>umowy <span class="_ _7"></span>zostały <span class="_ _4"></span>w<span class="ff1"> <span class="_ _2"></span></span>całości <span class="_ _4"></span>p<span class="_ _2"></span>okryte. <span class="_ _4"></span>W <span class="_ _7"></span>związku <span class="_ _4"></span>z <span class="_ _7"></span>tym </div><div class="t m0 x6 hc y147 ff1 fs3 fc0 sc0 ls0 ws0">sprawozdaniu<span class="_ _2"></span> finansowym za 2025 r. nie utworzono r<span class="_ _2"></span>ezerwy na ten cel.<span class="_ _2"></span> </div><div class="t m0 xd hb y5a8 ff2 fs6 fc0 sc0 ls9 ws0">4.15.<span class="ff6 ls0"> <span class="_ _3c"> </span><span class="ff3">AKCJE WŁASNE<span class="ff2"> </span></span></span></div><div class="t m0 x6 hc y5a9 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y1a ff1 fs3 fc0 sc0 ls0 ws0">W <span class="_ _5"> </span>dniu <span class="_ _5"> </span>26 <span class="_ _5"> </span>czerwca <span class="_ _5"> </span>2024 <span class="_ _5"> </span>r. <span class="_ _5"> </span><span class="ff4">Waln<span class="_ _2"></span>e <span class="_ _1c"> </span>Zgromadzen<span class="_ _2"></span>ie <span class="_ _1c"> </span>Akcjo<span class="_ _2"></span>nariuszy <span class="_ _5"> </span>Spółki <span class="_ _5"> </span>Toya <span class="_ _5"> </span>S.A. <span class="_ _5"> </span>podjęło <span class="_ _5"> </span>uch<span class="_ _2"></span>wałę <span class="_ _1c"> </span>o <span class="_ _5"> </span>udzieleniu </span></div><div class="t m0 x6 hc y1c0 ff4 fs3 fc0 sc0 ls0 ws0">upoważnienia <span class="_ _2"></span>Zarzą<span class="_ _2"></span>dowi <span class="_ _2"></span>Spółki <span class="_ _2"></span>do <span class="_ _2"></span>nabycia <span class="_ _2"></span>akcji <span class="_ _e"></span>własnych <span class="_ _2"></span>oraz <span class="_ _2"></span>o <span class="_ _2"></span>utworzeniu <span class="_ _2"></span>ka<span class="_ _2"></span>pitału <span class="_ _2"></span>rezerwowego <span class="_ _2"></span>w <span class="_ _2"></span>kwocie <span class="_ _2"></span>100 <span class="_ _2"></span>000 </div><div class="t m0 x6 hc y5aa ff4 fs3 fc0 sc0 ls0 ws0">tys. zł z przezn<span class="_ _2"></span>aczeniem na nabycie akcji włas<span class="_ _2"></span>nych Spółki.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y5ab ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y5ac ff1 fs3 fc0 sc0 ls0 ws0">W dniu 3 czerwca 2025 r. <span class="ff4">Zarząd<span class="_ _2"></span> TOYA S.A. opublikował zaproszenie d<span class="_ _2"></span>o składania ofert sprzedaży akcji spół<span class="_ _2"></span>ki TOYA S.A. </span></div><div class="t m0 x6 hc y4e3 ff4 fs3 fc0 sc0 ls0 ws0">Przedmiotem <span class="_ _7"> </span>zap<span class="_ _2"></span>roszenia <span class="_ _7"> </span>by<span class="_ _2"></span>ło <span class="_ _7"></span>do <span class="_ _7"> </span>9<span class="_ _2"></span><span class="ff1"> <span class="ls7">850</span> </span>000 <span class="_ _9"> </span>akcji <span class="_ _7"> </span>TOYA <span class="_ _9"> </span>S.A. <span class="_ _9"> </span>o <span class="_ _7"> </span>wartości <span class="_ _9"> </span>nominalnej <span class="_ _9"> </span>0,10 <span class="_ _7"></span>zł <span class="_ _9"> </span>każda. <span class="_ _7"> </span>Oferowana <span class="_ _9"> </span>cena </div><div class="t m0 x6 hc y5ad ff4 fs3 fc0 sc0 ls0 ws0">zakupu Akcji wy<span class="_ _2"></span>nosiła 8,00 zł, a oferty sprzed<span class="_ _2"></span>aży był<span class="_ _2"></span><span class="ff1">y przyjmowane w dniach 5<span class="_ _2"></span>-13 czerwca 2025 r.<span class="_ _2"></span> </span></div><div class="t m0 x6 hc y151 ff1 fs3 fc0 sc0 ls0 ws0">W <span class="ff4">ramach ogłoszonego powszechn<span class="_ _2"></span>ego skupu akcji Spółki, akcjonariusze złożyli oferty sprzedaży akcji Spółki opiewające </span></div><div class="t m0 x6 hc y152 ff1 fs3 fc0 sc0 ls17 ws0">na<span class="ls0"> <span class="ff4">łącznie 1</span> <span class="ls7">004</span> 979 akcji o<span class="_ _2"></span> <span class="ff4">łącznej wartości no<span class="_ _2"></span>minalnej 100 497,90 zł, s<span class="_ _2"></span>tanowiące ok. 1,34 % kapitał<span class="_ _2"></span>u zakładowego.<span class="_ _2"></span></span> </span></div><div class="t m0 x6 hc y153 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y154 ff1 fs3 fc0 sc0 ls0 ws0">Z <span class="ff4">akcji <span class="_ _2"></span>własnych pos<span class="_ _2"></span>iadanych przez<span class="_ _2"></span></span> <span class="ff4">Spółkę nie</span> <span class="_ _2"></span><span class="ff4">jest wykonywane <span class="_ _2"></span>prawo głosu<span class="_ _2"></span> na<span class="_ _2"></span></span> <span class="ff4">walnym zgromad<span class="_ _2"></span>zeniu Spółki. <span class="_ _2"></span>Zgodnie </span></div><div class="t m0 x6 hc y155 ff1 fs3 fc0 sc0 ls0 ws0">z <span class="ff4">§ <span class="_ _4"></span>2 <span class="_ _e"></span>pkt. <span class="_ _4"></span>9 <span class="_ _4"></span>Uchwały<span class="_ _2"></span> <span class="_ _e"></span>WZA<span class="_ _2"></span> <span class="_ _e"></span>nab<span class="_ _2"></span>yte <span class="_ _e"></span>przez<span class="_ _2"></span></span> <span class="ff4">Spół<span class="_ _2"></span>kę <span class="_ _e"></span>akcje <span class="_ _4"></span>włas<span class="_ _2"></span>ne <span class="_ _e"></span>mogą <span class="_ _4"></span>zosta<span class="_ _2"></span>ć <span class="_ _e"></span>u<span class="_ _2"></span>morzone <span class="_ _e"></span>n<span class="_ _2"></span>a<span class="_ _2"></span></span> <span class="ff4">podstawie <span class="_ _4"></span>odrębnej <span class="_ _4"></span>uchwały </span></div><div class="t m0 x6 hc y156 ff1 fs3 fc0 sc0 ls0 ws0">walnego zgromadzenia.<span class="_ _2"></span> </div><div class="t m0 x6 hc y157 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 ha y5ae ff2 fs0 fc0 sc0 ls8 ws0">5.<span class="ff6 ls0"> <span class="_ _10"></span><span class="ff2">PLANY I PERSP<span class="_ _0"></span>EKTYWY ROZWOJU<span class="_ _0"></span> GRUPY </span></span></div><div class="t m0 x6 hc y5af ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y5b0 ff4 fs3 fc0 sc0 ls0 ws0">Grupa Kapitałowa akcentuje znaczenie wysokiej jakości obsługi klienta, traktując ją jako jeden z kluczowych elementów </div><div class="t m0 x6 hc y5b1 ff4 fs3 fc0 sc0 ls0 ws0">budowania <span class="_ _e"></span>przewagi <span class="_ _e"></span>konku<span class="_ _2"></span>rencyjnej. <span class="_ _2"></span>Szczególn<span class="_ _2"></span>ie <span class="_ _2"></span>isto<span class="_ _2"></span>tne <span class="_ _e"></span>jest <span class="_ _e"></span>zapewnienie <span class="_ _e"></span>pełnej <span class="_ _e"></span>dostępności <span class="_ _e"></span>oferty <span class="_ _e"></span>produktowej <span class="_ _e"></span>dla </div><div class="t m0 x6 hc y5b2 ff4 fs3 fc0 sc0 ls0 ws0">każdego <span class="_ _4"></span>klienta, <span class="_ _4"></span>niezależnie <span class="_ _4"></span>od <span class="_ _4"></span>jego <span class="_ _4"></span>lokalizacji <span class="_ _4"></span>na <span class="_ _4"></span>świecie. <span class="_ _4"></span>Aby <span class="_ _4"></span>realizować <span class="_ _e"></span>ten<span class="_ _2"></span> <span class="_ _e"></span>c<span class="_ _2"></span>el, <span class="_ _e"></span>Grup<span class="_ _2"></span>a <span class="_ _e"></span>ro<span class="_ _2"></span>zwija <span class="_ _e"></span>procesy<span class="_ _2"></span> <span class="_ _e"></span>logisty<span class="_ _2"></span>czne </div><div class="t m0 x6 hc y5b3 ff4 fs3 fc0 sc0 ls0 ws0">oraz <span class="_ _7"></span>utrzymuje <span class="_ _4"></span>s<span class="_ _2"></span>ilne <span class="_ _4"></span>relacje <span class="_ _7"></span>z <span class="_ _7"></span>dostawcami, <span class="_ _7"></span>dbając <span class="_ _4"></span>jed<span class="_ _2"></span>nocześnie <span class="_ _4"></span>o <span class="_ _7"></span>efektywność <span class="_ _7"></span>kosztową <span class="_ _7"></span>dostaw. <span class="_ _4"></span>W <span class="_ _7"></span>nadchodzących </div><div class="t m0 x6 hc y5b4 ff4 fs3 fc0 sc0 ls0 ws0">latach <span class="_ _f"> </span>Grupa <span class="_ _f"> </span>będzie <span class="_ _f"> </span>umacniać <span class="_ _9"> </span>swoją  poz<span class="_ _0"></span>ycję <span class="_ _f"> </span>rynkową  oraz <span class="_ _9"> </span>aktywnie <span class="_ _f"> </span>poszukiwać <span class="_ _f"> </span>nowych, <span class="_ _f"> </span>atrakcyjnych <span class="_ _f"> </span>kierunków </div><div class="t m0 x6 hc y5b5 ff1 fs3 fc0 sc0 ls0 ws0">ekspansji. </div><div class="t m0 x6 hc y5b6 ff4 fs3 fc0 sc0 ls0 ws0">Kluczowe działania w ramach <span class="_ _2"></span>tego programu ob<span class="_ _2"></span>ejmują:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y5b7 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hc y5b8 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">Rozwój grupy k<span class="_ _2"></span>apitałowej<span class="ff1"> </span></span></span></div><div class="t m0 x34 hc y25e ff4 fs3 fc0 sc0 ls0 ws0">Yato <span class="_ _7"></span>Tools <span class="_ _7"></span>(Jiaxing), <span class="_ _7"> </span>sp<span class="_ _2"></span>ółka <span class="_ _7"></span>zależna <span class="_ _7"> </span>z <span class="_ _7"> </span>siedzib<span class="_ _2"></span>ą <span class="_ _7"></span>w <span class="_ _7"></span>Baibu <span class="_ _7"></span>Town <span class="_ _7"></span>w <span class="_ _7"></span>prowin<span class="_ _2"></span>cji <span class="_ _7"></span>Zhejiang, <span class="_ _7"></span>zarzą<span class="_ _2"></span>dza <span class="_ _7"></span>nowoczesnym </div><div class="t m0 x34 hc y511 ff4 fs3 fc0 sc0 ls0 ws0">magazynem <span class="_ _9"> </span>wysokiego <span class="_ _9"> </span>skł<span class="_ _2"></span>adowania <span class="_ _7"> </span>p<span class="_ _2"></span>ołożonym <span class="_ _9"> </span>w <span class="_ _9"> </span>pobliżu <span class="_ _9"> </span>dwóch <span class="_ _9"> </span>dużych <span class="_ _9"> </span>po<span class="_ _2"></span>rtów <span class="_ _7"> </span>morskich<span class="_ _2"></span>, <span class="_ _7"> </span>n<span class="_ _2"></span>ależących <span class="_ _9"> </span>do </div><div class="t m0 x34 hc y5b9 ff4 fs3 fc0 sc0 ls0 ws0">najważniejszych <span class="_ _9"> </span>centrów <span class="_ _7"></span>przeładu<span class="_ _2"></span>nkowych <span class="_ _7"></span>na <span class="_ _7"> </span>świecie. <span class="_ _7"></span>Obie<span class="_ _2"></span>kt <span class="_ _7"> </span>pełn<span class="_ _2"></span>i <span class="_ _7"></span>kluczową <span class="_ _7"></span>funkcję <span class="_ _7"> </span>jako <span class="_ _7"> </span>centra<span class="_ _2"></span>lny <span class="_ _7"></span>punkt </div><div class="t m0 x34 hc y5ba ff4 fs3 fc0 sc0 ls0 ws0">konsolidacji w<span class="_ _0"></span>ysyłek kierowanych <span class="_ _a"></span>do <span class="_ _0"></span>magazynów <span class="_ _a"></span>w Polsce <span class="_ _a"></span>i <span class="_ _0"></span>Rumunii, <span class="_ _a"></span>a jednocześnie <span class="_ _a"></span>służy<span class="_ _2"></span> <span class="_ _a"></span>jako <span class="_ _0"></span>lokalne <span class="_ _a"></span>centru<span class="_ _2"></span>m </div><div class="t m0 x34 hc y5bb ff4 fs3 fc0 sc0 ls0 ws0">dystrybucyjn<span class="_ _2"></span>e <span class="_ _7"></span>dla <span class="_ _7"> </span>firm <span class="_ _7"> </span>d<span class="_ _2"></span>ziałających <span class="_ _9"> </span>na <span class="_ _7"> </span>terenie <span class="_ _9"> </span>Chin. <span class="_ _9"> </span>Dzięki <span class="_ _7"> </span>za<span class="_ _2"></span>awansowanej <span class="_ _7"> </span>au<span class="_ _2"></span>tomatyce <span class="_ _7"> </span>magazy<span class="_ _2"></span>n <span class="_ _7"></span>znacząco<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x34 hc y18c ff4 fs3 fc0 sc0 ls0 ws0">usprawnia <span class="_ _f"> </span>procesy <span class="_ _9"> </span>logisty<span class="_ _2"></span>czne <span class="_ _7"> </span>i <span class="_ _f"> </span>ogranicza <span class="_ _9"> </span>za<span class="_ _2"></span>potrzebowanie <span class="_ _f"> </span>na <span class="_ _9"> </span>duże <span class="_ _f"> </span>zasoby <span class="_ _f"> </span>ludzkie. <span class="_ _9"> </span>Grup<span class="_ _2"></span>a <span class="_ _9"> </span>planuje <span class="_ _f"> </span>dalsze </div><div class="t m0 x34 hc y5bc ff4 fs3 fc0 sc0 ls0 ws0">wzmacnianie i <span class="_ _a"></span>ro<span class="_ _2"></span>zwijanie <span class="_ _0"></span>swoich kompetencji logistycznych, <span class="_ _0"></span>traktując je <span class="_ _0"></span>jako <span class="_ _0"></span>jeden z <span class="_ _a"></span>fund<span class="_ _2"></span>amentów <span class="_ _a"></span>b<span class="_ _2"></span>udowania </div><div class="t m0 x34 hc y5bd ff4 fs3 fc0 sc0 ls0 ws0">trwałej przewagi konkurency<span class="_ _2"></span>jnej.<span class="ff1"> </span></div><div class="t m0 x34 hc y5be ff1 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf26" class="pf w0 h0" ><div class="pc pc26 w0 h0"><img class="bi x2 y5bf w3 h7c" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">38<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hc y5c0 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">Rozwój kanał<span class="_ _2"></span>u eksportowego<span class="ff1"> </span></span></span></div><div class="t m0 x34 hc y5c1 ff4 fs3 fc0 sc0 ls0 ws0">Przedłużający <span class="_ _18"> </span>się <span class="_ _14"> </span>kon<span class="_ _2"></span>flikt <span class="_ _14"> </span>pomiędzy <span class="_ _14"> </span>Ros<span class="_ _2"></span>ją, <span class="_ _14"> </span>Biał<span class="_ _2"></span>orusią <span class="_ _14"> </span>a <span class="_ _14"> </span>Ukrain<span class="_ _2"></span>ą <span class="_ _14"> </span>nadal <span class="_ _18"> </span>wpływa <span class="_ _14"> </span>na <span class="_ _18"> </span>sprzedaż <span class="_ _18"> </span>w <span class="_ _14"> </span>kanale </div><div class="t m0 x34 hc y5c2 ff4 fs3 fc0 sc0 ls0 ws0">eksportowym. <span class="_ _7"></span>Spadek <span class="_ _7"> </span>d<span class="_ _2"></span>ostaw <span class="_ _7"></span>do <span class="_ _7"></span>Rosji <span class="_ _7"></span>i <span class="_ _7"></span>Białorusi <span class="_ _7"></span>jest <span class="_ _7"></span>równoważony <span class="_ _7"></span>dynamicznym <span class="_ _7"></span>wzrostem <span class="_ _7"> </span>sprzed<span class="_ _2"></span>aży <span class="_ _7"></span>do </div><div class="t m0 x34 hc y5c3 ff4 fs3 fc0 sc0 ls0 ws0">Ukrainy, <span class="_ _19"> </span>kt<span class="_ _2"></span>óra <span class="_ _19"> </span>stała <span class="_ _19"> </span>s<span class="_ _2"></span>ię <span class="_ _19"> </span>obecnie <span class="_ _19"> </span>największy<span class="_ _2"></span>m <span class="_ _19"> </span>rynkiem <span class="_ _14"> </span>geograficzn<span class="_ _2"></span>ym <span class="_ _19"> </span>Grupy. <span class="_ _14"> </span>Utrzymanie <span class="_ _19"> </span>oraz <span class="_ _14"> </span>przyszłe </div><div class="t m0 x34 hc y5c4 ff4 fs3 fc0 sc0 ls0 ws0">wzmocnienie <span class="_ _18"> </span>pozycji <span class="_ _18"> </span>n<span class="_ _2"></span>a <span class="_ _18"> </span>tym <span class="_ _18"> </span>rynku <span class="_ _18"> </span>b<span class="_ _2"></span>ędzie <span class="_ _14"> </span>możli<span class="_ _2"></span>we <span class="_ _18"> </span>dopiero <span class="_ _18"> </span>po <span class="_ _18"> </span>u<span class="_ _2"></span>stabilizowaniu <span class="_ _18"> </span>sytuacj<span class="_ _2"></span>i <span class="_ _14"> </span>p<span class="_ _2"></span>olitycznej <span class="_ _18"> </span>i </div><div class="t m0 x34 hc y5c5 ff4 fs3 fc0 sc0 ls0 ws0">makroekonomicznej <span class="_ _14"> </span>w <span class="_ _19"> </span>Ukrainie. <span class="_ _14"> </span>Grupa <span class="_ _19"> </span>uważni<span class="_ _2"></span>e <span class="_ _19"> </span>obserwuje <span class="_ _14"> </span>również <span class="_ _19"> </span>sytu<span class="_ _2"></span>ację <span class="_ _19"> </span>w <span class="_ _19"> </span>Ros<span class="_ _2"></span>ji <span class="_ _19"> </span>i <span class="_ _19"> </span>Białoru<span class="_ _2"></span>si, <span class="_ _19"> </span>a <span class="_ _14"> </span>po </div><div class="t m0 x34 hc y396 ff4 fs3 fc0 sc0 ls0 ws0">zakończeniu d<span class="_ _2"></span>ziałań wojenny<span class="_ _2"></span>ch zamierza odbudować swoją p<span class="_ _2"></span>ozycję na tych rynkach<span class="_ _2"></span>.<span class="ff1"> </span></div><div class="t m0 x34 hc y5c6 ff4 fs3 fc0 sc0 ls0 ws0">Grupa p<span class="_ _2"></span>lanuje wzmacn<span class="_ _2"></span>iać swoją<span class="_ _2"></span> obecność <span class="_ _2"></span>na inn<span class="_ _2"></span>ych rynka<span class="_ _2"></span>ch europejskich<span class="_ _2"></span>, poszerza<span class="_ _2"></span>jąc b<span class="_ _2"></span>azę klientów <span class="_ _2"></span>o now<span class="_ _2"></span>e </div><div class="t m0 x34 hc y5c7 ff4 fs3 fc0 sc0 ls0 ws0">segmenty  od<span class="_ _2"></span>biorców  i <span class="_ _1c"> </span>dywersyfiku<span class="_ _2"></span>jąc  kierunki <span class="_ _1c"> </span>sprzedaż<span class="_ _2"></span>y.  Jednocześn<span class="_ _2"></span>ie  rozwija <span class="_ _1c"> </span>działalnoś<span class="_ _2"></span>ć  poza <span class="_ _1c"> </span>Europą. </div><div class="t m0 x34 hc y5c8 ff4 fs3 fc0 sc0 ls0 ws0">Chińska  spółka  zależna  Yato  Tools  (Jiaxing)  intens<span class="_ _2"></span>ywnie  zwiększa  sprzedaż<span class="_ _2"></span>  i  pozyskuje  nowych  klientów, </div><div class="t m0 x34 hc y5c9 ff4 fs3 fc0 sc0 ls0 ws0">szczególnie <span class="_ _2"></span>na <span class="_ _2"></span>rynkach <span class="_ _2"></span>południowoamerykańskich, <span class="_ _2"></span>gdzie <span class="_ _2"></span>Grupa <span class="_ _2"></span>systematycznie <span class="_ _2"></span>umacnia <span class="_ _2"></span>swoją <span class="_ _2"></span>pozycję. <span class="_ _2"></span>Rynki </div><div class="t m0 x34 hc y5ca ff4 fs3 fc0 sc0 ls0 ws0">afrykańskie <span class="_ _7"> </span>również <span class="_ _7"> </span>sta<span class="_ _2"></span>nowią <span class="_ _7"></span>naturalny <span class="_ _7"></span>kierunek <span class="_ _7"></span>ekspansji <span class="_ _7"></span>dla <span class="_ _7"></span>spółek <span class="_ _7"></span>chińskich. <span class="_ _7"> </span>Rozwój <span class="_ _7"></span>ten <span class="_ _7"></span>wspiera  <span class="ff1">nowo </span></div><div class="t m0 x34 hc y5cb ff4 fs3 fc0 sc0 ls0 ws0">wybudowany <span class="_ _19"> </span>magazy<span class="_ _2"></span>n <span class="_ _5"> </span>w <span class="_ _19"> </span>Chinach, <span class="_ _19"> </span>wypos<span class="_ _2"></span>ażony <span class="_ _5"> </span>w <span class="_ _19"> </span>nowoczesną <span class="_ _19"> </span>infras<span class="_ _2"></span>trukturę, <span class="_ _19"> </span>który <span class="_ _5"> </span>usprawnia <span class="_ _19"> </span>p<span class="_ _2"></span>rocesy </div><div class="t m0 x34 hc y5cc ff4 fs3 fc0 sc0 ls0 ws0">logistyczne w całej Grupie Kap<span class="_ _2"></span>itałowej.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x34 hc y5cd ff4 fs3 fc0 sc0 ls0 ws0">Spółki <span class="_ _1d"> </span>chińskie <span class="_ _1d"> </span>d<span class="_ _2"></span>ynamicznie <span class="_ _1d"> </span>rozwijają <span class="_ _1d"> </span>d<span class="_ _2"></span>ziałalność <span class="_ _1d"> </span>wśród<span class="_ _2"></span> <span class="_ _1d"> </span>klientów <span class="_ _1d"> </span>z <span class="_ _1d"> </span>regionu <span class="_ _1d"> </span>Zato<span class="_ _2"></span>ki <span class="_ _1d"> </span>Perskiej. <span class="_ _1d"> </span>Jednak<span class="_ _2"></span> </div><div class="t m0 x34 hc y5ce ff4 fs3 fc0 sc0 ls0 ws0">przedłużające <span class="_ _e"></span>się <span class="_ _2"></span>d<span class="_ _2"></span>ziałania <span class="_ _2"></span>wojenne <span class="_ _e"></span>w <span class="_ _2"></span>tym <span class="_ _e"></span>obszarze <span class="_ _e"></span>mogą <span class="_ _2"></span>za<span class="_ _2"></span>kłócić <span class="_ _2"></span>dals<span class="_ _2"></span>zy <span class="_ _2"></span>rozwój, <span class="_ _e"></span>a <span class="_ _2"></span>w <span class="_ _e"></span>skrajnych <span class="_ _e"></span>przypadkach </div><div class="t m0 x34 hc y5cf ff4 fs3 fc0 sc0 ls0 ws0">doprowadzić do o<span class="_ _2"></span>graniczenia obecności Grupy<span class="_ _2"></span> na tych<span class="_ _2"></span><span class="ff1"> rynkach. </span></div><div class="t m0 x34 hc y435 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x34 hc y436 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hc y5d0 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">Efektywne zarządza<span class="_ _2"></span>nie produktem<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x34 hc y5d1 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x34 hc y5d2 ff4 fs3 fc0 sc0 ls0 ws0">Grupa przywiązuje d<span class="_ _2"></span>użą wagę do s<span class="_ _2"></span>kutecznego zarządza<span class="_ _2"></span>nia produktem na każdym etapie jego cyklu<span class="_ _2"></span> życia <span class="_ _2"></span>—<span class="ff1"> od<span class="_ _2"></span> </span></div><div class="t m0 x34 hc y595 ff4 fs3 fc0 sc0 ls0 ws0">wprowadzenia n<span class="_ _2"></span>a rynek <span class="_ _2"></span>po wycofan<span class="_ _2"></span>ie z oferty. <span class="_ _2"></span>Dysponuje <span class="_ _2"></span>szerokim portfolio <span class="_ _2"></span>obejmującym <span class="_ _2"></span>kilkanaście <span class="_ _2"></span>tysięcy </div><div class="t m0 x34 hc y5d3 ff4 fs3 fc0 sc0 ls0 ws0">produktów  kierowanych  do  zróżnicowanych  odb<span class="_ _2"></span>iorców.  Zespół  Prod<span class="_ _2"></span>uct  Managerów  stale <span class="_ _f"> </span>rozwija  ofertę, </div><div class="t m0 x34 hc y5d4 ff4 fs3 fc0 sc0 ls0 ws0">dbając <span class="_ _4"></span>o <span class="_ _4"></span>to<span class="_ _2"></span>, <span class="_ _4"></span>aby <span class="_ _4"></span>był<span class="_ _2"></span>a <span class="_ _4"></span>atrakcyjna, <span class="_ _4"></span>nowoczesna <span class="_ _7"></span>i <span class="_ _e"></span>d<span class="_ _2"></span>opasowana <span class="_ _4"></span>d<span class="_ _2"></span>o <span class="_ _4"></span>potrzeb <span class="_ _4"></span>klientów <span class="_ _7"></span>w <span class="_ _e"></span>Eu<span class="_ _2"></span>ropie <span class="_ _4"></span>oraz <span class="_ _4"></span>na <span class="_ _4"></span>inn<span class="_ _2"></span>ych </div><div class="t m0 x34 hc y5d5 ff4 fs3 fc0 sc0 ls0 ws0">rynkach, <span class="_ _1d"> </span>na <span class="_ _21"> </span>których <span class="_ _1d"> </span>Grupa <span class="_ _1d"> </span>widzi <span class="_ _1d"> </span>potencjał<span class="_ _2"></span> <span class="_ _1d"> </span>wzrostu. <span class="_ _1d"> </span>Ważnym <span class="_ _1d"> </span>elemente<span class="_ _2"></span>m <span class="_ _1d"> </span>tego <span class="_ _1d"> </span>pro<span class="_ _2"></span>cesu <span class="_ _1d"> </span>jest <span class="_ _1d"> </span>ciągłe </div><div class="t m0 x34 hc y5d6 ff1 fs3 fc0 sc0 ls0 ws0">wprowadz<span class="ff4">anie <span class="_ _9"> </span>nowych <span class="_ _9"> </span>prod<span class="_ _2"></span>uktów, <span class="_ _9"> </span>odpowiadających<span class="_ _2"></span> <span class="_ _7"> </span>na <span class="_ _9"> </span>zmieniające <span class="_ _9"> </span>się <span class="_ _9"> </span>oczeki<span class="_ _2"></span>wania <span class="_ _7"> </span>i <span class="_ _9"> </span>trend<span class="_ _2"></span>y <span class="_ _7"> </span>ry<span class="_ _2"></span>nkowe. <span class="_ _7"> </span>W </span></div><div class="t m0 x34 hc y5d7 ff4 fs3 fc0 sc0 ls0 ws0">codziennej pracy <span class="_ _a"></span>zesp<span class="_ _2"></span>ół <span class="_ _0"></span>wspierają <span class="_ _0"></span>nowoczesne technologie <span class="_ _a"></span>I<span class="_ _2"></span>T <span class="_ _0"></span>oraz <span class="_ _0"></span>systemy i <span class="_ _a"></span>urządzen<span class="_ _2"></span>ia <span class="_ _0"></span>ułatwiające <span class="_ _0"></span>efektywne </div><div class="t m0 x34 hc y5d8 ff4 fs3 fc0 sc0 ls0 ws0">zarządzanie pro<span class="_ _2"></span>duktem.<span class="ff1"> </span></div><div class="t m0 x34 hc y5d9 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hc y5da ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">Rozwój procesów logisty<span class="_ _2"></span>cznych<span class="ff1"> </span></span></span></div><div class="t m0 x34 hc y5db ff4 fs3 fc0 sc0 ls0 ws0">Grupa prowadzi działania mające na ce<span class="_ _0"></span>lu optymalizację procesów logistycznych skoncentrowanych głównie na </div><div class="t m0 x34 hc y5dc ff4 fs3 fc0 sc0 ls0 ws0">procesach magazyn<span class="_ _2"></span>owych w związku z in<span class="_ _2"></span>tensywnym rozwoj<span class="_ _2"></span>em oferty produkt<span class="_ _2"></span>owej i zwiększeniem wolu<span class="_ _2"></span>menu </div><div class="t m0 x34 hc y5dd ff4 fs3 fc0 sc0 ls0 ws0">obrotu.  Prace  mają  na  celu <span class="_ _f"> </span>znalezienie  i  wdrożenie  rozwiązań,  które  z  jednej  strony  zwiększą  przewagę </div><div class="t m0 x34 hc y5de ff4 fs3 fc0 sc0 ls0 ws0">konkurencyjną Grupy, <span class="_ _0"></span>a <span class="_ _0"></span>z <span class="_ _a"></span>dru<span class="_ _2"></span>gie<span class="_ _0"></span>j <span class="_ _0"></span>strony pozwolą <span class="_ _0"></span>utrzymać <span class="_ _0"></span>efektywność <span class="_ _0"></span>modelu <span class="_ _0"></span>biznesowego w <span class="_ _a"></span>dłu<span class="_ _2"></span>gim <span class="_ _a"></span>okres<span class="_ _2"></span>ie </div><div class="t m0 x34 hc y289 ff4 fs3 fc0 sc0 ls0 ws0">czasu. <span class="_ _9"> </span>Działania <span class="_ _7"> </span>te <span class="_ _9"> </span>skoncentrowane <span class="_ _7"> </span>będą <span class="_ _9"> </span>na <span class="_ _9"> </span>zapewnieniu <span class="_ _7"> </span>leps<span class="_ _2"></span>zej <span class="_ _7"></span>dostępności <span class="_ _9"> </span>towaru, <span class="_ _7"> </span>która <span class="_ _9"> </span>jest <span class="_ _7"></span>jednym  <span class="ff1 ls30">z </span></div><div class="t m0 x34 hc y5df ff4 fs3 fc0 sc0 ls0 ws0">istotniejszych<span class="_ _2"></span> <span class="_ _14"> </span>czynników <span class="_ _14"> </span>decydującym <span class="_ _14"> </span>o <span class="_ _14"> </span>konkurencyjnoś<span class="_ _2"></span>ci <span class="_ _14"> </span>Grupy, <span class="_ _14"> </span>jak <span class="_ _14"> </span>również <span class="_ _14"> </span>dostosowaniu <span class="_ _14"> </span>proces<span class="_ _2"></span>ów </div><div class="t m0 x34 hc y385 ff1 fs3 fc0 sc0 ls0 ws0">logistycznych d<span class="_ _2"></span>o obecnych i<span class="_ _2"></span> <span class="ff4">przewidywanych oczekiwań klientów.<span class="_ _2"></span></span> </div><div class="t m0 x34 hc y5e0 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hc y5e1 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">Inwestycje kapitał<span class="_ _2"></span>owe<span class="ff1"> </span></span></span></div><div class="t m0 x68 hc y5e2 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _4"></span>monitoruje <span class="_ _4"></span>ry<span class="_ _2"></span>nek <span class="_ _4"></span>w <span class="_ _4"></span>poszu<span class="_ _2"></span>kiwaniu <span class="_ _4"></span>atrakcyjn<span class="_ _2"></span>ego <span class="_ _e"></span>celu <span class="_ _7"></span>akwizycyjnego, <span class="_ _4"></span>który <span class="_ _4"></span>przy<span class="_ _2"></span>niesie <span class="_ _e"></span>wartoś<span class="_ _2"></span>ć <span class="_ _4"></span>dodaną </div><div class="t m0 x68 hc y5e3 ff1 fs3 fc0 sc0 ls0 ws0">dla akcjonariu<span class="_ _2"></span>szy. </div><div class="t m0 x6 hc y5e4 ff1 fs3 fc0 sc0 ls18 ws0">  <span class="ls0"> </span></div><div class="t m0 x68 hc y5e5 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 yce ff3 fs3 fc0 sc0 ls0 ws0">OCENA MOŻLIWOŚCI REA<span class="_ _2"></span>LIZACJI Z<span class="_ _2"></span>AMIERZEŃ<span class="ff2"> INWE<span class="_ _2"></span>STYCYJNYCH </span></div><div class="t m0 x6 hc y5e6 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _15"> </span>opinii <span class="_ _15"> </span>Zarządu <span class="_ _15"> </span>Jednostki <span class="_ _21"> </span>Dominu<span class="_ _2"></span>jącej, <span class="_ _15"> </span>nie <span class="_ _15"> </span>istnieją <span class="_ _15"> </span>zagrożenia <span class="_ _15"> </span>re<span class="_ _0"></span>alizacji <span class="_ _13"> </span>pow<span class="_ _2"></span>yżej <span class="_ _15"> </span>wskazanych <span class="_ _15"> </span><span class="ff1">zamie</span>rzeń </div><div class="t m0 x6 hc y5e7 ff1 fs3 fc0 sc0 ls0 ws0">inwestycyjnych<span class="_ _2"></span><span class="lsf">. <span class="_ _e"></span></span><span class="ff4">Poza <span class="_ _e"></span>środkami <span class="_ _e"></span>genero<span class="_ _2"></span>wanymi <span class="_ _e"></span>z <span class="_ _e"></span>dzia<span class="_ _2"></span>łalności <span class="_ _e"></span>operacyjnej, <span class="_ _4"></span>Grupa <span class="_ _e"></span>posiada <span class="_ _e"></span>zabezp<span class="_ _2"></span>ieczone <span class="_ _e"></span>finansowanie </span></div><div class="t m0 x6 hc y5e8 ff4 fs3 fc0 sc0 ls0 ws0">zewnętrzne w posta<span class="_ _2"></span>ci limitów kredytowych zgod<span class="_ _2"></span>nie z umowami opisanymi w pu<span class="_ _2"></span>nkcie <span class="_ _2"></span><span class="ff1">4.9<span class="lsf">. </span> </span></div></div><a class="l" href="#pf21" ><span class="d m1" style="border-style:none;position:absolute;left:806.080000px;bottom:249.200000px;width:17.160000px;height:16.200000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf27" class="pf w0 h0" ><div class="pc pc27 w0 h0"><img class="bi x2 y3 w3 h3" alt="" 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kUgG84sfNlmvmFYXcjb/BqK1/ayQ6HhsUZYWEjSBsoWIjgBAiJAmBHBFaAGZhT1nHMCNYjLkPFYtnJ8zQWb17zjHVc+9Fj45KcfePKpp+dCKg5JkiRJkiR5bcRrYw9TIIoFtkhQNijBwEpsEGUGEWDQ4CyyBYER2IwMEo0MrPXx1tiSbmkIhnwULLCIqgfrj/GgwIA1nDfWf8e7dly8ZeOW9WtHW4hmzZIuOQYAjuoqRfU/PEhZGAVeIXcGjiViCccgAnkwFqqa62CiyE4FcAJM4RhigCksADYjeTNM0QEegWGAwhgkBm663IUYnACwiJqgBGnuBcjAw0AfiCPAIK+G2kAMbprxAbEaiHenVq8XOucxiI28KgxwAoLx8JsUQmRmEDfF2fnCN8DL1Sw6KEhhBakzHVdeYdhwvtu+9qKj02f+q7967MGHHpnrDkYnlkSTQR1Zsub063IgIj6jiAB2VSQFgZsadgOUTdkiwWpeNcz9pkAkKMwIAGkz+0dBRmkAe5IkSZIkKV6/WsDGsPNG8wlFAkAGGEhBMG2+T6YGRDglomHIZCWCkeSdQRVEfPSOrEYsCcHxoGPds1dO3HDldevXtG/YevaqJaOFgEOFUDoWAwNEUFiARYLjpjHIP44AIgMTIFAzGJw0iZdATboVUzNrJtcMfyyawYgiiGDmAYY6gKGECFs4dTu93JyBLUSjKERNfCcEggFMoGZ4IqwZlGNE1PSxVm2ODZJlMCWLC7cHw82XZmAmYUAV0UAUVQ1wzosMF+bl1PEMz1mIAFOzCDJPEAiRCYiJl0+0RzvZf/nlNc+/cOXuvQfvuv+Jh3fvOx6sH2OAJ1dQNlaDIpSt1shggRGCQgQWm7xMBoKS9jAcrmkv+/sAmXFMr6okSZIkSVK8/qfH62HWAqBgAzcJlS2IhWbUosIZM5rk+rJy56IzMX/iBDg6J2LVWE6D2RPXX7b1XW+58arzly3JYcA44GAaS0ZkcS8bhtL0/CBSIn21nnqssAhTsAMxkSj4VPc7g2PtkwUiBjVL3mRgI6iqMANkMbakCcoRGhFrRENenMrLTFCAjIgEJAuPjwIRCKA4fISQAzlMiQiA1rX3npvgbaYKg7hThwYDMTUlLMOykKZNH4sb3lEQkZk1SXr4P5oCCuoQkSNiIiAKFFrBGEqs4p13GU/pyTPX2PazNv7ITec/sq/36Tsf/uI9jx2c7kXfkc5kd64f52cjOzDDeYiDGMxgEYhkrqlXKWwOw7umhQcNYpDT8zXNCGmETZIkSZIkKV6/SrqOGK5ZNnGqCbzN0i+DmC2IWQRFOGMP4mHfC1KgWXXW6uR85qztYkuqCzaset22c7Zt2bBp1djqcS9mHFUIHCswO3HGPpjBTk1Eb5aEmwhXf/eDJSUDAU6JVVltWOawkNPNyMgCwM3OSCVfA0oMx9GgCnKFj7UQMTlrqjXE/LCmA4CSkQAWAjnfHFwMpkQgHvbOo4oQgnG0TABBFKgXQxwQOzOpo0EYBI1kgDbxdKFxIFnznyk0qIEciF1UUwMxwwzGAiVws9xdGyCwpu+IqYXSscAMLMRwFBWC8qTPO6BKlS5e315/5rXvePPVzx986avf3rPz4d3T6PdaWaWZGkFNEYklqgFi4AgjMAGZ9Q0wSCQ2aqpgSGmY/Yc3CUmSJEmSJClev0pgHRaG2PBDwKjZHtgkbDJwJGdwRh4koCb2BWDgrPSoxSrR3qqpJW++8erXX3f5xWfAKzoMqivtzbaKHIS6qijv9GsziMrpxh+0sDJsAJPJqwU4YQYQgbJG5pEBBHgYmS4shw+LpNXnA9DJvtUwdTh63KZnByGqiGxZU3hB4eEIzHBABTS1IsOVYwMVzoBgmBsAnlikKZAgZIwOEOpI4qgFEoXFmsSG08+N2EkJzPTQaTtbGCLTNOOTYfkKcngnYK2AAAOxM1AF9GtyngBu8j4BERjUgKJwklEr84wYUNfInBnVysxct9bWBgOrMAFjgk1TfNbE6rdcvLoMN+zc+cQff+6Be/bMzPb6knfIZf3KWDKFa8rNjRyIKs2ay61ECmlWshf2ZEakouskSZIkSVK8/t7o6aQ9bB9HoFOjWsjgYlMo0rwZYDVskFmvZfOZ1c7KW2/eftubX3fphlEB8ogRBCsHmWO0monlzhfFkdnymRePzZY6G0Q5c85ZDARTsJJEYrHKYfDdj5VjRsy1ajtzG85YunIcowRGDVOYgSSQqyRXQgQOzGD3c4e+8e0HH3ny6RcPn+iWNYl33ue9o+vOPOPKyy4595yzL7tw/eoxckAG5E1hiAUAPdj8gI5N9144OD+wEbgigpQC0YBoQFRT5BUTUxtXt5d4mAlZDTJT1PAA5mrsP9Y7ON0zIJJXEgMxVLSmcjajuGZJ5+y1K0a8cqyhtfpOYDk2jz0vnpgbxKYGnGAEc9Qp67lOGyuWjp6xtCOceXHwDHPKLjADOFy7fS8cPX78eJ7JORvWrxxzhUAEVg+mHN565YZLtm36zM65v/jYp3Y/t4+s7Vy7j7qiQjkDXPOXigqt4R0EMWyhqzgUMLJIZjA24vQCS5IkSZIkxevvzhaiNJ36jDQaIjETopGYCcwghtBjhJaLmc6uaOPy8zZs27Lxqm2bzl474QgF4C06qslq+Gbd1hm8QRR0IujP/+Z/6qE1HYvgWjB1WjOiQgL5yI6j+Fer7GXMGcE7l1vvv/zOr66adBRroASiBuNsZE7t6Wnd/fwLX/+7R+99+ImTvariojQfaLkWwxZ4eTF65Ai+86VH7XMPrF02fs3Fm6+66Kxrtq5d3spaZrkAiH1lLrIDc3P/7g8+enhWKhqtkRkxEIhqUHRhfkWH/o/f+NlLNyzNIWQVlQPLR4JqhDz14vF/8eu/92LVMeJIEiEEMGIWB230qZz9lZ/9wNlnryxDbIU+XCsCc4p7Ht//b37/o/Oa1ZQZkYEI5gd1kaOujl1xyebf/ZUP5SxlrQW3QoiR6cCRmYef3P2FR/YvXzY1OdZG3f/KHd9aNV6869YbV0yMtDNF2YPwhLTeefXUjot+/LGnX3h01/5vPbL78ecPz1kWZLyG00DwOdAGNTXWGP5BQwNMyVQsCEKEj8jSCyxJkiRJkhSvvxs61S9jWGULn3mBi6EKdSlExD6aEjSHORo4HYxb/fY3XvOR99y8YgQw5AaxyBq5GfttAabDEm3yChcAA7pwMxibReeodcza0Jp1wBYNFLmAeSi/+sY5dmRogUYNA3MRYAugGoDBD8jftaf7f37iznt3PlibIBuptAPpQBzo1ABIChhFjJwXvtBdJ6ZfuOM7f/P1e954xXn/8iPvPHPMo6Y8y4P2GfmWc9aed8kl+76563ifgrQjeUOz2RG5TZfzx/76a49c+OHXA8wKKYpoYl5K4NN3PH6g747QmIKHFTUALPhax3RwzcVXXn3tZQbAIlQhvjSZBf74b77yYs8Psgk93Q9byaoOzKz65qPPP3NoZuzMicL77iC2Cj8zwEf/8jN7nnv+f/3N31g6jrkuWhnG/fVf/Pw9v/X7f/g/f/hDW85eM32yv3TpREdjh8uxDq/ZtuHmbRve/67rH9xz/KN/9dk7dz6ej0y5zuTc/CyNrrOZGUAwNooQ0O0hF1hT8K5sqpT2NSZJkiRJkuL1P13d70c2seisphhCXY912kXu+ideWjXRvunay97/1qvPWtnhErkiY5gqU2ia+MFsOCEFDPJYaCMNgEggWUBh1oK0QbUyiVUGBhcgDyjsVYpDEFtGCAyjflM2TcJQoEYsRh49VH70E1++c+ezMWTjy9bU4KrbhwrYL1Q7AABGxjE/r4NQOga1++Co+NLfPTQ1Wvzij72lRQ5Ai6gPA+j6q87/3F2P+GIkDKu6s+bsjHBi/uRDTz03AJyAKQMCTEtgADz01PMhG1O0ATSPA6Cwuu07ftB921tuHevAA8IO5EA+AI/vGTzzwkuWj6prD8frAICZ5n2qW+3xfnn8mYMvnX/mhAdahRiwa88zL7x44IM//hPf+NLdf/iHfzgyMjI2MvrGHa9/77tv3Xn/zv/7zz7+m7/+i8XU8gFAsc45tsj16orYLXf5lZuntvzaB79y774vfv3OBx7dtXps6uDx/cXYuBJVJ4+ABFkGU5DBcGqnY3p1JUmSJEmS4vWrMPCp9wDITAQOShbYasc6NmLrlvPZ61befOVNV23dNDXGHVKngTOQiQZjplPtRIzImvVwZgAEZliz3iumpBHUNMJgGDgGIJAxLIAZVIG6r3K4NAHAoDBljQyxEMgouPa9e2f+9X/+7MPPTfvOUmeYmZ6HLzhrqxk0ohkfY0qwOFeDCM4BALloubWLEuGTdzzYreKv/8JtFbAiaC7aU7nq/LPfcO22z93zWGWq1DJrZk1KxYx8cteB6T/51P0fvv0KBbNyIAnAn39+9xP7js6jDQ5oWtqBYJGtQpz/Xz7y/psunZowa4c+GCgmBip9w1/89edOVqjFQwmE4X5IUxRLtX+sC13SHr33/ifedtVmGKKaCD388GPvuP3tV1609t7vPLZl67Zf+qUPH3zxpd/97d8/e8PqD33kJ//j7/7HffsObVq/qhcw4jIgxKhtEWOpYr2SZELoA9vXveeaDzz13EsPPbrn27uO7Hl234tHT7Y6k1Ha/RAiNRscOZDo8K4pSZIkSZIkxevvxel1SbNqULTzMKgd6ovOP+9tN1x887Z1yycxCrQBhJ6VfcpzwMM4BCPH7Lwt7JFUwGi4EdIBggBTAC4ah55wC1Y3Tf0yDpnWIBqwVCQExzr63Q8zmgEqGinUVFcUW0yAa8/V+R9+8kvf2n0SftRVKt61R0YhUtc1qkoYYlEQmiIH1xmvos4PeggKdjHjwHl3PrSXT37hWw+fuXHzm95w7upeJe0iF0TWn/nADz39wgtPHZzxqGtERQFzkb12lvZ6g49/5otbzlz2psvXm2kgueeRox/79Bf6yGtp5xgouOltJ4ge5eVb1r//DZvygA5VCMfVjahvB2DPcyfue+jxyCPRCE6ASBaaiucSYkUb/ZMG7N69a3bOJkaJojmhuZMnbrx687EuZlWOdO3pA/XB/bOcj4y12y3fWrti2cnDR6vJiWVLWt2ualbkHjBQKHMiIBZEMK6jrjx75Y2bVp4g7Ds0+Pwd93/yy3c/e/Soz8cpGwnDMhVWGjbETpIkSZIkSfH6ew3XTU9pyfzMzPSa5Uvf8dY33Pbmtet9MxEGVlbwERQoAywgGrI8yxGA+LJBf/FlHfeauN70nhNioShN/S4BFhFKWGnGZgISs0z11XbOZREAkzVvAGIdxGVP7zvw7YefwNQ5+SBq2a3LKhDFEJz3RSZWl2JRLBAim/ZOHOGi085bseVriMZYHjs+uebMo0f2jjl8/G8+e975526bEkRDVbba+Zk5Np21avcLh5pBMIAaHNwYylhFnZ6ZvePOu26+6IxO5jXiy1/56sFDh2NrDXyB/oxBQGKAWSAdbL96oypGHFB2wVHrKnoEYO/BlwZ14IKFJMSmEUoNRNIKvRlM5hAZDAbHBsf37du7duv6lueqhoY6GKY68KOTR+cGv/8HfySx/OF3vfvCSzaNCVYvWxLL7vLJlpVlq+2NoNpUeAigqGuQwsi7DKi1X460RzauLD74nu1bt138//z1Hfc/umfedOGp0fRq1NT6OkmSJEmSH+h4beLNeWggLZ1FZ7UnUZJ+TSYFZe04qEgqIu1YyOq5FR1ePpbfePmW6y/fuH7N0qXjHaHoDI4EAPIm+7aGNQL+e4vzlAEZCLM22LTirMNH5ibz6XJMet1x3xuZKvo1DhwVf2R2DJITH2zpPMA9GTGZRLSMps+ZUBvMVfCVH82qmdp12p3RkdKPYa6lLmSdnYfrf/Xf7j4YJnHyeO1ZclF1iEbtlvVnR9G96ZI177jxoovWr2yJzZw4eudzvc/ccd8Dz+0vsyUVjyECE1PT892is3S+nD806Pza733ign9/63rxjtAZaPDxA7dd9ehjTxw4UDq/fM5lNMFIIQ8AACAASURBVNHWgQqc9xMvdec+fv9z17wws23j1LefPPyFR/b33BJnLVSUi+9GH5GzY1+fuHTT6ndcufUMDtCBiY9uncXggnlHOx/ZO6DRikaCZvA51X2rDUWnQr7cHp0vz+rJGb325iNzu//7J766bcNPUEumgV5nxdHj3RVLO0X36DnL3L/4l7/wX//bXx07cbg0dCN2Hzx08WVbB4SaqWVwtFDO3VwxecWdDLd9G9226qTzZ25p37j+1pP9W76x84kv3ffUcy/NPHukO1v7rOVCLNXA0oJ01BiREUhUBRACqZr0ydIOyCRJkiRJFmm8dnHeh5MGUXCgvOZWv4rwOY/kFqLWpWvnk3RydvpE4fn1V1/63rfuuOAc1yEUBGcQxIwM36cNbVuX+f/wC+/O8pF+i8sxqUq0S7SAubr78b979E8+/+TRakwti+YJSqZmNXJ3xcaz/sPPvqEwSIGaMaKYCZA2qqP1hWu8s1BG+eRnvvrY7mcrm0TRNg0wZmGt+gWjP3fslrdu/+Ufu/msDmxQjRTZ8mVTyze7c7Zu/vl/+9G9J+bRasNnYEZUcySumJ7rzvYG9z3+7JrLLnIMAC0n561b/e63vemPPvq3PatP1pH8OAb92O+WWVy2ZHk5f+QzX9x5wc+94Qtff2R2vsrak3NVjFT34M3Q7mTlzOGzVrR+4UPvWz3FBiUTYmOrI3gQqUv4zhN7lF1Z1ihaCCUTcS51b8bnee1HFYIwgPpBiA/v2nvXg3tuve68tsM5Z079yZ994ld+8YMjWV73u8un2pdv2/gnf/yJd7/p6j27n9/11OPn/OJPEeCYmF/9IhoyYyUQgcZb+Ugrf/eOK96y44ojfXzhrj2f/fpdz+6bKXUcLHPzgxi76HRcp6UWo5paqBBRl1592gGZJEmSJMmijdeZVkUsSy4CF6AclPNoZqFfUA3qic0vzYpLzhq57JJrtl96/trlxahAgMzgFEAUBFgNc5Dvw562wo5sPmOExAJ3+yTmWu02i9bB6zfbMzbztOSblbMA5xAIBqtc72S7rC6cQqaRQDVxK/YHnNUsvMp701AODs/oNx98ouSCslEzMqO6HMB558xXs2dtWPHBt16xpg2nJo5CqI1Iol145tgv/fT7f/s//9X+XlmqoVYwNxUnIFaiux985k2XX9QGYMEBHv49b7i0Ohn/+JN3jXSm5g/ux+gkxlpczs8N4khr6p6duz/1ja337NwVJC+DkmPJOfQyl5HOHV5T9H/rFz942UZmQz9YJs5BSQNxFnN88Rt7nn/pZEmTlLfNgGrAGVHVe+utN//dnXfM0giJQyxRA1nraF38wV989sZrzhtl3HT5RU8+/uTv/P6fvu6mm6+5dMtEjttef835Gzd85+Enn3zkgV/95Z+fHPEM9Hu9YnT0VW+TSvjh4EwLgshEiOSIcok/uWPTWy8/86Hdh+95dHbX0y/s2b9/PmiNOnZPRgGEzSqYInc6sIVZ90mSJEmSJIsuXgfKauoEykAFyAGm1SyVx1w4tnbM/8jbX/e+2292HiMOAmjULJAnxKpLBHEMR8Pp6N8PSuQQUXVdqx4hMvIcMqAkK6tYVaZGDuSMeDjhxgJrL6t0FKByBo5zyaFHOzQeQicaESoifu7AS88fmR34FRYMYuycDkpQEKpocOxNb3rTuatHi2htqclRhJTGk1LPmX/DZcu/den5n7nnqbLfRdYmkTqqhQjxwvLo8yemK4wXEFWGtcDs3Efed8W37n3o5MFpNz4RYt00PFEqpvtlb0D/+x98ulfG0aWr5no9kIbuCfhV0LmOzr7lis3XnD0xSjCAvSjELBJiBd07g499/s4u8kCFFCOx14epi2HdqskP/fCF+x+/9+HjI4QIGqDbjd7PyOTuYzNPPXf4mvWT65aNfOTHP/i3X737Y3/6X6/bfkM9iAcPvfTkE4/PzUz//E996KxVYxy1jvXEaEc1Nr1cvovKkBExSIgJkSxmWpFz7YxhNjXlzrhq9Y5r1kVc8K3vzHz8c3d+Z9fTB2b6lI9UlCs8IKgAVOkVmCRJkiTJoo3XNRUDbqOZhGIl6aBNvXNXZ2973S23XHn+pRumtJwx16lCGapqtNVxRABckQ+7gKiB3ferOKTCuMtbqGtQb9563qgAAF+RxmxcRlcqWtD65T+S53m7yAmAEGKFOkJ7yFuC3Pkc5oXcoRMz/Si1d1ATBzODE2KmuuyIXnL+xjGHEcQ46LLL4FpmiPMn8pGlGeS6Ky/527sectlIgFqz9Y8cINHo2Hyc6aHOIQxUVZZlQVEwtl+x9akvfLtfD4I5iFOosq9DkLzoV1XeatcRkZjIYAEsbDqe2Y4rz2vXg8IXp7eBEpFR0PjtR1585sCRKCNgH6PBDEIcBpecd8kZkzhrxeTDc94G0zlrzargitp+rPXorr3bNy0p+/Nrlo5/8L07lo8Vf/nxj2VZRsQbNmz40P/03g2rxqanuysmO82VZH71e6SMXt4/prkhAqoSzBAPxEy5jFJH3HjR+Latt31754uf/MLdD+858NJMSa1xl3fKCLIeLG1/TJIkSZJkkcZrU4JGj8EIl5Mtvu7CdTuu2HjZuWeun8pZKwkn4C2glzsm55v+HrFWcR7EIDJiW+jb/M/XRUGAE09oE4mRNwCW1+a6Oj4bRtUYVLPFptsISOYH2ldXAZkUkAzwCH1wEckbKARExr7jvVJacAWMvPZiMHUtQuUorl2+ZOvZy12MsK44AyksErPkZrEkaV9y/uR4y893a4VTI7CABRAYprvloRODTZNFQRFEYihgUHrnrds+fee3unO9ygpkrFGr2qg1GiJR3ioR48k5eJKWYLSDqvTov+7ijddeuLGTB4Q54VY/ijgiRcYy1w+fu/O+432ULqNixGoloUKoZdXbdlw4Dly6cfnfPHMSMeS+9hnNw0Hy42X/oV0v6A9d7p0EQ1Dc9sbr3rxj+3y322q1HHPmQIYVkx2BsW9uruhV75IEIIAsAhjOBhKBACAzAsi7wRLMwvsIX3D29itX37LtR3bvn777/mfvvHfPoaOzJ3uDuawWpK2NSZIkSZIs0njd4f4ymTnvjKkPv/O2y85dubKt45ki9oEKIopxBQn6CyPRGSSSAWCDKNC8yT9/DiQAwDcT0g1mlJGQoZmhnolk5kSlBkC1WCAyA4G85aMDbvUBcIuBSMhpSimviAGIdwGY6VtFOchBg4t9mKud02rAREuXjLcLOF7oyE00vFHg6FhzwkiB8dHOgfk5Zm8gIxquvBL6FR+fmzMuECPIsXJOpFStGi9+5Wd/9Df+05/XA+vWA7ZMYSw+qjUZFJ0OEGLZg0M776/N+cM/+s7JNlDPw3sizcQZQYmjZXuP2RPPH6ykHeGMPULf2FB3V4zl2zaOjQCXnbsSnz0gFNg0GoEJxv3IO3ft23usv25J4QmjAjHKGZ3xTnPwPBybuZCov4dsDcAjDJ8IC88iAzet+OKwdXdwcIiBoR4BkLZk7VUjl77nsp9772UHp/Fnf/n5P7/3GXvlnyCSJEmSJEkWT7xeOSY/9Z433HbTlvXjGCFkVqGchy9AWU9djwDCFMRANKyxpmZKXxOqvr9djtuAU0BBVGdUm+VQhqozbcVBO/QH3CYKDDWQDcdASqCsBoQghgDk3KqBCPDCsZV1NDBIgEBQhoKGJ+R97nIABGKoviJiGgjIgCzLYEYGkJKREYMUxho1VqUBsAjLm18YBr0s89dfsuqabVsP3/PkAEIMjQo2Q4TPUJa+ldVVgJFjLnovXX7xheeuzaE11ACGacboR4hgei4++8L+mfm+SUvVIShCQB49wrpVK8YEGbBp7bIWlaq1CiolMGARjo/MDh7be2T10vVQ9a8s/CADAzxM1MO7he8pYQ+LOpo/V7ABcaGUpXkmkLagGSyCDRZARqhH234Qq5n5etlE5+c+/Obz3oKl5dH0IkySJEmSZDE5HbZIBwde2P3EE7tmu7EGBupiPj5Aaza4imGEEojIFZkhMziYgzXDzIep7PvYAyLTEtGgCiuBmqAwwCrRfqG9dpz3VhnIwNYMPwGDWF82KJCAADSTXTIgg3nA0UIoxMI/NiMig5QqlaImBnmQgHj46JiYUWyW5w2qBoBgTUPAZoK6VzhRQg0ywKkBgDjL0XNRf/Z9r9+8ZnWc73kCWVAdgCpyEd7qqo+6ykQwCGfg0I/eejEbSnNoTVhtFgPFUAiqCO7IXfc/GZSNHZhhBo0O5hEuPPfMHOCItUvGL1s/0aIymtSRQAYtKYQ5y//sKzuPVnDMru42f2Forl8zcZ6aOT8GQAD5pxT4EEC2MCfo1OZWRpOyBZQhZtAMKhat1hiEeaQzF/WRfc/f9+DDgzqtXidJkiRJsqicXr1+cbb+xN3f+csvf2v96qUXnLPhJ354x4aVE0ty5ECM4FonCz4Vx4cx1UAAkfJw2VIXBpz/s5GCCUYgX8EZu9w1++U0EowAEEiUmmzdrL2qs5ABuUEsGsmpgTaiJRAK7kyOZMysxiAfOTc1aDSzCDk60z06h6UTyCl3PGzgTQDIGbsamFf0qsr5LFhzhmowA8ww4mXJeNs1PyASDd35ODrqQz076qfOmHJv23HFI8/sj4M+IBDAifWnqdVGGYs8C/1e22U/d/u1V21eUypKkFCWFxm0jzBgbpvxQLDz8T2S5ZUBRIAid4jzrPXWTWs8IFEzZ+++cdveZ/ccVgELzAiV9QehNfaVh/c+eai7dl2HYh++M0zG9vcGl/9TLlwzPGjh/urvt4wxREEgEBArZJk3+G7QvvHhefvbux5+4IndOx9/+sh869ZffWd6ESZJkiRJsjjj9cCN9SbWs4XnBoNnHtj74DN/+mO377j5onUXr261yUCzqGP0U6eXK4dBqqnhMILJ8Kvfh3it5JgAQuC835RDCxw4UF6Kr0QiCdAE3YWkjyhWO8BrBQSYB+DAgMIGsAhy452MmVUVYCUHjggRpkZ8YnZ2Zh5hAhEkYKLhKjWUzHFlmJ1Hv1dCuNnO1yx9E1QJrSybHB1hBCUjIBrAAkBj5X20krdt3bBx3fpn9u9njgY2GFAj1mYh85n26YrLrnjz9rECqszRMF/BZZCmMtpUhB94dObkbDeyi0ZwhBjhHFVaZH7t6pUCMBlifdVFZ7W9aAmwkMUMFjOJJPPRPbv/MNZtgD9dBgIynFrNPx2M/94X/jH8in9nGNaGmAERZpHIKAOATCs4A+aV7n384Me+dO/XHnrm5AAxX+FcXYWYXoRJkiRJkizOeA14rViDBBlB1t470/+tP/r0X00VV28+88KzV1988YaNS2Pum7oQOFK2AA1NfTSYFRyJmlLcU4H3ZQUDxs3uR7NIHq+sP6DT74ed6Cq4XAwWzEjIMQCrFarm1bKaSCUA0agmGMiBSmDQFHMo9ckqICMrFo7CKUkALVsy2gknI/t5y2puOQTogJlAMjvffeCRZy5eu7HpModYkzMxVW4NAojw3DMvdedmxE9VxKYOkiEqhKFY0zm5dCKvUZsWGUMQszYswOdLq7oaLfzFK8P7d1z0O392ICpprAO1VTgv50gtlLS8pT/3tgtXrj5exy7JqBFIEAFW1LWB6pPs/vrL98+GkYG0AjEBphUEbGHDhg2jS8a7ABHUeGQZJpavCbu7kreNK6WeZE4H6nnsnof233bl2lyKieFVj9AIA0iM2KzZymkwhTbL0tQU2EdqLqgxIiESAhANY7DhXQ2ZNtXViAHMIDJoBekhEHC8p4/s2vv4rn07H9v7+LNHZ8qs4inLMrZM7biISy/CJEmSJEkWZ7wmjVSX1uQpICD3rWV7Tg52fWO3fOOJVcuWrFm5/Offvf38c1as6YCD5fXAoebMa1lyVsB1VDmaZjLsItIkZjtdOdCkbrVhLjudsF8WtfVlnTsUFryxI2cAQ6GlshC8kQEBptJ0DbGmSqXpYUJgR4amKfXCr82MSYENZ6xexv2T1bES4/XYKh3MkpEwA1bWuOub97/l6o2uhSUZO/FkKrDKtQdVPNbH5z73FWGan57msZXKOThDqEAZJG5eiakWRWTMWR1jIQYoJDMU3osCE4xLN02pcxokhgrcRlRGjzLpVvWaCVywikEqQq65GxAwQMIu+NoXzx/o3ffkswPpKBfGACIkImrQ+NJ071f/t49TmHWiRZtn21P7T/Tb2YRJux+PaWbOajHKa/fU7hcPSDbB2YhBCGS28FALQAtlPc0XI0CAB7HR8I4HzV0UhlXoiKBmQ2NdghRCMIMv1FCqseR92HcOV9/69s4v373zyeeOVNSifLK2JZo5NiEo2UBPPyuSJEmSJEkWXbz+h/q9gRNkrQ7F+vjJ2ZmZ2V/77Ue2X3P5299w46Wbxn1rTAGtB67dMjXT4DjzMFhFSkIgdnY6OZPBAUokBB12Sv7H60gITdnJMHEvfJWaomwjBgRGpBmIiHKjFpQ5thmg0AFsoR2GwQykYhIJy6fGz1i94uhzh30xRrkLXTMmI7H/t707j7Hrvu4D/j3n9/vde9+bjbsWmqL2jZFkyZItyLZiK5bXRHKctI1jt0mL1EV3FAjQf1v0nxYoihoN6gRNWiOOY8lxHFuWFVuiYlk7JVHUQlILSUlcxG3E4Sxv3nv33t/vnP5x75sZSmriykVqjc8HhDB8Gs68bYDvPXN+56gk4kNHjx84dOiSa88j+HJxWJbl2MTkfITL3XNPHXzxwMFKAlwmKnCAVqDaI5LqhVvfw8BiHxu6SLHCWyqywn7o8trllToIweWAlJoTOzgeOpQMSM7kHUHbo4cCqTn3vf7w4OuHpmdPklsLBohBADMUyLrTc/H40VcH/dkQiL30+YXgt4DXDqsSlLKsqMtFp1FSOj196tCB0+svWStASmg7xenthoRwAikgiiDw7XxCwClDc2gOBbmYylJVfFEABMKgFnHZMIE9js2me3785A8ffe7Q0RMzi7GmiUQhiRNmKJQSAIKQRWtjjDHGrOp43XYbjzIxubwrsaxFiLwSR5UTuuYvHn3xvide2nbh2R+78dqL3rP2vZe+Z30gVVCKnQwpxuAJlKCCVKMdv8FKTuAELEDejExuUrSODiY2UXjp6OSKSN20dzh4IAm4+TOatsdQAjwkkCinDgsoomlsiBlYm16KBMDDTeb6q5+65cD/+Ma01mnQU1IIlFwtmhcTx2fnvnn3Exsn1121dYyzcVeML6iUAY888ep/+sofz5Sul3K/ZmMsEzQ5qToY0uJCt8g+/P6bAtDxQoIi8+2FARFGU+oEqF1I7MGjxTvEiRjMIF+zlg6QcZALjHZXjZZIQ7gi73QfeXbPMCByBa3BDPagAPikfi55zrqcb07BD1KV+yPQ7qCs4QKyouovcvCq2il8b2H2nru/f/m/+CIClKFgUho1z4xefmVAargIJRBBHCKDWZmWRu61DfbR5SGKDhMlcoOYUsiOnEr7jhy/96Fnd+3eNzMvsz1UscOdcckKAQsRVMBJkYCkSC6S/QQaY4wxZhXHa9DKX9UTUkpQEgrOOeeIgLmZ035qqg7Fj1449cieu8dzXHLOmi99/vb3bdt8VteXgHN5k72gCVpDmmOAngAmN8pmacUcPwZRM4ACbbIfjewY5bh2ojY5kFciISfkwAJUokNqRi+zh9bgoNyudYdDBXhCpgQINDL8hA+f+sUrnnju6rue2DfozaAYQ+TEAQmpGIsRf/n483v3vvDZj99860dvHpugN07V2x969Ic/fuxYL8ynkIo1qBkhIJU+DUJ9al2I771y69WXXsSCqYwhNTMgK88HEgAHzbV0OoQAWkJyKAXtk4RKQ1AN0r4W3I4laTrLIchmou7Y83LsTKSBwAmIQArSphlDJa9rQIDokU2k6gg7IVdrSpAE31GSxBFZplXx4OPPffDmw1uu2+IJo8nl8qarKygEIcI5IAMchDShPc7pMBqbnbgYxkje18BMhekF/4d3/OA72x+tXadYe+4b83mcT86PZ92uBFfKaO8QJVACEqj5mtZ4bYwxxphVHa+Xy5ht0zTDOwBJdVALE4WzN9e93vxAKawbpOFCTLOHBnv+4x+dvaZz/WVbb7npvddu27p+Is+d75ILcKw1EKEKRAI7ctRWrAEIqNmRyKC0omC9PEsbo9NzsrzyZHQ7CShFF1lFmMCsVCYfExD9gCFCWURod6Ro06udtNb13exf/cNffuHwV1+eLhfjUATgAFBZO7jxOOaP1gt/9P1H/vS+J9i5QZX6g37yXcqmkgb4ccAj1YBkWo5z9Yvv2/ZPfuu2rlPHUg76RZFVi4tZp7N0L9tLFU1FqopUpigSy8RZBLpxQJpiTJ2EToK49hESBCqAUz/eQ7j7x08fmqEKU3CAVO3cEVVodPUCx4WcvTifVCRyV2JM8y64SL4UkM81xuTzmViHYm0Z3R/fs+vWK96TdYkBL81WnTMSNhE5RSbwgNPm5ahAEaTCTuAifIJbBBaTO/Dq8Yd3vvjA47uPTM/Olr7v19fIZ2cj3ISb8iwUieqyAgGOR406eNtRfsYYY4wxqy9ej7IgBMraJFOMmn3hBYT+PJwHkcLDTQp0UeuBjC3Ml4cf3//9x/ZsnOx+9jO33vqR6y7ZRDl8QT6X6F2bkEkTq45W/QEiSkTLFfPmVh71iEizG7D5IwLnXEpIdcnSTM/rqtZKEeRAQLkgPgwRM6oUqYYC4cxrB80cFLhoU/HF2z/6H7781cyvH+brkCLIQQOcqxIq4oB6tqZUIymHfKKG82MbEBmLQ6ztYvaNvEPl6ZmrrtnyO1/43CWbC48aQNHJoZJ1u+2TBmrm6hGI1HvXZeSeUMbKFTkpEDkvxgqXxXKRCSU1r4c6CIOUfF/DPHDH3Ttmqwm4qSwrqukjmBwDp0Bl7M9tGstzGjCiUkosNWNMhALPxhO95JkmhTrgHKTR+SgZ3OSDe2YOHj7UuWjrlEedJGiNbPk9UEvyUK/sh+2GmTbQQyXki3AlXAROVvH5g+6bf/atJ3Y+o67Tr6lMjHw8UqYIQABItVLUokSOlFYshRQQOdamU8Sm8hljjDFmlcdrHnULCCmURgM/Rv0aXlNSTcyAjmI3C9NQswRfopKS/uDOe7725z/4e7/ysS/95vvXMBL5DkHKErHMMk/eg4KIAGBuquTNDm5dke/fPE5CFaoKSZnjybHOWBFK7dY1U0qMCi6Deje+qci6Dh7IIuoBNFv5yNoFKCICz/joDZc8/ZEb7n3y5Sznfl1FykAJRKAcSWJzepIYnI11s9lTM/H0PCbXYs0UerPIgP7sunH/iV+6+bKtxds8qcszUZRBTWPEYur0U9Grao0Zx4AsFz+YHSAWE5pni6npmBFp5uARJYRasWN379j0osY1KMZjBHg8+E7dP+n9YPO6sd/9x184u0NeS+FaWCJLVzYsVMPX5xe2P7rrgV0Hq7JE6ALN9YqDBqg/Pn3qFy7bqkDIQjPaG5CkpEIESkhQ5bwZ25cgERQkG5+N1PdIwGN7Tt7x7XsefenU3HwvhElFVjvnO3kVoe3bKUIJqEAVtwscXdMlzyAoWBhgBoQtXhtjjDFm9cZrbbo2lGh0fo00Ac35tyYlMmsCAVqn5vf7yiACBcDV7GqkqIk5LNbxK39+/1/c+9BlF2y++b0X3njVhVecv2E8zxdr+CTsmJgBJEmANnPx0AY9OnOvSds/wATvgLLkjNPi6f7MMe2s5zhWiGcIsa9cFmIazCQHxJizyz3xisl83GwZVFDOIGDzBP+bf/DpteNj33v4eV0cVvnaSgooMRM0ohkfSAyV+ZMn8/HJpIr+GyIRqd/hdPHG4p9+/rc+8YHzEVGccYXCo3vfXpGoKkMjUx8k2TgocciECtRIoVsOa8rGKnY9gUK4LdhrhI/AfIk7vnXX7EI/C5Nl6tMwZhm7spdjOInezduu+bUPrOkqApKSJNIIzTRfiGODsN7p3JM7d+XFmn41SC4CQ0igNAF1D+54/qMfvK4GXFLvVDU1k/rIgcFAUJkFVYldQs7Z2EDd8Tl66sXXHnjq6AuvHH350MlBRcOxCemMRx+qqlbRWrPRiyisQlCiElQDgDoHB23m/jlSbnbgKOxcozHGGGNWdbxu+hmaSEjtFhgoqDmnp0ogJAoKkBIhapuGeeURvrqqAdcdnwKt3X/qjVdOH3r8haMT3/yrD157+edv+/gvXNIdd9wByhpMyL0joKyGnSwjCK0oYI+ytSwnbU2g5JByVGMupTTrMBiTOYdUIu9Tl6tBVyZzRWjGXCgyXqqHuyb4VmWlVGZZ7h0mNhX/7kufeN8VF9/53Xt2H3qjT2O9SuqUvPfETimL7JK6ItN6/ljhmbXqctxy1vgFm8/+0hc+ed1F63MgA2JMTYc62qJ7k7Bl9KwoAKfIUQeZ5arqeCzGgcLlOo8s1DIbpFw/gQDi9vWgBFbg0JHje/c+O9kZ1zjD/QXSMJF3Z2ePr1+Lc8bSb376pklCd/TMKFADmcAF7YA+ceMlv/+V3uvTr02Or6sxAPUoZS7WkM5jTzw9s/hbm8cB50CJAJAyqBKFJCIF8sQ81Iy5czrhzrue/PYPdpyc1/kq79cQ6a7bdO78zH5EiYWnrAsnSKNOelWixKoKCDko06j/venP0eYDJZt4bYwxxpjVHq+bhK0JAENI24oykQpY4QCNlDfBkaCkkRXSxiRWkBJlRRZj3e/1uOjy1Eap6tNSDZFvf2rfnpcPXnP5hZ//3C2XbxhbMwkPJKCuUyfLV/SHoD3suOI+YWkrjaO6HGaUNkyNxcGcT8MxXmCo4w5hQlCtyYpqQYpMwS4QHCLaKRuuaXnxmWMi0ehUA5MKPnPTRddf+S//5O4ffe272zWhGF8zKEtJGqlkzRJnEyTUoQ7VZW9u61kTt/3idbd8+IZLzu2MASzqOXkPhcPKGRwAg7XpMcdCugAAE0tJREFUYgcI4uLAL7y+3s966o0TdUOhoHxwouB8cbE37nVw9ER23lkEbv5Js+Tl1deOxHLO5xrq5IiLbKoThIpBV+sN42PnbRznCKCCKpSVScjJEFSUcMNzO5NXbj2rLodRFpXmkeZcCj4CMhYzHD8+venijT5F7zTW0WUBQIwxz4IDZkpHrjtT4c57djz45HMHjs7PDGih5GIsz8fz/sLi9PH9Y2u7zKEWHZYVAHi3fA5ViUgFXtS1k0iadA1SbtrpRZmB0atijDHGGLOKkGpbRPzN//bQNx5+FYiswoik0tQglViJEhxASs2a8ZoluuYzVZWgYCUoHCT5LAh8WQO+Cw6AIA5cWhxDP2g5lfPHLsivuWbbB27YdtZZG6e6maa68MEhubaoSVBEZq81NCplFTko/GDWZaoIh4fF7lODPmQMg64OWKmkok+dVNcXdtw153RRD1W9ujEOQyiDfAK3HeWigaBSkdacKrgMrqjUzwGHZuW149MvHzx+6lT/xKnFmYVhgkfW3ZDTxjW4dMv688/ZcMV569cXLqh4RM/NfI8ERfQTb35aR6czqRlpVx2rOXvoMAPISHri8izk1aI6Pyt+U4g3nJ1A50IVSCBRzkrG0YXhgenTYA+gEslcPkzwmpyWZ41lWzaumWJySQAGu8QoCd0BkA1L1+sL7z+WZnuOQgEeOup7dSF2KWWnMHPxlnPO6nKRqtwlEQFnCT4qVGRu9vQT+6bv3dl7eOczRxeGQ+EhOfUhUbPNsWYWJen08wSKYHahZseqwtSOeNEIJGgGZCCgXfSo7bwXLP+KwsX47X/76duuP99+Do0xxhizCuP1F778wDceeeVv4VtqNWTSdWPhgi2b/u5nPnzbh9Y7YAroABkkoI6x7PvJZnBFPYyF0+CbjgJpp44oKbhdfo43nYWU5Y/5/3r029KzsfwE0c9Ki3BaUSBve06ac5Bao53lp5GmqG39bteZKyEqKfmIdk7HRHUc5FBrCpMxFD1gAJTACyfxnR88+8TTz758+HTlJv4WHhHr0OK1McYYY1aZ/w97PfLxSamHMwtz87tnZo4dvPfu8X/+j/7+FVuyszqoExUu9z7nqBANGeeFI01S1+xc20JNXv+6xMur9cjc0sDw5YuBZkYJeaiiraa3lxvN/wapJvHOJ0iMos4HgiZPeQc+UwpDoFTsO4EHd7zwvfsfOvD6tLAnP2F90cYYY4wx75p4XdYKeC6mSKsTveHcvmNf+t1/f+l5m2667sqb3nfptku3dnOcQxV5QkyiQs6T88peQDXa5dxBka2ImQq8KVXrqltbQqqurV8TiBUQsCyvlAdIR/3PSmgaV5SZJFVQGvNZHeuyqlO+flhWynTk1MKjz+578KmXnj9w9NTCYCAe+VRUVIls5YsxxhhjzLsmXiPLUZWSUqm+lHwxSTcb238K++7ZeccPnrzqyiu2bt36r2855/zzzlFCinUnLG+HcYC8dePf6FykrmgSeWfx+menFeRt7tvy4yNoe0+bhmht+0aooAQoNdt4mk+IiUNItZTDuigK78P+Go8+t/DkU888+NiTJ2Z7rru25nyAMFRCzOA8eOWuH2OMMcYY8zMer6shmOEKIqUYEbPKuemqzt3YfIr3P3s0PH98x6OLV1560bbLt9x0zeUXbQmFoEPICAERmqARYJAH0agPmYja0HnG4OxVhdqjn22uJmqHKbaTRgQgRLQjpUngBCSeklLyONWvnt/1wv79r93x/OC1gwcHZQ3XScV4HUko4xBc8O20b0qQaD8bxhhjjDHvkniNuqm4qqqyd3lXyaWq31cPytl7ZNnOxf5zzy3w009P/unDt37gyi9+5v3XnLdmwmHcgbSE1KDQ9hzTqM7arN5ui7a8PNBv9eB2bU1TnNY0ytrslh4paTPmJcHVQAVUwMwivrd9z11/uf3oiRkROZZtEen4bCpKSgIXggK1MqQ5OSo2kdoYY4wx5t0Urwmpzb4EQFKsAIbPAAZIQMOqRjZepxpwMyl9/6GnX9iz+7abr/3I+6++5vz1hYTcBRC4aY9QBUNjIucAQBNEQARmUL6aXqoEgNDu/qlrNEOlm+OM1Dx2Ve8TeChMjAFwdAEvvbp4593bH9314iD5GmvI+4QARq1Q9sSQdsB5asviyoDYRkVjjDHGmHdNvPYSMaoyKxzAQs0ycAcAbU+xAAJNifwiT7x0eviV7+34+n1PXrrl7A+9/7KrLrvkmgvXrfeQpA4awMpMIg6JmjUyqYYQwqqK182kPadggB03BexR9K4BggsL8Ak4/EZ/74HXtu/Yv/vV6deOnz41JO1sQtZJlcB5Sr2lL4lm786KvwJJV95mjDHGGGN+xuM1QduJckBzJM8phBSIS+0cIS4qMQABJw595P2UTi6mwwfTo8derqrdl62JX7rtpk/ectWYp7LGmHMd5xQhNIf92C1Hz9UiCZRHrdfsgZQqUnLqfXIkhAQ8dwJf+8Z3Hnrs6Yrzueje6KMzuT52c3CGUuEzdLq0OLv0Nfnt2kAUDIvXxhhjjDHvlngtTSdDm+SWWqeFAKV2cnOQSsAJHkQKhhB8B86VdSyHNZw/ML3wX7767YefO/Drt39m2yWheRipkpx0PAQiQFdbQGRqM29dJ6gCEJdVysMIznC6wre/99ifbX/m5Bszi1Vew1cun9q4ce6NGQQgdwgEVKgTr1jfLoR2C80Z8doYY4wxxrx74nVEMYpwTd9wc5ZOVgyeQ8kdBSk5gQP5UTlVQAkUPaUK+cFq4shjL93/9L7Nm9Z8+NpLf+mmKy8/d+2mMd8DtKJulvnV9lIJAFUVEgpBgF7Ug6d6D+7at/3J/a+8Pj09u9iXKeWzqeAErkWrXunWrk91idgjFk9CSQUM0GiOIelywl4K2UQWsY0xxhhj3i3xGhwAQAUkozHWTe/10j4URF7TfGob9zwISeuBlzLTWsq6ct3EE4w4p2nh8Myrr/zwj7/2Jzduu+jzt9/6gWuv2rw2my/TutytppeKkAAhkHOuFOw/fPxPv3vf/U+9cHjRzWIihvHk12NYIOSoawAIjOFiGgzYaZ5J0ApxGGNdhbWAKi01hjCIRv8F0IwQsXxtjDHGGPMuidckZfvRcoTjtyyKqc/4N6n5XB/Jx3apjBJI4AfJw0316VwOF99/pH7yD586b/Ohz/3KzZ+8ef0A6ABe0dXkMUQqEWtkY+BQS0iOm4KtLq9laRfWeKhDBCI0RRp/mwsEKCHRcg3+bzpDqQKCgOOKbxSgrBWkhJTQSrPNbc1YK2gCJUiCc0gxpuTz7qL42uWRsOf16ut3P/bYcy8fOLEw5As15O3kkETkBojDtgwdm5eXVGkY8yFy0ASWVvTo0lO99HF7tNF+Kowxxhhj3k3x+v+RJhK3axyVQAol6g37L+7b/3u//9rX/qT7gYvXffjGq2+6+uKzJ2hMg2ePTFlFBQR1ClXxjKY9Bctd4E3mdgARPI++2Zu21YwWufxk2yE1QiOT9/AgjoACCQTKwI4oJ6gmJVKVSFCwA3lxVAoELIF6A+x99ciOPcf2vHRg10sHX5+roytSNqnKUGlasa3kbIwxxhhj8fqniNeUSJsRcgwgOSJlDgVTWKzL3szpe3ct3PXws+vHwu2/dNMXP3vr1g3wipzaUrkKqnKQdXwzKWOUnZu+ZCdgBSstV3vPTK80qnTLT3pvVYDIpFAXyCcgAQJS8iAPwA8WOMvIOSVXCfUGiXMXHSLw42dOfv3Ou57Zd+R06WKiMLFGJruDSlQA56CJVAjCKokye08bY4wxxli8fkfxuilgE0MFxCGEuop1WRGiQ1JFPyLPNrxRl9/6q6f3vvL6ezZO/bPf/tXz1iIOQXW1biIrihwqUGnr0KoAgTwRAN/cGpoArdzG7zfPI2H9SYbYkW8XLjZ/0+TJ0agPo6mBKwHsh3UcJoSO566bqXD/48cf2/n8w7v2HDs1z90NddatyrqMhBpgBx+ABFWHyJpYk8VrY4wxxhiL1+8wXhNUSYAEYqhWVQQx5R1mJYmMJNma/mAwoE6vTidePJW9dOKR3V++/vLzrr1i801XX4I8K7wL5ByJh5DWgAACUbAyubZdpB3wJ6Pa9fKEDR39z78xXlfkajgPBIChkBpaO8ARa1sm556bYCBm7tRC3Pnkq3sPnHzwqRf2Hj7Vq6j2Y1KsUWGpAZchZIix/caaCEoqrOI02hvaGGOMMcbi9TtCUFKoUjNyhAjEYFJwSnVSwHkMK7hMQx6Hw+jHpJPtmz999MnX7nl096S7+9YP3fAbn/3wZeevCXA5XJeC0witQQIVQnTkeHnBCrV9INqMs2sPV/6Ezc4RKAEFXLsLXqBNAzYT+WaedS9gfoi7tz/z53ff99rR00PxKZtMYUq7nXqYwDkKj2EPKYKpbVRRgQq1RXcInL2hjTHGGGMsXr8julxFJoU2S9al6cT2zSQNj1pEpAZ8BvJVpXBTc1o63+3L4I4H996z44WLt559xUUXfPT6rddeft7a4MfYBRKSSKpgUYnKGRTc9IU0hwiZl/ZO/jXxWqRtyyaiHOqhrOo0jZJxKMmXyrXSweO951985b4Dvad3PXv8xCl1eenXqfroiiQOVYJjIPGw7zAAs6ZKiJuRIGhnGbJosE2LxhhjjDEWr99xuiYQQ2mptgyFYhS5lUAIWidIVBK4tuRMTuGik0gFIc0vzM68Mrdvet+37n1o67ruLR+64e988vrzN+a5cwXggJjqYUIWEAhQIhF2AK3cTv5/zNaqysxEBMBVC45LwIEycKg0m00UM+w8iL/80VPfve/B2UEcUiGiRefsBCeOQpHH/pAAQFgTgEwHQQdNM4mQS8QCFnIKEgTl9krDGGOMMcZYvH4HGGibMwhoTzoq64qThs1EEFYRxPYE5NIQPfIKzqY2VrF/ZHo+d8Xri/xn9z7++M7nf+OXP/bLH7l40qPfx0QeyEGACDgGs4emvzHGigjzGdP6BMIaoQwidfkicCLiP//B9m//aGcM4ynfWHddQSnGNExAVSFkHg5ghRCUkJpJ20sXF4Awmoo9AF6xeVHsPW2MMcYYY/H6HaCm4RgKUqV28LOIQImUAKWaMgUITCqQIaGZ4rfU1EGxjgBzZ6KGHi+FNRw/Uu3+g+/8z+9MfOjaK66+bNM1l11w9to8YzhFxuCYAkXnHVRBIDC9XdCmtqSOuq6dcwBKjLHr9ip+/pUTew+9+NCzh368a9+c5FW+IQm0V6IYqwZ9OB+yXIpMJJWDCjRqMAcUUlOoKWB5FQ4BpO35S1hniDHGGGOMxeufRlO91qYBmUal7KYPOwGAJu5CFaidCmtNCoYKAUpKpHBSD5XU5Z1EedNxEZn6MuifHLzygx3FD+uz1oz/9qeuu/GGqy99z2QC2DnHALRdRAPg7U4TNtXrpjmEmUVkWtK9u9Kd37n7xUMnF4ZxfigaJkKeM1HgxD6lOJPlxaCK9UIFH+AzNB3fTFASIgUDXilfMUPwTavL1dbKGGOMMcZYvP4pKK+MmKxQiDKwNFmDmp2OrJpI4ZBIxSmEWJQUGjIXJdXDEnmGvIsIQECdioFy2K+GMc5/+b//3sNXbfv12z9z/TVXnDuVz83PTU1O/vX3i0YAlGV5+PDh//Xgga89duTkzLyGbpUyHu9ojHUSDHrByXjGZX9OwqaMHBdZgosAUgJ7oClWk6IZnh0AgWoz3qRdTWOMMcYYY34G4zWhZh2+e7L1GR8qQVZ0RzRdIEgzS7ckapaQryw2S1KA2WWA9jDsoWk3IQCoswJZcQrorbvlroPl9//rj9ZN7vjg+y6/8cq1V2+7/OL1xdoMPlWBhgzVeo44g89rFEMKJfORWXn16Ikde4/c/8ju109ML9RhQDlcDkmOgbrnmvudZwLMC9DZCFUgAhFNSdy9NTn3gN5qevOxRrWmFmOMMcas1nitHMQXP1cPXlXfetObbogJ7ArvsuOL9fceeOq+B4Y6+PqnP3LDFz73iWsvnupQViVM5uMJiEANHJnDPQ/suufHTxw5cXpmEMuUIXjxnaRn/qKA3hwriX7ugqZbeJ3FVuEYY4wxZpXGa5boUvlzHq+XmjqW47VjERFS7xw4xJTWbTrnrx7Z+cyuZ27/+M2/9tlPbl7XlpQXInbuPnbHX9zz2K69vegrdfnkxk63W8WUkniqz/jWohavp3INbP3ixhhjjFlVaCli/v72l3bsn/75evD05iKyLo/OHslCjAmSiOBJWFMqq3FPHrWL5Vkb1qxbO3X9e7cNhuWL+w7sfelApU59t4JP6oQ5Kiua+ddvypFvjpXy89dEPS4Lv/Op911zwSb7OTTGGGPMKozXQ6D+uX863jp9I42m3iWgjpCEiRyqyKhdmK4R7BAF3rXN0nH0dWodhfi3TBixjmMAJTCuKOy5MMYYY8yqjNfQup1oZ85I3P1m3SPgFA5gKFSJmx3s7QRtUWluIgAgbo5bKi3FaFkxy8+0hlyEtx1taIwxxhizGuK1McYYY4wx5qfD9hQYY4wxxhhj8doYY4wxxhiL18YYY4wxxli8NsYYY4wxxli8NsYYY4wxxhhjjDHGGPMu9L8BfIuW1a2+i1gAAAAASUVORK5CYII="/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">39<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 ha y16a ff2 fs0 fc0 sc0 ls8 ws0">6.<span class="ff6 ls0"> <span class="_ _10"></span><span class="ff3">ZARZĄDZANIE <span class="_ _0"></span>RYZYKIEM<span class="ff2"> </span></span></span></div><div class="t m0 xd hb y51a ff2 fs6 fc0 sc0 ls9 ws0">6.1.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff2">PODSTAWOWE ROD<span class="_ _0"></span>ZAJE RYZYKA  </span></span></div><div class="t m0 x6 hc y5e9 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y5ea ff1 fs3 fc0 sc0 ls0 ws0">Do podstawowych <span class="_ _2"></span><span class="ff2">ryzyk finansowych<span class="_ _2"></span></span> <span class="ff4">należy zaliczy<span class="_ _2"></span>ć:</span> </div><div class="t m0 xd hc y144 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">ryzyko waluto<span class="_ _2"></span>we, </span></span></div><div class="t m0 xd hc y5eb ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">ryzyko s<span class="_ _2"></span>topy procentowej, </span></span></div><div class="t m0 xd hc y4dd ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">ryzyko u<span class="_ _2"></span>traty płynności.<span class="ff1"> </span></span></span></div><div class="t m0 x6 hc y5ec ff4 fs3 fc0 sc0 ls0 ws0">Charakterystyka<span class="_ _2"></span> ryzyk finansowych został<span class="_ _2"></span>a zawarta w punkcie<span class="_ _2"></span><span class="ff1"> 6.2. </span></div><div class="t m0 x6 hc y5ed ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y5ee ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y5ef ff1 fs3 fc0 sc0 ls0 ws0">Do podstawowych <span class="_ _2"></span><span class="ff2">ryzyk niefinansowych<span class="_ _2"></span></span> <span class="ff4">należy zaliczy<span class="_ _2"></span>ć:</span> </div><div class="t m0 xd hc y5f0 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">ryzyko <span class="_ _2"></span>zmian <span class="_ _2"></span>w <span class="_ _2"></span>s<span class="_ _2"></span>ytuacji <span class="_ _2"></span>makroekonomicznej, <span class="_ _2"></span>w <span class="_ _2"></span>tym <span class="_ _2"></span>szczególnie <span class="_ _2"></span>zmian<span class="_ _2"></span>y <span class="_ _e"></span><span class="ff1">tempa <span class="_ _2"></span>wzrostu<span class="_ _2"></span> PKB, <span class="_ _2"></span>p<span class="_ _2"></span>oziomu <span class="_ _2"></span>inflacji, </span></span></span></div><div class="t m0 x34 hc y5f1 ff4 fs3 fc0 sc0 ls0 ws0">sytuacja <span class="_ _9"> </span>w <span class="_ _9"> </span>segmentach <span class="_ _9"> </span>prze<span class="_ _2"></span>mysłowym, <span class="_ _9"> </span>motoryzacyjny<span class="_ _2"></span>m, <span class="_ _7"> </span>dom <span class="_ _9"> </span>i <span class="_ _9"> </span>ogród, <span class="_ _9"> </span>b<span class="_ _2"></span>udownictwa <span class="_ _9"> </span>infrastru<span class="_ _2"></span>kturalnego <span class="_ _9"> </span>i </div><div class="t m0 x34 hc y5f2 ff4 fs3 fc0 sc0 ls0 ws0">mieszkaniowego, <span class="_ _34"> </span>bud<span class="_ _2"></span>owlano‐montażowym, <span class="_ _34"> </span>poziom <span class="_ _34"> </span>in<span class="_ _2"></span>westycji <span class="_ _34"> </span>w <span class="_ _34"> </span>przedsiębiorstw<span class="_ _2"></span>ach, <span class="_ _34"> </span>polityka <span class="_ _34"> </span>stóp </div><div class="t m0 x34 hc y5f3 ff4 fs3 fc0 sc0 ls0 ws0">procentowych, sy<span class="_ _2"></span>tuacja budżetowa, czy s<span class="_ _2"></span>ytuacja doch<span class="_ _2"></span>odowa społeczeństwa,<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc y325 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">ryzyko ko<span class="_ _2"></span>nkurencji, </span></span></div><div class="t m0 xd hc y5f4 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">ryzyko związan<span class="_ _2"></span>e ze zmianami otoczenia p<span class="_ _2"></span>rawno<span class="ff1">-podat<span class="_ _2"></span>kowego. </span></span></span></div><div class="t m0 xd hc y5f5 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">ryzyko zakłócenia <span class="_ _2"></span>łańcucha dostaw<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x34 hc y5f6 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y5f7 ff4 fs3 fc0 sc0 ls0 ws0">Charakterystyka<span class="_ _2"></span> tych ryzyk została za<span class="_ _2"></span>warta w punkcie <span class="_ _2"></span><span class="ff1">2 </span></div><div class="t m0 xd hb y24f ff2 fs6 fc0 sc0 ls9 ws0">6.2.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">SYSTEM ZARZĄDZA<span class="_ _0"></span>NIA RYZYKIEM <span class="_ _0"></span><span class="ff2"> </span></span></span></div><div class="t m0 x6 hc y5f8 ff4 fs3 fc0 sc0 ls0 ws0">Ceny <span class="_ _2"></span>zaku<span class="_ _2"></span>pu <span class="_ _2"></span>to<span class="_ _2"></span>warów <span class="_ _2"></span>sprzed<span class="_ _2"></span>awanych <span class="_ _e"></span>przez <span class="_ _2"></span>Grup<span class="_ _2"></span>ę, <span class="_ _2"></span>ulegaj<span class="_ _2"></span>ą <span class="_ _2"></span>wahan<span class="_ _2"></span>iom <span class="_ _2"></span>w <span class="_ _e"></span>szczególności <span class="_ _e"></span>ze <span class="_ _e"></span>względu <span class="_ _e"></span>na <span class="_ _e"></span>zmieniające <span class="_ _2"></span>s<span class="_ _2"></span>ię </div><div class="t m0 x6 hc y5f9 ff4 fs3 fc0 sc0 ls0 ws0">koszty  wytworzenia  nabywan<span class="_ _2"></span>ych  towarów  (w  tym  ceny  surowców)  ponoszone  przez  ich  producentów,  będących </div><div class="t m0 x6 hc y5fa ff1 fs3 fc0 sc0 ls0 ws0">dostawcami <span class="_ _4"></span>Gru<span class="_ _2"></span>py. <span class="_ _4"></span>Ponad<span class="_ _2"></span>to, <span class="_ _4"></span>cena <span class="_ _7"></span>zakupu <span class="_ _4"></span>towar<span class="_ _2"></span><span class="ff4">ów <span class="_ _4"></span>jest <span class="_ _7"></span>uzależniona <span class="_ _4"></span>od <span class="_ _7"></span>kursów <span class="_ _4"></span>USD/PLN <span class="_ _7"></span>oraz <span class="_ _4"></span>CNY/PLN. <span class="_ _4"></span>Czyn<span class="_ _2"></span>niki <span class="_ _4"></span>te </span></div><div class="t m0 x6 hc y5fb ff4 fs3 fc0 sc0 ls0 ws0">mają <span class="_ _2"></span>wpływ <span class="_ _2"></span>na <span class="_ _e"></span>wysokość <span class="_ _2"></span>real<span class="_ _2"></span>izowanych <span class="_ _2"></span>marż. <span class="_ _2"></span>Ab<span class="_ _2"></span>y <span class="_ _2"></span>zminimalizo<span class="_ _2"></span>wać <span class="_ _2"></span>negatywny <span class="_ _2"></span>wpł<span class="_ _2"></span>yw <span class="_ _2"></span>wahań <span class="_ _e"></span>cen <span class="_ _2"></span>zakupu <span class="_ _2"></span>to<span class="_ _2"></span>warów <span class="_ _2"></span>na </div><div class="t m0 x6 hc y5fc ff4 fs3 fc0 sc0 ls0 ws0">wynik <span class="_ _9"> </span>finans<span class="_ _2"></span>owy, <span class="_ _9"> </span>Grupa <span class="_ _f"> </span>negocjuje <span class="_ _9"> </span>kontrakt<span class="_ _2"></span>y <span class="_ _9"> </span>o <span class="_ _9"> </span>s<span class="_ _2"></span>tosunkowo <span class="_ _9"> </span>dużej <span class="_ _9"> </span>wartoś<span class="_ _2"></span>ci <span class="_ _9"> </span>oraz <span class="_ _9"> </span>wybi<span class="_ _2"></span>era <span class="_ _9"> </span>pr<span class="_ _e"></span>oducentów <span class="_ _9"> </span>of<span class="_ _2"></span>erujących </div><div class="t m0 x6 hc y4ed ff4 fs3 fc0 sc0 ls0 ws0">konkurencyjne <span class="_ _4"></span>ceny <span class="_ _4"></span>oraz <span class="_ _4"></span>warunki <span class="_ _4"></span>han<span class="_ _2"></span>dlowe. <span class="_ _e"></span>Grupa <span class="_ _4"></span>nie <span class="_ _4"></span>sto<span class="_ _2"></span>suje <span class="_ _e"></span>in<span class="_ _2"></span>strumentów <span class="_ _4"></span>finansowych <span class="_ _4"></span>zabezp<span class="_ _2"></span>ieczających <span class="_ _e"></span>ry<span class="_ _2"></span>zyko </div><div class="t m0 x6 hc yc4 ff4 fs3 fc0 sc0 ls0 ws0">zmian cen zakup<span class="_ _2"></span>u towarów w wyniku z<span class="_ _2"></span>mian kursu walut.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y5fd ff4 fs3 fc0 sc0 ls0 ws0">Część  przychodów  ze <span class="_ _9"> </span>sprzed<span class="_ _2"></span>aży  Grupy <span class="_ _f"> </span>jest  realizowana <span class="_ _9"> </span>p<span class="_ _2"></span>rzez  działalność <span class="_ _f"> </span>eksportową,  według  ce<span class="_ _0"></span>n  określonych  w<span class="_ _a"></span> </div><div class="t m0 x6 hc y5fe ff4 fs3 fc0 sc0 ls0 ws0">walutach <span class="_ _7"> </span>ob<span class="_ _2"></span>cych, <span class="_ _7"> </span>w <span class="_ _7"> </span>związk<span class="_ _2"></span>u <span class="_ _7"></span>z <span class="_ _7"> </span>czym <span class="_ _9"> </span>w <span class="_ _7"></span>Grupie <span class="_ _7"> </span>częścio<span class="_ _2"></span>wo <span class="_ _7"></span>występuje <span class="_ _9"> </span>hedging <span class="_ _7"> </span>n<span class="_ _2"></span>aturalny. <span class="_ _7"> </span>Istn<span class="_ _2"></span>ieje <span class="_ _7"></span>jednak <span class="_ _7"> </span>ry<span class="_ _2"></span>zyko, <span class="_ _7"></span>iż <span class="_ _7"> </span>w </div><div class="t m0 x6 hc y5ff ff4 fs3 fc0 sc0 ls0 ws0">przyszłości wahan<span class="_ _2"></span>ia kursów walut mogą<span class="_ _2"></span><span class="ff1"> </span>mieć przejściowy<span class="_ _2"></span> negatywny wpływ na <span class="_ _2"></span>wyniki finansowe Grupy<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y600 ff4 fs3 fc0 sc0 ls0 ws0">Ryzyko <span class="_ _f"> </span>kredytowe <span class="_ _f"> </span>klientów <span class="_ _f"> </span>nie <span class="_ _f"> </span>jest <span class="_ _f"> </span>istotne <span class="_ _f"> </span>z <span class="_ _f"> </span>uwagi <span class="_ _9"> </span>na <span class="_ _f"> </span>duże <span class="_ _f"> </span>rozproszen<span class="_ _2"></span>ie <span class="_ _9"> </span>odbiorców.  W <span class="_ _9"> </span>celu <span class="_ _9"> </span>ogran<span class="_ _2"></span>iczenia <span class="_ _f"> </span>ryzyka </div><div class="t m0 x6 hc y601 ff4 fs3 fc0 sc0 ls0 ws0">przeterminowanych <span class="_ _1c"> </span>należno<span class="_ _2"></span>ści  klientów  Grup<span class="_ _2"></span>a  okresowo <span class="_ _1c"> </span>bada <span class="_ _1c"> </span>zdolność <span class="_ _1c"> </span>kredytową <span class="_ _1c"> </span>kontrahentów  o<span class="_ _2"></span>raz  prowadzi </div><div class="t m0 x6 hc y602 ff4 fs3 fc0 sc0 ls0 ws0">systematyczny<span class="_ _2"></span> <span class="_ _19"> </span>monitoring <span class="_ _19"> </span>(wewnętrzn<span class="_ _2"></span>y <span class="_ _19"> </span>oraz <span class="_ _14"> </span>zewnętrzn<span class="_ _2"></span>y) <span class="_ _19"> </span>należnych <span class="_ _14"> </span>sald. <span class="_ _19"> </span>Limity <span class="_ _14"> </span>kredytowe <span class="_ _19"> </span>dla <span class="_ _19"> </span>pos<span class="_ _2"></span>zczególnych </div><div class="t m0 x6 hc y603 ff4 fs3 fc0 sc0 ls0 ws0">kontrahentów s<span class="_ _2"></span>ą ustalane przez Zarząd. W s<span class="_ _2"></span>tosunku do klientów, którzy systematy<span class="_ _2"></span>cznie przekraczają terminy płatno<span class="_ _2"></span>ści </div><div class="t m0 x6 hc y604 ff4 fs3 fc0 sc0 ls0 ws0">stosowana <span class="_ _4"></span>jest <span class="_ _4"></span>odpo<span class="_ _2"></span>wiednia <span class="_ _e"></span>procedu<span class="_ _2"></span>ra <span class="_ _e"></span>windyka<span class="_ _2"></span>cyjna <span class="_ _4"></span>i <span class="_ _e"></span>ogran<span class="_ _2"></span>iczenia <span class="_ _e"></span>w <span class="_ _4"></span>możliwośc<span class="_ _e"></span>i <span class="_ _e"></span>n<span class="_ _2"></span>abywania <span class="_ _4"></span>towarów <span class="_ _4"></span>od <span class="_ _4"></span>Grupy. <span class="_ _4"></span>W </div><div class="t m0 x6 hc y605 ff4 fs3 fc0 sc0 ls0 ws0">celu <span class="_ _a"></span>mini<span class="_ _2"></span>malizacji <span class="_ _a"></span>ryzyka<span class="_ _2"></span> <span class="_ _a"></span>Jednos<span class="_ _2"></span>tka <span class="_ _a"></span>Dominu<span class="_ _2"></span>jąca <span class="_ _a"></span>za<span class="_ _2"></span>wiera <span class="_ _a"></span>także <span class="_ _0"></span>umowy <span class="_ _a"></span>ub<span class="_ _2"></span>ezpieczenia <span class="_ _a"></span>n<span class="_ _2"></span>ależności <span class="_ _0"></span>przez <span class="_ _0"></span>jedną <span class="_ _a"></span>z w<span class="_ _0"></span>iodących </div><div class="t m0 x6 hc y606 ff1 fs3 fc0 sc0 ls0 ws0">instytucji fina<span class="_ _2"></span>nsowych. </div><div class="t m0 x6 hc y1b5 ff4 fs3 fc0 sc0 ls0 ws0">Z <span class="_ _2"></span>uwagi <span class="_ _2"></span>na <span class="_ _2"></span>s<span class="_ _2"></span>pecyfikę <span class="_ _2"></span>prowadzonej <span class="_ _2"></span>d<span class="_ _2"></span>ziałalności <span class="_ _2"></span>Grupa <span class="_ _2"></span>wykazuje <span class="_ _2"></span>za<span class="_ _2"></span>potrzebowanie <span class="_ _2"></span>na <span class="_ _2"></span>kap<span class="_ _2"></span>itał <span class="_ _2"></span>obrotowy <span class="_ _2"></span>zabezpieczający </div><div class="t m0 x6 hc y607 ff4 fs3 fc0 sc0 ls0 ws0">rozliczenia <span class="_ _e"></span>z <span class="_ _4"></span>dostawcami <span class="_ _e"></span>przed<span class="_ _2"></span> <span class="_ _e"></span>otrzymaniem <span class="_ _e"></span>zap<span class="_ _2"></span>łaty <span class="_ _e"></span>od <span class="_ _e"></span>odbiorców <span class="_ _e"></span>towarów <span class="_ _4"></span>w <span class="_ _e"></span>zamian <span class="_ _e"></span>za<span class="_ _2"></span> <span class="_ _e"></span>korzystne <span class="_ _e"></span>waru<span class="_ _2"></span>nki <span class="_ _e"></span>zakupu. </div><div class="t m0 x6 hc y9d ff4 fs3 fc0 sc0 ls0 ws0">Niezbędny <span class="_ _0"></span>kapitał <span class="_ _a"></span>za<span class="_ _2"></span>pewniany <span class="_ _a"></span>jest<span class="_ _2"></span><span class="ff1"> <span class="_ _a"></span><span class="ff4">m.in. poprzez <span class="_ _a"></span>zawarte <span class="_ _a"></span>krótk<span class="_ _2"></span>oterminowe <span class="_ _a"></span>umowy <span class="_ _0"></span>kredytowe <span class="_ _0"></span>na <span class="_ _a"></span>finan<span class="_ _2"></span>sowanie <span class="_ _a"></span>majątku<span class="_ _2"></span> </span></span></div><div class="t m0 x6 hc y608 ff4 fs3 fc0 sc0 ls0 ws0">obrotowego. <span class="_ _4"></span>W <span class="_ _4"></span>celu <span class="_ _e"></span>d<span class="_ _2"></span>ywersyfikacji <span class="_ _4"></span>kredytodawcó<span class="_ _2"></span>w, <span class="_ _e"></span>Jedn<span class="_ _2"></span>ostka <span class="_ _4"></span>Dominująca <span class="_ _4"></span>korzysta<span class="_ _2"></span> <span class="_ _e"></span>z <span class="_ _4"></span>kilku <span class="_ _4"></span>banków, <span class="_ _4"></span>które <span class="_ _4"></span>posiadają </div></div><a class="l" href="#pf27" ><span class="d m1" style="border-style:none;position:absolute;left:615.520000px;bottom:1199.620000px;width:17.160000px;height:18.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf6" ><span class="d m1" style="border-style:none;position:absolute;left:548.260000px;bottom:875.960000px;width:9.570000px;height:18.210000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf28" class="pf w0 h0" ><div class="pc pc28 w0 h0"><img class="bi x2 y3 w3 h3" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">40<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">ratingi <span class="_ _18"> </span>o <span class="_ _1b"> </span>wysokiej <span class="_ _18"> </span>wiarygod<span class="_ _2"></span>ności. <span class="_ _1b"> </span>Oprocentowanie <span class="_ _18"> </span>kr<span class="_ _2"></span>edytów <span class="_ _18"> </span>oparte <span class="_ _1b"> </span>jest <span class="_ _18"> </span>o <span class="_ _1b"> </span>stopę <span class="_ _1b"> </span>WIBOR. <span class="_ _18"> </span>Grupa <span class="_ _1b"> </span>nie <span class="_ _18"> </span>stos<span class="_ _2"></span>uje </div><div class="t m0 x6 hc y341 ff4 fs3 fc0 sc0 ls0 ws0">instrumentów zabezp<span class="_ _2"></span>ieczających ryzyko<span class="_ _2"></span> zmian stóp procentowych.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y609 ff4 fs3 fc0 sc0 ls0 ws0">Jednostka <span class="_ _7"></span>Dominująca <span class="_ _7"> </span>pos<span class="_ _2"></span>iada <span class="_ _4"></span>dob<span class="_ _2"></span>re <span class="_ _4"></span>relacj<span class="_ _2"></span>e <span class="_ _4"></span>z <span class="_ _7"></span>banka<span class="_ _2"></span>mi <span class="_ _4"></span>i <span class="_ _7"> </span>nie <span class="_ _7"></span>miała <span class="_ _7"></span>dotychczas <span class="_ _7"></span>problemu <span class="_ _7"></span>z <span class="_ _7"></span>odnawianiem <span class="_ _7"></span>kredytów.<span class="_ _2"></span> </div><div class="t m0 x6 hc y343 ff4 fs3 fc0 sc0 ls0 ws0">Dlatego też Zarząd J<span class="_ _2"></span>ednostki Dominującej uważa, że ry<span class="_ _2"></span>zyko związane z krótk<span class="_ _2"></span>oterminowym zadłu<span class="_ _2"></span>żeniem jest niewielkie.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y60a ff4 fs3 fc0 sc0 ls0 ws0">Zdaniem <span class="_ _0"></span>Zarządu Jednostki <span class="_ _0"></span>Dominującej <span class="_ _0"></span>płynnoś<span class="_ _2"></span>ć <span class="_ _a"></span>Grup<span class="_ _2"></span>y <span class="_ _0"></span>jest <span class="_ _a"></span>za<span class="_ _2"></span>bezpieczona <span class="_ _0"></span>w <span class="_ _0"></span>dającej <span class="_ _0"></span>się <span class="_ _0"></span>przewidzieć przyszłości. Grupa </div><div class="t m0 x6 hc y60b ff4 fs3 fc0 sc0 ls0 ws0">prowadzi <span class="_ _4"></span>rygory<span class="_ _2"></span>styczną <span class="_ _4"></span>politykę <span class="_ _4"></span>zarządzan<span class="_ _2"></span>ia <span class="_ _4"></span>ryzykiem <span class="_ _4"></span>utraty <span class="_ _4"></span>płynności, <span class="_ _4"></span>p<span class="_ _2"></span>olegającą <span class="_ _4"></span>na <span class="_ _4"></span>utrzymywaniu <span class="_ _4"></span>od<span class="_ _2"></span>powiedniego </div><div class="t m0 x6 hc y60c ff4 fs3 fc0 sc0 ls0 ws0">poziomu <span class="_ _1c"> </span>środ<span class="_ _2"></span>ków  p<span class="_ _2"></span>ieniężnych<span class="ff1"> <span class="_ _1c"> </span></span>oraz <span class="_ _1c"> </span>zapewnieniu <span class="_ _1c"> </span>możliwo<span class="_ _2"></span>ści <span class="_ _1c"> </span>wykorzystan<span class="_ _2"></span>ia  uruchomionych <span class="_ _1c"> </span>limitów <span class="_ _1c"> </span>kredy<span class="_ _2"></span>towych. </div><div class="t m0 x6 hc y60d ff4 fs3 fc0 sc0 ls0 ws0">Jednostka  Dominująca <span class="_ _9"> </span>monitoruje <span class="_ _f"> </span>poziom <span class="_ _f"> </span>zobowiązań  krótkoterminowych <span class="_ _9"> </span>oraz <span class="_ _f"> </span>mająt<span class="_ _2"></span>ku <span class="_ _9"> </span>ob<span class="_ _2"></span>rotowego <span class="_ _9"> </span>oraz  bieżące </div><div class="t m0 x6 hc y60e ff4 fs3 fc0 sc0 ls0 ws0">przepływy śro<span class="_ _2"></span>dków pieniężnych Spółki i Grup<span class="_ _2"></span>y. <span class="ff1"> </span></div><div class="t m0 x6 hc y60f ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y610 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y611 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="_ _26"> </span> </div></div></div><div class="pi" ></div></div><div id="pf29" class="pf w0 h0" ><div class="pc pc29 w0 h0"><img class="bi x2 y612 w3 h7d" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">41<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 ha y16a ff2 fs0 fc0 sc0 ls8 ws0">7.<span class="ff6 ls0"> <span class="_ _1f"> </span><span class="ff3">SPRAWOZDANIE <span class="_ _3e"> </span>ZRÓWNOWA<span class="_ _0"></span>ŻONEGO <span class="_ _3e"> </span>ROZWOJU </span></span></div><div class="t m0 x67 ha y16b ff2 fs0 fc0 sc0 ls0 ws0">GRUPY TOYA  </div><div class="t m0 xd hb y613 ff2 fs6 fc0 sc0 ls9 ws0">7.1.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">ESRS 2 OGÓLNE U<span class="_ _0"></span>JAWNIENIE INFORMA<span class="_ _0"></span>CJI<span class="ff2"> </span></span></span></div><div class="t m0 x6 h6 y31b ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y614 ff4 fs3 fc0 sc0 ls0 ws0">Niniejsze <span class="_ _2b"> </span>sprawozdanie <span class="_ _2b"> </span>d<span class="_ _0"></span>otyczące <span class="_ _2b"> </span>Grupy <span class="_ _3f"> </span>TOYA <span class="_ _3f"> </span>zostało <span class="_ _3f"> </span>przygotowan<span class="_ _2"></span>e <span class="_ _3f"> </span>zgodnie <span class="_ _3f"> </span>z <span class="_ _3f"> </span>artykułem <span class="_ _3f"> </span>63x  <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y615 ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _2"></span>rozdzia<span class="_ _2"></span>le <span class="_ _2"></span>6c <span class="_ _2"></span>Usta<span class="_ _2"></span>wy <span class="_ _2"></span>z <span class="_ _e"></span>dnia <span class="_ _2"></span>29 <span class="_ _2"></span>września <span class="_ _e"></span>1994 <span class="_ _2"></span>ro<span class="_ _2"></span>ku <span class="_ _2"></span>o <span class="_ _e"></span>rachunkowości <span class="_ _e"></span>oraz <span class="_ _e"></span>Rozporządzenia <span class="_ _e"></span>Parlamentu <span class="_ _2"></span>Eu<span class="_ _2"></span>ropejskiego  <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y616 ff4 fs3 fc0 sc0 ls0 ws0">i  Rady  (UE)  2020/85<span class="_ _2"></span>2  z  dnia  18  czerwca  20<span class="_ _2"></span>20  roku  w  sp<span class="_ _2"></span>rawie  ustanowienia  ram  ułat<span class="_ _2"></span>wiających    zrównoważon<span class="_ _2"></span>e  </div><div class="t m0 x6 hc y617 ff4 fs3 fc0 sc0 ls0 ws0">inwestycje  wraz  <span class="_ _0"></span>z Rozporządzeniami  Delegowanymi  Komisji  (U<span class="_ _0"></span>E)  2021/2139 <span class="_ _0"></span> z dnia 4 czerw<span class="_ _0"></span>ca 2021 roku, 2021/2178 </div><div class="t m0 x6 hc y618 ff1 fs3 fc0 sc0 ls0 ws0">z <span class="_ _2"></span>dnia <span class="_ _2"></span>6 <span class="_ _2"></span>lipca <span class="_ _2"></span>2021 <span class="_ _2"></span>roku <span class="_ _e"></span>i 2022/121<span class="_ _2"></span><span class="ff4">4 <span class="_ _2"></span>z <span class="_ _2"></span>dnia <span class="_ _2"></span>9 <span class="_ _2"></span>marca <span class="_ _2"></span>2022 <span class="_ _2"></span>roku<span class="_ _2"></span>, <span class="_ _2"></span>biorąc <span class="_ _2"></span>również <span class="_ _2"></span>pod <span class="_ _2"></span>uwagę <span class="_ _2"></span>obowiązu<span class="_ _2"></span>jące od<span class="_ _2"></span> <span class="_ _2"></span>1 <span class="_ _2"></span>stycznia </span></div><div class="t m0 x6 hc y619 ff4 fs3 fc0 sc0 ls0 ws0">2024 <span class="_ _e"></span>roku<span class="_ _2"></span> <span class="_ _e"></span> <span class="_ _4"></span>Rozporząd<span class="_ _2"></span>zenie <span class="_ _e"></span>Delegowane <span class="_ _4"></span>Komisji <span class="_ _4"></span>(UE) <span class="_ _4"></span>2023/2772 <span class="_ _4"></span>z <span class="_ _4"></span>d<span class="_ _2"></span>nia <span class="_ _e"></span>31 <span class="_ _4"></span>lipca <span class="_ _4"></span>2023 <span class="_ _4"></span>roku <span class="_ _4"></span>uzupełniające <span class="_ _4"></span> <span class="_ _e"></span>dy<span class="_ _2"></span>rektywę  </div><div class="t m0 x6 hc y61a ff4 fs3 fc0 sc0 ls0 ws0">Parlamentu <span class="_ _14"> </span> <span class="_ _19"> </span>Europ<span class="_ _2"></span>ejskiego <span class="_ _14"> </span> <span class="_ _19"> </span>i <span class="_ _14"> </span> <span class="_ _19"> </span>Rady<span class="_ _2"></span> <span class="_ _19"> </span>2013/34/UE <span class="_ _14"> </span>w <span class="_ _14"> </span>odniesieniu <span class="_ _14"> </span>do <span class="_ _14"> </span>standardów <span class="_ _14"> </span>sprawozdawczości <span class="_ _19"> </span>w<span class="_ _2"></span> <span class="_ _19"> </span>zakr<span class="_ _2"></span>esie </div><div class="t m0 x6 hc y61b ff4 fs3 fc0 sc0 ls0 ws0">zrównoważonego rozwoju.<span class="_ _2"></span><span class="ff1 fca"> </span></div><div class="t m0 x6 hc y61c ff1 fs3 fc0 sc0 ls0 ws0">Dokument  przygotowano <span class="_ _f"> </span>w  postaci <span class="_ _f"> </span>skons<span class="_ _2"></span>olidowanej, <span class="_ _f"> </span>a  z<span class="_ _0"></span>akres  konsolidacji <span class="_ _f"> </span>danych  jest <span class="_ _9"> </span>taki  sam <span class="_ _f"> </span>jak  w <span class="_ _9"> </span>przypad<span class="_ _2"></span>ku </div><div class="t m0 x6 hc y4e2 ff4 fs3 fc0 sc0 ls0 ws0">skonsolido<span class="_ _2"></span>wanego <span class="_ _f"> </span>sprawozdania  finansowego. <span class="_ _f"> </span>Dane,  wskaźniki <span class="_ _f"> </span>i <span class="_ _f"> </span>stwierdzenia  zawarte <span class="_ _f"> </span>w <span class="_ _f"> </span>raporcie  odnoszą  się <span class="_ _9"> </span>do<span class="_ _2"></span> </div><div class="t m0 x6 hc y61d ff4 fs3 fc0 sc0 ls0 ws0">jednostki do<span class="_ _2"></span>minującej TOYA S.A. oraz Gru<span class="_ _2"></span>py Kapitało<span class="_ _2"></span>wej TOYA.<span class="ff1"> </span></div><div class="t m0 x6 hc y61e ff4 fs3 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _9"> </span>d<span class="_ _2"></span>otyczące <span class="_ _9"> </span>zrównoważonego <span class="_ _f"> </span>rozwoju <span class="_ _f"> </span>Grupy <span class="_ _9"> </span>TOYA <span class="_ _9"> </span>za<span class="_ _2"></span> <span class="_ _9"> </span>rok <span class="_ _9"> </span>2025 <span class="_ _f"> </span>ma <span class="_ _9"> </span>zas<span class="_ _2"></span>tosowanie <span class="_ _9"> </span>do <span class="_ _f"> </span>organizacji <span class="_ _9"> </span>oraz </div><div class="t m0 x6 hc y61f ff4 fs3 fc0 sc0 ls0 ws0">łańcucha <span class="_ _e"></span>wartości <span class="_ _e"></span>w <span class="_ _2"></span>przypadku <span class="_ _e"></span>opisu <span class="_ _2"></span>istotn<span class="_ _2"></span>ych <span class="_ _2"></span>wpływów, <span class="_ _2"></span>ryzy<span class="_ _2"></span>k <span class="_ _2"></span>i <span class="_ _2"></span>sza<span class="_ _2"></span>ns, <span class="_ _2"></span>aby <span class="_ _2"></span>lepiej <span class="_ _e"></span>je <span class="_ _2"></span>zrozumieć. <span class="_ _e"></span>Grupa <span class="_ _2"></span>przy<span class="_ _2"></span>gotowując </div><div class="t m0 x6 hc y620 ff4 fs3 fc0 sc0 ls0 ws0">dokument <span class="_ _1c"> </span>nie  sko<span class="_ _2"></span>rzystała <span class="_ _1c"> </span>z  możliwośc<span class="_ _2"></span>i  p<span class="_ _2"></span>ominięcia <span class="_ _1c"> </span>informacji <span class="_ _1c"> </span>dotyczącej <span class="_ _1c"> </span>włas<span class="_ _2"></span>ności  in<span class="_ _2"></span>telektualnej,  kn<span class="_ _2"></span>ow<span class="_ _2"></span><span class="ff1">-how  lub<span class="_ _2"></span> </span></div><div class="t m0 x6 hc y621 ff4 fs3 fc0 sc0 ls0 ws0">wyników innowacji.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y622 ff4 fs3 fc0 sc0 ls0 ws0">Przygotowując sprawozdan<span class="_ _2"></span>ie dotyczące zrównoważonego rozwoju Grupa Kapitałowa TOYA, co do zasady, nie odstąpiła </div><div class="t m0 x6 hc y456 ff4 fs3 fc0 sc0 ls0 ws0">od  określonych <span class="_ _9"> </span>w  standardzie <span class="_ _9"> </span>ESRS  1 <span class="_ _9"> </span>definicji  pojęć <span class="_ _9"> </span>krótk<span class="_ _2"></span>o<span class="_ _2"></span><span class="ff1">-</span>, <span class="_ _f"> </span>średnio<span class="ff1">-  </span>i <span class="_ _9"> </span>długoterminowych  perspektyw <span class="_ _f"> </span>czasowych </div><div class="t m0 x6 hc y251 ff4 fs3 fc0 sc0 ls0 ws0">przyjmując <span class="_ _4"></span>1 <span class="_ _e"></span>rok <span class="_ _e"></span>za<span class="_ _2"></span> <span class="_ _e"></span>perspektywę <span class="_ _e"></span>kró<span class="_ _2"></span>tkoterminową, <span class="_ _4"></span>5 <span class="_ _e"></span>lat <span class="_ _e"></span>ja<span class="_ _2"></span>ko <span class="_ _e"></span>średnioterminową <span class="_ _4"></span>i <span class="_ _e"></span>czas <span class="_ _4"></span>powyżej <span class="_ _e"></span>5 <span class="_ _e"></span>lat<span class="_ _2"></span> <span class="_ _e"></span>za <span class="_ _e"></span>pers<span class="_ _2"></span>pektywę </div><div class="t m0 x6 hc y458 ff4 fs3 fc0 sc0 ls0 ws0">długoterminową. <span class="_ _7"></span>Natomiast <span class="_ _7"></span>w <span class="_ _4"></span>przypad<span class="_ _2"></span>ku <span class="_ _4"></span>oceny <span class="_ _7"></span>ryzyk <span class="_ _4"></span>klimat<span class="_ _2"></span>ycznych <span class="_ _4"></span>(fizyczn<span class="_ _2"></span>ych <span class="_ _4"></span>i <span class="_ _7"></span>przejścia) <span class="_ _7"></span>i <span class="_ _4"></span>analizy <span class="_ _7"></span>scenariuszowej </div><div class="t m0 x6 hc y459 ff4 fs3 fc0 sc0 ls0 ws0">zastosowan<span class="_ _2"></span>o <span class="_ _2"></span>inne <span class="_ _e"></span>perspektywy <span class="_ _e"></span>średn<span class="_ _2"></span>ioterminowe <span class="_ _e"></span>i <span class="_ _2"></span>d<span class="_ _2"></span>ługoterminowe <span class="_ _4"></span>–<span class="ff1"> <span class="_ _e"></span>odpowiednio <span class="_ _e"></span>do <span class="_ _e"></span>2040 <span class="_ _e"></span>roku <span class="_ _e"></span>i <span class="_ _e"></span>do <span class="_ _e"></span>2050 <span class="_ _e"></span>roku, <span class="_ _e"></span>co </span></div><div class="t m0 x6 hc y45a ff4 fs3 fc0 sc0 ls0 ws0">jest spójn<span class="_ _2"></span>e z przyjętym w Unii Europ<span class="_ _2"></span>ejskiej celem dekarbonizacyjn<span class="_ _2"></span>ym do 2050 roku. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y623 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _5"> </span>Kap<span class="_ _2"></span>itałowa <span class="_ _5"> </span>TOYA <span class="_ _19"> </span>zdecydował<span class="_ _2"></span>a <span class="_ _5"> </span>się <span class="_ _5"> </span>za<span class="_ _2"></span>prezentować <span class="_ _19"> </span>poniższe <span class="_ _19"> </span>ujawnienia <span class="_ _5"> </span>w <span class="_ _19"> </span>innych <span class="_ _19"> </span>częściach <span class="_ _19"> </span>sprawozdan<span class="_ _2"></span>ia <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y624 ff4 fs3 fc0 sc0 ls0 ws0">z działalnoś<span class="_ _2"></span>ci Spółki i Grupy TOYA:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y2f ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y625 w87 h3c"><div class="t m0 x17 hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0">Ujawnienie  </div></div><div class="c xb0 y625 w87 h3c"><div class="t m0 x17 hf y1d4 ff3 fs7 fc3 sc0 ls0 ws0">Miejsce w sprawo<span class="_ _0"></span>zdaniu z działal<span class="_ _0"></span>ności Spółki i Grup<span class="_ _0"></span>y TOYA<span class="ff2"> </span></div></div><div class="c x6 y6e w87 h7e"><div class="t m0 x17 h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">(ESRS 2 GOV-1) 21a-d<span class="_ _0"></span> </div></div><div class="c xb0 y6e w87 h7e"><div class="t m0 x17 h11 y548 ff4 fs7 fc0 sc0 ls0 ws0">Pkt. 8.8 (oświadc<span class="_ _0"></span>zenie dot. ładu <span class="_ _0"></span>korporacyjnego)<span class="ff1"> </span></div></div><div class="c x6 y626 w87 h7e"><div class="t m0 x17 h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">(ESRS2 GOV-3) 27<span class="_ _0"></span> </div></div><div class="c xb0 y626 w87 h7e"><div class="t m0 x17 h11 y548 ff4 fs7 fc0 sc0 ls0 ws0">Pkt. 8.8 (oświadc<span class="_ _0"></span>zenie dot. ładu <span class="_ _0"></span>korporacyjnego)<span class="ff1"> </span></div></div><div class="c x6 y627 w87 h7e"><div class="t m0 x17 h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">(G1) 5b </div></div><div class="c xb0 y627 w87 h7e"><div class="t m0 x17 h11 y548 ff4 fs7 fc0 sc0 ls0 ws0">Pkt. 8.8 (oświadc<span class="_ _0"></span>zenie dot. ładu <span class="_ _0"></span>korporacyjnego)<span class="ff1"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc y461 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y3b1 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _2"></span>Kap<span class="_ _2"></span>itałowa <span class="_ _2"></span>TO<span class="_ _2"></span>YA <span class="_ _2"></span>nie <span class="_ _e"></span>zgłas<span class="_ _2"></span>za <span class="_ _2"></span>żad<span class="_ _2"></span>nych <span class="_ _2"></span>zmian<span class="_ _2"></span> <span class="_ _2"></span>w <span class="_ _2"></span>s<span class="_ _2"></span>posobie <span class="_ _2"></span>przy<span class="_ _2"></span>gotowania <span class="_ _2"></span>lub<span class="_ _2"></span> <span class="_ _2"></span>prezen<span class="_ _2"></span>tacji <span class="_ _2"></span>informacji <span class="_ _e"></span>ani <span class="_ _e"></span>błędów <span class="_ _e"></span>z </div><div class="t m0 x6 hc y628 ff4 fs3 fc0 sc0 ls0 ws0">poprzednich okr<span class="_ _2"></span>esów sprawozdawczych.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y629 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y62a ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y3b5 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y62b ff1 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2a" class="pf w0 h0" ><div class="pc pc2a w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA8oAAABgCAIAAABKYhx2AAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzdeZAd13Um+O+cc29mvvdqRWEHSBAgQIIguID7IoKbCImSLErUZlkaS7ZlycvYHo8d3e62He52R7ttz0zb0TGedo813V7aizZbsvaNImmJ4gIu4gqAG0AQALEWanlLZt57zvyRrwDSbotyWDHDKN1fVFTUgipkvnwv4stb555DZgYAwFN9HKmxmAiBDGIQBQNsIMAICigBwIzHvEAMWUQRIYBTEBAJgREJSpjqxqwjcxUGCm4hKNjgFCME6nZbVrZzV7qx7gDzfbgOuI1uRPCoDSVDBUZolxgHiDEIiIoIiAMMAtDCgbWrheOm4eEpQRlGiAQAEVi4VotE8LjAYblHkiRJkiTJouFOffSnf/6VL96/ZzGdW+TAZmwmZmLDyArACBFQ4gG7UhwbfIyZRjGDKtQCcSSJzBG0Nq9mu4NBZNcajeJnT54c6bRdPTfK1YRUa6ZGlk6OvvPdP3N8+uQDDz/yjXvume5Xtc8GEHXCxYg5X8a6qKu2hn5ZBxafFT4rBmXJZoJIiGyRYDmNAwYYoCBVMgOUYAQlGEAmZG4xXSD17vd+csfNF29Ir8MkSZIkSRZhvD4yWz5/tLeYzq3rO2RGAKmxgUgBKGhheZgYA7EujNiIDGRMxMZOiZRIYUY4RHmomEVsANN+2xf92XLlaPvsczdff8m6Ky/cPDU5OimzWN/etuXq7dee/c0Hn7p7567nDs31ZmPf+pEpwoHMKBq1SHzsawh9ccJmDBOzZvW6R7pw4Aw4AwwEYxAZCIDX0tuiukADrfq1phdhkiRJkiSLM14H3ymLycV0blHGhh+djnAMAgAQQPBxzmlPwTWJIjNwNDYYyIY/Q7EcwI22R9p56M1SObN22diO7Ve/5YZzNy7jUKGTwQM5jgNZ3squPG/Nxedt+JH3vPn+J3p33fvo579238ETc52RSYwvnYWGGM0M0aiVBY3DhWpTNiNYLPLhEaoAvPCBwAhgGBtmFXOL6QJprIxTaUiSJEmSJIs0XteRypoW1cnFPqwJrE2gBsDghe8Sglk0VjjAgzzIgQQCWABqIMJUctbedDnfXzbeetftr3/f27cuzdACMsBlgKHXC6CIlgMJQhXMdUSuu7h95cVXve6arZ/47N1PPPX03pmDtYzAOfgcsbZYI89hBDIQ1AAYqu7wsExgAiOYg/Gp448UIi2yC2RqlF6ESZIkSZIszngNcXD5Yjq3PM4CRMZGzc5GbnKsNiUjUJADjwMMciAHIliEVmI9Zz2xyll13orRqy+/8PpLN521dtW6cfMx5jEwVOtSnGeWdhahZ6JSEDnnR8A1oR8Aw40XdK46/9ZDB6++Z9ehL+889NiTu+YH3QoUpdAIhTN2gAACItKZ5gbAoEAkAqEcrl2TETRwVsuiukDsAErxOkmSJEmSxRqvYS+volgEvJbNfYOZAAKQMZkpDCxmplFcGQyhRtuBAqqSUOY86OhcXp9cv3rpT7z/fW+/5kwBMiAzI+0CJUwBiBNQBBjC4Oz0TQqBCbkLgAFRJa45I9u8duP7btmy78h1f/Gpu+596DsvHJ+e17x2ozWPhEpBjpcsH53LqroyKImLFmIITsCoGVEQGNEwVmNsMV0gi3XzYCZJkiRJkizGeG0Ki4vp3AILTABRYoMATISqGhCZZxJwDDWRo4wtdK3ue0cdqax75MINKz5w++2Xbj3njCnkAAOZRVi98PgIwGAPykDegOar1HTZA8gUZDAFVGAARmG+wsZx/29++pbnD970J5/6wte+/cjh/onoQePjs/1QH97bC9HlGYurooIIXoLVDCaYCsSgFBfZBRJEWmS9BpMkSZIkSfH61EdkyhYW07kNeAxEMAZ8k37J1I12TOuq6pKgYG3pLFu0uj/e4XWrpi7ZvPHGy9522blrlmQsFlykIEKAgkGeWAAYwSCRODS9qIEM5UK2ZmrKHVSgAvNNqz2mss2zbXgLct4y/rc/80Pvf/v2+5/Y97X7nnzmhZe4nDefzdkEkUQIIMqswtA6Ug1EoGJEqCyyCyQaCSleJ0mSJEmySOP1IsRNOXVT30wwmOPQm4PHyPhI3Z9z/eNZeTJje8ONV73vHbeetboz4TAiKLtd68e8PQKzJkAHIkBA0oRBBXShSTUAhxLDYC0EARxAIMAW1rSJoQaqSZCT2aC8aO342asvfPuOC+dLfOFrD338U5/e229Pz07XkGxsqnY5gg63WgJAplAipUVWSpEKr5MkSZIkWdTxuiltWExKGMPiMF4DrJZ1OJb97tHDnVyWj9COG6+9+YZrL9q8bNShI6B6UIgU7azpiBcqldbp9VVd6D8iwwKRUw9igdMN/xhEaFZlZSGAw5NjmFWDAREVrWJ+frZojRTMowV++I2X3Hrdto9/85mv3nH3zsd2uwjhsW4V4FsgBwA2vD1YZBTOkBJ2kiRJkiSLNF4bSBdXvM7ijIEAMWMCkZlHcKFuZdiyZcMN11xwxaaVm1cvaefINLZFWUuSGhEhOudHq2jIXGb1sKCaiIdT1UEWYQHWNO8z6OTp2xOCMiKgUIUqNWvcouoE4MwJoqoWhTgJUckR5Y7Hx/CTb950+/XrH332wB33Pf3Nh58+EgfdoJHypjcfGQWmyIvqAlHzeCVJkiRJkizKeE3/nyUdevUCYoM//SEAs2bxlhZ6m7jgvWaRKAoFmJFBSxQEqlD3wdG3surIWcShyCMNXmrZ9FgelrbKH/6h7VdtO++89atHPbPJcE2YGcbDpWImJwCQ+ebx8K98fJp3DuSA4n948Dxc2OZX/DWAT/0aBsCcA5CF7zvCciuX5fGczcveeeG6Q9PXvnhs5v/6739z53eemVUfOiv6KFTbkA4A1BVIIYIwcN4yqjCYF4moq66sBwVQvfAWAEAdkENzmAfYZP41k68VlGqvkyRJkiRZpPH6NWWhyNhe9v4V5REqZSX9CDFyzeBzdl6DEuWApxAxG0dbJ7Xuty2sXz/xusuu3HhG54ZLtywfdQUhg7HVMHrtLJ6aCTnPAAhTE612J//3//qnntx/fNf+l75+73OP7Nl3sjsoB/NGBMmimQYS5xTolUqUeRbyNVnTENAMBCNAFjK9LdzVpNXiJEmSJEmSH7x4Lahf/uk/qFrh6CqTAVRgDspQl3c65Vxfe7Uw5eLJ/OrOs5s2b7jlpuu2X7FxZQfNDsdM4RWOiJC9ptJmYNfEYVUUjCznEaC9YelFG5befsPWp57rf+7r9379nkeOnJjOW1NBWtPdfjVvcAWywtxoRYQQXKwX7k8I8DADaRPegRoUAcTFVmGfJEmSJEmS4vWrOdUO2UAgkMEIaMYuAgAbCdgNm3cQwLF/eP/4xJJOq1X3BxmFqfHx977x6muvuuLcNUsFCAExlmN57hnUtKrW19Zmznhq3yQZNDJgakucj0AAlmxsnbP2xtddccE99z/4lbvuee7FmWJ82djUypM1QmRUESC4DFRhOByIh4vW1tRgKBCbeA3L0/M+SZIkSZLkByte27Aml4xgYBAZaKGPGwOAdRA6iBVZZNaCKl+UY3Zg8+qV55979vWXb9l4zoq1vudIDD029c5Fq0ShymxCxq+1RikGqEK46elnsOgQEYOYQS1nv8LRjosmb7zg9T9627U7dz2784kD9z3+XH2sP6858jEz1qhKFcAwbxCYGBiksAiqwQqqQUYhxeskSZIkSZIfsHgdXjZm/BUV0rSwQ1AdRyHVHHUu1QjP3XTdlttuufza889wgNlsQfNU9vMsV1MCCcF7jrEU14IpjGGvrXgtwLA1iSqZggUMxEjOOQKAgkOLENnJEn/2DRfdfsNFh7r4yj3PfvyzX3v2wMFKWcmVPjcTgwPMIMPNmhTABDbQQq1IkiRJkiRJ8gMVr2EE70GEGKFGDKtrqIIZphDhUI+w5FJRPbtx7fIffeftt24/owW0MGCUGQ0YgfLlgDKdngAj4gEFsVHTDPs1tNFPFuo5wAQTACAHnwEwYQCGklALdDzzAXDAqhbef8vZV1645i8/dedDDz965MSJA1gWY2DmEAXR8tElZVlBFQCEQQJNnTqSJEmSJEl+AOO1KygEMwVFwMRUdWAW286zxbqul+b11nWT111x8bWXbjlrzWiHURhyiwJjc0ALMJAHmjpubd7bsBgZBgWUIfKaWcEWW+jsQQQSWygRb94DcMPVbRJERunBOXMV+YKp/IKffuP07C1PPLnrzx899uhje148dJx9O0jszx/K8lYAqWA4AHI4BjJJkiRJkiT5gYrXGowUFhAqr7VDOVE4QZg5tn/18iU33LT9vW+9YtMqZtMWcQbLmvVeFVjr5cPKMdwcKQoAagsbCJvC7tfYOZ9aV+amhuPlo9cNsGbWOgAoNW8hto2MXYw0OurWXX3+xqsxGFx/17f3fvWOv3vwsT0TI0uOHH9pcumqmrLZ6Vn4jNttQ0jP+yRJkiRJkh+seE1a26BHniY7uQtVPTdXnZhfMlLc9kM33P7WN65d5caywRhMCIxaQ19cBpVXFFMvzKEZJtYmli58LiA0s8tfY+d96iNuhj0CunDwPJxTowtRXEkEMRLUOQdofzBYWbTrAu++8aw3XnPWF7/x6Ce/8HUa1NPHXxhQMT623HwrBuulZ32SJEmSJMkPWrz21u+M56HfrU4cXbty8tJLtm2/dNPWs9euWzHR9nAMCjnDmJTJgT2iggwUwayAGingh4MWm4mPhmFFMzdzzf9BoP3/PVqfuhZNhxRzdmrlGkA0iMEtDBJXmAKqRCAXgimBstZY6EdiZRr3eP8tW2+5+tx9h47d/8SL37h39zP7pue7lUBQpM4hSZIkSZIkP2DxOmftzxxbs2zJO37kzW/fsWndCNqAB1zQDBGhqfLIAB4WJnsDBXAMqCM4kkUgG84sfNlmvmFYXcjb/BqK1/ayQ6HhsUZYWEjSBsoWIjgBAiJAmBHBFaAGZhT1nHMCNYjLkPFYtnJ8zQWb17zjHVc+9Fj45KcfePKpp+dCKg5JkiRJkiR5bcRrYw9TIIoFtkhQNijBwEpsEGUGEWDQ4CyyBYER2IwMEo0MrPXx1tiSbmkIhnwULLCIqgfrj/GgwIA1nDfWf8e7dly8ZeOW9WtHW4hmzZIuOQYAjuoqRfU/PEhZGAVeIXcGjiViCccgAnkwFqqa62CiyE4FcAJM4RhigCksADYjeTNM0QEegWGAwhgkBm663IUYnACwiJqgBGnuBcjAw0AfiCPAIK+G2kAMbprxAbEaiHenVq8XOucxiI28KgxwAoLx8JsUQmRmEDfF2fnCN8DL1Sw6KEhhBakzHVdeYdhwvtu+9qKj02f+q7967MGHHpnrDkYnlkSTQR1Zsub063IgIj6jiAB2VSQFgZsadgOUTdkiwWpeNcz9pkAkKMwIAGkz+0dBRmkAe5IkSZIkKV6/WsDGsPNG8wlFAkAGGEhBMG2+T6YGRDglomHIZCWCkeSdQRVEfPSOrEYsCcHxoGPds1dO3HDldevXtG/YevaqJaOFgEOFUDoWAwNEUFiARYLjpjHIP44AIgMTIFAzGJw0iZdATboVUzNrJtcMfyyawYgiiGDmAYY6gKGECFs4dTu93JyBLUSjKERNfCcEggFMoGZ4IqwZlGNE1PSxVm2ODZJlMCWLC7cHw82XZmAmYUAV0UAUVQ1wzosMF+bl1PEMz1mIAFOzCDJPEAiRCYiJl0+0RzvZf/nlNc+/cOXuvQfvuv+Jh3fvOx6sH2OAJ1dQNlaDIpSt1shggRGCQgQWm7xMBoKS9jAcrmkv+/sAmXFMr6okSZIkSVK8/qfH62HWAqBgAzcJlS2IhWbUosIZM5rk+rJy56IzMX/iBDg6J2LVWE6D2RPXX7b1XW+58arzly3JYcA44GAaS0ZkcS8bhtL0/CBSIn21nnqssAhTsAMxkSj4VPc7g2PtkwUiBjVL3mRgI6iqMANkMbakCcoRGhFrRENenMrLTFCAjIgEJAuPjwIRCKA4fISQAzlMiQiA1rX3npvgbaYKg7hThwYDMTUlLMOykKZNH4sb3lEQkZk1SXr4P5oCCuoQkSNiIiAKFFrBGEqs4p13GU/pyTPX2PazNv7ITec/sq/36Tsf/uI9jx2c7kXfkc5kd64f52cjOzDDeYiDGMxgEYhkrqlXKWwOw7umhQcNYpDT8zXNCGmETZIkSZIkKV6/SrqOGK5ZNnGqCbzN0i+DmC2IWQRFOGMP4mHfC1KgWXXW6uR85qztYkuqCzaset22c7Zt2bBp1djqcS9mHFUIHCswO3HGPpjBTk1Eb5aEmwhXf/eDJSUDAU6JVVltWOawkNPNyMgCwM3OSCVfA0oMx9GgCnKFj7UQMTlrqjXE/LCmA4CSkQAWAjnfHFwMpkQgHvbOo4oQgnG0TABBFKgXQxwQOzOpo0EYBI1kgDbxdKFxIFnznyk0qIEciF1UUwMxwwzGAiVws9xdGyCwpu+IqYXSscAMLMRwFBWC8qTPO6BKlS5e315/5rXvePPVzx986avf3rPz4d3T6PdaWaWZGkFNEYklqgFi4AgjMAGZ9Q0wSCQ2aqpgSGmY/Yc3CUmSJEmSJClev0pgHRaG2PBDwKjZHtgkbDJwJGdwRh4koCb2BWDgrPSoxSrR3qqpJW++8erXX3f5xWfAKzoMqivtzbaKHIS6qijv9GsziMrpxh+0sDJsAJPJqwU4YQYQgbJG5pEBBHgYmS4shw+LpNXnA9DJvtUwdTh63KZnByGqiGxZU3hB4eEIzHBABTS1IsOVYwMVzoBgmBsAnlikKZAgZIwOEOpI4qgFEoXFmsSG08+N2EkJzPTQaTtbGCLTNOOTYfkKcngnYK2AAAOxM1AF9GtyngBu8j4BERjUgKJwklEr84wYUNfInBnVysxct9bWBgOrMAFjgk1TfNbE6rdcvLoMN+zc+cQff+6Be/bMzPb6knfIZf3KWDKFa8rNjRyIKs2ay61ECmlWshf2ZEakouskSZIkSVK8/t7o6aQ9bB9HoFOjWsjgYlMo0rwZYDVskFmvZfOZ1c7KW2/eftubX3fphlEB8ogRBCsHmWO0monlzhfFkdnymRePzZY6G0Q5c85ZDARTsJJEYrHKYfDdj5VjRsy1ajtzG85YunIcowRGDVOYgSSQqyRXQgQOzGD3c4e+8e0HH3ny6RcPn+iWNYl33ue9o+vOPOPKyy4595yzL7tw/eoxckAG5E1hiAUAPdj8gI5N9144OD+wEbgigpQC0YBoQFRT5BUTUxtXt5d4mAlZDTJT1PAA5mrsP9Y7ON0zIJJXEgMxVLSmcjajuGZJ5+y1K0a8cqyhtfpOYDk2jz0vnpgbxKYGnGAEc9Qp67lOGyuWjp6xtCOceXHwDHPKLjADOFy7fS8cPX78eJ7JORvWrxxzhUAEVg+mHN565YZLtm36zM65v/jYp3Y/t4+s7Vy7j7qiQjkDXPOXigqt4R0EMWyhqzgUMLJIZjA24vQCS5IkSZIkxevvzhaiNJ36jDQaIjETopGYCcwghtBjhJaLmc6uaOPy8zZs27Lxqm2bzl474QgF4C06qslq+Gbd1hm8QRR0IujP/+Z/6qE1HYvgWjB1WjOiQgL5yI6j+Fer7GXMGcE7l1vvv/zOr66adBRroASiBuNsZE7t6Wnd/fwLX/+7R+99+ImTvariojQfaLkWwxZ4eTF65Ai+86VH7XMPrF02fs3Fm6+66Kxrtq5d3spaZrkAiH1lLrIDc3P/7g8+enhWKhqtkRkxEIhqUHRhfkWH/o/f+NlLNyzNIWQVlQPLR4JqhDz14vF/8eu/92LVMeJIEiEEMGIWB230qZz9lZ/9wNlnryxDbIU+XCsCc4p7Ht//b37/o/Oa1ZQZkYEI5gd1kaOujl1xyebf/ZUP5SxlrQW3QoiR6cCRmYef3P2FR/YvXzY1OdZG3f/KHd9aNV6869YbV0yMtDNF2YPwhLTeefXUjot+/LGnX3h01/5vPbL78ecPz1kWZLyG00DwOdAGNTXWGP5BQwNMyVQsCEKEj8jSCyxJkiRJkhSvvxs61S9jWGULn3mBi6EKdSlExD6aEjSHORo4HYxb/fY3XvOR99y8YgQw5AaxyBq5GfttAabDEm3yChcAA7pwMxibReeodcza0Jp1wBYNFLmAeSi/+sY5dmRogUYNA3MRYAugGoDBD8jftaf7f37iznt3PlibIBuptAPpQBzo1ABIChhFjJwXvtBdJ6ZfuOM7f/P1e954xXn/8iPvPHPMo6Y8y4P2GfmWc9aed8kl+76563ifgrQjeUOz2RG5TZfzx/76a49c+OHXA8wKKYpoYl5K4NN3PH6g747QmIKHFTUALPhax3RwzcVXXn3tZQbAIlQhvjSZBf74b77yYs8Psgk93Q9byaoOzKz65qPPP3NoZuzMicL77iC2Cj8zwEf/8jN7nnv+f/3N31g6jrkuWhnG/fVf/Pw9v/X7f/g/f/hDW85eM32yv3TpREdjh8uxDq/ZtuHmbRve/67rH9xz/KN/9dk7dz6ej0y5zuTc/CyNrrOZGUAwNooQ0O0hF1hT8K5sqpT2NSZJkiRJkuL1P13d70c2seisphhCXY912kXu+ideWjXRvunay97/1qvPWtnhErkiY5gqU2ia+MFsOCEFDPJYaCMNgEggWUBh1oK0QbUyiVUGBhcgDyjsVYpDEFtGCAyjflM2TcJQoEYsRh49VH70E1++c+ezMWTjy9bU4KrbhwrYL1Q7AABGxjE/r4NQOga1++Co+NLfPTQ1Wvzij72lRQ5Ai6gPA+j6q87/3F2P+GIkDKu6s+bsjHBi/uRDTz03AJyAKQMCTEtgADz01PMhG1O0ATSPA6Cwuu07ftB921tuHevAA8IO5EA+AI/vGTzzwkuWj6prD8frAICZ5n2qW+3xfnn8mYMvnX/mhAdahRiwa88zL7x44IM//hPf+NLdf/iHfzgyMjI2MvrGHa9/77tv3Xn/zv/7zz7+m7/+i8XU8gFAsc45tsj16orYLXf5lZuntvzaB79y774vfv3OBx7dtXps6uDx/cXYuBJVJ4+ABFkGU5DBcGqnY3p1JUmSJEmS4vWrMPCp9wDITAQOShbYasc6NmLrlvPZ61befOVNV23dNDXGHVKngTOQiQZjplPtRIzImvVwZgAEZliz3iumpBHUNMJgGDgGIJAxLIAZVIG6r3K4NAHAoDBljQyxEMgouPa9e2f+9X/+7MPPTfvOUmeYmZ6HLzhrqxk0ohkfY0qwOFeDCM4BALloubWLEuGTdzzYreKv/8JtFbAiaC7aU7nq/LPfcO22z93zWGWq1DJrZk1KxYx8cteB6T/51P0fvv0KBbNyIAnAn39+9xP7js6jDQ5oWtqBYJGtQpz/Xz7y/psunZowa4c+GCgmBip9w1/89edOVqjFQwmE4X5IUxRLtX+sC13SHr33/ifedtVmGKKaCD388GPvuP3tV1609t7vPLZl67Zf+qUPH3zxpd/97d8/e8PqD33kJ//j7/7HffsObVq/qhcw4jIgxKhtEWOpYr2SZELoA9vXveeaDzz13EsPPbrn27uO7Hl234tHT7Y6k1Ha/RAiNRscOZDo8K4pSZIkSZIkxevvxel1SbNqULTzMKgd6ovOP+9tN1x887Z1yycxCrQBhJ6VfcpzwMM4BCPH7Lwt7JFUwGi4EdIBggBTAC4ah55wC1Y3Tf0yDpnWIBqwVCQExzr63Q8zmgEqGinUVFcUW0yAa8/V+R9+8kvf2n0SftRVKt61R0YhUtc1qkoYYlEQmiIH1xmvos4PeggKdjHjwHl3PrSXT37hWw+fuXHzm95w7upeJe0iF0TWn/nADz39wgtPHZzxqGtERQFzkb12lvZ6g49/5otbzlz2psvXm2kgueeRox/79Bf6yGtp5xgouOltJ4ge5eVb1r//DZvygA5VCMfVjahvB2DPcyfue+jxyCPRCE6ASBaaiucSYkUb/ZMG7N69a3bOJkaJojmhuZMnbrx687EuZlWOdO3pA/XB/bOcj4y12y3fWrti2cnDR6vJiWVLWt2ualbkHjBQKHMiIBZEMK6jrjx75Y2bVp4g7Ds0+Pwd93/yy3c/e/Soz8cpGwnDMhVWGjbETpIkSZIkSfH6ew3XTU9pyfzMzPSa5Uvf8dY33Pbmtet9MxEGVlbwERQoAywgGrI8yxGA+LJBf/FlHfeauN70nhNioShN/S4BFhFKWGnGZgISs0z11XbOZREAkzVvAGIdxGVP7zvw7YefwNQ5+SBq2a3LKhDFEJz3RSZWl2JRLBAim/ZOHOGi085bseVriMZYHjs+uebMo0f2jjl8/G8+e975526bEkRDVbba+Zk5Np21avcLh5pBMIAaHNwYylhFnZ6ZvePOu26+6IxO5jXiy1/56sFDh2NrDXyB/oxBQGKAWSAdbL96oypGHFB2wVHrKnoEYO/BlwZ14IKFJMSmEUoNRNIKvRlM5hAZDAbHBsf37du7duv6lueqhoY6GKY68KOTR+cGv/8HfySx/OF3vfvCSzaNCVYvWxLL7vLJlpVlq+2NoNpUeAigqGuQwsi7DKi1X460RzauLD74nu1bt138//z1Hfc/umfedOGp0fRq1NT6OkmSJEmSH+h4beLNeWggLZ1FZ7UnUZJ+TSYFZe04qEgqIu1YyOq5FR1ePpbfePmW6y/fuH7N0qXjHaHoDI4EAPIm+7aGNQL+e4vzlAEZCLM22LTirMNH5ibz6XJMet1x3xuZKvo1DhwVf2R2DJITH2zpPMA9GTGZRLSMps+ZUBvMVfCVH82qmdp12p3RkdKPYa6lLmSdnYfrf/Xf7j4YJnHyeO1ZclF1iEbtlvVnR9G96ZI177jxoovWr2yJzZw4eudzvc/ccd8Dz+0vsyUVjyECE1PT892is3S+nD806Pza733ign9/63rxjtAZaPDxA7dd9ehjTxw4UDq/fM5lNMFIIQ8AACAASURBVNHWgQqc9xMvdec+fv9z17wws23j1LefPPyFR/b33BJnLVSUi+9GH5GzY1+fuHTT6ndcufUMDtCBiY9uncXggnlHOx/ZO6DRikaCZvA51X2rDUWnQr7cHp0vz+rJGb325iNzu//7J766bcNPUEumgV5nxdHj3RVLO0X36DnL3L/4l7/wX//bXx07cbg0dCN2Hzx08WVbB4SaqWVwtFDO3VwxecWdDLd9G9226qTzZ25p37j+1pP9W76x84kv3ffUcy/NPHukO1v7rOVCLNXA0oJ01BiREUhUBRACqZr0ydIOyCRJkiRJFmm8dnHeh5MGUXCgvOZWv4rwOY/kFqLWpWvnk3RydvpE4fn1V1/63rfuuOAc1yEUBGcQxIwM36cNbVuX+f/wC+/O8pF+i8sxqUq0S7SAubr78b979E8+/+TRakwti+YJSqZmNXJ3xcaz/sPPvqEwSIGaMaKYCZA2qqP1hWu8s1BG+eRnvvrY7mcrm0TRNg0wZmGt+gWjP3fslrdu/+Ufu/msDmxQjRTZ8mVTyze7c7Zu/vl/+9G9J+bRasNnYEZUcySumJ7rzvYG9z3+7JrLLnIMAC0n561b/e63vemPPvq3PatP1pH8OAb92O+WWVy2ZHk5f+QzX9x5wc+94Qtff2R2vsrak3NVjFT34M3Q7mTlzOGzVrR+4UPvWz3FBiUTYmOrI3gQqUv4zhN7lF1Z1ihaCCUTcS51b8bnee1HFYIwgPpBiA/v2nvXg3tuve68tsM5Z079yZ994ld+8YMjWV73u8un2pdv2/gnf/yJd7/p6j27n9/11OPn/OJPEeCYmF/9IhoyYyUQgcZb+Ugrf/eOK96y44ojfXzhrj2f/fpdz+6bKXUcLHPzgxi76HRcp6UWo5paqBBRl1592gGZJEmSJMmijdeZVkUsSy4CF6AclPNoZqFfUA3qic0vzYpLzhq57JJrtl96/trlxahAgMzgFEAUBFgNc5Dvw562wo5sPmOExAJ3+yTmWu02i9bB6zfbMzbztOSblbMA5xAIBqtc72S7rC6cQqaRQDVxK/YHnNUsvMp701AODs/oNx98ouSCslEzMqO6HMB558xXs2dtWPHBt16xpg2nJo5CqI1Iol145tgv/fT7f/s//9X+XlmqoVYwNxUnIFaiux985k2XX9QGYMEBHv49b7i0Ohn/+JN3jXSm5g/ux+gkxlpczs8N4khr6p6duz/1ja337NwVJC+DkmPJOfQyl5HOHV5T9H/rFz942UZmQz9YJs5BSQNxFnN88Rt7nn/pZEmTlLfNgGrAGVHVe+utN//dnXfM0giJQyxRA1nraF38wV989sZrzhtl3HT5RU8+/uTv/P6fvu6mm6+5dMtEjttef835Gzd85+Enn3zkgV/95Z+fHPEM9Hu9YnT0VW+TSvjh4EwLgshEiOSIcok/uWPTWy8/86Hdh+95dHbX0y/s2b9/PmiNOnZPRgGEzSqYInc6sIVZ90mSJEmSJIsuXgfKauoEykAFyAGm1SyVx1w4tnbM/8jbX/e+2292HiMOAmjULJAnxKpLBHEMR8Pp6N8PSuQQUXVdqx4hMvIcMqAkK6tYVaZGDuSMeDjhxgJrL6t0FKByBo5zyaFHOzQeQicaESoifu7AS88fmR34FRYMYuycDkpQEKpocOxNb3rTuatHi2htqclRhJTGk1LPmX/DZcu/den5n7nnqbLfRdYmkTqqhQjxwvLo8yemK4wXEFWGtcDs3Efed8W37n3o5MFpNz4RYt00PFEqpvtlb0D/+x98ulfG0aWr5no9kIbuCfhV0LmOzr7lis3XnD0xSjCAvSjELBJiBd07g499/s4u8kCFFCOx14epi2HdqskP/fCF+x+/9+HjI4QIGqDbjd7PyOTuYzNPPXf4mvWT65aNfOTHP/i3X737Y3/6X6/bfkM9iAcPvfTkE4/PzUz//E996KxVYxy1jvXEaEc1Nr1cvovKkBExSIgJkSxmWpFz7YxhNjXlzrhq9Y5r1kVc8K3vzHz8c3d+Z9fTB2b6lI9UlCs8IKgAVOkVmCRJkiTJoo3XNRUDbqOZhGIl6aBNvXNXZ2973S23XHn+pRumtJwx16lCGapqtNVxRABckQ+7gKiB3ferOKTCuMtbqGtQb9563qgAAF+RxmxcRlcqWtD65T+S53m7yAmAEGKFOkJ7yFuC3Pkc5oXcoRMz/Si1d1ATBzODE2KmuuyIXnL+xjGHEcQ46LLL4FpmiPMn8pGlGeS6Ky/527sectlIgFqz9Y8cINHo2Hyc6aHOIQxUVZZlQVEwtl+x9akvfLtfD4I5iFOosq9DkLzoV1XeatcRkZjIYAEsbDqe2Y4rz2vXg8IXp7eBEpFR0PjtR1585sCRKCNgH6PBDEIcBpecd8kZkzhrxeTDc94G0zlrzargitp+rPXorr3bNy0p+/Nrlo5/8L07lo8Vf/nxj2VZRsQbNmz40P/03g2rxqanuysmO82VZH71e6SMXt4/prkhAqoSzBAPxEy5jFJH3HjR+Latt31754uf/MLdD+858NJMSa1xl3fKCLIeLG1/TJIkSZJkkcZrU4JGj8EIl5Mtvu7CdTuu2HjZuWeun8pZKwkn4C2glzsm55v+HrFWcR7EIDJiW+jb/M/XRUGAE09oE4mRNwCW1+a6Oj4bRtUYVLPFptsISOYH2ldXAZkUkAzwCH1wEckbKARExr7jvVJacAWMvPZiMHUtQuUorl2+ZOvZy12MsK44AyksErPkZrEkaV9y/uR4y893a4VTI7CABRAYprvloRODTZNFQRFEYihgUHrnrds+fee3unO9ygpkrFGr2qg1GiJR3ioR48k5eJKWYLSDqvTov+7ijddeuLGTB4Q54VY/ijgiRcYy1w+fu/O+432ULqNixGoloUKoZdXbdlw4Dly6cfnfPHMSMeS+9hnNw0Hy42X/oV0v6A9d7p0EQ1Dc9sbr3rxj+3y322q1HHPmQIYVkx2BsW9uruhV75IEIIAsAhjOBhKBACAzAsi7wRLMwvsIX3D29itX37LtR3bvn777/mfvvHfPoaOzJ3uDuawWpK2NSZIkSZIs0njd4f4ymTnvjKkPv/O2y85dubKt45ki9oEKIopxBQn6CyPRGSSSAWCDKNC8yT9/DiQAwDcT0g1mlJGQoZmhnolk5kSlBkC1WCAyA4G85aMDbvUBcIuBSMhpSimviAGIdwGY6VtFOchBg4t9mKud02rAREuXjLcLOF7oyE00vFHg6FhzwkiB8dHOgfk5Zm8gIxquvBL6FR+fmzMuECPIsXJOpFStGi9+5Wd/9Df+05/XA+vWA7ZMYSw+qjUZFJ0OEGLZg0M776/N+cM/+s7JNlDPw3sizcQZQYmjZXuP2RPPH6ykHeGMPULf2FB3V4zl2zaOjQCXnbsSnz0gFNg0GoEJxv3IO3ft23usv25J4QmjAjHKGZ3xTnPwPBybuZCov4dsDcAjDJ8IC88iAzet+OKwdXdwcIiBoR4BkLZk7VUjl77nsp9772UHp/Fnf/n5P7/3GXvlnyCSJEmSJEkWT7xeOSY/9Z433HbTlvXjGCFkVqGchy9AWU9djwDCFMRANKyxpmZKXxOqvr9djtuAU0BBVGdUm+VQhqozbcVBO/QH3CYKDDWQDcdASqCsBoQghgDk3KqBCPDCsZV1NDBIgEBQhoKGJ+R97nIABGKoviJiGgjIgCzLYEYGkJKREYMUxho1VqUBsAjLm18YBr0s89dfsuqabVsP3/PkAEIMjQo2Q4TPUJa+ldVVgJFjLnovXX7xheeuzaE11ACGacboR4hgei4++8L+mfm+SUvVIShCQB49wrpVK8YEGbBp7bIWlaq1CiolMGARjo/MDh7be2T10vVQ9a8s/CADAzxM1MO7he8pYQ+LOpo/V7ABcaGUpXkmkLagGSyCDRZARqhH234Qq5n5etlE5+c+/Obz3oKl5dH0IkySJEmSZDE5HbZIBwde2P3EE7tmu7EGBupiPj5Aaza4imGEEojIFZkhMziYgzXDzIep7PvYAyLTEtGgCiuBmqAwwCrRfqG9dpz3VhnIwNYMPwGDWF82KJCAADSTXTIgg3nA0UIoxMI/NiMig5QqlaImBnmQgHj46JiYUWyW5w2qBoBgTUPAZoK6VzhRQg0ywKkBgDjL0XNRf/Z9r9+8ZnWc73kCWVAdgCpyEd7qqo+6ykQwCGfg0I/eejEbSnNoTVhtFgPFUAiqCO7IXfc/GZSNHZhhBo0O5hEuPPfMHOCItUvGL1s/0aIymtSRQAYtKYQ5y//sKzuPVnDMru42f2Forl8zcZ6aOT8GQAD5pxT4EEC2MCfo1OZWRpOyBZQhZtAMKhat1hiEeaQzF/WRfc/f9+DDgzqtXidJkiRJsqicXr1+cbb+xN3f+csvf2v96qUXnLPhJ354x4aVE0ty5ECM4FonCz4Vx4cx1UAAkfJw2VIXBpz/s5GCCUYgX8EZu9w1++U0EowAEEiUmmzdrL2qs5ABuUEsGsmpgTaiJRAK7kyOZMysxiAfOTc1aDSzCDk60z06h6UTyCl3PGzgTQDIGbsamFf0qsr5LFhzhmowA8ww4mXJeNs1PyASDd35ODrqQz076qfOmHJv23HFI8/sj4M+IBDAifWnqdVGGYs8C/1e22U/d/u1V21eUypKkFCWFxm0jzBgbpvxQLDz8T2S5ZUBRIAid4jzrPXWTWs8IFEzZ+++cdveZ/ccVgELzAiV9QehNfaVh/c+eai7dl2HYh++M0zG9vcGl/9TLlwzPGjh/urvt4wxREEgEBArZJk3+G7QvvHhefvbux5+4IndOx9/+sh869ZffWd6ESZJkiRJsjjj9cCN9SbWs4XnBoNnHtj74DN/+mO377j5onUXr261yUCzqGP0U6eXK4dBqqnhMILJ8Kvfh3it5JgAQuC835RDCxw4UF6Kr0QiCdAE3YWkjyhWO8BrBQSYB+DAgMIGsAhy452MmVUVYCUHjggRpkZ8YnZ2Zh5hAhEkYKLhKjWUzHFlmJ1Hv1dCuNnO1yx9E1QJrSybHB1hBCUjIBrAAkBj5X20krdt3bBx3fpn9u9njgY2GFAj1mYh85n26YrLrnjz9rECqszRMF/BZZCmMtpUhB94dObkbDeyi0ZwhBjhHFVaZH7t6pUCMBlifdVFZ7W9aAmwkMUMFjOJJPPRPbv/MNZtgD9dBgIynFrNPx2M/94X/jH8in9nGNaGmAERZpHIKAOATCs4A+aV7n384Me+dO/XHnrm5AAxX+FcXYWYXoRJkiRJkizOeA14rViDBBlB1t470/+tP/r0X00VV28+88KzV1988YaNS2Pum7oQOFK2AA1NfTSYFRyJmlLcU4H3ZQUDxs3uR7NIHq+sP6DT74ed6Cq4XAwWzEjIMQCrFarm1bKaSCUA0agmGMiBSmDQFHMo9ckqICMrFo7CKUkALVsy2gknI/t5y2puOQTogJlAMjvffeCRZy5eu7HpModYkzMxVW4NAojw3DMvdedmxE9VxKYOkiEqhKFY0zm5dCKvUZsWGUMQszYswOdLq7oaLfzFK8P7d1z0O392ICpprAO1VTgv50gtlLS8pT/3tgtXrj5exy7JqBFIEAFW1LWB6pPs/vrL98+GkYG0AjEBphUEbGHDhg2jS8a7ABHUeGQZJpavCbu7kreNK6WeZE4H6nnsnof233bl2lyKieFVj9AIA0iM2KzZymkwhTbL0tQU2EdqLqgxIiESAhANY7DhXQ2ZNtXViAHMIDJoBekhEHC8p4/s2vv4rn07H9v7+LNHZ8qs4inLMrZM7biISy/CJEmSJEkWZ7wmjVSX1uQpICD3rWV7Tg52fWO3fOOJVcuWrFm5/Offvf38c1as6YCD5fXAoebMa1lyVsB1VDmaZjLsItIkZjtdOdCkbrVhLjudsF8WtfVlnTsUFryxI2cAQ6GlshC8kQEBptJ0DbGmSqXpYUJgR4amKfXCr82MSYENZ6xexv2T1bES4/XYKh3MkpEwA1bWuOub97/l6o2uhSUZO/FkKrDKtQdVPNbH5z73FWGan57msZXKOThDqEAZJG5eiakWRWTMWR1jIQYoJDMU3osCE4xLN02pcxokhgrcRlRGjzLpVvWaCVywikEqQq65GxAwQMIu+NoXzx/o3ffkswPpKBfGACIkImrQ+NJ071f/t49TmHWiRZtn21P7T/Tb2YRJux+PaWbOajHKa/fU7hcPSDbB2YhBCGS28FALQAtlPc0XI0CAB7HR8I4HzV0UhlXoiKBmQ2NdghRCMIMv1FCqseR92HcOV9/69s4v373zyeeOVNSifLK2JZo5NiEo2UBPPyuSJEmSJEkWXbz+h/q9gRNkrQ7F+vjJ2ZmZ2V/77Ue2X3P5299w46Wbxn1rTAGtB67dMjXT4DjzMFhFSkIgdnY6OZPBAUokBB12Sv7H60gITdnJMHEvfJWaomwjBgRGpBmIiHKjFpQ5thmg0AFsoR2GwQykYhIJy6fGz1i94uhzh30xRrkLXTMmI7H/t707j7Hrvu4D/j3n9/vde9+bjbsWmqL2jZFkyZItyLZiK5bXRHKctI1jt0mL1EV3FAjQf1v0nxYoihoN6gRNWiOOY8lxHFuWFVuiYlk7JVHUQlILSUlcxG3E4Sxv3nv33t/vnP5x75sZSmriykVqjc8HhDB8Gs68bYDvPXN+56gk4kNHjx84dOiSa88j+HJxWJbl2MTkfITL3XNPHXzxwMFKAlwmKnCAVqDaI5LqhVvfw8BiHxu6SLHCWyqywn7o8trllToIweWAlJoTOzgeOpQMSM7kHUHbo4cCqTn3vf7w4OuHpmdPklsLBohBADMUyLrTc/H40VcH/dkQiL30+YXgt4DXDqsSlLKsqMtFp1FSOj196tCB0+svWStASmg7xenthoRwAikgiiDw7XxCwClDc2gOBbmYylJVfFEABMKgFnHZMIE9js2me3785A8ffe7Q0RMzi7GmiUQhiRNmKJQSAIKQRWtjjDHGrOp43XYbjzIxubwrsaxFiLwSR5UTuuYvHn3xvide2nbh2R+78dqL3rP2vZe+Z30gVVCKnQwpxuAJlKCCVKMdv8FKTuAELEDejExuUrSODiY2UXjp6OSKSN20dzh4IAm4+TOatsdQAjwkkCinDgsoomlsiBlYm16KBMDDTeb6q5+65cD/+Ma01mnQU1IIlFwtmhcTx2fnvnn3Exsn1121dYyzcVeML6iUAY888ep/+sofz5Sul3K/ZmMsEzQ5qToY0uJCt8g+/P6bAtDxQoIi8+2FARFGU+oEqF1I7MGjxTvEiRjMIF+zlg6QcZALjHZXjZZIQ7gi73QfeXbPMCByBa3BDPagAPikfi55zrqcb07BD1KV+yPQ7qCs4QKyouovcvCq2il8b2H2nru/f/m/+CIClKFgUho1z4xefmVAargIJRBBHCKDWZmWRu61DfbR5SGKDhMlcoOYUsiOnEr7jhy/96Fnd+3eNzMvsz1UscOdcckKAQsRVMBJkYCkSC6S/QQaY4wxZhXHa9DKX9UTUkpQEgrOOeeIgLmZ035qqg7Fj1449cieu8dzXHLOmi99/vb3bdt8VteXgHN5k72gCVpDmmOAngAmN8pmacUcPwZRM4ACbbIfjewY5bh2ojY5kFciISfkwAJUokNqRi+zh9bgoNyudYdDBXhCpgQINDL8hA+f+sUrnnju6rue2DfozaAYQ+TEAQmpGIsRf/n483v3vvDZj99860dvHpugN07V2x969Ic/fuxYL8ynkIo1qBkhIJU+DUJ9al2I771y69WXXsSCqYwhNTMgK88HEgAHzbV0OoQAWkJyKAXtk4RKQ1AN0r4W3I4laTrLIchmou7Y83LsTKSBwAmIQArSphlDJa9rQIDokU2k6gg7IVdrSpAE31GSxBFZplXx4OPPffDmw1uu2+IJo8nl8qarKygEIcI5IAMchDShPc7pMBqbnbgYxkje18BMhekF/4d3/OA72x+tXadYe+4b83mcT86PZ92uBFfKaO8QJVACEqj5mtZ4bYwxxphVHa+Xy5ht0zTDOwBJdVALE4WzN9e93vxAKawbpOFCTLOHBnv+4x+dvaZz/WVbb7npvddu27p+Is+d75ILcKw1EKEKRAI7ctRWrAEIqNmRyKC0omC9PEsbo9NzsrzyZHQ7CShFF1lFmMCsVCYfExD9gCFCWURod6Ro06udtNb13exf/cNffuHwV1+eLhfjUATgAFBZO7jxOOaP1gt/9P1H/vS+J9i5QZX6g37yXcqmkgb4ccAj1YBkWo5z9Yvv2/ZPfuu2rlPHUg76RZFVi4tZp7N0L9tLFU1FqopUpigSy8RZBLpxQJpiTJ2EToK49hESBCqAUz/eQ7j7x08fmqEKU3CAVO3cEVVodPUCx4WcvTifVCRyV2JM8y64SL4UkM81xuTzmViHYm0Z3R/fs+vWK96TdYkBL81WnTMSNhE5RSbwgNPm5ahAEaTCTuAifIJbBBaTO/Dq8Yd3vvjA47uPTM/Olr7v19fIZ2cj3ISb8iwUieqyAgGOR406eNtRfsYYY4wxqy9ej7IgBMraJFOMmn3hBYT+PJwHkcLDTQp0UeuBjC3Ml4cf3//9x/ZsnOx+9jO33vqR6y7ZRDl8QT6X6F2bkEkTq45W/QEiSkTLFfPmVh71iEizG7D5IwLnXEpIdcnSTM/rqtZKEeRAQLkgPgwRM6oUqYYC4cxrB80cFLhoU/HF2z/6H7781cyvH+brkCLIQQOcqxIq4oB6tqZUIymHfKKG82MbEBmLQ6ztYvaNvEPl6ZmrrtnyO1/43CWbC48aQNHJoZJ1u+2TBmrm6hGI1HvXZeSeUMbKFTkpEDkvxgqXxXKRCSU1r4c6CIOUfF/DPHDH3Ttmqwm4qSwrqukjmBwDp0Bl7M9tGstzGjCiUkosNWNMhALPxhO95JkmhTrgHKTR+SgZ3OSDe2YOHj7UuWjrlEedJGiNbPk9UEvyUK/sh+2GmTbQQyXki3AlXAROVvH5g+6bf/atJ3Y+o67Tr6lMjHw8UqYIQABItVLUokSOlFYshRQQOdamU8Sm8hljjDFmlcdrHnULCCmURgM/Rv0aXlNSTcyAjmI3C9NQswRfopKS/uDOe7725z/4e7/ysS/95vvXMBL5DkHKErHMMk/eg4KIAGBuquTNDm5dke/fPE5CFaoKSZnjybHOWBFK7dY1U0qMCi6Deje+qci6Dh7IIuoBNFv5yNoFKCICz/joDZc8/ZEb7n3y5Sznfl1FykAJRKAcSWJzepIYnI11s9lTM/H0PCbXYs0UerPIgP7sunH/iV+6+bKtxds8qcszUZRBTWPEYur0U9Grao0Zx4AsFz+YHSAWE5pni6npmBFp5uARJYRasWN379j0osY1KMZjBHg8+E7dP+n9YPO6sd/9x184u0NeS+FaWCJLVzYsVMPX5xe2P7rrgV0Hq7JE6ALN9YqDBqg/Pn3qFy7bqkDIQjPaG5CkpEIESkhQ5bwZ25cgERQkG5+N1PdIwGN7Tt7x7XsefenU3HwvhElFVjvnO3kVoe3bKUIJqEAVtwscXdMlzyAoWBhgBoQtXhtjjDFm9cZrbbo2lGh0fo00Ac35tyYlMmsCAVqn5vf7yiACBcDV7GqkqIk5LNbxK39+/1/c+9BlF2y++b0X3njVhVecv2E8zxdr+CTsmJgBJEmANnPx0AY9OnOvSds/wATvgLLkjNPi6f7MMe2s5zhWiGcIsa9cFmIazCQHxJizyz3xisl83GwZVFDOIGDzBP+bf/DpteNj33v4eV0cVvnaSgooMRM0ohkfSAyV+ZMn8/HJpIr+GyIRqd/hdPHG4p9+/rc+8YHzEVGccYXCo3vfXpGoKkMjUx8k2TgocciECtRIoVsOa8rGKnY9gUK4LdhrhI/AfIk7vnXX7EI/C5Nl6tMwZhm7spdjOInezduu+bUPrOkqApKSJNIIzTRfiGODsN7p3JM7d+XFmn41SC4CQ0igNAF1D+54/qMfvK4GXFLvVDU1k/rIgcFAUJkFVYldQs7Z2EDd8Tl66sXXHnjq6AuvHH350MlBRcOxCemMRx+qqlbRWrPRiyisQlCiElQDgDoHB23m/jlSbnbgKOxcozHGGGNWdbxu+hmaSEjtFhgoqDmnp0ogJAoKkBIhapuGeeURvrqqAdcdnwKt3X/qjVdOH3r8haMT3/yrD157+edv+/gvXNIdd9wByhpMyL0joKyGnSwjCK0oYI+ytSwnbU2g5JByVGMupTTrMBiTOYdUIu9Tl6tBVyZzRWjGXCgyXqqHuyb4VmWlVGZZ7h0mNhX/7kufeN8VF9/53Xt2H3qjT2O9SuqUvPfETimL7JK6ItN6/ljhmbXqctxy1vgFm8/+0hc+ed1F63MgA2JMTYc62qJ7k7Bl9KwoAKfIUQeZ5arqeCzGgcLlOo8s1DIbpFw/gQDi9vWgBFbg0JHje/c+O9kZ1zjD/QXSMJF3Z2ePr1+Lc8bSb376pklCd/TMKFADmcAF7YA+ceMlv/+V3uvTr02Or6sxAPUoZS7WkM5jTzw9s/hbm8cB50CJAJAyqBKFJCIF8sQ81Iy5czrhzrue/PYPdpyc1/kq79cQ6a7bdO78zH5EiYWnrAsnSKNOelWixKoKCDko06j/venP0eYDJZt4bYwxxpjVHq+bhK0JAENI24oykQpY4QCNlDfBkaCkkRXSxiRWkBJlRRZj3e/1uOjy1Eap6tNSDZFvf2rfnpcPXnP5hZ//3C2XbxhbMwkPJKCuUyfLV/SHoD3suOI+YWkrjaO6HGaUNkyNxcGcT8MxXmCo4w5hQlCtyYpqQYpMwS4QHCLaKRuuaXnxmWMi0ehUA5MKPnPTRddf+S//5O4ffe272zWhGF8zKEtJGqlkzRJnEyTUoQ7VZW9u61kTt/3idbd8+IZLzu2MASzqOXkPhcPKGRwAg7XpMcdCugAAE0tJREFUYgcI4uLAL7y+3s966o0TdUOhoHxwouB8cbE37nVw9ER23lkEbv5Js+Tl1deOxHLO5xrq5IiLbKoThIpBV+sN42PnbRznCKCCKpSVScjJEFSUcMNzO5NXbj2rLodRFpXmkeZcCj4CMhYzHD8+venijT5F7zTW0WUBQIwxz4IDZkpHrjtT4c57djz45HMHjs7PDGih5GIsz8fz/sLi9PH9Y2u7zKEWHZYVAHi3fA5ViUgFXtS1k0iadA1SbtrpRZmB0atijDHGGLOKkGpbRPzN//bQNx5+FYiswoik0tQglViJEhxASs2a8ZoluuYzVZWgYCUoHCT5LAh8WQO+Cw6AIA5cWhxDP2g5lfPHLsivuWbbB27YdtZZG6e6maa68MEhubaoSVBEZq81NCplFTko/GDWZaoIh4fF7lODPmQMg64OWKmkok+dVNcXdtw153RRD1W9ujEOQyiDfAK3HeWigaBSkdacKrgMrqjUzwGHZuW149MvHzx+6lT/xKnFmYVhgkfW3ZDTxjW4dMv688/ZcMV569cXLqh4RM/NfI8ERfQTb35aR6czqRlpVx2rOXvoMAPISHri8izk1aI6Pyt+U4g3nJ1A50IVSCBRzkrG0YXhgenTYA+gEslcPkzwmpyWZ41lWzaumWJySQAGu8QoCd0BkA1L1+sL7z+WZnuOQgEeOup7dSF2KWWnMHPxlnPO6nKRqtwlEQFnCT4qVGRu9vQT+6bv3dl7eOczRxeGQ+EhOfUhUbPNsWYWJen08wSKYHahZseqwtSOeNEIJGgGZCCgXfSo7bwXLP+KwsX47X/76duuP99+Do0xxhizCuP1F778wDceeeVv4VtqNWTSdWPhgi2b/u5nPnzbh9Y7YAroABkkoI6x7PvJZnBFPYyF0+CbjgJpp44oKbhdfo43nYWU5Y/5/3r029KzsfwE0c9Ki3BaUSBve06ac5Bao53lp5GmqG39bteZKyEqKfmIdk7HRHUc5FBrCpMxFD1gAJTACyfxnR88+8TTz758+HTlJv4WHhHr0OK1McYYY1aZ/w97PfLxSamHMwtz87tnZo4dvPfu8X/+j/7+FVuyszqoExUu9z7nqBANGeeFI01S1+xc20JNXv+6xMur9cjc0sDw5YuBZkYJeaiiraa3lxvN/wapJvHOJ0iMos4HgiZPeQc+UwpDoFTsO4EHd7zwvfsfOvD6tLAnP2F90cYYY4wx75p4XdYKeC6mSKsTveHcvmNf+t1/f+l5m2667sqb3nfptku3dnOcQxV5QkyiQs6T88peQDXa5dxBka2ImQq8KVXrqltbQqqurV8TiBUQsCyvlAdIR/3PSmgaV5SZJFVQGvNZHeuyqlO+flhWynTk1MKjz+578KmXnj9w9NTCYCAe+VRUVIls5YsxxhhjzLsmXiPLUZWSUqm+lHwxSTcb238K++7ZeccPnrzqyiu2bt36r2855/zzzlFCinUnLG+HcYC8dePf6FykrmgSeWfx+menFeRt7tvy4yNoe0+bhmht+0aooAQoNdt4mk+IiUNItZTDuigK78P+Go8+t/DkU888+NiTJ2Z7rru25nyAMFRCzOA8eOWuH2OMMcYY8zMer6shmOEKIqUYEbPKuemqzt3YfIr3P3s0PH98x6OLV1560bbLt9x0zeUXbQmFoEPICAERmqARYJAH0agPmYja0HnG4OxVhdqjn22uJmqHKbaTRgQgRLQjpUngBCSeklLyONWvnt/1wv79r93x/OC1gwcHZQ3XScV4HUko4xBc8O20b0qQaD8bxhhjjDHvkniNuqm4qqqyd3lXyaWq31cPytl7ZNnOxf5zzy3w009P/unDt37gyi9+5v3XnLdmwmHcgbSE1KDQ9hzTqM7arN5ui7a8PNBv9eB2bU1TnNY0ytrslh4paTPmJcHVQAVUwMwivrd9z11/uf3oiRkROZZtEen4bCpKSgIXggK1MqQ5OSo2kdoYY4wx5t0Urwmpzb4EQFKsAIbPAAZIQMOqRjZepxpwMyl9/6GnX9iz+7abr/3I+6++5vz1hYTcBRC4aY9QBUNjIucAQBNEQARmUL6aXqoEgNDu/qlrNEOlm+OM1Dx2Ve8TeChMjAFwdAEvvbp4593bH9314iD5GmvI+4QARq1Q9sSQdsB5asviyoDYRkVjjDHGmHdNvPYSMaoyKxzAQs0ycAcAbU+xAAJNifwiT7x0eviV7+34+n1PXrrl7A+9/7KrLrvkmgvXrfeQpA4awMpMIg6JmjUyqYYQwqqK182kPadggB03BexR9K4BggsL8Ak4/EZ/74HXtu/Yv/vV6deOnz41JO1sQtZJlcB5Sr2lL4lm786KvwJJV95mjDHGGGN+xuM1QduJckBzJM8phBSIS+0cIS4qMQABJw595P2UTi6mwwfTo8derqrdl62JX7rtpk/ectWYp7LGmHMd5xQhNIf92C1Hz9UiCZRHrdfsgZQqUnLqfXIkhAQ8dwJf+8Z3Hnrs6Yrzueje6KMzuT52c3CGUuEzdLq0OLv0Nfnt2kAUDIvXxhhjjDHvlngtTSdDm+SWWqeFAKV2cnOQSsAJHkQKhhB8B86VdSyHNZw/ML3wX7767YefO/Drt39m2yWheRipkpx0PAQiQFdbQGRqM29dJ6gCEJdVysMIznC6wre/99ifbX/m5Bszi1Vew1cun9q4ce6NGQQgdwgEVKgTr1jfLoR2C80Z8doYY4wxxrx74nVEMYpwTd9wc5ZOVgyeQ8kdBSk5gQP5UTlVQAkUPaUK+cFq4shjL93/9L7Nm9Z8+NpLf+mmKy8/d+2mMd8DtKJulvnV9lIJAFUVEgpBgF7Ug6d6D+7at/3J/a+8Pj09u9iXKeWzqeAErkWrXunWrk91idgjFk9CSQUM0GiOIelywl4K2UQWsY0xxhhj3i3xGhwAQAUkozHWTe/10j4URF7TfGob9zwISeuBlzLTWsq6ct3EE4w4p2nh8Myrr/zwj7/2Jzduu+jzt9/6gWuv2rw2my/TutytppeKkAAhkHOuFOw/fPxPv3vf/U+9cHjRzWIihvHk12NYIOSoawAIjOFiGgzYaZ5J0ApxGGNdhbWAKi01hjCIRv8F0IwQsXxtjDHGGPMuidckZfvRcoTjtyyKqc/4N6n5XB/Jx3apjBJI4AfJw0316VwOF99/pH7yD586b/Ohz/3KzZ+8ef0A6ABe0dXkMUQqEWtkY+BQS0iOm4KtLq9laRfWeKhDBCI0RRp/mwsEKCHRcg3+bzpDqQKCgOOKbxSgrBWkhJTQSrPNbc1YK2gCJUiCc0gxpuTz7qL42uWRsOf16ut3P/bYcy8fOLEw5As15O3kkETkBojDtgwdm5eXVGkY8yFy0ASWVvTo0lO99HF7tNF+Kowxxhhj3k3x+v+RJhK3axyVQAol6g37L+7b/3u//9rX/qT7gYvXffjGq2+6+uKzJ2hMg2ePTFlFBQR1ClXxjKY9Bctd4E3mdgARPI++2Zu21YwWufxk2yE1QiOT9/AgjoACCQTKwI4oJ6gmJVKVSFCwA3lxVAoELIF6A+x99ciOPcf2vHRg10sHX5+roytSNqnKUGlasa3kbIwxxhhj8fqniNeUSJsRcgwgOSJlDgVTWKzL3szpe3ct3PXws+vHwu2/dNMXP3vr1g3wipzaUrkKqnKQdXwzKWOUnZu+ZCdgBSstV3vPTK80qnTLT3pvVYDIpFAXyCcgAQJS8iAPwA8WOMvIOSVXCfUGiXMXHSLw42dOfv3Ou57Zd+R06WKiMLFGJruDSlQA56CJVAjCKokye08bY4wxxli8fkfxuilgE0MFxCGEuop1WRGiQ1JFPyLPNrxRl9/6q6f3vvL6ezZO/bPf/tXz1iIOQXW1biIrihwqUGnr0KoAgTwRAN/cGpoArdzG7zfPI2H9SYbYkW8XLjZ/0+TJ0agPo6mBKwHsh3UcJoSO566bqXD/48cf2/n8w7v2HDs1z90NddatyrqMhBpgBx+ABFWHyJpYk8VrY4wxxhiL1+8wXhNUSYAEYqhWVQQx5R1mJYmMJNma/mAwoE6vTidePJW9dOKR3V++/vLzrr1i801XX4I8K7wL5ByJh5DWgAACUbAyubZdpB3wJ6Pa9fKEDR39z78xXlfkajgPBIChkBpaO8ARa1sm556bYCBm7tRC3Pnkq3sPnHzwqRf2Hj7Vq6j2Y1KsUWGpAZchZIix/caaCEoqrOI02hvaGGOMMcbi9TtCUFKoUjNyhAjEYFJwSnVSwHkMK7hMQx6Hw+jHpJPtmz999MnX7nl096S7+9YP3fAbn/3wZeevCXA5XJeC0witQQIVQnTkeHnBCrV9INqMs2sPV/6Ezc4RKAEFXLsLXqBNAzYT+WaedS9gfoi7tz/z53ff99rR00PxKZtMYUq7nXqYwDkKj2EPKYKpbVRRgQq1RXcInL2hjTHGGGMsXr8julxFJoU2S9al6cT2zSQNj1pEpAZ8BvJVpXBTc1o63+3L4I4H996z44WLt559xUUXfPT6rddeft7a4MfYBRKSSKpgUYnKGRTc9IU0hwiZl/ZO/jXxWqRtyyaiHOqhrOo0jZJxKMmXyrXSweO951985b4Dvad3PXv8xCl1eenXqfroiiQOVYJjIPGw7zAAs6ZKiJuRIGhnGbJosE2LxhhjjDEWr99xuiYQQ2mptgyFYhS5lUAIWidIVBK4tuRMTuGik0gFIc0vzM68Mrdvet+37n1o67ruLR+64e988vrzN+a5cwXggJjqYUIWEAhQIhF2AK3cTv5/zNaqysxEBMBVC45LwIEycKg0m00UM+w8iL/80VPfve/B2UEcUiGiRefsBCeOQpHH/pAAQFgTgEwHQQdNM4mQS8QCFnIKEgTl9krDGGOMMcZYvH4HGGibMwhoTzoq64qThs1EEFYRxPYE5NIQPfIKzqY2VrF/ZHo+d8Xri/xn9z7++M7nf+OXP/bLH7l40qPfx0QeyEGACDgGs4emvzHGigjzGdP6BMIaoQwidfkicCLiP//B9m//aGcM4ynfWHddQSnGNExAVSFkHg5ghRCUkJpJ20sXF4Awmoo9AF6xeVHsPW2MMcYYY/H6HaCm4RgKUqV28LOIQImUAKWaMgUITCqQIaGZ4rfU1EGxjgBzZ6KGHi+FNRw/Uu3+g+/8z+9MfOjaK66+bNM1l11w9to8YzhFxuCYAkXnHVRBIDC9XdCmtqSOuq6dcwBKjLHr9ip+/pUTew+9+NCzh368a9+c5FW+IQm0V6IYqwZ9OB+yXIpMJJWDCjRqMAcUUlOoKWB5FQ4BpO35S1hniDHGGGOMxeufRlO91qYBmUal7KYPOwGAJu5CFaidCmtNCoYKAUpKpHBSD5XU5Z1EedNxEZn6MuifHLzygx3FD+uz1oz/9qeuu/GGqy99z2QC2DnHALRdRAPg7U4TNtXrpjmEmUVkWtK9u9Kd37n7xUMnF4ZxfigaJkKeM1HgxD6lOJPlxaCK9UIFH+AzNB3fTFASIgUDXilfMUPwTavL1dbKGGOMMcZYvP4pKK+MmKxQiDKwNFmDmp2OrJpI4ZBIxSmEWJQUGjIXJdXDEnmGvIsIQECdioFy2K+GMc5/+b//3sNXbfv12z9z/TVXnDuVz83PTU1O/vX3i0YAlGV5+PDh//Xgga89duTkzLyGbpUyHu9ojHUSDHrByXjGZX9OwqaMHBdZgosAUgJ7oClWk6IZnh0AgWoz3qRdTWOMMcYYY34G4zWhZh2+e7L1GR8qQVZ0RzRdIEgzS7ckapaQryw2S1KA2WWA9jDsoWk3IQCoswJZcQrorbvlroPl9//rj9ZN7vjg+y6/8cq1V2+7/OL1xdoMPlWBhgzVeo44g89rFEMKJfORWXn16Ikde4/c/8ju109ML9RhQDlcDkmOgbrnmvudZwLMC9DZCFUgAhFNSdy9NTn3gN5qevOxRrWmFmOMMcas1nitHMQXP1cPXlXfetObbogJ7ArvsuOL9fceeOq+B4Y6+PqnP3LDFz73iWsvnupQViVM5uMJiEANHJnDPQ/suufHTxw5cXpmEMuUIXjxnaRn/qKA3hwriX7ugqZbeJ3FVuEYY4wxZpXGa5boUvlzHq+XmjqW47VjERFS7xw4xJTWbTrnrx7Z+cyuZ27/+M2/9tlPbl7XlpQXInbuPnbHX9zz2K69vegrdfnkxk63W8WUkniqz/jWohavp3INbP3ixhhjjFlVaCli/v72l3bsn/75evD05iKyLo/OHslCjAmSiOBJWFMqq3FPHrWL5Vkb1qxbO3X9e7cNhuWL+w7sfelApU59t4JP6oQ5Kiua+ddvypFvjpXy89dEPS4Lv/Op911zwSb7OTTGGGPMKozXQ6D+uX863jp9I42m3iWgjpCEiRyqyKhdmK4R7BAF3rXN0nH0dWodhfi3TBixjmMAJTCuKOy5MMYYY8yqjNfQup1oZ85I3P1m3SPgFA5gKFSJmx3s7QRtUWluIgAgbo5bKi3FaFkxy8+0hlyEtx1taIwxxhizGuK1McYYY4wx5qfD9hQYY4wxxhhj8doYY4wxxhiL18YYY4wxxli8NsYYY4wxxli8NsYYY4wxxhhjjDHGGPMu9L8BfIuW1a2+i1gAAAAASUVORK5CYII="/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">42<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x34 h5e y4b5 ff2 fs4 fc0 sc0 ls0 ws0">7.1.1.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Zarządzanie </span></span> </div><div class="t m0 x6 hc y62c ff4 fs3 fc0 sc0 ls0 ws0">Grupę Kapitałową TOYA tworz<span class="_ _2"></span>ą cztery spó<span class="_ _2"></span>łki:<span class="ff1"> </span></div><div class="t m0 xf hc y62d ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">TOYA S.A. <span class="_ _0"></span><span class="ff4">–<span class="ff1"> <span class="_ _0"></span><span class="ff4">jednostka dominująca spełniająca <span class="_ _0"></span>kryteria zobo<span class="_ _0"></span>wiązujące do <span class="_ _0"></span>sprawozdawczości zrównoważonego </span></span></span></span></span></div><div class="t m0 x4d hc y62e ff1 fs3 fc0 sc0 ls0 ws0">rozwoju </div><div class="t m0 xf hc y62f ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">TOYA Romania S.A.<span class="_ _2"></span> </span></span></div><div class="t m0 xf hc y630 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">YATO Tools (Shanghai) Co<span class="_ _2"></span>., Ltd.<span class="_ _2"></span> </span></span></div><div class="t m0 xf hc y631 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">YATO Tools (Jiaxing) Co.,<span class="_ _2"></span> Ltd.<span class="_ _2"></span> </span></span></div><div class="t m0 x6 hc y632 ff4 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _e"></span>ze <span class="_ _4"></span>statutem <span class="_ _e"></span>Zarzą<span class="_ _2"></span>d <span class="_ _e"></span>TOYA <span class="_ _e"></span>S.<span class="_ _2"></span>A. <span class="_ _e"></span>skład<span class="_ _2"></span>a <span class="_ _e"></span>się <span class="_ _e"></span>z <span class="_ _4"></span>jednego <span class="_ _e"></span>do <span class="_ _4"></span>siedmiu <span class="_ _e"></span>człon<span class="_ _2"></span>ków <span class="_ _4"></span>–<span class="ff1"> <span class="_ _4"></span></span>liczbę <span class="_ _e"></span>tę <span class="_ _4"></span>określa <span class="_ _e"></span>Rada <span class="_ _4"></span>Nadzorcza.<span class="_ _2"></span> </div><div class="t m0 x6 hc y633 ff4 fs3 fc0 sc0 ls0 ws0">Członkowie <span class="_ _4"></span>Zarządu<span class="_ _2"></span> <span class="_ _4"></span>powoływani <span class="_ _4"></span>są <span class="_ _4"></span>przez <span class="_ _4"></span>Radę <span class="_ _4"></span>Nadzorczą <span class="_ _4"></span>na <span class="_ _7"></span>wspólną, <span class="_ _4"></span>trwającą <span class="_ _4"></span>trzy <span class="_ _4"></span>lata <span class="_ _4"></span>kadencję. <span class="_ _4"></span>Spółka <span class="_ _4"></span>za<span class="_ _2"></span>pewnia </div><div class="t m0 x6 hc y634 ff4 fs3 fc0 sc0 ls0 ws0">członkostwo <span class="_ _4"></span>w <span class="_ _4"></span>Zarządzie <span class="_ _4"></span>i <span class="_ _4"></span>Radzie <span class="_ _4"></span>Nadzorczej <span class="_ _4"></span>osob<span class="_ _2"></span>om <span class="_ _e"></span>o <span class="_ _4"></span>możliwie <span class="_ _e"></span>naj<span class="_ _2"></span>szerszym <span class="_ _4"></span>zakresie <span class="_ _4"></span>kompetencji <span class="_ _4"></span>oraz <span class="_ _4"></span>kwalifikacji. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y635 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _a"></span>ocenie <span class="_ _a"></span>T<span class="_ _2"></span>OYA <span class="_ _a"></span>S.A. <span class="_ _0"></span>Walne <span class="_ _a"></span>Zgr<span class="_ _2"></span>omadzenie <span class="_ _a"></span>i <span class="_ _a"></span>Rad<span class="_ _2"></span>a <span class="_ _a"></span>Nadzorcza <span class="_ _0"></span>przy <span class="_ _0"></span>wyborze <span class="_ _a"></span>odpowiednio Rady <span class="_ _8"></span>N<span class="_ _2"></span>adzorczej <span class="_ _a"></span>i <span class="_ _a"></span>Zarzą<span class="_ _2"></span>du <span class="_ _a"></span>kierują </div><div class="t m0 x6 hc y636 ff4 fs3 fc0 sc0 ls0 ws0">się <span class="_ _2"></span>przede <span class="_ _e"></span>wszystk<span class="_ _2"></span>im <span class="_ _2"></span>interesem <span class="_ _2"></span>i <span class="_ _e"></span>potrzebami <span class="_ _e"></span>spółki <span class="_ _e"></span>w <span class="_ _2"></span>zakre<span class="_ _2"></span>sie <span class="_ _2"></span>zapewnienia <span class="_ _e"></span>zróżnicowa<span class="_ _2"></span>nej <span class="_ _2"></span>puli <span class="_ _e"></span>talentów <span class="_ _2"></span>n<span class="_ _2"></span>iezbędnych </div><div class="t m0 x6 hc y637 ff4 fs3 fc0 sc0 ls0 ws0">do realizacji wyzwań, któ<span class="_ _2"></span>re stoją przed organ<span class="_ _2"></span>izacją. <span class="ff1"> </span></div><div class="t m0 x6 hc y638 ff4 fs3 fc0 sc0 ls0 ws0">Na dzień 31.12.2025 roku w s<span class="_ _2"></span>kład Z<span class="_ _2"></span>arządu TOYA S.A. wchodzili: <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc y639 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">Grzegorz Pinkosz <span class="_ _2"></span><span class="ff4">–</span> <span class="ff4">Prezes Zarządu<span class="_ _2"></span> </span> </span></span></div><div class="t m0 xd hc ye8 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">Maciej Lubnauer <span class="_ _2"></span><span class="ff4">–</span> <span class="ff4">Wiceprezes Zarzą<span class="_ _2"></span>du </span> </span></span></div><div class="t m0 xd hc y63a ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">Robert Borys <span class="_ _2"></span><span class="ff4">–</span> <span class="ff4">Wiceprezes Zarządu <span class="_ _2"></span></span> </span></span></div><div class="t m0 xd hc y63b ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">Jan Jakub<span class="_ _2"></span> Szmidt <span class="ff4">–</span> <span class="ff4">Wiceprezes Zarzą<span class="_ _2"></span>du </span> </span></span></div><div class="t m0 x6 hc y63c ff4 fs3 fc0 sc0 ls0 ws0">Skład Rady N<span class="_ _2"></span>adzorczej na dzień 31.12.202<span class="_ _2"></span>5: <span class="ff1"> </span></div><div class="t m0 xd hc y63d ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">Piotr Mondals<span class="_ _2"></span>ki <span class="ff4">–</span> <span class="ff4">Przewodniczący<span class="_ _2"></span> Rady Nadzorczej <span class="_ _2"></span></span> </span></span></div><div class="t m0 xd hc y24f ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">Jan Szmidt <span class="_ _2"></span><span class="ff4">–</span> <span class="ff4">Wiceprzewodniczący Ra<span class="_ _2"></span>dy Nadzorczej <span class="_ _2"></span></span> </span></span></div><div class="t m0 xd hc y63e ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">Beata Szmidt <span class="ff4">–</span> <span class="_ _2"></span><span class="ff4">Członek Rady Nad<span class="_ _2"></span>zorczej </span> </span></span></div><div class="t m0 xd hc ybe ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">Dariusz Górka <span class="_ _2"></span>–<span class="ff1"> </span>Członek Rady Nad<span class="_ _2"></span>zorczej <span class="ff1"> </span></span></span></div><div class="t m0 xd hc y63f ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">Zenon Beker <span class="ff4">–</span> <span class="ff4">Ni<span class="_ _2"></span>ezależny Członek Rady N<span class="_ _2"></span>adzorczej (członek n<span class="_ _2"></span>iezależny),</span> </span></span></div><div class="t m0 xd hc y3f9 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">Grzegorz Maciąg –<span class="ff1"> </span>Czł<span class="_ _2"></span>onek Rady N<span class="_ _2"></span>adzorczej <span class="ff1"> </span></span></span></div><div class="t m0 xd hc y640 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">Wojciech Papierak <span class="ff4">–</span> <span class="ff4">N<span class="_ _2"></span>iezależny Czł<span class="_ _2"></span>onek Rady Nadzorczej (czło<span class="_ _2"></span>nek niezależny).<span class="_ _2"></span></span> </span></span></div><div class="t m0 x6 hc y641 ff4 fs3 fc0 sc0 ls0 ws0">Więcej <span class="_ _2"></span>informacji <span class="_ _2"></span>o<span class="_ _2"></span> <span class="_ _2"></span>Zarządzie <span class="_ _2"></span>i <span class="_ _e"></span>Radzie <span class="_ _2"></span>Nadzorczej <span class="_ _e"></span>TOYA <span class="_ _e"></span>S.A. <span class="_ _2"></span>znajd<span class="_ _2"></span>uje <span class="_ _2"></span>się <span class="_ _2"></span>w <span class="_ _2"></span>pkt. <span class="_ _2"></span>8.<span class="_ _2"></span>8 <span class="_ _2"></span>Sprawozd<span class="_ _2"></span>ania <span class="_ _2"></span>z <span class="_ _2"></span>dział<span class="_ _2"></span>alności <span class="_ _2"></span>Spółki <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y642 ff1 fs3 fc0 sc0 ls0 ws0">i Grupy TOYA.  </div><div class="t m0 x6 hc y643 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>stru<span class="_ _2"></span>kturze <span class="_ _4"></span>organ<span class="_ _2"></span>izacyjnej <span class="_ _4"></span>Zarzą<span class="_ _2"></span>du <span class="_ _4"></span>nie <span class="_ _7"></span>wyodrębniono <span class="_ _7"></span>konkretnej <span class="_ _4"></span>osob<span class="_ _2"></span>y <span class="_ _4"></span>odp<span class="_ _2"></span>owiadającej <span class="_ _4"></span>za <span class="_ _4"></span>n<span class="_ _2"></span>adzór <span class="_ _4"></span>n<span class="_ _2"></span>ad <span class="_ _4"></span>wpły<span class="_ _2"></span>wami, </div><div class="t m0 x6 hc y644 ff4 fs3 fc0 sc0 ls0 ws0">ryzykami <span class="_ _7"> </span>i <span class="_ _7"> </span>s<span class="_ _2"></span>zansami. <span class="_ _7"></span>Każdy <span class="_ _7"> </span>z <span class="_ _7"> </span>jego <span class="_ _9"> </span>członków <span class="_ _9"> </span>jest <span class="_ _7"></span>odpowiedzialny <span class="_ _9"> </span>za <span class="_ _7"></span>te <span class="_ _7"> </span>kwestie <span class="_ _9"> </span>w <span class="_ _7"></span>odniesieniu <span class="_ _9"> </span>do <span class="_ _7"> </span>podlegających <span class="_ _9"> </span>mu </div><div class="t m0 x6 hc y28d ff4 fs3 fc0 sc0 ls0 ws0">komórek <span class="_ _33"> </span>organ<span class="_ _2"></span>izacyjnych. <span class="_ _40"> </span>To <span class="_ _33"> </span>równi<span class="_ _2"></span>eż <span class="_ _40"> </span>Zarząd, <span class="_ _40"> </span>w <span class="_ _33"> </span>drod<span class="_ _2"></span>ze <span class="_ _33"> </span>uchwały<span class="_ _2"></span>, <span class="_ _33"> </span>dec<span class="_ _2"></span>yduje <span class="_ _40"> </span>o <span class="_ _33"> </span>przyjęcie <span class="_ _40"> </span>polityki <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y645 ff4 fs3 fc0 sc0 ls0 ws0">w spółce oraz jes<span class="_ _2"></span>t odpowiedziany za jej wd<span class="_ _2"></span>rożenie w ramach organiza<span class="_ _2"></span>cji.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y646 ff4 fs3 fc0 sc0 ls0 ws0">System <span class="_ _1f"> </span>zarzą<span class="_ _2"></span>dzania <span class="_ _1f"> </span>ry<span class="_ _2"></span>zykiem <span class="_ _1f"> </span>w <span class="_ _1f"> </span>Spółce <span class="_ _1f"> </span>o<span class="_ _2"></span>party <span class="_ _1f"> </span>je<span class="_ _2"></span>st <span class="_ _1f"> </span>na <span class="_ _1a"> </span>stworzonej <span class="_ _1f"> </span>strukturze <span class="_ _1f"> </span>organiza<span class="_ _2"></span>cyjnej <span class="_ _1f"> </span>złożo<span class="_ _2"></span>nej <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y647 ff4 fs3 fc0 sc0 ls0 ws0">z wysp<span class="_ _2"></span>ecjalizowanych komórek <span class="_ _2"></span>organizacyjny<span class="_ _2"></span>ch, których zadaniem <span class="_ _2"></span>jest identyfikacja <span class="_ _2"></span>potencjalnych <span class="_ _2"></span>ryzyk, oszacowanie </div><div class="t m0 x6 hc y648 ff4 fs3 fc0 sc0 ls0 ws0">ich wpływu na p<span class="_ _2"></span>oszczególne proces<span class="_ _2"></span>y decyzyjne, monitoring <span class="_ _2"></span>oraz raporto<span class="_ _2"></span>wanie bezpośredn<span class="_ _2"></span>io do Zarządu Sp<span class="_ _2"></span>ółki. Zarząd </div><div class="t m0 x6 hc y649 ff1 fs3 fc0 sc0 ls0 ws0">TOYA <span class="_ _9"> </span>S.A.  czuwa <span class="_ _9"> </span>nad <span class="_ _f"> </span>realiza<span class="ff4">cją <span class="_ _f"> </span>celów <span class="_ _9"> </span>bizn<span class="_ _2"></span>esowych <span class="_ _9"> </span>o<span class="_ _2"></span>raz <span class="_ _9"> </span>wspiera <span class="_ _f"> </span>kadrę <span class="_ _f"> </span>menadżerską <span class="_ _9"> </span>i  pracowników <span class="_ _9"> </span>operacyjny<span class="_ _2"></span>ch <span class="_ _2"></span></span> </div><div class="t m0 x6 hc y2bf ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _2"></span>cod<span class="_ _2"></span>ziennych <span class="_ _e"></span>działan<span class="_ _2"></span>iach, <span class="_ _e"></span>w <span class="_ _2"></span>tym <span class="_ _e"></span>zarząd<span class="_ _2"></span>zaniu <span class="_ _e"></span>ryzykiem <span class="_ _e"></span>organizacji. <span class="_ _e"></span>W <span class="_ _e"></span>roku <span class="_ _e"></span>20<span class="_ _2"></span><span class="ff1">20, <span class="_ _e"></span>w <span class="_ _e"></span>ramach <span class="_ _e"></span>stru<span class="_ _2"></span>ktury <span class="_ _e"></span>organizacyjnej </span></div><div class="t m0 x6 hc y64a ff4 fs3 fc0 sc0 ls0 ws0">Spółki <span class="_ _2"></span>powołano <span class="_ _2"></span>wyspecjalizo<span class="_ _2"></span>wany <span class="_ _2"></span>Dział <span class="_ _2"></span>Prawny <span class="_ _2"></span>i Complian<span class="_ _2"></span>ce, o<span class="_ _2"></span>dpowiedzialny <span class="_ _2"></span>za <span class="_ _2"></span>kompleksową <span class="_ _2"></span>kontro<span class="_ _2"></span>lę i <span class="_ _2"></span>nadzór <span class="_ _2"></span>nad </div><div class="t m0 x6 hc y64b ff4 fs3 fc0 sc0 ls0 ws0">komórkami <span class="_ _1b"> </span>bizneso<span class="_ _2"></span>wymi <span class="_ _1b"> </span>i <span class="_ _1b"> </span>organizacyjn<span class="_ _2"></span>ymi <span class="_ _1b"> </span>spółki <span class="_ _1b"> </span>w <span class="_ _1d"> </span>zakresie <span class="_ _1b"> </span>wypełniania <span class="_ _1b"> </span>p<span class="_ _2"></span>rzez <span class="_ _1b"> </span>nie <span class="_ _1b"> </span>obowiązków <span class="_ _1b"> </span>związan<span class="_ _2"></span>ych <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y64c ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _14"> </span>zapewnieniem <span class="_ _14"> </span>zgodności <span class="_ _14"> </span>z <span class="_ _14"> </span>przepisami <span class="_ _14"> </span>prawa, <span class="_ _14"> </span>dobrymi <span class="_ _14"> </span>praktykami <span class="_ _14"> </span>rynkowymi, <span class="_ _14"> </span>przyjętymi <span class="_ _14"> </span>stand<span class="_ _2"></span>ardami <span class="_ _14"> </span>etyki </div><div class="t m0 x6 hc y64d ff4 fs3 fc0 sc0 ls0 ws0">biznesowej <span class="_ _7"> </span>oraz <span class="_ _9"> </span>regulacja<span class="_ _2"></span>mi <span class="_ _7"> </span>wewnętrznymi. <span class="_ _9"> </span>Dział <span class="_ _7"> </span>Pra<span class="_ _2"></span>wny <span class="_ _7"> </span>i <span class="_ _9"> </span>Compliance <span class="_ _9"> </span>podlega <span class="_ _7"> </span>bezp<span class="_ _2"></span>ośrednio <span class="_ _9"> </span>Zarządowi. <span class="_ _9"> </span>Przyjęcie </div><div class="t m0 x6 hc y64e ff4 fs3 fc0 sc0 ls0 ws0">takiego <span class="_ _14"> </span>rozwiązania <span class="_ _19"> </span>dał<span class="_ _2"></span>o <span class="_ _19"> </span>Zarząd<span class="_ _2"></span>owi <span class="_ _19"> </span>dostęp<span class="_ _2"></span> <span class="_ _14"> </span><span class="ff1">do <span class="_ _19"> </span></span>wiedzy <span class="_ _14"> </span>w <span class="_ _19"> </span>zakresie <span class="_ _14"> </span>zgodności <span class="_ _14"> </span>działalności <span class="_ _14"> </span>Spółki <span class="_ _19"> </span>we <span class="_ _19"> </span>wszy<span class="_ _2"></span>stkich </div><div class="t m0 x6 hc y64f ff4 fs3 fc0 sc0 ls0 ws0">dziedzinach <span class="_ _7"></span>i <span class="_ _4"></span>aspektach<span class="_ _2"></span> <span class="_ _4"></span>tej <span class="_ _7"></span>działalności <span class="_ _4"></span>z <span class="_ _7"></span>obowiązującym <span class="_ _4"></span>prawem, <span class="_ _4"></span>re<span class="_ _2"></span>gulacjami <span class="_ _7"></span>wewnętrznymi <span class="_ _4"></span>i <span class="_ _7"></span>Dobrymi <span class="_ _4"></span>Prakty<span class="_ _2"></span>kami </div></div></div><div class="pi" ></div></div><div id="pf2b" class="pf w0 h0" ><div class="pc pc2b w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">43<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 yc ff4 fs3 fc0 sc0 ls0 ws0">Spółek <span class="_ _2"></span>N<span class="_ _2"></span>otowanych <span class="_ _e"></span>na <span class="_ _2"></span>Giełdzie <span class="_ _2"></span>Pa<span class="_ _2"></span>pierów <span class="_ _2"></span>Wartościo<span class="_ _2"></span>wych.<span class="_ _2"></span><span class="ff1 fs2"> <span class="_ _e"></span></span>Na <span class="_ _e"></span>chwilę <span class="_ _2"></span>obecną <span class="_ _e"></span>spółka <span class="_ _e"></span>wyznaczyła <span class="_ _e"></span>sobie <span class="_ _e"></span>cele <span class="_ _2"></span>związane <span class="_ _e"></span>z </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">jej <span class="_ _7"></span>istotnym <span class="_ _7"></span>wpływem <span class="_ _4"></span>na <span class="_ _7"></span>zm<span class="_ _2"></span>ianę <span class="_ _7"></span>klimatu. <span class="_ _4"></span>Za<span class="_ _2"></span>rząd <span class="_ _7"></span>TOYA <span class="_ _7"></span>S.A. <span class="_ _7"></span>jest <span class="_ _7"></span>informowany <span class="_ _7"></span>raz <span class="_ _7"></span>do <span class="_ _4"></span>roku<span class="_ _2"></span> <span class="_ _4"></span>o<span class="_ _2"></span> <span class="_ _4"></span>p<span class="_ _2"></span>ostępach <span class="_ _7"></span>w <span class="_ _4"></span>realizacji </div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">przyjętych celów. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y343 ff4 fs3 fc0 sc0 ls0 ws0">Wiedza <span class="_ _4"></span>Zarządu<span class="_ _2"></span> <span class="_ _4"></span>TOYA <span class="_ _e"></span>S.A<span class="_ _2"></span>. <span class="_ _4"></span>w <span class="_ _4"></span>zakresie <span class="_ _4"></span>zrówno<span class="_ _2"></span>ważonego <span class="_ _4"></span>rozwoju <span class="_ _7"></span>jest <span class="_ _4"></span>rozwijana <span class="_ _4"></span>poprzez <span class="_ _7"></span>udział <span class="_ _4"></span>osób <span class="_ _4"></span>zasiadający<span class="_ _2"></span>ch <span class="_ _e"></span>w </div><div class="t m0 x6 hc y344 ff4 fs3 fc0 sc0 ls0 ws0">Zarządzie <span class="_ _1c"> </span>w  specjalis<span class="_ _2"></span>tycznych  szk<span class="_ _2"></span>oleniach.  Mają <span class="_ _1c"> </span>oni  ró<span class="_ _2"></span>wnież  dostęp <span class="_ _1c"> </span>do  wiedzy <span class="_ _1c"> </span>doradców  E<span class="_ _2"></span>SG,  z <span class="_ _1c"> </span>którymi  s<span class="_ _2"></span>półka </div><div class="t m0 x6 hc y650 ff4 fs3 fc0 sc0 ls0 ws0">współpracuje. <span class="_ _2"></span>Zarząd <span class="_ _2"></span>pełni też <span class="_ _2"></span>kluczow<span class="_ _2"></span>ą rolę <span class="_ _2"></span>w ustalan<span class="_ _2"></span>iu, zatwierdzan<span class="_ _2"></span>iu oraz <span class="_ _2"></span>nadzorowa<span class="_ _2"></span>niu obs<span class="_ _2"></span>zaru zró<span class="_ _2"></span>wnoważonego </div><div class="t m0 x6 hc y651 ff4 fs3 fc0 sc0 ls0 ws0">rozwoju, a tak<span class="_ _2"></span>że jest odpowiedzialny za <span class="_ _2"></span>przegląd i akceptację raportowanych<span class="_ _2"></span> danych. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y652 ff4 fs3 fc0 sc0 ls0 ws0">Od <span class="_ _2"></span>kilku <span class="_ _2"></span>lat <span class="_ _2"></span>Grupa Kapitał<span class="_ _2"></span>owa TOYA id<span class="_ _2"></span>entyfikuje <span class="_ _2"></span>swoje is<span class="_ _2"></span>totne <span class="_ _2"></span>tematy <span class="_ _2"></span>w ob<span class="_ _2"></span>szarze <span class="_ _2"></span>zrównoważonego <span class="_ _2"></span>rozwoju. <span class="_ _2"></span>Ostatnia </div><div class="t m0 x6 hc y60e ff4 fs3 fc0 sc0 ls0 ws0">analiza <span class="_ _7"></span>została <span class="_ _7"></span>w <span class="_ _4"></span>p<span class="_ _2"></span>ełni <span class="_ _4"></span>p<span class="_ _2"></span>rzeprowadzona <span class="_ _7"></span>zgodnie <span class="_ _7"></span>z <span class="_ _7"></span>zasadami <span class="_ _4"></span>p<span class="_ _2"></span>odwójnej <span class="_ _7"></span>istotności, <span class="_ _7"></span>czyli <span class="_ _7"></span>uwzględniono <span class="_ _7"></span>w <span class="_ _4"></span>niej <span class="_ _7"> </span>wpływ </div><div class="t m0 x6 hc y170 ff1 fs3 fc0 sc0 ls0 ws0">organizacji <span class="_ _0"></span>na <span class="_ _a"></span>oto<span class="_ _2"></span>czenie <span class="_ _a"></span>oraz <span class="_ _a"></span>o<span class="_ _2"></span><span class="ff4">cenę <span class="_ _a"></span>ry<span class="_ _2"></span>zyk <span class="_ _a"></span>i <span class="_ _0"></span>szans <span class="_ _0"></span>finansowych <span class="_ _0"></span>dla <span class="_ _a"></span>Grupy<span class="_ _2"></span> <span class="_ _a"></span>Kapitałowej <span class="_ _0"></span>TOYA. <span class="_ _a"></span>Zarzą<span class="_ _2"></span>d <span class="_ _a"></span>jednostki dominującej </span></div><div class="t m0 x6 hc y171 ff4 fs3 fc0 sc0 ls0 ws0">był <span class="_ _2"></span>informowany o <span class="_ _2"></span>wynikach procesu <span class="_ _2"></span>analizy podwójnej <span class="_ _2"></span>istotności, <span class="_ _2"></span>a także przedstawiciel <span class="_ _2"></span>Zarządu b<span class="_ _2"></span>rał czynny u<span class="_ _2"></span>dział w </div><div class="t m0 x6 hc y172 ff4 fs3 fc0 sc0 ls0 ws0">przeprowadzony<span class="_ _2"></span>m <span class="_ _0"></span>procesie. Zarząd <span class="_ _0"></span>jest informow<span class="_ _0"></span>any o<span class="ff1"> </span>miernikach, co <span class="_ _a"></span>pozwala ocenić skuteczność <span class="_ _0"></span>zarządzania w <span class="_ _0"></span>TOYA </div><div class="t m0 x6 hc y173 ff1 fs3 fc0 sc0 ls0 ws0">S.A.  <span class="ff4">W <span class="_ _1c"> </span>2025 <span class="_ _1c"> </span>roku <span class="_ _1c"> </span>nie  wystą<span class="_ _2"></span>piły  zmian<span class="_ _2"></span>y  w <span class="_ _1c"> </span>zakresie  modelu <span class="_ _1c"> </span>biznes<span class="_ _2"></span>owego,  strukt<span class="_ _2"></span>ury  organizacyjn<span class="_ _2"></span>ej  ani <span class="_ _1c"> </span>procesów </span></div><div class="t m0 x6 hc y174 ff4 fs3 fc0 sc0 ls0 ws0">operacyjnych, które <span class="_ _a"></span>mogły<span class="_ _2"></span>by <span class="_ _a"></span>w istotny <span class="_ _0"></span>sposób wpł<span class="_ _0"></span>ynąć na <span class="_ _a"></span>wyniki analizy <span class="_ _a"></span>p<span class="_ _2"></span>odwójnej <span class="_ _0"></span>istotności. W <span class="_ _a"></span>związku z <span class="_ _a"></span>powyżs<span class="_ _2"></span>zym, </div><div class="t m0 x6 hc y175 ff1 fs3 fc0 sc0 ls0 ws0">po <span class="_ _7"></span>weryfikacji <span class="_ _7"></span>zidentyfikowanych <span class="_ _7"></span>istot<span class="_ _2"></span><span class="ff4">nych <span class="_ _7"></span>tematów <span class="_ _7"></span>pod <span class="_ _7"></span>kątem <span class="_ _4"></span>i<span class="_ _2"></span>ch <span class="_ _7"></span>aktualności, <span class="_ _7"></span>w <span class="_ _7"></span>Sprawozdaniu <span class="_ _7"></span>Zrównoważoneg<span class="_ _2"></span>o </span></div><div class="t m0 x6 hc y176 ff4 fs3 fc0 sc0 ls0 ws0">Rozwoju  za <span class="_ _9"> </span>2025  rok <span class="_ _9"> </span>wyko<span class="_ _2"></span>rzystano  wyniki <span class="_ _9"> </span>analizy  podwójnej <span class="_ _f"> </span>istotności  przeprowadzonej <span class="_ _f"> </span>z <span class="_ _f"> </span>zewnętrznym  doradcą <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y653 ff1 fs3 fc0 sc0 ls0 ws0">w okresie od listop<span class="_ _2"></span>ada 2024 roku do lu<span class="_ _2"></span>tego 2025 roku.<span class="_ _2"></span><span class="ff7"> </span></div><div class="t m0 x6 hc y654 ff4 fs3 fc0 sc0 ls0 ws0">Zarząd  jednostki <span class="_ _f"> </span>dominującej  został <span class="_ _f"> </span>zapoznany  ze <span class="_ _9"> </span>wszys<span class="_ _2"></span>tkimi <span class="_ _9"> </span>zidenty<span class="_ _2"></span>fikowanymi,  w <span class="_ _9"> </span>ramach  podwójnej <span class="_ _f"> </span>istotn<span class="_ _2"></span>ości, </div><div class="t m0 x6 hc y655 ff4 fs3 fc0 sc0 ls0 ws0">istotnymi <span class="_ _19"> </span>wpływami <span class="_ _5"> </span>oraz <span class="_ _19"> </span>ryzykami <span class="_ _5"> </span>(s<span class="_ _2"></span>zans <span class="_ _5"> </span>nie <span class="_ _5"> </span>zid<span class="_ _2"></span>entyfikowano). <span class="_ _5"> </span>Wykaz <span class="_ _19"> </span>istotnych <span class="_ _19"> </span>wpływów <span class="_ _5"> </span>i <span class="_ _5"> </span>ryzy<span class="_ _2"></span>k <span class="_ _1c"> </span>zn<span class="_ _2"></span>ajduje <span class="_ _5"> </span>się <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y656 ff1 fs3 fc0 sc0 ls0 ws0">w <span class="_ _2"></span>ujawnieniu <span class="_ _e"></span>SBM<span class="_ _2"></span>-<span class="ff4">3. <span class="_ _2"></span>Wp<span class="_ _2"></span>ływ <span class="_ _2"></span>ryzyka<span class="_ _2"></span> <span class="_ _2"></span>i <span class="_ _e"></span>szanse <span class="_ _2"></span>s<span class="_ _2"></span>ą <span class="_ _2"></span>brane <span class="_ _e"></span>pod <span class="_ _2"></span>uwagę <span class="_ _e"></span>przy <span class="_ _e"></span>zarządzan<span class="_ _2"></span>iu <span class="_ _2"></span>spółką. <span class="_ _e"></span>Z <span class="_ _2"></span>tego <span class="_ _e"></span>też <span class="_ _2"></span>p<span class="_ _2"></span>owodu <span class="_ _2"></span>w <span class="_ _e"></span>2024 </span></div><div class="t m0 x6 hc y657 ff4 fs3 fc0 sc0 ls0 ws0">roku <span class="_ _1c"> </span>opracowano <span class="_ _1c"> </span>plan <span class="_ _1c"> </span>działań  deka<span class="_ _2"></span>rbonizacyjnych. <span class="_ _1c"> </span>Kolejnym  ob<span class="_ _2"></span>szarem,  który<span class="_ _2"></span>  zostanie  uregulowan<span class="_ _2"></span>y  przez <span class="_ _1c"> </span>nową<span class="_ _2"></span> </div><div class="t m0 x6 hc y658 ff4 fs3 fc0 sc0 ls0 ws0">politykę, będzie gos<span class="_ _2"></span>podarka obiegu zamk<span class="_ _2"></span>niętego i zarząd<span class="_ _2"></span>zanie odpadami w Grupi<span class="_ _2"></span>e Kapitał<span class="_ _2"></span>owej TOYA.<span class="ff1"> </span></div><div class="t m0 x34 h5e y659 ff2 fs4 fc0 sc0 ls0 ws0">7.1.2.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Zarządzania i należyta staranność w kwestiach E<span class="_ _0"></span>SG<span class="_ _2"></span><span class="ff2"> </span></span></span></div><div class="t m0 x6 h6 y2af ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y65a ff4 fs3 fc0 sc0 ls0 ws0">Grupa  Kap<span class="_ _2"></span>itałowa  TOYA <span class="_ _1c"> </span>przyjęła <span class="_ _1c"> </span>Politykę <span class="_ _1c"> </span>Zarządzania  ESG, <span class="_ _1c"> </span>w  celu <span class="_ _1c"> </span>wdrożenia <span class="_ _1c"> </span>i  u<span class="_ _2"></span>trzymanie  skutecznego <span class="_ _1c"> </span>systemu </div><div class="t m0 x6 hc y65b ff4 fs3 fc0 sc0 ls0 ws0">zarządzania ESG. W celu zapewnienia <span class="_ _0"></span>kompletności i skuteczności zarządzania, struktura zarządzania ESG oparta jest na </div><div class="t m0 x6 hc y65c ff4 fs3 fc0 sc0 ls0 ws0">trzech poziomach zarzą<span class="_ _2"></span>dzania: <span class="ff1"> </span></div><div class="t m0 x6 hc y65d ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hc y65e ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">POZIOM <span class="_ _2e"> </span>N<span class="_ _2"></span>ADZORCZY <span class="_ _2e"> </span>- <span class="_ _2f"> </span><span class="ff4">Całościowy <span class="_ _2e"> </span>nad<span class="_ _2"></span>zór <span class="_ _2e"> </span>nad <span class="_ _2e"> </span>zarzą<span class="_ _2"></span>dzaniem <span class="_ _2e"> </span>obsza<span class="_ _2"></span>rem <span class="_ _2e"> </span>ESG <span class="_ _2e"> </span>i <span class="_ _2e"> </span>wdrożenie<span class="_ _2"></span>m </span></span></span></div><div class="t m0 x34 hc y65f ff4 fs3 fc0 sc0 ls0 ws0">zobowiązań/priory<span class="_ _2"></span>tetów w obszarze E<span class="_ _2"></span>SG.<span class="ff1"> </span></div><div class="t m0 xd hc y660 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">POZIOM <span class="_ _2d"> </span>ZARZĄ<span class="_ _2"></span>DCZY <span class="_ _3b"> </span><span class="ff1">- <span class="_ _2d"> </span></span>Strategiczn<span class="_ _2"></span>e <span class="_ _2d"> </span>zarządzan<span class="_ _2"></span>ie <span class="_ _2d"> </span>obszarem <span class="_ _3b"> </span>ESG <span class="_ _2d"> </span>i <span class="_ _3b"> </span>wdrożeniem </span></span></div><div class="t m0 x34 hc y661 ff4 fs3 fc0 sc0 ls0 ws0">zobowiązań/priory<span class="_ _2"></span>tetów/raportowania <span class="_ _2"></span>w obszarze ESG.  <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc y662 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">POZIOM OPERACYJN<span class="_ _2"></span>Y <span class="ff4">–</span> <span class="ff4">działania operacy<span class="_ _2"></span>jne. Realizacja poszczególnych<span class="_ _2"></span> inicjatyw i projektów.<span class="_ _2"></span></span> </span></span></div><div class="t m0 x6 hc y25a ff4 fs3 fc0 sc0 ls0 ws0">Odpowiedzialność <span class="_ _9"> </span>za <span class="_ _9"> </span>zakr<span class="_ _2"></span>es <span class="_ _9"> </span>ujawnień <span class="_ _9"> </span>i <span class="_ _9"> </span>przegląd <span class="_ _9"> </span>rap<span class="_ _2"></span>ortowanych <span class="_ _9"> </span>danych<span class="_ _2"></span> <span class="_ _7"> </span>s<span class="_ _2"></span>poczywa <span class="_ _9"> </span>na <span class="_ _9"> </span>Zarządzie <span class="_ _9"> </span>spół<span class="_ _2"></span>ki <span class="_ _7"> </span>do<span class="_ _2"></span>minującej <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y25b ff4 fs3 fc0 sc0 ls0 ws0">w G<span class="_ _0"></span>rupie Kapitałowej TOYA. W przygotowaniu ujawnienia zrównoważonego <span class="_ _0"></span>rozwoju biorą udział pracownicy TOYA <span class="_ _0"></span>S.A, </div><div class="t m0 x6 hc y25c ff4 fs3 fc0 sc0 ls0 ws0">TOYA <span class="_ _7"></span>Romania <span class="_ _7"></span>S.A., <span class="_ _7"> </span>YA<span class="_ _2"></span>TO <span class="_ _7"></span>Tools <span class="_ _7"></span>(Shanghai) <span class="_ _7"> </span>Co., <span class="_ _7"> </span>Lt<span class="_ _2"></span>d., <span class="_ _7"></span>YATO <span class="_ _7"></span>Tools <span class="_ _7"></span>(Jiaxing) <span class="_ _7"> </span>Co., <span class="_ _7"> </span>Ltd. <span class="_ _9"> </span>odpowiedzialni <span class="_ _7"></span>za <span class="_ _7"> </span>pos<span class="_ _2"></span>zczególne </div><div class="t m0 x6 hc y663 ff4 fs3 fc0 sc0 ls0 ws0">obszary w s<span class="_ _2"></span>półce. <span class="ff1"> </span></div><div class="t m0 x6 hc y664 ff4 fs3 fc0 sc0 ls0 ws0">Ryzyko <span class="_ _e"></span>związane <span class="_ _2"></span>ze <span class="_ _e"></span>sprawozdawczością <span class="_ _e"></span>zrównoważonego <span class="_ _e"></span>rozwoju<span class="_ _2"></span> <span class="_ _2"></span>może <span class="_ _e"></span>być <span class="_ _2"></span>związan<span class="_ _2"></span>e <span class="_ _2"></span>z <span class="_ _e"></span>nieprawidłowymi <span class="_ _2"></span>dan<span class="_ _2"></span>ymi <span class="_ _2"></span>lub </div><div class="t m0 x6 hc y224 ff4 fs3 fc0 sc0 ls0 ws0">błędami <span class="_ _2"></span>w <span class="_ _e"></span>obliczeniach <span class="_ _e"></span>wskaźników <span class="_ _e"></span>liczbowych. <span class="_ _e"></span>Ryzyko <span class="_ _e"></span>to <span class="_ _2"></span>nie <span class="_ _2"></span>jest <span class="_ _e"></span>wymienione <span class="_ _2"></span>w <span class="_ _e"></span>Polityce <span class="_ _e"></span>Zarządzania <span class="_ _e"></span>ESG, <span class="_ _e"></span>ale <span class="_ _2"></span>mimo </div><div class="t m0 x6 hc y665 ff1 fs3 fc0 sc0 ls0 ws0">to <span class="_ _e"></span>w <span class="_ _e"></span>trakcie <span class="_ _e"></span>przygotowywani<span class="_ _2"></span>a <span class="_ _2"></span>s<span class="_ _2"></span>prawoz<span class="_ _2"></span><span class="ff4">dania <span class="_ _e"></span>zrównoważonego <span class="_ _e"></span>rozwoju<span class="_ _2"></span> <span class="_ _2"></span>Grup<span class="_ _2"></span>y <span class="_ _e"></span>TOYA <span class="_ _e"></span>prowadzone <span class="_ _e"></span>są <span class="_ _4"></span>działania <span class="_ _e"></span>mające </span></div><div class="t m0 x6 hc y666 ff4 fs3 fc0 sc0 ls0 ws0">na celu <span class="_ _0"></span>minimalizację tego <span class="_ _0"></span>ryzyka –<span class="ff1"> </span>treść <span class="_ _0"></span>sprawozdania sprawdzają osoby odpowiedzialne za <span class="_ _a"></span>p<span class="_ _2"></span>oszczególne obszary oraz </div><div class="t m0 x6 hc y667 ff4 fs3 fc0 sc0 ls0 ws0">osoba <span class="_ _5"> </span>koord<span class="_ _2"></span>ynująca <span class="_ _5"> </span>przygotowanie <span class="_ _5"> </span>sprawozd<span class="_ _2"></span>ania. <span class="_ _5"> </span>W <span class="_ _5"> </span>praca<span class="_ _2"></span>ch <span class="_ _1c"> </span>u<span class="_ _2"></span>czestniczy <span class="_ _19"> </span>ró<span class="_ _2"></span>wnież <span class="_ _1c"> </span>Z<span class="_ _2"></span>arząd <span class="_ _5"> </span>TOYA <span class="_ _5"> </span>S.A. <span class="_ _5"> </span>Infor<span class="_ _2"></span>macje </div><div class="t m0 x6 hc y668 ff4 fs3 fc0 sc0 ls0 ws0">dotyczące zarząd<span class="_ _2"></span>zania ESG przekazywane są Za<span class="_ _2"></span>rządowi TOYA S.A. co najmniej raz <span class="_ _2"></span>do roku.<span class="_ _2"></span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf2c" class="pf w0 h0" ><div class="pc pc2c w0 h0"><img class="bi x2 y669 w3 h7f" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">44<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y66a ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _0"></span>Kapitałowa <span class="_ _0"></span>TOYA <span class="_ _a"></span>zachowuje <span class="_ _0"></span>należytą <span class="_ _0"></span>staranność <span class="_ _0"></span>między <span class="_ _a"></span>innymi <span class="_ _0"></span>w <span class="_ _a"></span>sprawach<span class="_ _2"></span> <span class="_ _a"></span>pracowniczych, <span class="_ _0"></span>ochronie <span class="_ _0"></span>środowiska </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">i <span class="_ _2e"> </span>zarząd<span class="_ _2"></span>zaniu <span class="_ _2e"> </span>(w <span class="_ _2f"> </span>tym <span class="_ _2e"> </span>zapobieganiu <span class="_ _2f"> </span>korupcji). <span class="_ _2e"> </span>Wszy<span class="_ _2"></span>stkie <span class="_ _2e"> </span>te <span class="_ _2e"> </span>as<span class="_ _2"></span>pekty <span class="_ _2e"> </span>s<span class="_ _2"></span>ą <span class="_ _2e"> </span>opisane <span class="_ _2f"> </span>w<span class="_ _0"></span> <span class="_ _2e"> </span>Sprawozd<span class="_ _2"></span>aniu <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">o zrównoważonym rozwoj<span class="_ _2"></span>u Grupy TOYA.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y66b ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y650 w88 h6c"><div class="t m0 x17 hf y562 ff3 fs7 fc3 sc0 ls0 ws0">Należyta staranno<span class="_ _0"></span>ść<span class="ff2"> </span></div></div><div class="c x6 y66c w89 h80"><div class="t m0 x17 hf y66d ff3 fs7 fc3 sc0 ls0 ws0">Podstawowe ele<span class="_ _0"></span>ment procesu nale<span class="_ _0"></span>żytej starannoś<span class="_ _0"></span>ci <span class="ff2"> </span></div></div><div class="c x12a y66c w8a h80"><div class="t m0 x17 hf y66d ff3 fs7 fc3 sc0 ls0 ws0">Punkty w oświadc<span class="_ _0"></span>zeniu dotyczący<span class="_ _0"></span>m zrównoważone<span class="_ _0"></span>go rozwoju <span class="ff2"> </span></div></div><div class="c x6 y66e w89 h81"><div class="t m0 x17 h11 y66f ff4 fs7 fc0 sc0 ls0 ws0">Uwzględnieni<span class="_ _0"></span>e <span class="_ _24"> </span>należytej <span class="_ _24"> </span>staranności <span class="_ _1c"> </span>w <span class="_ _24"> </span> <span class="_ _1c"> </span>ładzie <span class="_ _24"> </span>korpor<span class="_ _0"></span>acyjnym, <span class="_ _24"> </span>strategii <span class="_ _24"> </span>i </div><div class="t m0 x17 h11 y670 ff1 fs7 fc0 sc0 ls0 ws0">modelu bizneso<span class="_ _0"></span>wym </div></div><div class="c x12a y66e w8a h81"><div class="t m0 x17 h11 y671 ff1 fs7 fc0 sc0 ls0 ws0">ESRS2 GOV-2, ESRS2 <span class="_ _0"></span>SBM-3,  </div></div><div class="c x6 y3ea w89 h81"><div class="t m0 x17 h11 y66f ff4 fs7 fc0 sc0 ls0 ws0">Współpraca <span class="_ _a"></span>z <span class="_ _0"></span>zainter<span class="_ _0"></span>esowanymi <span class="_ _a"></span>stronami, <span class="_ _0"></span>na <span class="_ _a"></span>które <span class="_ _a"></span>jednostka <span class="_ _a"></span>wywiera <span class="_ _0"></span>wpływ, </div><div class="t m0 x17 h11 y670 ff4 fs7 fc0 sc0 ls0 ws0">na wszystkic<span class="_ _0"></span>h kluczowych <span class="_ _0"></span>etapach procesu nal<span class="_ _0"></span>eżytej starannośc<span class="_ _0"></span>i<span class="ff1"> </span></div></div><div class="c x12a y3ea w8a h81"><div class="t m0 x17 h11 y671 ff1 fs7 fc0 sc0 ls0 ws0">ESRS2 SBM-2, S1-2, S<span class="_ _0"></span>4-2 </div></div><div class="c x6 y5ce w89 h82"><div class="t m0 x17 h11 y672 ff4 fs7 fc0 sc0 ls0 ws0">Identyfi<span class="_ _0"></span>kacja i ocena niek<span class="_ _0"></span>orzystnych wpływów<span class="ff1"> </span></div></div><div class="c x12a y5ce w8a h82"><div class="t m0 x17 h11 y672 ff1 fs7 fc0 sc0 ls0 ws0">ESRS2 IRO-1, ESRS2 <span class="_ _0"></span>SBM-3 </div></div><div class="c x6 y5f2 w89 h6c"><div class="t m0 x17 h11 y66f ff4 fs7 fc0 sc0 ls0 ws0">Podejmowanie <span class="_ _0"></span>działań <span class="_ _0"></span>w celu <span class="_ _0"></span>ograniczeni<span class="_ _0"></span>a zident<span class="_ _0"></span>yfikowanyc<span class="_ _0"></span>h niekorzystnych </div><div class="t m0 x17 h11 y670 ff4 fs7 fc0 sc0 ls0 ws0">wpływów<span class="ff1"> </span></div></div><div class="c x12a y5f2 w8a h6c"><div class="t m0 x17 h11 y66f ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-1, E5-1, S1<span class="_ _0"></span>-1, S2-1, G1-3 </span></div></div><div class="c x6 y673 w89 h6c"><div class="t m0 x17 h11 y66f ff4 fs7 fc0 sc0 ls0 ws0">Monitor<span class="_ _0"></span>owanie <span class="_ _1b"> </span>skuteczności <span class="_ _1d"> </span>tych <span class="_ _1d"> </span>starań <span class="_ _1b"> </span>i <span class="_ _1d"> </span>przekazywanie <span class="_ _1b"> </span>stosownych </div><div class="t m0 x17 h11 y670 ff1 fs7 fc0 sc0 ls0 ws0">informacji<span class="_ _0"></span> w tym zakresie  </div></div><div class="c x12a y673 w8a h6c"><div class="t m0 x17 h11 y66f ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-6, E5-4, S1<span class="_ _0"></span>-17, G1-3 </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x34 h5e y674 ff2 fs4 fc0 sc0 ls0 ws0">7.1.3.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Model biznesowy i łańcuch wartości</span></span> </div><div class="t m0 x6 h6 y675 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y676 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _19"> </span>2025 <span class="_ _19"> </span>roku<span class="_ _2"></span> <span class="_ _19"> </span>w <span class="_ _19"> </span>Grupie <span class="_ _14"> </span>TOYA <span class="_ _19"> </span>nie <span class="_ _19"> </span>obowiązy<span class="_ _2"></span>wała <span class="_ _19"> </span>strategia <span class="_ _14"> </span>biznesowa <span class="_ _19"> </span>odno<span class="_ _2"></span>sząca <span class="_ _19"> </span>się <span class="_ _19"> </span>do <span class="_ _19"> </span>kwestii <span class="_ _14"> </span>związanych <span class="_ _19"> </span>ze </div><div class="t m0 x6 hc y677 ff4 fs3 fc0 sc0 ls0 ws0">zrównoważonym <span class="_ _2"></span>rozwojem. <span class="_ _2"></span>Za <span class="_ _2"></span>kluczowy obs<span class="_ _2"></span>zar dział<span class="_ _2"></span>ań uznano <span class="_ _2"></span>kwestię z<span class="_ _2"></span>mian klimatu<span class="_ _2"></span>. Przy<span class="_ _2"></span>jęta w 2<span class="_ _2"></span>024 roku <span class="_ _2"></span>Strategia<span class="_ _2"></span> </div><div class="t m0 x6 hc y4c7 ff1 fs3 fc0 sc0 ls0 ws0">klimatyczna jest p<span class="_ _2"></span>rzedstawiona w rozdziale<span class="_ _2"></span> <span class="ff4">E1 niniejs<span class="_ _2"></span>zego sprawozdania zró<span class="_ _2"></span>wnoważonego rozwoju Gru<span class="_ _2"></span>py TOYA. <span class="_ _2"></span></span> </div><div class="t m0 x6 hc y1a5 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _e"></span>Kapitałowa <span class="_ _e"></span>TOYA <span class="_ _e"></span>sprzedawał<span class="_ _2"></span>a <span class="_ _2"></span>p<span class="_ _2"></span>rodukty <span class="_ _2"></span>po<span class="_ _2"></span>d <span class="_ _2"></span>6 <span class="_ _e"></span>markami <span class="_ _e"></span>własny<span class="_ _2"></span>mi, <span class="_ _2"></span>co <span class="_ _e"></span>oznaczał<span class="_ _2"></span>o <span class="_ _2"></span>około <span class="_ _e"></span>1<span class="_ _e"></span><span class="ff1">4 <span class="_ _e"></span></span>tys. <span class="_ _2"></span>prod<span class="_ _2"></span>uktów <span class="_ _e"></span>w <span class="_ _2"></span>23 </div><div class="t m0 x6 hc y678 ff1 fs3 fc0 sc0 ls0 ws0">kategoriach.<span class="_ _2"></span> </div><div class="t m0 x6 hc y3aa ff4 fs3 fc0 sc0 ls0 ws0">Marki własne Grupy<span class="_ _2"></span> Kapitałowej TOYA i zakres oferty t<span class="_ _2"></span>o: <span class="ff1"> </span></div><div class="t m0 xd hc y679 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">YATO <span class="_ _41"> </span>- <span class="_ _41"> </span><span class="ff4">elektronarzędzia,<span class="_ _2"></span> <span class="_ _1"> </span>n<span class="_ _2"></span>arzędzia <span class="_ _41"> </span>akumulatorowe, <span class="_ _41"> </span>elektryczne, <span class="_ _41"> </span>spalino<span class="_ _2"></span>we, <span class="_ _1"> </span>pn<span class="_ _2"></span>eumatyczne <span class="_ _e"></span></span> </span></span></div><div class="t m0 x34 hc y15c ff4 fs3 fc0 sc0 ls0 ws0">i ręczne, a także arty<span class="_ _2"></span>kuły BHP). <span class="ff1"> </span></div><div class="t m0 xd hc y67a ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">VOREL - <span class="ff4">narzędzia ręczn<span class="_ _2"></span>e, warsztat<span class="_ _2"></span>owe i budowlane. <span class="_ _2"></span></span> </span></span></div><div class="t m0 xd hc y67b ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">FLO - <span class="ff4">ręczne i sp<span class="_ _2"></span>alinowe narzędzia ogrod<span class="_ _2"></span>owe oraz elektronarzędzia<span class="_ _2"></span> ogrodowe. <span class="_ _2"></span></span> </span></span></div><div class="t m0 xd hc y67c ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">STHOR - <span class="ff4">elektron<span class="_ _2"></span>arzędzia i narzędzia warszt<span class="_ _2"></span>atowe. <span class="_ _2"></span></span> </span></span></div><div class="t m0 xd hc y67d ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">FALA - <span class="ff4">armatura ł<span class="_ _2"></span>azienkowa i kuchenna,<span class="_ _2"></span> akcesoria. </span> </span></span></div><div class="t m0 xd hc y67e ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">LUND - <span class="ff4">drobne AG<span class="_ _2"></span>D, artykuły gospo<span class="_ _2"></span>darstwa domowego. <span class="_ _2"></span></span> </span></span></div><div class="t m0 x6 hc y67f ff4 fs3 fc0 sc0 ls0 ws0">Więcej informacji o <span class="_ _2"></span>markach własnych z<span class="_ _2"></span>najduje się w pkt. 4.3 Sprawozdan<span class="_ _2"></span>ia z działalno<span class="_ _2"></span>ści Spółki i Grupy TOYA. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y224 ff4 fs3 fc0 sc0 ls0 ws0">Grupa  Kap<span class="_ _2"></span>itałowa  TOYA <span class="_ _1c"> </span>prowadzi <span class="_ _1c"> </span>dział<span class="_ _2"></span>alność<span class="_ _2"></span><span class="ff1"> </span>w  Polsce,  Ru<span class="_ _2"></span>munii  oraz <span class="_ _1c"> </span>Chinach <span class="_ _1c"> </span>oferując <span class="_ _1c"> </span>swoje  p<span class="_ _2"></span>rodukty <span class="_ _1c"> </span>klientom </div><div class="t m0 x6 hc y665 ff4 fs3 fc0 sc0 ls0 ws0">indywidualnym <span class="_ _1d"> </span>ora<span class="_ _2"></span>z <span class="_ _1d"> </span>w <span class="_ _1d"> </span>sprzedaży <span class="_ _1d"> </span>hurtowej. <span class="_ _1d"> </span>Spół<span class="_ _2"></span>ki <span class="_ _1d"> </span>w <span class="_ _1b"> </span>Chinach <span class="_ _21"> </span>uławiają <span class="_ _1d"> </span>kontakt <span class="_ _1d"> </span>z <span class="_ _1d"> </span>producenta<span class="_ _2"></span>mi <span class="_ _1b"> </span>p<span class="_ _2"></span>roduktów </div><div class="t m0 x6 hc y666 ff4 fs3 fc0 sc0 ls0 ws0">sprzedawanych<span class="_ _2"></span> <span class="_ _1c"> </span>przez <span class="_ _5"> </span>Grupę <span class="_ _5"> </span>Kapitałową <span class="_ _5"> </span>TOYA. <span class="_ _1c"> </span>Dzi<span class="_ _2"></span>ęki<span class="ff1"> <span class="_ _19"> </span></span>współp<span class="_ _2"></span>racy <span class="_ _1c"> </span>z <span class="_ _5"> </span>dystrybutorami <span class="_ _5"> </span>na <span class="_ _1c"> </span>ry<span class="_ _2"></span>nkach <span class="_ _1c"> </span>lok<span class="_ _2"></span>alnych <span class="_ _1c"> </span>Grupa </div><div class="t m0 x6 hc y680 ff4 fs3 fc0 sc0 ls0 ws0">Kapitałowa <span class="_ _7"></span>TOYA <span class="_ _7"></span>dociera <span class="_ _7"></span>do <span class="_ _7"></span>klientów <span class="_ _7"></span>w <span class="_ _4"></span>ponad<span class="_ _2"></span> <span class="_ _4"></span>100 <span class="_ _7"></span>krajac<span class="_ _2"></span>h <span class="_ _7"></span>w <span class="_ _4"></span>Europ<span class="_ _2"></span>ie, <span class="_ _4"></span>Azji, <span class="_ _7"></span>Afryce, <span class="_ _7"></span>Australii <span class="_ _7"></span>i <span class="_ _7"></span>krajach <span class="_ _7"></span>obu <span class="_ _7"></span>Ameryk. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y681 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>odniesieniu <span class="_ _2"></span>do grup <span class="_ _2"></span>produktów <span class="_ _2"></span>oraz <span class="_ _2"></span>kategorii <span class="_ _2"></span>klientów <span class="_ _2"></span>i obs<span class="_ _2"></span>zarów geograficznych <span class="_ _2"></span>nie <span class="_ _e"></span>przy<span class="_ _2"></span>jęto celów <span class="_ _2"></span>związanych <span class="_ _2"></span>ze </div><div class="t m0 x6 hc y228 ff4 fs3 fc0 sc0 ls0 ws0">zrównoważonym <span class="_ _15"> </span>rozwojem. <span class="_ _15"> </span>Mimo <span class="_ _15"> </span>to <span class="_ _42"> </span>Grupa <span class="_ _42"> </span>Kap<span class="_ _2"></span>itałowa <span class="_ _21"> </span>TOYA <span class="_ _15"> </span>podejmuje <span class="_ _42"> </span>d<span class="_ _2"></span>ziałania <span class="_ _15"> </span>wpisujące <span class="_ _42"> </span>się <span class="_ _15"> </span>w <span class="_ _42"> </span>idee </div><div class="t m0 x6 hc y682 ff4 fs3 fc0 sc0 ls0 ws0">zrównoważonego rozwoju. W kontekście <span class="_ _0"></span>dystryb<span class="_ _2"></span>uowanych produktów oraz <span class="_ _a"></span>ś<span class="_ _2"></span>wiadczenia usług, Grupa <span class="_ _0"></span>Kapitałowa TOYA </div><div class="t m0 x6 hc y683 ff4 fs3 fc0 sc0 ls0 ws0">oferuje <span class="_ _7"></span>możliwość <span class="_ _7"></span>naprawy <span class="_ _7"></span>sprzętu<span class="_ _2"></span> <span class="_ _4"></span>p<span class="_ _2"></span>o <span class="_ _4"></span>u<span class="_ _2"></span>pływie <span class="_ _4"></span>gwaran<span class="_ _2"></span>cji <span class="_ _7"></span>oraz <span class="_ _7"></span>możliwość <span class="_ _4"></span>zaku<span class="_ _2"></span>pu <span class="_ _7"></span>części <span class="_ _7"></span>zamiennych <span class="_ _7"></span>dla <span class="_ _7"></span>wybranych </div></div></div><div class="pi" ></div></div><div id="pf2d" class="pf w0 h0" ><div class="pc pc2d w0 h0"><img class="bi x2 y684 w3 h83" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">45<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">produktów, <span class="_ _e"></span>co <span class="_ _2"></span>p<span class="_ _2"></span>ozwala <span class="_ _2"></span>na <span class="_ _e"></span>dalsze <span class="_ _e"></span>użytkowan<span class="_ _2"></span>ie <span class="_ _2"></span>sprzętu. <span class="_ _e"></span>Zarówno <span class="_ _e"></span>profesjonaliści, <span class="_ _e"></span>jak <span class="_ _e"></span>i <span class="_ _2"></span>ma<span class="_ _2"></span>jsterkowicze <span class="_ _e"></span>moją <span class="_ _2"></span>dos<span class="_ _2"></span>tęp <span class="_ _2"></span>do </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">informacji <span class="_ _e"></span>p<span class="_ _2"></span>omocnych <span class="_ _4"></span>przy <span class="_ _4"></span>naprawie <span class="_ _e"></span>s<span class="_ _2"></span>przętu. <span class="_ _4"></span>W <span class="_ _e"></span>ten <span class="_ _4"></span>sp<span class="_ _2"></span>osób <span class="_ _e"></span>Grupa <span class="_ _4"></span>Kapita<span class="_ _2"></span>łowa <span class="_ _e"></span>TOYA <span class="_ _4"></span>działa <span class="_ _4"></span>na <span class="_ _4"></span>rzecz <span class="_ _4"></span>zrównoważonej </div><div class="t m0 x6 hc yd8 ff1 fs3 fc0 sc0 ls0 ws0">konsumpcji.<span class="_ _2"></span> </div><div class="t m0 x6 hc y685 ff4 fs3 fc0 sc0 ls0 ws0">Na 31 grudnia 2025 roku<span class="_ _2"></span> w Polsce zatrudn<span class="_ _2"></span>iano 352 osób, w Rumunii by<span class="_ _2"></span>ło to 90 pracowników, a w Ch<span class="_ _2"></span>inach <span class="_ _2"></span>–<span class="ff1"> 163. <span class="_ _2"></span> </span></div><div class="t m0 x6 hc y60a ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _2"></span>Kapitało<span class="_ _2"></span>wa <span class="_ _2"></span>TOYA <span class="_ _2"></span>ściśle <span class="_ _2"></span>p<span class="_ _2"></span>rzestrzegała <span class="_ _2"></span>w <span class="_ _2"></span>2025 <span class="_ _2"></span>roku<span class="_ _2"></span> <span class="_ _2"></span>wszystk<span class="_ _2"></span>ich s<span class="_ _2"></span>ankcji <span class="_ _2"></span>nałożonych<span class="_ _2"></span> przez <span class="_ _2"></span>Unię <span class="_ _2"></span>Eu<span class="_ _2"></span>ropejską, <span class="_ _2"></span>Pols<span class="_ _2"></span>kę </div><div class="t m0 x6 hc y686 ff4 fs3 fc0 sc0 ls0 ws0">oraz rządy in<span class="_ _2"></span>nych państw na podmioty, os<span class="_ _2"></span>oby oraz towary wskazane w odp<span class="_ _2"></span>owiednich aktach prawny<span class="_ _2"></span>ch. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y652 ff4 fs3 fc0 sc0 ls0 ws0">Przychody Grup<span class="_ _2"></span>y Kapitałowej według sektorów ESRS ks<span class="_ _2"></span>ztałtowały się n<span class="_ _2"></span>astępująco: <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y687 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y242 w8b h84"><div class="t m0 x17 hf y688 ff3 fs7 fc3 sc0 ls0 ws0">Przychody wedłu<span class="_ _0"></span>g istotnych sekto<span class="_ _0"></span>rów ESRS [tys. <span class="_ _0"></span>zł]<span class="ff2"> </span></div></div><div class="c x6 y689 w8c h85"><div class="t m0 x17 hf y68a ff2 fs7 fc3 sc0 ls0 ws0">Sektor </div></div><div class="c x131 y689 w8d h85"><div class="t m0 x17 hf y68a ff2 fs7 fc3 sc0 ls0 ws0">Przychody </div></div><div class="c x6 y49 w8c h86"><div class="t m0 x17 h11 y68b ff4 fs7 fc0 sc0 ls0 ws0">Sprzedaż i handel<span class="ff1"> </span></div></div><div class="c x131 y49 w8d h86"><div class="t m0 x17 h11 y68b ff1 fs7 fc0 sc0 lsd ws0">907<span class="ls0"> </span>705 <span class="ls0"> </span></div></div><div class="c x6 y68c w8c h3b"><div class="t m0 x17 h11 y13f ff4 fs7 fc0 sc0 ls0 ws0">Całkowite pr<span class="_ _0"></span>zychody<span class="ff1"> </span></div></div><div class="c x131 y68c w8d h3b"><div class="t m0 x17 hf y13f ff2 fs7 fc0 sc0 ls0 ws0">907 705 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc y68d ff4 fs3 fc0 sc0 ls0 ws0">Grupa Kapitałowa T<span class="_ _2"></span>OYA nie pro<span class="_ _2"></span>wadzi działalnoś<span class="_ _2"></span>ci związanej z sektorem<span class="_ _2"></span> paliw kopaln<span class="_ _2"></span>ych, w tym węgle<span class="_ _2"></span>m, ropą nafto<span class="_ _2"></span>wą </div><div class="t m0 x6 hc y68e ff1 fs3 fc0 sc0 ls0 ws0">lub gazem. </div><div class="t m0 x6 h6 y68f ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y690 ff4 fs3 fc0 sc0 ls0 ws0">Model <span class="_ _7"> </span>biznes<span class="_ _2"></span>owy <span class="_ _7"></span>i <span class="_ _7"> </span>łań<span class="_ _2"></span>cuch <span class="_ _7"> </span>wartości <span class="_ _9"> </span>Grupy <span class="_ _9"> </span>Kapitałowej <span class="_ _7"> </span>TOYA <span class="_ _9"> </span>skupiaj<span class="_ _2"></span>ą <span class="_ _7"></span>się <span class="_ _7"> </span>wokół<span class="_ _2"></span> <span class="_ _7"></span>nakładów, <span class="_ _9"> </span>wyników <span class="_ _7"> </span>i <span class="_ _9"> </span>korzyści <span class="_ _9"> </span>dla </div><div class="t m0 x6 hc y691 ff4 fs3 fc0 sc0 ls0 ws0">interesariuszy. <span class="_ _4"></span>Nakłady<span class="_ _2"></span> <span class="_ _e"></span>obejmują <span class="_ _4"></span>zasoby <span class="_ _4"></span>finansowe, <span class="_ _4"></span>takie <span class="_ _4"></span>jak <span class="_ _4"></span>przychody, <span class="_ _e"></span>a <span class="_ _4"></span>także <span class="_ _4"></span>aktywa, <span class="_ _4"></span>takie <span class="_ _4"></span>jak <span class="_ _e"></span>sklep <span class="_ _4"></span>internetowy </div><div class="t m0 x6 hc y692 ff1 fs3 fc0 sc0 ls0 ws0">toya24.pl,  yatogastro.pl  i  toy<span class="ff4">a24.ro.  Ponadto  kapitał  intelektualny <span class="_ _f"> </span>i  ludzki  przyczyniają  się <span class="_ _9"> </span>d<span class="_ _2"></span>o  tworzenia  w<span class="_ _0"></span>artości <span class="_ _e"></span><span class="ff1"> </span></span></div><div class="t m0 x6 hc y693 ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _2"></span>postaci <span class="_ _2"></span>reputa<span class="_ _2"></span>cji <span class="_ _2"></span>marki, <span class="_ _2"></span>wiedzy <span class="_ _2"></span>p<span class="_ _2"></span>racowników, <span class="_ _2"></span>relacji <span class="_ _2"></span>z <span class="_ _2"></span>klientami <span class="_ _2"></span>i <span class="_ _2"></span>p<span class="_ _2"></span>artnerami <span class="_ _2"></span>biznesowy<span class="_ _2"></span>mi. <span class="_ _2"></span>Grupa <span class="_ _2"></span>Kapitałowa <span class="_ _e"></span>TOYA </div><div class="t m0 x6 hc y694 ff4 fs3 fc0 sc0 ls0 ws0">stawia klientów w centru<span class="_ _2"></span>m swojej działalnoś<span class="_ _2"></span>ci, co w ocenie organ<span class="_ _2"></span>izacji przekłada s<span class="_ _2"></span>ię na konkretne wyniki i korzy<span class="_ _2"></span>ści. <span class="ff1"> </span></div><div class="t m0 x6 hc y416 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y455 ff3 fs3 fc0 sc0 ls0 ws0">Korzyści dla klientów: <span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 y695 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hc y3cf ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">Wysoka<span class="_ _2"></span> <span class="_ _1b"> </span>jakość <span class="_ _1b"> </span>produktów. <span class="_ _1b"> </span>Grupa <span class="_ _1d"> </span>Kapitałowa <span class="_ _1b"> </span>TOYA <span class="_ _1b"> </span>dos<span class="_ _2"></span>tarcza <span class="_ _1b"> </span>narzędzia <span class="_ _1b"> </span>i <span class="_ _1d"> </span>akcesoria, <span class="_ _1b"> </span>które <span class="_ _1b"> </span>spełniaj<span class="_ _2"></span>ą </span></span></div><div class="t m0 x68 hc y696 ff4 fs3 fc0 sc0 ls0 ws0">międzynarodowe <span class="_ _7"></span>stand<span class="_ _2"></span>ardy <span class="_ _7"></span>jakości. <span class="_ _7"></span>Marki <span class="_ _7"></span>własne <span class="_ _7"></span>takie <span class="_ _7"></span>jak <span class="_ _7"></span>np. <span class="_ _7"></span>YATO, <span class="_ _4"></span>VORE<span class="_ _2"></span>L <span class="_ _7"></span>czy <span class="_ _7"></span>STHOR <span class="_ _7"></span>są <span class="_ _7"></span>rozpoznawalne<span class="_ _2"></span> <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x68 hc y697 ff4 fs3 fc0 sc0 ls0 ws0">i cenione wśród klientów z róż<span class="_ _2"></span>nych bra<span class="_ _2"></span>nż.<span class="ff1"> </span></div><div class="t m0 xd hc y698 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">Szeroka <span class="_ _7"> </span>oferta <span class="_ _7"> </span>produ<span class="_ _2"></span>któw. <span class="_ _7"></span>Portfolio <span class="_ _7"> </span>Grupy <span class="_ _7"> </span>Kap<span class="_ _2"></span>itałowej <span class="_ _7"></span>TOYA <span class="_ _7"></span>obejmuje <span class="_ _7"> </span>produ<span class="_ _2"></span>kty <span class="_ _7"></span>dostosowane <span class="_ _7"> </span>do <span class="_ _7"> </span>różn<span class="_ _2"></span>ych </span></span></div><div class="t m0 x68 hc y699 ff4 fs3 fc0 sc0 ls0 ws0">potrzeb <span class="_ _2"></span>klientów. <span class="_ _2"></span>Klient ma <span class="_ _e"></span>możliwość wyb<span class="_ _2"></span>oru <span class="_ _2"></span>produktów <span class="_ _2"></span>dopasowanych <span class="_ _2"></span>do <span class="_ _2"></span>różnych wymagań<span class="_ _2"></span> techn<span class="_ _2"></span>icznych </div><div class="t m0 x68 hc y69a ff4 fs3 fc0 sc0 ls0 ws0">i budżetów.<span class="ff1"> </span></div><div class="t m0 xd hc y69b ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">Dostępnoś<span class="_ _2"></span>ć <span class="_ _4"></span>i <span class="_ _4"></span>obsługa <span class="_ _4"></span>klienta. <span class="_ _4"></span>Grupa <span class="_ _4"></span>Kap<span class="_ _2"></span>itałowa <span class="_ _4"></span>TOYA <span class="_ _4"></span>rozwija <span class="_ _4"></span>swoje <span class="_ _4"></span>kan<span class="_ _2"></span>ały <span class="_ _4"></span>dystrybucji <span class="_ _4"></span>(trady<span class="_ _2"></span>cyjne <span class="_ _4"></span>i <span class="_ _4"></span>online) </span></span></div><div class="t m0 x68 hc y50f ff4 fs3 fc0 sc0 ls0 ws0">oraz <span class="_ _e"></span>oferuje <span class="_ _e"></span>p<span class="_ _2"></span>rofesjonalną <span class="_ _e"></span>o<span class="_ _2"></span>bsługę <span class="_ _e"></span>posprzedażową. <span class="_ _4"></span>Korzyścią <span class="_ _e"></span>dla <span class="_ _4"></span>klientów <span class="_ _e"></span>jest <span class="_ _4"></span>szybki <span class="_ _e"></span>dostęp <span class="_ _4"></span>do <span class="_ _e"></span>produktów, </div><div class="t m0 x68 hc y69c ff1 fs3 fc0 sc0 ls0 ws0">wygodne zakupy<span class="_ _2"></span> oraz wsparcie techniczne i g<span class="_ _2"></span>warancyjne.<span class="_ _2"></span> </div><div class="t m0 xd hc y69d ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">Innowacyjn<span class="_ _2"></span>ość. <span class="_ _e"></span>Regularne <span class="_ _e"></span>wprowadzanie <span class="_ _e"></span>nowych <span class="_ _e"></span>produ<span class="_ _2"></span>któw, <span class="_ _2"></span>uwzględniający<span class="_ _2"></span>ch <span class="_ _e"></span>najnowsze <span class="_ _e"></span>trendy. <span class="_ _e"></span>Korzyścią </span></span></div><div class="t m0 x68 hc y69e ff4 fs3 fc0 sc0 ls0 ws0">dla klientów może być leps<span class="_ _2"></span>za funkcjonalnoś<span class="_ _2"></span>ć i ergonomia narzędzi, co zwiększa<span class="_ _2"></span> efektywność pracy.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h7 y69f ff3 fs3 fc0 sc0 ls0 ws0">Korzyści dla inwestoró<span class="_ _2"></span>w: <span class="ff2"> </span></div><div class="t m0 x6 h7 y6a0 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y6a1 ff4 fs3 fc0 sc0 ls0 ws0">Grupa Kapitałowa TOYA dos<span class="_ _2"></span>tarcza wartość dla <span class="_ _2"></span>swoich inwestorów poprzez: <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y6a2 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hc y6a3 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">Stabilne wyniki finan<span class="_ _2"></span>sowe. Grupa Kap<span class="_ _2"></span>itałowa TOYA notuje regularny wzros<span class="_ _2"></span>t przychodów i zy<span class="_ _2"></span>sków; <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd hc y6a4 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">Rozwój <span class="_ _7"></span>międzynarodowy. <span class="_ _7"></span>Grupa <span class="_ _7"></span>Kapitałowa <span class="_ _7"></span>TOYA <span class="_ _4"></span>prowadzi <span class="_ _7"></span>ekspansję <span class="_ _7"></span>na <span class="_ _7"></span>rynki <span class="_ _4"></span>zagraniczne <span class="_ _7"></span>w <span class="_ _7"></span>Europie, <span class="_ _7"></span>Azji <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x68 hc y6a5 ff1 fs3 fc0 sc0 ls0 ws0">i inne regionach;<span class="_ _2"></span> </div><div class="t m0 xd hc y6a6 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">Optymalizację kos<span class="_ _2"></span>ztów i efektywne zarządza<span class="_ _2"></span>nie zasobami; <span class="_ _2"></span><span class="ff1"> </span></span></span></div></div></div><div class="pi" ></div></div><div id="pf2e" class="pf w0 h0" ><div class="pc pc2e w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">46<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hc y5c0 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">Transparentn<span class="_ _2"></span>ość. <span class="_ _9"> </span>Regularn<span class="_ _2"></span>e <span class="_ _9"> </span>ra<span class="_ _2"></span>portowanie <span class="_ _9"> </span>wyn<span class="_ _2"></span>ików <span class="_ _9"> </span>fin<span class="_ _2"></span>ansowych <span class="_ _f"> </span>podnos<span class="_ _2"></span>i <span class="_ _9"> </span>zaufanie <span class="_ _f"> </span>i <span class="_ _9"> </span>p<span class="_ _2"></span>ewność <span class="_ _9"> </span>związan<span class="_ _2"></span>ą <span class="_ _9"> </span>ze<span class="_ _2"></span> </span></span></div><div class="t m0 x68 hc y6a7 ff4 fs3 fc0 sc0 ls0 ws0">sposobem zarzą<span class="_ _2"></span>dzania przedsiębiorstwem. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h7 y4b7 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y6a8 ff3 fs3 fc0 sc0 ls0 ws0">Korzyści dla innych inter<span class="_ _2"></span>esariuszy: <span class="ff2"> </span></div><div class="t m0 xd hc y6a9 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">pracownicy:<span class="_ _2"></span> </span></span></div><div class="t m0 xb3 hc y4c ffc fs3 fc0 sc0 ls0 ws0">o<span class="ff9"> <span class="_ _33"> </span><span class="ff4">s<span class="_ _2"></span>zkolenia i rozwój kompetencj<span class="_ _2"></span>i zespołu, <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xb3 hc y6aa ffc fs3 fc0 sc0 ls0 ws0">o<span class="ff9"> <span class="_ _33"> </span><span class="ff1">s<span class="_ _2"></span>tabilne zatrudnienie. <span class="_ _2"></span> </span></span></div><div class="t m0 xd hc y6ab ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">partnerzy h<span class="_ _2"></span>andlowi:  </span></span></div><div class="t m0 xb3 hc y6ac ffc fs3 fc0 sc0 ls0 ws0">o<span class="ff9"> <span class="_ _33"> </span><span class="ff4">dł<span class="_ _2"></span>ugoterminowe relacje z dostawcami i d<span class="_ _2"></span>ystrybutorami, <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xb3 hc y40c ffc fs3 fc0 sc0 ls0 ws0">o<span class="ff9"> <span class="_ _33"> </span><span class="ff4">s<span class="_ _2"></span>tabilne zamówienia, <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xb3 hc y6ad ffc fs3 fc0 sc0 ls0 ws0">o<span class="ff9"> <span class="_ _33"> </span><span class="ff4">tra<span class="_ _2"></span>nsparentne warunki ws<span class="_ _2"></span>półpracy. <span class="ff1"> </span></span></span></div><div class="t m0 xd hc y6ae ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">Ochrona śro<span class="_ _2"></span>dowiska: <span class="ff1"> </span></span></span></div><div class="t m0 xb3 hc y6af ffc fs3 fc0 sc0 ls0 ws0">o<span class="ff9"> <span class="_ _33"> </span><span class="ff4">ogran<span class="_ _2"></span>iczenie negatywnego wpł<span class="_ _2"></span>ywu na środowisko i p<span class="_ _2"></span>romowanie zrównoważonego rozwo<span class="_ _2"></span>ju.<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x6 hc y6b0 ff4 fs3 fc0 sc0 ls0 ws0">Łańcuch wartoś<span class="_ _2"></span>ci Grupy TOYA: <span class="ff1"> </span></div><div class="t m0 xd h7 y6b1 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff3">Badania <span class="_ _2"></span>i <span class="_ _2"></span>rozwój, <span class="_ _2"></span>w <span class="_ _2"></span>tym <span class="_ _2"></span>zarządzan<span class="_ _2"></span>ie mar<span class="_ _2"></span>ką<span class="ff1"> <span class="_ _2"></span><span class="ff4">–</span> <span class="_ _2"></span><span class="ff4">odbywa <span class="_ _2"></span>się <span class="_ _2"></span>w <span class="_ _2"></span>TOYA <span class="_ _2"></span>S.A. <span class="_ _2"></span>i <span class="_ _2"></span>jest <span class="_ _2"></span>realizowan<span class="_ _2"></span>y <span class="_ _2"></span>przez <span class="_ _2"></span>Dział <span class="_ _2"></span>Rozwoju </span></span></span></span></div><div class="t m0 x68 hc yb2 ff4 fs3 fc0 sc0 ls0 ws0">Produktu <span class="_ _4"></span>odpowiedzialny <span class="_ _4"></span>za <span class="_ _e"></span>analizę <span class="_ _4"></span>rynkową <span class="_ _e"></span>pod<span class="_ _2"></span> <span class="_ _e"></span>kątem <span class="_ _4"></span>wyszukiwania <span class="_ _4"></span>nowych <span class="_ _e"></span>prod<span class="_ _2"></span>uktów, <span class="_ _e"></span>analizę <span class="_ _4"></span>trendów </div><div class="t m0 x68 hc y6b2 ff4 fs3 fc0 sc0 ls0 ws0">wzorniczych, <span class="_ _4"></span>prace <span class="_ _4"></span>koncepcyjn<span class="_ _2"></span>e <span class="_ _e"></span>oraz <span class="_ _4"></span>projekty <span class="_ _4"></span>prod<span class="_ _2"></span>uktów. <span class="_ _e"></span>Zes<span class="_ _2"></span>pół <span class="_ _e"></span>ma <span class="_ _4"></span>również <span class="_ _4"></span>wpływ <span class="_ _4"></span>na <span class="_ _4"></span>zarząd<span class="_ _2"></span>za<span class="_ _2"></span><span class="ff1">n<span class="_ _2"></span>ie <span class="_ _e"></span>cyklem </span></div><div class="t m0 x68 hc y6b3 ff4 fs3 fc0 sc0 ls0 ws0">życia produkt<span class="_ _2"></span>u.<span class="ff1"> </span></div><div class="t m0 xd h7 y2a8 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff3">Obsługa <span class="_ _1c"> </span>pro<span class="_ _2"></span>cesu <span class="_ _1c"> </span>zamówienia<span class="_ _2"></span><span class="ff1">  <span class="ff4">–</span> <span class="_ _1c"> </span><span class="ff4">w <span class="_ _5"> </span>modelu <span class="_ _1c"> </span>bizneso<span class="_ _2"></span>wym <span class="_ _1c"> </span>Grupy<span class="_ _2"></span>  Kap<span class="_ _2"></span>itałowej <span class="_ _1c"> </span>TOYA <span class="_ _1c"> </span>odd<span class="_ _2"></span>zielone  s<span class="_ _2"></span>ą  fun<span class="_ _2"></span>kcja </span></span></span></span></div><div class="t m0 x68 hc y6b4 ff4 fs3 fc0 sc0 ls0 ws0">produkcji <span class="_ _4"></span>(zlecana <span class="_ _4"></span>jest <span class="_ _e"></span>p<span class="_ _2"></span>odmiotom <span class="_ _e"></span>zewnętrznym, <span class="_ _4"></span>najczęści<span class="_ _2"></span>ej <span class="_ _e"></span>w <span class="_ _4"></span>Azji), <span class="_ _4"></span>od <span class="_ _4"></span>funkcji <span class="_ _4"></span>zarządzania <span class="_ _e"></span>pro<span class="_ _2"></span>duktem <span class="_ _e"></span>oraz </div><div class="t m0 x68 hc y6b5 ff4 fs3 fc0 sc0 ls0 ws0">szeroko <span class="_ _0"></span>pojętym <span class="_ _a"></span>p<span class="_ _2"></span>rocesem <span class="_ _a"></span>sprzedaż<span class="_ _2"></span>y. <span class="_ _a"></span>Zaku<span class="_ _2"></span>p <span class="_ _a"></span>towarów do <span class="_ _a"></span>sprzedaży <span class="_ _a"></span>do<span class="_ _2"></span>konywany <span class="_ _a"></span>jest bezpośrednio przez <span class="_ _a"></span>TOYA </div><div class="t m0 x68 hc y6b6 ff4 fs3 fc0 sc0 ls0 ws0">S.A., TOYA Romania lub za pośrednictwem spółek zależnych w Chinach. Zarządzanie procesem zakupu odbywa </div><div class="t m0 x68 hc y6b7 ff4 fs3 fc0 sc0 ls0 ws0">się w s<span class="_ _2"></span>półkach <span class="_ _2"></span>zależnych w <span class="_ _2"></span>Chinach <span class="_ _2"></span>lub u <span class="_ _2"></span>niezależnych <span class="_ _2"></span>dostawców do mo<span class="_ _2"></span>mentu załadu<span class="_ _2"></span>nku dosta<span class="_ _2"></span>wy na sta<span class="_ _2"></span>tek </div><div class="t m0 x68 hc y6b8 ff1 fs3 fc0 sc0 ls0 ws0">- o<span class="ff4">d tego <span class="_ _0"></span>momentu zarządza<span class="_ _2"></span>nie <span class="_ _0"></span>procesem jak również ryzyko i koszty związane z transportem<span class="_ _0"></span> przejmowane są </span></div><div class="t m0 x68 hc y6b9 ff4 fs3 fc0 sc0 ls0 ws0">przez <span class="_ _19"> </span>Grupę <span class="_ _19"> </span>Kapitałową <span class="_ _19"> </span>TO<span class="_ _2"></span>YA. <span class="_ _5"> </span>Od<span class="_ _2"></span>prawa <span class="_ _5"> </span>c<span class="_ _2"></span>elna <span class="_ _19"> </span>dokonywana <span class="_ _14"> </span>jest <span class="_ _5"> </span>przez <span class="_ _19"> </span>s<span class="_ _2"></span>półki <span class="_ _19"> </span>Grupy <span class="_ _19"> </span>Kapitało<span class="_ _2"></span>wej <span class="_ _5"> </span>TOYA </div><div class="t m0 x68 hc y6ba ff4 fs3 fc0 sc0 ls0 ws0">bezpośrednio  lub <span class="_ _f"> </span>za  pośrednictwem <span class="_ _9"> </span>ag<span class="_ _2"></span>encji <span class="_ _f"> </span>celnej.  Dostawy <span class="_ _9"> </span>p<span class="_ _2"></span>rzy<span class="_ _2"></span>jmowane <span class="_ _f"> </span>są  do <span class="_ _9"> </span>mag<span class="_ _2"></span>azynów  położonych <span class="ff1"> </span></div><div class="t m0 x68 hc y6bb ff1 fs3 fc0 sc0 ls0 ws0">w Polsce i Rumunii.<span class="_ _2"></span> </div><div class="t m0 xd h7 y6bc ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff3">Obsługa <span class="_ _15"> </span>pr<span class="_ _2"></span>ocesu <span class="_ _15"> </span>sprzed<span class="_ _2"></span>aży<span class="ff1"> <span class="_ _15"> </span><span class="ff4">–</span> <span class="_ _15"> </span><span class="ff4">logistyka <span class="_ _13"> </span>procesu <span class="_ _15"> </span>sp<span class="_ _2"></span>rzedaży <span class="_ _15"> </span>wymaga <span class="_ _15"> </span>ob<span class="_ _2"></span>sługi <span class="_ _15"> </span>bardzo <span class="_ _15"> </span>wielu <span class="_ _13"> </span>pozycji </span></span></span></span></div><div class="t m0 x68 hc y6bd ff4 fs3 fc0 sc0 ls0 ws0">asortymentowych.  Grupa <span class="_ _f"> </span>Kapitałowa  TOYA <span class="_ _9"> </span>kładzie  nacisk  na <span class="_ _9"> </span>ciągł<span class="_ _2"></span>e <span class="_ _9"> </span>d<span class="_ _2"></span>oskonalenie  systemów <span class="_ _9"> </span>logis<span class="_ _2"></span>tycznych <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x68 hc y6be ff4 fs3 fc0 sc0 ls0 ws0">i  stałe  modernizowanie  swoich  systemów.  Dla  sprawnej  obsługi  odbiorców  niezbędna  jest  również  stała </div><div class="t m0 x68 hc y6bf ff4 fs3 fc0 sc0 ls0 ws0">dostępnoś<span class="_ _2"></span>ć <span class="_ _e"></span>towarów <span class="_ _e"></span>do <span class="_ _4"></span>sprzedaży. <span class="_ _e"></span>Biorąc <span class="_ _e"></span>p<span class="_ _2"></span>od <span class="_ _e"></span>uwagę, <span class="_ _e"></span>że <span class="_ _4"></span>produkcja <span class="_ _4"></span>zlecana <span class="_ _e"></span>jest <span class="_ _4"></span>na <span class="_ _e"></span>zewnątrz, <span class="_ _e"></span>n<span class="_ _2"></span>ajczęściej <span class="_ _e"></span>do </div><div class="t m0 x68 hc y6c0 ff4 fs3 fc0 sc0 ls0 ws0">producentów  działający<span class="_ _2"></span>ch  w  oddalonych  geograficznie<span class="ff1">  </span>m<span class="_ _2"></span>iejscach,  zapewnienie  dostępnoś<span class="_ _2"></span>ci  towarów  jest </div><div class="t m0 x68 hc y6c1 ff1 fs3 fc0 sc0 ls0 ws0">kluczowe <span class="_ _18"> </span>dla <span class="_ _1b"> </span>z<span class="ff4">apewnienia <span class="_ _1b"> </span>satysfakcji <span class="_ _1b"> </span>klienta. <span class="_ _18"> </span> <span class="_ _18"> </span>Dlat<span class="_ _2"></span>ego <span class="_ _18"> </span>Grupa <span class="_ _1b"> </span>Kapitałowa <span class="_ _18"> </span>TOYA <span class="_ _18"> </span>z<span class="_ _2"></span>a <span class="_ _18"> </span>kon<span class="_ _2"></span>ieczne <span class="_ _18"> </span>uznaje </span></div><div class="t m0 x68 hc y6c2 ff4 fs3 fc0 sc0 ls0 ws0">utrzymywanie istotn<span class="_ _2"></span>ych zapasów magazynowych co, wymag<span class="_ _2"></span>a znaczących n<span class="_ _2"></span>akładów finansowych. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd h7 y6c3 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff3">Sprzedaż <span class="_ _e"></span>i <span class="_ _2"></span>marketing<span class="ff1"> <span class="_ _2"></span>- <span class="_ _2"></span><span class="ff4">u<span class="_ _2"></span>trzymanie <span class="_ _2"></span>dobrej <span class="_ _2"></span>dynamiki <span class="_ _e"></span>sprzedaży <span class="_ _2"></span>wymaga <span class="_ _e"></span>stałego <span class="_ _2"></span>rozwoju <span class="_ _2"></span>sieci <span class="_ _2"></span>s<span class="_ _2"></span>przedaży, <span class="_ _2"></span>która </span></span></span></span></div><div class="t m0 x68 hc y6c4 ff4 fs3 fc0 sc0 ls0 ws0">w  Grupie  Kapitałowej  TO<span class="_ _2"></span>YA  podzielona  jes<span class="_ _2"></span>t  na  cztery  kanały  dystrybucji <span class="_ _5"> </span><span class="ff1">-  rynek  hurtowy,  ekspo<span class="_ _2"></span>rt,  sieci </span></div><div class="t m0 x68 hc y6c5 ff4 fs3 fc0 sc0 ls0 ws0">handlowe, <span class="_ _e"></span>sprzedaż <span class="_ _e"></span>detaliczna. <span class="_ _2"></span>Prowad<span class="_ _2"></span>zenie <span class="_ _2"></span>działalno<span class="_ _2"></span>ści <span class="_ _2"></span>w <span class="_ _e"></span>wielu <span class="_ _2"></span>kan<span class="_ _2"></span>ałach<span class="_ _2"></span> <span class="_ _2"></span>dystrybucji <span class="_ _e"></span>wymaga <span class="_ _2"></span>d<span class="_ _2"></span>opasowania </div><div class="t m0 x68 hc y6c6 ff4 fs3 fc0 sc0 ls0 ws0">do <span class="_ _5"> </span>nich <span class="_ _5"> </span>różnych <span class="_ _5"> </span>sposobów <span class="_ _5"> </span>prowadzenia <span class="_ _19"> </span>sprzedaży, <span class="_ _5"> </span>prowadzenia <span class="_ _5"> </span>różn<span class="_ _2"></span>orodnego <span class="_ _5"> </span>marketingu, <span class="_ _5"> </span>gdyż <span class="_ _5"> </span>każd<span class="_ _2"></span>y <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x68 hc y6c7 ff4 fs3 fc0 sc0 ls0 ws0">z  kan<span class="_ _2"></span>ałów  dedykowany<span class="_ _2"></span>  jest  dla <span class="_ _1c"> </span>innej  grupy <span class="_ _1c"> </span>odbiorców. <span class="_ _1c"> </span>Grupa <span class="_ _1c"> </span>Kapitałowa <span class="_ _1c"> </span>TOYA  jest <span class="_ _1c"> </span>odp<span class="_ _2"></span>owiedzialna  za </div><div class="t m0 x68 hc y6c8 ff4 fs3 fc0 sc0 ls0 ws0">większość <span class="_ _f"> </span>funkcji <span class="_ _f"> </span>marketingowych<span class="_ _2"></span>, <span class="_ _9"> </span>w <span class="_ _f"> </span>tym <span class="_ _f"> </span>tworzenie  strategii <span class="_ _9"> </span>marketingo<span class="_ _2"></span>wej. <span class="_ _9"> </span>Dodat<span class="_ _2"></span>kowo <span class="_ _f"> </span>Grupa <span class="_ _f"> </span>zarządza </div><div class="t m0 x68 hc y6c9 ff4 fs3 fc0 sc0 ls0 ws0">swoimi  markami, <span class="_ _f"> </span>podej<span class="_ _2"></span>muje  decyzje <span class="_ _f"> </span>odnośn<span class="_ _2"></span>ie <span class="_ _f"> </span>gamy  produktowej  i  przygotowuje <span class="_ _f"> </span>od<span class="_ _2"></span>powiednie  materiały </div><div class="t m0 x68 hc y6ca ff1 fs3 fc0 sc0 ls0 ws0">marketingowe (katalogi, ban<span class="_ _2"></span>ery, ulotki). <span class="_ _2"></span> </div><div class="t m0 xd h7 y6cb ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff3">Obsługa <span class="_ _2"></span>posp<span class="_ _2"></span>rzedażowa<span class="ff1"> <span class="_ _e"></span><span class="ff4">–</span> <span class="_ _2"></span><span class="ff4">poza <span class="_ _2"></span>nielicznymi <span class="_ _2"></span>wyją<span class="_ _2"></span>tkami, <span class="_ _2"></span>w <span class="_ _2"></span>g<span class="_ _2"></span>amie <span class="_ _2"></span>asortymentowej <span class="_ _2"></span>Grup<span class="_ _2"></span>y <span class="_ _2"></span>Kapitał<span class="_ _2"></span>owej <span class="_ _2"></span>TOYA <span class="_ _2"></span>są </span></span></span></span></div><div class="t m0 x68 hc y584 ff4 fs3 fc0 sc0 ls0 ws0">towary <span class="_ _4"></span>przeznaczon<span class="_ _2"></span>e <span class="_ _4"></span>do <span class="_ _4"></span>dłuższego <span class="_ _4"></span>użytkowan<span class="_ _2"></span>ia. <span class="_ _4"></span> <span class="_ _e"></span>J<span class="_ _2"></span>est <span class="_ _4"></span>to <span class="_ _4"></span>zbieżne <span class="_ _4"></span>z <span class="_ _4"></span>oczekiwaniami <span class="_ _4"></span>kli<span class="_ _2"></span>entów, <span class="_ _4"></span>którzy <span class="_ _4"></span>oczekują<span class="_ _2"></span> </div><div class="t m0 x68 hc y6cc ff4 fs3 fc0 sc0 ls0 ws0">możliwości  używania  narzędzi <span class="_ _f"> </span>przez  dłuższy  okres. <span class="_ _f"> </span>Praktyka  na <span class="_ _f"> </span>rynku  zor<span class="_ _2"></span>ientowana  na <span class="_ _f"> </span>dbałość  o  klie<span class="_ _0"></span>nta </div><div class="t m0 x68 hc y6cd ff4 fs3 fc0 sc0 ls0 ws0">wymusza <span class="_ _e"></span>organizację <span class="_ _e"></span>dob<span class="_ _2"></span>rze <span class="_ _2"></span>dzia<span class="_ _2"></span>łającej <span class="_ _e"></span>obsługi <span class="_ _e"></span>posprzedażnej <span class="_ _e"></span>w <span class="_ _e"></span>postaci <span class="_ _e"></span>np. <span class="_ _e"></span>dostęp<span class="_ _2"></span>ności <span class="_ _2"></span>części <span class="_ _e"></span>zamiennych,<span class="_ _2"></span> </div><div class="t m0 x68 hc y6ce ff4 fs3 fc0 sc0 ls0 ws0">usług <span class="_ _a"></span>s<span class="_ _2"></span>erwisowych, <span class="_ _a"></span>zapewniających <span class="_ _0"></span>obsługę <span class="_ _a"></span>techn<span class="_ _2"></span>iczną <span class="_ _a"></span>narzędzi <span class="_ _0"></span>po <span class="_ _a"></span>zakończeniu <span class="_ _0"></span>gwarancji. <span class="_ _a"></span>J<span class="_ _2"></span>ednocześnie <span class="_ _a"></span>dobre<span class="_ _2"></span> </div></div></div><div class="pi" ></div></div><div id="pf2f" class="pf w0 h0" ><div class="pc pc2f w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">47<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x68 hc yc ff4 fs3 fc0 sc0 ls0 ws0">funkcjonowanie <span class="_ _f"> </span>serwisu  pogwarancyjnego <span class="_ _9"> </span>jest  nie <span class="_ _9"> </span>tylko  dobrze <span class="_ _9"> </span>odbierane  przez <span class="_ _9"> </span>klientó<span class="_ _2"></span>w <span class="_ _9"> </span>i <span class="_ _f"> </span>potencjalnych<span class="_ _2"></span> </div><div class="t m0 x68 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">odbiorców, <span class="_ _7"></span>ale <span class="_ _4"></span>b<span class="_ _2"></span>uduje <span class="_ _7"></span>zaufanie <span class="_ _7"></span>do <span class="_ _7"></span>marki <span class="_ _4"></span>i <span class="_ _7"> </span>może<span class="_ _2"></span> <span class="_ _4"></span>s<span class="_ _2"></span>tanowić <span class="_ _7"></span>jeden <span class="_ _4"></span>z <span class="_ _7"> </span>elementów<span class="_ _2"></span> <span class="_ _4"></span>p<span class="_ _2"></span>rzewagi <span class="_ _7"></span>konkurencyjnej <span class="_ _7"></span>na </div><div class="t m0 x68 hc y6cf ff1 fs3 fc0 sc0 ls0 ws0">rynku.     </div><div class="t m0 x6 hc y6d0 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y6d1 ff4 fs3 fc0 sc0 ls0 ws0">Do działań ws<span class="_ _2"></span>pierających podstawowe działan<span class="_ _2"></span>ia w łańcuchu do<span class="_ _2"></span>staw można zaliczyć:<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 xd hc y6d2 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff1">Inwestycje w nowocz<span class="_ _2"></span>esne systemy informatyczne np<span class="_ _2"></span>. system ERP<span class="_ _2"></span> </span></span></div><div class="t m0 xd hc y6d3 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">Zarządza<span class="_ _2"></span>nie zasobami ludzkimi<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd hc y6d4 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">Cyfryzację  procesów <span class="_ _9"> </span>bizn<span class="_ _2"></span>esowych,  w<span class="_ _0"></span> <span class="_ _f"> </span>tym  obsługi <span class="_ _9"> </span>klientów,  digitalizację <span class="_ _9"> </span>obiegu  dokumentów, <span class="_ _9"> </span>za<span class="_ _2"></span>rządzanie </span></span></div><div class="t m0 x68 hc y6d5 ff4 fs3 fc0 sc0 ls0 ws0">łańcuchem dosta<span class="_ _2"></span>w<span class="ff1"> </span></div><div class="t m0 xd hc y10e ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff1">E-<span class="ff4">commerce i no<span class="_ _2"></span>woczesne platformy sp<span class="_ _2"></span>rzedażowe<span class="_ _2"></span></span> </span></span></div><div class="t m0 x34 h5e y6d6 ff2 fs4 fc0 sc0 ls0 ws0">7.1.4.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Interesariusze Grupy Kapitałowej TOYA</span></span> </div><div class="t m0 x6 h6 y6d7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y6d8 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _2"></span>Kapitałowa <span class="_ _2"></span>TOYA <span class="_ _2"></span>ustalił<span class="_ _2"></span>a lis<span class="_ _2"></span>tę kluczo<span class="_ _2"></span>wych in<span class="_ _2"></span>teresariuszy <span class="_ _2"></span>organiza<span class="_ _2"></span>cji w <span class="_ _2"></span>procesie <span class="_ _2"></span>ana<span class="_ _2"></span>lizy p<span class="_ _2"></span>odwójnej <span class="_ _2"></span>istotności. <span class="_ _2"></span>Są </div><div class="t m0 x6 hc y6d9 ff1 fs3 fc0 sc0 ls0 ws0">to:  </div><div class="t m0 xd hc y6da ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">aktualni p<span class="_ _2"></span>racownicy, </span></span></div><div class="t m0 xd hc y6db ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">spółki za<span class="_ _2"></span>leżne, <span class="ff1"> </span></span></span></div><div class="t m0 xd hc y6dc ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">kluczowi dosta<span class="_ _2"></span>wcy i partnerzy biznes<span class="_ _2"></span>owi,  </span></span></div><div class="t m0 xd hc y6dd ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">akcjonarius<span class="_ _2"></span>ze kluczowi,  </span></span></div><div class="t m0 xd hc y6de ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">klienci strategiczni dł<span class="_ _2"></span>ugoterminowi, krajowi, <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd hc y6df ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">klienci strategiczni dł<span class="_ _2"></span>ugoterminowi, zagraniczni, <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd hc y6e0 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">banki, ins<span class="_ _2"></span>tytucje finansowe,  </span></span></div><div class="t m0 xd hc y283 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">dostawcy i p<span class="_ _2"></span>artnerzy biznesowi (mniejsi), <span class="_ _2"></span> </span></span></div><div class="t m0 xd hc y6e1 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">klienci niestrategiczni, kraj<span class="_ _2"></span>owi.  </span></span></div><div class="t m0 x6 hc y459 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _19"> </span>Kapita<span class="_ _2"></span>łowa <span class="_ _19"> </span>TOYA <span class="_ _19"> </span>prz<span class="_ _2"></span>ekazuje <span class="_ _19"> </span>zainteresowan<span class="_ _2"></span>ym <span class="_ _19"> </span>stronom <span class="_ _14"> </span>informacje <span class="_ _19"> </span>o <span class="_ _19"> </span>bieżąc<span class="_ _2"></span>ej <span class="_ _19"> </span>działaln<span class="_ _2"></span>ości, <span class="_ _19"> </span>osiągnięciach <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y45a ff1 fs3 fc0 sc0 ls0 ws0">i wyzwaniach. Komunikacja <span class="ff4">–</span> <span class="ff4">pod względem <span class="_ _0"></span>tematyki, kanałów przekazu, sposobu prezentacji danych, miejsca i <span class="_ _0"></span>czasu <span class="_ _2"></span>–<span class="ff1"> </span></span></div><div class="t m0 x6 hc y45b ff4 fs3 fc0 sc0 ls0 ws0">jest <span class="_ _2"></span>dosto<span class="_ _2"></span>sowana <span class="_ _2"></span>do <span class="_ _2"></span>o<span class="_ _2"></span>czekiwań <span class="_ _2"></span>każdej <span class="_ _2"></span>grupy<span class="_ _2"></span> <span class="_ _2"></span>interesariuszy. <span class="_ _2"></span>TOYA <span class="_ _2"></span>S.A. <span class="_ _2"></span>j<span class="_ _2"></span>est <span class="_ _2"></span>spó<span class="_ _2"></span>łką <span class="_ _2"></span>giełdową <span class="_ _2"></span>i <span class="_ _2"></span>spełnia <span class="_ _e"></span>spoczywające <span class="_ _2"></span>na<span class="_ _2"></span> </div><div class="t m0 x6 hc y288 ff4 fs3 fc0 sc0 ls0 ws0">niej obowiązki spra<span class="_ _2"></span>wozdawcze i informacyjne pu<span class="_ _2"></span>blikując na s<span class="_ _2"></span>tronie internetowej raporty bieżące i okr<span class="_ _2"></span>esowe. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y5b1 ff4 fs3 fc0 sc0 ls0 ws0">Relacje <span class="_ _14"> </span>z <span class="_ _14"> </span>najważniejszy<span class="_ _2"></span>mi <span class="_ _14"> </span>grupami <span class="_ _14"> </span>interesariuszy<span class="_ _2"></span> <span class="_ _14"> </span>zostały <span class="_ _14"> </span>zweryﬁkowane <span class="_ _14"> </span>w <span class="_ _14"> </span>procesi<span class="_ _2"></span>e <span class="_ _14"> </span>wewnętrznej <span class="_ _14"> </span>oceny <span class="_ _14"> </span>przez </div><div class="t m0 x6 hc y5b2 ff4 fs3 fc0 sc0 ls0 ws0">przedstawicieli kluczowych działów <span class="_ _0"></span>organizacji. Wyniki weryﬁkacji <span class="_ _0"></span>wraz <span class="_ _0"></span>z wnioskami <span class="_ _0"></span>zostały wykorzystane w <span class="_ _0"></span>codziennej </div><div class="t m0 x6 hc y5b3 ff1 fs3 fc0 sc0 ls0 ws0">praktyce <span class="_ _2"></span>w celu <span class="_ _2"></span>regulacji <span class="_ _2"></span>i <span class="_ _2"></span>uspra<span class="_ _2"></span>w<span class="ff4">nienia <span class="_ _2"></span>relacji <span class="_ _2"></span>z <span class="_ _2"></span>interesariuszami. <span class="_ _2"></span>Grupa <span class="_ _2"></span>Kapitał<span class="_ _2"></span>owa TOYA <span class="_ _2"></span>przy<span class="_ _2"></span>gotowała <span class="_ _2"></span>m.in. an<span class="_ _2"></span>kietę </span></div><div class="t m0 x6 hc y5b4 ff4 fs3 fc0 sc0 ls0 ws0">dla <span class="_ _2"></span>n<span class="_ _2"></span>ajważniejszych <span class="_ _e"></span>grup <span class="_ _e"></span>interesariuszy, <span class="_ _2"></span>w <span class="_ _e"></span>celu <span class="_ _2"></span>po<span class="_ _2"></span>znania <span class="_ _e"></span>ich <span class="_ _2"></span>perspektywy <span class="_ _e"></span>dotyczącej <span class="_ _e"></span>oceny <span class="_ _2"></span>is<span class="_ _2"></span>totności <span class="_ _e"></span>poszczególnych </div><div class="t m0 x6 hc y6e2 ff4 fs3 fc0 sc0 ls0 ws0">zagadnień <span class="_ _e"></span>zrównoważon<span class="_ _2"></span>ego <span class="_ _2"></span>r<span class="_ _2"></span>ozwoju <span class="_ _e"></span>organizacji. <span class="_ _e"></span>Interesari<span class="_ _e"></span>usze, <span class="_ _e"></span>z <span class="_ _e"></span>którymi <span class="_ _e"></span>przepro<span class="_ _2"></span>wadzono <span class="_ _e"></span>dialog, <span class="_ _e"></span>zosta<span class="_ _2"></span>li <span class="_ _2"></span>wyb<span class="_ _2"></span>rani <span class="_ _e"></span>ze </div><div class="t m0 x6 hc y5b6 ff4 fs3 fc0 sc0 ls0 ws0">względu  na <span class="_ _f"> </span>ich  bezpośrednie  relacje  z  G<span class="_ _0"></span>rupą  Kapitałową  TOYA. <span class="_ _f"> </span>Zebrane  opinie  pozwoliły  ocenić,  czy <span class="_ _f"> </span>organizacja </div><div class="t m0 x6 hc y5b7 ff4 fs3 fc0 sc0 ls0 ws0">uwzględnia <span class="_ _18"> </span>perspektywę <span class="_ _18"> </span>int<span class="_ _2"></span>eresariuszy <span class="_ _18"> </span>w <span class="_ _18"> </span>swojej <span class="_ _18"> </span>d<span class="_ _2"></span>ziałalności. <span class="_ _18"> </span>Grupa <span class="_ _18"> </span>Kapita<span class="_ _2"></span>łowa <span class="_ _18"> </span>TOYA <span class="_ _14"> </span>tra<span class="_ _2"></span>kt<span class="_ _2"></span><span class="ff1">uje <span class="_ _18"> </span>je <span class="_ _18"> </span>jako<span class="_ _2"></span> <span class="_ _14"> </span>wyra<span class="_ _2"></span>z </span></div><div class="t m0 x6 hc y6e3 ff4 fs3 fc0 sc0 ls0 ws0">zainteresowania  dalszym  rozwojem <span class="_ _f"> </span>organizacji,  uznając,  że <span class="_ _9"> </span>te  spostrzeżenia  mogą  mie<span class="_ _0"></span>ć  znaczenie <span class="_ _f"> </span>dla  osiąganych <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y6e4 ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _a"></span>przy<span class="_ _2"></span>szłości <span class="_ _a"></span>wynikó<span class="_ _2"></span>w. <span class="_ _a"></span>Podsumowanie <span class="_ _a"></span>bad<span class="_ _2"></span>ania <span class="_ _0"></span>podwójnej <span class="_ _0"></span>istotności <span class="_ _a"></span>wraz <span class="_ _0"></span>z <span class="_ _a"></span>istotnymi <span class="_ _0"></span>tematami, <span class="_ _a"></span>kt<span class="_ _2"></span>óre <span class="_ _a"></span>zostały w<span class="_ _0"></span>skazane </div><div class="t m0 x6 h6 y6e5 ff1 fs3 fc0 sc0 ls0 ws0">w ankiecie <span class="_ _2"></span>s<span class="ff4">kierowanej <span class="_ _2"></span>do int<span class="_ _2"></span>eresariuszy <span class="_ _2"></span>zostały za<span class="_ _2"></span>akceptowane przez Za<span class="_ _2"></span>rząd TOYA <span class="_ _2"></span>S.A.<span class="_ _2"></span></span><span class="fs2"> <span class="_ _2"></span></span>W wyn<span class="_ _2"></span>iku przeprowad<span class="_ _2"></span>zonego </div><div class="t m0 x6 hc y6e6 ff4 fs3 fc0 sc0 ls0 ws0">dialogu z interesariu<span class="_ _2"></span>szami nie podjęto decyzji o zmian<span class="_ _2"></span>ie modelu biznesowego czy innych<span class="_ _2"></span> podjętych kluczowych decyzj<span class="_ _2"></span>i.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y38e ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y6e7 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y6e8 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf30" class="pf w0 h0" ><div class="pc pc30 w0 h0"><img class="bi x2 y6e9 w3 h87" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">48<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">Główne kanały i s<span class="_ _2"></span>posób współpracy z in<span class="_ _2"></span>teresariuszami: <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x132 hc y6ea ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y6eb ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x34 h5e y5fb ff2 fs4 fc0 sc0 ls0 ws0">7.1.5.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Istotne wpływy i ryzyka Grupy Kapitałowej TOY<span class="_ _0"></span>A<span class="_ _2"></span><span class="ff2"> </span></span></span></div><div class="t m0 x6 h6 y6ec ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y6ed ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _5"> </span>Kapitałowa <span class="_ _5"> </span>TO<span class="_ _2"></span>YA <span class="_ _1c"> </span>zid<span class="_ _2"></span>entyfikowała <span class="_ _5"> </span>istotn<span class="_ _2"></span>e <span class="_ _1c"> </span>od<span class="_ _2"></span>działywania, <span class="_ _5"> </span>ryzyko <span class="_ _5"> </span>i <span class="_ _5"> </span>możliwości<span class="_ _2"></span> <span class="_ _5"> </span>w <span class="_ _1c"> </span>cza<span class="_ _2"></span>sie <span class="_ _1c"> </span>an<span class="_ _2"></span>alizy <span class="_ _5"> </span>podwójnej<span class="_ _2"></span> </div><div class="t m0 x6 hc y6ee ff4 fs3 fc0 sc0 ls0 ws0">istotności. <span class="ff1"> </span></div><div class="t m0 x6 hc y6ef ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y386 w8e h88"><div class="t m0 x17 hf y597 ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x82 y386 w8f h88"><div class="t m0 x17 hf y597 ff2 fs7 fc3 sc0 ls0 ws0">IRO </div></div><div class="c x126 y386 w6d h88"><div class="t m0 x17 hf y597 ff2 fs7 fc3 sc0 ls0 ws0">RODZAJ </div></div><div class="c x133 y386 w90 h88"><div class="t m0 x17 hf y597 ff2 fs7 fc3 sc0 ls0 ws0">OPIS </div></div><div class="c x134 y386 w6d h88"><div class="t m0 x17 hf y597 ff2 fs7 fc3 sc0 ls0 ws0">Miejsce </div><div class="t m0 x17 hf y276 ff3 fs7 fc3 sc0 ls0 ws0">występowania<span class="ff2"> </span></div></div><div class="c x6 y1b3 w8e h89"><div class="t m0 x17 h11 y6f0 ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0"> </span></div></div><div class="c x82 y1b3 w8f h89"><div class="t m0 x17 h11 y6f0 ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y1b3 w6d h89"><div class="t m0 x17 h11 y6f0 ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y6f1 ff1 fs7 fc0 sc0 ls0 ws0">pozytywny </div></div><div class="c x133 y1b3 w90 h89"><div class="t m0 x17 h11 y6f2 ff4 fs7 fc0 sc0 ls0 ws0">Grupa <span class="_ _14"> </span>T<span class="_ _2"></span>OYA <span class="_ _18"> </span>może <span class="_ _18"> </span>zarządzać <span class="_ _18"> </span>ryzykiem <span class="_ _18"> </span>związanym <span class="_ _18"> </span>ze <span class="_ _18"> </span>z<span class="_ _2"></span>mianami<span class="_ _0"></span> </div><div class="t m0 x17 h11 y6f3 ff4 fs7 fc0 sc0 ls0 ws0">klimatyczny<span class="_ _0"></span>mi <span class="_ _12"> </span>(ulewne<span class="_ _0"></span> <span class="_ _13"> </span>deszcze, <span class="_ _12"> </span>podto<span class="_ _0"></span>pienia, <span class="_ _13"> </span>powodzie, <span class="_ _12"> </span>trąby </div><div class="t m0 x17 h11 y6f4 ff4 fs7 fc0 sc0 ls0 ws0">powietrzne, <span class="_ _24"> </span>wichury, <span class="_ _1c"> </span>susze) <span class="_ _24"> </span>opracowując <span class="_ _1c"> </span>plany <span class="_ _1c"> </span>ciągłości <span class="_ _24"> </span>działania, </div><div class="t m0 x17 h11 y6f5 ff4 fs7 fc0 sc0 ls0 ws0">opracowując<span class="_ _0"></span> <span class="_ _1b"> </span>technol<span class="_ _0"></span>ogie <span class="_ _1b"> </span>zmniejszając<span class="_ _0"></span>e <span class="_ _1b"> </span>negatywny<span class="_ _0"></span> <span class="_ _1b"> </span>wpływ <span class="_ _18"> </span>zmian </div><div class="t m0 x17 h11 y6f6 ff1 fs7 fc0 sc0 ls0 ws0">klimatu <span class="_ _1d"> </span>oraz <span class="_ _21"> </span><span class="ff4">wprowadzając <span class="_ _21"> </span>zmiany <span class="_ _1d"> </span>w <span class="_ _21"> </span>procesach <span class="_ _1d"> </span>operacyjnych <span class="_ _2"></span></span> </div><div class="t m0 x17 h11 y6f7 ff4 fs7 fc0 sc0 ls0 ws0">i <span class="_ _12"> </span>łańcuchach <span class="_ _13"> </span>dostaw <span class="_ _12"> </span>dla <span class="_ _12"> </span>zachowania <span class="_ _12"> </span>ciągłości <span class="_ _13"> </span>dostaw, <span class="_ _12"> </span>aby </div><div class="t m0 x17 h11 y6f8 ff4 fs7 fc0 sc0 ls0 ws0">zminimalizować <span class="_ _17"> </span>narażeni<span class="_ _0"></span>e <span class="_ _17"> </span>na <span class="_ _17"> </span>ryzyko <span class="_ _17"> </span>(może <span class="_ _17"> </span>to <span class="_ _17"> </span>obejmować </div><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">dywersyf<span class="_ _0"></span>ikację <span class="_ _4"></span>źródeł <span class="_ _4"></span>surowców, <span class="_ _4"></span>zabezpieczenie<span class="_ _0"></span> <span class="_ _4"></span>infrastruktury <span class="_ _e"></span>przed </div><div class="t m0 x17 h11 y6f9 ff1 fs7 fc0 sc0 ls0 ws0">ekstre<span class="_ _0"></span>malnymi warunkami pogodowymi, <span class="_ _2"></span>czy <span class="_ _2"></span>inwesty<span class="_ _0"></span>cje w <span class="_ _2"></span>technologie </div><div class="t m0 x17 h11 y5a0 ff4 fs7 fc0 sc0 ls0 ws0">ograniczające e<span class="_ _0"></span>misję gazów cie<span class="_ _0"></span>plarnianych)<span class="ff1"> </span></div></div><div class="c x134 y1b3 w6d h89"><div class="t m0 x17 h11 y6f0 ff1 fs7 fc0 sc0 ls0 ws0">Organizacja,  </div><div class="t m0 x17 h11 y6f1 ff1 fs7 fc0 sc0 ls0 ws0">Upstream </div></div><div class="c x6 y6fa w8e h8a"><div class="t m0 x17 h11 y6fb ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0"> </span></div></div><div class="c x82 y6fa w8f h8a"><div class="t m0 x17 h11 y6fb ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y6fa w6d h8a"><div class="t m0 x17 h11 y6fb ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y6fc ff1 fs7 fc0 sc0 ls0 ws0">negatywny </div></div><div class="c x133 y6fa w90 h8a"><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">Zmiany <span class="_ _21"> </span>klimatyczne <span class="_ _1d"> </span>m<span class="_ _2"></span>ogą <span class="_ _21"> </span>wpływać <span class="_ _21"> </span>na <span class="_ _21"> </span>dostępność <span class="_ _21"> </span>surowców, </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">stabilno<span class="_ _0"></span>ść łańcucha dostaw o<span class="_ _0"></span>raz warunki pr<span class="_ _0"></span>acy.<span class="ff1"> </span></div></div><div class="c x134 y6fa w6d h8a"><div class="t m0 x17 h11 y6fb ff1 fs7 fc0 sc0 ls0 ws0">Organizacja, Upstr<span class="_ _0"></span>eam </div></div><div class="c x6 y6fd w8e h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0"> </span></div></div><div class="c x82 y6fd w8f h8b"><div class="t m0 x17 h11 y6fe ff4 fs7 fc0 sc0 ls0 ws0">Wpływ <span class="ff1"> </span></div></div><div class="c x126 y6fd w6d h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">Aktualny n<span class="_ _0"></span>egatywny </div></div><div class="c x133 y6fd w90 h8b"><div class="t m0 x17 h11 y59e ff4 fs7 fc0 sc0 ls0 ws0">Dostawcy <span class="_ _18"> </span>organizacji <span class="_ _1b"> </span>oraz <span class="_ _1b"> </span>inne <span class="_ _18"> </span>p<span class="_ _2"></span>odmioty <span class="_ _18"> </span>w <span class="_ _1b"> </span>łańcuchu <span class="_ _1b"> </span>wartości </div><div class="t m0 x17 h11 y5a0 ff4 fs7 fc0 sc0 ls0 ws0">wytwarzając swoje<span class="_ _0"></span> usługi emitują<span class="_ _0"></span> gazy ciepl<span class="_ _0"></span>arniane do atmosfery<span class="_ _0"></span>. <span class="ff1"> </span></div></div><div class="c x134 y6fd w6d h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">Upstream </div></div></div><div class="pi" ></div></div><div id="pf31" class="pf w0 h0" ><div class="pc pc31 w0 h0"><img class="bi x2 y6ff w3 h8c" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">49<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y700 w8e h8d"><div class="t m0 x17 hf y701 ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x82 y700 w8f h8d"><div class="t m0 x17 hf y701 ff2 fs7 fc3 sc0 ls0 ws0">IRO </div></div><div class="c x126 y700 w6d h8d"><div class="t m0 x17 hf y701 ff2 fs7 fc3 sc0 ls0 ws0">RODZAJ </div></div><div class="c x133 y700 w90 h8d"><div class="t m0 x17 hf y701 ff2 fs7 fc3 sc0 ls0 ws0">OPIS </div></div><div class="c x134 y700 w6d h8d"><div class="t m0 x17 hf y701 ff2 fs7 fc3 sc0 ls0 ws0">Miejsce </div><div class="t m0 x17 hf y702 ff3 fs7 fc3 sc0 ls0 ws0">występowania<span class="ff2"> </span></div></div><div class="c x6 y5c4 w8e h8e"><div class="t m0 x17 h11 y703 ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0"> </span></div></div><div class="c x82 y5c4 w8f h8e"><div class="t m0 x17 h11 y703 ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y5c4 w6d h8e"><div class="t m0 x17 h11 y703 ff1 fs7 fc0 sc0 ls0 ws0">Potencjany p<span class="_ _0"></span>ozytywny </div></div><div class="c x133 y5c4 w90 h8e"><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">Organizacja <span class="_ _e"></span>może <span class="_ _4"></span>wybierać <span class="_ _4"></span>dostawców <span class="_ _e"></span>stosujących <span class="_ _e"></span>energooszczędne </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">technol<span class="_ _0"></span>ogie, <span class="_ _24"> </span>optymalizować <span class="_ _24"> </span>logistykę <span class="_ _24"> </span>w <span class="_ _1c"> </span>celu <span class="_ _24"> </span>zmniejszenia <span class="_ _24"> </span>emisji <span class="_ _24"> </span>z </div><div class="t m0 x17 h11 y5a0 ff4 fs7 fc0 sc0 ls0 ws0">transpor<span class="_ _0"></span>tu oraz inwestować<span class="_ _0"></span> w odnawialne źró<span class="_ _0"></span>dła energii.<span class="ff1"> </span></div></div><div class="c x134 y5c4 w6d h8e"><div class="t m0 x17 h11 y703 ff1 fs7 fc0 sc0 ls0 ws0">Upstream  </div></div><div class="c x6 y23e w8e h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0"> </span></div></div><div class="c x82 y23e w8f h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">Ryzyko </div></div><div class="c x126 y23e w6d h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x133 y23e w90 h8b"><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">Zmiana <span class="_ _a"></span>postrzegania <span class="_ _a"></span>działań <span class="_ _a"></span>firmy <span class="_ _a"></span>przez <span class="_ _0"></span>interesarius<span class="_ _0"></span>zy <span class="_ _a"></span>i/<span class="_ _2"></span> <span class="_ _a"></span>lub <span class="_ _0"></span>negatywna </div><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">ocena fi<span class="_ _0"></span>rmy przez intere<span class="_ _0"></span>sariuszy </div></div><div class="c x134 y23e w6d h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">Organizacja </div></div><div class="c x6 y6ac w8e h8a"><div class="t m0 x17 h11 y6fb ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0"> </span></div></div><div class="c x82 y6ac w8f h8a"><div class="t m0 x17 h11 y6fb ff1 fs7 fc0 sc0 ls0 ws0">Ryzyko  </div></div><div class="c x126 y6ac w6d h8a"><div class="t m0 x17 h11 y6fb ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x133 y6ac w90 h8a"><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">Zmiana <span class="_ _1b"> </span>z<span class="_ _2"></span>achowań <span class="_ _1b"> </span>konsumenck<span class="_ _0"></span>ich <span class="_ _1d"> </span>i <span class="_ _1b"> </span>nieprzewidywalność <span class="_ _1b"> </span>sytuacji </div><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">rynkowej </div></div><div class="c x134 y6ac w6d h8a"><div class="t m0 x17 h11 y6fb ff1 fs7 fc0 sc0 ls0 ws0">Organizacja </div></div><div class="c x6 y704 w8e h8f"><div class="t m0 x17 h11 y705 ff1 fs7 fc0 sc0 ls31 ws0">E5<span class="ls0"> </span></div></div><div class="c x82 y704 w8f h8f"><div class="t m0 x17 h11 y705 ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y704 w6d h8f"><div class="t m0 x17 h11 y705 ff1 fs7 fc0 sc0 ls0 ws0">Aktualny n<span class="_ _0"></span>egatywny </div></div><div class="c x133 y704 w90 h8f"><div class="t m0 x17 h11 y6f5 ff4 fs7 fc0 sc0 ls0 ws0">Partnerzy <span class="_ _42"> </span>biznesowi <span class="_ _15"> </span>Grupy <span class="_ _42"> </span>TOYA <span class="_ _13"> </span>mogą <span class="_ _15"> </span>wykorzystywać<span class="_ _0"></span> <span class="_ _15"> </span>różne </div><div class="t m0 x17 h11 y706 ff4 fs7 fc0 sc0 ls0 ws0">nieodnawial<span class="_ _0"></span>ne <span class="_ _7"> </span>zasoby <span class="_ _7"> </span>naturalne, <span class="_ _7"> </span>takie <span class="_ _7"> </span>jak <span class="_ _7"> </span>metale, <span class="_ _7"> </span>minerały, <span class="_ _7"> </span>czy <span class="_ _7"> </span>też </div><div class="t m0 x17 h11 y6f7 ff4 fs7 fc0 sc0 ls0 ws0">wodę <span class="_ _19"> </span>i <span class="_ _14"> </span>energię, <span class="_ _14"> </span>w <span class="_ _19"> </span>swoich <span class="_ _14"> </span>procesach <span class="_ _19"> </span>produkcyjnych. <span class="_ _19"> </span>Nadmierne </div><div class="t m0 x17 h11 y6f8 ff4 fs7 fc0 sc0 ls0 ws0">wykorzystan<span class="_ _0"></span>ie <span class="_ _2"></span>tych <span class="_ _2"></span>zasobów <span class="_ _2"></span>może <span class="_ _2"></span>prowadzić <span class="_ _2"></span>do <span class="_ _2"></span>ich <span class="_ _2"></span>wyczerpania <span class="_ _2"></span>oraz </div><div class="t m0 x17 h11 y707 ff1 fs7 fc0 sc0 ls0 ws0">negaty<span class="ff4">wnego <span class="_ _4"></span>wpływu <span class="_ _7"> </span>na <span class="_ _4"></span>środowisko. <span class="_ _4"></span>Działania <span class="_ _7"> </span>w <span class="_ _4"></span>łańcuchu <span class="_ _4"></span>wartości </span></div><div class="t m0 x17 h11 y708 ff4 fs7 fc0 sc0 ls0 ws0">mogą <span class="_ _a"></span>mitygować <span class="_ _0"></span>negatywny <span class="_ _a"></span>wpływ, <span class="_ _0"></span>al<span class="_ _0"></span>e <span class="_ _0"></span>nie <span class="_ _a"></span>przyczynią <span class="_ _0"></span>się <span class="_ _a"></span>do <span class="_ _0"></span>powstania </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">pozytywnego wpływu.<span class="_ _0"></span><span class="ff1"> </span></div></div><div class="c x134 y704 w6d h8f"><div class="t m0 x17 h11 y705 ff1 fs7 fc0 sc0 ls0 ws0">Upstream, </div><div class="t m0 x17 h11 y709 ff1 fs7 fc0 sc0 ls0 ws0">Downstream </div></div><div class="c x6 y70a w8e h90"><div class="t m0 x17 h11 y70b ff1 fs7 fc0 sc0 ls31 ws0">E5<span class="ls0"> </span></div></div><div class="c x82 y70a w8f h90"><div class="t m0 x17 h11 y70b ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y70a w6d h90"><div class="t m0 x17 h11 y70b ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y70c ff1 fs7 fc0 sc0 ls0 ws0">negatywny  </div></div><div class="c x133 y70a w90 h90"><div class="t m0 x17 h11 y70d ff4 fs7 fc0 sc0 ls0 ws0">Partnerzy <span class="_ _a"></span>biznesowi <span class="_ _8"></span>Grupy <span class="_ _0"></span>TOYA <span class="_ _a"></span>mogą <span class="_ _a"></span>w wi<span class="_ _0"></span>ększym <span class="_ _a"></span>zakresie <span class="_ _a"></span>niż <span class="_ _a"></span>obecnie </div><div class="t m0 x17 h11 y70e ff4 fs7 fc0 sc0 ls0 ws0">wykorzysty<span class="_ _0"></span>wać <span class="_ _18"> </span>różne <span class="_ _18"> </span>nieodnawialne <span class="_ _14"> </span>z<span class="_ _2"></span>asoby <span class="_ _14"> </span>naturalne, <span class="_ _18"> </span>takie <span class="_ _14"> </span>jak </div><div class="t m0 x17 h11 y70f ff4 fs7 fc0 sc0 ls0 ws0">metale, <span class="_ _19"> </span>minerały, <span class="_ _14"> </span>czy <span class="_ _14"> </span>te<span class="_ _0"></span>ż <span class="_ _14"> </span>wodę <span class="_ _14"> </span>i <span class="_ _14"> </span>ener<span class="_ _0"></span>gię, <span class="_ _14"> </span>w <span class="_ _19"> </span>swo<span class="_ _2"></span>ich <span class="_ _19"> </span>procesach </div><div class="t m0 x17 h11 y710 ff4 fs7 fc0 sc0 ls0 ws0">produkcy<span class="_ _0"></span>jnych. <span class="_ _13"> </span>Nadmierne <span class="_ _13"> </span>wykorzystanie<span class="_ _0"></span> <span class="_ _13"> </span>tych <span class="_ _13"> </span>zasobów <span class="_ _13"> </span>może </div><div class="t m0 x17 h11 y711 ff1 fs7 fc0 sc0 ls0 ws0">prowadzi<span class="ff4">ć <span class="_ _21"> </span>do <span class="_ _21"> </span>ich <span class="_ _21"> </span>wyczerpania <span class="_ _21"> </span>oraz <span class="_ _21"> </span>negatywnego <span class="_ _1d"> </span>wpływu <span class="_ _42"> </span>na </span></div><div class="t m0 x17 h11 y53e ff4 fs7 fc0 sc0 ls0 ws0">środowisk<span class="_ _0"></span>o. <span class="_ _a"></span>Działania <span class="_ _a"></span>w <span class="_ _0"></span>łańcuchu <span class="_ _a"></span>wartości <span class="_ _0"></span>mogą <span class="_ _a"></span>mitygować <span class="_ _a"></span>negatywny </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">wpływ, ale nie p<span class="_ _0"></span>rzyczynią się d<span class="_ _0"></span>o powstania <span class="_ _0"></span>pozytywnego wpływu.<span class="ff1"> </span></div></div><div class="c x134 y70a w6d h90"><div class="t m0 x17 h11 y70b ff1 fs7 fc0 sc0 ls0 ws0">Upstream, </div><div class="t m0 x17 h11 y70c ff1 fs7 fc0 sc0 ls0 ws0">Downstream </div></div><div class="c x6 y712 w8e h91"><div class="t m0 x17 h11 y70c ff1 fs7 fc0 sc0 ls31 ws0">E5<span class="ls0"> </span></div></div><div class="c x82 y712 w8f h91"><div class="t m0 x17 h11 y70c ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y712 w6d h91"><div class="t m0 x17 h11 y70c ff1 fs7 fc0 sc0 ls0 ws0">Aktualny n<span class="_ _0"></span>egatywny </div></div><div class="c x133 y712 w90 h91"><div class="t m0 x17 h11 y70e ff4 fs7 fc0 sc0 ls0 ws0">Grupa <span class="_ _2"></span>T<span class="_ _2"></span>OYA <span class="_ _e"></span>i <span class="_ _e"></span>jej <span class="_ _e"></span>partnerzy <span class="_ _2"></span>biznesowi <span class="_ _2"></span>m<span class="_ _2"></span>ogą <span class="_ _2"></span>generować <span class="_ _e"></span>różne <span class="_ _e"></span>rodzaje </div><div class="t m0 x17 h11 y70f ff4 fs7 fc0 sc0 ls0 ws0">odpadów, <span class="_ _24"> </span>w <span class="_ _1c"> </span>tym <span class="_ _1c"> </span>odpady <span class="_ _1c"> </span>stałe, <span class="_ _24"> </span>ciekłe <span class="_ _1c"> </span>i <span class="_ _1c"> </span>gazowe, <span class="_ _1c"> </span>które <span class="_ _24"> </span>mogą <span class="_ _1c"> </span>być </div><div class="t m0 x17 h11 y710 ff4 fs7 fc0 sc0 ls0 ws0">niebezpiec<span class="_ _0"></span>zne  dla <span class="_ _24"> </span>zdrowia  ludzi  i <span class="_ _24"> </span>środo<span class="_ _0"></span>wiska.  Organizacja  powinna </div><div class="t m0 x17 h11 y711 ff4 fs7 fc0 sc0 ls0 ws0">wdrażać <span class="_ _f"> </span>skuteczne <span class="_ _f"> </span>systemy <span class="_ _24"> </span>zarządzania  odpadami, <span class="_ _24"> </span>które  obejmują </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">segregację, <span class="_ _1c"> </span>recyk<span class="_ _0"></span>ling, <span class="_ _1c"> </span>odzysk <span class="_ _1c"> </span>surowców <span class="_ _1c"> </span>oraz <span class="_ _5"> </span>bezpieczną <span class="_ _1c"> </span>utylizację<span class="_ _0"></span> </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">odpadów nie<span class="_ _0"></span>bezpiecznych.<span class="ff1"> </span></div></div><div class="c x134 y712 w6d h91"><div class="t m0 x17 h11 y70c ff1 fs7 fc0 sc0 ls0 ws0">Organizacja, </div><div class="t m0 x17 h11 y713 ff1 fs7 fc0 sc0 ls0 ws0">Upstream, </div><div class="t m0 x17 h11 y714 ff1 fs7 fc0 sc0 ls0 ws0">Downstream  </div></div><div class="c x6 y715 w8e h92"><div class="t m0 x17 h11 y716 ff1 fs7 fc0 sc0 ls31 ws0">E5<span class="ls0"> </span></div></div><div class="c x82 y715 w8f h92"><div class="t m0 x17 h11 y716 ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y715 w6d h92"><div class="t m0 x17 h11 y716 ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y717 ff1 fs7 fc0 sc0 ls0 ws0">negatywny </div></div><div class="c x133 y715 w90 h92"><div class="t m0 x17 h11 y59f ff4 fs7 fc0 sc0 ls0 ws0">Niewłaściwe <span class="_ _3f"> </span>zarząd<span class="_ _0"></span>zanie <span class="_ _3f"> </span>odpadami <span class="_ _3f"> </span>mo<span class="_ _0"></span>że <span class="_ _3f"> </span>prowadzić <span class="_ _3f"> </span>do<span class="_ _0"></span> </div><div class="t m0 x17 h11 y59d ff4 fs7 fc0 sc0 ls0 ws0">zanieczyszczeni<span class="_ _0"></span>a <span class="_ _0"></span>powietr<span class="_ _0"></span>za, <span class="_ _0"></span>wody <span class="_ _a"></span>i <span class="_ _0"></span>gleby. <span class="_ _a"></span>Organizacja <span class="_ _0"></span>powinna <span class="_ _a"></span>wdrażać </div><div class="t m0 x17 h11 y718 ff4 fs7 fc0 sc0 ls0 ws0">skuteczne <span class="_ _2"></span>systemy <span class="_ _2"></span>zarządzania <span class="_ _2"></span>odpadami, <span class="_ _e"></span>które <span class="_ _2"></span>obejmują <span class="_ _2"></span>segregację, </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">recykling, <span class="_ _14"> </span>odzysk <span class="_ _14"> </span>surowców <span class="_ _14"> </span>oraz <span class="_ _14"> </span>bezpieczną <span class="_ _14"> </span>utylizację <span class="_ _14"> </span>odpadów </div><div class="t m0 x17 h11 y5a0 ff1 fs7 fc0 sc0 ls0 ws0">niebezpiec<span class="_ _0"></span>znych. </div></div><div class="c x134 y715 w6d h92"><div class="t m0 x17 h11 y716 ff1 fs7 fc0 sc0 ls0 ws0">Organizacja, </div><div class="t m0 x17 h11 y717 ff1 fs7 fc0 sc0 ls0 ws0">Upstream, </div><div class="t m0 x17 h11 y719 ff1 fs7 fc0 sc0 ls0 ws0">Downstream </div></div><div class="c x6 y3ab w8e h8e"><div class="t m0 x17 h11 y703 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0"> </span></div></div><div class="c x82 y3ab w8f h8e"><div class="t m0 x17 h11 y703 ff4 fs7 fc0 sc0 ls0 ws0">Wpływ <span class="ff1"> </span></div></div><div class="c x126 y3ab w6d h8e"><div class="t m0 x17 h11 y703 ff1 fs7 fc0 sc0 ls0 ws0">Aktualny p<span class="_ _0"></span>ozytywny </div></div><div class="c x133 y3ab w90 h8e"><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">Grupa <span class="_ _21"> </span>T<span class="_ _2"></span>OYA <span class="_ _21"> </span>powinna <span class="_ _42"> </span>dążyć <span class="_ _42"> </span>do <span class="_ _42"> </span>zapewnienia <span class="_ _42"> </span>konkure<span class="_ _0"></span>ncyjnych </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">wynagrodzeń <span class="_ _1d"> </span>z<span class="_ _2"></span>a <span class="_ _21"> </span>pracę <span class="_ _21"> </span>zarówno <span class="_ _21"> </span>dla <span class="_ _21"> </span>nowych, <span class="_ _21"> </span>jak <span class="_ _21"> </span>i <span class="_ _21"> </span>obecnych </div><div class="t m0 x17 h11 y5a0 ff4 fs7 fc0 sc0 ls0 ws0">pracownik<span class="_ _0"></span>ów.<span class="ff1"> </span></div></div><div class="c x134 y3ab w6d h8e"><div class="t m0 x17 h11 y703 ff1 fs7 fc0 sc0 ls0 ws0">Organizacja </div></div><div class="c x6 y71a w8e h8e"><div class="t m0 x17 h11 y703 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0"> </span></div></div><div class="c x82 y71a w8f h8e"><div class="t m0 x17 h11 y703 ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y71a w6d h8e"><div class="t m0 x17 h11 y703 ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">negatywny </div></div><div class="c x133 y71a w90 h8e"><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">Grupa <span class="_ _14"> </span>T<span class="_ _2"></span>OYA <span class="_ _18"> </span>może <span class="_ _18"> </span>potencjalnie <span class="_ _14"> </span>p<span class="_ _2"></span>rzestać <span class="_ _14"> </span>dążyć <span class="_ _18"> </span>do <span class="_ _18"> </span>z<span class="_ _2"></span>apewnieni<span class="_ _0"></span>a </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">konkure<span class="_ _0"></span>ncyjnych  wynagrodzeń  za  pracę  zarówno  dla  nowy<span class="_ _0"></span>ch,  jak  i </div><div class="t m0 x17 h11 y5a0 ff4 fs7 fc0 sc0 ls0 ws0">obecnych <span class="_ _0"></span>pracowników.<span class="ff1"> </span></div></div><div class="c x134 y71a w6d h8e"><div class="t m0 x17 h11 y703 ff1 fs7 fc0 sc0 ls0 ws0">Organizacja  </div></div><div class="c x6 y71b w8e h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0"> </span></div></div><div class="c x82 y71b w8f h93"><div class="t m0 x17 h11 y71c ff4 fs7 fc0 sc0 ls0 ws0">Wpływ <span class="ff1"> </span></div></div><div class="c x126 y71b w6d h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">pozytywny </div></div><div class="c x133 y71b w90 h93"><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">Grupa <span class="_ _34"> </span>TOYA <span class="_ _17"> </span>mo<span class="_ _0"></span>że <span class="_ _17"> </span>dą<span class="_ _0"></span>żyć <span class="_ _34"> </span>do <span class="_ _17"> </span>zapewnieni<span class="_ _0"></span>a <span class="_ _17"> </span>je<span class="_ _0"></span>szcze <span class="_ _34"> </span>bardziej </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">konkure<span class="_ _0"></span>ncyjnych  wynagrodzeń  za  pracę  zarówno  dla  nowy<span class="_ _0"></span>ch,  jak  i </div><div class="t m0 x17 h11 y5a0 ff4 fs7 fc0 sc0 ls0 ws0">obecnych <span class="_ _0"></span>pracowników.<span class="ff1"> </span></div></div><div class="c x134 y71b w6d h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls0 ws0">Organizacja  </div></div><div class="c x6 y3d9 w8e h94"><div class="t m0 x17 h11 y714 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0"> </span></div></div><div class="c x82 y3d9 w8f h94"><div class="t m0 x17 h11 y714 ff4 fs7 fc0 sc0 ls0 ws0">Wpływ <span class="ff1"> </span></div></div><div class="c x126 y3d9 w6d h94"><div class="t m0 x17 h11 y714 ff1 fs7 fc0 sc0 ls0 ws0">Aktualny p<span class="_ _0"></span>ozytywny  </div></div><div class="c x133 y3d9 w90 h94"><div class="t m0 x17 h11 y710 ff4 fs7 fc0 sc0 ls0 ws0">Grupa TOYA pr<span class="_ _0"></span>zestrzega ry<span class="_ _0"></span>gorystycznyc<span class="_ _0"></span>h standardów b<span class="_ _0"></span>ezpieczeństwa i </div><div class="t m0 x17 h11 y711 ff4 fs7 fc0 sc0 ls0 ws0">higieny <span class="_ _1d"> </span>pracy, <span class="_ _1d"> </span>aby <span class="_ _21"> </span>minimalizować <span class="_ _1d"> </span>ryzyko <span class="_ _1d"> </span>wypadków <span class="_ _21"> </span>i <span class="_ _1d"> </span>chorób </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">zawodowych. <span class="_ _1c"> </span>Regularne <span class="_ _1c"> </span>szkolenia <span class="_ _1c"> </span>i <span class="_ _5"> </span>audyty <span class="_ _1c"> </span>BHP <span class="_ _5"> </span>są <span class="_ _5"> </span>niezbędne <span class="_ _1c"> </span>do </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">utrzymania wyso<span class="_ _0"></span>kiego poziomu be<span class="_ _0"></span>zpieczeńst<span class="_ _0"></span>wa.<span class="ff1"> </span></div></div><div class="c x134 y3d9 w6d h94"><div class="t m0 x17 h11 y714 ff1 fs7 fc0 sc0 ls0 ws0">Organizacja </div></div><div class="c x6 y308 w8e h95"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0"> </span></div></div><div class="c x82 y308 w8f h95"><div class="t m0 x17 h11 y71c ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y308 w6d h95"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y6fb ff1 fs7 fc0 sc0 ls0 ws0">pozytywny  </div></div><div class="c x133 y308 w90 h95"><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">Grupa <span class="_ _4"></span>T<span class="_ _2"></span>OYA <span class="_ _4"></span>może <span class="_ _7"> </span>wdrażać <span class="_ _4"></span>jeszcze <span class="_ _7"> </span>bardziej <span class="_ _4"></span>rygorystyczne <span class="_ _4"></span>standardy </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">bezpieczeństwa i higieny<span class="_ _0"></span> pracy, aby m<span class="_ _2"></span>inimalizować<span class="_ _0"></span> ryzyko wypadków i </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">chorób zawodo<span class="_ _0"></span>wych.<span class="ff1"> </span></div></div><div class="c x134 y308 w6d h95"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls0 ws0">Organizacja  </div></div><div class="c x6 y71d w8e h96"><div class="t m0 x17 h11 y71e ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0"> </span></div></div><div class="c x82 y71d w8f h96"><div class="t m0 x17 h11 y71e ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y71d w6d h96"><div class="t m0 x17 h11 y71e ff1 fs7 fc0 sc0 ls0 ws0">Aktualny p<span class="_ _0"></span>ozytywny </div></div><div class="c x133 y71d w90 h96"><div class="t m0 x17 h11 y71f ff4 fs7 fc0 sc0 ls0 ws0">Organizacja <span class="_ _a"></span>dążyć <span class="_ _0"></span>do <span class="_ _a"></span>z<span class="_ _2"></span>apewnieni<span class="_ _0"></span>a <span class="_ _0"></span>równych <span class="_ _a"></span>szans <span class="_ _0"></span>zatrudnieni<span class="_ _0"></span>a <span class="_ _0"></span>i <span class="_ _0"></span>awansu </div><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">dla <span class="_ _7"> </span>kobiet <span class="_ _7"> </span>i <span class="_ _7"> </span>mężczyzn <span class="_ _7"> </span>oraz <span class="_ _7"> </span>równości <span class="_ _7"> </span>wynagrodzeń <span class="_ _4"></span>z<span class="_ _2"></span>a <span class="_ _7"> </span>pracę <span class="_ _7"> </span>o <span class="_ _7"> </span>takiej </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">samej <span class="_ _18"> </span>wartości. <span class="_ _18"> </span>Równouprawnienie<span class="_ _0"></span> <span class="_ _1b"> </span>płci <span class="_ _18"> </span>wspiera <span class="_ _18"> </span>różnorodność<span class="_ _0"></span> <span class="_ _1b"> </span>i </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">sprawiedl<span class="_ _0"></span>iwość w miejscu <span class="_ _0"></span>pracy.<span class="ff1"> </span></div></div><div class="c x134 y71d w6d h96"><div class="t m0 x17 h11 y71e ff1 fs7 fc0 sc0 ls0 ws0">Organizacja </div></div></div><div class="pi" ></div></div><div id="pf32" class="pf w0 h0" ><div class="pc pc32 w0 h0"><img class="bi x2 y6ff w3 h8c" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">50<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y700 w8e h8d"><div class="t m0 x17 hf y701 ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x82 y700 w8f h8d"><div class="t m0 x17 hf y701 ff2 fs7 fc3 sc0 ls0 ws0">IRO </div></div><div class="c x126 y700 w6d h8d"><div class="t m0 x17 hf y701 ff2 fs7 fc3 sc0 ls0 ws0">RODZAJ </div></div><div class="c x133 y700 w90 h8d"><div class="t m0 x17 hf y701 ff2 fs7 fc3 sc0 ls0 ws0">OPIS </div></div><div class="c x134 y700 w6d h8d"><div class="t m0 x17 hf y701 ff2 fs7 fc3 sc0 ls0 ws0">Miejsce </div><div class="t m0 x17 hf y702 ff3 fs7 fc3 sc0 ls0 ws0">występowania<span class="ff2"> </span></div></div><div class="c x6 y5c4 w8e h8e"><div class="t m0 x17 h11 y703 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0"> </span></div></div><div class="c x82 y5c4 w8f h8e"><div class="t m0 x17 h11 y703 ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y5c4 w6d h8e"><div class="t m0 x17 h11 y703 ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">pozytywny  </div></div><div class="c x133 y5c4 w90 h8e"><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">Organizacja <span class="_ _2"></span>może <span class="_ _e"></span>dążyć <span class="_ _2"></span>do <span class="_ _2"></span>zapewnienia <span class="_ _2"></span>równych <span class="_ _2"></span>sz<span class="_ _2"></span>ans <span class="_ _2"></span>zatrudnienia <span class="_ _2"></span>i </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">awansu <span class="_ _2"></span>dla <span class="_ _2"></span>kobiet <span class="_ _2"></span>i <span class="_ _2"></span>mężczyzn <span class="_ _2"></span>oraz <span class="_ _2"></span>większej <span class="_ _2"></span>równości <span class="_ _2"></span>wynagrodzeń <span class="_ _2"></span>za </div><div class="t m0 x17 h11 y5a0 ff4 fs7 fc0 sc0 ls0 ws0">pracę o t<span class="_ _0"></span>akiej samej wartośc<span class="_ _0"></span>i. <span class="ff1"> </span></div></div><div class="c x134 y5c4 w6d h8e"><div class="t m0 x17 h11 y703 ff1 fs7 fc0 sc0 ls0 ws0">Organizacja </div></div><div class="c x6 y720 w8e h8e"><div class="t m0 x17 h11 y703 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0"> </span></div></div><div class="c x82 y720 w8f h8e"><div class="t m0 x17 h11 y703 ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y720 w6d h8e"><div class="t m0 x17 h11 y703 ff1 fs7 fc0 sc0 ls0 ws0">Aktualny p<span class="_ _0"></span>ozytywny </div></div><div class="c x133 y720 w90 h8e"><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">Grupa TOYA <span class="_ _2"></span>oferuje swoim pracownikom system <span class="_ _2"></span>szkoleń, inwestuje w<span class="_ _2"></span> </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">ich  kompetenc<span class="_ _0"></span>je  i  rozwój,  a  także  ofer<span class="_ _0"></span>uje  pracownikom  atrakcy<span class="_ _0"></span>jne </div><div class="t m0 x17 h11 y5a0 ff1 fs7 fc0 sc0 ls0 ws0">benefity. </div></div><div class="c x134 y720 w6d h8e"><div class="t m0 x17 h11 y703 ff1 fs7 fc0 sc0 ls0 ws0">Organizacja </div></div><div class="c x6 y721 w8e h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0"> </span></div></div><div class="c x82 y721 w8f h93"><div class="t m0 x17 h11 y71c ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y721 w6d h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">pozytywny </div></div><div class="c x133 y721 w90 h93"><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">Grupa TOYA <span class="_ _2"></span>oferuje swoim pracownikom system <span class="_ _2"></span>szkoleń, inwestuje w<span class="_ _2"></span> </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">ich  kompetenc<span class="_ _0"></span>je  i  rozwój,  a  także  ofer<span class="_ _0"></span>uje  pracownikom  atrakcy<span class="_ _0"></span>jne </div><div class="t m0 x17 h11 y5a0 ff1 fs7 fc0 sc0 ls0 ws0">benefity </div></div><div class="c x134 y721 w6d h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls0 ws0">Organizacja </div></div><div class="c x6 y722 w8e h97"><div class="t m0 x17 h11 y723 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0"> </span></div></div><div class="c x82 y722 w8f h97"><div class="t m0 x17 h11 y723 ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y722 w6d h97"><div class="t m0 x17 h11 y723 ff1 fs7 fc0 sc0 ls0 ws0">Aktualny p<span class="_ _0"></span>ozytywny  </div></div><div class="c x133 y722 w90 h97"><div class="t m0 x17 h11 y6f5 ff4 fs7 fc0 sc0 ls0 ws0">Wszystkie <span class="_ _0"></span>regulacje <span class="_ _0"></span>dotyczące <span class="_ _0"></span>etyki, warto<span class="_ _0"></span>ści, ró<span class="_ _0"></span>wności, różnor<span class="_ _0"></span>odności </div><div class="t m0 x17 h11 y706 ff4 fs7 fc0 sc0 ls0 ws0">i <span class="_ _2"></span>przeciwdziałania korupcji są <span class="_ _2"></span>zawarte <span class="_ _2"></span>w <span class="_ _2"></span>Kodeksi<span class="_ _0"></span>e <span class="_ _2"></span>Etyki. Ma <span class="_ _2"></span>on <span class="_ _2"></span>pomóc </div><div class="t m0 x17 h11 y6f7 ff4 fs7 fc0 sc0 ls0 ws0">pracownik<span class="_ _0"></span>om <span class="_ _2"></span>Grupy <span class="_ _2"></span>Kapitałowej <span class="_ _2"></span>T<span class="_ _2"></span>OYA <span class="_ _2"></span>zrozumieć <span class="_ _2"></span>jej <span class="_ _2"></span>zobowiązanie <span class="_ _2"></span>do </div><div class="t m0 x17 h11 y6f8 ff4 fs7 fc0 sc0 ls0 ws0">przestrzegania <span class="_ _14"> </span>najwyższyc<span class="_ _0"></span>h <span class="_ _14"> </span>standardów <span class="_ _14"> </span>etycznych <span class="_ _14"> </span>i <span class="_ _14"> </span>p<span class="ff1">rawnych <span class="_ _14"> </span>w </span></div><div class="t m0 x17 h11 y711 ff4 fs7 fc0 sc0 ls0 ws0">działalności biznesowej, <span class="_ _2"></span>ułatwia <span class="_ _2"></span>wł<span class="_ _2"></span>aściwą <span class="_ _2"></span>ocenę <span class="_ _2"></span>sytuacji <span class="_ _2"></span>i <span class="_ _2"></span>z<span class="_ _2"></span>achowania </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">w <span class="_ _7"> </span>odpowiedni <span class="_ _7"> </span>sposób <span class="_ _7"> </span>oraz  dost<span class="_ _0"></span>arcza  i<span class="_ _0"></span>nformacji <span class="_ _7"> </span>o <span class="_ _7"> </span>tym,  jak <span class="_ _7"> </span>zgłaszać </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">możliwe naruszeni<span class="_ _0"></span>a zasad. <span class="ff1"> </span></div></div><div class="c x134 y722 w6d h97"><div class="t m0 x17 h11 y723 ff1 fs7 fc0 sc0 ls0 ws0">Organizacja </div></div><div class="c x6 y724 w8e h96"><div class="t m0 x17 h11 y71e ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0"> </span></div></div><div class="c x82 y724 w8f h96"><div class="t m0 x17 h11 y71e ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y724 w6d h96"><div class="t m0 x17 h11 y71e ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls0 ws0">pozytywny </div></div><div class="c x133 y724 w90 h96"><div class="t m0 x17 h11 y71f ff4 fs7 fc0 sc0 ls0 ws0">Kodeks <span class="_ _18"> </span>Etyki <span class="_ _18"> </span>będzie <span class="_ _1b"> </span>sukcesywni<span class="_ _0"></span>e <span class="_ _1b"> </span>wdrażany <span class="_ _18"> </span>w <span class="_ _1b"> </span>Grupi<span class="_ _0"></span>e <span class="_ _18"> </span>TOYA<span class="_ _2"></span>, <span class="_ _18"> </span>a </div><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">pracownicy<span class="_ _0"></span> <span class="_ _e"></span>będą <span class="_ _2"></span>odbywać <span class="_ _2"></span>szkolenia <span class="_ _e"></span>w <span class="_ _e"></span>tym <span class="_ _2"></span>zakresie. <span class="_ _2"></span>W <span class="_ _e"></span>sierpniu <span class="_ _2"></span>2025 </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">dokument  zost<span class="_ _0"></span>ał  wdrożony <span class="_ _7"> </span>w  jednostce<span class="_ _0"></span>  dominującej,  a <span class="_ _7"> </span>pracownicy </div><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">odbyli s<span class="_ _0"></span>zkolenia w tym zakresi<span class="_ _0"></span>e. </div></div><div class="c x134 y724 w6d h96"><div class="t m0 x17 h11 y71e ff1 fs7 fc0 sc0 ls0 ws0">Organizacja </div></div><div class="c x6 y725 w8e h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls32 ws0">S2<span class="ls0"> </span></div></div><div class="c x82 y725 w8f h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls0 ws0">Ryzyko </div></div><div class="c x126 y725 w6d h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x133 y725 w90 h93"><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">Zwiększone <span class="_ _4"></span>koszty <span class="_ _7"> </span>kontraktowe <span class="_ _7"> </span>wynikając<span class="_ _0"></span>e <span class="_ _7"> </span>z <span class="_ _7"> </span>wzrastających <span class="_ _7"> </span>kosztó<span class="_ _0"></span>w </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">operacyjny<span class="_ _0"></span>ch związanych z <span class="_ _2"></span>wynagrodzeniem pracowni<span class="_ _0"></span>ków w łańcuchu </div><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">dostaw. </div></div><div class="c x134 y725 w6d h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls0 ws0">Upstream </div></div><div class="c x6 y726 w8e h8a"><div class="t m0 x17 h11 y6fb ff1 fs7 fc0 sc0 ls32 ws0">S2<span class="ls0"> </span></div></div><div class="c x82 y726 w8f h8a"><div class="t m0 x17 h11 y6fb ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y726 w6d h8a"><div class="t m0 x17 h11 y6fb ff1 fs7 fc0 sc0 ls0 ws0">Aktualny p<span class="_ _0"></span>ozytywny </div></div><div class="c x133 y726 w90 h8a"><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">Regularne <span class="_ _14"> </span>szkolenia <span class="_ _14"> </span>i <span class="_ _18"> </span>audyty <span class="_ _18"> </span>BHP <span class="_ _18"> </span>są <span class="_ _14"> </span>niezbędne <span class="_ _18"> </span>do <span class="_ _14"> </span>utrzymania </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">wysokiego p<span class="_ _0"></span>oziomu bezpieczeńst<span class="_ _0"></span>wa w łańcuchu warto<span class="_ _0"></span>ści.<span class="ff1"> </span></div></div><div class="c x134 y726 w6d h8a"><div class="t m0 x17 h11 y6fb ff1 fs7 fc0 sc0 ls0 ws0">Upstream </div></div><div class="c x6 y727 w8e h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls32 ws0">S2<span class="ls0"> </span></div></div><div class="c x82 y727 w8f h8b"><div class="t m0 x17 h11 y6fe ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y727 w6d h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">Aktualny n<span class="_ _0"></span>egatywny </div></div><div class="c x133 y727 w90 h8b"><div class="t m0 x17 h11 y59e ff4 fs7 fc0 sc0 ls0 ws0">Mimo <span class="_ _24"> </span>szkoleń <span class="_ _24"> </span>i <span class="_ _1c"> </span>utrzymywania <span class="_ _24"> </span>wysokiego <span class="_ _24"> </span>poziomu <span class="_ _24"> </span>bezpieczeństwa </div><div class="t m0 x17 h11 y5a0 ff4 fs7 fc0 sc0 ls0 ws0">może dochodzić do<span class="_ _0"></span> wypadków w łańc<span class="_ _0"></span>uchu wart<span class="_ _0"></span>ości.<span class="ff1"> </span></div></div><div class="c x134 y727 w6d h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">Upstream  </div></div><div class="c x6 y728 w8e h98"><div class="t m0 x17 h11 y729 ff1 fs7 fc0 sc0 ls32 ws0">S2<span class="ls0"> </span></div></div><div class="c x82 y728 w8f h98"><div class="t m0 x17 h11 y729 ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y728 w6d h98"><div class="t m0 x17 h11 y729 ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y72a ff1 fs7 fc0 sc0 ls0 ws0">pozytywny </div></div><div class="c x133 y728 w90 h98"><div class="t m0 x17 h11 y72b ff4 fs7 fc0 sc0 ls0 ws0">Podmioty <span class="_ _1d"> </span>w <span class="_ _21"> </span>łańcuc<span class="_ _0"></span>hu <span class="_ _1d"> </span>wartości <span class="_ _1d"> </span>Grupy <span class="_ _1d"> </span>T<span class="_ _2"></span>OYA <span class="_ _1d"> </span>mogą <span class="_ _1d"> </span>wdrażać <span class="_ _1d"> </span>i </div><div class="t m0 x17 h11 y72c ff4 fs7 fc0 sc0 ls0 ws0">przestrzegać <span class="_ _24"> </span>rygorystycznych <span class="_ _24"> </span>standardów <span class="_ _1c"> </span>bezpieczeńst<span class="_ _0"></span>wa <span class="_ _1c"> </span>i <span class="_ _1c"> </span>higieny </div><div class="t m0 x17 h11 y71f ff4 fs7 fc0 sc0 ls0 ws0">pracy,  aby <span class="_ _7"> </span>m<span class="_ _2"></span>inimali<span class="_ _0"></span>zować  ryzyk<span class="_ _0"></span>o  wypadk<span class="_ _0"></span>ów  i  cho<span class="_ _0"></span>rób  zawodowych.<span class="_ _0"></span> </div><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">Regularne <span class="_ _14"> </span>szkolenia <span class="_ _14"> </span>i <span class="_ _18"> </span>audyty <span class="_ _18"> </span>BHP <span class="_ _18"> </span>są <span class="_ _14"> </span>niezbędne <span class="_ _18"> </span>do <span class="_ _14"> </span>utrzymania </div><div class="t m0 x17 h11 y6f9 ff1 fs7 fc0 sc0 ls0 ws0">wysokiego <span class="_ _f"> </span>pozi<span class="ff4">omu <span class="_ _1c"> </span>bezpieczeństwa. <span class="_ _24"> </span>Grupa <span class="_ _24"> </span>TOYA <span class="_ _1c"> </span>może <span class="_ _1c"> </span>prowad<span class="_ _0"></span>zić </span></div><div class="t m0 x17 h11 y5a0 ff4 fs7 fc0 sc0 ls0 ws0">audyty po<span class="_ _0"></span>d tym kątem u swoic<span class="_ _0"></span>h partnerów bizne<span class="_ _0"></span>sowych.<span class="ff1"> </span></div></div><div class="c x134 y728 w6d h98"><div class="t m0 x17 h11 y729 ff1 fs7 fc0 sc0 ls0 ws0">Upstream  </div></div><div class="c x6 y45c w8e h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls32 ws0">S2<span class="ls0"> </span></div></div><div class="c x82 y45c w8f h8b"><div class="t m0 x17 h11 y6fe ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y45c w6d h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">Aktualny n<span class="_ _0"></span>egatywny </div></div><div class="c x133 y45c w90 h8b"><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">Grupa <span class="_ _24"> </span>Kapitałowa <span class="_ _24"> </span>TOYA <span class="_ _1c"> </span>wdrożyła <span class="_ _24"> </span>Kodeks <span class="_ _1c"> </span>Etyki <span class="_ _24"> </span>tylko <span class="_ _1c"> </span>w <span class="_ _24"> </span>jednostce </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">dominującej. <span class="ff1"> </span></div></div><div class="c x134 y45c w6d h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">Upstream  </div></div><div class="c x6 y600 w8e h91"><div class="t m0 x17 h11 y70c ff1 fs7 fc0 sc0 ls32 ws0">S2<span class="ls0"> </span></div></div><div class="c x82 y600 w8f h91"><div class="t m0 x17 h11 y70c ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y600 w6d h91"><div class="t m0 x17 h11 y70c ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y72a ff1 fs7 fc0 sc0 ls0 ws0">pozytywny </div></div><div class="c x133 y600 w90 h91"><div class="t m0 x17 h11 y72d ff4 fs7 fc0 sc0 ls0 ws0">Wszystkie <span class="_ _0"></span>regulacje <span class="_ _0"></span>dotyczące <span class="_ _0"></span>etyki, warto<span class="_ _0"></span>ści, ró<span class="_ _0"></span>wności, różnor<span class="_ _0"></span>odności </div><div class="t m0 x17 h11 y72c ff4 fs7 fc0 sc0 ls0 ws0">i <span class="_ _4"></span>przeciwdziałani<span class="_ _0"></span>a <span class="_ _4"></span>korupcji <span class="_ _e"></span>są <span class="_ _4"></span>zawarte <span class="_ _e"></span>w <span class="_ _4"></span>Kodeksie <span class="_ _e"></span>Etyki, <span class="_ _4"></span>który <span class="_ _e"></span>będzie </div><div class="t m0 x17 h11 y710 ff4 fs7 fc0 sc0 ls0 ws0">obowiązywać  wszyst<span class="_ _0"></span>kich  dost<span class="_ _0"></span>awców.  Grupa  Kapi<span class="_ _0"></span>tałowa  TOYA  chce,<span class="_ _0"></span> </div><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">żeby <span class="_ _2"></span>jej <span class="_ _e"></span>partnerzy <span class="_ _2"></span>biznesowi <span class="_ _e"></span>powielali <span class="_ _2"></span>wyznawane <span class="_ _2"></span>prze<span class="_ _2"></span>z <span class="_ _e"></span>nią <span class="_ _2"></span>wartości. </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">Każdy <span class="_ _4"></span>dostawca <span class="_ _7"> </span>jest <span class="_ _4"></span>zobowiązany <span class="_ _4"></span>do <span class="_ _7"> </span>poszanowania <span class="_ _4"></span>praw <span class="_ _4"></span>czł<span class="_ _2"></span>owieka, </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">tym do zapewnie<span class="_ _0"></span>nia uczciwych <span class="_ _0"></span>warunków prac<span class="_ _0"></span>y.<span class="ff1"> </span></div></div><div class="c x134 y600 w6d h91"><div class="t m0 x17 h11 y70c ff1 fs7 fc0 sc0 ls0 ws0">Upstream </div></div><div class="c x6 y72e w8e h99"><div class="t m0 x17 h11 y72f ff1 fs7 fc0 sc0 ls32 ws0">S4<span class="ls0"> </span></div></div><div class="c x82 y72e w8f h99"><div class="t m0 x17 h11 y72f ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y72e w6d h99"><div class="t m0 x17 h11 y72f ff1 fs7 fc0 sc0 ls0 ws0">Aktualny p<span class="_ _0"></span>ozytywny </div></div><div class="c x133 y72e w90 h99"><div class="t m0 x17 h11 y6f4 ff4 fs7 fc0 sc0 ls0 ws0">Organizacja <span class="_ _43"> </span>regularnie<span class="_ _0"></span> <span class="_ _43"> </span>analizuje <span class="_ _43"> </span>nowe <span class="_ _43"> </span>wymagania <span class="_ _17"> </span>dotyczące </div><div class="t m0 x17 h11 y6f5 ff4 fs7 fc0 sc0 ls0 ws0">oznakowania <span class="_ _1d"> </span>produktów. <span class="_ _21"> </span>Wszystkie <span class="_ _1d"> </span>produkty <span class="_ _21"> </span>spełniają <span class="_ _1d"> </span>wym<span class="_ _2"></span>ogi </div><div class="t m0 x17 h11 y706 ff4 fs7 fc0 sc0 ls0 ws0">legislacyjne<span class="_ _0"></span>, <span class="_ _15"> </span>posiadają <span class="_ _42"> </span>pełne <span class="_ _15"> </span>ozn<span class="_ _2"></span>akowani<span class="_ _0"></span>e, <span class="_ _15"> </span>w <span class="_ _15"> </span>tym <span class="_ _15"> </span>informacje </div><div class="t m0 x17 h11 y6f7 ff4 fs7 fc0 sc0 ls0 ws0">kontaktowe<span class="_ _0"></span> <span class="_ _1c"> </span>dla <span class="_ _1c"> </span>konsumentów. <span class="_ _24"> </span>Każdy <span class="_ _1c"> </span>produkt <span class="_ _1c"> </span>jest <span class="_ _1c"> </span>wyposażony<span class="_ _0"></span> <span class="_ _1c"> </span>w </div><div class="t m0 x17 h11 y710 ff4 fs7 fc0 sc0 ls0 ws0">szczegółową kartę charak<span class="_ _0"></span>terystyki, część z nich <span class="ff1">- <span class="_ _2"></span>gdy tego potrzeba - <span class="ls33">w </span></span></div><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">instrukcję<span class="_ _0"></span> <span class="_ _42"> </span>obsługi, <span class="_ _21"> </span>co <span class="_ _42"> </span>zwiększa <span class="_ _42"> </span>przejrzystość <span class="_ _21"> </span>i <span class="_ _21"> </span>bezpieczeństwo </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">użytkowania. Dystrybutorzy w <span class="_ _2"></span>poszczególnyc<span class="_ _0"></span>h <span class="_ _2"></span>krajach odpowiadają <span class="_ _2"></span>za </div><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">oznakowanie n<span class="_ _0"></span>a lokalnych r<span class="_ _0"></span>ynkach. </div></div><div class="c x134 y72e w6d h99"><div class="t m0 x17 h11 y72f ff1 fs7 fc0 sc0 ls0 ws0">Organizacja, </div><div class="t m0 x17 h11 y705 ff1 fs7 fc0 sc0 ls0 ws0">Downstream </div></div><div class="c x6 y71d w8e h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls32 ws0">S4<span class="ls0"> </span></div></div><div class="c x82 y71d w8f h93"><div class="t m0 x17 h11 y71c ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y71d w6d h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">pozytywny </div></div><div class="c x133 y71d w90 h93"><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">Grupa <span class="_ _0"></span>Kapitałowa <span class="_ _a"></span>TOYA <span class="_ _0"></span>może <span class="_ _a"></span>z<span class="_ _2"></span>większ<span class="_ _0"></span>ać <span class="_ _0"></span>przejrzystość <span class="_ _a"></span>i bezpie<span class="_ _0"></span>czeństwo </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">użytkowania. Dystrybutorzy w <span class="_ _2"></span>poszczególnyc<span class="_ _0"></span>h <span class="_ _2"></span>krajach odpowiadają <span class="_ _2"></span>za </div><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">oznakowanie n<span class="_ _0"></span>a lokalnych r<span class="_ _0"></span>ynkach. </div></div><div class="c x134 y71d w6d h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls0 ws0">Organizacja, </div><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">Downstream </div></div></div><div class="pi" ></div></div><div id="pf33" class="pf w0 h0" ><div class="pc pc33 w0 h0"><img class="bi x2 y2fd w3 h9a" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">51<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y700 w8e h8d"><div class="t m0 x17 hf y701 ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x82 y700 w8f h8d"><div class="t m0 x17 hf y701 ff2 fs7 fc3 sc0 ls0 ws0">IRO </div></div><div class="c x126 y700 w6d h8d"><div class="t m0 x17 hf y701 ff2 fs7 fc3 sc0 ls0 ws0">RODZAJ </div></div><div class="c x133 y700 w90 h8d"><div class="t m0 x17 hf y701 ff2 fs7 fc3 sc0 ls0 ws0">OPIS </div></div><div class="c x134 y700 w6d h8d"><div class="t m0 x17 hf y701 ff2 fs7 fc3 sc0 ls0 ws0">Miejsce </div><div class="t m0 x17 hf y702 ff3 fs7 fc3 sc0 ls0 ws0">występowania<span class="ff2"> </span></div></div><div class="c x6 y6d3 w8e h9b"><div class="t m0 x17 h11 y730 ff1 fs7 fc0 sc0 ls32 ws0">S4<span class="ls0"> </span></div></div><div class="c x82 y6d3 w8f h9b"><div class="t m0 x17 h11 y730 ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y6d3 w6d h9b"><div class="t m0 x17 h11 y730 ff4 fs7 fc0 sc0 ls0 ws0">Aktualny <span class="_ _44"> </span>zarówno </div><div class="t m0 x17 h11 y70c ff1 fs7 fc0 sc0 ls0 ws0">negatywny, <span class="_ _1"> </span>jak <span class="_ _41"> </span>i </div><div class="t m0 x17 h11 y713 ff1 fs7 fc0 sc0 ls0 ws0">pozytywny </div></div><div class="c x133 y6d3 w90 h9b"><div class="t m0 x17 h11 y70d ff4 fs7 fc0 sc0 ls0 ws0">Jakość <span class="_ _7"> </span>i<span class="_ _2"></span>  bezpieczeńs<span class="_ _0"></span>two  każdego  produk<span class="_ _0"></span>tu  są  analizowane. <span class="_ _7"> </span>Istnieje </div><div class="t m0 x17 h11 y70e ff4 fs7 fc0 sc0 ls0 ws0">dedykowany<span class="_ _0"></span> <span class="_ _5"> </span>kanał <span class="_ _5"> </span>do <span class="_ _5"> </span>zg<span class="_ _2"></span>łaszania <span class="_ _1c"> </span>nieprawidłowości <span class="_ _1c"> </span>oraz <span class="_ _5"> </span>dbania <span class="_ _5"> </span>o </div><div class="t m0 x17 h11 y72c ff4 fs7 fc0 sc0 ls0 ws0">bezpieczeństwo<span class="_ _0"></span> <span class="_ _18"> </span>konsumentów. <span class="_ _14"> </span>Regularne <span class="_ _14"> </span>testy <span class="_ _14"> </span>bezpieczeństwa <span class="_ _14"> </span>i </div><div class="t m0 x17 h11 y710 ff4 fs7 fc0 sc0 ls0 ws0">zgodność z <span class="_ _2"></span>normami są <span class="_ _2"></span>kluczowe dla ochrony użytkowników. Mimo to </div><div class="t m0 x17 h11 y711 ff1 fs7 fc0 sc0 ls29 ws0">zd<span class="ff4 ls0">arzają <span class="_ _4"></span>się <span class="_ _4"></span>sytuacje, <span class="_ _e"></span>w <span class="_ _7"> </span>któr<span class="_ _0"></span>ych <span class="_ _4"></span>Grupa <span class="_ _4"></span>Kapitałowa <span class="_ _4"></span>TOYA <span class="_ _4"></span>wycofywała </span></div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">produkt<span class="_ _0"></span> <span class="_ _2"></span>z rynku <span class="_ _2"></span>ze <span class="_ _2"></span>względu na <span class="_ _2"></span>wątpliwości w z<span class="_ _2"></span>akresi<span class="_ _0"></span>e b<span class="_ _2"></span>ezpieczeńst<span class="_ _0"></span>wa </div><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">produkt<span class="_ _0"></span>u.  </div></div><div class="c x134 y6d3 w6d h9b"><div class="t m0 x17 h11 y730 ff1 fs7 fc0 sc0 ls0 ws0">Organizacja, </div><div class="t m0 x17 h11 y70c ff1 fs7 fc0 sc0 ls0 ws0">Downstream </div></div><div class="c x6 y731 w8e h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls32 ws0">S4<span class="ls0"> </span></div></div><div class="c x82 y731 w8f h8b"><div class="t m0 x17 h11 y6fe ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y731 w6d h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y6fc ff1 fs7 fc0 sc0 ls0 ws0">pozytywny </div></div><div class="c x133 y731 w90 h8b"><div class="t m0 x17 h11 y59e ff4 fs7 fc0 sc0 ls0 ws0">Regularne testy bezpieczeńst<span class="_ _0"></span>wa i zg<span class="_ _2"></span>odność z normami są kluczowe dla </div><div class="t m0 x17 h11 y5a0 ff4 fs7 fc0 sc0 ls0 ws0">ochrony u<span class="_ _0"></span>żytkowników w przyszłośc<span class="_ _0"></span>i.<span class="ff1"> </span></div></div><div class="c x134 y731 w6d h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">Organizacja, </div><div class="t m0 x17 h11 y6fc ff1 fs7 fc0 sc0 ls0 ws0">Downstream </div></div><div class="c x6 y732 w8e h92"><div class="t m0 x17 h11 y733 ff1 fs7 fc0 sc0 ls32 ws0">S4<span class="ls0"> </span></div></div><div class="c x82 y732 w8f h92"><div class="t m0 x17 h11 y733 ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y732 w6d h92"><div class="t m0 x17 h11 y733 ff1 fs7 fc0 sc0 ls0 ws0">Aktualny p<span class="_ _0"></span>ozytywny </div></div><div class="c x133 y732 w90 h92"><div class="t m0 x17 h11 y6f7 ff1 fs7 fc0 sc0 ls0 ws0">Organizacja  regularni<span class="_ _0"></span>e  analizuje  nowe  regulacje  w  zakresie<span class="_ _0"></span>  praktyk </div><div class="t m0 x17 h11 y6f8 ff4 fs7 fc0 sc0 ls0 ws0">marketingowy<span class="_ _0"></span>ch. <span class="_ _4"></span>Realizowana <span class="_ _4"> </span>jest <span class="_ _4"></span>wewnętrzna <span class="_ _7"> </span>kont<span class="_ _0"></span>rola <span class="_ _4"></span>jakości <span class="_ _4"></span>oraz </div><div class="t m0 x17 h11 y707 ff4 fs7 fc0 sc0 ls0 ws0">informowani<span class="_ _0"></span>a o produktach w ramach działań marketingowych. Grupa </div><div class="t m0 x17 h11 y708 ff4 fs7 fc0 sc0 ls0 ws0">Kapitałowa TOYA u<span class="_ _0"></span>nika wprowadzają<span class="_ _0"></span>cych w błąd r<span class="_ _0"></span>eklam i zapewnia, że </div><div class="t m0 x17 h11 y734 ff4 fs7 fc0 sc0 ls0 ws0">wszystkie i<span class="_ _0"></span>nformacje market<span class="_ _0"></span>ingowe są dokładne<span class="_ _0"></span> i rzetelne<span class="_ _0"></span>. <span class="ff1"> </span></div></div><div class="c x134 y732 w6d h92"><div class="t m0 x17 h11 y733 ff1 fs7 fc0 sc0 ls0 ws0">Organizacja, </div><div class="t m0 x17 h11 y735 ff1 fs7 fc0 sc0 ls0 ws0">Downstream </div></div><div class="c x6 y722 w8e h8a"><div class="t m0 x17 h11 y6fb ff1 fs7 fc0 sc0 ls32 ws0">S4<span class="ls0"> </span></div></div><div class="c x82 y722 w8f h8a"><div class="t m0 x17 h11 y6fb ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y722 w6d h8a"><div class="t m0 x17 h11 y6fb ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y6fc ff1 fs7 fc0 sc0 ls0 ws0">pozytywny </div></div><div class="c x133 y722 w90 h8a"><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">Odpowiedzial<span class="_ _0"></span>ne <span class="_ _f"> </span>praktyki <span class="_ _24"> </span>marketingowe <span class="_ _f"> </span>budują <span class="_ _24"> </span>zaufanie  i <span class="_ _1c"> </span>lojalno<span class="_ _0"></span>ść </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">klientów.<span class="ff1"> </span></div></div><div class="c x134 y722 w6d h8a"><div class="t m0 x17 h11 y6fb ff1 fs7 fc0 sc0 ls0 ws0">Organizacja, </div><div class="t m0 x17 h11 y6fc ff1 fs7 fc0 sc0 ls0 ws0">Downstream </div></div><div class="c x6 y736 w8e h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls34 ws0">G1<span class="ls0"> </span></div></div><div class="c x82 y736 w8f h93"><div class="t m0 x17 h11 y71c ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y736 w6d h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls0 ws0">Aktualny p<span class="_ _0"></span>ozytywny </div></div><div class="c x133 y736 w90 h93"><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">Grupa TOYA <span class="_ _2"></span>stosuje zasady ładu <span class="_ _2"></span>korporacyjnego, które m<span class="_ _2"></span>ają zapewnić </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">przejrzystość<span class="_ _0"></span>, <span class="_ _4"></span>uczciwość <span class="_ _4"></span>i <span class="_ _e"></span>odpowiedzialność <span class="_ _4"></span>w <span class="_ _4"></span>sposobie <span class="_ _e"></span>p<span class="_ _2"></span>rowadzenia </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">działalności.<span class="ff1"> </span></div></div><div class="c x134 y736 w6d h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls0 ws0">Organizacja </div></div><div class="c x6 y3a5 w8e h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls34 ws0">G1<span class="ls0"> </span></div></div><div class="c x82 y3a5 w8f h93"><div class="t m0 x17 h11 y71c ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y3a5 w6d h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y6fb ff1 fs7 fc0 sc0 ls0 ws0">pozytywny </div></div><div class="c x133 y3a5 w90 h93"><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">Grupa <span class="_ _e"></span>TOYA <span class="_ _4"></span>m<span class="_ _2"></span>oże <span class="_ _e"></span>stosować <span class="_ _e"></span>zasady <span class="_ _4"></span>ładu <span class="_ _4"></span>korporacyjne<span class="_ _0"></span>go, <span class="_ _4"></span>które <span class="_ _e"></span>mają </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">zapewnić <span class="_ _13"> </span>większą <span class="_ _15"> </span>przejrzystość, <span class="_ _13"> </span>uczciwość <span class="_ _13"> </span>i <span class="_ _13"> </span>odpowiedzialność <span class="ff1"> </span></div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">w sposobie<span class="_ _0"></span> prowadzenia działal<span class="_ _0"></span>ności.<span class="ff1"> </span></div></div><div class="c x134 y3a5 w6d h93"><div class="t m0 x17 h11 y71c ff1 fs7 fc0 sc0 ls0 ws0">Organizacja  </div></div><div class="c x6 y715 w8e h89"><div class="t m0 x17 h11 y737 ff1 fs7 fc0 sc0 ls34 ws0">G1<span class="ls0"> </span></div></div><div class="c x82 y715 w8f h89"><div class="t m0 x17 h11 y737 ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y715 w6d h89"><div class="t m0 x17 h11 y737 ff1 fs7 fc0 sc0 ls0 ws0">Aktualny p<span class="_ _0"></span>ozytywny </div></div><div class="c x133 y715 w90 h89"><div class="t m0 x17 h11 y738 ff4 fs7 fc0 sc0 ls0 ws0">Organizacja ma zaimpl<span class="_ _0"></span>ementowany sy<span class="_ _0"></span>stem oraz proce<span class="_ _0"></span>dury określające </div><div class="t m0 x17 h11 y739 ff4 fs7 fc0 sc0 ls0 ws0">sposób <span class="_ _2"></span>zgłaszania <span class="_ _2"></span>nieprawidłowośc<span class="_ _0"></span>i. <span class="_ _2"></span>Istnieje <span class="_ _2"></span>dedykowany <span class="_ _2"></span>kanał, <span class="_ _2"></span>który </div><div class="t m0 x17 h11 y73a ff4 fs7 fc0 sc0 ls0 ws0">umożliwia <span class="_ _45"> </span>interesa<span class="_ _0"></span>riuszom <span class="_ _45"> </span>anonimowe <span class="_ _45"> </span>raportowanie </div><div class="t m0 x17 h11 y73b ff4 fs7 fc0 sc0 ls0 ws0">nieprawidłowo<span class="_ _0"></span>ści <span class="_ _1c"> </span>oraz <span class="_ _1c"> </span>gwarantuje <span class="_ _5"> </span>brak <span class="_ _1c"> </span>działań <span class="_ _1c"> </span>odwetowych. <span class="_ _1c"> </span> <span class="_ _1c"> </span>Do </div><div class="t m0 x17 h11 y72b ff4 fs7 fc0 sc0 ls0 ws0">września <span class="_ _2"></span>2024 <span class="_ _2"></span>kwestia <span class="_ _2"></span>była <span class="_ _2"></span>skierowana<span class="_ _0"></span> <span class="_ _2"></span>do <span class="_ _2"></span>wewnątrz <span class="_ _2"></span>organizacji, <span class="_ _2"></span>a <span class="_ _2"></span>od </div><div class="t m0 x17 h11 y73c ff4 fs7 fc0 sc0 ls0 ws0">wejścia w <span class="_ _2"></span>ż<span class="_ _2"></span>ycie ustawy <span class="_ _2"></span>o <span class="_ _2"></span>sygnalist<span class="_ _0"></span>ach <span class="_ _2"></span>kanały są <span class="_ _2"></span>udostępniane również </div><div class="t m0 x17 h11 y59d ff4 fs7 fc0 sc0 ls0 ws0">na <span class="_ _2"></span>z<span class="_ _2"></span>ewnątrz. <span class="_ _2"></span>Umożliwiane <span class="_ _2"></span>są <span class="_ _e"></span>zgłoszenia <span class="_ _2"></span>w <span class="_ _e"></span>kategori<span class="_ _0"></span>ach <span class="_ _e"></span>określonyc<span class="_ _0"></span>h <span class="_ _e"></span>w </div><div class="t m0 x17 h11 y718 ff4 fs7 fc0 sc0 ls0 ws0">ustawie. <span class="_ _7"> </span>Odbyły <span class="_ _7"> </span>się <span class="_ _7"> </span>szkolenia <span class="_ _7"> </span>dla  pracownikó<span class="_ _0"></span>w.  D<span class="_ _0"></span>ostawcy, <span class="_ _7"> </span>odbio<span class="ff1">rcy </span></div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">mają <span class="_ _e"></span>wgląd <span class="_ _e"></span>w <span class="_ _e"></span>procedurę <span class="_ _2"></span>dot. <span class="_ _e"></span>sygnalistów, <span class="_ _e"></span>która <span class="_ _2"></span>j<span class="_ _2"></span>est <span class="_ _2"></span>na <span class="_ _e"></span>s<span class="_ _2"></span>tronie <span class="_ _2"></span>www </div><div class="t m0 x17 h11 y5a0 ff1 fs7 fc0 sc0 ls0 ws0">Grupy TOYA. </div></div><div class="c x134 y715 w6d h89"><div class="t m0 x17 h11 y737 ff1 fs7 fc0 sc0 ls0 ws0">Organizacja, </div><div class="t m0 x17 h11 y73d ff1 fs7 fc0 sc0 ls0 ws0">Upstream, </div><div class="t m0 x17 h11 y73e ff1 fs7 fc0 sc0 ls0 ws0">Downstream </div></div><div class="c x6 y21b w8e h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls34 ws0">G1<span class="ls0"> </span></div></div><div class="c x82 y21b w8f h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y21b w6d h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">pozytywny </div></div><div class="c x133 y21b w90 h6c"><div class="t m0 x17 h11 y73f ff4 fs7 fc0 sc0 ls0 ws0">Grupa <span class="_ _e"></span>TOYA <span class="_ _e"></span>może <span class="_ _4"></span>rozbudowywać<span class="_ _0"></span> <span class="_ _e"></span>system <span class="_ _4"></span>o <span class="_ _e"></span>inne <span class="_ _e"></span>kategorie <span class="_ _e"></span>zg<span class="_ _2"></span>łoszeń <span class="_ _e"></span>i </div><div class="t m0 x17 h11 y740 ff4 fs7 fc0 sc0 ls0 ws0">promować go wśró<span class="_ _0"></span>d swoich int<span class="_ _0"></span>eresariuszy<span class="ff1"> </span></div></div><div class="c x134 y21b w6d h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Organizacja, </div><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">Upstream, </div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">Downstream </div></div><div class="c x6 y644 w8e h9c"><div class="t m0 x17 h11 y72a ff1 fs7 fc0 sc0 ls34 ws0">G1<span class="ls0"> </span></div></div><div class="c x82 y644 w8f h9c"><div class="t m0 x17 h11 y72a ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y644 w6d h9c"><div class="t m0 x17 h11 y72a ff4 fs7 fc0 sc0 ls0 ws0">Aktualny <span class="_ _44"> </span>zarówno </div><div class="t m0 x17 h11 y71e ff1 fs7 fc0 sc0 ls0 ws0">negatywny, <span class="_ _1"> </span>jak <span class="_ _41"> </span>i </div><div class="t m0 x17 h11 y703 ff1 fs7 fc0 sc0 ls0 ws0">pozytywny </div></div><div class="c x133 y644 w90 h9c"><div class="t m0 x17 h11 y741 ff4 fs7 fc0 sc0 ls0 ws0">W  o<span class="_ _0"></span>rganizacji <span class="_ _7"> </span>nie <span class="_ _7"> </span>obowiązuje  o<span class="_ _0"></span>ddzielny <span class="_ _7"> </span>kodeks  o<span class="_ _0"></span>kreślający <span class="_ _7"> </span>relacje <span class="_ _7"> </span>i<span class="_ _2"></span> </div><div class="t m0 x17 h11 y71f ff4 fs7 fc0 sc0 ls0 ws0">postępowani<span class="_ _0"></span>e  z  dostawcami  w  kontekście  relacji  biznesowy<span class="_ _0"></span>ch  oraz </div><div class="t m0 x17 h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">kwestii<span class="_ _0"></span>  z<span class="_ _2"></span>wiązanych  z <span class="_ _f"> </span>z<span class="_ _2"></span>równoważon<span class="_ _0"></span>ym  rozwojem, <span class="_ _f"> </span>w <span class="_ _24"> </span>tym  terminów </div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">płatności. <span class="_ _43"> </span>Terminy <span class="_ _43"> </span>płatności <span class="_ _43"> </span>dla <span class="_ _17"> </span>kontrahent<span class="_ _0"></span>ów <span class="_ _17"> </span>ustalane <span class="_ _43"> </span>są </div><div class="t m0 x17 h11 y5a0 ff1 fs7 fc0 sc0 ls0 ws0">indywi<span class="ff4">dual<span class="_ _0"></span>nie w zależności<span class="_ _0"></span> od relacji biznesowy<span class="_ _0"></span>ch.<span class="ff1"> </span></span></div></div><div class="c x134 y644 w6d h9c"><div class="t m0 x17 h11 y72a ff1 fs7 fc0 sc0 ls0 ws0">Organizacja, </div><div class="t m0 x17 h11 y71e ff1 fs7 fc0 sc0 ls0 ws0">Upstream, </div></div><div class="c x6 y742 w8e h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls34 ws0">G1<span class="ls0"> </span></div></div><div class="c x82 y742 w8f h8b"><div class="t m0 x17 h11 y6fe ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y742 w6d h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">Aktualny p<span class="_ _0"></span>ozytywny </div></div><div class="c x133 y742 w90 h8b"><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">W <span class="_ _3f"> </span>organizacji <span class="_ _3f"> </span>obowiązują <span class="_ _3f"> </span>jednoli<span class="_ _0"></span>te <span class="_ _3f"> </span>szkolenia <span class="_ _3f"> </span>dotyczące </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">przeciwdziałania k<span class="_ _0"></span>orupcji. <span class="ff1"> </span></div></div><div class="c x134 y742 w6d h8b"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">Organizacja </div></div><div class="c x6 y743 w8e h98"><div class="t m0 x17 h11 y709 ff1 fs7 fc0 sc0 ls0 ws0">G1  </div></div><div class="c x82 y743 w8f h98"><div class="t m0 x17 h11 y709 ff4 fs7 fc0 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c x126 y743 w6d h98"><div class="t m0 x17 h11 y709 ff1 fs7 fc0 sc0 ls0 ws0">Potencjalny<span class="_ _0"></span> pozytywy </div></div><div class="c x133 y743 w90 h98"><div class="t m0 x17 h11 y6f6 ff4 fs7 fc0 sc0 ls0 ws0">Grupa <span class="_ _1c"> </span>TOYA <span class="_ _5"> </span>powinna <span class="_ _1c"> </span>wdrażać <span class="_ _5"> </span>polityki <span class="_ _1c"> </span>antykorupcyjne<span class="_ _0"></span>, <span class="_ _5"> </span>procedury </div><div class="t m0 x17 h11 y6f7 ff1 fs7 fc0 sc0 ls0 ws0">zapobiegania <span class="_ _19"> </span>i <span class="_ _19"> </span>wykrywania <span class="_ _19"> </span>korupcji <span class="_ _19"> </span>oraz <span class="_ _19"> </span>regularne <span class="_ _19"> </span>szkolenia <span class="_ _19"> </span>dla<span class="_ _2"></span> </div><div class="t m0 x17 h11 y6f8 ff4 fs7 fc0 sc0 ls0 ws0">pracownik<span class="_ _0"></span>ów <span class="_ _e"></span>na <span class="_ _2"></span>temat <span class="_ _e"></span>etyki <span class="_ _2"></span>i <span class="_ _e"></span>zgodności <span class="_ _e"></span>z <span class="_ _e"></span>przepisami. <span class="_ _2"></span>Firma <span class="_ _e"></span>powinna </div><div class="t m0 x17 h11 y707 ff4 fs7 fc0 sc0 ls0 ws0">również prowadzić audyty<span class="_ _0"></span> wewnętrzne i monitorować swoje działan<span class="ff1">ia, </span></div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">aby <span class="_ _a"></span>minimalizować <span class="_ _0"></span>ryzyko <span class="_ _a"></span>korupcji. <span class="_ _a"></span>Zapobieganie <span class="_ _a"></span>i <span class="_ _0"></span>wykrywanie <span class="_ _a"></span>korupcji </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">jest kluc<span class="_ _0"></span>zowe dla utrzymania uc<span class="_ _0"></span>zciwości i r<span class="_ _0"></span>eputacji firmy.<span class="ff1"> </span></div></div><div class="c x134 y743 w6d h98"><div class="t m0 x17 h11 y709 ff1 fs7 fc0 sc0 ls0 ws0">Organizacja </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc y667 ff4 fs3 fc0 sc0 ls0 ws0">Grupa TOYA nie raportu<span class="_ _2"></span>je wpływów specyficznych, n<span class="_ _2"></span>iewynikających ze s<span class="_ _2"></span>tandardu ESRS. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y744 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _2"></span>Kapitało<span class="_ _2"></span>wa <span class="_ _2"></span>TOYA <span class="_ _2"></span>zidentyfikowała <span class="_ _2"></span>istotn<span class="_ _2"></span>e <span class="_ _2"></span>ryzyka <span class="_ _2"></span>w <span class="_ _2"></span>perspektywie <span class="_ _2"></span>długoterminow<span class="_ _2"></span>ej. <span class="_ _2"></span>W <span class="_ _2"></span>związku<span class="_ _2"></span> <span class="_ _2"></span>z <span class="_ _2"></span>tym <span class="_ _2"></span>nie <span class="_ _2"></span>ponosi </div><div class="t m0 x6 hc y745 ff4 fs3 fc0 sc0 ls0 ws0">bieżących <span class="_ _15"> </span>skutków <span class="_ _15"> </span>finansowych, <span class="_ _15"> </span>a <span class="_ _15"> </span>działania <span class="_ _15"> </span>mitygujące <span class="_ _15"> </span>wskazane <span class="_ _15"> </span>ryzyka <span class="_ _15"> </span>nie <span class="_ _42"> </span>muszą<span class="_ _2"></span> <span class="_ _42"> </span>by<span class="_ _2"></span>ć <span class="_ _42"> </span>natychmiasto<span class="_ _2"></span>we. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y746 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _e"></span>perspektywie <span class="_ _e"></span>dłu<span class="_ _2"></span>goterminowej <span class="_ _e"></span>zidentyfikowan<span class="_ _2"></span>e <span class="_ _2"></span>ryzy<span class="_ _2"></span>ka <span class="_ _e"></span>mogą <span class="_ _e"></span>przyczy<span class="_ _2"></span>nić <span class="_ _2"></span>s<span class="_ _2"></span>ię <span class="_ _2"></span>do<span class="_ _2"></span> <span class="_ _2"></span>p<span class="_ _2"></span>omniejszenia <span class="_ _e"></span>przych<span class="_ _2"></span>odów <span class="_ _e"></span>między </div></div></div><div class="pi" ></div></div><div id="pf34" class="pf w0 h0" ><div class="pc pc34 w0 h0"><img class="bi x2 y3 w3 h3" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">52<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">8% <span class="_ _2"></span>a <span class="_ _e"></span>16%. <span class="_ _e"></span>Dlatego <span class="_ _e"></span>w <span class="_ _e"></span>rozdziale <span class="_ _e"></span>E1 <span class="_ _e"></span>Grupa <span class="_ _e"></span>TOYA <span class="_ _2"></span>opis<span class="_ _2"></span>ała <span class="_ _2"></span>p<span class="_ _2"></span>odejmowane <span class="_ _2"></span>kr<span class="_ _2"></span>oki <span class="_ _e"></span>mające <span class="_ _2"></span>n<span class="_ _2"></span>a <span class="_ _2"></span>celu <span class="_ _e"></span>zarządzenie <span class="_ _e"></span>tymi <span class="_ _2"></span>ry<span class="_ _2"></span>zykami <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y341 ff4 fs3 fc0 sc0 ls0 ws0">i ograniczenie ich wpływu n<span class="_ _2"></span>a funkcjonowan<span class="_ _2"></span>ie organizacji w dłu<span class="_ _2"></span>goterminowej perspektywie. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x34 h5e y747 ff2 fs4 fc0 sc0 ls0 ws0">7.1.6.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Proces analizy podwójnej istotności</span></span> </div><div class="t m0 x6 h6 y748 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y749 ff4 fs3 fc0 sc0 ls0 ws0">Analiza  p<span class="_ _2"></span>odwójnej  is<span class="_ _2"></span>totności  zo<span class="_ _2"></span>stała <span class="_ _1c"> </span>przeprowadzon<span class="_ _2"></span>a  zgodn<span class="_ _2"></span>ie  z<span class="_ _2"></span><span class="ff1"> wytyczn<span class="_ _2"></span>ymi  opisan<span class="_ _2"></span>ymi  w <span class="_ _1c"> </span>stand<span class="_ _2"></span>ardach  E<span class="_ _2"></span>SRS  oraz </span></div><div class="t m0 x6 hc y74a ff4 fs3 fc0 sc0 ls0 ws0">dodatkowymi <span class="_ _e"></span>publika<span class="_ _2"></span>cjami <span class="_ _2"></span>E<span class="_ _2"></span>FRAG <span class="_ _e"></span>w <span class="_ _e"></span>tym <span class="_ _e"></span>zakresie. <span class="_ _e"></span>C<span class="_ _2"></span>elem <span class="_ _2"></span>a<span class="_ _2"></span>nalizy <span class="_ _e"></span>podwójnej <span class="_ _e"></span>isto<span class="_ _2"></span>tności <span class="_ _e"></span>było <span class="_ _e"></span>stworzenie <span class="_ _e"></span>listy <span class="_ _e"></span>isto<span class="_ _2"></span>tnych </div><div class="t m0 x6 hc y74b ff4 fs3 fc0 sc0 ls0 ws0">tematów dla Grupy TO<span class="_ _2"></span>YA. Grupę Kapit<span class="_ _2"></span>ałową TOYA tworzą<span class="_ _2"></span> 4 spółki: <span class="ff1"> </span></div><div class="t m0 xd hc y74c ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">TOYA S.A. <span class="ff4">–</span> <span class="ff4">jedn<span class="_ _2"></span>ostka dominująca<span class="_ _2"></span></span> </span></span></div><div class="t m0 xd hc y634 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">TOYA ROMANIA S.A.<span class="_ _2"></span> </span></span></div><div class="t m0 xd hc y74d ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">YATO Tools (Shanghai) Co<span class="_ _2"></span>., Ltd.<span class="_ _2"></span> </span></span></div><div class="t m0 xd hc y14b ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">YATO Tools (Jiaxing) Co.,<span class="_ _2"></span> Ltd.<span class="_ _2"></span> </span></span></div><div class="t m0 x6 hc y74e ff4 fs3 fc0 sc0 ls0 ws0">Z <span class="_ _2"></span>uwagi <span class="_ _e"></span>na <span class="_ _e"></span>wielkość <span class="_ _e"></span>i <span class="_ _e"></span>skalę <span class="_ _2"></span>dz<span class="_ _2"></span>iałalności <span class="_ _e"></span>spółek <span class="_ _e"></span>w <span class="_ _2"></span>Chin<span class="_ _2"></span>ach <span class="_ _2"></span>i <span class="_ _e"></span>Rumunii <span class="_ _e"></span>oraz <span class="_ _e"></span>ich <span class="_ _2"></span>zal<span class="_ _2"></span>eżność <span class="_ _e"></span>od <span class="_ _e"></span>spółki <span class="_ _e"></span>dominującej <span class="_ _e"></span>jaką <span class="_ _e"></span>jest </div><div class="t m0 x6 hc y3a0 ff4 fs3 fc0 sc0 ls0 ws0">TOYA <span class="_ _7"></span>S.A. <span class="_ _7"></span>kwestie <span class="_ _7"> </span>wpływów,<span class="_ _2"></span> <span class="_ _7"></span>ryzyk <span class="_ _7"></span>i <span class="_ _7"></span>szans <span class="_ _7"></span>analizowano <span class="_ _7"></span>łącznie <span class="_ _7"></span>dla <span class="_ _7"></span>całej <span class="_ _7"> </span>Grupy<span class="_ _2"></span> <span class="_ _7"></span>TOYA, <span class="_ _7"></span>która <span class="_ _7"></span>działa <span class="_ _7"></span>w <span class="_ _7"></span>sektorze <span class="_ _7"> </span>ESRS </div><div class="t m0 x6 hc y324 ff4 fs3 fc0 sc0 ls0 ws0">„Sprzedaż i han<span class="_ _2"></span>del” w makrosektorze „<span class="_ _2"></span>Sprzedaż i handel”.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y56a ff4 fs3 fc0 sc0 ls0 ws0">W procesie badan<span class="_ _2"></span>ia istotności uwzględniono p<span class="_ _2"></span>oniższe wymogi ujawnieniow<span class="_ _2"></span>e:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc y74f ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">ESRS 1 <span class="_ _0"></span>rozdział 3 <span class="_ _a"></span><span class="ff1">- <span class="ff4">Opis <span class="_ _0"></span>zasady podwójnej <span class="_ _0"></span>analizy istotności, <span class="_ _0"></span>definicje <span class="_ _0"></span>i parametry <span class="_ _0"></span>istotności wpływu <span class="_ _0"></span>i i<span class="_ _0"></span>stotności </span></span></span></span></div><div class="t m0 x34 hc y750 ff4 fs3 fc0 sc0 ls0 ws0">finansowej oraz zależn<span class="_ _2"></span>ości pomiędzy nimi.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc y751 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">ESRS 1 <span class="_ _2"></span>AR 16 <span class="_ _2"></span>- <span class="ff4">W p<span class="_ _2"></span>unkcie AR 16 <span class="_ _2"></span>znajduje <span class="_ _2"></span>się trzyp<span class="_ _2"></span>oziomowa lista <span class="_ _2"></span>zagadnień, które <span class="_ _2"></span>powinny <span class="_ _2"></span>podlegać badan<span class="_ _2"></span>iu </span></span></span></div><div class="t m0 x34 hc y752 ff4 fs3 fc0 sc0 ls0 ws0">istotności<span class="ff1"> </span></div><div class="t m0 xd hc y753 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">ESRS 2 SBM-<span class="ls7">2 </span>- <span class="ff4">Wy<span class="_ _2"></span>móg określający<span class="_ _2"></span> sposób, w jaki u<span class="_ _2"></span>względniono interesariuszy w b<span class="_ _2"></span>adaniu istotnoś<span class="_ _2"></span>ci.<span class="_ _2"></span></span> </span></span></div><div class="t m0 xd hc y754 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">ESRS <span class="_ _f"> </span>2  IRO-<span class="ls7">1 <span class="_ _9"> </span></span>-  <span class="ff4">Wymogi <span class="_ _9"> </span>określające  jakie <span class="_ _9"> </span>informacje  na <span class="_ _f"> </span>temat <span class="_ _f"> </span>procesu  badania <span class="_ _9"> </span>is<span class="_ _2"></span>totności <span class="_ _f"> </span>należy <span class="_ _f"> </span>ujawnić <span class="_ _e"></span></span> </span></span></div><div class="t m0 x34 hc y755 ff1 fs3 fc0 sc0 ls0 ws0">w raporcie. </div><div class="t m0 x6 hc y756 ff4 fs3 fc0 sc0 ls0 ws0">Proces <span class="_ _21"> </span>ob<span class="_ _2"></span>ejmował <span class="_ _21"> </span>szereg <span class="_ _42"> </span>analiz <span class="_ _42"> </span>oraz <span class="_ _42"> </span>dyskusji, <span class="_ _42"> </span>w <span class="_ _21"> </span>tym <span class="_ _42"> </span>dwa <span class="_ _42"> </span>warsztaty. <span class="_ _42"> </span>Wykonana <span class="_ _42"> </span>została <span class="_ _42"> </span>również <span class="_ _42"> </span>analiza </div><div class="t m0 x6 hc y757 ff4 fs3 fc0 sc0 ls0 ws0">benchmarkingowa <span class="_ _15"> </span>podmiotó<span class="_ _2"></span>w <span class="_ _42"> </span>o <span class="_ _15"> </span>pod<span class="_ _2"></span>obnym <span class="_ _15"> </span>profilu <span class="_ _15"> </span>działalności <span class="_ _15"> </span>(w <span class="_ _15"> </span>2024 <span class="_ _42"> </span>roku<span class="_ _2"></span>), <span class="_ _15"> </span>analiza <span class="_ _15"> </span>łańcuch<span class="_ _2"></span>a <span class="_ _42"> </span>wartoś<span class="_ _2"></span>ci </div><div class="t m0 x6 hc y758 ff4 fs3 fc0 sc0 ls0 ws0">(przeprowadzona w<span class="_ _0"></span> <span class="_ _a"></span>2023 roku), <span class="_ _a"></span>ocena istotności <span class="_ _a"></span>przez inte<span class="ff1">resariuszy <span class="_ _a"></span>(w <span class="_ _0"></span>grudniu <span class="_ _0"></span>2024 <span class="_ _a"></span>roku<span class="_ _2"></span>), <span class="_ _a"></span>wywiady z <span class="_ _a"></span>interesariuszami </span></div><div class="t m0 x6 hc y759 ff4 fs3 fc0 sc0 ls0 ws0">wewnętrznymi (przeprowadz<span class="_ _2"></span>one w 2023 roku). Proces był prowadzony z zewnętrznym doradcą oraz trwał od listopada </div><div class="t m0 x6 hc y75a ff4 fs3 fc0 sc0 ls0 ws0">2024 <span class="_ _2"></span>roku <span class="_ _2"></span>do <span class="_ _e"></span>lutego <span class="_ _2"></span>2025 <span class="_ _2"></span>roku. <span class="_ _2"></span>W <span class="_ _2"></span>procesie <span class="_ _2"></span>wyko<span class="_ _2"></span>rzystano <span class="_ _2"></span>materiały <span class="_ _2"></span>i <span class="_ _2"></span>analiz<span class="_ _2"></span>y p<span class="_ _2"></span>rzygotow<span class="_ _2"></span>ane <span class="_ _2"></span>we <span class="_ _2"></span>wcz<span class="_ _2"></span>eśniejszych <span class="_ _2"></span>latach, <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y3d2 ff4 fs3 fc0 sc0 ls0 ws0">a które pozos<span class="_ _2"></span>tawały aktualne w chwili przeprowadza<span class="_ _2"></span>nia procesu analiz<span class="_ _2"></span>y podwójnej istotnoś<span class="_ _2"></span>ci. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y75b ff4 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _2"></span>potrzeby <span class="_ _2"></span>pro<span class="_ _2"></span>cesu <span class="_ _2"></span>podwójnej <span class="_ _2"></span>istotno<span class="_ _2"></span>ści o<span class="_ _2"></span>mówione <span class="_ _2"></span>zostały <span class="_ _2"></span>kanał<span class="_ _2"></span>y ko<span class="_ _2"></span>ntaktu <span class="_ _2"></span>z <span class="_ _2"></span>najważniejszymi <span class="_ _2"></span>interesarius<span class="_ _2"></span>zami <span class="_ _2"></span>oraz </div><div class="t m0 x6 hc y75c ff4 fs3 fc0 sc0 ls0 ws0">sposoby <span class="_ _4"></span>angażowania <span class="_ _4"></span>interesariuszy<span class="_ _2"></span>. <span class="_ _e"></span>Do <span class="_ _4"></span>wskazanych <span class="_ _4"></span>najważniejszych<span class="_ _2"></span> <span class="_ _e"></span>interesariu<span class="_ _2"></span>szy <span class="_ _e"></span>rozesłano<span class="_ _2"></span> <span class="_ _e"></span>przygotowaną <span class="_ _4"></span>ankietę <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y75d ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _2"></span>języku <span class="_ _e"></span>polskim <span class="_ _2"></span>lu<span class="_ _2"></span>b <span class="_ _2"></span>angielskim. <span class="_ _e"></span>Ankieta <span class="_ _2"></span>pozwolił<span class="_ _2"></span>a <span class="_ _2"></span>ocenić, <span class="_ _2"></span>któ<span class="_ _2"></span>re <span class="_ _2"></span>tematy <span class="_ _e"></span>i <span class="_ _2"></span>podtematy <span class="_ _e"></span>i <span class="_ _2"></span>mniejsze <span class="_ _e"></span>jednostki <span class="_ _2"></span>tematy<span class="_ _2"></span>czne <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y75e ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _2"></span>ESRS <span class="_ _2"></span>1 <span class="_ _2"></span>AR <span class="_ _2"></span>16 <span class="_ _2"></span>są <span class="_ _e"></span>istotne <span class="_ _2"></span>w <span class="_ _2"></span>ocenie <span class="_ _2"></span>inter<span class="_ _2"></span>esariuszy <span class="_ _2"></span>(ja<span class="_ _2"></span>ki <span class="_ _2"></span>rodzaj <span class="_ _2"></span>wpływu <span class="_ _2"></span>wys<span class="_ _2"></span>tępuje <span class="_ _2"></span>oraz <span class="_ _2"></span>jaką <span class="_ _2"></span>ma <span class="_ _2"></span>s<span class="_ _2"></span>iłę). <span class="_ _2"></span>Ankieta <span class="_ _2"></span>zawierała </div><div class="t m0 x6 hc y221 ff4 fs3 fc0 sc0 ls0 ws0">również <span class="_ _0"></span>pytanie otwarte, <span class="_ _a"></span>w <span class="_ _0"></span>którym interesariusze <span class="_ _a"></span>m<span class="_ _2"></span>ogli <span class="_ _0"></span>się <span class="_ _0"></span>dodatkowo wypowiedzieć <span class="_ _a"></span>na istotny <span class="_ _0"></span>dla <span class="_ _0"></span>nich <span class="_ _0"></span>temat. <span class="_ _0"></span>Ankietę </div><div class="t m0 x6 hc y75f ff4 fs3 fc0 sc0 ls0 ws0">prowadzono od 9 do 20 grudnia 2024 roku. W <span class="_ _0"></span>tym czasie zebrano łącznie 158 odpowiedzi. Ocena interesarius<span class="_ _2"></span>zy została </div><div class="t m0 x6 hc y760 ff4 fs3 fc0 sc0 ls0 ws0">uwzględniona przy<span class="_ _2"></span> decyzji o istotności wpły<span class="_ _2"></span>wu danych tematów. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y761 ff4 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _0"></span>z <span class="_ _a"></span>metodo<span class="_ _2"></span>logią <span class="_ _a"></span>ESR<span class="_ _2"></span>S <span class="_ _a"></span>d<span class="_ _2"></span>okonano <span class="_ _0"></span>oceny <span class="_ _0"></span>z <span class="_ _a"></span>perspekty<span class="_ _2"></span>wy <span class="_ _a"></span>istotn<span class="_ _2"></span>ości <span class="_ _a"></span>wpł<span class="_ _2"></span>ywu <span class="_ _a"></span>oraz z <span class="_ _a"></span>perspektywy <span class="_ _0"></span>istotności <span class="_ _0"></span>finansowej </div><div class="t m0 x6 hc y762 ff4 fs3 fc0 sc0 ls0 ws0">działalności p<span class="_ _2"></span>rowadzonej w Polsce, Rumunii i Chinach<span class="_ _2"></span>. <span class="ff1"> </span></div><div class="t m0 x6 hc y763 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _1b"> </span>ramach <span class="_ _1b"> </span>istotności <span class="_ _1b"> </span>wpły<span class="_ _2"></span>wu <span class="_ _1b"> </span>uwzględniono <span class="_ _1b"> </span>wszys<span class="_ _2"></span>tkie <span class="_ _1b"> </span>kryteria <span class="_ _1b"> </span>wpływu <span class="_ _1b"> </span>(pozytywn<span class="_ _2"></span>y <span class="_ _1b"> </span>i <span class="_ _1b"> </span>negatywny, <span class="_ _1b"> </span>rzeczywisty <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y764 ff4 fs3 fc0 sc0 ls0 ws0">i <span class="_ _2"></span>potencja<span class="_ _2"></span>lny), <span class="_ _2"></span>a <span class="_ _e"></span>także <span class="_ _e"></span>skalę, <span class="_ _e"></span>według <span class="_ _e"></span>której <span class="_ _2"></span>id<span class="_ _2"></span>entyfikowana <span class="_ _e"></span>jest <span class="_ _e"></span>wielkość <span class="_ _e"></span>danego <span class="_ _e"></span>wpływu <span class="_ _e"></span>(skala, <span class="_ _e"></span>zakres, <span class="_ _e"></span>odwracalność </div><div class="t m0 x6 hc y765 ff4 fs3 fc0 sc0 ls0 ws0">lub nieodwracalnoś<span class="_ _2"></span>ć wpływu). Zastos<span class="_ _2"></span>owano skalę od 1 do 5, gdzie 1 to n<span class="_ _2"></span>ajniższa ocena, a 5 to najwyżs<span class="_ _2"></span>za ocena.<span class="_ _2"></span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf35" class="pf w0 h0" ><div class="pc pc35 w0 h0"><img class="bi x2 y766 w3 h9d" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">53<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y66a ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _18"> </span>ramach <span class="_ _18"> </span>istotn<span class="_ _2"></span>ości <span class="_ _18"> </span>finansowej <span class="_ _18"> </span>zidenty<span class="_ _2"></span>fikowano <span class="_ _18"> </span>ryzyka<span class="_ _2"></span> <span class="_ _14"> </span>i <span class="_ _1b"> </span>szanse, <span class="_ _18"> </span>w <span class="_ _18"> </span>tym <span class="_ _18"> </span>zależność <span class="_ _1b"> </span>od <span class="_ _14"> </span>zas<span class="_ _2"></span>obów <span class="_ _18"> </span>naturalnych <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">i społecznych. Do <span class="_ _0"></span>oceny za<span class="_ _0"></span>stosowano skalę określająca <span class="_ _0"></span>potencjalną wielkość <span class="_ _0"></span>wpływu finansowego <span class="_ _0"></span>na Grupę <span class="_ _0"></span>Kapitałową </div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">TOYA <span class="_ _2"></span>oraz <span class="_ _2"></span>prawdo<span class="_ _2"></span>podobieństwo <span class="_ _2"></span>wystąpienia. <span class="_ _e"></span>W <span class="_ _2"></span>zastos<span class="_ _2"></span>owanej s<span class="_ _2"></span>kali <span class="_ _2"></span>1 <span class="_ _2"></span>oznacza <span class="_ _2"></span>niski <span class="_ _e"></span>wpływ/zasięg, <span class="_ _2"></span>a <span class="_ _2"></span>5 <span class="_ _2"></span>oznacza <span class="_ _e"></span>bardzo </div><div class="t m0 x6 hc yd9 ff4 fs3 fc0 sc0 ls0 ws0">wysoki wpływ/rozległy z<span class="_ _2"></span>asięg. <span class="ff1"> </span></div><div class="t m0 x6 hc y395 ff4 fs3 fc0 sc0 ls0 ws0">W  wyniku <span class="_ _f"> </span>warsztatów  powstał<span class="_ _2"></span>a  lista <span class="_ _f"> </span>ryzyk,  którym  została  przypisana  odpowiednia <span class="_ _f"> </span>ocena  w  ramach <span class="_ _f"> </span>skali  oceny </div><div class="t m0 x6 hc y650 ff4 fs3 fc0 sc0 ls0 ws0">istotności <span class="_ _7"> </span>finan<span class="_ _2"></span>sowej, <span class="_ _7"></span>dzięki <span class="_ _7"></span>którym <span class="_ _7"></span>zidentyfikowano <span class="_ _7"> </span>istotn<span class="_ _2"></span>e <span class="_ _7"></span>tematy <span class="_ _7"></span>z <span class="_ _7"></span>perspektywy <span class="_ _7"></span>istotn<span class="_ _2"></span>ości <span class="_ _7"></span>finansowej. <span class="_ _7"></span>Żadne <span class="_ _7"> </span>ze </div><div class="t m0 x6 hc y651 ff4 fs3 fc0 sc0 ls0 ws0">zidentyfikowanych  wpływów  oraz  ryzyk  nie <span class="_ _f"> </span>zostało  ocenione <span class="_ _f"> </span>jako  ważniejsze  od <span class="_ _f"> </span>pozostałych<span class="_ _2"></span>. <span class="_ _f"> </span>Ryzyka  klimatyczne </div><div class="t m0 x6 hc y29d ff4 fs3 fc0 sc0 ls0 ws0">(zmiana  postrzegania <span class="_ _f"> </span>działań  f<span class="_ _0"></span>irmy <span class="_ _f"> </span>przez  interesariuszy <span class="_ _f"> </span>i/lub  negatywna <span class="_ _f"> </span>ocena <span class="_ _f"> </span>firmy <span class="_ _f"> </span>przez  interesariuszy; <span class="_ _f"> </span>zmiana </div><div class="t m0 x6 hc y767 ff4 fs3 fc0 sc0 ls0 ws0">zachowań <span class="_ _2"></span>kon<span class="_ _2"></span>sumenckich <span class="_ _2"></span>i <span class="_ _2"></span>ni<span class="_ _2"></span>eprzewidywalność <span class="_ _2"></span>s<span class="_ _2"></span>ytuacji <span class="_ _2"></span>rynkowej) <span class="_ _2"></span>s<span class="_ _2"></span>ą <span class="_ _2"></span>zwi<span class="_ _2"></span>ązan<span class="_ _2"></span>e <span class="_ _2"></span>z <span class="_ _2"></span>wpływem <span class="_ _2"></span>na <span class="_ _e"></span>klimat <span class="_ _e"></span>w <span class="_ _2"></span>postaci <span class="_ _2"></span>emis<span class="_ _2"></span>ji </div><div class="t m0 x6 hc y768 ff4 fs3 fc0 sc0 ls0 ws0">gazów cieplarnianych wpł<span class="_ _2"></span>ywających na <span class="_ _2"></span>zmiany klimatu. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y171 ff4 fs3 fc0 sc0 ls0 ws0">W procesie <span class="_ _2"></span>analizy <span class="_ _2"></span>podwójnej istotności <span class="_ _2"></span>brał udział <span class="_ _2"></span>członek Zarządu<span class="_ _2"></span> TOYA S.A., <span class="_ _2"></span>a z <span class="_ _2"></span>wynikiem procesu <span class="_ _2"></span>uwzględniającym </div><div class="t m0 x6 hc y172 ff4 fs3 fc0 sc0 ls0 ws0">opis zidentyfikowan<span class="_ _2"></span>ych wpływów oraz ryzyk za<span class="_ _2"></span>poznał się cały Zar<span class="_ _2"></span>ząd spółki dominującej. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y769 ff4 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _14"> </span>z <span class="_ _14"> </span>Polity<span class="_ _2"></span>ką <span class="_ _14"> </span>Zarządzania <span class="_ _18"> </span>Ryzykiem <span class="_ _14"> </span>Grupy <span class="_ _18"> </span>Kapitał<span class="_ _2"></span>owej <span class="_ _14"> </span>TOYA <span class="_ _14"> </span>zidentyfiko<span class="_ _2"></span>wane <span class="_ _14"> </span>ryzy<span class="_ _2"></span>ka <span class="_ _14"> </span>są <span class="_ _14"> </span>kategory<span class="_ _2"></span>zowane <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y76a ff4 fs3 fc0 sc0 ls0 ws0">w głównym <span class="_ _a"></span>rejestrz<span class="_ _2"></span>e <span class="_ _0"></span>ryzyk w <span class="_ _a"></span>po<span class="_ _2"></span>dziale <span class="_ _0"></span>na główne <span class="_ _0"></span>rodzaje ry<span class="_ _0"></span>zyka, które <span class="_ _0"></span>zostały <span class="_ _0"></span>uznane przez <span class="_ _0"></span>Komitet Ryzyka <span class="_ _0"></span>za kluczowe </div><div class="t m0 x6 hc y76b ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _7"></span>punktu <span class="_ _7"></span>widzenia <span class="_ _7"></span>prowadzenia <span class="_ _7"></span>działalności <span class="_ _7"></span>TOYA <span class="_ _4"></span>(np. <span class="_ _7"></span>ryzy<span class="_ _2"></span>ka <span class="_ _7"></span>regulacyjne, <span class="_ _4"></span>ry<span class="_ _2"></span>zyka <span class="_ _7"></span>finansowe, <span class="_ _4"></span>ryzy<span class="_ _2"></span>ka <span class="_ _7"></span>prawne, <span class="_ _4"></span>ryzy<span class="_ _2"></span>ka </div><div class="t m0 x6 hc y76c ff4 fs3 fc0 sc0 ls0 ws0">związane z <span class="_ _2"></span>klimatem <span class="_ _2"></span>itp.) <span class="_ _2"></span>oraz <span class="_ _2"></span>na ryzy<span class="_ _2"></span>ka pozostał<span class="_ _2"></span>e. Wszystkie ryzy<span class="_ _2"></span>ka, nie <span class="_ _2"></span>rzadziej niż <span class="_ _2"></span>raz <span class="_ _2"></span>w roku, <span class="_ _2"></span>poddawane <span class="_ _2"></span>są rewizji<span class="_ _2"></span> </div><div class="t m0 x6 hc y76d ff4 fs3 fc0 sc0 ls0 ws0">pod kątem oceny p<span class="_ _2"></span>rawdopodobieństwa materializacji ry<span class="_ _2"></span>zyka <span class="_ _2"></span>oraz sku<span class="_ _2"></span>tków dla firmy. <span class="ff1"> </span></div><div class="t m0 x6 hc y76e ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _5"> </span>spra<span class="_ _2"></span>wozdaniu <span class="_ _5"> </span>zrównoważonego <span class="_ _19"> </span>rozwoju <span class="_ _19"> </span>Grupy <span class="_ _19"> </span>TOYA <span class="_ _5"> </span>z <span class="_ _19"> </span>2025 <span class="_ _5"> </span>r. <span class="_ _19"> </span>Grupa <span class="_ _5"> </span>Kap<span class="_ _2"></span>itałowa <span class="_ _5"> </span>TOYA <span class="_ _5"> </span>ujawnia <span class="_ _19"> </span>informacje </div><div class="t m0 x6 hc y76f ff4 fs3 fc0 sc0 ls0 ws0">wynikające <span class="_ _7"> </span>z <span class="_ _9"> </span>analizy <span class="_ _9"> </span>podwój<span class="_ _2"></span>nej <span class="_ _7"></span>istotnoś<span class="_ _2"></span>ci <span class="_ _7"></span>i <span class="_ _7"> </span>identy<span class="_ _2"></span>fikuje <span class="_ _7"></span>kon<span class="_ _2"></span>kretne <span class="_ _7"></span>istotne <span class="_ _9"> </span>tematy. <span class="_ _7"> </span>W<span class="_ _2"></span> <span class="_ _7"> </span>s<span class="_ _2"></span>prawozdaniu <span class="_ _9"> </span>przedstawiono </div><div class="t m0 x6 hc y770 ff4 fs3 fc0 sc0 ls0 ws0">polityki <span class="_ _19"> </span>mające <span class="_ _19"> </span>na <span class="_ _19"> </span>celu <span class="_ _19"> </span>za<span class="_ _2"></span>rządzenie <span class="_ _19"> </span>istotn<span class="_ _2"></span>ymi <span class="_ _19"> </span>wpływa<span class="_ _2"></span>mi <span class="_ _5"> </span>ora<span class="_ _2"></span>z <span class="_ _5"> </span>ryzy<span class="_ _2"></span>kami. <span class="_ _5"> </span>Za<span class="_ _2"></span>prezentowan<span class="_ _2"></span>e <span class="_ _5"> </span>mierniki <span class="_ _19"> </span>s<span class="_ _2"></span>łużą <span class="_ _19"> </span>ocenie </div><div class="t m0 x6 hc y24c ff4 fs3 fc0 sc0 ls0 ws0">skuteczności tego <span class="_ _2"></span>zarządzania. Tym samym prez<span class="_ _2"></span>entuje informacje <span class="_ _2"></span>wymagane przez standard<span class="_ _2"></span> ESRS.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y771 ff4 fs3 fc0 sc0 ls0 ws0">Poniższa  tabela  obejmuje <span class="_ _f"> </span>wszy<span class="_ _2"></span>stkie  ujawienia <span class="_ _f"> </span>ESRS.  W  przypadku  nieistotnych  ujawnień <span class="_ _f"> </span>informacja  o  tym  f<span class="_ _0"></span>akcie </div><div class="t m0 x6 hc y772 ff4 fs3 fc0 sc0 ls0 ws0">zastępuje nu<span class="_ _2"></span>mer strony. <span class="ff1"> </span></div></div><div class="c x6 y773 w91 h84"><div class="t m0 x17 hf y38a ff2 fs7 fc3 sc0 ls0 ws0">Numer ujawnieni<span class="_ _0"></span>a </div></div><div class="c x49 y773 w68 h84"><div class="t m0 x1d hf y38a ff2 fs7 fc3 sc0 ls0 ws0">Punkt </div></div><div class="c x6 y486 w88 h9e"><div class="t m0 x17 hf y6f9 ff2 fs7 fc0 sc0 ls0 ws0">ESRS 2 - <span class="ff3">Ogólne uja<span class="_ _0"></span>wnianie informac<span class="_ _0"></span>ji, w tym infor<span class="_ _0"></span>macji przekazywanych <span class="_ _0"></span>w ramach wymogów d<span class="_ _0"></span>otyczących st<span class="_ _0"></span>osowania te<span class="_ _0"></span>matycznych ESRS </span></div><div class="t m0 x17 hf y38a ff2 fs7 fc0 sc0 ls0 ws0">wymienionych w E<span class="_ _0"></span>SRS 2, dodat<span class="_ _0"></span>ek C </div></div><div class="c x6 y774 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls35 ws0">BP<span class="ls0">-<span class="lsd">1 </span><span class="ff4">–</span> <span class="ff4">Ogólna podstawa sp<span class="_ _0"></span>orządzenia o<span class="_ _0"></span>świadczeń doty<span class="_ _0"></span>czących zrównoważone<span class="_ _0"></span>go rozwoju<span class="ff1"> </span></span></span></div></div><div class="c x49 y774 w68 h84"><div class="t m0 x38 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.1 </div></div><div class="c x6 y50e w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls35 ws0">BP<span class="ls0">-<span class="lsd">2 </span><span class="ff4">–</span> <span class="ff4">Ujawnianie info<span class="_ _0"></span>rmacji w odniesie<span class="_ _0"></span>niu do szczególnyc<span class="_ _0"></span>h okoliczności<span class="ff1"> </span></span></span></div></div><div class="c x49 y50e w68 h84"><div class="t m0 x38 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.1 </div></div><div class="c x6 y5b1 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls34 ws0">GOV<span class="ls0">-<span class="lsd">1 </span><span class="ff4">–</span> <span class="ff4">Rola organó<span class="_ _0"></span>w administrujących, zarząd<span class="_ _0"></span>zających i nad<span class="_ _0"></span>zorczych<span class="ff1"> </span></span></span></div></div><div class="c x49 y5b1 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.1.1 </div></div><div class="c x6 y775 w91 h8b"><div class="t m0 x17 h11 y6f9 ff1 fs7 fc0 sc0 ls34 ws0">GOV<span class="ls0">-<span class="lsd">2 <span class="_ _2"></span></span><span class="ff4">–</span> <span class="ff4">Informacje przekazywane organom <span class="_ _2"></span>admini<span class="_ _0"></span>strującym, zarządzając<span class="_ _0"></span>ym <span class="_ _2"></span>i nadzorczym jednostki oraz podejmowane </span></span></div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">przez nie kwest<span class="_ _0"></span>ie związane ze zrówno<span class="_ _0"></span>ważonym rozwoje<span class="_ _0"></span>m<span class="ff1"> </span></div></div><div class="c x49 y775 w68 h8b"><div class="t m0 x6 h11 y59e ff1 fs7 fc0 sc0 ls0 ws0">7.1.1 </div></div><div class="c x6 y2f9 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls34 ws0">GOV<span class="ls0">-<span class="lsd">3 </span><span class="ff4">–</span> <span class="ff4">Uwzględnianie<span class="_ _0"></span> wyników związanych <span class="_ _0"></span>ze zrównoważony<span class="_ _0"></span>m rozwojem w sy<span class="_ _0"></span>stemach zachęt<span class="ff1"> </span></span></span></div></div><div class="c x49 y2f9 w68 h84"><div class="t m0 x38 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">8.8 </div></div><div class="c x6 y776 w91 h9f"><div class="t m0 x17 h11 y777 ff1 fs7 fc0 sc0 ls34 ws0">GOV<span class="ls0">-<span class="lsd">4 </span><span class="ff4">–</span> <span class="ff4">Oświadczenie d<span class="_ _0"></span>otyczące należyt<span class="_ _0"></span>ej staranności<span class="ff1"> </span></span></span></div></div><div class="c x49 y776 w68 h9f"><div class="t m0 x6 h11 y777 ff1 fs7 fc0 sc0 ls0 ws0">7.1.2 </div></div><div class="c x6 y2fc w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls34 ws0">GOV<span class="ls0">-<span class="lsd">5 </span><span class="ff4">–</span> <span class="ff4">Zarządzanie ryzyk<span class="_ _0"></span>iem i kontrol<span class="_ _0"></span>e wewnętrzne nad<span class="_ _0"></span> sprawozdawczoś<span class="_ _0"></span>cią w zakresie<span class="_ _0"></span> zrównoważonego rozw<span class="_ _0"></span>oju<span class="ff1"> </span></span></span></div></div><div class="c x49 y2fc w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.1.2 </div></div><div class="c x6 y778 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">SBM-<span class="lsd">1 </span><span class="ff4">–</span> <span class="ff4">Strategia, mode<span class="_ _0"></span>l biznesowy i<span class="_ _0"></span> łańcuch warto<span class="_ _0"></span>ści<span class="ff1"> </span></span></div></div><div class="c x49 y778 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.1.3 </div></div><div class="c x6 y779 w91 ha0"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">SBM-<span class="lsd">2 </span><span class="ff4">–</span> Interesy<span class="_ _0"></span> i opinie zaint<span class="_ _0"></span>eresowanych st<span class="_ _0"></span>ron </div></div><div class="c x49 y779 w68 ha0"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.1.4 </div></div><div class="c x6 y77a w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">SBM-<span class="lsd">3 </span><span class="ff4">–</span> <span class="ff4">Istotne<span class="_ _0"></span> wpływy, ryzyka i s<span class="_ _0"></span>zanse oraz ic<span class="_ _0"></span>h wzajemne związki ze st<span class="_ _0"></span>rategią i z model<span class="_ _0"></span>em biznesowy<span class="_ _0"></span>m<span class="ff1"> </span></span></div></div><div class="c x49 y77a w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.1.5 </div></div><div class="c x6 y77b w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">IRO-<span class="lsd">1 </span><span class="ff4">–</span> <span class="ff4">Opis pr<span class="_ _0"></span>ocesu służącego do<span class="_ _0"></span> identyfikacji i<span class="_ _0"></span> oceny istotnych o<span class="_ _0"></span>ddziaływań, istot<span class="_ _0"></span>nych wpływów, ryzyk i<span class="_ _0"></span> szans<span class="ff1"> </span></span></div></div><div class="c x49 y77b w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.1.6 </div></div><div class="c x6 y77c w91 h8b"><div class="t m0 x17 h11 y6f9 ff1 fs7 fc0 sc0 ls0 ws0">IRO-<span class="lsd">2 <span class="_ _19"> </span></span><span class="ff4">–</span> <span class="_ _19"> </span><span class="ff4">Wymogi <span class="_ _5"> </span>dotyczące <span class="_ _19"> </span>ujawniania <span class="_ _5"> </span>informacji <span class="_ _5"> </span>w <span class="_ _19"> </span>ramach <span class="_ _19"> </span>ESRS <span class="_ _19"> </span>objęte <span class="_ _5"> </span>oświadczeniem <span class="_ _19"> </span>jednostki<span class="_ _0"></span> <span class="_ _19"> </span>dotyczącym </span></div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">zrównoważonego r<span class="_ _0"></span>ozwoju<span class="ff1"> </span></div></div><div class="c x49 y77c w68 h8b"><div class="t m0 x6 h11 y59e ff1 fs7 fc0 sc0 ls0 ws0">7.1.6 </div></div><div class="c x6 y77d w88 h84"><div class="t m0 x17 hf y77e ff2 fs7 fc0 sc0 ls0 ws0">ESRS E1 <span class="ff3">–</span> Zmiana kli<span class="_ _0"></span>matu </div></div></div><div class="pi" ></div></div><div id="pf36" class="pf w0 h0" ><div class="pc pc36 w0 h0"><img class="bi x2 y6e9 w3 h87" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA8oAAAWjCAIAAACPJl/LAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzdeZAd13Um+O+cc29mvvdqRWEHSBAgQIIguID7IoKbCImSLErUZlkaS7ZlycvYHo8d3e62He52R7ttz0zb0TGedo813V7aizZbsvaNImmJ4gIu4gqAG0AQALEWanlLZt57zvyRrwDSbotyWDHDKN1fVFTUgipkvnwv4stb555DZgYAwFN9HKmxmAiBDGIQBQNsIMAICigBwIzHvEAMWUQRIYBTEBAJgREJSpjqxqwjcxUGCm4hKNjgFCME6nZbVrZzV7qx7gDzfbgOuI1uRPCoDSVDBUZolxgHiDEIiIoIiAMMAtDCgbWrheOm4eEpQRlGiAQAEVi4VotE8LjAYblHkiRJkiTJouFOffSnf/6VL96/ZzGdW+TAZmwmZmLDyArACBFQ4gG7UhwbfIyZRjGDKtQCcSSJzBG0Nq9mu4NBZNcajeJnT54c6bRdPTfK1YRUa6ZGlk6OvvPdP3N8+uQDDz/yjXvume5Xtc8GEHXCxYg5X8a6qKu2hn5ZBxafFT4rBmXJZoJIiGyRYDmNAwYYoCBVMgOUYAQlGEAmZG4xXSD17vd+csfNF29Ir8MkSZIkSRZhvD4yWz5/tLeYzq3rO2RGAKmxgUgBKGhheZgYA7EujNiIDGRMxMZOiZRIYUY4RHmomEVsANN+2xf92XLlaPvsczdff8m6Ky/cPDU5OimzWN/etuXq7dee/c0Hn7p7567nDs31ZmPf+pEpwoHMKBq1SHzsawh9ccJmDBOzZvW6R7pw4Aw4AwwEYxAZCIDX0tuiukADrfq1phdhkiRJkiSLM14H3ymLycV0blHGhh+djnAMAgAQQPBxzmlPwTWJIjNwNDYYyIY/Q7EcwI22R9p56M1SObN22diO7Ve/5YZzNy7jUKGTwQM5jgNZ3squPG/Nxedt+JH3vPn+J3p33fvo579238ETc52RSYwvnYWGGM0M0aiVBY3DhWpTNiNYLPLhEaoAvPCBwAhgGBtmFXOL6QJprIxTaUiSJEmSJIs0XteRypoW1cnFPqwJrE2gBsDghe8Sglk0VjjAgzzIgQQCWABqIMJUctbedDnfXzbeetftr3/f27cuzdACMsBlgKHXC6CIlgMJQhXMdUSuu7h95cVXve6arZ/47N1PPPX03pmDtYzAOfgcsbZYI89hBDIQ1AAYqu7wsExgAiOYg/Gp448UIi2yC2RqlF6ESZIkSZIszngNcXD5Yjq3PM4CRMZGzc5GbnKsNiUjUJADjwMMciAHIliEVmI9Zz2xyll13orRqy+/8PpLN521dtW6cfMx5jEwVOtSnGeWdhahZ6JSEDnnR8A1oR8Aw40XdK46/9ZDB6++Z9ehL+889NiTu+YH3QoUpdAIhTN2gAACItKZ5gbAoEAkAqEcrl2TETRwVsuiukDsAErxOkmSJEmSxRqvYS+volgEvJbNfYOZAAKQMZkpDCxmplFcGQyhRtuBAqqSUOY86OhcXp9cv3rpT7z/fW+/5kwBMiAzI+0CJUwBiBNQBBjC4Oz0TQqBCbkLgAFRJa45I9u8duP7btmy78h1f/Gpu+596DsvHJ+e17x2ozWPhEpBjpcsH53LqroyKImLFmIITsCoGVEQGNEwVmNsMV0gi3XzYCZJkiRJkizGeG0Ki4vp3AILTABRYoMATISqGhCZZxJwDDWRo4wtdK3ue0cdqax75MINKz5w++2Xbj3njCnkAAOZRVi98PgIwGAPykDegOar1HTZA8gUZDAFVGAARmG+wsZx/29++pbnD970J5/6wte+/cjh/onoQePjs/1QH97bC9HlGYurooIIXoLVDCaYCsSgFBfZBRJEWmS9BpMkSZIkSfH61EdkyhYW07kNeAxEMAZ8k37J1I12TOuq6pKgYG3pLFu0uj/e4XWrpi7ZvPHGy9522blrlmQsFlykIEKAgkGeWAAYwSCRODS9qIEM5UK2ZmrKHVSgAvNNqz2mss2zbXgLct4y/rc/80Pvf/v2+5/Y97X7nnzmhZe4nDefzdkEkUQIIMqswtA6Ug1EoGJEqCyyCyQaCSleJ0mSJEmySOP1IsRNOXVT30wwmOPQm4PHyPhI3Z9z/eNZeTJje8ONV73vHbeetboz4TAiKLtd68e8PQKzJkAHIkBA0oRBBXShSTUAhxLDYC0EARxAIMAW1rSJoQaqSZCT2aC8aO342asvfPuOC+dLfOFrD338U5/e229Pz07XkGxsqnY5gg63WgJAplAipUVWSpEKr5MkSZIkWdTxuiltWExKGMPiMF4DrJZ1OJb97tHDnVyWj9COG6+9+YZrL9q8bNShI6B6UIgU7azpiBcqldbp9VVd6D8iwwKRUw9igdMN/xhEaFZlZSGAw5NjmFWDAREVrWJ+frZojRTMowV++I2X3Hrdto9/85mv3nH3zsd2uwjhsW4V4FsgBwA2vD1YZBTOkBJ2kiRJkiSLNF4bSBdXvM7ijIEAMWMCkZlHcKFuZdiyZcMN11xwxaaVm1cvaefINLZFWUuSGhEhOudHq2jIXGb1sKCaiIdT1UEWYQHWNO8z6OTp2xOCMiKgUIUqNWvcouoE4MwJoqoWhTgJUckR5Y7Hx/CTb950+/XrH332wB33Pf3Nh58+EgfdoJHypjcfGQWmyIvqAlHzeCVJkiRJkizKeE3/nyUdevUCYoM//SEAs2bxlhZ6m7jgvWaRKAoFmJFBSxQEqlD3wdG3surIWcShyCMNXmrZ9FgelrbKH/6h7VdtO++89atHPbPJcE2YGcbDpWImJwCQ+ebx8K98fJp3DuSA4n948Dxc2OZX/DWAT/0aBsCcA5CF7zvCciuX5fGczcveeeG6Q9PXvnhs5v/6739z53eemVUfOiv6KFTbkA4A1BVIIYIwcN4yqjCYF4moq66sBwVQvfAWAEAdkENzmAfYZP41k68VlGqvkyRJkiRZpPH6NWWhyNhe9v4V5REqZSX9CDFyzeBzdl6DEuWApxAxG0dbJ7Xuty2sXz/xusuu3HhG54ZLtywfdQUhg7HVMHrtLJ6aCTnPAAhTE612J//3//qnntx/fNf+l75+73OP7Nl3sjsoB/NGBMmimQYS5xTolUqUeRbyNVnTENAMBCNAFjK9LdzVpNXiJEmSJEmSH7x4Lahf/uk/qFrh6CqTAVRgDspQl3c65Vxfe7Uw5eLJ/OrOs5s2b7jlpuu2X7FxZQfNDsdM4RWOiJC9ptJmYNfEYVUUjCznEaC9YelFG5befsPWp57rf+7r9379nkeOnJjOW1NBWtPdfjVvcAWywtxoRYQQXKwX7k8I8DADaRPegRoUAcTFVmGfJEmSJEmS4vWrOdUO2UAgkMEIaMYuAgAbCdgNm3cQwLF/eP/4xJJOq1X3BxmFqfHx977x6muvuuLcNUsFCAExlmN57hnUtKrW19Zmznhq3yQZNDJgakucj0AAlmxsnbP2xtddccE99z/4lbvuee7FmWJ82djUypM1QmRUESC4DFRhOByIh4vW1tRgKBCbeA3L0/M+SZIkSZLkByte27Aml4xgYBAZaKGPGwOAdRA6iBVZZNaCKl+UY3Zg8+qV55979vWXb9l4zoq1vudIDD029c5Fq0ShymxCxq+1RikGqEK46elnsOgQEYOYQS1nv8LRjosmb7zg9T9627U7dz2784kD9z3+XH2sP6858jEz1qhKFcAwbxCYGBiksAiqwQqqQUYhxeskSZIkSZIfsHgdXjZm/BUV0rSwQ1AdRyHVHHUu1QjP3XTdlttuufza889wgNlsQfNU9vMsV1MCCcF7jrEU14IpjGGvrXgtwLA1iSqZggUMxEjOOQKAgkOLENnJEn/2DRfdfsNFh7r4yj3PfvyzX3v2wMFKWcmVPjcTgwPMIMPNmhTABDbQQq1IkiRJkiRJ8gMVr2EE70GEGKFGDKtrqIIZphDhUI+w5FJRPbtx7fIffeftt24/owW0MGCUGQ0YgfLlgDKdngAj4gEFsVHTDPs1tNFPFuo5wAQTACAHnwEwYQCGklALdDzzAXDAqhbef8vZV1645i8/dedDDz965MSJA1gWY2DmEAXR8tElZVlBFQCEQQJNnTqSJEmSJEl+AOO1KygEMwVFwMRUdWAW286zxbqul+b11nWT111x8bWXbjlrzWiHURhyiwJjc0ALMJAHmjpubd7bsBgZBgWUIfKaWcEWW+jsQQQSWygRb94DcMPVbRJERunBOXMV+YKp/IKffuP07C1PPLnrzx899uhje148dJx9O0jszx/K8lYAqWA4AHI4BjJJkiRJkiT5gYrXGowUFhAqr7VDOVE4QZg5tn/18iU33LT9vW+9YtMqZtMWcQbLmvVeFVjr5cPKMdwcKQoAagsbCJvC7tfYOZ9aV+amhuPlo9cNsGbWOgAoNW8hto2MXYw0OurWXX3+xqsxGFx/17f3fvWOv3vwsT0TI0uOHH9pcumqmrLZ6Vn4jNttQ0jP+yRJkiRJkh+seE1a26BHniY7uQtVPTdXnZhfMlLc9kM33P7WN65d5caywRhMCIxaQ19cBpVXFFMvzKEZJtYmli58LiA0s8tfY+d96iNuhj0CunDwPJxTowtRXEkEMRLUOQdofzBYWbTrAu++8aw3XnPWF7/x6Ce/8HUa1NPHXxhQMT623HwrBuulZ32SJEmSJMkPWrz21u+M56HfrU4cXbty8tJLtm2/dNPWs9euWzHR9nAMCjnDmJTJgT2iggwUwayAGingh4MWm4mPhmFFMzdzzf9BoP3/PVqfuhZNhxRzdmrlGkA0iMEtDBJXmAKqRCAXgimBstZY6EdiZRr3eP8tW2+5+tx9h47d/8SL37h39zP7pue7lUBQpM4hSZIkSZIkP2DxOmftzxxbs2zJO37kzW/fsWndCNqAB1zQDBGhqfLIAB4WJnsDBXAMqCM4kkUgG84sfNlmvmFYXcjb/BqK1/ayQ6HhsUZYWEjSBsoWIjgBAiJAmBHBFaAGZhT1nHMCNYjLkPFYtnJ8zQWb17zjHVc+9Fj45KcfePKpp+dCKg5JkiRJkiR5bcRrYw9TIIoFtkhQNijBwEpsEGUGEWDQ4CyyBYER2IwMEo0MrPXx1tiSbmkIhnwULLCIqgfrj/GgwIA1nDfWf8e7dly8ZeOW9WtHW4hmzZIuOQYAjuoqRfU/PEhZGAVeIXcGjiViCccgAnkwFqqa62CiyE4FcAJM4RhigCksADYjeTNM0QEegWGAwhgkBm663IUYnACwiJqgBGnuBcjAw0AfiCPAIK+G2kAMbprxAbEaiHenVq8XOucxiI28KgxwAoLx8JsUQmRmEDfF2fnCN8DL1Sw6KEhhBakzHVdeYdhwvtu+9qKj02f+q7967MGHHpnrDkYnlkSTQR1Zsub063IgIj6jiAB2VSQFgZsadgOUTdkiwWpeNcz9pkAkKMwIAGkz+0dBRmkAe5IkSZIkKV6/WsDGsPNG8wlFAkAGGEhBMG2+T6YGRDglomHIZCWCkeSdQRVEfPSOrEYsCcHxoGPds1dO3HDldevXtG/YevaqJaOFgEOFUDoWAwNEUFiARYLjpjHIP44AIgMTIFAzGJw0iZdATboVUzNrJtcMfyyawYgiiGDmAYY6gKGECFs4dTu93JyBLUSjKERNfCcEggFMoGZ4IqwZlGNE1PSxVm2ODZJlMCWLC7cHw82XZmAmYUAV0UAUVQ1wzosMF+bl1PEMz1mIAFOzCDJPEAiRCYiJl0+0RzvZf/nlNc+/cOXuvQfvuv+Jh3fvOx6sH2OAJ1dQNlaDIpSt1shggRGCQgQWm7xMBoKS9jAcrmkv+/sAmXFMr6okSZIkSVK8/qfH62HWAqBgAzcJlS2IhWbUosIZM5rk+rJy56IzMX/iBDg6J2LVWE6D2RPXX7b1XW+58arzly3JYcA44GAaS0ZkcS8bhtL0/CBSIn21nnqssAhTsAMxkSj4VPc7g2PtkwUiBjVL3mRgI6iqMANkMbakCcoRGhFrRENenMrLTFCAjIgEJAuPjwIRCKA4fISQAzlMiQiA1rX3npvgbaYKg7hThwYDMTUlLMOykKZNH4sb3lEQkZk1SXr4P5oCCuoQkSNiIiAKFFrBGEqs4p13GU/pyTPX2PazNv7ITec/sq/36Tsf/uI9jx2c7kXfkc5kd64f52cjOzDDeYiDGMxgEYhkrqlXKWwOw7umhQcNYpDT8zXNCGmETZIkSZIkKV6/SrqOGK5ZNnGqCbzN0i+DmC2IWQRFOGMP4mHfC1KgWXXW6uR85qztYkuqCzaset22c7Zt2bBp1djqcS9mHFUIHCswO3HGPpjBTk1Eb5aEmwhXf/eDJSUDAU6JVVltWOawkNPNyMgCwM3OSCVfA0oMx9GgCnKFj7UQMTlrqjXE/LCmA4CSkQAWAjnfHFwMpkQgHvbOo4oQgnG0TABBFKgXQxwQOzOpo0EYBI1kgDbxdKFxIFnznyk0qIEciF1UUwMxwwzGAiVws9xdGyCwpu+IqYXSscAMLMRwFBWC8qTPO6BKlS5e315/5rXvePPVzx986avf3rPz4d3T6PdaWaWZGkFNEYklqgFi4AgjMAGZ9Q0wSCQ2aqpgSGmY/Yc3CUmSJEmSJClev0pgHRaG2PBDwKjZHtgkbDJwJGdwRh4koCb2BWDgrPSoxSrR3qqpJW++8erXX3f5xWfAKzoMqivtzbaKHIS6qijv9GsziMrpxh+0sDJsAJPJqwU4YQYQgbJG5pEBBHgYmS4shw+LpNXnA9DJvtUwdTh63KZnByGqiGxZU3hB4eEIzHBABTS1IsOVYwMVzoBgmBsAnlikKZAgZIwOEOpI4qgFEoXFmsSG08+N2EkJzPTQaTtbGCLTNOOTYfkKcngnYK2AAAOxM1AF9GtyngBu8j4BERjUgKJwklEr84wYUNfInBnVysxct9bWBgOrMAFjgk1TfNbE6rdcvLoMN+zc+cQff+6Be/bMzPb6knfIZf3KWDKFa8rNjRyIKs2ay61ECmlWshf2ZEakouskSZIkSVK8/t7o6aQ9bB9HoFOjWsjgYlMo0rwZYDVskFmvZfOZ1c7KW2/eftubX3fphlEB8ogRBCsHmWO0monlzhfFkdnymRePzZY6G0Q5c85ZDARTsJJEYrHKYfDdj5VjRsy1ajtzG85YunIcowRGDVOYgSSQqyRXQgQOzGD3c4e+8e0HH3ny6RcPn+iWNYl33ue9o+vOPOPKyy4595yzL7tw/eoxckAG5E1hiAUAPdj8gI5N9144OD+wEbgigpQC0YBoQFRT5BUTUxtXt5d4mAlZDTJT1PAA5mrsP9Y7ON0zIJJXEgMxVLSmcjajuGZJ5+y1K0a8cqyhtfpOYDk2jz0vnpgbxKYGnGAEc9Qp67lOGyuWjp6xtCOceXHwDHPKLjADOFy7fS8cPX78eJ7JORvWrxxzhUAEVg+mHN565YZLtm36zM65v/jYp3Y/t4+s7Vy7j7qiQjkDXPOXigqt4R0EMWyhqzgUMLJIZjA24vQCS5IkSZIkxevvzhaiNJ36jDQaIjETopGYCcwghtBjhJaLmc6uaOPy8zZs27Lxqm2bzl474QgF4C06qslq+Gbd1hm8QRR0IujP/+Z/6qE1HYvgWjB1WjOiQgL5yI6j+Fer7GXMGcE7l1vvv/zOr66adBRroASiBuNsZE7t6Wnd/fwLX/+7R+99+ImTvariojQfaLkWwxZ4eTF65Ai+86VH7XMPrF02fs3Fm6+66Kxrtq5d3spaZrkAiH1lLrIDc3P/7g8+enhWKhqtkRkxEIhqUHRhfkWH/o/f+NlLNyzNIWQVlQPLR4JqhDz14vF/8eu/92LVMeJIEiEEMGIWB230qZz9lZ/9wNlnryxDbIU+XCsCc4p7Ht//b37/o/Oa1ZQZkYEI5gd1kaOujl1xyebf/ZUP5SxlrQW3QoiR6cCRmYef3P2FR/YvXzY1OdZG3f/KHd9aNV6869YbV0yMtDNF2YPwhLTeefXUjot+/LGnX3h01/5vPbL78ecPz1kWZLyG00DwOdAGNTXWGP5BQwNMyVQsCEKEj8jSCyxJkiRJkhSvvxs61S9jWGULn3mBi6EKdSlExD6aEjSHORo4HYxb/fY3XvOR99y8YgQw5AaxyBq5GfttAabDEm3yChcAA7pwMxibReeodcza0Jp1wBYNFLmAeSi/+sY5dmRogUYNA3MRYAugGoDBD8jftaf7f37iznt3PlibIBuptAPpQBzo1ABIChhFjJwXvtBdJ6ZfuOM7f/P1e954xXn/8iPvPHPMo6Y8y4P2GfmWc9aed8kl+76563ifgrQjeUOz2RG5TZfzx/76a49c+OHXA8wKKYpoYl5K4NN3PH6g747QmIKHFTUALPhax3RwzcVXXn3tZQbAIlQhvjSZBf74b77yYs8Psgk93Q9byaoOzKz65qPPP3NoZuzMicL77iC2Cj8zwEf/8jN7nnv+f/3N31g6jrkuWhnG/fVf/Pw9v/X7f/g/f/hDW85eM32yv3TpREdjh8uxDq/ZtuHmbRve/67rH9xz/KN/9dk7dz6ej0y5zuTc/CyNrrOZGUAwNooQ0O0hF1hT8K5sqpT2NSZJkiRJkuL1P13d70c2seisphhCXY912kXu+ideWjXRvunay97/1qvPWtnhErkiY5gqU2ia+MFsOCEFDPJYaCMNgEggWUBh1oK0QbUyiVUGBhcgDyjsVYpDEFtGCAyjflM2TcJQoEYsRh49VH70E1++c+ezMWTjy9bU4KrbhwrYL1Q7AABGxjE/r4NQOga1++Co+NLfPTQ1Wvzij72lRQ5Ai6gPA+j6q87/3F2P+GIkDKu6s+bsjHBi/uRDTz03AJyAKQMCTEtgADz01PMhG1O0ATSPA6Cwuu07ftB921tuHevAA8IO5EA+AI/vGTzzwkuWj6prD8frAICZ5n2qW+3xfnn8mYMvnX/mhAdahRiwa88zL7x44IM//hPf+NLdf/iHfzgyMjI2MvrGHa9/77tv3Xn/zv/7zz7+m7/+i8XU8gFAsc45tsj16orYLXf5lZuntvzaB79y774vfv3OBx7dtXps6uDx/cXYuBJVJ4+ABFkGU5DBcGqnY3p1JUmSJEmS4vWrMPCp9wDITAQOShbYasc6NmLrlvPZ61befOVNV23dNDXGHVKngTOQiQZjplPtRIzImvVwZgAEZliz3iumpBHUNMJgGDgGIJAxLIAZVIG6r3K4NAHAoDBljQyxEMgouPa9e2f+9X/+7MPPTfvOUmeYmZ6HLzhrqxk0ohkfY0qwOFeDCM4BALloubWLEuGTdzzYreKv/8JtFbAiaC7aU7nq/LPfcO22z93zWGWq1DJrZk1KxYx8cteB6T/51P0fvv0KBbNyIAnAn39+9xP7js6jDQ5oWtqBYJGtQpz/Xz7y/psunZowa4c+GCgmBip9w1/89edOVqjFQwmE4X5IUxRLtX+sC13SHr33/ifedtVmGKKaCD388GPvuP3tV1609t7vPLZl67Zf+qUPH3zxpd/97d8/e8PqD33kJ//j7/7HffsObVq/qhcw4jIgxKhtEWOpYr2SZELoA9vXveeaDzz13EsPPbrn27uO7Hl234tHT7Y6k1Ha/RAiNRscOZDo8K4pSZIkSZIkxevvxel1SbNqULTzMKgd6ovOP+9tN1x887Z1yycxCrQBhJ6VfcpzwMM4BCPH7Lwt7JFUwGi4EdIBggBTAC4ah55wC1Y3Tf0yDpnWIBqwVCQExzr63Q8zmgEqGinUVFcUW0yAa8/V+R9+8kvf2n0SftRVKt61R0YhUtc1qkoYYlEQmiIH1xmvos4PeggKdjHjwHl3PrSXT37hWw+fuXHzm95w7upeJe0iF0TWn/nADz39wgtPHZzxqGtERQFzkb12lvZ6g49/5otbzlz2psvXm2kgueeRox/79Bf6yGtp5xgouOltJ4ge5eVb1r//DZvygA5VCMfVjahvB2DPcyfue+jxyCPRCE6ASBaaiucSYkUb/ZMG7N69a3bOJkaJojmhuZMnbrx687EuZlWOdO3pA/XB/bOcj4y12y3fWrti2cnDR6vJiWVLWt2ualbkHjBQKHMiIBZEMK6jrjx75Y2bVp4g7Ds0+Pwd93/yy3c/e/Soz8cpGwnDMhVWGjbETpIkSZIkSfH6ew3XTU9pyfzMzPSa5Uvf8dY33Pbmtet9MxEGVlbwERQoAywgGrI8yxGA+LJBf/FlHfeauN70nhNioShN/S4BFhFKWGnGZgISs0z11XbOZREAkzVvAGIdxGVP7zvw7YefwNQ5+SBq2a3LKhDFEJz3RSZWl2JRLBAim/ZOHOGi085bseVriMZYHjs+uebMo0f2jjl8/G8+e975526bEkRDVbba+Zk5Np21avcLh5pBMIAaHNwYylhFnZ6ZvePOu26+6IxO5jXiy1/56sFDh2NrDXyB/oxBQGKAWSAdbL96oypGHFB2wVHrKnoEYO/BlwZ14IKFJMSmEUoNRNIKvRlM5hAZDAbHBsf37du7duv6lueqhoY6GKY68KOTR+cGv/8HfySx/OF3vfvCSzaNCVYvWxLL7vLJlpVlq+2NoNpUeAigqGuQwsi7DKi1X460RzauLD74nu1bt138//z1Hfc/umfedOGp0fRq1NT6OkmSJEmSH+h4beLNeWggLZ1FZ7UnUZJ+TSYFZe04qEgqIu1YyOq5FR1ePpbfePmW6y/fuH7N0qXjHaHoDI4EAPIm+7aGNQL+e4vzlAEZCLM22LTirMNH5ibz6XJMet1x3xuZKvo1DhwVf2R2DJITH2zpPMA9GTGZRLSMps+ZUBvMVfCVH82qmdp12p3RkdKPYa6lLmSdnYfrf/Xf7j4YJnHyeO1ZclF1iEbtlvVnR9G96ZI177jxoovWr2yJzZw4eudzvc/ccd8Dz+0vsyUVjyECE1PT892is3S+nD806Pza733ign9/63rxjtAZaPDxA7dd9ehjTxw4UDq/fM5lNMFIIQ8AACAASURBVNHWgQqc9xMvdec+fv9z17wws23j1LefPPyFR/b33BJnLVSUi+9GH5GzY1+fuHTT6ndcufUMDtCBiY9uncXggnlHOx/ZO6DRikaCZvA51X2rDUWnQr7cHp0vz+rJGb325iNzu//7J766bcNPUEumgV5nxdHj3RVLO0X36DnL3L/4l7/wX//bXx07cbg0dCN2Hzx08WVbB4SaqWVwtFDO3VwxecWdDLd9G9226qTzZ25p37j+1pP9W76x84kv3ffUcy/NPHukO1v7rOVCLNXA0oJ01BiREUhUBRACqZr0ydIOyCRJkiRJFmm8dnHeh5MGUXCgvOZWv4rwOY/kFqLWpWvnk3RydvpE4fn1V1/63rfuuOAc1yEUBGcQxIwM36cNbVuX+f/wC+/O8pF+i8sxqUq0S7SAubr78b979E8+/+TRakwti+YJSqZmNXJ3xcaz/sPPvqEwSIGaMaKYCZA2qqP1hWu8s1BG+eRnvvrY7mcrm0TRNg0wZmGt+gWjP3fslrdu/+Ufu/msDmxQjRTZ8mVTyze7c7Zu/vl/+9G9J+bRasNnYEZUcySumJ7rzvYG9z3+7JrLLnIMAC0n561b/e63vemPPvq3PatP1pH8OAb92O+WWVy2ZHk5f+QzX9x5wc+94Qtff2R2vsrak3NVjFT34M3Q7mTlzOGzVrR+4UPvWz3FBiUTYmOrI3gQqUv4zhN7lF1Z1ihaCCUTcS51b8bnee1HFYIwgPpBiA/v2nvXg3tuve68tsM5Z079yZ994ld+8YMjWV73u8un2pdv2/gnf/yJd7/p6j27n9/11OPn/OJPEeCYmF/9IhoyYyUQgcZb+Ugrf/eOK96y44ojfXzhrj2f/fpdz+6bKXUcLHPzgxi76HRcp6UWo5paqBBRl1592gGZJEmSJMmijdeZVkUsSy4CF6AclPNoZqFfUA3qic0vzYpLzhq57JJrtl96/trlxahAgMzgFEAUBFgNc5Dvw562wo5sPmOExAJ3+yTmWu02i9bB6zfbMzbztOSblbMA5xAIBqtc72S7rC6cQqaRQDVxK/YHnNUsvMp701AODs/oNx98ouSCslEzMqO6HMB558xXs2dtWPHBt16xpg2nJo5CqI1Iol145tgv/fT7f/s//9X+XlmqoVYwNxUnIFaiux985k2XX9QGYMEBHv49b7i0Ohn/+JN3jXSm5g/ux+gkxlpczs8N4khr6p6duz/1ja337NwVJC+DkmPJOfQyl5HOHV5T9H/rFz942UZmQz9YJs5BSQNxFnN88Rt7nn/pZEmTlLfNgGrAGVHVe+utN//dnXfM0giJQyxRA1nraF38wV989sZrzhtl3HT5RU8+/uTv/P6fvu6mm6+5dMtEjttef835Gzd85+Enn3zkgV/95Z+fHPEM9Hu9YnT0VW+TSvjh4EwLgshEiOSIcok/uWPTWy8/86Hdh+95dHbX0y/s2b9/PmiNOnZPRgGEzSqYInc6sIVZ90mSJEmSJIsuXgfKauoEykAFyAGm1SyVx1w4tnbM/8jbX/e+2292HiMOAmjULJAnxKpLBHEMR8Pp6N8PSuQQUXVdqx4hMvIcMqAkK6tYVaZGDuSMeDjhxgJrL6t0FKByBo5zyaFHOzQeQicaESoifu7AS88fmR34FRYMYuycDkpQEKpocOxNb3rTuatHi2htqclRhJTGk1LPmX/DZcu/den5n7nnqbLfRdYmkTqqhQjxwvLo8yemK4wXEFWGtcDs3Efed8W37n3o5MFpNz4RYt00PFEqpvtlb0D/+x98ulfG0aWr5no9kIbuCfhV0LmOzr7lis3XnD0xSjCAvSjELBJiBd07g499/s4u8kCFFCOx14epi2HdqskP/fCF+x+/9+HjI4QIGqDbjd7PyOTuYzNPPXf4mvWT65aNfOTHP/i3X737Y3/6X6/bfkM9iAcPvfTkE4/PzUz//E996KxVYxy1jvXEaEc1Nr1cvovKkBExSIgJkSxmWpFz7YxhNjXlzrhq9Y5r1kVc8K3vzHz8c3d+Z9fTB2b6lI9UlCs8IKgAVOkVmCRJkiTJoo3XNRUDbqOZhGIl6aBNvXNXZ2973S23XHn+pRumtJwx16lCGapqtNVxRABckQ+7gKiB3ferOKTCuMtbqGtQb9563qgAAF+RxmxcRlcqWtD65T+S53m7yAmAEGKFOkJ7yFuC3Pkc5oXcoRMz/Si1d1ATBzODE2KmuuyIXnL+xjGHEcQ46LLL4FpmiPMn8pGlGeS6Ky/527sectlIgFqz9Y8cINHo2Hyc6aHOIQxUVZZlQVEwtl+x9akvfLtfD4I5iFOosq9DkLzoV1XeatcRkZjIYAEsbDqe2Y4rz2vXg8IXp7eBEpFR0PjtR1585sCRKCNgH6PBDEIcBpecd8kZkzhrxeTDc94G0zlrzargitp+rPXorr3bNy0p+/Nrlo5/8L07lo8Vf/nxj2VZRsQbNmz40P/03g2rxqanuysmO82VZH71e6SMXt4/prkhAqoSzBAPxEy5jFJH3HjR+Latt31754uf/MLdD+858NJMSa1xl3fKCLIeLG1/TJIkSZJkkcZrU4JGj8EIl5Mtvu7CdTuu2HjZuWeun8pZKwkn4C2glzsm55v+HrFWcR7EIDJiW+jb/M/XRUGAE09oE4mRNwCW1+a6Oj4bRtUYVLPFptsISOYH2ldXAZkUkAzwCH1wEckbKARExr7jvVJacAWMvPZiMHUtQuUorl2+ZOvZy12MsK44AyksErPkZrEkaV9y/uR4y893a4VTI7CABRAYprvloRODTZNFQRFEYihgUHrnrds+fee3unO9ygpkrFGr2qg1GiJR3ioR48k5eJKWYLSDqvTov+7ijddeuLGTB4Q54VY/ijgiRcYy1w+fu/O+432ULqNixGoloUKoZdXbdlw4Dly6cfnfPHMSMeS+9hnNw0Hy42X/oV0v6A9d7p0EQ1Dc9sbr3rxj+3y322q1HHPmQIYVkx2BsW9uruhV75IEIIAsAhjOBhKBACAzAsi7wRLMwvsIX3D29itX37LtR3bvn777/mfvvHfPoaOzJ3uDuawWpK2NSZIkSZIs0njd4f4ymTnvjKkPv/O2y85dubKt45ki9oEKIopxBQn6CyPRGSSSAWCDKNC8yT9/DiQAwDcT0g1mlJGQoZmhnolk5kSlBkC1WCAyA4G85aMDbvUBcIuBSMhpSimviAGIdwGY6VtFOchBg4t9mKud02rAREuXjLcLOF7oyE00vFHg6FhzwkiB8dHOgfk5Zm8gIxquvBL6FR+fmzMuECPIsXJOpFStGi9+5Wd/9Df+05/XA+vWA7ZMYSw+qjUZFJ0OEGLZg0M776/N+cM/+s7JNlDPw3sizcQZQYmjZXuP2RPPH6ykHeGMPULf2FB3V4zl2zaOjQCXnbsSnz0gFNg0GoEJxv3IO3ft23usv25J4QmjAjHKGZ3xTnPwPBybuZCov4dsDcAjDJ8IC88iAzet+OKwdXdwcIiBoR4BkLZk7VUjl77nsp9772UHp/Fnf/n5P7/3GXvlnyCSJEmSJEkWT7xeOSY/9Z433HbTlvXjGCFkVqGchy9AWU9djwDCFMRANKyxpmZKXxOqvr9djtuAU0BBVGdUm+VQhqozbcVBO/QH3CYKDDWQDcdASqCsBoQghgDk3KqBCPDCsZV1NDBIgEBQhoKGJ+R97nIABGKoviJiGgjIgCzLYEYGkJKREYMUxho1VqUBsAjLm18YBr0s89dfsuqabVsP3/PkAEIMjQo2Q4TPUJa+ldVVgJFjLnovXX7xheeuzaE11ACGacboR4hgei4++8L+mfm+SUvVIShCQB49wrpVK8YEGbBp7bIWlaq1CiolMGARjo/MDh7be2T10vVQ9a8s/CADAzxM1MO7he8pYQ+LOpo/V7ABcaGUpXkmkLagGSyCDRZARqhH234Qq5n5etlE5+c+/Obz3oKl5dH0IkySJEmSZDE5HbZIBwde2P3EE7tmu7EGBupiPj5Aaza4imGEEojIFZkhMziYgzXDzIep7PvYAyLTEtGgCiuBmqAwwCrRfqG9dpz3VhnIwNYMPwGDWF82KJCAADSTXTIgg3nA0UIoxMI/NiMig5QqlaImBnmQgHj46JiYUWyW5w2qBoBgTUPAZoK6VzhRQg0ywKkBgDjL0XNRf/Z9r9+8ZnWc73kCWVAdgCpyEd7qqo+6ykQwCGfg0I/eejEbSnNoTVhtFgPFUAiqCO7IXfc/GZSNHZhhBo0O5hEuPPfMHOCItUvGL1s/0aIymtSRQAYtKYQ5y//sKzuPVnDMru42f2Forl8zcZ6aOT8GQAD5pxT4EEC2MCfo1OZWRpOyBZQhZtAMKhat1hiEeaQzF/WRfc/f9+DDgzqtXidJkiRJsqicXr1+cbb+xN3f+csvf2v96qUXnLPhJ354x4aVE0ty5ECM4FonCz4Vx4cx1UAAkfJw2VIXBpz/s5GCCUYgX8EZu9w1++U0EowAEEiUmmzdrL2qs5ABuUEsGsmpgTaiJRAK7kyOZMysxiAfOTc1aDSzCDk60z06h6UTyCl3PGzgTQDIGbsamFf0qsr5LFhzhmowA8ww4mXJeNs1PyASDd35ODrqQz076qfOmHJv23HFI8/sj4M+IBDAifWnqdVGGYs8C/1e22U/d/u1V21eUypKkFCWFxm0jzBgbpvxQLDz8T2S5ZUBRIAid4jzrPXWTWs8IFEzZ+++cdveZ/ccVgELzAiV9QehNfaVh/c+eai7dl2HYh++M0zG9vcGl/9TLlwzPGjh/urvt4wxREEgEBArZJk3+G7QvvHhefvbux5+4IndOx9/+sh869ZffWd6ESZJkiRJsjjj9cCN9SbWs4XnBoNnHtj74DN/+mO377j5onUXr261yUCzqGP0U6eXK4dBqqnhMILJ8Kvfh3it5JgAQuC835RDCxw4UF6Kr0QiCdAE3YWkjyhWO8BrBQSYB+DAgMIGsAhy452MmVUVYCUHjggRpkZ8YnZ2Zh5hAhEkYKLhKjWUzHFlmJ1Hv1dCuNnO1yx9E1QJrSybHB1hBCUjIBrAAkBj5X20krdt3bBx3fpn9u9njgY2GFAj1mYh85n26YrLrnjz9rECqszRMF/BZZCmMtpUhB94dObkbDeyi0ZwhBjhHFVaZH7t6pUCMBlifdVFZ7W9aAmwkMUMFjOJJPPRPbv/MNZtgD9dBgIynFrNPx2M/94X/jH8in9nGNaGmAERZpHIKAOATCs4A+aV7n384Me+dO/XHnrm5AAxX+FcXYWYXoRJkiRJkizOeA14rViDBBlB1t470/+tP/r0X00VV28+88KzV1988YaNS2Pum7oQOFK2AA1NfTSYFRyJmlLcU4H3ZQUDxs3uR7NIHq+sP6DT74ed6Cq4XAwWzEjIMQCrFarm1bKaSCUA0agmGMiBSmDQFHMo9ckqICMrFo7CKUkALVsy2gknI/t5y2puOQTogJlAMjvffeCRZy5eu7HpModYkzMxVW4NAojw3DMvdedmxE9VxKYOkiEqhKFY0zm5dCKvUZsWGUMQszYswOdLq7oaLfzFK8P7d1z0O392ICpprAO1VTgv50gtlLS8pT/3tgtXrj5exy7JqBFIEAFW1LWB6pPs/vrL98+GkYG0AjEBphUEbGHDhg2jS8a7ABHUeGQZJpavCbu7kreNK6WeZE4H6nnsnof233bl2lyKieFVj9AIA0iM2KzZymkwhTbL0tQU2EdqLqgxIiESAhANY7DhXQ2ZNtXViAHMIDJoBekhEHC8p4/s2vv4rn07H9v7+LNHZ8qs4inLMrZM7biISy/CJEmSJEkWZ7wmjVSX1uQpICD3rWV7Tg52fWO3fOOJVcuWrFm5/Offvf38c1as6YCD5fXAoebMa1lyVsB1VDmaZjLsItIkZjtdOdCkbrVhLjudsF8WtfVlnTsUFryxI2cAQ6GlshC8kQEBptJ0DbGmSqXpYUJgR4amKfXCr82MSYENZ6xexv2T1bES4/XYKh3MkpEwA1bWuOub97/l6o2uhSUZO/FkKrDKtQdVPNbH5z73FWGan57msZXKOThDqEAZJG5eiakWRWTMWR1jIQYoJDMU3osCE4xLN02pcxokhgrcRlRGjzLpVvWaCVywikEqQq65GxAwQMIu+NoXzx/o3ffkswPpKBfGACIkImrQ+NJ071f/t49TmHWiRZtn21P7T/Tb2YRJux+PaWbOajHKa/fU7hcPSDbB2YhBCGS28FALQAtlPc0XI0CAB7HR8I4HzV0UhlXoiKBmQ2NdghRCMIMv1FCqseR92HcOV9/69s4v373zyeeOVNSifLK2JZo5NiEo2UBPPyuSJEmSJEkWXbz+h/q9gRNkrQ7F+vjJ2ZmZ2V/77Ue2X3P5299w46Wbxn1rTAGtB67dMjXT4DjzMFhFSkIgdnY6OZPBAUokBB12Sv7H60gITdnJMHEvfJWaomwjBgRGpBmIiHKjFpQ5thmg0AFsoR2GwQykYhIJy6fGz1i94uhzh30xRrkLXTMmI7H/l707DbL0Og/7/pxz3vfe292zYeUCgeC+wSREipRYlERJtGhtNinLTmJZSuykHKWyl6tcla9J5UtSlUqiiiuyK3bisiyLtGVZoiBYIkGLOwiCILhgIQmAJBZiG2IwS0933/u+7zn5cG/PDEDGVkDHIYe/X6FYF8PBzPTtmap/n3ne57Q6pfzwY088+PDDr3rTS1J0y/MHy+Vy5+ixs2OUefnCZx760oMPrWofZVZbjRLRVpGGLsbU2stv+IEccX4vrt6OaVzFt5zI1twdlPlQ5qtWoqYo84i6bPOUS5R8UGKZI+o8p66kaJtHD2vUIc+73b2Dh77x8MnTT6VyReSIlCNF5BwtYrZ98sz4xGNf29873fcpd3Uv39d310e+4mC1jDTNZotheb60sU7TMyeffvjBZ6561RU1YppiMymevt2SkDxFahG1RV+j2+wnjCgtR5tHm0eLVMZpuWytdotFRIoU+0OtZXYwRe7i8dPTLR+5448/+YWHH3vy1PlxSEen1E+11JyjRUtTRKSoSVoDAJd1Xm+mjQ+bOJX5dh2XQ60pdS3lsdUn24l//skvffDTX77x5S/86be96RU/cMUPvvoHrupTa5GmcWsW0zj2XYo0RasxDbFZv5FbKjVKjVwj5uuVyeuKbocPJq5T+MKjk5ck9Xq8o0QXMdXI638Ot+3laCmii9qn2vK0lWukMdaDDeMsclvPUkwR0UU5Nm9/8efe+eD/8dsn2zDt77bUokZLZahtvjj6xOkz/+TmT19z7Mo33LCTZ0fK4si5Vpd9fOLTX/sff+MfnlqW3WnenbhmXE7RplJXW3GQzp/bXsx+/Iff3kdsdTXVWMy6zRcGKcXhlroaMZR+yl3kw4t3Up5SjpwjdUNuyxJRj0QqfY7NXTVtGdNBlMV8a/sTn7/noI8xr6INkXPkLlIf0U2tOzN1ebad59dNfbc/rebdo9G295dDlD5mi9Xe+dx3rbWtRbd77vQtN//ha/+LX40+Wo4WObV0ODxz+OlvOaIOUcZoKVKKWmLMkXPL6cLKvc2A/Vjm/VjbwZSmVPbHaepnjz493f/oEx/42Ofvuvv+U2fr6d1YjVt560idLWrkmlK0GnlqMUVMLaYyJn8CAYDLOK8jXfpX9SmmaYqWaupLKaWkFHHm1DPd8eNDv/iT+57+xD03H5nHq1504td++T0/dON1L9julhGlzNftFW2KNkRdPwbYpYicymGbTZfs8cuR0noBRWzK/nBlx2HHbTZqpxKpaynVVGoqkWvEqraDtF69nLtoQ+S+5c217lFiFdGlmLUUUaONObqjXf9zP/G6T3/hje//9P37u6disRNjnnIfU0yLnXGMf/GpL957732/+Ofe8a6fesfO0fTNp4dbP/bJP/7IbY/v9menflqciCFH38e07Kb9fnj6yn78wdff8MZXvyLXOD7LUYecI+qlzwemiCjR5m1Z2kHUiLaMOo+W+raXar9qfd9aXzefi7xZS7KeLI8as1Nju/2er4xbR6f9GqVGSpFapLYexmh1PgwRNWLsYnZ0Wj2aS01laNMUdYpuq6U65TFms7ZafPRTX/jRdzxy/Zuv71Icbi6vz/nqKlrU6McoJWIWUaKmNsXmcc4Sh2uzp7w4GMfUdUPEqVWcPNf9vff+0e/d+smhbC2uePE3z87Hs1Ppjsy2t2tflvXw3qE0RZoipkjrH9PgNQBwWef1xWPMzdB0jq5ExNTa/lBzSv0Lrxt2d8/ut9RfuT8dnBun0w/v3/M//P0Xnth6y2tueOfbf/BNN95w1dH5vHTbqfRRchsixmgtYkyRSyppc2IdETXS+o7EHGm65MD64i7tOHx6rl688uTw21ONNI1lzK3WnCLnlpZTN04RY7efo9Y0G6Pf3JHS1rPaUxvaVduz/+o//PP3PfIPvnJyeX48qDUi9xFpOZQoR8ad7rHh3N//w0/84w9+Opeyv5r29vembjvNjk+tj+5IRBfTEFFnbXkkr37ih278T/7au7dLK7ku9/cWi9nq/PnZ1taFX+XmS5U2LabVYlpOY63jcsqzMWJ73E9tGsdpa4qtKWrZfIQparQaUVp3ZDf6mz/y2YdPpVUcjxJRV5u9I61FG8twLo/n5rmrpZtarWPeruM4nS19GVO3rJG6eRvHqZufGod+ccVyLP/wlrve9bofmG2nHNHV9a06zyrslFJpMavRRZS2/nSsIo2RWs2lRhmjm6Kcjzg/lQe/9sTH7/zShz9196MnT59ednvdVUPMT58eoxwtx7tc05jSsFxFiij5cFAnvu0qPwCAyy+vD1swarTc1mUah8O+0dVIsXc2ShcpteiiHKvRzrdhv+6cO7t85FMP/OFt91xzbPsXf+Fd7/rJN7/q2jSPbpG6eR27sink1Kbc2uFVfxG1tpTSxRPz9bfmwxmRur4bcP1PrVFKmaaYhmWu6+15260NLY2RSqSI5bna9QcxztKqxTREi+if/bVDm5VoEa+4dvGr7/mp//7X/8Gsu+pgfmVMY6QSrY9SVlOsUu5jOD2kaYip5X5+dIjS7VwdY47zB3HFdpz+5nwrLZ859Yabrv8bv/JLr7pu0cUQEYutebQ6297evGmR1nv1UqTUuq5s55h3KZbjqizmqUWMeb7YWZTZuDyfUyzT+vPRStQcqaVur/VnI9578+2nV0ejHJ/NFquTj8axnchTn5bj3plrd+bztJ9jbGmach1y7NSa+nx6fHJ36nI6VtNW5HmkNpZurLMoxz56z6mHHnl46xU3HO9imGrfhphd/D0w1KmL1rXcHWxumNkEfbTaz89HWUYZI55ajV98qPyTf/o7n77zc61s7Q1pOeWYHxnTrEUf0Uek1lYthtpSKqmlSy6FrJFSyW09KWIrHwBwmed1PpwWqKlFS4cLPw7nNbo2Ta1NOUe0w+zONaeDNpuiW8aqLtPffd8tv/nP/ujf+ws//Wt/9YdP5JhSt5WiLpcxLmezLnVdpL7WGhE5r0/J13dwt0v6/rnrJFqL1lrUaVbysZ2tnUW/bNvDkNM05VhFmUXrypFrF7PtEl3EbIxhP9rs0o9scwFKrTW6HD/11ld99iff+oE7vjKb571hNaZZpClSijSPqY7rpydTjjzb2Z6dfvrU+MzZOHZFnDgeu6djFrF3+soj3c/82Xe85obFt3lTL+5EaTnSejDi/LS1Ny12V0MbZ3nsYzav3f7p/RgXR9t8dn5aT8zUut6Dl9IU/dDi9rt3Hz95vo0nYnFkHCPykb7bGvae6rr9667c+Vv/8a+8cCt1bVnzUHMdc92uV59bHXzj7LlbP3nXh+96aLVcRr8dsf56pUTro3VPnHz6z7zmhhbRz/r1au+IOrXUakqRppiitTxfr+2boo6R+jo7cnpMe11MEbfd89R7f/eWT3756TNnd/v+WIvZUEq3NV+N0Ta/ncZoKWIVaZU3FziW9ZR8jhQtcs0ROUfULK8BgMs3r9t6aqOldPj8WmpTxPr5t3Ul5tymSBFtmNZ/v99ypBSpjyhDLkNMY5ty7s8P42/8sw/98w987DUvu+4dP/jyt73h5a976dVH5vPzQ3RTzSWnnCNiqlNEW+/Fi03opWffa7KZH8gpuhKxXOZZns4/s3fq8bZ1VR53FrXLUVPuVmXWj9P+qalEjOM8l3mX8iWb+fL6lsEWaZ4jRVx3NP/N/+Dnrziy8wcf/2I7f7CaX7Gqi2gp5xRtjPX6wJSj1bNPPTU/cmxqLfa+WesY095Wnl55zeI//eW/9jM/8tIYY/Gsr1Dy4a9+8xVJay1HG3Pai1RnRyJNuZ/VtIghpn57eTCk2c4ql90aLWreHNi3Mbox4uwy3vs77z99bm/WH1tOe+lgnM1yWe7O4+BY7L7jxpv+0o+c2G7Rx9RSnVIbo83a/Ny4s99fVdqZO+68a744sbfan8oYcRC1T9PRaOWjt3/xp370zUNEmVpXWmvTelNfKpEjR/Stno60mnKZYp5nO/utPHEmfeZLX//wZx6776uPfeXhp/ZX6WDnaN06Mnb9ajW02oY2O/wk1txqipbSMtIQEdFKiRJtvfevpJbXd+C08FwjAHBZ5/V6nmGdhGlzC0y0SOvn9FpLkWJKfYtILaUY26aG86WP8A2rIaJsHzke6YoHnv7mV595+FP3PXb0n/zLH33Ta3/53X/uz7xq+0jJWxHLIXKKeVdSxHJ1sDWbpajpkgPsw7auF0u7TZGmEtM8VjtlmqbTJfZ36pkS0zLme2k7r/a367F5i3695qLFLF84Dy/r8F0tVy0tZ7N5V+LotYv/9td+5ode98r3/f4tdz/8zb20s7uqwzR1XZdyaWk25jK1spi14ezjiy7nttrO4/UvOPKy6174a7/ys29+xVXziFnEOE7rCfXYHLqvC7sevistIkqLeQx9PZ1Xq60uzo/7Lcq8mWAfmwAAIABJREFUnY1ZP9TTfV1edTT6SHnz+UhT5Bbx8KNP3Hvv549tHWnjqbx3LrX+6Hz79OknrroiXrQz/dWff/uxFNuH70yLGCJmNUrftiL9zNte9Xd+Y/cbJ79+7MiVQ+xH2k3TrIxD1K3bPv3ZU+f/2nVHIkqJNKWISC1HWtUWdUqpRcynnA/aLOetZ6Z43/vv+N0/uv2ps+3sar43RK3bV1774rOnHoixjosuzbaj1JgOJ+lbS2nKrbWImkq0nA7n39fzOW39oiUbrwGAyz2v14XdpojIUVPbnCin1GrkFiWijWm+DscULbUxt6ibTMotUktptpiN47C3u5sX2/n4NXU1PFNXBzG/9TP33/OVh2567ct/+Zfe+dqrd04ciy5iihiGaWs2v2Q+JDYPO17ya4oLt9KUNCwPZmm6+vjOuH+mmw528rkcreStFEdrrE7MFqtzdTFrkUufosQYmy0bZT3y0s1KTqm2sbTW59Rq/MLbX/GW1/+X/+jmP/nN37+1TbE4cmJ/uaxTG9Myt9mUZ0dTTVtpKw3L3TM3vODou3/ize/88be+6sVbOxG5ti5PXRctSly6gyMiR27rKfaIFLWM+925b1zVne7S7pGUtvtFizTff3KR5+fP7x7p2v5jT85e8oIUef2frC95+drXHx2XZ7p564eppLyYHd/qa1rsb7fh6iM7L7nmSB4jYhWtRcstp5pKPYi0WEY5ePHWsdff8IJheTDW8y2djelMmfpujKg74yyeeOLkta+8ppvGrrRxGMusj4hxHOezvkScWpZUtk+t4n233P7RO77w4GNnT+2nc8u82JnPj8z3zp0/+cQDO1ds59wPtR0sVxERXbn4HGpLKbUaXW1ls4lkXdeRWl6P09eWc8ThZwUA4DKSWtscIv7V/+1jv/3xr0WMudUcY2p1fQbZUm4pTVEiUkvra8aHXMey/p6ttRQtckvRokSdullfo1sOEd125D6ixrhfpvM7sde35fF5/umXzW+66cYfeeuNL3jBNce3Z20aFl1fYiqbQ80ULcacuzZEG1uarVKJFt3+6TJrLfpHDhZ3P72/F3Un9rfbfm5pmRZ7aWsahpdvlZtetB3DQWtdKzu5P4iWI3VT5M1EeW19ilZXqQ15WkWZRVmsWncm4uHT9etPnPzKQ088/fTek0+fP3XuYIouZttXz9M1J+LV11/10hdd/bqXXHXVovStdjF2eb3fY4oWY3f0uW/r4dOZab3SbvX4kGcfeyRHxCzV3Vrms36+Ot9Kd7p21/bjW184RXpxtBYxRaotz5Y5Hjt38ODJZyJ3EbGqdVbmB1N0bSpt+YKd2fXXnDieU5lqRI5cphzLFNv7EbODZdndq/mBx6fTuyX1i8gHJe11rfTjdppmT8epV17/ohds58W0mpep1hp5NkU3tmi1njn9zKfvP/mBO3c/fufnHjt3cFDzQSqt66e0vs1xyLm2VLf25lOkMXIu/ZBLbq3mtFnx0saIKdosYhYpYnPRY9vse4mLf0VRxvF3/5uff/dbXurPIQBwGeb1r/z6h3/7E1/9t/BTttVBTu3Knf5l11/77/7Cj7/7x64qEccjtiJmUfsYxnG51x1bL64YDsZFaX23niiom60jLbXIm8vP4znPQtaLr/P/69VvF96Ni29Q+m4ZEZ4uOSDfzJysn4NsQ2x2+bUxHU+b0e/NdeYtxdhSS90Ymz0dR1dPRCoxtKk/NvaL3Yj9iGXEfU/F7/3R5z/92c9/5ZFnVuXov4WPKLcDeQ0AXGb+f7jXY37kWB0OTp07c/buU6cef+gDNx/5z/+jf/91189esBXDlBZl3nXzPLaorZ/l+aKkNtVhyKVsRqhT1/5VxZsv10fmLiwMv/jFwHpHSeqitdicpm++3Fj/35Fam2pXuinqONZWuj5Fm7o034pu1lJ/ELFscf+T8dHb7/uDD33swW+crLlL3VFz0QAA3zN5vRxaRJcXx1NbPbl7cOb+x3/tb/13r37JtW9/8+vf/kOvvvHVN2zP40VplboU41RbTaVLpWu5q5GG2FzO3beYXZKZLeI5Vd0uu2tLUmtlc36dIuUWUSPXi1fKR6R2OP/cUqwHV1rOqU6raGmnmw3jsFwN0/yqg+Wq5fTo0+c++fn7P/qZL3/xwceePre/X7uYHx9brKbkyhcAgO+ZvI7ZPFbLOk3L1i3r/PxUt2c7Dzwd999y53v/6I43vP51N9xww3/9zhe99CUvaimmcdjqL94OUyLqt974d/hcZLtkSOT55fV3zyjIt/m1Xfz4UrTNr3Q9EN02cyNpkaaIlta38ay/wzjlvp+GujwYFotF1/UPDPHJL5y74zOf++htdzx5erdsXzHk+X70By3FOIvSRb70rh8AAL7L83p1EDlHWaTU0jjGOFuVcnI1zMvO2Wn80Ocf67/4xO2fPP/6V7/ixtde//abXvuK6/tFja0UsxR9jNGmaGNEjtRFSodzyCmlTXQ+a3H2ZSVtHv3cdHVKm2WKm00jNSLFGJuV0qlGqZFql6aWpi6e3lt98a77Hnjg6+/94v7XH3pofzlE2ZoWR4Yx1TTLfV/6brPtO01RR382AAC+R/I6hvWJa2ut5a7Mt1sq02pvr3WR5rnrYja78/zeF75wLn/2s8f+8cff9SOv/9Vf+OGbXnLiaIkjJVJbRh0i9ZuZ43R4zrq+entzaJsvLvS7fOTNtTXrw+k2HbZ2Lhc+0tTWa16mKEPEKmIVcep8/MGt97z/X9z62JOnaq2Pz66vdaubHR/rNNUofd8ihpajrp8crTZSAwB8L+V1imnTviki6jSuInJ0s4gckWqkg9UQsyPDNESUU9P0hx/77H333P3ud7zpJ3/4jTe99KpF7eeljxR5PR7RWuRo45RKiYhoU9QaKUXOkeaX06dqiogUm7t/hiHWS6XXjzOm9cfeWtdNkQ9qTjn2Ix47F1/+2vn33XzrJ+/60v7UDXEidd0UfeQYWrTcpRx1s+B82hyLtxxR3agIAPA9k9ddHePwlLlFicg1rS8DLxERm5niGlGjTVPqzuejX37m4Df+4Pbf+uAdr77+hT/2w695w2teddPLr7yqizq1Eq2P3HJOtZaY0voamWmImqK/rPJ6vWmvtMgRueT1AfZheg8RKUp/Lrop4pFv7t374Ndvvf2Bu7928utPPPP0QWpb18Zsa1rVKF2adi/8kLG+d+eSf42Y2qXfBgDAd3lep2ibjXIR60fySouaWsR4YZyjH8+3lCOiRp5yvxfzvWl66vz0yEPTJx//ymp192tOjL/27rf/7DvfsNOl5RA7pWyV0qLv1w/75XIxPS8XU42WD0evcxcxTavUUmldN5VUU0wRX3gyfvO3f+9jt312lednxvLNvdg6dtW4PY88i2WLbhZb2+n86Qs/Zv52YyAtcshrAIDvlbyu60mGTcldGJ2uKaKlzebmvq5q5Cm6SKlFjpqi24pSlsO4PBiidA+ePPc//4Pf/fgXHvzL7/mFG1/Vrz+MaVXnqR3p+5Qi2uUWiDltmncYpmgtImqZrVo+GCPP4plV/O4f3PZPb/3cU988dX41H6Jblfnxa645881T0UfMS/QpYhXDlC+5vr2m2NxC86y8BgDgeyevx1gcJtx6bnj9LF29ZPFcLPNWi9RSqVEidYfHqTXSFGns0rSK+UOro4/e9uUPffb+66498eNvevWfffvrX/viK67d6XYj2iptz2bd5fapqhHRWquppr6vEbtje+jp3Y/edf+tdzzw1W+cPHn6/F493vIL0yJPkYfaVrvLcsVV07CMcTfl2qWaplYjR6TDPYapXSzsC5GdksQGAPheyevIfUREq5Hq4Rrr9ez1hftQYswn1t91k3tdpJjasN/V5awNdTmsyvaUj+YYz7Tp3COnvvbVP/6Hv/mP3nbjK375Pe/6kTe94borZmeX05Xzcjl9qlJMETVFKqUsazzwyBP/+Pc/+KHP3PfI+XI6jo79kam7Kg4W0c9jGCIi+hwH56f9/VzafFb7torxYByHVX9FRGvpwmBIjpQO/zci1itE9DUAwPdIXqe63Ly6mHD5Wy6KGZ7130zr79uNqRs3l8q0FKlGtz91UY7vpRfn/pUfenS44+995iXXPfxLf+EdP/uOq/YjtiK6Fttt6uIgpmWMQ8x2IvdD7aeS1we27eK1LJsLa7poJcaIMdo0piPf5guEaCmmdPEM/l/3DGWrkaJGHi/5ifpoua2iLqMuo63a7LrNmXFbRZsiTVGnKCWmcZymbr59vnZDmY8p7vnG6rduvu22L3zlwSfPHeSXt36+2RwypVT2YzzYHEOP609vai0djPODmEc6Gheu6GkX3uoLrzePNvpTAQDwvZTX/4ask3hzjWNLkVq0lHYP9r50/wN/++98/Tf/0faPvPLKH3/bG9/+xle+8GjaaX2Xu5i13GqrkaKVFq3VLsd6PCUuToGvm7tEpBRdPvzJnnNbzeFFLn+62yHbGG3Mqeuii5THiBYxRYo0i1xSmqdobWoptVbHFC1yidTVkpY1auTap939uPdrj95+z+P3fPnBu7780DfODGNZTLNjreVodT2K7cgZAEBefwd5nabU1ivkckRMJaWWc7/IqT8/LHdPPfOBu869/+Ofv2qnf8+fffuv/uK7brg6uhbztDkqbzVWy/3ZVrfelHHYzuu55FIjt8gtXTztfXa9psOT7vqn/dW2GjHm1KKVPnVTxBRRI7XUReoiots/l2ezVEpLZVXT7v6U52UsMUZ85HNP/db73v+5+x99ZlnGKfVHT9Rj2/ur2mpEKdGm1GqKmlud0szvaQAAef288np9gJ1ytBop930/rMZhuUoxlphai70x5rOrvzksf+dffvber37jB645/p/99b/4kitiPIg0rK48Olss5tFqtLo5h24tIkXqUoqIbv2t/TqgW97k93P3keT2p1lil7rNhYvrf2tTl0o6nMNYn4G3FJG7g2E8mKLf6vJ2ObWKD33qidvu/OLH77rn8afP5u2rh9n2ajksxxRDRC7R9RFTtFZizG3KbZLXAADy+nnmdYrWUo2YIuVobbUaI+U038q5pTrmmOrsxN7+/n7a2h2mJ7/09OzLT37i7l9/y2tf8qbXXff2N74q5rNFV/pUSqpd1NSGiBpRo7bILaeyGRfZLPirh2fXFzdstMP/81+b16tUhihdRB+Ro0Udog0loqTcNsfkebcczRHjrDx9brzzjq/d++BTH/3Mffc+8vTuKg3dTl2caDXXIaLMop/FOG5+4jalaKnV3Gppo9/QAADy+nlJ0VKL1tJ65UhKkXLk1CJP0zC1iNLFwSrKrPXz8eBg7Hbq1uz+s888dsfXb/nk3cfKze/6sbf+lV/88de89EQfZR5lO/WljdGGSDVaTTGWVPLFC1bSZg6krdfZbR6u/FMOO48Ry4gWUTZ3wddo6wHsnFK33me928fZg7j51s/9s5s/+PXHnjmo3TQ7NvXH2/bWcDBFnseii4PdmMbIaTOo0mq0mjaH7lGj+A0NACCvn5d28RQ5tWjrS9brehK7W2/S6GKotdYhoptF6larFuX4mbYs3fZe3X/vR++95fb7XnnDC1/3ipf91FtueNNrX3JF3+3k0qea6phai1xbHVueRYu8ngtZP0SY84V7J/8VeV3rZiw7pTSP1kXLrZU2HZZxv0zdsuWhpYee2P3il776wQd3P3vX55948ulW5svuyta6sSymWmI1RckRUz7YK7EfObdpVVNerwSJzS7DXFvvpkUAAHn9vOs6RcrR0oWz5WjR4jC5W4oUfRumqGNLNcrmyDmVFmUsdUyLFNPZc6dPffXM/Sfv/50PfOyGK7ff+WNv/Xd+9i0vvWY+L2URUSLGaTiYYtZHnyJaSrXmEpEuvZ38/7GtW2s555RSRJTVuZKXESXSLHK/arPTUxpncedD8S/+5DO//8GPnt4fD9Ki1rbYeuEUpZbUL+bj3kGKiKi5TRExa/t9218Pk9RUppRr5JpKi1Sjb3nzlQYAAPL6ecgRm+GMFLF50rHldsmThuuNILnVGuPmCcgLS/RS1yLPjl+zGvcePXl2XhbfOJ//6Qc+9ak7v/hX/vxP//mffOWxLvb24ui8TyVqxBhRcuTcRZv+tRlba835Wdv6atTcxmg5Umplfj7iyTH+p7976+/+yZ1jf2SaXzNsl0WaxnE6mCJWq+hnXZSI3KKmaCmm9abtC19cRNQc6xP7iMiX3LxY/Z4GAJDXz0NaDxxHi9Ra2ix+rrVGS6mliJaGNGsRKXJqNepBivUWvwtDHWkcxoict44O0Z5Y1tz6Jx5d3f13f+///L2jP/am173xNdfe9JqXvfCK+SxHaTHLkcepT2PpSrQWKVLk9O1CO22O1GMYhlJKRCxjJ5ft3VX+4lefvPfhL33s8w9/5K77z9T5an71VKPtLmOxs9rfi9L1s3ldzGqdlvurSIcD5hEt6pD6IfVx8SqcFJHa5vnLMBkCACCvvxPr0+u2HkBOh0fZ6znsKSKiTXk7WosYSqu5DalFjlZTREstpRalDgcttTLfmtJ8PXEx5rRX9/ee2v/qH92++OPhBSeO/PWfe/Pb3vrGV//AsSkil1JyRLTNRTQR8e2eJlyfXq+HQ3LOtdaTdfrAXdP7fu/mLz381LmD8exBbf3Rfj7PKfV5yt00jadm88X+ahzOraLro5vFeuI7p2ipptQiR3QtzS/ZIficq8uba2UAAOT1d6DlSxMzt2hRW464sFkjre90zK1NqUWJKbVaWtSUa0stWj8rY52Gg2XMZzHfjjEiaqStVY5YHuytDsbx7K//73/742+48S+/5xfectPrXnx8fubsmePHjv2rf13pUEQsl8tHHnnk//rog79526NPnTrb+u3VNMtHtto4DlON/d2+1COzvNw7U/trZ6nkxWyKMkbENEXuItaH1anFenl2H1GjtfV6k83VNAAAfBfmdYoht4PvnbZ+1suWol4yHbGeAonp1IVvmdL6EvJLD5vr1CJyLrOIthsHu7EeN0kREcNsEbPF0xG7V77z/Q8t//B//ZMrj93+oz/02re9/oo33vjaV161uGIW3bTq00GO1oYzKc+imw+xOEj9MudHT9evPfbk7fc++qFP3P2NJ0+eG/r9NI8yjzqVHDHslvWvez6rEWdrxNY10VrEGDHG+ki8fGs570bsXk6/+XIbm6EWAOByzeuW+9otvq8++Nbat37Tc75hnCKXRVdmT5wf/uDDn/nghw/a/m/9/E++9Vd+6Wfe9MrjW2m2muLY/MgUMUYMEY+eiVs+fNctH/n0o08+c2p/XE6z6LvabU3t2X9RkJ6blSl934VmOfeNXF2FAwBcpnmd61im5fd5Xl8Y6riY1yXXWmtqXSmR+3Garrz2Rf/yE3d+7q7PvefPveMv/eLPXnfl5kj53Bh33v34e//5Lbfdde/u2K1amR+7Zmt7ezVO01S7NDzrp65NXh+ftz6bFwcALivpQmL+nVu/fPsDJ7+/Pvj03EPkdnF19qFZP45T1Cml6FLNbZqWqyNd6mIo4/IFV5+48orjb/nBG/cPll+6/8F7v/zgqpXWba+im1qpOY8tt1jvv35ORz43K+v33xD1kXrub/zcD930smv9OQQALsO8PogYvu/fjm/dvjEdbr2bIoYx6hRH59FazNLmwvQ2Ri4x1ujKZlh6PPxxhnYY8d+yYcTEcUQsI460WHgvAIDLMq+jDZuNdjyruPfW1z1GlBYlIkeL1lJe38G+2aBdW11/U4qISHn9uGVLFzK6XrLLj42DvOi/7WpDAIDLIa8BAIDvTPYWAACAvAYAAHkNAADyGgAAkNcAAAAAAHwPspgPAAD+jTEcAgAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADf97oLr1JK3g4AAHgeWmubqL746m9+xPsCAADPs7D/l58IwyEAAPBvkLwGAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwAA8hoAAP4/klprm1cpeTsAAOB5uBjVF14BAADfIcMhAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAN83uguvUkreDgAAeB5aa5uovvAKAAD4DhkOAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAfLfrLrxKKXk7AADgeWitbaL6wisAAOA7ZDgEAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEA4PtGd+FVSsnbAQAAz0NrbRPVF14BAADfIcMhAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAQF4DAIC8BgCA73bdhVcpJW8HAAA8D621TVRfeAUAAHyHDIcAAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAfN/oLrxKKXk7AADgeWitbaL6wisAAOA7ZDgEAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAADw3a678Cql5O0AAIDnobW2ieoLrwAAgO+Q4RAAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAkNfeAgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJAyNQdCAAAOe0lEQVTXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAPi/27Vj3MBCIIiCaon7X7k3MJrUEjj4K6oSOp7oBchrAACQ1wAAIK8BAEBeAwAAv1uzkjgHAAAcaLujehYAAHDJ5xAAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAkNdOAAAAf2XNSuIcAABwoO2O6lkAAMAln0MAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAnrFmJXEOAAA40HZH9SwAAOCSzyEAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK+dAAAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAMB/Y81K4hwAAHCg7Y7qWQAAwCWfQwAAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAACesWYlcQ4AADjQdkf1LAAA4JLPIQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAgK9bs5I4BwAAHGi7o3oWAABwyecQAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAgGesWUmcAwAADrTdUT0LAAC45HMIAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAwDPWrCTOAQAAB9ruqJ4FAABc8jkEAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAADwdWtWEucAAIADbXdUzwIAAC75HAIAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAADwjDUriXMAAMCBtjuqZwEAAJd8DgEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAADyGgAA5DUAAHzdmpXEOQAA4EDbHdWzAACASz6HAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAADxjzUriHAAAcKDtjupZAADAJZ9DAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAAX7dmJXEOAAA40HZH9SwAAOCSzyEAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK+dAAAA/sqalcQ5AADgQNsd1bMAAIBLPocAAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAPGPNSuIcAABwoO2O6lkAAMAln0MAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAABft2YlcQ4AADjQdkf1LAAA4JLPIQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADPWLOSOAcAABxou6N6FgAAcMnnEAAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAwNetWUmcAwAADrTdUT0LAAC45HMIAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAwDPWrCTOAQAAB9ruqJ4FAABc8jkEAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEA4Bnr50niFgAAcKbtz/gHgY9PLFbWb4AAAAAASUVORK5CYII="/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">54<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y77f w91 h84"><div class="t m0 x17 hf y38a ff2 fs7 fc3 sc0 ls0 ws0">Numer ujawnieni<span class="_ _0"></span>a </div></div><div class="c x49 y77f w68 h84"><div class="t m0 x1d hf y38a ff2 fs7 fc3 sc0 ls0 ws0">Punkt </div></div><div class="c x6 y780 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-<span class="lsd">1 </span><span class="ff4">–</span> <span class="ff4">Plan pr<span class="_ _0"></span>zejścia na pot<span class="_ _0"></span>rzeby łagodzenia zmiany<span class="_ _0"></span> klimatu<span class="ff1"> </span></span></span></div></div><div class="c x49 y780 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.2.2 </div></div><div class="c x6 y781 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">ESRS 2 SBM-<span class="lsd">3 </span><span class="ff4">–</span> <span class="ff4">Isto<span class="_ _0"></span>tne wpływy, ryzyk<span class="_ _0"></span>a i szanse oraz ic<span class="_ _0"></span>h wzajemne związki z<span class="_ _0"></span>e strategią <span class="_ _0"></span>i z modelem biznesowy<span class="_ _0"></span>m<span class="ff1"> </span></span></div></div><div class="c x49 y781 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.2.2 </div></div><div class="c x6 y782 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-<span class="lsd">2 </span><span class="ff4">–</span> <span class="ff4">Poli<span class="_ _0"></span>tyki związane z łagodzeni<span class="_ _0"></span>em zmiany kl<span class="_ _0"></span>imatu i przyst<span class="_ _0"></span>osowaniem się d<span class="_ _0"></span>o niej<span class="ff1"> </span></span></span></div></div><div class="c x49 y782 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.2.3 </div></div><div class="c x6 y783 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-<span class="lsd">3 </span><span class="ff4">–</span> <span class="ff4">Działania <span class="_ _0"></span>i zasoby w odnie<span class="_ _0"></span>sieniu do pol<span class="_ _0"></span>ityki klimatyczne<span class="_ _0"></span>j<span class="ff1"> </span></span></span></div></div><div class="c x49 y783 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.2.4 </div></div><div class="c x6 y5c7 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-<span class="lsd">4 </span><span class="ff4">–</span> <span class="ff4">Cele<span class="_ _0"></span> związane z łagodzenie<span class="_ _0"></span>m zmiany kl<span class="_ _0"></span>imatu i przyst<span class="_ _0"></span>osowaniem się<span class="_ _0"></span> do niej<span class="ff1"> </span></span></span></div></div><div class="c x49 y5c7 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.2.4 </div></div><div class="c x6 y784 w91 h9f"><div class="t m0 x17 h11 y777 ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-<span class="lsd">5 </span><span class="ff4">–</span> <span class="ff4">Zużyci<span class="_ _0"></span>e energii i<span class="_ _0"></span> koszyk energetyc<span class="_ _0"></span>zny<span class="ff1"> </span></span></span></div></div><div class="c x49 y784 w68 h9f"><div class="t m0 xe5 h11 y777 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne<span class="_ _0"></span>  </div></div><div class="c x6 y785 w91 ha1"><div class="t m0 x17 h11 y786 ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-<span class="lsd">6 </span><span class="ff4">–</span> <span class="ff4">Emisje ga<span class="_ _0"></span>zów cieplarni<span class="_ _0"></span>anych zakresó<span class="_ _0"></span>w 1, 2 i 3 brutt<span class="_ _0"></span>o oraz całkowite emisje<span class="_ _0"></span> gazów cieplarni<span class="_ _0"></span>anych<span class="ff1"> </span></span></span></div></div><div class="c x49 y785 w68 ha1"><div class="t m0 x23 h11 y786 ff1 fs7 fc0 sc0 ls1d ws0">                          <span class="ls0">7.2.5 </span></div><div class="t m0 x37 h11 y787 ff1 fs7 fc0 sc0 ls0 ws0">Informacje </div><div class="t m0 x9d h11 y788 ff4 fs7 fc0 sc0 ls0 ws0">dotyczące<span class="ff1"> </span></div><div class="t m0 xc4 h11 y789 ff4 fs7 fc0 sc0 ls0 ws0">emisji gazów </div><div class="t m0 x6d h11 y78a ff1 fs7 fc0 sc0 ls0 ws0">cieplar<span class="_ _0"></span>nianych w </div><div class="t m0 x11b h11 y78b ff4 fs7 fc0 sc0 ls0 ws0">zakresie 3 i<span class="_ _0"></span> całko‐<span class="ff1"> </span></div><div class="t m0 x4a h11 y713 ff4 fs7 fc0 sc0 ls0 ws0">witych e<span class="_ _0"></span>misji gazów </div><div class="t m0 x121 h11 y71e ff1 fs7 fc0 sc0 ls0 ws0">cieplar<span class="_ _0"></span>nianych </div><div class="t m0 x11b h11 y71c ff4 fs7 fc0 sc0 ls0 ws0">zostały pominię<span class="_ _0"></span>te </div><div class="t m0 x135 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">przez pierwsze tr<span class="_ _0"></span>zy </div><div class="t m0 x4c h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">lata rapo<span class="_ _0"></span>rtowania. </div></div><div class="c x6 y78c w91 h8b"><div class="t m0 x17 h11 y59e ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-<span class="lsd">7  </span><span class="ff4">–<span class="_ _0"></span><span class="ff1">  <span class="ff4">Pr<span class="_ _0"></span>ojekty <span class="_ _7"> </span>usuwania <span class="_ _7"> </span>gaz<span class="_ _2"></span>ów <span class="_ _7"> </span>cieplarniany<span class="_ _0"></span>ch  i <span class="_ _7"> </span>ograniczania <span class="_ _7"> </span>emisji  gazów <span class="_ _7"> </span>cieplarni<span class="_ _0"></span>anych <span class="_ _7"> </span>f<span class="_ _2"></span>inansowane<span class="_ _0"></span> <span class="_ _7"> </span>z<span class="_ _2"></span>a  po<span class="_ _0"></span>mocą </span></span></span></span></div><div class="t m0 x17 h11 y5a0 ff4 fs7 fc0 sc0 ls0 ws0">jednostek<span class="_ _0"></span> emisji dwutlenk<span class="_ _0"></span>u węgla<span class="ff1"> </span></div></div><div class="c x49 y78c w68 h8b"><div class="t m0 xe5 h11 y59e ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y78d w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-<span class="lsd">8 </span><span class="ff4">–</span> <span class="ff4">Ustalani<span class="_ _0"></span>e wewnętrznych <span class="_ _0"></span>cen emisji dwutl<span class="_ _0"></span>enku węgla<span class="ff1"> </span></span></span></div></div><div class="c x49 y78d w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne<span class="_ _0"></span>  </div></div><div class="c x6 y622 w91 h93"><div class="t m0 x17 h11 y5a2 ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-<span class="ls36">9 <span class="_ _2"></span></span><span class="ff4">–</span> <span class="_ _2"></span><span class="ff4">Przewidywane skutki <span class="_ _2"></span>finansowe wynikające z<span class="_ _2"></span> <span class="_ _2"></span>istot<span class="_ _0"></span>nych <span class="_ _2"></span>ryzyk fizycznych <span class="_ _2"></span>i <span class="_ _2"></span>ryzyk przejścia <span class="_ _2"></span>oraz <span class="_ _2"></span>potencjalny<span class="_ _0"></span>ch <span class="_ _2"></span>szans </span></span></div><div class="t m0 x17 h11 y59e ff4 fs7 fc0 sc0 ls0 ws0">związanych z kl<span class="_ _0"></span>imatem<span class="ff1"> </span></div></div><div class="c x49 y622 w68 h93"><div class="t m0 x11f h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">Pominięte p<span class="_ _0"></span>rzez </div><div class="t m0 x120 h11 y6f9 ff1 fs7 fc0 sc0 ls0 ws0">pierwsze tr<span class="_ _0"></span>zy lata </div><div class="t m0 xf2 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">raporto<span class="_ _0"></span>wania </div></div><div class="c x6 y78e w88 h84"><div class="t m0 x17 hf y38a ff2 fs7 fc0 sc0 ls0 ws0">ESRS E2 - Zanieczysz<span class="_ _0"></span>czenie </div></div><div class="c x6 y3a8 w88 ha0"><div class="t m0 x17 hf y38a ff1 fs7 fc0 sc0 ls0 ws0">ESRS2 IRO-<span class="lsd">1 </span>- <span class="ff4">Opis pr<span class="_ _0"></span>ocesów ide<span class="_ _0"></span>ntyfikacji i oceny i<span class="_ _0"></span>stotnych wpływów, ryzy<span class="_ _0"></span>k i szans związanych <span class="_ _0"></span>z zanieczyszc<span class="_ _0"></span>zeniem                <span class="_ _0"></span>          <span class="ff1">         Nieistotne<span class="ff2"> </span></span></span></div></div><div class="c x6 y78f w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E2<span class="ls0">-<span class="lsd">1 </span><span class="ff4">–</span> <span class="ff4">Poli<span class="_ _0"></span>tyki związane z zaniec<span class="_ _0"></span>zyszczeniem<span class="ff1"> </span></span></span></div></div><div class="c x49 y78f w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y790 w91 h9f"><div class="t m0 x17 h11 y777 ff1 fs7 fc0 sc0 ls31 ws0">E2<span class="ls0">-<span class="lsd">2 </span><span class="ff4">–</span> <span class="ff4">Działania <span class="_ _0"></span>i zasoby związane z <span class="_ _0"></span>zanieczyszczeni<span class="_ _0"></span>em<span class="ff1"> </span></span></span></div></div><div class="c x49 y790 w68 h9f"><div class="t m0 xe5 h11 y777 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y791 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E2<span class="ls0">-<span class="lsd">3 </span><span class="ff4">–</span> <span class="ff4">Cele<span class="_ _0"></span> związane z zanieczys<span class="_ _0"></span>zczeniem<span class="ff1"> </span></span></span></div></div><div class="c x49 y791 w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y2e w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E2<span class="ls0">-<span class="lsd">4 </span><span class="ff4">–</span> Zanieczyszc<span class="_ _0"></span>zenie powi<span class="_ _0"></span>etrza, wody i<span class="_ _0"></span> gleby </span></div></div><div class="c x49 y2e w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y792 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E2<span class="ls0">-<span class="lsd">5 </span><span class="ff4">–</span> <span class="ff4">Substancje p<span class="_ _0"></span>otencjalni<span class="_ _0"></span>e niebezpieczne i<span class="_ _0"></span> substancje wzbudzające s<span class="_ _0"></span>zczególnie duże o<span class="_ _0"></span>bawy<span class="ff1"> </span></span></span></div></div><div class="c x49 y792 w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y793 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E2<span class="ls0">-<span class="lsd">6 </span><span class="ff4">–</span> <span class="ff4">Przewidy<span class="_ _0"></span>wane skutki<span class="_ _0"></span> finansowe wyni<span class="_ _0"></span>kające z ryzyk i<span class="_ _0"></span> szans związanych z zanie<span class="_ _0"></span>czyszczeniem<span class="ff1"> </span></span></span></div></div><div class="c x49 y793 w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y71b w88 h84"><div class="t m0 x17 hf y38a ff2 fs7 fc0 sc0 ls0 ws0">ESRS E3 <span class="ff3">–</span> Woda i za<span class="_ _0"></span>soby morskie </div></div><div class="c x6 y794 w91 h8b"><div class="t m0 x17 h11 y6f9 ff1 fs7 fc0 sc0 ls0 ws0">ESRS <span class="_ _7"> </span>2 <span class="_ _4"></span>IRO-<span class="lsd">1 <span class="_ _7"> </span></span><span class="ff4">–</span> <span class="_ _4"></span><span class="ff4">Opis <span class="_ _7"> </span>procesów <span class="_ _4"></span>identyfikacji <span class="_ _4"></span>i <span class="_ _7"> </span>oceny <span class="_ _4"></span>istotnych <span class="_ _7"> </span>wpływów, <span class="_ _4"></span>ryzyk <span class="_ _4"></span>i<span class="_ _2"></span> <span class="_ _4"></span>szans <span class="_ _7"> </span>związanych <span class="_ _4"></span>z <span class="_ _7"> </span>wodą <span class="_ _4"></span>i <span class="_ _7"> </span>zasobami </span></div><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">morskimi </div></div><div class="c x49 y794 w68 h8b"><div class="t m0 xe5 h11 y59e ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y795 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E3<span class="ls0">-<span class="lsd">1 </span><span class="ff4">–</span> <span class="ff4">Poli<span class="_ _0"></span>tyki związane z wodą i<span class="_ _0"></span> zasobami morsk<span class="_ _0"></span>imi<span class="ff1"> </span></span></span></div></div><div class="c x49 y795 w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y796 w91 ha0"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E3<span class="ls0">-<span class="lsd">2 </span><span class="ff4">–</span> <span class="ff4">Działania <span class="_ _0"></span>i zasoby związane z p<span class="_ _0"></span>olitykami d<span class="_ _0"></span>otyczącymi wody<span class="_ _0"></span> i zasobów morski<span class="_ _0"></span>ch<span class="ff1"> </span></span></span></div></div><div class="c x49 y796 w68 ha0"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y797 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E3<span class="ls0">-<span class="lsd">3 </span><span class="ff4">–</span> <span class="ff4">Cele<span class="_ _0"></span> związane z wodą i zasoba<span class="_ _0"></span>mi morskimi<span class="ff1"> </span></span></span></div></div><div class="c x49 y797 w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y169 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E3<span class="ls0">-<span class="lsd">4 </span><span class="ff4">–</span> <span class="ff4">Zużyci<span class="_ _0"></span>e wody<span class="ff1"> </span></span></span></div></div><div class="c x49 y169 w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y798 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E3<span class="ls0">-<span class="lsd">5 </span><span class="ff4">–</span> <span class="ff4">Przewidy<span class="_ _0"></span>wane skutki<span class="_ _0"></span> finansowe wyni<span class="_ _0"></span>kające z ryzyk i<span class="_ _0"></span> szans związanych z wodą i<span class="_ _0"></span> zasobami morsk<span class="_ _0"></span>imi<span class="ff1"> </span></span></span></div></div><div class="c x49 y798 w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y6fd w88 h84"><div class="t m0 x17 hf y38a ff2 fs7 fc0 sc0 ls0 ws0">ESRS E4 <span class="ff3">–</span> <span class="ff3">Bioróżnoro<span class="_ _0"></span>dność i ekosyst<span class="_ _0"></span>emy<span class="ff2"> </span></span></div></div></div><div class="pi" ></div></div><div id="pf37" class="pf w0 h0" ><div class="pc pc37 w0 h0"><img class="bi x2 y766 w3 h9d" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">55<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y77f w91 h84"><div class="t m0 x17 hf y38a ff2 fs7 fc3 sc0 ls0 ws0">Numer ujawnieni<span class="_ _0"></span>a </div></div><div class="c x49 y77f w68 h84"><div class="t m0 x1d hf y38a ff2 fs7 fc3 sc0 ls0 ws0">Punkt </div></div><div class="c x6 y799 w91 h8a"><div class="t m0 x17 h11 y6f9 ff1 fs7 fc0 sc0 ls31 ws0">E4<span class="ls0">-<span class="lsd">1 </span><span class="ff4">–</span> <span class="ff4">Plan przejścia w zakresie bioróżnorodności i ekosystemów oraz uwzględnieni<span class="_ _0"></span>e bioróżnorodności i ekosystemów w </span></span></div><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">strategii<span class="_ _0"></span> i modelu biznesowy<span class="_ _0"></span>m </div></div><div class="c x49 y799 w68 h8a"><div class="t m0 xe5 h11 y6f9 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y79a w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">ESRS 2 SBM-<span class="lsd">3 </span><span class="ff4">–</span> <span class="ff4">Isto<span class="_ _0"></span>tne wpływy, ryzyk<span class="_ _0"></span>a i szanse oraz ic<span class="_ _0"></span>h wzajemne związki z<span class="_ _0"></span>e strategią <span class="_ _0"></span>i z modelem biznesowy<span class="_ _0"></span>m<span class="ff1"> </span></span></div></div><div class="c x49 y79a w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y79b w91 h8a"><div class="t m0 x17 h11 y6f9 ff1 fs7 fc0 sc0 ls0 ws0">ESRS <span class="_ _e"></span>2 <span class="_ _e"></span>IRO-<span class="lsd">1 <span class="_ _e"></span></span><span class="ff4">–</span> <span class="_ _e"></span><span class="ff4">Opis <span class="_ _e"></span>procesów <span class="_ _2"></span>identyfikacji <span class="_ _e"></span>i <span class="_ _e"></span>oceny <span class="_ _e"></span>istotnych <span class="_ _2"></span>wpływów, <span class="_ _e"></span>ryzyk <span class="_ _e"></span>i <span class="_ _e"></span>szans <span class="_ _e"></span>związanych <span class="_ _e"></span>z <span class="_ _e"></span>bioróżnorodnośc<span class="_ _0"></span>ią <span class="_ _e"></span>i </span></div><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">ekosyst<span class="_ _0"></span>emami </div></div><div class="c x49 y79b w68 h8a"><div class="t m0 x37 h11 y6f9 ff1 fs7 fc0 sc0 ls1d ws0">          <span class="ls0">Nieistotne </span></div></div><div class="c x6 y79c w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E4<span class="ls0">-<span class="lsd">2 </span><span class="ff4">–</span> <span class="ff4">Poli<span class="_ _0"></span>tyki związane z bio<span class="_ _0"></span>różnorodnośc<span class="_ _0"></span>ią i ekosystemami<span class="ff1"> </span></span></span></div></div><div class="c x49 y79c w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y79d w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E4<span class="ls0">-<span class="lsd">3 </span><span class="ff4">–</span> <span class="ff4">Działania <span class="_ _0"></span>i zasoby związane z b<span class="_ _0"></span>ioróżnor<span class="_ _0"></span>odnością i ekosy<span class="_ _0"></span>stemami<span class="ff1"> </span></span></span></div></div><div class="c x49 y79d w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y79e w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E4<span class="ls0">-<span class="lsd">4 </span><span class="ff4">–</span> <span class="ff4">Cele<span class="_ _0"></span> związane z bioró<span class="_ _0"></span>żnorodnością <span class="_ _0"></span>i ekosystemami<span class="ff1"> </span></span></span></div></div><div class="c x49 y79e w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y79f w91 h9f"><div class="t m0 x17 h11 y777 ff1 fs7 fc0 sc0 ls31 ws0">E4<span class="ls0">-<span class="lsd">5 </span><span class="ff4">–</span> <span class="ff4">Mierni<span class="_ _0"></span>ki wpływu związane ze <span class="_ _0"></span>zmianą w zakr<span class="_ _0"></span>esie bior<span class="_ _0"></span>óżnorodności i eko<span class="_ _0"></span>systemów<span class="ff1"> </span></span></span></div></div><div class="c x49 y79f w68 h9f"><div class="t m0 xe5 h11 y777 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y7a0 w91 ha0"><div class="t m0 x17 h11 y734 ff1 fs7 fc0 sc0 ls31 ws0">E4<span class="ls0">-<span class="lsd">6 </span><span class="ff4">–</span> <span class="ff4">Przewidy<span class="_ _0"></span>wane skutki<span class="_ _0"></span> finansowe wyni<span class="_ _0"></span>kające z ryzyk i<span class="_ _0"></span> szans związanych z bi<span class="_ _0"></span>oróżnorodno<span class="_ _0"></span>ścią i ekosyste<span class="_ _0"></span>mami<span class="_ _2"></span><span class="ff1"> </span></span></span></div></div><div class="c x49 y7a0 w68 ha0"><div class="t m0 xe5 h11 y734 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y4df w88 h84"><div class="t m0 x17 hf y38a ff2 fs7 fc0 sc0 ls0 ws0">ESRS E5 <span class="ff3">–</span> <span class="ff3">Wykorz<span class="_ _0"></span>ystanie zasobów i<span class="_ _0"></span> gospodarka o obiegu <span class="_ _0"></span>zamkniętym<span class="ff2"> </span></span></div></div><div class="c x6 y14f w88 ha2"><div class="t m0 x17 h11 y6fe ff1 fs7 fc0 sc0 ls0 ws0">ESRS 2 IRO-<span class="lsd">1 </span><span class="ff4">–</span> <span class="ff4">Opi<span class="_ _0"></span>s procesó<span class="_ _0"></span>w identyfikacji i<span class="_ _0"></span> oceny istotnych wpływó<span class="_ _0"></span>w, ryzyk i s<span class="_ _0"></span>zans związanych z wykorzyst<span class="_ _0"></span>aniem zasobów         <span class="_ _0"></span>            <span class="ff1 ls1d">            <span class="ls0">7.3 </span></span></span></div><div class="t m0 x17 hf y38a ff4 fs7 fc0 sc0 ls0 ws0">oraz gospodark<span class="_ _0"></span>i o obiegu zamkni<span class="_ _0"></span>ętym                    <span class="_ _0"></span>                                  <span class="_ _0"></span>                                    <span class="ff1 ls1d">                                         <span class="_ _2"></span>                                             <span class="_ _2"></span></span><span class="ff2"> </span></div></div><div class="c x6 y7a1 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E5<span class="ls0">-<span class="lsd">1 </span><span class="ff4">–</span> <span class="ff4">Poli<span class="_ _0"></span>tyki związane z wyko<span class="_ _0"></span>rzystaniem zasobów o<span class="_ _0"></span>raz gospodar<span class="_ _0"></span>ką o obiegu zamkni<span class="_ _0"></span>ętym<span class="ff1"> </span></span></span></div></div><div class="c x49 y7a1 w68 h84"><div class="t m0 x38 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.3 </div></div><div class="c x6 y7a2 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E5<span class="ls0">-<span class="lsd">2 </span><span class="ff4">–</span> <span class="ff4">Działania <span class="_ _0"></span>i zasoby związane z <span class="_ _0"></span>wykorzyst<span class="_ _0"></span>aniem zasobów oraz gospo<span class="_ _0"></span>darką o<span class="_ _0"></span> obiegu zamknięt<span class="_ _0"></span>ym<span class="ff1"> </span></span></span></div></div><div class="c x49 y7a2 w68 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls1d ws0">                               <span class="ls0">7.3<span class="_ _2"></span> </span></div></div><div class="c x6 y7a3 w91 h9f"><div class="t m0 x17 h11 y777 ff1 fs7 fc0 sc0 ls31 ws0">E5<span class="ls0">-<span class="lsd">3 </span><span class="ff4">–</span> <span class="ff4">Cele<span class="_ _0"></span> związane z wykorzyst<span class="_ _0"></span>aniem zasobów ora<span class="_ _0"></span>z gospodark<span class="_ _0"></span>ą o obiegu zamknięt<span class="_ _0"></span>ym<span class="ff1"> </span></span></span></div></div><div class="c x49 y7a3 w68 h9f"><div class="t m0 x38 h11 y777 ff1 fs7 fc0 sc0 ls0 ws0">7.3 </div></div><div class="c x6 y7a4 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E5<span class="ls0">-<span class="lsd">4 </span><span class="ff4">–</span> Zasoby wpr<span class="_ _0"></span>owadzane <span class="ff4">—</span> <span class="ff4">Wy<span class="_ _0"></span>móg dotyczący<span class="_ _0"></span> ujawniania inf<span class="_ _0"></span>ormacji<span class="ff1"> </span></span></span></div></div><div class="c x49 y7a4 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.3.1 </div></div><div class="c x6 y7a5 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls31 ws0">E5<span class="ls0">-<span class="lsd">5 </span><span class="ff4">–</span> Zasoby o<span class="_ _0"></span>dprowadzane </span></div></div><div class="c x49 y7a5 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.3.2 </div></div><div class="c x6 y7a6 w91 h93"><div class="t m0 x17 h11 y5a2 ff1 fs7 fc0 sc0 ls31 ws0">E5<span class="ls0">-<span class="lsd">6 <span class="_ _2"></span></span><span class="ff4">–</span> <span class="ff4">Przewidywane skutki finansowe wynikające z <span class="_ _2"></span>wpływów, <span class="_ _2"></span>ryzyk i <span class="_ _2"></span>szans związanych <span class="_ _2"></span>z wykorzystaniem zasobów oraz </span></span></div><div class="t m0 x17 h11 y59e ff4 fs7 fc0 sc0 ls0 ws0">gospodarką o<span class="_ _0"></span> obiegu zamknięt<span class="_ _0"></span>ym<span class="ff1"> </span></div></div><div class="c x49 y7a6 w68 h93"><div class="t m0 x11f h11 y5a2 ff4 fs7 fc0 sc0 ls0 ws0">Pominięte p<span class="_ _0"></span>rzez </div><div class="t m0 x120 h11 y6f9 ff1 fs7 fc0 sc0 ls0 ws0">pierwsze tr<span class="_ _0"></span>zy lata </div><div class="t m0 xf2 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">raporto<span class="_ _0"></span>wania </div></div><div class="c x6 y7a7 w88 ha0"><div class="t m0 x17 hf y38a ff2 fs7 fc0 sc0 ls0 ws0">ESRS S1 <span class="ff3">–</span> <span class="ff3">Własne <span class="_ _0"></span>zasoby pracownic<span class="_ _0"></span>ze<span class="ff2"> </span></span></div></div><div class="c x6 y7a8 w88 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">ESRS 2 SBM-<span class="lsd">2 </span><span class="ff4">–</span> Inte<span class="_ _0"></span>resy i opi<span class="_ _0"></span>nie zainteresowanyc<span class="_ _0"></span>h stron                  <span class="_ _0"></span>                                 <span class="_ _0"></span>                                  <span class="ls1d">                                                 <span class="_ _2"></span>                  </span>7.4 </div></div><div class="c x6 y7a9 w91 h9f"><div class="t m0 x17 h11 y777 ff1 fs7 fc0 sc0 ls0 ws0">ESRS 2 SBM-<span class="lsd">3 </span><span class="ff4">–</span> <span class="ff4">Isto<span class="_ _0"></span>tne wpływy, ryzyk<span class="_ _0"></span>a i szanse oraz ic<span class="_ _0"></span>h wzajemne związki z<span class="_ _0"></span>e strategią <span class="_ _0"></span>i z modelem biznesowy<span class="_ _0"></span>m                            <span class="_ _0"></span>    <span class="ff1 ls1d">  <span class="_ _2"></span><span class="ls0"> </span></span></span></div></div><div class="c x49 y7a9 w68 h9f"><div class="t m0 x17 h11 y777 ff1 fs7 fc0 sc0 ls1d ws0">                               <span class="ls0">7.4<span class="_ _2"></span> </span></div></div><div class="c x6 y7aa w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-<span class="lsd">1 </span><span class="ff4">–</span> <span class="ff4">Polit<span class="_ _0"></span>yki związane z własny<span class="_ _0"></span>mi zasobami pr<span class="_ _0"></span>acowniczymi<span class="ff1"> </span></span></span></div></div><div class="c x49 y7aa w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.4.1 </div></div><div class="c x6 y7ab w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-<span class="lsd">2 <span class="_ _a"></span><span class="ff4 ls0">–<span class="ff1"> <span class="_ _0"></span><span class="ff4">Procedur<span class="_ _0"></span>y <span class="_ _a"></span>współpracy <span class="_ _a"></span>z<span class="_ _2"></span> <span class="_ _a"></span>własnymi <span class="_ _a"></span>zasobami <span class="_ _0"></span>pracowni<span class="_ _0"></span>czymi <span class="_ _a"></span>i <span class="_ _0"></span>przedstawici<span class="_ _0"></span>elami <span class="_ _a"></span>pracowników <span class="_ _a"></span>w <span class="_ _0"></span>kwestiac<span class="_ _0"></span>h wpływó<span class="_ _0"></span>w<span class="ff1"> </span></span></span></span></span></span></div></div><div class="c x49 y7ab w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.4.2 </div></div><div class="c x6 y7ac w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-<span class="ls36">3 </span><span class="ff4">–</span> <span class="_ _0"></span><span class="ff4">Procesy <span class="_ _0"></span>naprawy <span class="_ _0"></span>skutków <span class="_ _0"></span>negatywnych <span class="_ _0"></span>wpływów i<span class="_ _a"></span> kanały <span class="_ _0"></span>zgłaszania wąt<span class="_ _0"></span>pliwości <span class="_ _0"></span>przez <span class="_ _0"></span>własne <span class="_ _0"></span>zasoby pr<span class="_ _a"></span>acownicze<span class="ff1"> </span></span></span></div></div><div class="c x49 y7ac w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.4.2 </div></div><div class="c x6 y7ad w91 h93"><div class="t m0 x17 h11 y5a2 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-<span class="lsd">4 <span class="_ _e"></span></span><span class="ff4">–</span> <span class="_ _e"></span><span class="ff4">Podejmowanie <span class="_ _2"></span>działań <span class="_ _e"></span>dotyczących <span class="_ _2"></span>istotnych <span class="_ _2"></span>wpł<span class="_ _2"></span>ywów <span class="_ _2"></span>na <span class="_ _4"></span>własne <span class="_ _2"></span>zasoby <span class="_ _e"></span>pracownicze <span class="_ _e"></span>oraz <span class="_ _e"></span>stosowani<span class="_ _0"></span>e <span class="_ _e"></span>podejść </span></span></div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">służących <span class="_ _14"> </span>zarządzan<span class="_ _0"></span>iu <span class="_ _14"> </span>istotny<span class="_ _0"></span>mi <span class="_ _14"> </span>ryzykami <span class="_ _14"> </span>i <span class="_ _14"> </span>wykorzyst<span class="_ _0"></span>ywaniu <span class="_ _14"> </span>isto<span class="_ _0"></span>tnych <span class="_ _14"> </span>szans <span class="_ _14"> </span>związanych <span class="_ _19"> </span>z<span class="_ _2"></span> <span class="_ _14"> </span>własnymi <span class="_ _19"> </span>zasobami </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">pracowniczymi o<span class="_ _0"></span>raz skuteczność<span class="_ _0"></span> tych działań<span class="ff1"> </span></div></div><div class="c x49 y7ad w68 h93"><div class="t m0 x6 h11 y5a2 ff1 fs7 fc0 sc0 ls0 ws0">7.4.2 </div></div><div class="c x6 y7ae w91 h8a"><div class="t m0 x17 h11 y6f9 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-<span class="lsd">5 <span class="_ _e"></span></span><span class="ff4">–</span> <span class="_ _2"></span><span class="ff4">Cele <span class="_ _e"></span>dotyczące <span class="_ _2"></span>zarządzania <span class="_ _2"></span>istotnymi <span class="_ _e"></span>negatywnymi <span class="_ _2"></span>wpływami, <span class="_ _2"></span>zwiększania <span class="_ _2"></span>pozytywnych <span class="_ _2"></span>wpływów <span class="_ _e"></span>i <span class="_ _e"></span>zarządzania </span></span></div><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">istotny<span class="_ _0"></span>mi ryzykami i szansami </div></div><div class="c x49 y7ae w68 h8a"><div class="t m0 x6 h11 y6f9 ff1 fs7 fc0 sc0 ls0 ws0">7.4.2 </div></div><div class="c x6 y7af w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-<span class="lsd">6 </span><span class="ff4">–</span> <span class="ff4">Charak<span class="_ _0"></span>terystyka pr<span class="_ _0"></span>acowników jednostk<span class="_ _0"></span>i<span class="ff1"> </span></span></span></div></div><div class="c x49 y7af w68 h84"><div class="t m0 x2 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0"> 7.4.3  </div></div><div class="c x6 y7b0 w91 ha0"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-<span class="lsd">7 </span><span class="ff4">–</span> <span class="ff4">Charak<span class="_ _0"></span>terystyka o<span class="_ _0"></span>sób niebędących pr<span class="_ _0"></span>acownikami stanowi<span class="_ _0"></span>ących własne zasoby<span class="_ _0"></span> pracownic<span class="_ _0"></span>ze jednostki<span class="ff1"> </span></span></span></div></div><div class="c x49 y7b0 w68 ha0"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.4.3 </div></div><div class="c x6 y7b1 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-<span class="ff4">8 Zakres ro<span class="_ _0"></span>kowań zbioro<span class="_ _0"></span>wych i dialogu spo<span class="_ _0"></span>łecznego<span class="ff1"> </span></span></span></div></div><div class="c x49 y7b1 w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y7b2 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-<span class="lsd">9 </span>- <span class="ff4">Mierni<span class="_ _0"></span>ki różnoro<span class="_ _0"></span>dności<span class="ff1"> </span></span></span></div></div><div class="c x49 y7b2 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.4.3 </div></div><div class="c x6 y7b3 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-10 <span class="ff4">–</span> <span class="ff4">Adekwat<span class="_ _0"></span>na płaca<span class="ff1"> </span></span></span></div></div><div class="c x49 y7b3 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.4.4 </div></div><div class="c x6 y7b4 w91 h84"><div class="t m0 x17 h11 y77e ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-11 <span class="ff4">–</span> Ochr<span class="_ _0"></span>ona socjalna </span></div></div><div class="c x49 y7b4 w68 h84"><div class="t m0 xe5 h11 y77e ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div></div><div class="pi" ></div></div><div id="pf38" class="pf w0 h0" ><div class="pc pc38 w0 h0"><img class="bi x2 y7b5 w3 ha3" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">56<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y77f w91 h84"><div class="t m0 x17 hf y38a ff2 fs7 fc3 sc0 ls0 ws0">Numer ujawnieni<span class="_ _0"></span>a </div></div><div class="c x49 y77f w68 h84"><div class="t m0 x1d hf y38a ff2 fs7 fc3 sc0 ls0 ws0">Punkt </div></div><div class="c x6 y780 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-12 <span class="ff4">–</span> <span class="ff4">Osoby<span class="_ _0"></span> z niepełnospr<span class="_ _0"></span>awnościami<span class="ff1"> </span></span></span></div></div><div class="c x49 y780 w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y781 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-13 <span class="ff4">–</span> <span class="ff4">Mie<span class="_ _0"></span>rniki dotyc<span class="_ _0"></span>zące szkoleń i rozwoju umieję<span class="_ _0"></span>tności<span class="ff1"> </span></span></span></div></div><div class="c x49 y781 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.4.3 </div></div><div class="c x6 y782 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-14 <span class="ff4">–</span> <span class="ff4">Mie<span class="_ _0"></span>rniki bezpieczeńs<span class="_ _0"></span>twa i higieny<span class="_ _0"></span> pracy<span class="ff1"> </span></span></span></div></div><div class="c x49 y782 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.4.5 </div></div><div class="c x6 y783 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-15 <span class="ff4">–</span> <span class="ff4">Mie<span class="_ _0"></span>rniki równowagi mię<span class="_ _0"></span>dzy życiem zawodowym a p<span class="_ _0"></span>rywatny<span class="_ _0"></span>m<span class="ff1"> </span></span></span></div></div><div class="c x49 y783 w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y5c7 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-16 <span class="ff4">–</span> <span class="ff4">Mie<span class="_ _0"></span>rniki wynagrodzeń (<span class="_ _0"></span>luka płacowa i całko<span class="_ _0"></span>wite wynagrodzeni<span class="_ _0"></span>e)<span class="ff1"> </span></span></span></div></div><div class="c x49 y5c7 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.4.4 </div></div><div class="c x6 y784 w91 h9f"><div class="t m0 x17 h11 y777 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-17 <span class="ff4">–</span> <span class="ff4">Incyde<span class="_ _0"></span>nty, skargi i<span class="_ _0"></span> poważne wpływy na przestr<span class="_ _0"></span>zeganie praw człow<span class="_ _0"></span>ieka<span class="ff1"> </span></span></span></div></div><div class="c x49 y784 w68 h9f"><div class="t m0 x6 h11 y777 ff1 fs7 fc0 sc0 ls0 ws0">7.4.5 </div></div><div class="c x6 y5ca w88 h84"><div class="t m0 x17 hf y38a ff2 fs7 fc0 sc0 ls0 ws0">ESRS S2 <span class="ff3">–</span> <span class="ff3">Osoby <span class="_ _0"></span>wykonujące pracę <span class="_ _0"></span>w łańcuchu wartości<span class="_ _0"></span><span class="ff2"> </span></span></div></div><div class="c x6 y3bf w88 h84"><div class="t m0 x17 hf y38a ff1 fs7 fc0 sc0 ls0 ws0">ESRS 2 SBM-<span class="lsd">2 </span><span class="ff4">–</span> Inte<span class="_ _0"></span>resy i opi<span class="_ _0"></span>nie zainteresowanyc<span class="_ _0"></span>h stron                  <span class="_ _0"></span>                                 <span class="_ _0"></span>                                  <span class="ls1d">                                                 <span class="_ _2"></span>               </span>7.1.4<span class="ff2"> </span></div></div><div class="c x6 y7b6 w91 ha0"><div class="t m0 x17 h11 y734 ff1 fs7 fc0 sc0 ls0 ws0">ESRS 2 SBM-<span class="lsd">3 </span><span class="ff4">–</span> <span class="ff4">Isto<span class="_ _0"></span>tne wpływy, ryzyk<span class="_ _0"></span>a i szanse oraz ic<span class="_ _0"></span>h wzajemne związki z<span class="_ _0"></span>e strategią <span class="_ _0"></span>i z modelem biznesowy<span class="_ _0"></span>m                            <span class="_ _0"></span>    <span class="ff1">                     </span></span></div></div><div class="c x49 y7b6 w68 ha0"><div class="t m0 x38 h11 y734 ff1 fs7 fc0 sc0 ls0 ws0">7.5 </div></div><div class="c x6 y7b7 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S2<span class="ls0">-<span class="lsd">1 </span><span class="ff4">–</span> <span class="ff4">Polit<span class="_ _0"></span>yki związane z osoba<span class="_ _0"></span>mi wykonu<span class="_ _0"></span>jącymi pracę w łańc<span class="_ _0"></span>uchu wartości<span class="ff1"> </span></span></span></div></div><div class="c x49 y7b7 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.5.1 </div></div><div class="c x6 y7b8 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S2<span class="ls0">-<span class="lsd">2 </span><span class="ff4">–</span> <span class="ff4">Proce<span class="_ _0"></span>sy współpracy z o<span class="_ _0"></span>sobami wykonując<span class="_ _0"></span>ym pracę w łańcuc<span class="_ _0"></span>hu wartości w zakre<span class="_ _0"></span>sie wpływów<span class="ff1"> </span></span></span></div></div><div class="c x49 y7b8 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.5.1 </div></div><div class="c x6 y7b9 w91 h8b"><div class="t m0 x17 h11 y6f9 ff1 fs7 fc0 sc0 ls32 ws0">S2<span class="ls0">-<span class="ls36">3 </span><span class="ff4">–</span> <span class="ff4">Procesy naprawy<span class="_ _0"></span> skutków ne<span class="_ _0"></span>gatywnych wpływów i<span class="_ _0"></span> kanały z<span class="_ _0"></span>głaszania wątpl<span class="_ _0"></span>iwości pr<span class="_ _0"></span>zez osoby wykonu<span class="_ _0"></span>jące pracę w </span></span></div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">łańcuchu wart<span class="_ _0"></span>ości<span class="ff1"> </span></div></div><div class="c x49 y7b9 w68 h8b"><div class="t m0 x6 h11 y59e ff1 fs7 fc0 sc0 ls0 ws0">7.5.2 </div></div><div class="c x6 y7ba w91 h93"><div class="t m0 x17 h11 y5a2 ff1 fs7 fc0 sc0 ls32 ws0">S2<span class="ls0">-<span class="ls36">4 <span class="_ _7"> </span></span><span class="ff4">–</span> <span class="_ _4"></span><span class="ff4">P<span class="_ _2"></span>odej<span class="_ _0"></span>mowanie <span class="_ _4"></span>działań <span class="_ _4"></span>dotyczących <span class="_ _4"></span>istotnych <span class="_ _4"></span>wpływów <span class="_ _7"> </span>na <span class="_ _4"></span>osoby <span class="_ _4"></span>wykonujące <span class="_ _4"></span>pracę <span class="_ _4"></span>w <span class="_ _7"> </span>łańcuchu <span class="_ _4"></span>wartości <span class="_ _4"></span>oraz </span></span></div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">stosowani<span class="_ _0"></span>e <span class="_ _e"></span>podejść <span class="_ _2"></span>służ<span class="_ _2"></span>ących <span class="_ _2"></span>zarządzaniu <span class="_ _2"></span>istotnymi <span class="_ _2"></span>ryzykami <span class="_ _e"></span>i <span class="_ _e"></span>wykorzystywaniu <span class="_ _2"></span>istotnych <span class="_ _2"></span>szans <span class="_ _e"></span>związanych <span class="_ _e"></span>z <span class="_ _2"></span>osobami </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">wykonujący<span class="_ _0"></span>mi pracę w łańcuchu<span class="_ _0"></span> wartości oraz sk<span class="_ _0"></span>uteczność tych <span class="_ _0"></span>działań<span class="ff1"> </span></div></div><div class="c x49 y7ba w68 h93"><div class="t m0 x6 h11 y5a2 ff1 fs7 fc0 sc0 ls0 ws0">7.5.2 </div></div><div class="c x6 y7bb w91 h8a"><div class="t m0 x17 h11 y6f9 ff1 fs7 fc0 sc0 ls32 ws0">S2<span class="ls0">-<span class="lsd">5 <span class="_ _e"></span></span><span class="ff4">–</span> <span class="_ _2"></span><span class="ff4">Cele <span class="_ _e"></span>dotyczące <span class="_ _2"></span>zarządzania <span class="_ _2"></span>istotnymi <span class="_ _e"></span>negatywnymi <span class="_ _2"></span>wpływami, <span class="_ _2"></span>zwiększania <span class="_ _2"></span>pozytywnych <span class="_ _2"></span>wpływów <span class="_ _e"></span>i <span class="_ _e"></span>zarządzania </span></span></div><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">istotny<span class="_ _0"></span>mi ryzykami i szansami </div></div><div class="c x49 y7bb w68 h8a"><div class="t m0 x6 h11 y6f9 ff1 fs7 fc0 sc0 ls0 ws0">7.5.2 </div></div><div class="c x6 y7bc w88 h84"><div class="t m0 x17 hf y38a ff2 fs7 fc0 sc0 ls0 ws0">ESRS S3 <span class="ff3">–</span> <span class="ff3">Dotkni<span class="_ _0"></span>ęte społeczności<span class="ff2"> </span></span></div></div><div class="c x6 y1cb w88 h84"><div class="t m0 x17 hf y38a ff1 fs7 fc0 sc0 ls0 ws0">ESRS 2 SBM-<span class="lsd">2 </span><span class="ff4">–</span> Inte<span class="_ _0"></span>resy i opi<span class="_ _0"></span>nie zainteresowanyc<span class="_ _0"></span>h stron                  <span class="_ _0"></span>                                 <span class="_ _0"></span>                                  <span class="ls1d">                                                 <span class="_ _2"></span>               </span>7.1.4<span class="ff2"> </span></div></div><div class="c x6 y7bd w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">ESRS 2 SBM-<span class="lsd">3 </span><span class="ff4">–</span> <span class="ff4">Isto<span class="_ _0"></span>tne wpływy, ryzyk<span class="_ _0"></span>a i szanse oraz ic<span class="_ _0"></span>h wzajemne związki z<span class="_ _0"></span>e strategią <span class="_ _0"></span>i z modelem biznesowy<span class="_ _0"></span>m<span class="ff1"> </span></span></div></div><div class="c x49 y7bd w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y7be w91 ha0"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S3<span class="ls0">-<span class="lsd">1 </span><span class="ff4">–</span> <span class="ff4">Polit<span class="_ _0"></span>yki związane z dot<span class="_ _0"></span>kniętymi społecznośc<span class="_ _0"></span>iami<span class="ff1"> </span></span></span></div></div><div class="c x49 y7be w68 ha0"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y254 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S3<span class="ls0">-<span class="lsd">2 </span><span class="ff4">–</span> <span class="ff4">Proce<span class="_ _0"></span>sy współpracy w zak<span class="_ _0"></span>resie wpływów z do<span class="_ _0"></span>tknięty<span class="_ _0"></span>mi społecznościami<span class="ff1"> </span></span></span></div></div><div class="c x49 y254 w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y68 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S3<span class="ls0">-<span class="lsd">3 </span><span class="ff4">–</span> <span class="ff4">Proce<span class="_ _0"></span>sy naprawy sk<span class="_ _0"></span>utków negatywnych <span class="_ _0"></span>wpływów i kanały zgłas<span class="_ _0"></span>zania wątpliwo<span class="_ _0"></span>ści przez dotk<span class="_ _0"></span>nięte społeczności<span class="ff1"> </span></span></span></div></div><div class="c x49 y68 w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y7bf w91 h93"><div class="t m0 x17 h11 y5a2 ff1 fs7 fc0 sc0 ls32 ws0">S3<span class="ls0">-<span class="lsd">4 <span class="_ _f"> </span></span><span class="ff4">–</span>  <span class="ff4">P<span class="_ _2"></span>odejmowanie<span class="_ _0"></span>  dz<span class="_ _2"></span>iałań  dotyczący<span class="_ _0"></span>ch  istotnych  wpływów <span class="_ _f"> </span>na <span class="_ _24"> </span>dotknięt<span class="_ _0"></span>e  s<span class="_ _2"></span>połeczności  oraz  stosowanie  podejść </span></span></div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">służących <span class="_ _7"> </span>zarządzani<span class="_ _0"></span>u <span class="_ _7"> </span>istotny<span class="_ _0"></span>mi <span class="_ _7"> </span>ryzykami <span class="_ _7"> </span>i <span class="_ _4"></span>wykorzystywaniu <span class="_ _7"> </span>istotny<span class="_ _0"></span>ch <span class="_ _7"> </span>szans <span class="_ _7"> </span>związanych <span class="_ _7"> </span>z <span class="_ _7"> </span>tymi <span class="_ _4"></span>społecznościami <span class="_ _7"> </span>oraz<span class="_ _0"></span> </div><div class="t m0 x17 h11 y38a ff4 fs7 fc0 sc0 ls0 ws0">skuteczność<span class="_ _0"></span> tych działań<span class="ff1"> </span></div></div><div class="c x49 y7bf w68 h93"><div class="t m0 xe5 h11 y5a2 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y7c0 w91 h8a"><div class="t m0 x17 h11 y6f9 ff1 fs7 fc0 sc0 ls32 ws0">S3<span class="ls0">-<span class="lsd">5 <span class="_ _e"></span></span><span class="ff4">–</span> <span class="_ _2"></span><span class="ff4">Cele <span class="_ _e"></span>dotyczące <span class="_ _2"></span>zarządzania <span class="_ _2"></span>istotnymi <span class="_ _e"></span>negatywnymi <span class="_ _2"></span>wpływami, <span class="_ _2"></span>zwiększania <span class="_ _2"></span>pozytywnych <span class="_ _2"></span>wpływów <span class="_ _e"></span>i <span class="_ _e"></span>zarządzania </span></span></div><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">istotny<span class="_ _0"></span>mi ryzykami i szansami </div></div><div class="c x49 y7c0 w68 h8a"><div class="t m0 xe5 h11 y6f9 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y5b6 w88 h84"><div class="t m0 x17 hf y38a ff2 fs7 fc0 sc0 ls0 ws0">ESRS S4 - <span class="ff3">Konsum<span class="_ _0"></span>enci i użytkownicy <span class="_ _0"></span>końcowi<span class="ff2"> </span></span></div></div><div class="c x6 y7c1 w88 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">ESRS 2 SBM-<span class="lsd">2 </span><span class="ff4">–</span> Inte<span class="_ _0"></span>resy i opi<span class="_ _0"></span>nie zainteresowanyc<span class="_ _0"></span>h stron                  <span class="_ _0"></span>                                 <span class="_ _0"></span>                                  <span class="ls1d">                                                 <span class="_ _2"></span>                   </span>7.6 </div></div><div class="c x6 y7c2 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">ESRS 2 SBM-<span class="lsd">3 </span><span class="ff4">–</span> <span class="ff4">Isto<span class="_ _0"></span>tne wpływy, ryzyk<span class="_ _0"></span>a i szanse oraz ic<span class="_ _0"></span>h wzajemne związki z<span class="_ _0"></span>e strategią <span class="_ _0"></span>i z modelem biznesowy<span class="_ _0"></span>m<span class="ff1"> </span></span></div></div><div class="c x49 y7c2 w68 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls1d ws0">                               <span class="ls0">7.6<span class="_ _2"></span> </span></div></div><div class="c x6 y7c3 w91 ha0"><div class="t m0 x17 h11 y734 ff1 fs7 fc0 sc0 ls32 ws0">S4<span class="ls0">-<span class="lsd">1 </span><span class="ff4">–</span> <span class="ff4">Polit<span class="_ _0"></span>yki związane z kons<span class="_ _0"></span>umentami i użytk<span class="_ _0"></span>ownikami końc<span class="_ _0"></span>owymi<span class="ff1"> </span></span></span></div></div><div class="c x49 y7c3 w68 ha0"><div class="t m0 x6 h11 y734 ff1 fs7 fc0 sc0 ls0 ws0">7.6.1 </div></div><div class="c x6 y7c4 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls32 ws0">S4<span class="ls0">-<span class="lsd">2 </span><span class="ff4">–</span> <span class="ff4">Proce<span class="_ _0"></span>sy współpracy w zak<span class="_ _0"></span>resie wpływów z k<span class="_ _0"></span>onsumentami i użyt<span class="_ _0"></span>kownikami k<span class="_ _0"></span>ońcowymi<span class="ff1"> </span></span></span></div></div><div class="c x49 y7c4 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.6.2 </div></div><div class="c x6 y4d7 w91 h8b"><div class="t m0 x17 h11 y59e ff1 fs7 fc0 sc0 ls32 ws0">S4<span class="ls0">-<span class="lsd">3 <span class="_ _14"> </span></span><span class="ff4">–</span> <span class="_ _19"> </span><span class="ff4">Procesy <span class="_ _19"> </span>naprawy <span class="_ _14"> </span>skutków <span class="_ _19"> </span>negatywnych <span class="_ _19"> </span>wpł<span class="_ _2"></span>ywów <span class="_ _19"> </span>i <span class="_ _14"> </span>kanały <span class="_ _19"> </span>zgłaszania <span class="_ _14"> </span>wątpl<span class="_ _0"></span>iwości <span class="_ _19"> </span>przez <span class="_ _14"> </span>konsumentów <span class="ff1"> </span></span></span></div><div class="t m0 x17 h11 y5a0 ff4 fs7 fc0 sc0 ls0 ws0">i użytkowni<span class="_ _0"></span>ków końcowych<span class="ff1"> </span></div></div><div class="c x49 y4d7 w68 h8b"><div class="t m0 x6 h11 y59e ff1 fs7 fc0 sc0 ls0 ws0">7.6.2 </div></div><div class="c x6 y7c5 w91 h93"><div class="t m0 x17 h11 y5a2 ff1 fs7 fc0 sc0 ls32 ws0">S4<span class="ls0">-<span class="ls36">4 <span class="_ _1c"> </span></span><span class="ff4">–</span> <span class="_ _24"> </span><span class="ff4">Podejmowani<span class="_ _0"></span>e <span class="_ _24"> </span>działań <span class="_ _24"> </span>dotyczących  istotnych <span class="_ _f"> </span>wpływów <span class="_ _1c"> </span>na <span class="_ _24"> </span>konsumentó<span class="_ _0"></span>w <span class="_ _24"> </span>i <span class="_ _24"> </span>użytkowników <span class="_ _f"> </span>końcowych <span class="_ _24"> </span>oraz </span></span></div><div class="t m0 x17 h11 y6f9 ff4 fs7 fc0 sc0 ls0 ws0">stosowani<span class="_ _0"></span>e <span class="_ _1b"> </span>podejść <span class="_ _1b"> </span>służących <span class="_ _1b"> </span>zarządzaniu <span class="_ _1b"> </span>istotnymi <span class="_ _1b"> </span>ryzykami <span class="_ _18"> </span>i <span class="_ _1b"> </span>w<span class="_ _2"></span>ykorzysty<span class="_ _0"></span>waniu <span class="_ _1b"> </span>istotnych <span class="_ _1b"> </span>szans <span class="_ _1b"> </span>związanych <span class="ff1"> </span></div><div class="t m0 x17 h11 y5a0 ff4 fs7 fc0 sc0 ls0 ws0">z konsumentami i<span class="_ _0"></span> użytkownikami<span class="_ _0"></span> końcowymi o<span class="_ _0"></span>raz skuteczność<span class="_ _0"></span> tych działań<span class="ff1"> </span></div></div><div class="c x49 y7c5 w68 h93"><div class="t m0 x6 h11 y5a2 ff1 fs7 fc0 sc0 ls0 ws0">7.6.2 </div></div></div><div class="pi" ></div></div><div id="pf39" class="pf w0 h0" ><div class="pc pc39 w0 h0"><img class="bi x2 y7c6 w3 ha4" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">57<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y77f w91 h84"><div class="t m0 x17 hf y38a ff2 fs7 fc3 sc0 ls0 ws0">Numer ujawnieni<span class="_ _0"></span>a </div></div><div class="c x49 y77f w68 h84"><div class="t m0 x1d hf y38a ff2 fs7 fc3 sc0 ls0 ws0">Punkt </div></div><div class="c x6 y799 w91 h8a"><div class="t m0 x17 h11 y6f9 ff1 fs7 fc0 sc0 ls32 ws0">S4<span class="ls0">-<span class="lsd">5 <span class="_ _e"></span></span><span class="ff4">–</span> <span class="_ _2"></span><span class="ff4">Cele <span class="_ _e"></span>dotyczące <span class="_ _2"></span>zarządzania <span class="_ _2"></span>istotnymi <span class="_ _e"></span>negatywnymi <span class="_ _2"></span>wpływami, <span class="_ _2"></span>zwiększania <span class="_ _2"></span>pozytywnych <span class="_ _2"></span>wpływów <span class="_ _e"></span>i <span class="_ _e"></span>zarządzania </span></span></div><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">istotny<span class="_ _0"></span>mi ryzykami i szansami </div></div><div class="c x49 y799 w68 h8a"><div class="t m0 x6 h11 y6f9 ff1 fs7 fc0 sc0 ls0 ws0">7.6.2 </div></div><div class="c x6 y79a w88 h84"><div class="t m0 x17 hf y38a ff2 fs7 fc0 sc0 ls0 ws0">ESRS G1 <span class="ff3">–</span> <span class="ff3">Postępowa<span class="_ _0"></span>nie w biznesie<span class="ff2"> </span></span></div></div><div class="c x6 ydc w88 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">ESRS 2 GOV-<span class="lsd">1 </span><span class="ff4">–</span> <span class="ff4">Ro<span class="_ _0"></span>la organów admini<span class="_ _0"></span>strujących, n<span class="_ _0"></span>adzorczych i zarządzając<span class="_ _0"></span>ych           <span class="_ _0"></span>                                         <span class="_ _0"></span>              <span class="ff1 ls1d">                             <span class="_ _2"></span>                 <span class="ls0">7.7                                           <span class="_ _0"></span>                                               <span class="_ _0"></span>                                  <span class="_ _0"></span>                                       <span class="_ _0"></span>                                        <span class="_ _0"></span>                                         <span class="_ _0"></span>       </span></span></span></div></div><div class="c x6 y79c w88 h8a"><div class="t m0 x17 h11 y6f9 ff1 fs7 fc0 sc0 ls0 ws0">ESRS 2 IRO-<span class="lsd">1 </span><span class="ff4">–</span> <span class="ff4">Opi<span class="_ _0"></span>s procesó<span class="_ _0"></span>w służących do ide<span class="_ _0"></span>ntyfikacji i oceny<span class="_ _0"></span> istotnych wpływów, ryzyk<span class="_ _0"></span> i szans             <span class="_ _0"></span>                               <span class="ff1">              <span class="_ _0"></span>                   </span></span></div><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.7                 <span class="_ _0"></span>                                 <span class="_ _0"></span>                                          <span class="_ _0"></span>                                               <span class="_ _0"></span>                                <span class="_ _0"></span>                                  <span class="ls1d">                                      </span> </div></div><div class="c x6 y79d w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls34 ws0">G1<span class="ls0">-<span class="lsd">1 </span><span class="ff4">–</span> <span class="ff4">Polityki<span class="_ _0"></span> postępowania w bi<span class="_ _0"></span>znesie i kultur<span class="_ _0"></span>a korporacyjna<span class="ff1"> </span></span></span></div></div><div class="c x49 y79d w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.7.1 </div></div><div class="c x6 y79e w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls34 ws0">G1<span class="ls0">-<span class="lsd">2 </span><span class="ff4">–</span> <span class="ff4">Zarządzanie r<span class="_ _0"></span>elacjami z dostawc<span class="_ _0"></span>ami<span class="ff1"> </span></span></span></div></div><div class="c x49 y79e w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.7.2 </div></div><div class="c x6 y79f w91 h9f"><div class="t m0 x17 h11 y777 ff1 fs7 fc0 sc0 ls34 ws0">G1<span class="ls0">-<span class="lsd">3 </span><span class="ff4">–</span> Zapobieganie<span class="_ _0"></span> korupcji i pr<span class="_ _0"></span>zekupstwu oraz ich wy<span class="_ _0"></span>krywanie </span></div></div><div class="c x49 y79f w68 h9f"><div class="t m0 x6 h11 y777 ff1 fs7 fc0 sc0 ls0 ws0">7.7.3 </div></div><div class="c x6 y7a0 w91 ha0"><div class="t m0 x17 h11 y734 ff1 fs7 fc0 sc0 ls34 ws0">G1<span class="ls0">-<span class="lsd">4 </span><span class="ff4">–</span> Incydenty k<span class="_ _0"></span>orupcji lub pr<span class="_ _0"></span>zekupstwa </span></div></div><div class="c x49 y7a0 w68 ha0"><div class="t m0 xe5 h11 y734 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y4df w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls34 ws0">G1<span class="ls0">-<span class="lsd">5 </span><span class="ff4">–</span> <span class="ff4">Wpływ polit<span class="_ _0"></span>yczny i działalno<span class="_ _0"></span>ść lobbingowa<span class="ff1"> </span></span></span></div></div><div class="c x49 y4df w68 h84"><div class="t m0 xe5 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y7c7 w91 h84"><div class="t m0 x17 h11 y38a ff1 fs7 fc0 sc0 ls34 ws0">G1<span class="ls0">-<span class="lsd">6 </span><span class="ff4">–</span> <span class="ff4">Praktyki<span class="_ _0"></span> Płatnicze<span class="ff1"> </span></span></span></div></div><div class="c x49 y7c7 w68 h84"><div class="t m0 x6 h11 y38a ff1 fs7 fc0 sc0 ls0 ws0">7.7.2 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 y7c8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y7c9 ff4 fs3 fc0 sc0 ls0 ws0">Poniższa <span class="_ _42"> </span>tabela <span class="_ _42"> </span>przedstawia <span class="_ _42"> </span>przegląd <span class="_ _42"> </span>danych<span class="_ _2"></span> <span class="_ _21"> </span>ESRS <span class="_ _42"> </span>zaczerpniętych <span class="_ _42"> </span>z <span class="_ _42"> </span>innych <span class="_ _42"> </span>przepisów <span class="_ _42"> </span>UE <span class="_ _21"> </span>u<span class="_ _2"></span>względnionych <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y7ca ff4 fs3 fc0 sc0 ls0 ws0">w oświadczeniu zrównoważo<span class="_ _2"></span>nego rozwoju. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h6 y7cb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y351 w4 ha5"><div class="t m0 x17 hf y578 ff2 fs7 fc3 sc0 ls0 ws0">Ujawnienie ESRS </div></div><div class="c x126 y351 w92 ha5"><div class="t m0 x17 hf y578 ff2 fs7 fc3 sc0 ls0 ws0">Punkt danych </div></div><div class="c x6a y351 w93 ha5"><div class="t m0 x17 hf y578 ff2 fs7 fc3 sc0 ls0 ws0">Ustawodawstwo<span class="_ _0"></span> </div></div><div class="c x49 y351 w68 ha5"><div class="t m0 x1d hf y578 ff2 fs7 fc3 sc0 ls0 ws0">Punkt </div></div><div class="c x6 y7cc w4 ha6"><div class="t m0 x17 h11 y7cd ff1 fs7 fc0 sc0 ls0 ws0">ESRS2 GOV-1 </div></div><div class="c x126 y7ce w94 ha7"><div class="t m0 x17 h11 y7cf ff1 fs7 fc0 sc0 lsd ws0">21d<span class="ls0"> </span></div></div><div class="c x136 y7ce w95 ha7"><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Zróżnicowani<span class="_ _0"></span>e <span class="_ _15"> </span>cz<span class="_ _2"></span>łonków <span class="_ _15"> </span>zarządu <span class="_ _15"> </span>z<span class="_ _2"></span>e </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">względu na płeć<span class="_ _0"></span><span class="ff1"> </span></div></div><div class="c x6a y7ce w93 ha7"><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Art. <span class="_ _1b"> </span>12 <span class="_ _1b"> </span>ust. <span class="_ _1b"> </span>1 <span class="_ _1b"> </span>rozpor<span class="_ _0"></span>ządzenia </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _19"> </span>(UE) <span class="_ _14"> </span>2020/1818, </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">załącznik <span class="_ _1b"> </span>II <span class="_ _1d"> </span>do <span class="_ _1d"> </span>rozporządzeni<span class="_ _0"></span>a </div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1816 </div></div><div class="c x49 y7ce w68 ha7"><div class="t m0 x38 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0">8.8 </div></div><div class="c x126 y7cc w94 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">21e<span class="ls0"> </span></div></div><div class="c x136 y7cc w95 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Odsetek<span class="_ _0"></span> niezależnych członków zarzą<span class="_ _0"></span>du<span class="ff1"> </span></div></div><div class="c x6a y7cc w93 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Art. <span class="_ _e"></span>2 <span class="_ _4"></span>ust. <span class="_ _4"></span>1 <span class="_ _4"></span>rozporządzenia <span class="_ _e"></span>(UE) </div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">2021/1119 </div></div><div class="c x49 y7cc w68 h70"><div class="t m0 x38 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">8.8 </div></div><div class="c x6 y7d0 w4 ha8"><div class="t m0 x17 h11 y7d1 ff1 fs7 fc0 sc0 ls0 ws0">ESRS2 GOV-4 </div></div><div class="c x126 y7d0 w94 ha8"><div class="t m0 x17 h11 y7d1 ff1 fs7 fc0 sc0 lsd ws0">30<span class="ls0"> </span></div></div><div class="c x136 y7d0 w95 ha8"><div class="t m0 x17 h11 y7d1 ff1 fs7 fc0 sc0 ls0 ws0">Zestawieni<span class="_ _0"></span>e <span class="_ _15"> </span>informacji <span class="_ _15"> </span>zawartych <span class="_ _42"> </span>w </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">oświadczeniu <span class="_ _46"> </span>dotyczącym </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">zrównoważonego <span class="_ _0"></span><span class="ff1"> </span></div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">rozwoju <span class="_ _1b"> </span>na <span class="_ _18"> </span>temat <span class="_ _1b"> </span>procesu <span class="_ _18"> </span>należytej </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">starannośc<span class="_ _0"></span>i<span class="ff1"> </span></div></div><div class="c x6a y7d0 w93 ha8"><div class="t m0 x17 h11 y7d1 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>10 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>3 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y7d0 w68 ha8"><div class="t m0 x6 h11 y7d1 ff1 fs7 fc0 sc0 ls0 ws0">7.1.2 </div></div><div class="c x6 y7d2 w4 ha9"><div class="t m0 x17 h11 y7d3 ff1 fs7 fc0 sc0 ls0 ws0">ESRS2 SBM-1 </div></div><div class="c x126 y7d2 w94 ha9"><div class="t m0 x17 h11 y7d3 ff1 fs7 fc0 sc0 ls0 ws0">40d i </div></div><div class="c x136 y7d2 w95 ha9"><div class="t m0 x17 h11 y7d3 ff4 fs7 fc0 sc0 ls0 ws0">Wykazanie <span class="_ _17"> </span>prowadzenia <span class="_ _17"> </span>działalnośc<span class="_ _0"></span>i </div><div class="t m0 x17 h11 y7d4 ff4 fs7 fc0 sc0 ls0 ws0">związanej z sekt<span class="_ _0"></span>orem paliw k<span class="_ _0"></span>opalnych<span class="ff1"> </span></div></div><div class="c x6a y7d2 w93 ha9"><div class="t m0 x17 h11 y7d3 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>4 <span class="_ _14"> </span>w<span class="_ _2"></span> <span class="_ _18"> </span>tabeli <span class="_ _18"> </span>1 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y7d4 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div><div class="t m0 x17 h11 y7d5 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 y7d6 ff4 fs7 fc0 sc0 ls0 ws0">Art. <span class="_ _e"></span>449a <span class="_ _4"></span>rozporządzenia <span class="_ _e"></span>(UE) <span class="_ _4"></span>nr </div><div class="t m0 x17 h11 y7d7 ff4 fs7 fc0 sc0 ls0 ws0">575/2013; <span class="_ _47"> </span>rozpor<span class="_ _0"></span>ządzenie </div><div class="t m0 x17 h11 y7d8 ff1 fs7 fc0 sc0 ls0 ws0">wykonawcze <span class="_ _32"> </span>Komisji <span class="_ _29"> </span>(UE) </div><div class="t m0 x17 h11 y7d9 ff1 fs7 fc0 sc0 ls0 ws0">2022/2453 <span class="_ _2b"> </span>(6), <span class="_ _2b"> </span>tabela <span class="_ _3f"> </span>1: </div><div class="t m0 x17 h11 y7da ff4 fs7 fc0 sc0 ls0 ws0">Informacje  jakośc<span class="_ _0"></span>iowe  na  temat </div><div class="t m0 x17 h11 y7db ff1 fs7 fc0 sc0 ls0 ws0">ryzyka <span class="_ _40"> </span>z <span class="_ _3f"> </span>zakr<span class="_ _0"></span>esu <span class="_ _40"> </span>ochrony </div><div class="t m0 x17 h11 y7dc ff4 fs7 fc0 sc0 ls0 ws0">środowisk<span class="_ _0"></span>a <span class="_ _e"></span>i <span class="_ _2"></span>tabela <span class="_ _2"></span>2: <span class="_ _e"></span>Informacje </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">jakościo<span class="_ _0"></span>we <span class="_ _43"> </span>na <span class="_ _43"> </span>temat <span class="_ _17"> </span>ryzyka </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">społecznego<span class="ff1"> </span></div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Załącznik <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do <span class="_ _1b"> </span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1816 </div></div><div class="c x49 y7d2 w68 ha9"><div class="t m0 xe5 h11 y7d3 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y7de w4 ha8"><div class="t m0 x17 h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0">ESRS2 SBM-1 </div></div><div class="c x126 y7de w94 ha8"><div class="t m0 x17 h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0">40d ii </div></div><div class="c x136 y7de w95 ha8"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Wykazanie <span class="_ _17"> </span>prowadzenia <span class="_ _17"> </span>działalnośc<span class="_ _0"></span>i </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">związanej z produ<span class="_ _0"></span>kcją chemikal<span class="_ _0"></span>iów <span class="ff1"> </span></div></div><div class="c x6a y7de w93 ha8"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>9 <span class="_ _14"> </span>w<span class="_ _2"></span> <span class="_ _18"> </span>tabeli <span class="_ _18"> </span>2 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Załącznik <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do <span class="_ _1b"> </span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1816 </div></div><div class="c x49 y7de w68 ha8"><div class="t m0 xe5 h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne<span class="_ _0"></span>  </div></div><div class="c x6 y7df w4 haa"><div class="t m0 x17 h11 y7e0 ff1 fs7 fc0 sc0 ls0 ws0">ESRS2 SBM-1 </div></div><div class="c x126 y7df w94 haa"><div class="t m0 x17 h11 y7e0 ff1 fs7 fc0 sc0 ls0 ws0">40d iii </div></div><div class="c x136 y7df w95 haa"><div class="t m0 x17 h11 y7e0 ff4 fs7 fc0 sc0 ls0 ws0">Wykazanie <span class="_ _17"> </span>prowadzenia <span class="_ _17"> </span>działalnośc<span class="_ _0"></span>i </div><div class="t m0 x17 h11 y7e1 ff4 fs7 fc0 sc0 ls0 ws0">związanej z<span class="_ _2"></span> <span class="_ _2"></span>kontr<span class="_ _0"></span>owersyjnymi rodzajami </div><div class="t m0 x17 h11 y7e2 ff1 fs7 fc0 sc0 ls0 ws0">broni </div></div><div class="c x6a y7df w93 haa"><div class="t m0 x17 h11 y7e0 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>14 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>1 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y7e1 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div><div class="t m0 x17 h11 y7e2 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 y7e3 ff4 fs7 fc0 sc0 ls0 ws0">Art. <span class="_ _1b"> </span>12 <span class="_ _1b"> </span>ust. <span class="_ _1b"> </span>1 <span class="_ _1b"> </span>rozpor<span class="_ _0"></span>ządzenia </div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _1b"> </span>(UE) <span class="_ _1d"> </span>2020/1818 </div></div><div class="c x49 y7df w68 haa"><div class="t m0 xe5 h11 y7e0 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne<span class="_ _0"></span>  </div></div></div><div class="pi" ></div></div><div id="pf3a" class="pf w0 h0" ><div class="pc pc3a w0 h0"><img class="bi x2 y7e4 w3 hab" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">58<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y7e5 w4 hac"><div class="t m0 x17 hf y579 ff2 fs7 fc3 sc0 ls0 ws0">Ujawnienie ESRS </div></div><div class="c x126 y7e5 w92 hac"><div class="t m0 x17 hf y579 ff2 fs7 fc3 sc0 ls0 ws0">Punkt danych </div></div><div class="c x6a y7e5 w93 hac"><div class="t m0 x17 hf y579 ff2 fs7 fc3 sc0 ls0 ws0">Ustawodawstwo<span class="_ _0"></span> </div></div><div class="c x49 y7e5 w68 hac"><div class="t m0 x1d hf y579 ff2 fs7 fc3 sc0 ls0 ws0">Punkt </div></div><div class="c x6a y7e6 w93 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">(7), załącznik II do rozporządzenia </div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1816 </div></div><div class="c x6 y7e7 w4 had"><div class="t m0 x17 h11 y88 ff1 fs7 fc0 sc0 ls0 ws0">ESRS2 SBM-1 </div></div><div class="c x126 y7e7 w94 had"><div class="t m0 x17 h11 y88 ff1 fs7 fc0 sc0 ls0 ws0">40d iv </div></div><div class="c x136 y7e7 w95 had"><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">Wykazanie <span class="_ _17"> </span>prowadzenia <span class="_ _17"> </span>działalnośc<span class="_ _0"></span>i </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">związanej z uprawą i<span class="_ _0"></span> produkcją <span class="_ _0"></span>tytoniu <span class="ff1"> </span></div></div><div class="c x6a y7e7 w93 had"><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">Art. <span class="_ _1b"> </span>12 <span class="_ _1b"> </span>ust. <span class="_ _1b"> </span>1 <span class="_ _1b"> </span>rozpor<span class="_ _0"></span>ządzenia </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _19"> </span>(UE) <span class="_ _14"> </span>2020/1818, </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">załącznik <span class="_ _1b"> </span>II <span class="_ _1d"> </span>do <span class="_ _1d"> </span>rozporządzeni<span class="_ _0"></span>a </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1816 </div></div><div class="c x49 y7e7 w68 had"><div class="t m0 xe5 h11 y88 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne<span class="_ _0"></span>  </div></div><div class="c x6 y7e8 w4 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-1 </span></div></div><div class="c x126 y7e8 w94 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">14<span class="ls0"> </span></div></div><div class="c x136 y7e8 w95 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Plan <span class="_ _2e"> </span>przejścia <span class="_ _2e"> </span>służący <span class="_ _2e"> </span>osiągnię<span class="_ _0"></span>ciu </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">neutralno<span class="_ _0"></span>ści klimatycznej do 2050 r<span class="_ _0"></span>.<span class="ff1"> </span></div></div><div class="c x6a y7e8 w93 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Art. <span class="_ _e"></span>2 <span class="_ _4"></span>ust. <span class="_ _4"></span>1 <span class="_ _4"></span>rozporządzenia <span class="_ _e"></span>(UE) </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">2021/1119 </div></div><div class="c x49 y7e8 w68 h70"><div class="t m0 x6 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">7.2.2 </div><div class="t m0 xc7 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y7e9 w4 hae"><div class="t m0 x17 h11 y7ea ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-1 </span></div></div><div class="c x126 y7e9 w94 hae"><div class="t m0 x17 h11 y7ea ff1 fs7 fc0 sc0 lsd ws0">16g<span class="ls0"> </span></div></div><div class="c x136 y7e9 w95 hae"><div class="t m0 x17 h11 y7ea ff1 fs7 fc0 sc0 ls0 ws0">Jednostki <span class="_ _3f"> </span>wykl<span class="_ _0"></span>uczone <span class="_ _3f"> </span>z <span class="_ _2b"> </span>zakresu </div><div class="t m0 x17 h11 y7eb ff4 fs7 fc0 sc0 ls0 ws0">obowiązywania <span class="_ _48"> </span>wskaźnik<span class="_ _0"></span>ów </div><div class="t m0 x17 h11 y7ec ff1 fs7 fc0 sc0 ls0 ws0">refere<span class="_ _0"></span>ncyjnych <span class="_ _2b"> </span>dostosowanych <span class="_ _2b"> </span>do </div><div class="t m0 x17 h11 y7ed ff1 fs7 fc0 sc0 ls0 ws0">porozumienia <span class="_ _0"></span>paryskiego </div></div><div class="c x6a y7e9 w93 hae"><div class="t m0 x17 h11 y7ea ff4 fs7 fc0 sc0 ls0 ws0">Art. <span class="_ _e"></span>449a <span class="_ _4"></span>rozporządzenia <span class="_ _e"></span>(UE) <span class="_ _4"></span>nr </div><div class="t m0 x17 h11 y7eb ff4 fs7 fc0 sc0 ls0 ws0">575/2013; <span class="_ _47"> </span>rozpor<span class="_ _0"></span>ządzenie </div><div class="t m0 x17 h11 y7ec ff1 fs7 fc0 sc0 ls0 ws0">wykonawcze <span class="_ _32"> </span>Komisji <span class="_ _29"> </span>(UE) </div><div class="t m0 x17 h11 y7ed ff4 fs7 fc0 sc0 ls0 ws0">2022/2453, <span class="_ _1f"> </span>wzór <span class="_ _1a"> </span>1: <span class="_ _1f"> </span>Portfel </div><div class="t m0 x17 h11 y7ee ff1 fs7 fc0 sc0 ls0 ws0">bankowy <span class="_ _34"> </span><span class="ff4">–</span> <span class="_ _17"> </span><span class="ff4">Ryzyko <span class="_ _43"> </span>przejścia </span></div><div class="t m0 x17 h11 y7ef ff4 fs7 fc0 sc0 ls0 ws0">związane <span class="_ _5"> </span>z<span class="_ _2"></span>e <span class="_ _5"> </span>zmianami <span class="_ _19"> </span>klimatu: </div><div class="t m0 x17 h11 y7f0 ff4 fs7 fc0 sc0 ls0 ws0">jakość <span class="_ _2f"> </span>kredytowa <span class="_ _33"> </span>ekspozycji </div><div class="t m0 x17 h11 y7db ff4 fs7 fc0 sc0 ls0 ws0">według <span class="_ _41"> </span>sektora, <span class="_ _1"> </span>emisji <span class="_ _41"> </span>i </div><div class="t m0 x17 h11 y7dc ff1 fs7 fc0 sc0 ls0 ws0">rezydualnego <span class="_ _49"> </span>terminu </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">zapadalności<span class="ff1"> </span></div><div class="t m0 x17 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0">Art. 12 ust. 1 lit<span class="_ _0"></span>. d)<span class="ff4">–</span>g) oraz art. 12 </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">ust. <span class="_ _4a"> </span>2 <span class="_ _4a"> </span>rozporządzenia </div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1818 </div></div><div class="c x49 y7e9 w68 hae"><div class="t m0 xe5 h11 y7ea ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y7f2 w4 haf"><div class="t m0 x17 h11 y7d8 ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-4 </span></div></div><div class="c x126 y7f2 w94 haf"><div class="t m0 x17 h11 y7d8 ff1 fs7 fc0 sc0 lsd ws0">34<span class="ls0"> </span></div></div><div class="c x136 y7f2 w95 haf"><div class="t m0 x17 h11 y7d8 ff4 fs7 fc0 sc0 ls0 ws0">Cele <span class="_ _44"> </span>redukcji <span class="_ _44"> </span>emisji <span class="_ _31"> </span>gazów </div><div class="t m0 x17 h11 y7d9 ff1 fs7 fc0 sc0 ls0 ws0">cieplar<span class="_ _0"></span>nianych </div></div><div class="c x6a y7f2 w93 haf"><div class="t m0 x17 h11 y7d8 ff4 fs7 fc0 sc0 ls0 ws0">Art. <span class="_ _e"></span>449a <span class="_ _4"></span>rozporządzenia <span class="_ _e"></span>(UE) <span class="_ _4"></span>nr </div><div class="t m0 x17 h11 y7d9 ff4 fs7 fc0 sc0 ls0 ws0">575/2013; <span class="_ _47"> </span>rozpor<span class="_ _0"></span>ządzenie </div><div class="t m0 x17 h11 y7da ff1 fs7 fc0 sc0 ls0 ws0">wykonawcze <span class="_ _32"> </span>Komisji <span class="_ _29"> </span>(UE) </div><div class="t m0 x17 h11 y7db ff4 fs7 fc0 sc0 ls0 ws0">2022/2453, <span class="_ _1f"> </span>wzór <span class="_ _1a"> </span>3: <span class="_ _1f"> </span>Portfel </div><div class="t m0 x17 h11 y7dc ff1 fs7 fc0 sc0 ls0 ws0">bankowy <span class="_ _34"> </span><span class="ff4">–</span> <span class="_ _17"> </span><span class="ff4">Ryzyko <span class="_ _43"> </span>przejścia </span></div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">związane <span class="_ _13"> </span>ze <span class="_ _13"> </span>zm<span class="_ _2"></span>ianą <span class="_ _13"> </span>klimatu: </div><div class="t m0 x17 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0">mierniki<span class="_ _0"></span> dostosowania; </div><div class="t m0 x17 h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Art. <span class="_ _4a"> </span>6 <span class="_ _4a"> </span>rozporządzenia </div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1818 </div></div><div class="c x49 y7f2 w68 haf"><div class="t m0 x6 h11 y7d8 ff1 fs7 fc0 sc0 ls0 ws0">7.2.4 </div></div><div class="c x6 y7f3 w4 hb0"><div class="t m0 x17 h11 y7f4 ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-5 </span></div></div><div class="c x126 y7f3 w94 hb0"><div class="t m0 x17 h11 y7f4 ff1 fs7 fc0 sc0 lsd ws0">38<span class="ls0"> </span></div></div><div class="c x136 y7f3 w95 hb0"><div class="t m0 x17 h11 y7f4 ff4 fs7 fc0 sc0 ls0 ws0">Zużycie <span class="_ _7"> </span>energii <span class="_ _7"> </span>w  se<span class="_ _0"></span>ktorze <span class="_ _7"> </span>o <span class="_ _7"> </span>znacznym </div><div class="t m0 x17 h11 y7f5 ff4 fs7 fc0 sc0 ls0 ws0">oddziaływaniu <span class="_ _15"> </span>na <span class="_ _13"> </span>klimat <span class="_ _15"> </span>ze <span class="_ _13"> </span>źródeł </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">kopalnyc<span class="_ _0"></span>h </div></div><div class="c x6a y7f3 w93 hb0"><div class="t m0 x17 h11 y7f4 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _1d"> </span>nr <span class="_ _1d"> </span>5 <span class="_ _1d"> </span>w <span class="_ _1d"> </span>tabeli <span class="_ _1d"> </span>1 <span class="_ _1d"> </span>i </div><div class="t m0 x17 h11 y7f5 ff4 fs7 fc0 sc0 ls0 ws0">wskaźnik nr 5 <span class="_ _0"></span>w tabeli 2 <span class="ff1"> </span></div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">w załączniku I<span class="ff1"> </span></div></div><div class="c x49 y7f3 w68 hb0"><div class="t m0 xe5 h11 y7f4 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne<span class="_ _0"></span>  </div></div><div class="c x6 y7f6 w4 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-5 </span></div></div><div class="c x126 y7f6 w94 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">37<span class="ls0"> </span></div></div><div class="c x136 y7f6 w95 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Całkowite <span class="_ _13"> </span>zużycie <span class="_ _13"> </span>energii <span class="_ _13"> </span>w <span class="_ _12"> </span>MWh </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">związane z własny<span class="_ _0"></span>mi operacjami<span class="_ _0"></span><span class="ff1"> </span></div></div><div class="c x6a y7f6 w93 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>5 <span class="_ _14"> </span>w<span class="_ _2"></span> <span class="_ _18"> </span>tabeli <span class="_ _18"> </span>1 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y7f6 w68 h70"><div class="t m0 xe5 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y7f7 w4 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-5 </span></div></div><div class="c x126 y7f7 w94 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">40<span class="ls0">-</span>43<span class="ls0"> </span></div></div><div class="c x136 y7f7 w95 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Energochłonność<span class="_ _0"></span> <span class="_ _3f"> </span>w <span class="_ _40"> </span>sektorach <span class="_ _40"> </span>o </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">znacznym oddziaływ<span class="_ _0"></span>aniu na kl<span class="_ _0"></span>imat<span class="ff1"> </span></div></div><div class="c x6a y7f7 w93 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>6 <span class="_ _14"> </span>w<span class="_ _2"></span> <span class="_ _18"> </span>tabeli <span class="_ _18"> </span>1 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y7f7 w68 h70"><div class="t m0 xe5 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne<span class="_ _0"></span>  </div></div><div class="c x6 y3b1 w4 hb1"><div class="t m0 x17 h11 y7f8 ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-6 </span></div></div><div class="c x126 y3b1 w94 hb1"><div class="t m0 x17 h11 y7f8 ff1 fs7 fc0 sc0 lsd ws0">44<span class="ls0"> </span></div></div><div class="c x136 y3b1 w95 hb1"><div class="t m0 x17 h11 y7f8 ff4 fs7 fc0 sc0 ls0 ws0">Emisje <span class="_ _7"> </span>gazów <span class="_ _4"></span>cieplarnianych <span class="_ _4"></span>zakresu <span class="_ _7"> </span>1, </div><div class="t m0 x17 h11 y7d5 ff4 fs7 fc0 sc0 ls0 ws0">2, <span class="_ _1c"> </span>3 <span class="_ _1c"> </span>brutto <span class="_ _1c"> </span>i <span class="_ _1c"> </span>całkowite <span class="_ _1c"> </span>emisje <span class="_ _1c"> </span>gazów </div><div class="t m0 x17 h11 y7f9 ff1 fs7 fc0 sc0 ls0 ws0">cieplar<span class="_ _0"></span>nianych </div></div><div class="c x6a y3b1 w93 hb1"><div class="t m0 x17 h11 y7f8 ff4 fs7 fc0 sc0 ls0 ws0">Art. <span class="_ _e"></span>449a <span class="_ _4"></span>rozporządzenia <span class="_ _e"></span>(UE) <span class="_ _4"></span>nr </div><div class="t m0 x17 h11 y7d5 ff4 fs7 fc0 sc0 ls0 ws0">575/2013; <span class="_ _47"> </span>rozpor<span class="_ _0"></span>ządzenie </div><div class="t m0 x17 h11 y7f9 ff1 fs7 fc0 sc0 ls0 ws0">wykonawcze <span class="_ _32"> </span>Komisji <span class="_ _29"> </span>(UE) </div><div class="t m0 x17 h11 y7fa ff4 fs7 fc0 sc0 ls0 ws0">2022/2453, <span class="_ _1f"> </span>wzór <span class="_ _1a"> </span>1: <span class="_ _1f"> </span>Portfel </div><div class="t m0 x17 h11 y7d8 ff1 fs7 fc0 sc0 ls0 ws0">bankowy <span class="ff4">–</span> <span class="_ _0"></span><span class="ff4">Ryzyko przejśc<span class="_ _0"></span>ia <span class="ff1"> </span></span></div><div class="t m0 x17 h11 y7fb ff4 fs7 fc0 sc0 ls0 ws0">związane <span class="_ _13"> </span>ze <span class="_ _13"> </span>zm<span class="_ _2"></span>ianą <span class="_ _13"> </span>klimatu: </div><div class="t m0 x17 h11 y7da ff4 fs7 fc0 sc0 ls0 ws0">jakość <span class="_ _2f"> </span>kredytowa <span class="_ _33"> </span>ekspozycji </div><div class="t m0 x17 h11 y7fc ff4 fs7 fc0 sc0 ls0 ws0">według <span class="_ _41"> </span>sektora, <span class="_ _1"> </span>emisji <span class="_ _41"> </span>i </div><div class="t m0 x17 h11 y7fd ff1 fs7 fc0 sc0 ls0 ws0">rezydualnego <span class="_ _49"> </span>terminu </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">zapadalności;<span class="ff1"> </span></div><div class="t m0 x17 h11 y88 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Art. <span class="_ _e"></span>5 <span class="_ _4"></span>ust. <span class="_ _e"></span>1, <span class="_ _4"></span>art. <span class="_ _e"></span>6 <span class="_ _4"></span>i <span class="_ _e"></span>art. <span class="_ _4"></span>8 <span class="_ _4"></span>ust. <span class="_ _e"></span>1 </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">rozporządzenia <span class="_ _2b"> </span>delegowanego<span class="_ _0"></span> </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">(UE) 2020/1818 </div></div><div class="c x49 y3b1 w68 hb1"><div class="t m0 x6 h11 y7f8 ff1 fs7 fc0 sc0 ls0 ws0">7.2.5 </div></div><div class="c x6 y7fe w4 hb2"><div class="t m0 x17 h11 y7ff ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-6 </span></div></div><div class="c x126 y7fe w94 hb2"><div class="t m0 x17 h11 y7ff ff1 fs7 fc0 sc0 lsd ws0">53<span class="ls0">-</span>55<span class="ls0"> </span></div></div><div class="c x136 y7fe w95 hb2"><div class="t m0 x17 h11 y7ff ff4 fs7 fc0 sc0 ls0 ws0">Intensywność<span class="_ _0"></span> <span class="_ _4b"> </span>emisji <span class="_ _4b"> </span>gazów </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">cieplar<span class="_ _0"></span>nianych brutto </div></div><div class="c x6a y7fe w93 hb2"><div class="t m0 x17 h11 y7ff ff4 fs7 fc0 sc0 ls0 ws0">Art. <span class="_ _42"> </span>8 <span class="_ _42"> </span>ust. <span class="_ _42"> </span>1 <span class="_ _42"> </span>rozporządzenia </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1818 </div></div><div class="c x49 y7fe w68 hb2"><div class="t m0 x6 h11 y7ff ff1 fs7 fc0 sc0 ls0 ws0">7.2.5 </div></div><div class="c x6 y491 w4 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-7 </span></div></div><div class="c x126 y491 w94 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">56<span class="ls0"> </span></div></div><div class="c x136 y491 w95 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Informacje <span class="_ _5"> </span>o <span class="_ _5"> </span>usuwaniu <span class="_ _5"> </span>i <span class="_ _19"> </span>składowaniu </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">gazów ciepl<span class="_ _0"></span>arnianych <span class="ff1"> </span></div></div><div class="c x6a y491 w93 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Art. <span class="_ _e"></span>2 <span class="_ _4"></span>ust. <span class="_ _4"></span>1 <span class="_ _4"></span>rozporządzenia <span class="_ _e"></span>(UE) </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">2021/1119 </div></div><div class="c x49 y491 w68 h70"><div class="t m0 xe5 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y800 w4 hb3"><div class="t m0 x17 h11 y801 ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-9 </span></div></div><div class="c x126 y800 w94 hb3"><div class="t m0 x17 h11 y801 ff1 fs7 fc0 sc0 lsd ws0">66<span class="ls0"> </span></div></div><div class="c x136 y800 w95 hb3"><div class="t m0 x17 h11 y801 ff1 fs7 fc0 sc0 ls0 ws0">Przewidywane <span class="_ _4c"> </span>skutki<span class="_ _0"></span> <span class="_ _4d"> </span>finansowe </div><div class="t m0 x17 h11 y7e0 ff1 fs7 fc0 sc0 ls0 ws0">istotnych <span class="_ _0"></span>ryzyk fizycznych </div></div><div class="c x6a y800 w93 hb3"><div class="t m0 x17 h11 y801 ff4 fs7 fc0 sc0 ls0 ws0">Załącznik <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do <span class="_ _1b"> </span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y7e0 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _19"> </span>(UE) <span class="_ _14"> </span>2020/1818, </div><div class="t m0 x17 h11 y7e1 ff4 fs7 fc0 sc0 ls0 ws0">załącznik <span class="_ _1b"> </span>II <span class="_ _1d"> </span>do <span class="_ _1d"> </span>rozporządzeni<span class="_ _0"></span>a </div><div class="t m0 x17 h11 y802 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1816 </div></div><div class="c x49 y800 w68 hb3"><div class="t m0 x2a h11 y801 ff4 fs7 fc0 sc0 ls0 ws0">Pominięte w </div><div class="t m0 x18 h11 y7e0 ff1 fs7 fc0 sc0 ls0 ws0">pierwszych t<span class="_ _0"></span>rzech </div><div class="t m0 x1d h11 y7e1 ff1 fs7 fc0 sc0 ls0 ws0">latach </div><div class="t m0 x121 h11 y802 ff1 fs7 fc0 sc0 ls0 ws0">przygotowywania </div><div class="t m0 xe4 h11 y7e3 ff4 fs7 fc0 sc0 ls0 ws0">oświadczeń </div><div class="t m0 x121 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">zrównoważonego </div></div></div><div class="pi" ></div></div><div id="pf3b" class="pf w0 h0" ><div class="pc pc3b w0 h0"><img class="bi x2 y803 w3 hb4" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">59<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y7e5 w4 hac"><div class="t m0 x17 hf y579 ff2 fs7 fc3 sc0 ls0 ws0">Ujawnienie ESRS </div></div><div class="c x126 y7e5 w92 hac"><div class="t m0 x17 hf y579 ff2 fs7 fc3 sc0 ls0 ws0">Punkt danych </div></div><div class="c x6a y7e5 w93 hac"><div class="t m0 x17 hf y579 ff2 fs7 fc3 sc0 ls0 ws0">Ustawodawstwo<span class="_ _0"></span> </div></div><div class="c x49 y7e5 w68 hac"><div class="t m0 x1d hf y579 ff2 fs7 fc3 sc0 ls0 ws0">Punkt </div></div><div class="c x49 y804 w68 h39"><div class="t m0 x3d h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">rozwoju </div></div><div class="c x6 y805 w4 hb5"><div class="t m0 x17 h11 y7da ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-9 </span></div></div><div class="c x126 y805 w94 hb5"><div class="t m0 x17 h11 y7da ff1 fs7 fc0 sc0 ls0 ws0">66a, 66c </div></div><div class="c x136 y805 w95 hb5"><div class="t m0 x17 h11 y7da ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _19"> </span>pieniężna <span class="_ _14"> </span>i <span class="_ _19"> </span>udział <span class="_ _14"> </span>procent<span class="_ _0"></span>owy </div><div class="t m0 x17 h11 y7fc ff4 fs7 fc0 sc0 ls0 ws0">(odsete<span class="_ _0"></span>k) <span class="_ _29"> </span>aktywów <span class="_ _29"> </span>obarczonych </div><div class="t m0 x17 h11 y7fd ff1 fs7 fc0 sc0 ls0 ws0">istotny<span class="_ _0"></span>mi <span class="_ _24"> </span>ryzykami  fizycznymi <span class="_ _24"> </span>oraz <span class="_ _f"> </span>ich </div><div class="t m0 x17 h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0">lokali<span class="_ _0"></span>zacja </div></div><div class="c x6a y805 w93 hb5"><div class="t m0 x17 h11 y7da ff4 fs7 fc0 sc0 ls0 ws0">Art. <span class="_ _e"></span>449a <span class="_ _4"></span>rozporządzenia <span class="_ _e"></span>(UE) <span class="_ _4"></span>nr </div><div class="t m0 x17 h11 y7fc ff1 fs7 fc0 sc0 ls0 ws0">575/2013; <span class="_ _3f"> </span>pkt <span class="_ _3f"> </span>46 <span class="_ _3f"> </span>i<span class="_ _0"></span> <span class="_ _3f"> </span>47 </div><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">rozporządzenia <span class="_ _2f"> </span>wykona<span class="_ _0"></span>wczego </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Komisji <span class="_ _7"> </span>(UE) <span class="_ _4"></span>2022/2453; <span class="_ _7"> </span>wzór <span class="_ _7"> </span>5: </div><div class="t m0 x17 h11 y88 ff1 fs7 fc0 sc0 ls0 ws0">Portfel <span class="_ _a"></span>bankowy <span class="_ _a"></span><span class="ff4">–<span class="ff1"> Ry<span class="_ _0"></span>zyko <span class="_ _0"></span>fizyczne </span></span></div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">związane <span class="_ _5"> </span>z<span class="_ _2"></span>e <span class="_ _5"> </span>zmianami <span class="_ _19"> </span>klimatu: </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">ekspozycje<span class="_ _0"></span> <span class="_ _15"> </span>podlegające <span class="_ _42"> </span>ryzyku </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">fizycznemu </div></div><div class="c x49 y805 w68 hb5"><div class="t m0 x2a h11 y7da ff4 fs7 fc0 sc0 ls0 ws0">Pominięte w </div><div class="t m0 x18 h11 y7fc ff1 fs7 fc0 sc0 ls0 ws0">pierwszych t<span class="_ _0"></span>rzech </div><div class="t m0 x1d h11 y7fd ff1 fs7 fc0 sc0 ls0 ws0">latach </div><div class="t m0 x121 h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0">przygotowywania </div><div class="t m0 xe4 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">oświadczeń </div><div class="t m0 x121 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">zrównoważonego </div><div class="t m0 x3d h11 y89 ff1 fs7 fc0 sc0 ls0 ws0">rozwoju </div></div><div class="c x6 y410 w4 hb6"><div class="t m0 x17 h11 y806 ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-9 </span></div></div><div class="c x126 y410 w94 hb6"><div class="t m0 x17 h11 y806 ff1 fs7 fc0 sc0 lsd ws0">67c<span class="ls0"> </span></div></div><div class="c x136 y410 w95 hb6"><div class="t m0 x17 h11 y806 ff1 fs7 fc0 sc0 ls0 ws0">Przewidywane <span class="_ _4c"> </span>skutki<span class="_ _0"></span> <span class="_ _4d"> </span>finansowe </div><div class="t m0 x17 h11 y7f0 ff4 fs7 fc0 sc0 ls0 ws0">istotnych <span class="_ _0"></span>ryzyk przejści<span class="_ _0"></span>a<span class="ff1"> </span></div></div><div class="c x6a y410 w93 hb6"><div class="t m0 x17 h11 y806 ff4 fs7 fc0 sc0 ls0 ws0">Art. <span class="_ _e"></span>449a <span class="_ _4"></span>rozporządzenia <span class="_ _e"></span>(UE) <span class="_ _4"></span>nr </div><div class="t m0 x17 h11 y7f0 ff4 fs7 fc0 sc0 ls0 ws0">575/2013; <span class="_ _e"></span>pkt <span class="_ _e"></span>34 <span class="_ _4"></span>rozporządzeni<span class="_ _0"></span>a </div><div class="t m0 x17 h11 y807 ff1 fs7 fc0 sc0 ls0 ws0">wykonawczego <span class="_ _40"> </span>Komisji <span class="_ _40"> </span>(UE) </div><div class="t m0 x17 h11 y808 ff4 fs7 fc0 sc0 ls0 ws0">2022/2453; <span class="_ _1f"> </span>wzór <span class="_ _1f"> </span>2: <span class="_ _1a"> </span>Portfe<span class="_ _0"></span>l </div><div class="t m0 x17 h11 y809 ff1 fs7 fc0 sc0 ls0 ws0">bankowy <span class="_ _34"> </span><span class="ff4">–</span> <span class="_ _17"> </span><span class="ff4">Ryzyko <span class="_ _43"> </span>przejścia </span></div><div class="t m0 x17 h11 y80a ff4 fs7 fc0 sc0 ls0 ws0">związane <span class="_ _5"> </span>z<span class="_ _2"></span>e <span class="_ _5"> </span>zmianami <span class="_ _19"> </span>klimatu: </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">kredyt<span class="_ _0"></span>y <span class="_ _4e"> </span>zabezpieczone </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">nierucho<span class="_ _0"></span>mościami <span class="_ _2"></span>–<span class="_ _2"></span><span class="ff1"> <span class="_ _2"></span></span>efektywność </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">energetyc<span class="_ _0"></span>zna zabezpieczeń<span class="ff1"> </span></div></div><div class="c x49 y410 w68 hb6"><div class="t m0 x2a h11 y806 ff4 fs7 fc0 sc0 ls0 ws0">Pominięte w </div><div class="t m0 x18 h11 y7f0 ff1 fs7 fc0 sc0 ls0 ws0">pierwszych t<span class="_ _0"></span>rzech </div><div class="t m0 x1d h11 y807 ff1 fs7 fc0 sc0 ls0 ws0">latach </div><div class="t m0 x121 h11 y808 ff1 fs7 fc0 sc0 ls0 ws0">przygotowywania </div><div class="t m0 xe4 h11 y809 ff4 fs7 fc0 sc0 ls0 ws0">oświadczeń </div><div class="t m0 x121 h11 y80a ff4 fs7 fc0 sc0 ls0 ws0">zrównoważonego </div><div class="t m0 x3d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">rozwoju  </div></div><div class="c x6 y80b w4 hb7"><div class="t m0 x17 h11 y7db ff1 fs7 fc0 sc0 ls31 ws0">E1<span class="ls0">-9 </span></div></div><div class="c x126 y80b w94 hb7"><div class="t m0 x17 h11 y7db ff1 fs7 fc0 sc0 lsd ws0">69<span class="ls0"> </span></div></div><div class="c x136 y80b w95 hb7"><div class="t m0 x17 h11 y7db ff4 fs7 fc0 sc0 ls0 ws0">Ujawnienia <span class="_ _15"> </span>potencjału <span class="_ _15"> </span>wykorzystania </div><div class="t m0 x17 h11 y7dc ff4 fs7 fc0 sc0 ls0 ws0">szans związanych z k<span class="_ _0"></span>limatem<span class="ff1"> </span></div></div><div class="c x6a y80b w93 hb7"><div class="t m0 x17 h11 y7db ff4 fs7 fc0 sc0 ls0 ws0">Załącznik <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do <span class="_ _1b"> </span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y7dc ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1818 </div></div><div class="c x49 y80b w68 hb7"><div class="t m0 x2a h11 y7db ff4 fs7 fc0 sc0 ls0 ws0">Pominięte w </div><div class="t m0 x18 h11 y7dc ff1 fs7 fc0 sc0 ls0 ws0">pierwszych t<span class="_ _0"></span>rzech </div><div class="t m0 x1d h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0">latach </div><div class="t m0 x121 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0">przygotowywania </div><div class="t m0 xe4 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">oświadczeń </div><div class="t m0 x121 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">zrównoważonego </div><div class="t m0 x3d h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">rozwoju </div></div><div class="c x6 y6b8 w4 hb8"><div class="t m0 x17 h11 y7fd ff1 fs7 fc0 sc0 ls31 ws0">E2<span class="ls0">-4 </span></div></div><div class="c x126 y6b8 w94 hb8"><div class="t m0 x17 h11 y7fd ff1 fs7 fc0 sc0 lsd ws0">28<span class="ls0"> </span></div></div><div class="c x136 y6b8 w95 hb8"><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Czynniki zanieczyszczające emitowan<span class="_ _0"></span>e w </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">wyniku własnyc<span class="_ _0"></span>h operacji<span class="ff1"> </span></div></div><div class="c x6a y6b8 w93 hb8"><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>8 <span class="_ _14"> </span>w<span class="_ _2"></span> <span class="_ _18"> </span>tabeli <span class="_ _18"> </span>1 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">załączniku <span class="_ _a"></span>I, <span class="_ _a"></span>wskaźnik <span class="_ _a"></span>nr <span class="_ _a"></span>2 <span class="_ _0"></span>w <span class="_ _a"></span>tabeli </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">2 <span class="_ _e"></span>w <span class="_ _2"></span>z<span class="_ _2"></span>ałącznik<span class="_ _0"></span>u <span class="_ _e"></span>I, <span class="_ _2"></span>wskaźnik <span class="_ _2"></span>nr <span class="_ _e"></span>1 <span class="_ _e"></span>w </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">tabeli <span class="_ _1d"> </span>2 <span class="_ _1d"> </span>w <span class="_ _21"> </span>załączniku <span class="_ _1d"> </span>I <span class="_ _21"> </span>oraz </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">wskaźnik <span class="_ _18"> </span>nr <span class="_ _1b"> </span>3 <span class="_ _1b"> </span>w <span class="_ _1b"> </span>tabeli <span class="_ _1b"> </span>2 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y6b8 w68 hb8"><div class="t m0 xe5 h11 y7fd ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y7f3 w4 hb9"><div class="t m0 x17 h11 y80c ff1 fs7 fc0 sc0 ls31 ws0">E3<span class="ls0">-1 </span></div></div><div class="c x126 y7f3 w94 hb9"><div class="t m0 x17 h11 y80c ff1 fs7 fc0 sc0 ls0 ws0">9 </div></div><div class="c x136 y7f3 w95 hb9"><div class="t m0 x17 h11 y80c ff4 fs7 fc0 sc0 ls0 ws0">Polityk<span class="_ _0"></span>i <span class="_ _1d"> </span>przyjęte <span class="_ _1d"> </span>w <span class="_ _1d"> </span>celu <span class="_ _1d"> </span>zarządzania </div><div class="t m0 x17 h11 y7f4 ff4 fs7 fc0 sc0 ls0 ws0">swoimi <span class="_ _7"> </span>ist<span class="_ _0"></span>otnymi <span class="_ _4"> </span>wpł<span class="_ _2"></span>ywami, <span class="_ _7"> </span>ryzykami<span class="_ _0"></span> <span class="_ _7"> </span>i </div><div class="t m0 x17 h11 y7f5 ff4 fs7 fc0 sc0 ls0 ws0">szansami <span class="_ _2"></span>związanymi <span class="_ _2"></span>z <span class="_ _2"></span>wodą <span class="_ _2"></span>i <span class="_ _e"></span>zasobami </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">morskimi </div></div><div class="c x6a y7f3 w93 hb9"><div class="t m0 x17 h11 y80c ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>7 <span class="_ _14"> </span>w<span class="_ _2"></span> <span class="_ _18"> </span>tabeli <span class="_ _18"> </span>2 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y7f4 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y7f3 w68 hb9"><div class="t m0 xe5 h11 y80c ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y65d w4 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls31 ws0">E3<span class="ls0">-1 </span></div></div><div class="c x126 y65d w94 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">13<span class="ls0"> </span></div></div><div class="c x136 y65d w95 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Ujawnienie <span class="_ _4f"> </span>dotyczące <span class="_ _4f"> </span>lokalizacji </div><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">jednostk<span class="_ _0"></span>i <span class="_ _1d"> </span>na <span class="_ _21"> </span>obszarach <span class="_ _1b"> </span>o<span class="_ _2"></span> <span class="_ _1d"> </span>znacznym </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">deficycie<span class="_ _0"></span> wody </div></div><div class="c x6a y65d w93 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>8 <span class="_ _14"> </span>w<span class="_ _2"></span> <span class="_ _18"> </span>tabeli <span class="_ _18"> </span>2 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y65d w68 h6c"><div class="t m0 xe5 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y3ab w4 hba"><div class="t m0 x17 h11 y7f1 ff1 fs7 fc0 sc0 ls31 ws0">E3<span class="ls0">-1 </span></div></div><div class="c x126 y3ab w94 hba"><div class="t m0 x17 h11 y7f1 ff1 fs7 fc0 sc0 lsd ws0">14<span class="ls0"> </span></div></div><div class="c x136 y3ab w95 hba"><div class="t m0 x17 h11 y7f1 ff4 fs7 fc0 sc0 ls0 ws0">Ujawnienie <span class="_ _0"></span>dotyczące<span class="_ _0"></span> poli<span class="_ _0"></span>tyk lub <span class="_ _0"></span>praktyk </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">związanych <span class="_ _41"> </span>ze <span class="_ _50"> </span>zrównoważono<span class="_ _0"></span>ścią </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">oceanów i mó<span class="_ _0"></span>rz<span class="ff1"> </span></div></div><div class="c x6a y3ab w93 hba"><div class="t m0 x17 h11 y7f1 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>12 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>2 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y3ab w68 hba"><div class="t m0 xe5 h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y80d w4 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls31 ws0">E3<span class="ls0">-4 </span></div></div><div class="c x126 y80d w94 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">28c<span class="ls0"> </span></div></div><div class="c x136 y80d w95 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wyniki <span class="_ _1f"> </span>w <span class="_ _1a"> </span>zakr<span class="_ _0"></span>esie <span class="_ _1f"> </span>zużycia <span class="_ _1f"> </span>w<span class="_ _2"></span>ody </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">związanych <span class="_ _1c"> </span>z <span class="_ _5"> </span>jej <span class="_ _5"> </span>istotnymi <span class="_ _5"> </span>wpływami, </div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">ryzykami i szansami.<span class="_ _0"></span> </div></div><div class="c x6a y80d w93 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _1c"> </span>nr <span class="_ _5"> </span>6.2 <span class="_ _19"> </span>w <span class="_ _5"> </span>tabeli <span class="_ _5"> </span>2 <span class="_ _5"> </span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y80d w68 h6c"><div class="t m0 xe5 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y80e w4 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls31 ws0">E3<span class="ls0">-4 </span></div></div><div class="c x126 y80e w94 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">29<span class="ls0"> </span></div></div><div class="c x136 y80e w95 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Informacje do<span class="_ _0"></span>tyczące wodoc<span class="_ _0"></span>hłonności <span class="ff1"> </span></div></div><div class="c x6a y80e w93 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _1c"> </span>nr <span class="_ _5"> </span>6.1 <span class="_ _19"> </span>w <span class="_ _5"> </span>tabeli <span class="_ _5"> </span>2 <span class="_ _5"> </span>w </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y80e w68 h70"><div class="t m0 xe5 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y80f w4 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls31 ws0">E4<span class="ls0"> </span></div></div><div class="c x126 y80f w94 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">16a i </div></div><div class="c x136 y80f w95 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wyszczególnie<span class="_ _0"></span>nie <span class="_ _42"> </span>działań <span class="_ _15"> </span>negatywni<span class="_ _0"></span>e </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">wpływających <span class="_ _4"></span>na <span class="_ _7"> </span>obszary <span class="_ _7"> </span>wrażli<span class="_ _0"></span>we <span class="_ _7"> </span>pod </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">względem bior<span class="_ _0"></span>óżnorodności<span class="ff1"> </span></div></div><div class="c x6a y80f w93 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>7 <span class="_ _14"> </span>w<span class="_ _2"></span> <span class="_ _18"> </span>tabeli <span class="_ _18"> </span>1 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y80f w68 h6c"><div class="t m0 xe5 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y5e5 w4 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls31 ws0">E4<span class="ls0"> </span></div></div><div class="c x126 y5e5 w94 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">16b<span class="ls0"> </span></div></div><div class="c x136 y5e5 w95 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Istotne <span class="_ _22"> </span>negatywne <span class="_ _3d"> </span>wpływy <span class="_ _3d"> </span>w </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">odniesie<span class="_ _0"></span>niu <span class="_ _12"> </span>do <span class="_ _13"> </span>degradacji <span class="_ _13"> </span>gruntów, </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">pustynnie<span class="_ _0"></span>nia lub uszczelniani<span class="_ _0"></span>a gleby </div></div><div class="c x6a y5e5 w93 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>10 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>2 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y5e5 w68 h6c"><div class="t m0 xe5 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y532 w4 hbb"><div class="t m0 x17 h11 y810 ff1 fs7 fc0 sc0 ls31 ws0">E4<span class="ls0"> </span></div></div><div class="c x126 y532 w94 hbb"><div class="t m0 x17 h11 y810 ff1 fs7 fc0 sc0 lsd ws0">16c<span class="ls0"> </span></div></div><div class="c x136 y532 w95 hbb"><div class="t m0 x17 h11 y810 ff4 fs7 fc0 sc0 ls0 ws0">Wpływ na gatunk<span class="_ _0"></span>i zagrożone<span class="ff1"> </span></div></div><div class="c x6a y532 w93 hbb"><div class="t m0 x17 h11 y810 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>14 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>2 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y532 w68 hbb"><div class="t m0 xe5 h11 y810 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y811 w4 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls31 ws0">E4<span class="ls0">-2 </span></div></div><div class="c x126 y811 w94 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">24b<span class="ls0"> </span></div></div><div class="c x136 y811 w95 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Zrównoważone  praktyki <span class="_ _24"> </span>lub <span class="_ _24"> </span>polityki <span class="_ _24"> </span>w </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">zakresie grun<span class="_ _0"></span>tów/rolni<span class="_ _0"></span>ctwa<span class="ff1"> </span></div></div><div class="c x6a y811 w93 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>11 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>2 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y811 w68 h70"><div class="t m0 xe5 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y812 w4 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls31 ws0">E4<span class="ls0">-2 </span></div></div><div class="c x126 y812 w94 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">24c<span class="ls0"> </span></div></div><div class="c x136 y812 w95 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Zrównoważone  praktyki <span class="_ _24"> </span>lub <span class="_ _24"> </span>polityki <span class="_ _24"> </span>w </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">zakresie o<span class="_ _0"></span>ceanów/mórz<span class="ff1"> </span></div></div><div class="c x6a y812 w93 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>12 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>2 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y812 w68 h70"><div class="t m0 xe5 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y124 w4 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls31 ws0">E4<span class="ls0">-2 </span></div></div><div class="c x126 y124 w94 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">24d<span class="ls0"> </span></div></div><div class="c x136 y124 w95 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Polityk<span class="_ _0"></span>i <span class="_ _2e"> </span>na <span class="_ _2e"> </span>rzecz <span class="_ _2e"> </span>przeciwdziałani<span class="_ _0"></span>a </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">wylesiani<span class="_ _0"></span>u </div></div><div class="c x6a y124 w93 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>15 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>2 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y124 w68 h70"><div class="t m0 xe5 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y813 w4 h6c"><div class="t m0 x17 h11 y7e2 ff1 fs7 fc0 sc0 ls31 ws0">E5<span class="ls0">-5 </span></div></div><div class="c x126 y813 w94 h6c"><div class="t m0 x17 h11 y7e2 ff1 fs7 fc0 sc0 lsd ws0">37d<span class="ls0"> </span></div></div><div class="c x136 y813 w95 h6c"><div class="t m0 x17 h11 y7e2 ff4 fs7 fc0 sc0 ls0 ws0">Mierniki <span class="_ _e"></span>wpływu <span class="_ _4"></span>związane <span class="_ _4"></span>ze <span class="_ _4"></span>zmianą <span class="_ _e"></span>w </div><div class="t m0 x17 h11 y814 ff4 fs7 fc0 sc0 ls0 ws0">zakresie b<span class="_ _0"></span>ioróżnorodności<span class="_ _0"></span> <span class="ff1"> </span></div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">i ekosy<span class="_ _0"></span>stemów<span class="ff1"> </span></div></div><div class="c x6a y813 w93 h6c"><div class="t m0 x17 h11 y7e2 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>13 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>2 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y814 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y813 w68 h6c"><div class="t m0 xe5 h11 y7e2 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div></div><div class="pi" ></div></div><div id="pf3c" class="pf w0 h0" ><div class="pc pc3c w0 h0"><img class="bi x2 y815 w3 hbc" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">60<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y7e5 w4 hac"><div class="t m0 x17 hf y579 ff2 fs7 fc3 sc0 ls0 ws0">Ujawnienie ESRS </div></div><div class="c x126 y7e5 w92 hac"><div class="t m0 x17 hf y579 ff2 fs7 fc3 sc0 ls0 ws0">Punkt danych </div></div><div class="c x6a y7e5 w93 hac"><div class="t m0 x17 hf y579 ff2 fs7 fc3 sc0 ls0 ws0">Ustawodawstwo<span class="_ _0"></span> </div></div><div class="c x49 y7e5 w68 hac"><div class="t m0 x1d hf y579 ff2 fs7 fc3 sc0 ls0 ws0">Punkt </div></div><div class="c x6 y816 w4 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls31 ws0">E5<span class="ls0">-5 </span></div></div><div class="c x126 y816 w94 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">39<span class="ls0"> </span></div></div><div class="c x136 y816 w95 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Mierniki  dot<span class="_ _0"></span>yczące  przypadkowego  lub </div><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">celowego <span class="_ _21"> </span>wprowadzenia <span class="_ _42"> </span>inwazyjnych </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">gatunków obc<span class="_ _0"></span>ych<span class="ff1"> </span></div></div><div class="c x6a y816 w93 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>9 <span class="_ _14"> </span>w<span class="_ _2"></span> <span class="_ _18"> </span>tabeli <span class="_ _18"> </span>1 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y816 w68 h6c"><div class="t m0 xe5 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y7e7 w4 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0"> </span></div></div><div class="c x126 y7e7 w94 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">14f<span class="ls0"> </span></div></div><div class="c x136 y7e7 w95 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wykaz <span class="_ _e"></span>operacji <span class="_ _e"></span>narażonych <span class="_ _e"></span>na <span class="_ _e"></span>znaczące </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">ryzyko <span class="_ _19"> </span>wystąpieni<span class="_ _0"></span>a <span class="_ _19"> </span>przypadków <span class="_ _19"> </span>pracy </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">przymusowej </div></div><div class="c x6a y7e7 w93 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>13 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>3 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y7e7 w68 h6c"><div class="t m0 x38 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">7.4 </div></div><div class="c x6 y817 w4 hba"><div class="t m0 x17 h11 y7f1 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0"> </span></div></div><div class="c x126 y817 w94 hba"><div class="t m0 x17 h11 y7f1 ff1 fs7 fc0 sc0 lsd ws0">14g<span class="ls0"> </span></div></div><div class="c x136 y817 w95 hba"><div class="t m0 x17 h11 y7f1 ff4 fs7 fc0 sc0 ls0 ws0">Wykaz <span class="_ _e"></span>operacji <span class="_ _e"></span>narażonych <span class="_ _e"></span>na <span class="_ _e"></span>znaczące </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">ryzyko <span class="_ _19"> </span>wystąpieni<span class="_ _0"></span>a <span class="_ _19"> </span>przypadków <span class="_ _19"> </span>pracy </div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">dzieci </div></div><div class="c x6a y817 w93 hba"><div class="t m0 x17 h11 y7f1 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>12 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>3 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y817 w68 hba"><div class="t m0 x38 h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0">7.4 </div></div><div class="c x6 y818 w4 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-1 </span></div></div><div class="c x126 y818 w94 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">20<span class="ls0"> </span></div></div><div class="c x136 y818 w95 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _2e"> </span>w <span class="_ _2f"> </span>z<span class="_ _2"></span>akresi<span class="_ _0"></span>e <span class="_ _2f"> </span>polityki </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">dotyczącej p<span class="_ _0"></span>raw człowieka<span class="ff1"> </span></div></div><div class="c x6a y818 w93 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _1d"> </span>nr <span class="_ _1d"> </span>9 <span class="_ _1d"> </span>w <span class="_ _1d"> </span>tabeli <span class="_ _1d"> </span>3 <span class="_ _1d"> </span>i </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">wskaźnik <span class="_ _14"> </span>nr <span class="_ _19"> </span>11 <span class="_ _14"> </span>w <span class="_ _18"> </span>tabeli <span class="_ _19"> </span>1 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y818 w68 h6c"><div class="t m0 x6 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">7.4.1 </div></div><div class="c x6 y819 w4 ha8"><div class="t m0 x17 h11 y809 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-1 </span></div></div><div class="c x126 y819 w94 ha8"><div class="t m0 x17 h11 y809 ff1 fs7 fc0 sc0 lsd ws0">21<span class="ls0"> </span></div></div><div class="c x136 y819 w95 ha8"><div class="t m0 x17 h11 y809 ff4 fs7 fc0 sc0 ls0 ws0">Strategie <span class="_ _22"> </span>w <span class="_ _22"> </span>zakresie <span class="_ _22"> </span>należytej </div><div class="t m0 x17 h11 y80a ff4 fs7 fc0 sc0 ls0 ws0">starannośc<span class="_ _0"></span>i <span class="_ _14"> </span>w <span class="_ _19"> </span>odniesieniu <span class="_ _19"> </span>do <span class="_ _14"> </span>kwestii </div><div class="t m0 x17 h11 y81a ff4 fs7 fc0 sc0 ls0 ws0">objętych <span class="_ _14"> </span>podstawowymi <span class="_ _14"> </span>konwencjami </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Międzynarodo<span class="_ _0"></span>wej <span class="_ _1c"> </span>Organizacji <span class="_ _24"> </span>Pracy <span class="_ _1c"> </span>nr </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">1<span class="ff4">–</span>8 </div></div><div class="c x6a y819 w93 ha8"><div class="t m0 x17 h11 y809 ff4 fs7 fc0 sc0 ls0 ws0">Załącznik <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do <span class="_ _1b"> </span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y80a ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1816 </div></div><div class="c x49 y819 w68 ha8"><div class="t m0 x6 h11 y809 ff1 fs7 fc0 sc0 ls0 ws0">7.4.1 </div></div><div class="c x6 y81b w4 ha7"><div class="t m0 x17 h11 y7cf ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-1 </span></div></div><div class="c x126 y81b w94 ha7"><div class="t m0 x17 h11 y7cf ff1 fs7 fc0 sc0 lsd ws0">22<span class="ls0"> </span></div></div><div class="c x136 y81b w95 ha7"><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Ujawnienie <span class="_ _22"> </span>dotyczące <span class="_ _22"> </span>wyraźnego </div><div class="t m0 x17 h11 y7f1 ff4 fs7 fc0 sc0 ls0 ws0">odniesie<span class="_ _0"></span>nia <span class="_ _5"> </span>się <span class="_ _5"> </span>w <span class="_ _5"> </span>polityce <span class="_ _5"> </span>do <span class="_ _5"> </span>kw<span class="_ _2"></span>estii </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">handlu  ludźmi,  pracy  przymusowej  l<span class="_ _0"></span>ub </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">obowiązkowej o<span class="_ _0"></span>raz pracy dziec<span class="_ _0"></span>i<span class="ff1"> </span></div></div><div class="c x6a y81b w93 ha7"><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>11 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>3 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y7f1 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y81b w68 ha7"><div class="t m0 xe5 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y81c w4 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-1 </span></div></div><div class="c x126 y81c w94 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">23<span class="ls0"> </span></div></div><div class="c x136 y81c w95 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Ujawnienie <span class="_ _3b"> </span>dotyczące <span class="_ _30"> </span>polityk<span class="_ _0"></span>i </div><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">zapobiegania <span class="_ _4"></span>wypadkom <span class="_ _e"></span>przy <span class="_ _7"> </span>pracy <span class="_ _4"></span>lub </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">systemu zarząd<span class="_ _0"></span>zania nimi<span class="ff1"> </span></div></div><div class="c x6a y81c w93 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>1 <span class="_ _14"> </span>w<span class="_ _2"></span> <span class="_ _18"> </span>tabeli <span class="_ _18"> </span>3 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y81c w68 h6c"><div class="t m0 x6 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">7.4.1 </div></div><div class="c x6 y81d w4 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-3 </span></div></div><div class="c x126 y81d w94 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">32c<span class="ls0"> </span></div></div><div class="c x136 y81d w95 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Ujawnienie <span class="_ _2f"> </span>dotyczące <span class="_ _2f"> </span>mechanizmu </div><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">rozpatrywani<span class="_ _0"></span>a <span class="_ _2e"> </span>skarg <span class="_ _2e"> </span>w <span class="_ _2e"> </span>kwestiach </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">pracowniczyc<span class="_ _0"></span>h </div></div><div class="c x6a y81d w93 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>5 <span class="_ _14"> </span>w<span class="_ _2"></span> <span class="_ _18"> </span>tabeli <span class="_ _18"> </span>3 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y81d w68 h6c"><div class="t m0 x6 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">7.4.2 </div></div><div class="c x6 y81e w4 haa"><div class="t m0 x17 h11 y7dd ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-<span class="ls36">14</span> </span></div></div><div class="c x126 y81e w94 haa"><div class="t m0 x17 h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0">88b, 88c  </div></div><div class="c x136 y81e w95 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Liczba <span class="_ _4"></span>zg<span class="_ _2"></span>onów <span class="_ _4"></span>związanych <span class="_ _4"></span>z <span class="_ _7"> </span>pracą <span class="_ _4"></span>oraz </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">liczba <span class="_ _0"></span>i <span class="_ _0"></span>wskaźnik <span class="_ _a"></span>wypadków <span class="_ _0"></span>związanych <span class="_ _a"></span>z<span class="_ _2"></span> </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">pracą<span class="ff1"> </span></div></div><div class="c x6a y81e w93 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>2 <span class="_ _14"> </span>w<span class="_ _2"></span> <span class="_ _18"> </span>tabeli <span class="_ _18"> </span>3 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Załącznik <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do <span class="_ _1b"> </span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1816 </div></div><div class="c x49 y81e w68 haa"><div class="t m0 x6 h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0">7.4.5 </div></div><div class="c x6 y81f w4 hbd"><div class="t m0 x17 h11 y820 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-<span class="ls36">14</span> </span></div></div><div class="c x126 y81f w94 hbd"><div class="t m0 x17 h11 y820 ff1 fs7 fc0 sc0 lsd ws0">88e<span class="ls0"> </span></div></div><div class="c x136 y81f w95 hbd"><div class="t m0 x17 h11 y820 ff4 fs7 fc0 sc0 ls0 ws0">Liczba <span class="_ _e"></span>dni <span class="_ _e"></span>straconych <span class="_ _e"></span>z <span class="_ _4"></span>powodu <span class="_ _e"></span>urazów </div><div class="t m0 x17 h11 y7f5 ff4 fs7 fc0 sc0 ls0 ws0">związanych <span class="_ _a"></span>z pracą <span class="_ _0"></span>i <span class="_ _0"></span>ofiar <span class="_ _a"></span>śm<span class="_ _2"></span>iert<span class="_ _0"></span>elnych w </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wyniku wypa<span class="_ _0"></span>dków związanych z prac<span class="_ _0"></span>ą<span class="ff1"> </span></div></div><div class="c x6a y81f w93 hbd"><div class="t m0 x17 h11 y820 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>3 <span class="_ _14"> </span>w<span class="_ _2"></span> <span class="_ _18"> </span>tabeli <span class="_ _18"> </span>3 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y7f5 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y81f w68 hbd"><div class="t m0 x6 h11 y820 ff1 fs7 fc0 sc0 ls0 ws0">7.4.5 </div></div><div class="c x6 y821 w4 haa"><div class="t m0 x17 h11 y7dd ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-<span class="ls36">16</span> </span></div></div><div class="c x126 y821 w94 haa"><div class="t m0 x17 h11 y7dd ff1 fs7 fc0 sc0 lsd ws0">97a<span class="ls0"> </span></div></div><div class="c x136 y821 w95 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Nieskor<span class="_ _0"></span>ygowana <span class="_ _5"> </span>luka <span class="_ _19"> </span>płacowa <span class="_ _5"> </span>m<span class="_ _2"></span>iędzy </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">kobiet<span class="_ _0"></span>ami a mężczyznami<span class="ff1"> </span></div></div><div class="c x6a y821 w93 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>12 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>1 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div><div class="t m0 x17 h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Załącznik <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do <span class="_ _1b"> </span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1816 </div></div><div class="c x49 y821 w68 haa"><div class="t m0 x6 h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0">7.4.4 </div></div><div class="c x6 y822 w4 had"><div class="t m0 x17 h11 y88 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-<span class="ls36">16</span> </span></div></div><div class="c x126 y822 w94 had"><div class="t m0 x17 h11 y88 ff1 fs7 fc0 sc0 lsd ws0">97b<span class="ls0"> </span></div></div><div class="c x136 y822 w95 had"><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">Roczne  łączne  wynagrodzenie  najlepie<span class="_ _0"></span>j </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">zarabiającej osoby do m<span class="_ _2"></span>ediany rocznego </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">łącznego <span class="_ _2e"> </span>wyna<span class="_ _0"></span>grodzenia <span class="_ _51"> </span>wszystk<span class="_ _0"></span>ich </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">pracownik<span class="_ _0"></span>ów<span class="ff1"> </span></div></div><div class="c x6a y822 w93 had"><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>8 <span class="_ _14"> </span>w<span class="_ _2"></span> <span class="_ _18"> </span>tabeli <span class="_ _18"> </span>3 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y822 w68 had"><div class="t m0 x6 h11 y88 ff1 fs7 fc0 sc0 ls0 ws0">7.4.4 </div></div><div class="c x6 y823 w4 ha7"><div class="t m0 x17 h11 y7cf ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-<span class="ls36">17</span> </span></div></div><div class="c x126 y823 w94 ha7"><div class="t m0 x17 h11 y7cf ff1 fs7 fc0 sc0 lsd ws0">103a<span class="ls0"> </span></div></div><div class="c x136 y823 w95 ha7"><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Całkowita <span class="_ _52"> </span>liczba <span class="_ _52"> </span>przypadków </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">dyskrymina<span class="_ _0"></span>cji, <span class="_ _21"> </span>w <span class="_ _21"> </span>tym <span class="_ _1d"> </span>molestowania, </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">zgłoszonych w ok<span class="_ _0"></span>resie spr<span class="_ _0"></span>awozda‐<span class="ff1"> </span></div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">wczym </div></div><div class="c x6a y823 w93 ha7"><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>7 <span class="_ _14"> </span>w<span class="_ _2"></span> <span class="_ _18"> </span>tabeli <span class="_ _18"> </span>3 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y823 w68 ha7"><div class="t m0 x6 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0">7.4.5 </div></div><div class="c x6 y811 w4 hbe"><div class="t m0 x17 h11 y7f0 ff1 fs7 fc0 sc0 ls32 ws0">S1<span class="ls0">-<span class="ls36">17</span> </span></div></div><div class="c x126 y811 w94 hbe"><div class="t m0 x17 h11 y7f0 ff1 fs7 fc0 sc0 lsd ws0">104a<span class="ls0"> </span></div></div><div class="c x136 y811 w95 hbe"><div class="t m0 x17 h11 y7f0 ff1 fs7 fc0 sc0 ls0 ws0">Nieprzestr<span class="_ _0"></span>zeganie <span class="_ _2e"> </span>Wytycznych <span class="_ _2f"> </span>ON<span class="_ _0"></span>Z </div><div class="t m0 x17 h11 y824 ff4 fs7 fc0 sc0 ls0 ws0">dotyczącyc<span class="_ _0"></span>h <span class="_ _1c"> </span>biznesu <span class="_ _1c"> </span>i <span class="_ _1c"> </span>praw <span class="_ _5"> </span>człowieka </div><div class="t m0 x17 h11 y808 ff1 fs7 fc0 sc0 ls0 ws0">oraz wytycznyc<span class="_ _0"></span>h OECD </div></div><div class="c x6a y811 w93 hbe"><div class="t m0 x17 h11 y7f0 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>10 <span class="_ _14"> </span>w <span class="_ _1b"> </span>tabeli <span class="_ _14"> </span>1 <span class="_ _1b"> </span>i </div><div class="t m0 x17 h11 y824 ff4 fs7 fc0 sc0 ls0 ws0">wskaźnik <span class="_ _14"> </span>nr <span class="_ _19"> </span>14 <span class="_ _14"> </span>w <span class="_ _18"> </span>tabeli <span class="_ _19"> </span>3 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y808 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div><div class="t m0 x17 h11 y809 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 y825 ff4 fs7 fc0 sc0 ls0 ws0">Załącznik <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do <span class="_ _1b"> </span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _19"> </span>(UE) <span class="_ _14"> </span>2020/1816, </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">art. <span class="_ _1b"> </span>12 <span class="_ _1d"> </span>ust. <span class="_ _1b"> </span>1 <span class="_ _1b"> </span>rozporządzenia </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1818 </div></div><div class="c x49 y811 w68 hbe"><div class="t m0 x6 h11 y7f0 ff1 fs7 fc0 sc0 ls0 ws0">7.4.5 </div></div><div class="c x6 y557 w4 haa"><div class="t m0 x17 h11 y7dd ff1 fs7 fc0 sc0 ls32 ws0">S2<span class="ls0"> </span></div></div><div class="c x126 y557 w94 haa"><div class="t m0 x17 h11 y7dd ff1 fs7 fc0 sc0 lsd ws0">11b<span class="ls0"> </span></div></div><div class="c x136 y557 w95 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Informacje <span class="_ _4d"> </span>dotyczące <span class="_ _53"> </span>obszarów </div><div class="t m0 x17 h11 y88 ff1 fs7 fc0 sc0 ls0 ws0">geograficznych </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">w <span class="_ _34"> </span>odniesieni<span class="_ _0"></span>u <span class="_ _34"> </span>do <span class="_ _34"> </span>których <span class="_ _12"> </span>istnieje </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">znaczące <span class="_ _1b"> </span>ryzyko<span class="_ _0"></span> <span class="_ _1b"> </span>występo<span class="_ _0"></span>wania <span class="_ _1b"> </span>pracy<span class="_ _0"></span> </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">dzieci lub p<span class="_ _0"></span>racy przymusowej </div></div><div class="c x6a y557 w93 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Wskaźniki nr<span class="_ _0"></span> 12 <span class="ff1"> </span></div><div class="t m0 x17 h11 y88 ff1 fs7 fc0 sc0 ls0 ws0">i nr 13 w tabe<span class="_ _0"></span>li 3  </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">w załączniku I<span class="ff1"> </span></div></div><div class="c x49 y557 w68 haa"><div class="t m0 x38 h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0">7.5 </div></div><div class="c x6 y826 w4 h70"><div class="t m0 x17 h11 y7e3 ff1 fs7 fc0 sc0 ls32 ws0">S2<span class="ls0">-1 </span></div></div><div class="c x126 y826 w94 h70"><div class="t m0 x17 h11 y7e3 ff1 fs7 fc0 sc0 lsd ws0">17<span class="ls0"> </span></div></div><div class="c x136 y826 w95 h70"><div class="t m0 x17 h11 y7e3 ff4 fs7 fc0 sc0 ls0 ws0">Polityk<span class="_ _0"></span>i <span class="_ _42"> </span>w <span class="_ _15"> </span>zakresie <span class="_ _42"> </span>praw <span class="_ _15"> </span>człowieka </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">względem <span class="_ _7"> </span>osób <span class="_ _7"> </span>wykonujących <span class="_ _7"> </span>prac<span class="_ _2"></span>ę <span class="_ _7"> </span>w </div></div><div class="c x6a y826 w93 h70"><div class="t m0 x17 h11 y7e3 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _1d"> </span>nr <span class="_ _1d"> </span>9 <span class="_ _1d"> </span>w <span class="_ _1d"> </span>tabeli <span class="_ _1d"> </span>3 <span class="_ _1d"> </span>i </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wskaźnik <span class="_ _14"> </span>nr <span class="_ _19"> </span>11 <span class="_ _14"> </span>w <span class="_ _18"> </span>tabeli <span class="_ _19"> </span>1 <span class="_ _14"> </span>w </div></div><div class="c x49 y826 w68 h70"><div class="t m0 x6 h11 y7e3 ff1 fs7 fc0 sc0 ls0 ws0">7.5.1 </div></div></div><div class="pi" ></div></div><div id="pf3d" class="pf w0 h0" ><div class="pc pc3d w0 h0"><img class="bi x2 y827 w3 hbf" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA8oAAAU4CAIAAAD4h7lLAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzdeZAd13Um+O+cc29mvvdqRWEHSBAgQIIguID7IoKbCImSLErUZlkaS7ZlycvYHo8d3e62He52R7ttz0zb0TGedo813V7aizZbsvaNImmJ4gIu4gqAG0AQALEWanlLZt57zvyRrwDSbotyWDHDKN1fVFTUgipkvnwv4stb555DZgYAwFN9HKmxmAiBDGIQBQNsIMAICigBwIzHvEAMWUQRIYBTEBAJgREJSpjqxqwjcxUGCm4hKNjgFCME6nZbVrZzV7qx7gDzfbgOuI1uRPCoDSVDBUZolxgHiDEIiIoIiAMMAtDCgbWrheOm4eEpQRlGiAQAEVi4VotE8LjAYblHkiRJkiTJouFOffSnf/6VL96/ZzGdW+TAZmwmZmLDyArACBFQ4gG7UhwbfIyZRjGDKtQCcSSJzBG0Nq9mu4NBZNcajeJnT54c6bRdPTfK1YRUa6ZGlk6OvvPdP3N8+uQDDz/yjXvume5Xtc8GEHXCxYg5X8a6qKu2hn5ZBxafFT4rBmXJZoJIiGyRYDmNAwYYoCBVMgOUYAQlGEAmZG4xXSD17vd+csfNF29Ir8MkSZIkSRZhvD4yWz5/tLeYzq3rO2RGAKmxgUgBKGhheZgYA7EujNiIDGRMxMZOiZRIYUY4RHmomEVsANN+2xf92XLlaPvsczdff8m6Ky/cPDU5OimzWN/etuXq7dee/c0Hn7p7567nDs31ZmPf+pEpwoHMKBq1SHzsawh9ccJmDBOzZvW6R7pw4Aw4AwwEYxAZCIDX0tuiukADrfq1phdhkiRJkiSLM14H3ymLycV0blHGhh+djnAMAgAQQPBxzmlPwTWJIjNwNDYYyIY/Q7EcwI22R9p56M1SObN22diO7Ve/5YZzNy7jUKGTwQM5jgNZ3squPG/Nxedt+JH3vPn+J3p33fvo579238ETc52RSYwvnYWGGM0M0aiVBY3DhWpTNiNYLPLhEaoAvPCBwAhgGBtmFXOL6QJprIxTaUiSJEmSJIs0XteRypoW1cnFPqwJrE2gBsDghe8Sglk0VjjAgzzIgQQCWABqIMJUctbedDnfXzbeetftr3/f27cuzdACMsBlgKHXC6CIlgMJQhXMdUSuu7h95cVXve6arZ/47N1PPPX03pmDtYzAOfgcsbZYI89hBDIQ1AAYqu7wsExgAiOYg/Gp448UIi2yC2RqlF6ESZIkSZIszngNcXD5Yjq3PM4CRMZGzc5GbnKsNiUjUJADjwMMciAHIliEVmI9Zz2xyll13orRqy+/8PpLN521dtW6cfMx5jEwVOtSnGeWdhahZ6JSEDnnR8A1oR8Aw40XdK46/9ZDB6++Z9ehL+889NiTu+YH3QoUpdAIhTN2gAACItKZ5gbAoEAkAqEcrl2TETRwVsuiukDsAErxOkmSJEmSxRqvYS+volgEvJbNfYOZAAKQMZkpDCxmplFcGQyhRtuBAqqSUOY86OhcXp9cv3rpT7z/fW+/5kwBMiAzI+0CJUwBiBNQBBjC4Oz0TQqBCbkLgAFRJa45I9u8duP7btmy78h1f/Gpu+596DsvHJ+e17x2ozWPhEpBjpcsH53LqroyKImLFmIITsCoGVEQGNEwVmNsMV0gi3XzYCZJkiRJkizGeG0Ki4vp3AILTABRYoMATISqGhCZZxJwDDWRo4wtdK3ue0cdqax75MINKz5w++2Xbj3njCnkAAOZRVi98PgIwGAPykDegOar1HTZA8gUZDAFVGAARmG+wsZx/29++pbnD970J5/6wte+/cjh/onoQePjs/1QH97bC9HlGYurooIIXoLVDCaYCsSgFBfZBRJEWmS9BpMkSZIkSfH61EdkyhYW07kNeAxEMAZ8k37J1I12TOuq6pKgYG3pLFu0uj/e4XWrpi7ZvPHGy9522blrlmQsFlykIEKAgkGeWAAYwSCRODS9qIEM5UK2ZmrKHVSgAvNNqz2mss2zbXgLct4y/rc/80Pvf/v2+5/Y97X7nnzmhZe4nDefzdkEkUQIIMqswtA6Ug1EoGJEqCyyCyQaCSleJ0mSJEmySOP1IsRNOXVT30wwmOPQm4PHyPhI3Z9z/eNZeTJje8ONV73vHbeetboz4TAiKLtd68e8PQKzJkAHIkBA0oRBBXShSTUAhxLDYC0EARxAIMAW1rSJoQaqSZCT2aC8aO342asvfPuOC+dLfOFrD338U5/e229Pz07XkGxsqnY5gg63WgJAplAipUVWSpEKr5MkSZIkWdTxuiltWExKGMPiMF4DrJZ1OJb97tHDnVyWj9COG6+9+YZrL9q8bNShI6B6UIgU7azpiBcqldbp9VVd6D8iwwKRUw9igdMN/xhEaFZlZSGAw5NjmFWDAREVrWJ+frZojRTMowV++I2X3Hrdto9/85mv3nH3zsd2uwjhsW4V4FsgBwA2vD1YZBTOkBJ2kiRJkiSLNF4bSBdXvM7ijIEAMWMCkZlHcKFuZdiyZcMN11xwxaaVm1cvaefINLZFWUuSGhEhOudHq2jIXGb1sKCaiIdT1UEWYQHWNO8z6OTp2xOCMiKgUIUqNWvcouoE4MwJoqoWhTgJUckR5Y7Hx/CTb950+/XrH332wB33Pf3Nh58+EgfdoJHypjcfGQWmyIvqAlHzeCVJkiRJkizKeE3/nyUdevUCYoM//SEAs2bxlhZ6m7jgvWaRKAoFmJFBSxQEqlD3wdG3surIWcShyCMNXmrZ9FgelrbKH/6h7VdtO++89atHPbPJcE2YGcbDpWImJwCQ+ebx8K98fJp3DuSA4n948Dxc2OZX/DWAT/0aBsCcA5CF7zvCciuX5fGczcveeeG6Q9PXvnhs5v/6739z53eemVUfOiv6KFTbkA4A1BVIIYIwcN4yqjCYF4moq66sBwVQvfAWAEAdkENzmAfYZP41k68VlGqvkyRJkiRZpPH6NWWhyNhe9v4V5REqZSX9CDFyzeBzdl6DEuWApxAxG0dbJ7Xuty2sXz/xusuu3HhG54ZLtywfdQUhg7HVMHrtLJ6aCTnPAAhTE612J//3//qnntx/fNf+l75+73OP7Nl3sjsoB/NGBMmimQYS5xTolUqUeRbyNVnTENAMBCNAFjK9LdzVpNXiJEmSJEmSH7x4Lahf/uk/qFrh6CqTAVRgDspQl3c65Vxfe7Uw5eLJ/OrOs5s2b7jlpuu2X7FxZQfNDsdM4RWOiJC9ptJmYNfEYVUUjCznEaC9YelFG5befsPWp57rf+7r9379nkeOnJjOW1NBWtPdfjVvcAWywtxoRYQQXKwX7k8I8DADaRPegRoUAcTFVmGfJEmSJEmS4vWrOdUO2UAgkMEIaMYuAgAbCdgNm3cQwLF/eP/4xJJOq1X3BxmFqfHx977x6muvuuLcNUsFCAExlmN57hnUtKrW19Zmznhq3yQZNDJgakucj0AAlmxsnbP2xtddccE99z/4lbvuee7FmWJ82djUypM1QmRUESC4DFRhOByIh4vW1tRgKBCbeA3L0/M+SZIkSZLkByte27Aml4xgYBAZaKGPGwOAdRA6iBVZZNaCKl+UY3Zg8+qV55979vWXb9l4zoq1vudIDD029c5Fq0ShymxCxq+1RikGqEK46elnsOgQEYOYQS1nv8LRjosmb7zg9T9627U7dz2784kD9z3+XH2sP6858jEz1qhKFcAwbxCYGBiksAiqwQqqQUYhxeskSZIkSZIfsHgdXjZm/BUV0rSwQ1AdRyHVHHUu1QjP3XTdlttuufza889wgNlsQfNU9vMsV1MCCcF7jrEU14IpjGGvrXgtwLA1iSqZggUMxEjOOQKAgkOLENnJEn/2DRfdfsNFh7r4yj3PfvyzX3v2wMFKWcmVPjcTgwPMIMPNmhTABDbQQq1IkiRJkiRJ8gMVr2EE70GEGKFGDKtrqIIZphDhUI+w5FJRPbtx7fIffeftt24/owW0MGCUGQ0YgfLlgDKdngAj4gEFsVHTDPs1tNFPFuo5wAQTACAHnwEwYQCGklALdDzzAXDAqhbef8vZV1645i8/dedDDz965MSJA1gWY2DmEAXR8tElZVlBFQCEQQJNnTqSJEmSJEl+AOO1KygEMwVFwMRUdWAW286zxbqul+b11nWT111x8bWXbjlrzWiHURhyiwJjc0ALMJAHmjpubd7bsBgZBgWUIfKaWcEWW+jsQQQSWygRb94DcMPVbRJERunBOXMV+YKp/IKffuP07C1PPLnrzx899uhje148dJx9O0jszx/K8lYAqWA4AHI4BjJJkiRJkiT5gYrXGowUFhAqr7VDOVE4QZg5tn/18iU33LT9vW+9YtMqZtMWcQbLmvVeFVjr5cPKMdwcKQoAagsbCJvC7tfYOZ9aV+amhuPlo9cNsGbWOgAoNW8hto2MXYw0OurWXX3+xqsxGFx/17f3fvWOv3vwsT0TI0uOHH9pcumqmrLZ6Vn4jNttQ0jP+yRJkiRJkh+seE1a26BHniY7uQtVPTdXnZhfMlLc9kM33P7WN65d5caywRhMCIxaQ19cBpVXFFMvzKEZJtYmli58LiA0s8tfY+d96iNuhj0CunDwPJxTowtRXEkEMRLUOQdofzBYWbTrAu++8aw3XnPWF7/x6Ce/8HUa1NPHXxhQMT623HwrBuulZ32SJEmSJMkPWrz21u+M56HfrU4cXbty8tJLtm2/dNPWs9euWzHR9nAMCjnDmJTJgT2iggwUwayAGingh4MWm4mPhmFFMzdzzf9BoP3/PVqfuhZNhxRzdmrlGkA0iMEtDBJXmAKqRCAXgimBstZY6EdiZRr3eP8tW2+5+tx9h47d/8SL37h39zP7pue7lUBQpM4hSZIkSZIkP2DxOmftzxxbs2zJO37kzW/fsWndCNqAB1zQDBGhqfLIAB4WJnsDBXAMqCM4kkUgG84sfNlmvmFYXcjb/BqK1/ayQ6HhsUZYWEjSBsoWIjgBAiJAmBHBFaAGZhT1nHMCNYjLkPFYtnJ8zQWb17zjHVc+9Fj45KcfePKpp+dCKg5JkiRJkiR5bcRrYw9TIIoFtkhQNijBwEpsEGUGEWDQ4CyyBYER2IwMEo0MrPXx1tiSbmkIhnwULLCIqgfrj/GgwIA1nDfWf8e7dly8ZeOW9WtHW4hmzZIuOQYAjuoqRfU/PEhZGAVeIXcGjiViCccgAnkwFqqa62CiyE4FcAJM4RhigCksADYjeTNM0QEegWGAwhgkBm663IUYnACwiJqgBGnuBcjAw0AfiCPAIK+G2kAMbprxAbEaiHenVq8XOucxiI28KgxwAoLx8JsUQmRmEDfF2fnCN8DL1Sw6KEhhBakzHVdeYdhwvtu+9qKj02f+q7967MGHHpnrDkYnlkSTQR1Zsub063IgIj6jiAB2VSQFgZsadgOUTdkiwWpeNcz9pkAkKMwIAGkz+0dBRmkAe5IkSZIkKV6/WsDGsPNG8wlFAkAGGEhBMG2+T6YGRDglomHIZCWCkeSdQRVEfPSOrEYsCcHxoGPds1dO3HDldevXtG/YevaqJaOFgEOFUDoWAwNEUFiARYLjpjHIP44AIgMTIFAzGJw0iZdATboVUzNrJtcMfyyawYgiiGDmAYY6gKGECFs4dTu93JyBLUSjKERNfCcEggFMoGZ4IqwZlGNE1PSxVm2ODZJlMCWLC7cHw82XZmAmYUAV0UAUVQ1wzosMF+bl1PEMz1mIAFOzCDJPEAiRCYiJl0+0RzvZf/nlNc+/cOXuvQfvuv+Jh3fvOx6sH2OAJ1dQNlaDIpSt1shggRGCQgQWm7xMBoKS9jAcrmkv+/sAmXFMr6okSZIkSVK8/qfH62HWAqBgAzcJlS2IhWbUosIZM5rk+rJy56IzMX/iBDg6J2LVWE6D2RPXX7b1XW+58arzly3JYcA44GAaS0ZkcS8bhtL0/CBSIn21nnqssAhTsAMxkSj4VPc7g2PtkwUiBjVL3mRgI6iqMANkMbakCcoRGhFrRENenMrLTFCAjIgEJAuPjwIRCKA4fISQAzlMiQiA1rX3npvgbaYKg7hThwYDMTUlLMOykKZNH4sb3lEQkZk1SXr4P5oCCuoQkSNiIiAKFFrBGEqs4p13GU/pyTPX2PazNv7ITec/sq/36Tsf/uI9jx2c7kXfkc5kd64f52cjOzDDeYiDGMxgEYhkrqlXKWwOw7umhQcNYpDT8zXNCGmETZIkSZIkKV6/SrqOGK5ZNnGqCbzN0i+DmC2IWQRFOGMP4mHfC1KgWXXW6uR85qztYkuqCzaset22c7Zt2bBp1djqcS9mHFUIHCswO3HGPpjBTk1Eb5aEmwhXf/eDJSUDAU6JVVltWOawkNPNyMgCwM3OSCVfA0oMx9GgCnKFj7UQMTlrqjXE/LCmA4CSkQAWAjnfHFwMpkQgHvbOo4oQgnG0TABBFKgXQxwQOzOpo0EYBI1kgDbxdKFxIFnznyk0qIEciF1UUwMxwwzGAiVws9xdGyCwpu+IqYXSscAMLMRwFBWC8qTPO6BKlS5e315/5rXvePPVzx986avf3rPz4d3T6PdaWaWZGkFNEYklqgFi4AgjMAGZ9Q0wSCQ2aqpgSGmY/Yc3CUmSJEmSJClev0pgHRaG2PBDwKjZHtgkbDJwJGdwRh4koCb2BWDgrPSoxSrR3qqpJW++8erXX3f5xWfAKzoMqivtzbaKHIS6qijv9GsziMrpxh+0sDJsAJPJqwU4YQYQgbJG5pEBBHgYmS4shw+LpNXnA9DJvtUwdTh63KZnByGqiGxZU3hB4eEIzHBABTS1IsOVYwMVzoBgmBsAnlikKZAgZIwOEOpI4qgFEoXFmsSG08+N2EkJzPTQaTtbGCLTNOOTYfkKcngnYK2AAAOxM1AF9GtyngBu8j4BERjUgKJwklEr84wYUNfInBnVysxct9bWBgOrMAFjgk1TfNbE6rdcvLoMN+zc+cQff+6Be/bMzPb6knfIZf3KWDKFa8rNjRyIKs2ay61ECmlWshf2ZEakouskSZIkSVK8/t7o6aQ9bB9HoFOjWsjgYlMo0rwZYDVskFmvZfOZ1c7KW2/eftubX3fphlEB8ogRBCsHmWO0monlzhfFkdnymRePzZY6G0Q5c85ZDARTsJJEYrHKYfDdj5VjRsy1ajtzG85YunIcowRGDVOYgSSQqyRXQgQOzGD3c4e+8e0HH3ny6RcPn+iWNYl33ue9o+vOPOPKyy4595yzL7tw/eoxckAG5E1hiAUAPdj8gI5N9144OD+wEbgigpQC0YBoQFRT5BUTUxtXt5d4mAlZDTJT1PAA5mrsP9Y7ON0zIJJXEgMxVLSmcjajuGZJ5+y1K0a8cqyhtfpOYDk2jz0vnpgbxKYGnGAEc9Qp67lOGyuWjp6xtCOceXHwDHPKLjADOFy7fS8cPX78eJ7JORvWrxxzhUAEVg+mHN565YZLtm36zM65v/jYp3Y/t4+s7Vy7j7qiQjkDXPOXigqt4R0EMWyhqzgUMLJIZjA24vQCS5IkSZIkxevvzhaiNJ36jDQaIjETopGYCcwghtBjhJaLmc6uaOPy8zZs27Lxqm2bzl474QgF4C06qslq+Gbd1hm8QRR0IujP/+Z/6qE1HYvgWjB1WjOiQgL5yI6j+Fer7GXMGcE7l1vvv/zOr66adBRroASiBuNsZE7t6Wnd/fwLX/+7R+99+ImTvariojQfaLkWwxZ4eTF65Ai+86VH7XMPrF02fs3Fm6+66Kxrtq5d3spaZrkAiH1lLrIDc3P/7g8+enhWKhqtkRkxEIhqUHRhfkWH/o/f+NlLNyzNIWQVlQPLR4JqhDz14vF/8eu/92LVMeJIEiEEMGIWB230qZz9lZ/9wNlnryxDbIU+XCsCc4p7Ht//b37/o/Oa1ZQZkYEI5gd1kaOujl1xyebf/ZUP5SxlrQW3QoiR6cCRmYef3P2FR/YvXzY1OdZG3f/KHd9aNV6869YbV0yMtDNF2YPwhLTeefXUjot+/LGnX3h01/5vPbL78ecPz1kWZLyG00DwOdAGNTXWGP5BQwNMyVQsCEKEj8jSCyxJkiRJkhSvvxs61S9jWGULn3mBi6EKdSlExD6aEjSHORo4HYxb/fY3XvOR99y8YgQw5AaxyBq5GfttAabDEm3yChcAA7pwMxibReeodcza0Jp1wBYNFLmAeSi/+sY5dmRogUYNA3MRYAugGoDBD8jftaf7f37iznt3PlibIBuptAPpQBzo1ABIChhFjJwXvtBdJ6ZfuOM7f/P1e954xXn/8iPvPHPMo6Y8y4P2GfmWc9aed8kl+76563ifgrQjeUOz2RG5TZfzx/76a49c+OHXA8wKKYpoYl5K4NN3PH6g747QmIKHFTUALPhax3RwzcVXXn3tZQbAIlQhvjSZBf74b77yYs8Psgk93Q9byaoOzKz65qPPP3NoZuzMicL77iC2Cj8zwEf/8jN7nnv+f/3N31g6jrkuWhnG/fVf/Pw9v/X7f/g/f/hDW85eM32yv3TpREdjh8uxDq/ZtuHmbRve/67rH9xz/KN/9dk7dz6ej0y5zuTc/CyNrrOZGUAwNooQ0O0hF1hT8K5sqpT2NSZJkiRJkuL1P13d70c2seisphhCXY912kXu+ideWjXRvunay97/1qvPWtnhErkiY5gqU2ia+MFsOCEFDPJYaCMNgEggWUBh1oK0QbUyiVUGBhcgDyjsVYpDEFtGCAyjflM2TcJQoEYsRh49VH70E1++c+ezMWTjy9bU4KrbhwrYL1Q7AABGxjE/r4NQOga1++Co+NLfPTQ1Wvzij72lRQ5Ai6gPA+j6q87/3F2P+GIkDKu6s+bsjHBi/uRDTz03AJyAKQMCTEtgADz01PMhG1O0ATSPA6Cwuu07ftB921tuHevAA8IO5EA+AI/vGTzzwkuWj6prD8frAICZ5n2qW+3xfnn8mYMvnX/mhAdahRiwa88zL7x44IM//hPf+NLdf/iHfzgyMjI2MvrGHa9/77tv3Xn/zv/7zz7+m7/+i8XU8gFAsc45tsj16orYLXf5lZuntvzaB79y774vfv3OBx7dtXps6uDx/cXYuBJVJ4+ABFkGU5DBcGqnY3p1JUmSJEmS4vWrMPCp9wDITAQOShbYasc6NmLrlvPZ61befOVNV23dNDXGHVKngTOQiQZjplPtRIzImvVwZgAEZliz3iumpBHUNMJgGDgGIJAxLIAZVIG6r3K4NAHAoDBljQyxEMgouPa9e2f+9X/+7MPPTfvOUmeYmZ6HLzhrqxk0ohkfY0qwOFeDCM4BALloubWLEuGTdzzYreKv/8JtFbAiaC7aU7nq/LPfcO22z93zWGWq1DJrZk1KxYx8cteB6T/51P0fvv0KBbNyIAnAn39+9xP7js6jDQ5oWtqBYJGtQpz/Xz7y/psunZowa4c+GCgmBip9w1/89edOVqjFQwmE4X5IUxRLtX+sC13SHr33/ifedtVmGKKaCD388GPvuP3tV1609t7vPLZl67Zf+qUPH3zxpd/97d8/e8PqD33kJ//j7/7HffsObVq/qhcw4jIgxKhtEWOpYr2SZELoA9vXveeaDzz13EsPPbrn27uO7Hl234tHT7Y6k1Ha/RAiNRscOZDo8K4pSZIkSZIkxevvxel1SbNqULTzMKgd6ovOP+9tN1x887Z1yycxCrQBhJ6VfcpzwMM4BCPH7Lwt7JFUwGi4EdIBggBTAC4ah55wC1Y3Tf0yDpnWIBqwVCQExzr63Q8zmgEqGinUVFcUW0yAa8/V+R9+8kvf2n0SftRVKt61R0YhUtc1qkoYYlEQmiIH1xmvos4PeggKdjHjwHl3PrSXT37hWw+fuXHzm95w7upeJe0iF0TWn/nADz39wgtPHZzxqGtERQFzkb12lvZ6g49/5otbzlz2psvXm2kgueeRox/79Bf6yGtp5xgouOltJ4ge5eVb1r//DZvygA5VCMfVjahvB2DPcyfue+jxyCPRCE6ASBaaiucSYkUb/ZMG7N69a3bOJkaJojmhuZMnbrx687EuZlWOdO3pA/XB/bOcj4y12y3fWrti2cnDR6vJiWVLWt2ualbkHjBQKHMiIBZEMK6jrjx75Y2bVp4g7Ds0+Pwd93/yy3c/e/Soz8cpGwnDMhVWGjbETpIkSZIkSfH6ew3XTU9pyfzMzPSa5Uvf8dY33Pbmtet9MxEGVlbwERQoAywgGrI8yxGA+LJBf/FlHfeauN70nhNioShN/S4BFhFKWGnGZgISs0z11XbOZREAkzVvAGIdxGVP7zvw7YefwNQ5+SBq2a3LKhDFEJz3RSZWl2JRLBAim/ZOHOGi085bseVriMZYHjs+uebMo0f2jjl8/G8+e975526bEkRDVbba+Zk5Np21avcLh5pBMIAaHNwYylhFnZ6ZvePOu26+6IxO5jXiy1/56sFDh2NrDXyB/oxBQGKAWSAdbL96oypGHFB2wVHrKnoEYO/BlwZ14IKFJMSmEUoNRNIKvRlM5hAZDAbHBsf37du7duv6lueqhoY6GKY68KOTR+cGv/8HfySx/OF3vfvCSzaNCVYvWxLL7vLJlpVlq+2NoNpUeAigqGuQwsi7DKi1X460RzauLD74nu1bt138//z1Hfc/umfedOGp0fRq1NT6OkmSJEmSH+h4beLNeWggLZ1FZ7UnUZJ+TSYFZe04qEgqIu1YyOq5FR1ePpbfePmW6y/fuH7N0qXjHaHoDI4EAPIm+7aGNQL+e4vzlAEZCLM22LTirMNH5ibz6XJMet1x3xuZKvo1DhwVf2R2DJITH2zpPMA9GTGZRLSMps+ZUBvMVfCVH82qmdp12p3RkdKPYa6lLmSdnYfrf/Xf7j4YJnHyeO1ZclF1iEbtlvVnR9G96ZI177jxoovWr2yJzZw4eudzvc/ccd8Dz+0vsyUVjyECE1PT892is3S+nD806Pza733ign9/63rxjtAZaPDxA7dd9ehjTxw4UDq/fM5lNMFIIQ8AACAASURBVNHWgQqc9xMvdec+fv9z17wws23j1LefPPyFR/b33BJnLVSUi+9GH5GzY1+fuHTT6ndcufUMDtCBiY9uncXggnlHOx/ZO6DRikaCZvA51X2rDUWnQr7cHp0vz+rJGb325iNzu//7J766bcNPUEumgV5nxdHj3RVLO0X36DnL3L/4l7/wX//bXx07cbg0dCN2Hzx08WVbB4SaqWVwtFDO3VwxecWdDLd9G9226qTzZ25p37j+1pP9W76x84kv3ffUcy/NPHukO1v7rOVCLNXA0oJ01BiREUhUBRACqZr0ydIOyCRJkiRJFmm8dnHeh5MGUXCgvOZWv4rwOY/kFqLWpWvnk3RydvpE4fn1V1/63rfuuOAc1yEUBGcQxIwM36cNbVuX+f/wC+/O8pF+i8sxqUq0S7SAubr78b979E8+/+TRakwti+YJSqZmNXJ3xcaz/sPPvqEwSIGaMaKYCZA2qqP1hWu8s1BG+eRnvvrY7mcrm0TRNg0wZmGt+gWjP3fslrdu/+Ufu/msDmxQjRTZ8mVTyze7c7Zu/vl/+9G9J+bRasNnYEZUcySumJ7rzvYG9z3+7JrLLnIMAC0n561b/e63vemPPvq3PatP1pH8OAb92O+WWVy2ZHk5f+QzX9x5wc+94Qtff2R2vsrak3NVjFT34M3Q7mTlzOGzVrR+4UPvWz3FBiUTYmOrI3gQqUv4zhN7lF1Z1ihaCCUTcS51b8bnee1HFYIwgPpBiA/v2nvXg3tuve68tsM5Z079yZ994ld+8YMjWV73u8un2pdv2/gnf/yJd7/p6j27n9/11OPn/OJPEeCYmF/9IhoyYyUQgcZb+Ugrf/eOK96y44ojfXzhrj2f/fpdz+6bKXUcLHPzgxi76HRcp6UWo5paqBBRl1592gGZJEmSJMmijdeZVkUsSy4CF6AclPNoZqFfUA3qic0vzYpLzhq57JJrtl96/trlxahAgMzgFEAUBFgNc5Dvw562wo5sPmOExAJ3+yTmWu02i9bB6zfbMzbztOSblbMA5xAIBqtc72S7rC6cQqaRQDVxK/YHnNUsvMp701AODs/oNx98ouSCslEzMqO6HMB558xXs2dtWPHBt16xpg2nJo5CqI1Iol145tgv/fT7f/s//9X+XlmqoVYwNxUnIFaiux985k2XX9QGYMEBHv49b7i0Ohn/+JN3jXSm5g/ux+gkxlpczs8N4khr6p6duz/1ja337NwVJC+DkmPJOfQyl5HOHV5T9H/rFz942UZmQz9YJs5BSQNxFnN88Rt7nn/pZEmTlLfNgGrAGVHVe+utN//dnXfM0giJQyxRA1nraF38wV989sZrzhtl3HT5RU8+/uTv/P6fvu6mm6+5dMtEjttef835Gzd85+Enn3zkgV/95Z+fHPEM9Hu9YnT0VW+TSvjh4EwLgshEiOSIcok/uWPTWy8/86Hdh+95dHbX0y/s2b9/PmiNOnZPRgGEzSqYInc6sIVZ90mSJEmSJIsuXgfKauoEykAFyAGm1SyVx1w4tnbM/8jbX/e+2292HiMOAmjULJAnxKpLBHEMR8Pp6N8PSuQQUXVdqx4hMvIcMqAkK6tYVaZGDuSMeDjhxgJrL6t0FKByBo5zyaFHOzQeQicaESoifu7AS88fmR34FRYMYuycDkpQEKpocOxNb3rTuatHi2htqclRhJTGk1LPmX/DZcu/den5n7nnqbLfRdYmkTqqhQjxwvLo8yemK4wXEFWGtcDs3Efed8W37n3o5MFpNz4RYt00PFEqpvtlb0D/+x98ulfG0aWr5no9kIbuCfhV0LmOzr7lis3XnD0xSjCAvSjELBJiBd07g499/s4u8kCFFCOx14epi2HdqskP/fCF+x+/9+HjI4QIGqDbjd7PyOTuYzNPPXf4mvWT65aNfOTHP/i3X737Y3/6X6/bfkM9iAcPvfTkE4/PzUz//E996KxVYxy1jvXEaEc1Nr1cvovKkBExSIgJkSxmWpFz7YxhNjXlzrhq9Y5r1kVc8K3vzHz8c3d+Z9fTB2b6lI9UlCs8IKgAVOkVmCRJkiTJoo3XNRUDbqOZhGIl6aBNvXNXZ2973S23XHn+pRumtJwx16lCGapqtNVxRABckQ+7gKiB3ferOKTCuMtbqGtQb9563qgAAF+RxmxcRlcqWtD65T+S53m7yAmAEGKFOkJ7yFuC3Pkc5oXcoRMz/Si1d1ATBzODE2KmuuyIXnL+xjGHEcQ46LLL4FpmiPMn8pGlGeS6Ky/527sectlIgFqz9Y8cINHo2Hyc6aHOIQxUVZZlQVEwtl+x9akvfLtfD4I5iFOosq9DkLzoV1XeatcRkZjIYAEsbDqe2Y4rz2vXg8IXp7eBEpFR0PjtR1585sCRKCNgH6PBDEIcBpecd8kZkzhrxeTDc94G0zlrzargitp+rPXorr3bNy0p+/Nrlo5/8L07lo8Vf/nxj2VZRsQbNmz40P/03g2rxqanuysmO82VZH71e6SMXt4/prkhAqoSzBAPxEy5jFJH3HjR+Latt31754uf/MLdD+858NJMSa1xl3fKCLIeLG1/TJIkSZJkkcZrU4JGj8EIl5Mtvu7CdTuu2HjZuWeun8pZKwkn4C2glzsm55v+HrFWcR7EIDJiW+jb/M/XRUGAE09oE4mRNwCW1+a6Oj4bRtUYVLPFptsISOYH2ldXAZkUkAzwCH1wEckbKARExr7jvVJacAWMvPZiMHUtQuUorl2+ZOvZy12MsK44AyksErPkZrEkaV9y/uR4y893a4VTI7CABRAYprvloRODTZNFQRFEYihgUHrnrds+fee3unO9ygpkrFGr2qg1GiJR3ioR48k5eJKWYLSDqvTov+7ijddeuLGTB4Q54VY/ijgiRcYy1w+fu/O+432ULqNixGoloUKoZdXbdlw4Dly6cfnfPHMSMeS+9hnNw0Hy42X/oV0v6A9d7p0EQ1Dc9sbr3rxj+3y322q1HHPmQIYVkx2BsW9uruhV75IEIIAsAhjOBhKBACAzAsi7wRLMwvsIX3D29itX37LtR3bvn777/mfvvHfPoaOzJ3uDuawWpK2NSZIkSZIs0njd4f4ymTnvjKkPv/O2y85dubKt45ki9oEKIopxBQn6CyPRGSSSAWCDKNC8yT9/DiQAwDcT0g1mlJGQoZmhnolk5kSlBkC1WCAyA4G85aMDbvUBcIuBSMhpSimviAGIdwGY6VtFOchBg4t9mKud02rAREuXjLcLOF7oyE00vFHg6FhzwkiB8dHOgfk5Zm8gIxquvBL6FR+fmzMuECPIsXJOpFStGi9+5Wd/9Df+05/XA+vWA7ZMYSw+qjUZFJ0OEGLZg0M776/N+cM/+s7JNlDPw3sizcQZQYmjZXuP2RPPH6ykHeGMPULf2FB3V4zl2zaOjQCXnbsSnz0gFNg0GoEJxv3IO3ft23usv25J4QmjAjHKGZ3xTnPwPBybuZCov4dsDcAjDJ8IC88iAzet+OKwdXdwcIiBoR4BkLZk7VUjl77nsp9772UHp/Fnf/n5P7/3GXvlnyCSJEmSJEkWT7xeOSY/9Z433HbTlvXjGCFkVqGchy9AWU9djwDCFMRANKyxpmZKXxOqvr9djtuAU0BBVGdUm+VQhqozbcVBO/QH3CYKDDWQDcdASqCsBoQghgDk3KqBCPDCsZV1NDBIgEBQhoKGJ+R97nIABGKoviJiGgjIgCzLYEYGkJKREYMUxho1VqUBsAjLm18YBr0s89dfsuqabVsP3/PkAEIMjQo2Q4TPUJa+ldVVgJFjLnovXX7xheeuzaE11ACGacboR4hgei4++8L+mfm+SUvVIShCQB49wrpVK8YEGbBp7bIWlaq1CiolMGARjo/MDh7be2T10vVQ9a8s/CADAzxM1MO7he8pYQ+LOpo/V7ABcaGUpXkmkLagGSyCDRZARqhH234Qq5n5etlE5+c+/Obz3oKl5dH0IkySJEmSZDE5HbZIBwde2P3EE7tmu7EGBupiPj5Aaza4imGEEojIFZkhMziYgzXDzIep7PvYAyLTEtGgCiuBmqAwwCrRfqG9dpz3VhnIwNYMPwGDWF82KJCAADSTXTIgg3nA0UIoxMI/NiMig5QqlaImBnmQgHj46JiYUWyW5w2qBoBgTUPAZoK6VzhRQg0ywKkBgDjL0XNRf/Z9r9+8ZnWc73kCWVAdgCpyEd7qqo+6ykQwCGfg0I/eejEbSnNoTVhtFgPFUAiqCO7IXfc/GZSNHZhhBo0O5hEuPPfMHOCItUvGL1s/0aIymtSRQAYtKYQ5y//sKzuPVnDMru42f2Forl8zcZ6aOT8GQAD5pxT4EEC2MCfo1OZWRpOyBZQhZtAMKhat1hiEeaQzF/WRfc/f9+DDgzqtXidJkiRJsqicXr1+cbb+xN3f+csvf2v96qUXnLPhJ354x4aVE0ty5ECM4FonCz4Vx4cx1UAAkfJw2VIXBpz/s5GCCUYgX8EZu9w1++U0EowAEEiUmmzdrL2qs5ABuUEsGsmpgTaiJRAK7kyOZMysxiAfOTc1aDSzCDk60z06h6UTyCl3PGzgTQDIGbsamFf0qsr5LFhzhmowA8ww4mXJeNs1PyASDd35ODrqQz076qfOmHJv23HFI8/sj4M+IBDAifWnqdVGGYs8C/1e22U/d/u1V21eUypKkFCWFxm0jzBgbpvxQLDz8T2S5ZUBRIAid4jzrPXWTWs8IFEzZ+++cdveZ/ccVgELzAiV9QehNfaVh/c+eai7dl2HYh++M0zG9vcGl/9TLlwzPGjh/urvt4wxREEgEBArZJk3+G7QvvHhefvbux5+4IndOx9/+sh869ZffWd6ESZJkiRJsjjj9cCN9SbWs4XnBoNnHtj74DN/+mO377j5onUXr261yUCzqGP0U6eXK4dBqqnhMILJ8Kvfh3it5JgAQuC835RDCxw4UF6Kr0QiCdAE3YWkjyhWO8BrBQSYB+DAgMIGsAhy452MmVUVYCUHjggRpkZ8YnZ2Zh5hAhEkYKLhKjWUzHFlmJ1Hv1dCuNnO1yx9E1QJrSybHB1hBCUjIBrAAkBj5X20krdt3bBx3fpn9u9njgY2GFAj1mYh85n26YrLrnjz9rECqszRMF/BZZCmMtpUhB94dObkbDeyi0ZwhBjhHFVaZH7t6pUCMBlifdVFZ7W9aAmwkMUMFjOJJPPRPbv/MNZtgD9dBgIynFrNPx2M/94X/jH8in9nGNaGmAERZpHIKAOATCs4A+aV7n384Me+dO/XHnrm5AAxX+FcXYWYXoRJkiRJkizOeA14rViDBBlB1t470/+tP/r0X00VV28+88KzV1988YaNS2Pum7oQOFK2AA1NfTSYFRyJmlLcU4H3ZQUDxs3uR7NIHq+sP6DT74ed6Cq4XAwWzEjIMQCrFarm1bKaSCUA0agmGMiBSmDQFHMo9ckqICMrFo7CKUkALVsy2gknI/t5y2puOQTogJlAMjvffeCRZy5eu7HpModYkzMxVW4NAojw3DMvdedmxE9VxKYOkiEqhKFY0zm5dCKvUZsWGUMQszYswOdLq7oaLfzFK8P7d1z0O392ICpprAO1VTgv50gtlLS8pT/3tgtXrj5exy7JqBFIEAFW1LWB6pPs/vrL98+GkYG0AjEBphUEbGHDhg2jS8a7ABHUeGQZJpavCbu7kreNK6WeZE4H6nnsnof233bl2lyKieFVj9AIA0iM2KzZymkwhTbL0tQU2EdqLqgxIiESAhANY7DhXQ2ZNtXViAHMIDJoBekhEHC8p4/s2vv4rn07H9v7+LNHZ8qs4inLMrZM7biISy/CJEmSJEkWZ7wmjVSX1uQpICD3rWV7Tg52fWO3fOOJVcuWrFm5/Offvf38c1as6YCD5fXAoebMa1lyVsB1VDmaZjLsItIkZjtdOdCkbrVhLjudsF8WtfVlnTsUFryxI2cAQ6GlshC8kQEBptJ0DbGmSqXpYUJgR4amKfXCr82MSYENZ6xexv2T1bES4/XYKh3MkpEwA1bWuOub97/l6o2uhSUZO/FkKrDKtQdVPNbH5z73FWGan57msZXKOThDqEAZJG5eiakWRWTMWR1jIQYoJDMU3osCE4xLN02pcxokhgrcRlRGjzLpVvWaCVywikEqQq65GxAwQMIu+NoXzx/o3ffkswPpKBfGACIkImrQ+NJ071f/t49TmHWiRZtn21P7T/Tb2YRJux+PaWbOajHKa/fU7hcPSDbB2YhBCGS28FALQAtlPc0XI0CAB7HR8I4HzV0UhlXoiKBmQ2NdghRCMIMv1FCqseR92HcOV9/69s4v373zyeeOVNSifLK2JZo5NiEo2UBPPyuSJEmSJEkWXbz+h/q9gRNkrQ7F+vjJ2ZmZ2V/77Ue2X3P5299w46Wbxn1rTAGtB67dMjXT4DjzMFhFSkIgdnY6OZPBAUokBB12Sv7H60gITdnJMHEvfJWaomwjBgRGpBmIiHKjFpQ5thmg0AFsoR2GwQykYhIJy6fGz1i94uhzh30xRrkLXTMmI7H/l707DbLsPA/7/rzve869t7tnw8oFAsF9g0mIFCmxKImWaNHabFKWncSylNhJOUplT6pcla9J5UtSlUpFFVdkV+zEZVkWacuyREGwRIIWxQ0EQRBcAHABQBILsQ1nMEtPd997znnffLi3ZwYgYymgY4vD369QnMvGYKb7dE/Vv88853lbnVJ+5PEnH3rkkVe96SUpuuWFg+VyuXP02Lkxyrx8/tMPf+mhh1e1jzKrrUaJaKtIQxdjau3lN31fjriwF9duxzSu4lvuyNbcHZT5UOarVqKmKPOIumzzlEuUfFBimSPqPKeupGibRw9r1CHPu929g4e/8cjJM0+nclXkiJQjReQcLWK2ffLs+OTjX9vfO9P3KXd1L3+x726MfNXBahlpms0Ww/JCaWOdpmdOnnrkoWeuedVVNWKaYjMpnr7dkpA8RWoRtUVfo9vsJ4woLUebR5tHi1TGablsrXaLRUSKFPtDrWV2MEXu4okz021/dNcffOLzjzz+1OkL45COTqmfaqk5R4uWpohIUZO0BgCu6LzeTBsfNnEq8+06LodaU+paymOrT7UT//wTX/rgp75888tf+BNve9Mrvu+q73/1913Tp9YiTePWLKZx7LsUaYpWYxpis34jt1RqlBq5RszXK5PXFd0OH0xcp/DFRycvS+r1eEeJLmKqkdf/HG7by9FSRBe1T7XlaSvXSGOsBxvGWeS2nqWYIqKLcmze/tJPv/Oh//M3TrZh2t9tqUWNlspQ23xx9MkzZ//JrZ+67tjVb7hpJ8+OlMWR860u+/j4p772P//qPzy9LLvTvDtx3bicok2lrrbiIF04v72Y/egPvr2P2OpqqrGYdZtvDFKKwy11NWIo/ZS7yIcH76Q8pRw5R+qG3JYloh6JVPocm7Nq2jKmgyiL+db2xz9330EfY15FGyLnyF2kPqKbWnd26vJsO89vmPpuf1rNu8eibe8vhyh9zBarvQu571prW4tu9/yZ2279vdf+F78UfbQcLXJq6XB45vDT33JEHaKM0VKkFLXEmCPnltPFlXubAfuxzPuxtoMpTansj9PUzx47NT3w2JMf+Ojn7rn3gdPn6pndWI1beetInS1q5JpStBp5ajFFTC2mMiZ/AgGAKzivI13+V/UppmmKlmrqSymlpBRx9vQz3fHjQ7/4wy+e+vh9tx6Zx6tedOKXf+E9P3DzDS/Y7pYRpczX7RVtijZEXT8G2KWInMphm02X7fHLkdJ6AUVsyv5wZcdhx202aqcSqWsp1VRqKpFrxKq2g7RevZy7aEPkvuXNse5RYhXRpZi1FFGjjTm6o13/03/2dZ/6/Bvf/6kH9ndPx2InxjzlPqaYFjvjGP/ik1+4//4v/tyff8e7fvwdO0fTN08Nt3/0E3/wR3c8sdufm/ppcSKGHH0f07Kb9vvh1NX9+P2vv+mNr35FrnF8lqMOOUfUy58PTBFRos3bsrSDqBFtGXUeLfVtL9V+1fq+tb5uPhd5s5ZkPVkeNWanx3bnfV8Zt45O+zVKjZQitUhtPYzR6nwYImrE2MXs6LR6LJeaytCmKeoU3VZLdcpjzGZttfjIJz//w+949MY339ilONxcXp/z3VW0qNGPUUrELKJETW2KzeOcJQ7XZk95cTCOqeuGiNOrOHm++3vv/f3fvv0TQ9laXPXib56bj+em0h2ZbW/Xvizr4blDaYo0RUyR1r+mwWsA4IrO60u3MTdD0zm6EhFTa/tDzSn1L7xh2N09t99Sf/X+dHB+nM48sn/f//T3X3hi6y2vuemdb//+N9180zVH5/PSbafSR8ltiBijtYgxRS6ppM0d64iokdZnJOZI02U3rC/t0o7Dp+fqpSNPDt+eaqRpLGNuteYUObe0nLpxihi7/Ry1ptkY/eaMlLae1Z7a0K7Znv1X/+Ff+OKj/+ArJ5cXxoNaI3IfkZZDiXJk3OkeH87//d/7+D/+4KdyKfuraW9/b+q20+z41ProjkR0MQ0RddaWR/Lqz/7Azf/JX3/3dmkl1+X+3mIxW124MNvauvhebr5VadNiWi2m5TTWOi6nPBsjtsf91KZxnLam2Jqils1HmKJGqxGldUd2o7/1jz7zyOm0iuNRIupqs3ektWhjGc7n8fw8d7V0U6t1zNt1HKdzpS9j6pY1Ujdv4zh189Pj0C+uWo7lH952z7te932z7ZQjuro+VedZhZ1SKi1mNbqI0tafjlWkMVKrudQoY3RTlAsRF6by0Nee/NjdX/rwJ+997OSZM8tur7tmiPmZM2OUo+V4l2saUxqWq0gRJR8O6sS3XeUHAHDl5fVhC0aNltu6TONw2De6Gin2zkXpIqUWXZRjNdqFNuzXnfPnlo9+8sHfu+O+645t/9zPvutdP/bmV12f5tEtUjevY1c2hZzalFs7POovotaWUrp0x3z91nw4I1LXZwOu/6k1SinTFNOwzHW9PW+7taGlMVKJFLE8X7v+IMZZWrWYhmgR/bO/d2izEi3iFdcvfuk9P/4//so/mHXXHMyvjmmMVKL1UcpqilXKfQxnhjQNMbXcz48OUbqda2PMceEgrtqOM9+cb6XlM6ffcMuNf/MXf/5VNyy6GCJisTWPVmfb25uLFmm9Vy9FSq3rynaOeZdiOa7KYp5axJjni51FmY3LCznFMq0/H61EzZFa6vZafy7ivbfeeWZ1NMrx2WyxOvlYHNuJPPVpOe6dvX5nPk/7OcaWpinXIcdOranPZ8andqcup2M1bUWeR2pj6cY6i3LsI/edfvjRR7ZecdPxLoap9m2I2aWvgaFOXbSu5e5gc8LMJuij1X5+Icoyyhjx9Gr8wsPln/zT3/zU3Z9tZWtvSMspx/zImGYt+og+IrW2ajHUllJJLV12KGSNlEpu60kRW/kAgCs8r/PhtEBNLVo6XPhxOK/RtWlqbco5oh1md645HbTZFN0yVnWZ/u77bvu1f/b7/95f/Ilf/ms/eCLHlLqtFHW5jHE5m3Wp6yL1tdaIyHl9l3x9Bne7rO+fu06itWitRZ1mJR/b2dpZ9Mu2PQw5TVOOVZRZtK4cuX4x2y7RRczGGPajzS7/yDYHoNRao8vx42991Wd+7K0fuOsrs3neG1ZjmkWaIqVI85jquH56MuXIs53t2ZlTp8dnzsWxq+LE8dg9E7OIvTNXH+l+8s+94zU3Lb7NRb20E6XlSOvBiAvT1t602F0NbZzlsY/ZvHb7Z/ZjXBxt89mFaT0xU+t6D15KU/RDizvv3X3i5IU2nojFkXGMyEf6bmvYe7rr9m+4eudv/ce/+MKt1LVlzUPNdcx1u157fnXwjXPnb//EPR++5+HVchn9dsT6+5USrY/WPXny1J95zU0top/169XeEXVqqdWUIk0xRWt5vl7bN0UdI/V1duTMmPa6mCLuuO/p9/7WbZ/48qmz53b7/liL2VBKtzVfjdE2X05jtBSxirTKmwMcy3pKPkeKFrnmiJwjapbXAMCVm9dtPbXRUjp8fi21KWL9/Nu6EnNuU6SINkzrv99vOVKK1EeUIZchprFNOfcXhvFX/9mH/vkHPvqal93wju9/+dve8PLXvfTaI/P5hSG6qeaSU84RMdUpoq334sUm9NKzzzXZzA/kFF2JWC7zLE8Xntk7/UTbuiaPO4va5agpd6sy68dp//RUIsZxnsu8S/myzXx5fcpgizTPkSJuOJr/2//gZ646svO7H/tCu3Cwml+1qotoKecUbYz1+sCUo9VzTz89P3Jsai32vlnrGNPeVp5eed3iP/2Fv/6TP/TSGGPxrO9Q8uF7v/mOpLWWo4057UWqsyORptzPalrEEFO/vTwY0mxnlctujRY1b27YtzG6MeLcMt77m+8/c35v1h9bTnvpYJzNclnuzuPgWOy+4+Zb/vIPndhu0cfUUp1SG6PN2vz8uLPfX1Pa2bvuvme+OLG32p/KGHEQtU/T0WjlI3d+4cd/+M1DRJlaV1pr03pTXyqRI0f0rZ6JtJpymWKeZzv7rTx5Nn36S1//8Kcf/+JXH//KI0/vr9LBztG6dWTs+tVqaLUNbXb4Say51RQtpWWkISKilRIl2nrvX0ktr8/AaeG5RgDgis7r9TzDOgnT5hSYaJHWz+m1liLFlPoWkVpKMbZNDefLH+EbVkNE2T5yPNJVD5765lefeeSTX3z86D/5lz/8ptf+wrv//J951faRkrcilkPkFPOupIjl6mBrNktR02U3sA/bul4q7TZFmkpM81jtlGmazpTY36lnS0zLmO+l7bza367H5i369ZqLFrN88X54WYfvarlqaTmbzbsSR69f/Pe//JM/8LpXvu93brv3kW/upZ3dVR2mqeu6lEtLszGXqZXFrA3nnlh0ObfVdh5vfMGRl93wwl/+xZ968yuumUfMIsZxWk+ox+am+7qw6+FVaRFRWsxj6OuZvFptdXFh3G9RJkylBAAAIABJREFU5u1czPqhnunr8pqj0UfKm89HmiK3iEcee/L++z93bOtIG0/nvfOp9Ufn22fOPHnNVfGinemv/czbj6XYPrwyLWKImNUofduK9JNve9Xf+dXdb5z8+rEjVw+xH2k3TbMyDlG37vjUZ05f+Os3HIkoJdKUIiK1HGlVW9QppRYxn3I+aLOct56Z4n3vv+u3fv/Op8+1c6v53hC1bl99/YvPnX4wxjouujTbjlJjOpykby2lKbfWImoq0XI6nH9fz+e09YuWbLwGAK70vF4XdpsiIkdNbXNHOaVWI7coEW1M83U4pmipjblF3WRSbpFaSrPFbByHvd3dvNjOx6+rq+GZujqI+e2ffuC+rzx8y2tf/gs//87XXrtz4lh0EVPEMExbs/ll8yGxedjxsvcpLp5KU9KwPJil6drjO+P+2W462Mnnc7SSt1IcrbE6MVusztfFrEUufYoSY2y2bJT1yEs3Kzml2sbSWp9Tq/Gzb3/FW17/X/6jW//w137n9jbF4siJ/eWyTm1My9xmU54dTTVtpa00LHfP3vSCo+/+s29+54++9VUv3tqJyLV1eeq6aFHi8h0cETlyW0+xR6SoZdzvzn/jmu5Ml3aPpLTdL1qk+f5Tizy/cGH3SNf2H39q9pIXpMjr/2R9yMvXvv7YuDzbzVs/TCXlxez4Vl/TYn+7Ddce2XnJdUfyGBGraC1abjnVVOpBpMUyysGLt469/qYXDMuDsV5o6VxMZ8vUd2NE3Rln8eSTJ69/5XXdNHaljcNYZn1EjOM4n/Ul4vSypLJ9ehXvu+3Oj9z1+YceP3d6P51f5sXOfH5kvnf+wsknH9y5ajvnfqjtYLmKiOjKpedQW0qp1ehqK5tNJOu6jtTyepy+tpwjDj8rAABXkNTa5ibiX/vfP/obH/taxJhbzTGmVtf3IFvKLaUpSkRqaX3M+JDrWNY/s7WWokVuKVqUqFM362t0yyGi247cR9QY98t0YSf2+rY8Ps8/8bL5Lbfc/ENvvfkFL7ju+PasTcOi60tMZXNTM0WLMeeuDdHGlmarVKJFt3+mzFqL/tGDxb2n9vei7sT+dtvPLS3TYi9tTcPw8q1yy4u2YzhorWtlJ/cH0XKkboq8mSivrU/R6iq1IU+rKLMoi1XrzkY8cqZ+/cmTX3n4yVOn9p46deH0+YMpuphtXztP152IV994zUtfdO3rXnLNNYvSt9rF2OX1fo8pWozd0ede1sOnM9N6pd3qiSHPPvpojohZqru1zGf9fHWhle5M7a7vx7e+cIr04mgtYopUW54tczx+/uChk89E7iJiVeuszA+m6NpU2vIFO7MbrztxPKcy1YgcuUw5lim29yNmB8uyu1fzg09MZ3ZL6heRD0ra61rpx+00zU7F6Vfe+KIXbOfFtJqXqdYaeTZFN7ZotZ4988ynHjj5gbt3P3b3Zx8/f3BQ80EqreuntD7Ncci5tlS39uZTpDFyLv2QS26t5rRZ8dLGiCnaLGIWKWJz0GPb7HuJS39FUcbxt/67n3n3W17qzyEAcAXm9S/+yod/4+Nf/TfwW7bVQU7t6p3+ZTde/+/+7I+++0euKRHHI7YiZlH7GMZxudcdWy+uGA7GRWl9t54oqJutIy21yJvDz+M5z0LWS6/z/+fVbxevxqULlP60jAhPl90g38ycrJ+DbENsdvm1MR1Pm9HvzXHmLcXYUkvdGJs9HUdXT0YqMbSpPzb2i92I/YhlxBefjt/+/c996jOf+8qjz6zK0X8DH1FuB/IaALjC/Fs412N+5FgdDk6fP3vu3tOnn3j4A7ce+c//o3//dTfOXrAVw5QWZd518zy2qK2f5fmipDbVYcilbEaoU9f+VcWbr9RH5i4uDL/0zcB6R0nqorXY3E3ffLux/teRWptqV7op6jjWVro+RZu6NN+KbtZSfxCxbPHAU/GRO7/4ux/66EPfOFlzl7qj5qIBAL5r8no5tIguL46ntnpq9+DsA0/88t/6H179kuvf/ubXv/0HXn3zq2/anseL0ip1KcaptppKl0rXclcjDbE5nLtvMbssM1vEc6q6XXHHlqTWyub+dYqUW0SNXC8dKR+R2uH8c0uxHlxpOac6raKlnW42jMNyNUzzaw6Wq5bTY6fOf+JzD3zk01/+wkOPnzq/v1+7mB8fW6ym5MgXAIDvmryO2TxWyzpNy9Yt6/zCVLdnOw+eigduu/u9v3/XG17/uptuuum/fueLXvqSF7UU0zhs9ZdOhykR9VtP/Dt8LrJdNiTy/PL6T88oyLd53y59fCna5j1dD0S3zdxIWqQpoqX1aTzrnzBOue+noS4PhsVi0XX9g0N84vPn7/r0Zz9yx11Pndkt21cNeb4f/UFLMc6idJEvP+sHAIA/5Xm9OoicoyxSamkcY5ytSjm5GuZl59w0fuhzj/dfePLOT1x4/atfcfNrb3z7La99xY39osZWilmKPsZoU7QxIkfqIqXDOeSU0iY6n7U4+4qSNo9+bro6pc0yxc2mkRqRYozNSulUo9RItUtTS1MXp/ZWX7jniw8++PX3fmH/6w8/vL8comxNiyPDmGqa5b4vfbfZ9p2mqKM/GwAA3yV5HcP6jmtrreWuzLdbKtNqb691kea562I2u/vC3uc/fz5/5jPH/vHH3vVDr/+ln/3BW15y4miJIyVSW0YdIvWbmeN0eJ91ffT25qZtvrTQ78qRN8fWrG9Ot+mwtXO5+JGmtl7zMkUZIlYRq4jTF+J3b7/v/f/i9sefOl1rfWJ2Y61b3ez4WKepRun7FjG0HHX95Gi1kRoA4Lspr1NMm/ZNEVGncRWRo5tF5IhUIx2shpgdGaYhopyept/76Ge+eN+9737Hm37sB994y0uvWdR+XvpIkdfjEa1FjjZOqZSIiDZFrZFS5BxpfiV9qqaISLE5+2cYYr1Uev04Y1p/7K113RT5oOaUYz/i8fPx5a9deN+tt3/ini/tT90QJ1LXTdFHjqFFy13KUTcLzqfNbfGWI6oTFQEAvmvyuqtjHN5lblEick3rw8BLRMRmprhG1GjTlLoL+eiXnzn41d+989c/eNerb3zhj/zga97wmlfd8vKrr+miTq1E6yO3nFOtJaa0PkZmGqKm6K+ovF5v2istckQueX0D+zC9h4gUpT8f3RTx6Df37n/o67ff+eC9Xzv59SefOXWQ2tb1MduaVjVKl6bdi79krM/duez/Rkzt8rcBAPCnPK9TtM1GuYj1I3mlRU0tYrw4ztGPF1rKEVEjT7nfi/neND19YXr04ekTT3xltbr3NSfGX37323/qnW/Y6dJyiJ1Stkpp0ffrh/1yuZSeV4qpRsuHo9e5i5imVWqptK6bSqoppojPPxW/9hu//dE7PrPK87Nj+eZebB27ZtyeR57FskU3i63tdOHMxV8zf7sxkBY55DUAwHdLXtf1JMOm5C6OTtcU0dJmc3NfVzXyFF2k1CJHTdFtRSnLYVweDFG6h06e/1//wW997PMP/ZX3/OzNr+rXH8a0qvPUjvR9ShHtSgvEnDbNOwxTtBYRtcxWLR+MkWfxzCp+63fv+Ke3f/bpb56+sJoP0a3K/Ph115395unoI+Yl+hSximHKlx3fXlNsTqF5Vl4DAPDdk9djLA4Tbj03vH6Wrl62eC6WeatFaqnUKJG6w9upNdIUaezStIr5w6ujj93x5Q995oEbrj/xo2969Z97++tf++Krrt/pdiPaKm3PZt2V9qmqEdFaq6mmvq8Ru2N7+NTuR+554Pa7HvzqN06ePHNhrx5v+YVpkafIQ22r3WW56pppWMa4m3LtUk1Tq5Ej0uEew9QuFfbFyE5JYgMAfLfkdeQ+IqLVSPVwjfV69vrieSgx5hPrn7rJvS5STG3Y7+py1oa6HFZle8pHc4xn23T+0dNf++of/MNf+0dvu/kVv/Ced/3Qm95ww1Wzc8vp6nm5kj5VKaaImiKVUpY1Hnz0yX/8Ox/80Ke/+OiFciaOjv2RqbsmDhbRz2MYIiL6HAcXpv39XNp8Vvu2ivFgHIdVf1VEa+niYEiOlA7/NyLWK0T0NQDAd0lep7rcvLqUcPlbDooZnvXfTOuf242pGzeHyrQUqUa3P3VRju+lF+f+lR96bLjr7336JTc88vN/8R0/9Y5r9iO2IroW223q4iCmZYxDzHYi90Ptp5LXN2zbpWNZNgfWdNFKjBFjtGlMR77NNwjRUkzp0j34P+4ZylYjRY08XvYb9dFyW0VdRl1GW7XZDZt7xm0VbYo0RZ2ilJjGcZq6+faF2g1lPqa47xurX7/1jjs+/5WHnjp/kF/e+vlmc8iUUtmP8WBzG3pcf3pTa+lgnB/EPNLRuHhET7t4qS++3jza6E8FAMB3U17/a7JO4s0xji1FatFS2j3Y+9IDD/7tv/P1X/tH2z/0yqt/9G1vfPsbX/nCo2mn9V3uYtZyq61GilZatFa7HOvxlLg0Bb5u7hKRUnT58Dd7zmk1hwe5/MlOh2xjtDGnrosuUh4jWsQUKdIscklpnqK1qaXUWh1TtMglUldLWtaokWufdvfj/q89dud9T9z35Yfu+fLD3zg7jGUxzY61lqPV9Si2W84AAPL6O8jrNKW2XiGXI2IqKbWc+0VO/YVhuXv6mQ/cc/79H/vcNTv9e/7c23/p595107XRtZinza3yVmO13J9tdetNGYftvJ5LLjVyi9zSpbu9z67XdHinu/5J39tWI8acWrTSp26KmCJqpJa6SF1EdPvn82yWSmmprGra3Z/yvIwlxog/+uzTv/6+93/2gceeWZZxSv3RE/XY9v6qthpRSrQptZqi5lanNPM1DQAgr59XXq9vYKccrUbKfd8Pq3FYrlKMJabWYm+M+ezabw7L3/yXn7n/q9/4vuuO/2d/4y+95KoYDyINq6uPzhaLebQarW7uQ7cWkSJ1KUVEt35rvw7oljf5/dx9JLn9SZbYpW5z4OL6/7WpSyUdzmGs74G3FJG7g2E8mKLf6vJ2Ob2KD33yyTvu/sLH7rnviVPn8va1w2x7tRyWY4ohIpfo+ogpWisx5jblNslrAAB5/TzzOkVrqUZMkXK0tlqNkXKab+XcUh1zTHV2Ym9/fz9t7Q7TU186NfvyUx+/91fe8tqXvOl1N7z9ja+K+WzRlT6VkmoXNbUhokbUqC1yy6lsxkU2C/7q4b3rSxs22uG//GPzepXKEKWL6CNytKhDtKFElJTb5jZ53i1Hc8Q4K6fOj3ff9bX7H3r6I5/+4v2PntpdpaHbqYsTreY6RJRZ9LMYx81v3KYULbWaWy1t9AUNACCvn5cULbVoLa1XjqQUKUdOLfI0DVOLKF0crKLMWj8fDw7GbqduzR4498zjd339tk/ce6zc+q4feetf/bkffc1LT/RR5lG2U1/aGG2IVKPVFGNJJV86YCVt5kDaep3d5uHKP+Gw8xixjGgRZXMWfI22HsDOKXXrfda7fZw7iFtv/+w/u/WDX3/8mYPaTbNjU3+8bW8NB1PkeSy6ONiNaYycNoMqrUaraXPTPWoUX9AAAPL6eWmX7iKnFm19yHpdT2J3600aXQy11jpEdLNI3WrVohw/25al296r++/9yP233fnFV970wte94mU//pab3vTal1zVdzu59KmmOqbWItdWx5Zn0SKv50LWDxHmfPHcyX9FXte6GctOKc2jddFya6VNh2XcL1O3bHlo6eEnd7/wpa9+8KHdz9zzuSefOtXKfNld3Vo3lsVUS6ymKDliygd7JfYj5zatasrrlSCx2WWYa+udtAgAIK+fd12nSDlaunhvOVq0OEzuliJF34Yp6thSjbK55ZxKizKWOqZFiunc+TOnv3r2gZMP/OYHPnrT1dvv/JG3/js/9ZaXXjefl7KIKBHjNBxMMeujTxEtpVpziUiXn07+/9rWrbWcc0opIsrqfMnLiBJpFrlftdmZKY2zuPvh+Bd/+Onf+eBHzuyPB2lRa1tsvXCKUkvqF/Nx7yBFRNTcpoiYtf2+7a+HSWoqU8o1ck2lRarRt7z5TgMAAHn9POSIzXBGitg86dhyu+xJw/VGkNxqjXHzBOTFJXqpa5Fnx69bjXuPnTw3L4tvXMj/9AOf/OTdX/irf+En/sKPvfJYF3t7cXTepxI1YowoOXLuok1/bMbWWnN+1ra+GjW3MVqOlFqZX4h4aoz/5e/e/lt/ePfYH5nm1w3bZZGmcZwOpojVKvpZFyUit6gpWoppvWn74jcXETXH+o59ROTLTl6svqYBAOT185DWA8fRIrWWNoufa63RUmopoqUhzVpEipxajXqQYr3F7+JQRxqHMSLnraNDtCeXNbf+ycdW9/7d3/6/fvvoj7zpdW98zfW3vOZlL7xqPstRWsxy5HHq01i6Eq1FihQ5fbvQTptb6jEMQyklIpaxk8v27ip/4atP3f/Ilz76uUf+6J4Hztb5an7tVKPtLmOxs9rfi9L1s3ldzGqdlvurSIcD5hEt6pD6IfVx6SicFJHa5vnLMBkCACCvvxPru9dtPYCcDm9lr+ewp4iINuXtaC1iKK3mNqQWOVpNES21lFqUOhy01Mp8a0rz9cTFmNNe3d97ev+rv3/n4g+GF5w48jd++s1ve+sbX/19x6aIXErJEdE2B9FExLd7mnB993o9HJJzrrWerNMH7pne99u3fumRp88fjOcOauuP9vN5TqnPU+6maTw9my/2V+NwfhVdH90s1hPfOUVLNaUWOaJraX7ZDsHnHF3eHCsDACCvvwMtX56YuUWL2nLExc0aaX2mY25tSi1KTKnV0qKmXFtq0fpZGes0HCxjPov5dowRUSNtrXLE8mBvdTCO537l//jbH3vDzX/lPT/7llte9+Lj87Pnzh4/duxf/X6lQxGxXC4fffTR//sjD/3aHY89ffpc67dX0ywf2WrjOEw19nf7Uo/M8nLvbO2vn6WSF7MpyhgR0xS5i1jfrE4t1suz+4gara3Xm2yOpgEA4E9hXqcYcjv47mnrZ71sKepl0xHrKZCYTl98y5TWh5BffrO5Ti0i5zKLaLtxsBvrcZMUETHMFjFbnIrYvfqd7394+Xv/2x9efezOH/6B177t9Ve98ebXvvKaxVWz6KZVnw5ytDacTXkW3XyIxUHqlzk/dqZ+7fGn7rz/sQ99/N5vPHXy/NDvp3mUedSp5Ihht6zf7/msRpyrEVvXRWsRY8QY61vi5VvLeTdi90r64sttbIZaAIArNa9b7mu3+J764Ftr3/qm57xhnCKXRVdmT14YfvfDn/7ghw/a/q//zI+99Rd//iff9MrjW2m2muLY/MgUMUYMEY+djds+fM9tf/Spx5565vT+uJxm0Xe125ras/+iID03K1P6ngvNcv4buToKBwC4QvM617FMy+/xvL441HEpr0uutdbUulIi9+M0XX39i/7lx+/+7D2ffc+ff8df/rmfuuHqzS3l82Pcfe8T7/3nt91xz/27Y7dqZX7suq3t7dU4TVPt0vCs37o2eX183vpsXhwAuKKki4n5d27/8p0Pnvze+uDTc28it0ursw/N+nGcok4pRZdqbtO0XB3pUhdDGZcvuPbE1Vcdf8v337x/sPzSAw/d/+WHVq20bnsV3dRKzXlsucV6//VzOvK5WVm/94aoj9Tzf/Onf+CWl13vzyEAcAXm9UHE8D1/Ob51+8Z0uPVuihjGqFMcnUdrMUubA9PbGLnEWKMrm2Hp8fDXGdphxH/LhhETxxGxjDjSYuFaAABXZF5HGzYb7XhWce+tj3uMKC1KRI4WraW8PoN9s0G7trp+U4qISHn9uGVLFzO6XrbLj42DvOi/7WpDAIArIa8BAIDvTHYJAABAXgMAgLwGAAB5DQAAyGsAAAAAAL4LWcwHAAD/2hgOAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAIDved3FVykllwMAAJ6f1tqz8jr+mw+7KAAA8J0wHAIAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8tolAACAf11Sa23zKiWXAwAAnp91V1/KawAA4DtkOAQAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAIK8BAOD/d93FVykllwMAAJ6f1lpEpPUPAADAd85wCAAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIa5cAAADkNQAAyGsAAJDXAADAH6u7+Cql5HIAAMDz01qLiLT+AQAA+M4ZDgEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAAee0SAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIawAAQF4DAMC/Td3FVykllwMAAJ6f1lpEpPUPAADAd85wCAAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIa5cAAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8hoAAJDXAADwb0F38VVKyeUAAIDnp7UWEWn9AwAA8J0zHAIAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8tolAAAAeQ0AAPIaAADkNQAA8MfqLr5KKbkcAADw/LTWIiKtfwAAAL5zhkMAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DVmSH8zAAAMVUlEQVQAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF67BAAAIK8BAEBeAwCAvAYAAOQ1AAD8m9NdfJVScjkAAOD5aa1FRFr/AAAAfOcMhwAAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAA5DUAAMhrAP6fdu0YJQAYCKLoDuT+Vx6LQBoLJQFFea/Z1FP9IgDIawAAkNcAAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXpsAAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAEBeAwAA8hoAAH7TOq8k5gAAgDttZyb7AAAA73wOAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5bQIAAJDXAAAgrwEAQF4DAABfWueVxBwAAHCn7cxkHwAA4J3PIQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgr00AAADyGgAA5DUAAMhrAABAXgMAwM9Z55XEHAAAcKftzGQfAADgnc8hAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvTQAAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAPhH1nklMQcAANxpOzPZBwAAeOdzCAAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIaxMAAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAAD+kXVeScwBAAB32s5M9gEAAN75HAIAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8toEAAAgrwEAQF4DAIC8BgAA5DUAAPycdV5JzAEAAHfazkz2AQAA3vkcAgAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAAD+vnVeScwBAAB32s5M9gEAAN75HAIAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8toEAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAkNcAAMD3rfNKYg4AALjTdmayDwAA8M7nEAAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1yYAAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAA4LO1TxJbAADAtbYz8wG0BgeiBWNphwAAAABJRU5ErkJggg=="/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">61<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y7e5 w4 hac"><div class="t m0 x17 hf y579 ff2 fs7 fc3 sc0 ls0 ws0">Ujawnienie ESRS </div></div><div class="c x126 y7e5 w92 hac"><div class="t m0 x17 hf y579 ff2 fs7 fc3 sc0 ls0 ws0">Punkt danych </div></div><div class="c x6a y7e5 w93 hac"><div class="t m0 x17 hf y579 ff2 fs7 fc3 sc0 ls0 ws0">Ustawodawstwo<span class="_ _0"></span> </div></div><div class="c x49 y7e5 w68 hac"><div class="t m0 x1d hf y579 ff2 fs7 fc3 sc0 ls0 ws0">Punkt </div></div><div class="c x136 y804 w95 h39"><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">łańcuchu wart<span class="_ _0"></span>ości;<span class="ff1"> </span></div></div><div class="c x6a y804 w93 h39"><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x6 y828 w4 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls32 ws0">S2<span class="ls0">-1 </span></div></div><div class="c x126 y828 w94 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">18<span class="ls0"> </span></div></div><div class="c x136 y828 w95 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Polityk<span class="_ _0"></span>a <span class="_ _3f"> </span>w <span class="_ _3f"> </span>stosu<span class="_ _0"></span>nku <span class="_ _3f"> </span>do <span class="_ _3f"> </span>osób </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">wykonujący<span class="_ _0"></span>ch <span class="_ _a"></span>pracę <span class="_ _a"></span>w<span class="_ _2"></span> <span class="_ _a"></span>łańcuchu <span class="_ _a"></span>wartości </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">odnosząca się<span class="_ _0"></span> do kwestii h<span class="_ _0"></span>andlu ludźmi<span class="ff1"> </span></div></div><div class="c x6a y828 w93 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik nr 11 i nr 4 <span class="_ _2"></span>w tabeli 3 w </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y828 w68 h6c"><div class="t m0 x6 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">7.5.1 </div></div><div class="c x6 y615 w4 hc0"><div class="t m0 x17 h11 y7fc ff1 fs7 fc0 sc0 ls32 ws0">S2<span class="ls0">-1 </span></div></div><div class="c x126 y615 w94 hc0"><div class="t m0 x17 h11 y7fc ff1 fs7 fc0 sc0 lsd ws0">19<span class="ls0"> </span></div></div><div class="c x136 y615 w95 hc0"><div class="t m0 x17 h11 y7fc ff1 fs7 fc0 sc0 ls0 ws0">Nieprzestr<span class="_ _0"></span>zeganie  </div><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Wytycznych <span class="_ _7"> </span>ONZ <span class="_ _4"></span>dotyczących <span class="_ _7"> </span>biznesu <span class="_ _7"> </span>i </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">praw człowieka <span class="ff1"> </span></div><div class="t m0 x17 h11 y88 ff1 fs7 fc0 sc0 ls0 ws0">oraz wytycznyc<span class="_ _0"></span>h OECD </div></div><div class="c x6a y615 w93 hc0"><div class="t m0 x17 h11 y7fc ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>10 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>1 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div><div class="t m0 x17 h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">Załącznik <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do <span class="_ _1b"> </span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _19"> </span>(UE) <span class="_ _14"> </span>2020/1816, </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">art. <span class="_ _1b"> </span>12 <span class="_ _1d"> </span>ust. <span class="_ _1b"> </span>1 <span class="_ _1b"> </span>rozporządzenia </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1818 </div></div><div class="c x49 y615 w68 hc0"><div class="t m0 x6 h11 y7fc ff1 fs7 fc0 sc0 ls0 ws0">7.5.1 </div></div><div class="c x6 y829 w4 ha8"><div class="t m0 x17 h11 y809 ff1 fs7 fc0 sc0 ls32 ws0">S2<span class="ls0">-1 </span></div></div><div class="c x126 y829 w94 ha8"><div class="t m0 x17 h11 y809 ff1 fs7 fc0 sc0 lsd ws0">19<span class="ls0"> </span></div></div><div class="c x136 y829 w95 ha8"><div class="t m0 x17 h11 y809 ff4 fs7 fc0 sc0 ls0 ws0">Strategie <span class="_ _22"> </span>w <span class="_ _22"> </span>zakresie <span class="_ _22"> </span>należytej </div><div class="t m0 x17 h11 y825 ff4 fs7 fc0 sc0 ls0 ws0">starannośc<span class="_ _0"></span>i <span class="_ _14"> </span>w <span class="_ _19"> </span>odniesieniu <span class="_ _19"> </span>do <span class="_ _14"> </span>kwestii </div><div class="t m0 x17 h11 y81a ff4 fs7 fc0 sc0 ls0 ws0">objętych <span class="_ _14"> </span>podstawowymi <span class="_ _14"> </span>konwencjami </div><div class="t m0 x17 h11 y810 ff4 fs7 fc0 sc0 ls0 ws0">Międzynarodo<span class="_ _0"></span>wej <span class="_ _1c"> </span>Organizacji <span class="_ _24"> </span>Pracy <span class="_ _1c"> </span>nr </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">1<span class="ff4">–</span>8 </div></div><div class="c x6a y829 w93 ha8"><div class="t m0 x17 h11 y809 ff4 fs7 fc0 sc0 ls0 ws0">Załącznik <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do <span class="_ _1b"> </span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y825 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE)  </div><div class="t m0 x17 h11 y81a ff1 fs7 fc0 sc0 ls0 ws0">2020/1816 </div></div><div class="c x49 y829 w68 ha8"><div class="t m0 x6 h11 y809 ff1 fs7 fc0 sc0 ls0 ws0">7.5.1 </div></div><div class="c x6 y82a w4 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls32 ws0">S2<span class="ls0">-4 </span></div></div><div class="c x126 y82a w94 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">36<span class="ls0"> </span></div></div><div class="c x136 y82a w95 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Zgłoszone <span class="_ _4"></span>poważne <span class="_ _4"></span>kwestie <span class="_ _4"></span>i<span class="_ _2"></span> <span class="_ _4"></span>incydenty </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">dotyczące <span class="_ _14"> </span>naruszenia <span class="_ _14"> </span>praw <span class="_ _18"> </span>człowieka </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">związane z łańcuche<span class="_ _0"></span>m wartośc<span class="_ _0"></span>i<span class="ff1"> </span></div></div><div class="c x6a y82a w93 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>14 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>3 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y82a w68 h6c"><div class="t m0 x6 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">7.5.2 </div></div><div class="c x6 y82b w4 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls32 ws0">S3<span class="ls0">-1 </span></div></div><div class="c x126 y82b w94 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">16<span class="ls0"> </span></div></div><div class="c x136 y82b w95 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _13"> </span>wynikające <span class="_ _12"> </span>ze <span class="_ _12"> </span>swojej </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">polityki <span class="_ _21"> </span>w <span class="_ _15"> </span>zakresie <span class="_ _42"> </span>praw <span class="_ _15"> </span>człowieka </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">istotne<span class="_ _0"></span> dla dotkniętych sp<span class="_ _0"></span>ołeczności<span class="ff1"> </span></div></div><div class="c x6a y82b w93 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>9 <span class="_ _14"> </span>w<span class="_ _2"></span> <span class="_ _18"> </span>tabeli <span class="_ _18"> </span>3 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">załączniku  I  i  wskaźnik  nr  11 <span class="_ _f"> </span>w </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">tabeli 1 <span class="_ _0"></span>w załączniku I<span class="ff1"> </span></div></div><div class="c x49 y82b w68 h6c"><div class="t m0 xe5 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y82c w4 hb7"><div class="t m0 x17 h11 y7db ff1 fs7 fc0 sc0 ls32 ws0">S3<span class="ls0">-1 </span></div></div><div class="c x126 y82c w94 hb7"><div class="t m0 x17 h11 y7db ff1 fs7 fc0 sc0 lsd ws0">17<span class="ls0"> </span></div></div><div class="c x136 y82c w95 hb7"><div class="t m0 x17 h11 y7db ff4 fs7 fc0 sc0 ls0 ws0">Ujawnienie <span class="_ _0"></span>dotyczące<span class="_ _0"></span> polityki <span class="_ _0"></span>dotyc<span class="_ _0"></span>zącej </div><div class="t m0 x17 h11 y7dc ff4 fs7 fc0 sc0 ls0 ws0">dotknięty<span class="_ _0"></span>ch <span class="_ _34"> </span>społeczności <span class="_ _12"> </span>zgodnej <span class="_ _12"> </span>z </div><div class="t m0 x17 h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0">uznanymi <span class="_ _54"> </span>na <span class="_ _54"> </span>szczeblu </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">międzynarodowy<span class="_ _0"></span>m <span class="_ _37"> </span>normami </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">dotyczącymi <span class="_ _41"> </span>społeczności, <span class="_ _23"> </span>a <span class="_ _23"> </span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">szczególnośc<span class="_ _0"></span>i ludów rdzenn<span class="_ _0"></span>ych<span class="ff1"> </span></div></div><div class="c x6a y82c w93 hb7"><div class="t m0 x17 h11 y7db ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>10 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>1 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y7dc ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div><div class="t m0 x17 h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Załącznik <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do <span class="_ _1b"> </span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _19"> </span>(UE) <span class="_ _14"> </span>2020/1816, </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">art. <span class="_ _1b"> </span>12 <span class="_ _1d"> </span>ust. <span class="_ _1b"> </span>1 <span class="_ _1b"> </span>rozporządzenia </div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1818 </div></div><div class="c x49 y82c w68 hb7"><div class="t m0 xe5 h11 y7db ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y82d w4 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls32 ws0">S3<span class="ls0">-4 </span></div></div><div class="c x126 y82d w94 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">36<span class="ls0"> </span></div></div><div class="c x136 y82d w95 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Zgłoszenia <span class="_ _2b"> </span>poważnych <span class="_ _1"> </span>kwestii <span class="_ _2b"> </span>i </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">incydent<span class="_ _0"></span>ów <span class="_ _2"></span>dotyczących praw <span class="_ _2"></span>człowieka </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">związane z dotk<span class="_ _0"></span>niętymi spo<span class="_ _0"></span>łecznościami<span class="ff1"> </span></div></div><div class="c x6a y82d w93 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>14 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>3 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y82d w68 h6c"><div class="t m0 xe5 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y82e w4 hb0"><div class="t m0 x17 h11 y7f4 ff1 fs7 fc0 sc0 ls32 ws0">S4<span class="ls0">-1 </span></div></div><div class="c x126 y82e w94 hb0"><div class="t m0 x17 h11 y7f4 ff1 fs7 fc0 sc0 lsd ws0">16<span class="ls0"> </span></div></div><div class="c x136 y82e w95 hb0"><div class="t m0 x17 h11 y7f4 ff4 fs7 fc0 sc0 ls0 ws0">Polityk<span class="_ _0"></span>i <span class="_ _2"></span>dotyczące praw <span class="_ _2"></span>człowieka, <span class="_ _2"></span>które </div><div class="t m0 x17 h11 y82f ff4 fs7 fc0 sc0 ls0 ws0">są <span class="_ _1f"> </span>istot<span class="_ _0"></span>ne <span class="_ _1f"> </span>dla <span class="_ _1f"> </span>konsument<span class="_ _0"></span>ów <span class="_ _1f"> </span>lub </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">użytkownik<span class="_ _0"></span>ów końcowyc<span class="_ _0"></span>h<span class="ff1"> </span></div></div><div class="c x6a y82e w93 hb0"><div class="t m0 x17 h11 y7f4 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _1d"> </span>nr <span class="_ _1d"> </span>9 <span class="_ _1d"> </span>w <span class="_ _1d"> </span>tabeli <span class="_ _1d"> </span>3 <span class="_ _1d"> </span>i </div><div class="t m0 x17 h11 y82f ff4 fs7 fc0 sc0 ls0 ws0">wskaźnik <span class="_ _14"> </span>nr <span class="_ _19"> </span>11 <span class="_ _14"> </span>w <span class="_ _18"> </span>tabeli <span class="_ _19"> </span>1 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y82e w68 hb0"><div class="t m0 x6 h11 y7f4 ff1 fs7 fc0 sc0 ls0 ws0">7.6.1 </div></div><div class="c x6 y830 w4 had"><div class="t m0 x17 h11 y88 ff1 fs7 fc0 sc0 ls32 ws0">S4<span class="ls0">-1 </span></div></div><div class="c x126 y830 w94 had"><div class="t m0 x17 h11 y88 ff1 fs7 fc0 sc0 lsd ws0">17<span class="ls0"> </span></div></div><div class="c x136 y830 w95 had"><div class="t m0 x17 h11 y88 ff1 fs7 fc0 sc0 ls0 ws0">Nieprzestr<span class="_ _0"></span>zeganie <span class="_ _33"> </span>wytycznych <span class="_ _33"> </span>ONZ </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">dotyczącyc<span class="_ _0"></span>h <span class="_ _1c"> </span>biznesu <span class="_ _1c"> </span>i <span class="_ _1c"> </span>praw <span class="_ _5"> </span>człowieka </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">dotyczącyc<span class="_ _0"></span>h <span class="_ _1c"> </span>biznesu <span class="_ _1c"> </span>i <span class="_ _1c"> </span>praw <span class="_ _5"> </span>człowieka </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">oraz wytycznyc<span class="_ _0"></span>h OECD </div></div><div class="c x6a y830 w93 had"><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">Załącznik <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do <span class="_ _1b"> </span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _19"> </span>(UE) <span class="_ _14"> </span>2020/1816, </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">art. <span class="_ _1b"> </span>12 <span class="_ _1d"> </span>ust. <span class="_ _1b"> </span>1 <span class="_ _1b"> </span>rozporządzenia </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1818 </div></div><div class="c x49 y830 w68 had"><div class="t m0 x1d h11 y88 ff1 fs7 fc0 sc0 ls1d ws0">  <span class="ls0">7.6.1 </span></div></div><div class="c x6 y831 w4 ha7"><div class="t m0 x17 h11 y7cf ff1 fs7 fc0 sc0 ls32 ws0">S4<span class="ls0">-4 </span></div></div><div class="c x126 y831 w94 ha7"><div class="t m0 x17 h11 y7cf ff1 fs7 fc0 sc0 lsd ws0">35<span class="ls0"> </span></div></div><div class="c x136 y831 w95 ha7"><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Zgłoszenia powa<span class="_ _0"></span>żnych kwesti<span class="_ _0"></span>i <span class="ff1"> </span></div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">i <span class="_ _3f"> </span>incydentów <span class="_ _3f"> </span>dotyczących <span class="_ _3f"> </span>praw </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">człowieka  związanych  z<span class="_ _2"></span> <span class="_ _f"> </span>konsumentami </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">lub użytko<span class="_ _0"></span>wnikami końc<span class="_ _0"></span>owymi<span class="ff1"> </span></div></div><div class="c x6a y831 w93 ha7"><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>14 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>3 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y831 w68 ha7"><div class="t m0 x6 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0">7.6.2 </div></div><div class="c x6 y832 w4 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls34 ws0">G1<span class="ls0">-1 </span></div></div><div class="c x126 y832 w94 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">10b<span class="ls0"> </span></div></div><div class="c x136 y832 w95 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Informacja <span class="_ _4"></span>dotycząca <span class="_ _7"> </span>polityki<span class="_ _0"></span> <span class="_ _7"> </span>zgodnej <span class="_ _7"> </span>z </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Konwencją <span class="_ _1f"> </span>Narodów <span class="_ _17"> </span>Zjednoczonych </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">przeciwko k<span class="_ _0"></span>orupcji </div></div><div class="c x6a y832 w93 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>15 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>3 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y832 w68 h6c"><div class="t m0 x6 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">7.7.1 </div></div><div class="c x6 y823 w4 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls34 ws0">G1<span class="ls0">-1 </span></div></div><div class="c x126 y823 w94 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">10d<span class="ls0"> </span></div></div><div class="c x136 y823 w95 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Informacja <span class="_ _2"></span>dotycząca polityki <span class="_ _2"></span>dotyczącej </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">ochrony s<span class="_ _0"></span>ygnalistów<span class="ff1"> </span></div></div><div class="c x6a y823 w93 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _14"> </span>nr <span class="_ _1b"> </span>6 <span class="_ _14"> </span>w<span class="_ _2"></span> <span class="_ _18"> </span>tabeli <span class="_ _18"> </span>3 <span class="_ _1b"> </span>w </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y823 w68 h70"><div class="t m0 xe5 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y833 w4 haa"><div class="t m0 x17 h11 y7dd ff1 fs7 fc0 sc0 ls34 ws0">G1<span class="ls0">-4 </span></div></div><div class="c x126 y833 w94 haa"><div class="t m0 x17 h11 y7dd ff1 fs7 fc0 sc0 lsd ws0">24a<span class="ls0"> </span></div></div><div class="c x136 y833 w95 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Kary <span class="_ _3d"> </span>za <span class="_ _22"> </span>naruszenie <span class="_ _3d"> </span>przepis<span class="_ _a"></span>ów </div><div class="t m0 x17 h11 y88 ff1 fs7 fc0 sc0 ls0 ws0">antykor<span class="_ _0"></span>upcyjnych i antyk<span class="_ _0"></span>orupcyjnych </div></div><div class="c x6a y833 w93 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik nr 17 <span class="ff1"> </span></div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">w tabeli 3 <span class="_ _0"></span>w załączniku I<span class="ff1"> </span></div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Załącznik <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do <span class="_ _1b"> </span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">delegowanego (<span class="_ _0"></span>UE) 2020/1816 </div></div><div class="c x49 y833 w68 haa"><div class="t m0 xe5 h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x6 y834 w4 hb9"><div class="t m0 x17 h11 y7cf ff1 fs7 fc0 sc0 ls34 ws0">G1<span class="ls0">-4 </span></div></div><div class="c x126 y834 w94 hb9"><div class="t m0 x17 h11 y7cf ff1 fs7 fc0 sc0 lsd ws0">24b<span class="ls0"> </span></div></div><div class="c x136 y834 w95 hb9"><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Informacje <span class="_ _19"> </span>o <span class="_ _19"> </span>wszelkich <span class="_ _19"> </span>działaniach <span class="_ _19"> </span>w </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">celu <span class="_ _e"></span>zaradzenia <span class="_ _e"></span>naruszeniom <span class="_ _e"></span>procedur <span class="_ _e"></span>i </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">norm <span class="_ _1a"> </span>w <span class="_ _1a"> </span>zakresie <span class="_ _1a"> </span>przeciwdziałania </div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">korupcji<span class="_ _0"></span> i przekupstwu </div></div><div class="c x6a y834 w93 hb9"><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Wskaźnik <span class="_ _19"> </span>nr <span class="_ _19"> </span>16 <span class="_ _14"> </span>w <span class="_ _19"> </span>tabeli <span class="_ _19"> </span>3 <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">załączniku I<span class="ff1"> </span></div></div><div class="c x49 y834 w68 hb9"><div class="t m0 xe5 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0">Nieistotne </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 y266 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf3e" class="pf w0 h0" ><div class="pc pc3e w0 h0"><img class="bi x2 y835 w3 hc1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">62<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hb y7b ff2 fs6 fc0 sc0 ls9 ws0">7.2.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">INFORMACJE O ŚRO<span class="_ _0"></span>DOWISKU<span class="_ _0"></span><span class="ff2"> </span></span></span></div><div class="t m0 x34 h5e y836 ff2 fs4 fc0 sc0 ls0 ws0">7.2.1.<span class="ff6"> <span class="_ _18"> </span></span>Taksonomia </div><div class="t m0 x6 hc y837 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _4"></span>TOYA <span class="_ _7"></span>za <span class="_ _4"></span>rok <span class="_ _7"></span>2025 <span class="_ _4"></span>nie <span class="_ _7"></span>zdecydowała <span class="_ _4"></span>s<span class="_ _2"></span>ię <span class="_ _4"></span>skorzystać <span class="_ _7"></span>z <span class="_ _4"></span>uproszcz<span class="_ _2"></span>eń <span class="_ _4"></span>wskazanych <span class="_ _7"></span>w <span class="_ _4"></span>Rozporządzeniu <span class="_ _7"></span>Delegowanym </div><div class="t m0 x6 hc y838 ff4 fs3 fc0 sc0 ls0 ws0">Komisji (UE) <span class="_ _a"></span>2<span class="_ _2"></span>026/73 z <span class="_ _0"></span>dnia 4 <span class="_ _0"></span>lipca 2025 <span class="_ _0"></span>r. <span class="_ _0"></span>zmieniającym Rozporząd<span class="_ _2"></span>zenie <span class="_ _0"></span>Delegowane (UE) 2021/2178 w<span class="_ _0"></span> odniesieniu do </div><div class="t m0 x6 hc y839 ff4 fs3 fc0 sc0 ls0 ws0">uproszczenia <span class="_ _9"> </span>treści <span class="_ _7"> </span>i <span class="_ _9"> </span>prezentacji <span class="_ _f"> </span>informacji <span class="_ _7"> </span>do<span class="_ _2"></span>tyczących <span class="_ _7"> </span>zró<span class="_ _2"></span>wnoważonej <span class="_ _7"></span>środo<span class="_ _2"></span>wiskowo <span class="_ _7"> </span>d<span class="_ _2"></span>ziałalności, <span class="_ _9"> </span>które <span class="_ _7"> </span>mają <span class="_ _9"> </span>być </div><div class="t m0 x6 hc y83a ff4 fs3 fc0 sc0 ls0 ws0">ujawniane, <span class="_ _5"> </span>o<span class="_ _2"></span>raz <span class="_ _5"> </span>Rozporzą<span class="_ _2"></span>dzenie <span class="_ _1c"> </span>D<span class="_ _2"></span>elegowane <span class="_ _5"> </span>(<span class="_ _2"></span>UE) <span class="_ _5"> </span>2021/2139 <span class="_ _19"> </span>i <span class="_ _19"> </span>(UE) <span class="_ _5"> </span>2023/2<span class="_ _2"></span>486 <span class="_ _5"> </span>w <span class="_ _19"> </span>odn<span class="_ _2"></span>iesieniu <span class="_ _5"> </span>do <span class="_ _19"> </span>uproszczenia </div><div class="t m0 x6 hc y83b ff4 fs3 fc0 sc0 ls0 ws0">niektórych <span class="_ _18"> </span>techniczny<span class="_ _2"></span>ch <span class="_ _18"> </span>kryteriów <span class="_ _18"> </span>kwalifika<span class="_ _2"></span>cji <span class="_ _18"> </span>służących<span class="_ _2"></span> <span class="_ _14"> </span>okr<span class="_ _2"></span>eśleniu, <span class="_ _18"> </span>czy <span class="_ _1b"> </span>działaln<span class="_ _2"></span>ość <span class="_ _14"> </span>gosp<span class="_ _2"></span>odarcza <span class="_ _18"> </span>nie <span class="_ _18"> </span>wyrządza<span class="_ _2"></span> </div><div class="t m0 x6 hc y83c ff4 fs3 fc0 sc0 ls0 ws0">poważnych s<span class="_ _2"></span>zkód względem celów środowiskowych<span class="_ _2"></span> (Dz. U. UE. L. z <span class="_ _2"></span>2026 r. poz. 73).<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y83d ff4 fs3 fc0 sc0 ls0 ws0">Poniżej, <span class="_ _e"></span>zgodnie <span class="_ _2"></span>z <span class="_ _e"></span>art. <span class="_ _e"></span>8 <span class="_ _2"></span>Rozporządzen<span class="_ _2"></span>ia <span class="_ _2"></span>UE <span class="_ _e"></span>2020/852 <span class="_ _2"></span>(Tak<span class="_ _2"></span>sonomia) <span class="_ _e"></span>zostały <span class="_ _2"></span>p<span class="_ _2"></span>rzedstawione <span class="_ _2"></span>in<span class="_ _2"></span>formacje <span class="_ _2"></span>na <span class="_ _e"></span>temat <span class="_ _e"></span>tego, <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y83e ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _e"></span>jaki <span class="_ _e"></span>s<span class="_ _2"></span>posób <span class="_ _e"></span>i <span class="_ _4"></span>w <span class="_ _e"></span>jakim <span class="_ _e"></span>s<span class="_ _2"></span>topniu <span class="_ _e"></span>dzia<span class="_ _2"></span>łalność <span class="_ _e"></span>Grup<span class="_ _2"></span>y <span class="_ _e"></span>Kapitałowej <span class="_ _4"></span>TOYA <span class="_ _e"></span>jest <span class="_ _4"></span>związana <span class="_ _4"></span>z <span class="_ _e"></span>działaln<span class="_ _2"></span>ością <span class="_ _e"></span>gosp<span class="_ _2"></span>odarczą, <span class="_ _e"></span>która </div><div class="t m0 x6 hc y83f ff4 fs3 fc0 sc0 ls0 ws0">kwalifikuje <span class="_ _7"></span>się <span class="_ _7"></span>jako <span class="_ _7"></span>zró<span class="_ _2"></span>wnoważona <span class="_ _7"> </span>śro<span class="_ _2"></span>dowiskowo <span class="_ _7"></span>(działalność <span class="_ _7"> </span>zgodn<span class="_ _2"></span>a <span class="_ _7"></span>z <span class="_ _7"></span>systematyką). <span class="_ _7"></span>Kluczowe <span class="_ _7"></span>wskaźniki <span class="_ _7"> </span>wyn<span class="_ _2"></span>ików </div><div class="t m0 x6 hc y840 ff4 fs3 fc0 sc0 ls0 ws0">zostały <span class="_ _14"> </span>przy<span class="_ _2"></span>gotowane <span class="_ _14"> </span>zgodnie <span class="_ _14"> </span>z<span class="ff1"> <span class="_ _18"> </span></span>wymaganiami <span class="_ _14"> </span>p<span class="_ _2"></span>rzedstawionymi <span class="_ _14"> </span>w <span class="_ _14"> </span>Rozpo<span class="_ _2"></span>rządzeniu <span class="_ _14"> </span>Delego<span class="_ _2"></span>wanym <span class="_ _14"> </span>Komisji <span class="_ _14"> </span>(UE) </div><div class="t m0 x6 hc y841 ff4 fs3 fc0 sc0 ls0 ws0">2021/2139 <span class="_ _4"></span>z<span class="_ _2"></span> <span class="_ _4"></span>dnia <span class="_ _7"></span>4 <span class="_ _4"></span>cz<span class="_ _2"></span>erwca <span class="_ _7"></span>2021 <span class="_ _4"></span>r. <span class="_ _7"></span>(Akt <span class="_ _4"></span>Delegowany<span class="_ _2"></span> <span class="_ _4"></span>okr<span class="_ _2"></span>eślający <span class="_ _4"></span>technic<span class="_ _e"></span><span class="ff1">zne <span class="_ _4"></span>kryteria<span class="_ _2"></span> <span class="_ _4"></span>k<span class="_ _2"></span>walifikacji), <span class="_ _4"></span>zakt<span class="_ _2"></span>ualizowanym </span></div><div class="t m0 x6 hc y19a ff4 fs3 fc0 sc0 ls0 ws0">przez <span class="_ _a"></span>Rozporzą<span class="_ _2"></span>dzenie <span class="_ _a"></span>Delegowane <span class="_ _a"></span>Ko<span class="_ _2"></span>misji <span class="_ _a"></span>(UE) <span class="_ _0"></span>2023/2485 <span class="_ _0"></span>z <span class="_ _a"></span>dnia <span class="_ _a"></span>27 <span class="_ _0"></span>czerwca <span class="_ _a"></span>2023 <span class="_ _a"></span>r. <span class="_ _0"></span>oraz <span class="_ _a"></span>Roz<span class="_ _2"></span>porządzeniu <span class="_ _a"></span>Delegowan<span class="_ _2"></span>ym </div><div class="t m0 x6 hc y19b ff4 fs3 fc0 sc0 ls0 ws0">Komisji <span class="_ _4"></span>(UE) <span class="_ _e"></span>2023/248<span class="_ _2"></span>6 <span class="_ _e"></span>z <span class="_ _4"></span>dnia <span class="_ _4"></span>27 <span class="_ _4"></span>czerwca <span class="_ _e"></span>20<span class="_ _2"></span>23 <span class="_ _e"></span>r., <span class="_ _4"></span>uzup<span class="_ _2"></span>ełniającym <span class="_ _e"></span>Rozporzą<span class="_ _2"></span>dzenie <span class="_ _e"></span>Parlamentu<span class="_ _2"></span> <span class="_ _e"></span>Euro<span class="_ _2"></span>pejs<span class="_ _2"></span><span class="ff1">kiego <span class="_ _4"></span>i <span class="_ _4"></span>Rady </span></div><div class="t m0 x6 hc y842 ff4 fs3 fc0 sc0 ls0 ws0">(UE) <span class="_ _7"></span>2020/852 <span class="_ _7"></span>oraz <span class="_ _7"></span>zmieniającym <span class="_ _7"></span>Rozporzą<span class="_ _2"></span>dzenie <span class="_ _7"></span>Delegowane <span class="_ _7"></span>Komisji <span class="_ _7"></span>(UE) <span class="_ _7"></span>2021/2178, <span class="_ _7"> </span>zgod<span class="_ _2"></span>nie <span class="_ _7"></span>z <span class="_ _4"></span>n<span class="_ _2"></span>ajlepszą <span class="_ _7"></span>wiedzą <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y843 ff4 fs3 fc0 sc0 ls0 ws0">i przy zacho<span class="_ _2"></span>waniu należytej starannoś<span class="_ _2"></span>ci.<span class="ff1"> </span></div><div class="t m0 x6 hc y844 ff4 fs3 fc0 sc0 ls0 ws0">Ocena zgodn<span class="_ _2"></span>ości dział<span class="_ _2"></span>alności gospodarczej <span class="_ _2"></span>z systematyką<span class="_ _2"></span>, w ramach <span class="_ _2"></span>poszczególnych <span class="_ _2"></span>kluczowych wska<span class="_ _2"></span>źników wynikó<span class="_ _2"></span>w </div><div class="t m0 x6 hc y845 ff4 fs3 fc0 sc0 ls0 ws0">została <span class="_ _1c"> </span>przeprowad<span class="_ _2"></span>zona  w <span class="_ _1c"> </span>oparciu <span class="_ _1c"> </span>o <span class="_ _1c"> </span>kryteria <span class="_ _1c"> </span>techniczne <span class="_ _1c"> </span>określone <span class="_ _1c"> </span>w <span class="_ _1c"> </span>aktach <span class="_ _1c"> </span>deleg<span class="_ _2"></span>owanych  UE <span class="_ _1c"> </span>2021/2139<span class="_ _2"></span>  oraz </div><div class="t m0 x6 hc y846 ff1 fs3 fc0 sc0 ls0 ws0">2022/1214. </div><div class="t m0 x6 h7 y847 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y848 ff2 fs3 fc0 sc0 ls0 ws0">Minimalne gwarancje<span class="_ _2"></span> </div><div class="t m0 x6 hc y849 ff4 fs3 fc0 sc0 ls0 ws0">Grupa Kapitałowa TOYA sp<span class="_ _2"></span>ełnia minimalne gwaran<span class="_ _2"></span>cje, o który<span class="_ _2"></span>ch mowa w artykule 18 Roz<span class="_ _2"></span>porządzenia UE 2020/852. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y84a ff4 fs3 fc0 sc0 ls0 ws0">Ocena <span class="_ _19"> </span>zgo<span class="_ _2"></span>dności <span class="_ _14"> </span>z <span class="_ _19"> </span>Minimalnymi <span class="_ _14"> </span>Gwarancjami <span class="_ _14"> </span>w <span class="_ _19"> </span>Grupi<span class="_ _2"></span>e <span class="_ _19"> </span>Kapitało<span class="_ _2"></span>wej <span class="_ _19"> </span>TOYA <span class="_ _14"> </span>została <span class="_ _14"> </span>przeprowadzona <span class="_ _14"> </span>w <span class="_ _19"> </span>oparciu <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y84b ff1 fs3 fc0 sc0 ls0 ws0">o  rekomendacje  z  doku<span class="_ _2"></span>mentu <span class="_ _1c"> </span><span class="ff7">Final  Repo<span class="_ _2"></span>rt  on  Minimum  Safegua<span class="_ _2"></span>rds  autorstwa  Platform  On  Susta<span class="_ _2"></span>inable  Finance<span class="_ _2"></span></span> </div><div class="t m0 x6 hc y84c ff4 fs3 fc0 sc0 ls0 ws0">opublikowanego <span class="_ _1b"> </span>w <span class="_ _18"> </span>październ<span class="_ _2"></span>iku <span class="_ _18"> </span>2022, <span class="_ _1b"> </span>który <span class="_ _18"> </span>wskazu<span class="_ _2"></span>je <span class="_ _18"> </span>jako<span class="_ _2"></span> <span class="_ _18"> </span>niespełnienie <span class="_ _1b"> </span>Minimalnych <span class="_ _1b"> </span>Gwarancji <span class="_ _18"> </span>wys<span class="_ _2"></span>tąpienie </div><div class="t m0 x6 hc y84d ff4 fs3 fc0 sc0 ls0 ws0">przynajmniej jednej z <span class="_ _2"></span>dwóch przesłanek w ramach<span class="_ _2"></span> czterech obsza<span class="_ _2"></span>rów działań: <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc y84e ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">Prawa człowieka <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd hc y792 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff1">Korupcja </span></span></div><div class="t m0 xd hc y84f ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff1">Podatki </span></span></div><div class="t m0 xd hc y850 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff1">Uczciwa konku<span class="_ _2"></span>rencja </span></span></div><div class="t m0 x6 h6 y423 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc2 y851 ff3 fs2 fc0 sc0 ls0 ws0">KPI Obrót <span class="ff2"> </span></div></div><div class="c xa0 y760 w96 hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x90 y760 w97 hc3"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0"> </div></div><div class="c x43 y760 w98 hc3"><div class="t m0 x1b h6 y853 ff4 fs10 fc3 sc0 ls0 ws0">Kryteria dotycząc<span class="_ _0"></span>e istotnego wkładu<span class="_ _0"></span><span class="ff1 fs2"> </span></div></div><div class="c x12a y760 w99 hc3"><div class="t m0 x17 h6 y853 ff4 fs10 fc3 sc0 ls0 ws0">Kryteria &quot;nie cz<span class="_ _0"></span>yń poważnych szkód&quot;<span class="ff1 fs2"> </span></div></div><div class="c x137 y760 w9a hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x138 y760 w9b hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x139 y760 w9c hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf3f" class="pf w0 h0" ><div class="pc pc3f w0 h0"><img class="bi x2 y854 w3 hc4" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">63<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y855 w9d h29"><div class="t m0 x17 h6 y856 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c xb3 y855 w9e h29"><div class="t m4 x11b h5b y857 ff1 fs10 fc3 sc0 ls0 ws0">Kod</div><div class="t m0 x16 h6 y858 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x126 y855 w9f h29"><div class="t m4 x11b h5b y859 ff4 fs10 fc3 sc0 ls0 ws0">Obrót (3)</div><div class="t m0 x16 h6 y85a ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x119 y855 wa0 h29"><div class="t m4 x11b h5b y85b ff4 fs10 fc3 sc0 ls0 ws0">Część obrotu, rok <span class="_ _0"></span>N (4)</div><div class="t m0 x16 h6 y85c ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x90 y855 w97 h29"><div class="t m4 x11b h5b y85d ff4 fs10 fc3 sc0 ls0 ws0">Łagodzenie zmian <span class="_ _0"></span>klimatu (5)</div><div class="t m0 x16 h6 y7d8 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x43 y855 wa1 h29"><div class="t m4 x11b h5b y85e ff1 fs10 fc3 sc0 ls0 ws0">Adaptacja do zmian <span class="_ _0"></span>klimatu (6)</div><div class="t m0 x16 h6 y85f ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x8c y855 wa2 h29"><div class="t m4 x11b h5b y860 ff1 fs10 fc3 sc0 ls0 ws0">Zasoby wodne i mo<span class="_ _0"></span>rskie (7)</div><div class="t m0 x16 h5b y861 ff1 fs10 fc3 sc0 ls0 ws0"> </div></div><div class="c x13a y855 wa3 h29"><div class="t m4 x11b h5b yee ff1 fs10 fc3 sc0 ls0 ws0">Zanieczyszczenie <span class="_ _0"></span>(8)</div><div class="t m0 x16 h6 y862 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c xa y855 wa3 h29"><div class="t m4 x11b h5b y863 ff4 fs10 fc3 sc0 ls0 ws0">Gospodarka o <span class="_ _0"></span>obiegu zamkniętym (9<span class="_ _0"></span>)</div><div class="t m0 x16 h6 y864 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x8 y855 wa3 h29"><div class="t m4 x11b h5b y865 ff4 fs10 fc3 sc0 ls0 ws0">Bioróżnorodność <span class="_ _0"></span>(10)</div><div class="t m0 x16 h6 y866 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x12a y855 wa4 h29"><div class="t m4 x11b h5b y867 ff4 fs10 fc3 sc0 ls0 ws0">Łagodzenie zmian <span class="_ _0"></span>klimatu (11</div><div class="t m0 x16 h6 y868 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x13b y855 wa5 h29"><div class="t m4 x11b h5b y869 ff1 fs10 fc3 sc0 ls0 ws0">Adaptacja do zmian <span class="_ _0"></span>klimatu (12)</div><div class="t m0 x16 h6 y86a ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x13c y855 w9a h29"><div class="t m4 x11b h5b y70d ff1 fs10 fc3 sc0 ls0 ws0">Zasoby wodne i mo<span class="_ _0"></span>rskie (13</div><div class="t m0 x16 h6 y86b ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x109 y855 w9a h29"><div class="t m4 x11b h5b y86c ff1 fs10 fc3 sc0 ls0 ws0">Zanieczyszczenie <span class="_ _0"></span>(14</div><div class="t m0 x16 h6 y86d ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x19 y855 wa5 h29"><div class="t m4 x11b h5b y86e ff4 fs10 fc3 sc0 ls0 ws0">Gospodarka o <span class="_ _0"></span>obiegu zamkniętym (15<span class="_ _0"></span>)</div><div class="t m0 x16 h6 y86f ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x13d y855 wa5 h29"><div class="t m4 x11b h5b y865 ff4 fs10 fc3 sc0 ls0 ws0">Bioróżnorodność <span class="_ _0"></span>(16)</div><div class="t m0 x16 h6 y866 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x137 y855 w9a h29"><div class="t m4 x11b h5b y870 ff1 fs10 fc3 sc0 ls0 ws0">Minimalne gwa<span class="_ _0"></span>rancje (17)</div><div class="t m0 x16 h6 y871 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x138 y855 wa6 h29"><div class="t m4 x11b h5b y1 ff4 fs10 fc3 sc0 ls0 ws0">Udział działalnośc<span class="_ _0"></span>i zgodnej z taks<span class="_ _0"></span>onomią w przychodach (%<span class="_ _0"></span>)</div><div class="t m0 x16 h6 y70c ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x13e y855 wa7 h29"><div class="t m0 x17 h6 y856 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x139 y855 wa8 h29"><div class="t m4 x11b h5b y872 ff4 fs10 fc3 sc0 ls0 ws0">Kategoria Działalnoś<span class="_ _0"></span>ć wspomagają<span class="_ _0"></span>ca (19)</div><div class="t m0 x16 h6 y873 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x13f y855 wa8 h29"><div class="t m4 x11b h5b y874 ff4 fs10 fc3 sc0 ls0 ws0">Kategoria Działalnoś<span class="_ _0"></span>ć na rzecz pr<span class="_ _0"></span>zejścia (20)</div><div class="t m0 x16 h6 y875 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c xa0 y876 w9d h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c xb3 y876 w9e h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x126 y876 w9f h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">tys. PLN<span class="fs2"> </span></div></div><div class="c x119 y876 wa0 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">%<span class="fs2"> </span></div></div><div class="c x90 y876 w97 h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0">T;  N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc3 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x43 y876 wa1 h3e"><div class="t m0 x1b h5b y853 ff1 fs10 fc3 sc0 ls0 ws0">T;  N; </div><div class="t m0 x1b h6 y54a ff1 fs10 fc3 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x8c y876 wa2 h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0"> </div></div><div class="c x13a y876 wa3 h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0">T;  N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc3 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c xa y876 wa3 h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0">T;  N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc3 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x8 y876 wa3 h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0">T;  N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc3 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x12a y876 wa4 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x13b y876 wa5 h3e"><div class="t m0 x1b h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x13c y876 w9a h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x109 y876 w9a h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x19 y876 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x13d y876 wa5 h3e"><div class="t m0 x1b h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x137 y876 w9a h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x138 y876 wa6 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">%<span class="fs2"> </span></div></div><div class="c x13e y876 wa7 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">%<span class="fs2"> </span></div></div><div class="c x139 y876 wa8 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">E<span class="fs2"> </span></div></div><div class="c x13f y876 wa8 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T<span class="fs2"> </span></div></div><div class="c xa0 y877 w9d hc5"><div class="t m0 x17 h5b y878 ff4 fs10 fc0 sc0 ls0 ws0">A. <span class="_ _53"> </span>Działalność<span class="_ _0"></span> </div><div class="t m0 x17 h5b y550 ff4 fs10 fc0 sc0 ls0 ws0">kwalifikującą <span class="_ _9"> </span>się <span class="_ _9"> </span>do </div><div class="t m0 x17 h6 y879 ff1 fs10 fc0 sc0 ls0 ws0">taksonomii<span class="fs2"> </span></div></div><div class="c xb3 y877 w9e hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x126 y877 w9f hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x119 y877 wa0 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x90 y877 w97 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x43 y877 wa1 hc5"><div class="t m0 x1b h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y877 wa2 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13a y877 wa3 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y877 wa3 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y877 wa3 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y877 wa4 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13b y877 wa5 hc5"><div class="t m0 x1b h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13c y877 w9a hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x109 y877 w9a hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x19 y877 wa5 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13d y877 wa5 hc5"><div class="t m0 x1b h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x137 y877 w9a hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x138 y877 wa6 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y877 wa7 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x139 y877 wa8 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y877 wa8 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y87a w9d hc6"><div class="t m0 x17 h5b y87b ff1 fs10 fc0 sc0 ls0 ws0">A.1. <span class="_ _55"> </span>Rodzaje </div><div class="t m0 x17 h5b y707 ff4 fs10 fc0 sc0 ls0 ws0">działalności </div><div class="t m0 x17 h5b y87c ff4 fs10 fc0 sc0 ls0 ws0">zrównoważonej </div><div class="t m0 x17 h5b y87d ff4 fs10 fc0 sc0 ls0 ws0">środowiskowo </div><div class="t m0 x17 h5b y87e ff1 fs10 fc0 sc0 ls0 ws0">(zgodna <span class="_ _56"> </span>z </div><div class="t m0 x17 h6 y879 ff4 fs10 fc0 sc0 ls0 ws0">systematyką)<span class="ff1 fs2"> </span></div></div><div class="c xb3 y87a w9e hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x126 y87a w9f hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x119 y87a wa0 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x90 y87a w97 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x43 y87a wa1 hc6"><div class="t m0 x1b h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y87a wa2 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13a y87a wa3 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y87a wa3 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y87a wa3 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y87a wa4 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13b y87a wa5 hc6"><div class="t m0 x1b h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13c y87a w9a hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x109 y87a w9a hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x19 y87a wa5 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13d y87a wa5 hc6"><div class="t m0 x1b h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x137 y87a w9a hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x138 y87a wa6 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y87a wa7 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x139 y87a wa8 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y87a wa8 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y653 w9d hc7"><div class="t m0 x17 h5b y880 ff4 fs10 fc0 sc0 ls0 ws0">A.1. <span class="_ _9"> </span>Obrót <span class="_ _f"> </span>z <span class="_ _9"> </span>tytułu </div><div class="t m0 x17 h5b y711 ff4 fs10 fc0 sc0 ls0 ws0">działalności </div><div class="t m0 x17 h5b y881 ff4 fs10 fc0 sc0 ls0 ws0">zrównoważonej </div><div class="t m0 x17 h5b y878 ff4 fs10 fc0 sc0 ls0 ws0">środowiskowo </div><div class="t m0 x17 h5b y550 ff1 fs10 fc0 sc0 ls0 ws0">(zgodnej <span class="_ _4b"> </span>z </div><div class="t m0 x17 h6 y879 ff4 fs10 fc0 sc0 ls0 ws0">systematyką)<span class="ff1 fs2"> </span></div></div><div class="c xb3 y653 w9e hc7"><div class="t m0 x17 h6 y882 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x126 y653 w9f hc7"><div class="t m0 x17 h6 y880 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x119 y653 wa0 hc7"><div class="t m0 x17 h6 y880 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x90 y653 w97 hc7"><div class="t m0 x17 h6 y880 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x43 y653 wa1 hc7"><div class="t m0 x1b h6 y880 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x8c y653 wa2 hc7"><div class="t m0 x17 h5b y880 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x13a y653 wa3 hc7"><div class="t m0 x17 h6 y880 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c xa y653 wa3 hc7"><div class="t m0 x17 h6 y880 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x8 y653 wa3 hc7"><div class="t m0 x17 h6 y880 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x12a y653 wa4 hc7"><div class="t m0 x17 h6 y882 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13b y653 wa5 hc7"><div class="t m0 x1b h6 y882 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13c y653 w9a hc7"><div class="t m0 x17 h6 y882 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x109 y653 w9a hc7"><div class="t m0 x17 h6 y882 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x19 y653 wa5 hc7"><div class="t m0 x17 h6 y882 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13d y653 wa5 hc7"><div class="t m0 x1b h6 y882 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x137 y653 w9a hc7"><div class="t m0 x17 h6 y882 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x138 y653 wa6 hc7"><div class="t m0 x17 h6 y880 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x13e y653 wa7 hc7"><div class="t m0 x17 h6 y882 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x139 y653 wa8 hc7"><div class="t m0 x17 h6 y882 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y653 wa8 hc7"><div class="t m0 x17 h6 y882 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y883 w9d h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">W <span class="_ _57"> </span>tym </div><div class="t m0 x17 h6 y54a ff4 fs10 fc0 sc0 ls0 ws0">wspomagająca<span class="ff1 fs2"> </span></div></div><div class="c xb3 y883 w9e h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x126 y883 w9f h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x119 y883 wa0 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x90 y883 w97 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x43 y883 wa1 h3e"><div class="t m0 x1b h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x8c y883 wa2 h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x13a y883 wa3 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c xa y883 wa3 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x8 y883 wa3 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x12a y883 wa4 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13b y883 wa5 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13c y883 w9a h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x109 y883 w9a h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x19 y883 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13d y883 wa5 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x137 y883 w9a h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x138 y883 wa6 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y883 wa7 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x139 y883 wa8 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">E<span class="fs2"> </span></div></div><div class="c x13f y883 wa8 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y594 w9d h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">W <span class="_ _1b"> </span>ty<span class="_ _0"></span>m <span class="_ _1b"> </span>na<span class="_ _0"></span> <span class="_ _1b"> </span>rzecz<span class="_ _0"></span> </div><div class="t m0 x17 h6 y54a ff4 fs10 fc0 sc0 ls0 ws0">przejścia<span class="ff1 fs2"> </span></div></div><div class="c xb3 y594 w9e h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x126 y594 w9f h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x119 y594 wa0 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x90 y594 w97 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x43 y594 wa1 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y594 wa2 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13a y594 wa3 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y594 wa3 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y594 wa3 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y594 wa4 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13b y594 wa5 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13c y594 w9a h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x109 y594 w9a h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x19 y594 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13d y594 wa5 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x137 y594 w9a h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x138 y594 wa6 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y594 wa7 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x139 y594 wa8 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y594 wa8 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T<span class="fs2"> </span></div></div><div class="c xa0 y7a2 w9d h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y7a2 w9e h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x126 y7a2 w9f h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x119 y7a2 wa0 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x90 y7a2 w97 h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">T;  N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x43 y7a2 wa1 h3e"><div class="t m0 x1b h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">T;  N; </div><div class="t m0 x1b h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x8c y7a2 wa2 h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x13a y7a2 wa3 h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">T;  N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c xa y7a2 wa3 h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">T;  N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x8 y7a2 wa3 h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">T;  N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x12a y7a2 wa4 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x13b y7a2 wa5 h3e"><div class="t m0 x1b h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x13c y7a2 w9a h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x109 y7a2 w9a h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x19 y7a2 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x13d y7a2 wa5 h3e"><div class="t m0 x1b h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x137 y7a2 w9a h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x138 y7a2 wa6 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y7a2 wa7 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x139 y7a2 wa8 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y7a2 wa8 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y884 w9d haa"><div class="t m0 x17 h5b y885 ff4 fs10 fc0 sc0 ls0 ws0">A.2. <span class="_ _41"> </span>Działalność </div><div class="t m0 x17 h5b y886 ff4 fs10 fc0 sc0 ls0 ws0">kwalifikująca <span class="_ _9"> </span>się <span class="_ _9"> </span>do </div><div class="t m0 x17 h5b y887 ff1 fs10 fc0 sc0 ls0 ws0">systematyki, <span class="_ _3f"> </span>ale </div><div class="t m0 x17 h5b y5a2 ff4 fs10 fc0 sc0 ls0 ws0">niezrównoważona<span class="_ _0"></span> </div><div class="t m0 x17 h5b y881 ff4 fs10 fc0 sc0 ls0 ws0">środowiskowo </div><div class="t m0 x17 h5b y878 ff4 fs10 fc0 sc0 ls0 ws0">(działalność </div><div class="t m0 x17 h5b y550 ff1 fs10 fc0 sc0 ls0 ws0">niezgodna <span class="_ _45"> </span>z </div><div class="t m0 x17 h6 y879 ff4 fs10 fc0 sc0 ls0 ws0">systematyką)<span class="ff1 fs2"> </span></div></div><div class="c xb3 y884 w9e haa"><div class="t m0 x17 h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x126 y884 w9f haa"><div class="t m0 x17 h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x119 y884 wa0 haa"><div class="t m0 x17 h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x90 y884 w97 haa"><div class="t m0 x17 h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x43 y884 wa1 haa"><div class="t m0 x1b h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y884 wa2 haa"><div class="t m0 x17 h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13a y884 wa3 haa"><div class="t m0 x17 h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y884 wa3 haa"><div class="t m0 x17 h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y884 wa3 haa"><div class="t m0 x17 h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y884 wa4 haa"><div class="t m0 x17 h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13b y884 wa5 haa"><div class="t m0 x1b h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13c y884 w9a haa"><div class="t m0 x17 h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x109 y884 w9a haa"><div class="t m0 x17 h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x19 y884 wa5 haa"><div class="t m0 x17 h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13d y884 wa5 haa"><div class="t m0 x1b h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x137 y884 w9a haa"><div class="t m0 x17 h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x138 y884 wa6 haa"><div class="t m0 x17 h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y884 wa7 haa"><div class="t m0 x17 h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x139 y884 wa8 haa"><div class="t m0 x17 h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y884 wa8 haa"><div class="t m0 x17 h6 y888 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y889 w9d hc8"><div class="t m0 x17 h5b y88a ff4 fs10 fc0 sc0 ls0 ws0">A.2. <span class="_ _9"> </span>Obrót <span class="_ _f"> </span>z <span class="_ _9"> </span>tytułu </div><div class="t m0 x17 h5b y88b ff4 fs10 fc0 sc0 ls0 ws0">działalności </div><div class="t m0 x17 h5b y88c ff4 fs10 fc0 sc0 ls0 ws0">kwalifikującej  się<span class="_ _0"></span>  do </div><div class="t m0 x17 h5b y88d ff1 fs10 fc0 sc0 ls0 ws0">systematyki, <span class="_ _3f"> </span>ale </div><div class="t m0 x17 h5b y718 ff4 fs10 fc0 sc0 ls0 ws0">niezrównoważonej<span class="_ _0"></span> </div><div class="t m0 x17 h5b y88e ff4 fs10 fc0 sc0 ls0 ws0">środowiskowo </div><div class="t m0 x17 h5b y88f ff4 fs10 fc0 sc0 ls0 ws0">(działalności </div><div class="t m0 x17 h5b y890 ff1 fs10 fc0 sc0 ls0 ws0">niezgodnej <span class="_ _3b"> </span>z </div><div class="t m0 x17 h6 y879 ff4 fs10 fc0 sc0 ls0 ws0">systematyką)<span class="ff1 fs2"> </span></div></div><div class="c xb3 y889 w9e hc8"><div class="t m0 x17 h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x126 y889 w9f hc8"><div class="t m0 x17 h6 y88a ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x119 y889 wa0 hc8"><div class="t m0 x17 h6 y88a ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x90 y889 w97 hc8"><div class="t m0 x17 h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x43 y889 wa1 hc8"><div class="t m0 x1b h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y889 wa2 hc8"><div class="t m0 x17 h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13a y889 wa3 hc8"><div class="t m0 x17 h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y889 wa3 hc8"><div class="t m0 x17 h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y889 wa3 hc8"><div class="t m0 x17 h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y889 wa4 hc8"><div class="t m0 x17 h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13b y889 wa5 hc8"><div class="t m0 x1b h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13c y889 w9a hc8"><div class="t m0 x17 h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x109 y889 w9a hc8"><div class="t m0 x17 h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x19 y889 wa5 hc8"><div class="t m0 x17 h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13d y889 wa5 hc8"><div class="t m0 x1b h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x137 y889 w9a hc8"><div class="t m0 x17 h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x138 y889 wa6 hc8"><div class="t m0 x17 h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y889 wa7 hc8"><div class="t m0 x17 h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x139 y889 wa8 hc8"><div class="t m0 x17 h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y889 wa8 hc8"><div class="t m0 x17 h6 y891 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y892 w9d hc9"><div class="t m0 x17 h5b y881 ff4 fs10 fc0 sc0 ls0 ws0">A. <span class="_ _19"> </span>Obrót <span class="_ _5"> </span>z <span class="_ _14"> </span>tytułu<span class="_ _0"></span> </div><div class="t m0 x17 h5b y878 ff4 fs10 fc0 sc0 ls0 ws0">działalności </div><div class="t m0 x17 h5b y550 ff4 fs10 fc0 sc0 ls0 ws0">kwalifikującej  się<span class="_ _0"></span>  do </div><div class="t m0 x17 h6 y879 ff1 fs10 fc0 sc0 ls0 ws0">systematyki (A1+A2)<span class="_ _0"></span><span class="fs2"> </span></div></div><div class="c xb3 y892 w9e hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x126 y892 w9f hc9"><div class="t m0 x17 h6 y881 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x119 y892 wa0 hc9"><div class="t m0 x17 h6 y881 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x90 y892 w97 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x43 y892 wa1 hc9"><div class="t m0 x1b h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y892 wa2 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13a y892 wa3 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y892 wa3 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y892 wa3 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y892 wa4 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13b y892 wa5 hc9"><div class="t m0 x1b h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13c y892 w9a hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x109 y892 w9a hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x19 y892 wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13d y892 wa5 hc9"><div class="t m0 x1b h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x137 y892 w9a hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x138 y892 wa6 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y892 wa7 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x139 y892 wa8 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y892 wa8 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y894 w9d hc5"><div class="t m0 x17 h5b y895 ff4 fs10 fc0 sc0 ls0 ws0">B. <span class="_ _40"> </span>DZIAŁALNOŚĆ </div><div class="t m0 x17 h5b y87e ff4 fs10 fc0 sc0 ls0 ws0">NIEKWALIFIKUJĄCA<span class="_ _0"></span> </div><div class="t m0 x17 h6 y879 ff4 fs10 fc0 sc0 ls0 ws0">SIĘ DO TAKSON<span class="_ _0"></span>OMII<span class="ff1 fs2"> </span></div></div><div class="c xb3 y894 w9e hc5"><div class="t m0 x17 h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x126 y894 w9f hc5"><div class="t m0 x17 h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x119 y894 wa0 hc5"><div class="t m0 x17 h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x90 y894 w97 hc5"><div class="t m0 x17 h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x43 y894 wa1 hc5"><div class="t m0 x1b h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y894 wa2 hc5"><div class="t m0 x17 h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13a y894 wa3 hc5"><div class="t m0 x17 h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y894 wa3 hc5"><div class="t m0 x17 h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y894 wa3 hc5"><div class="t m0 x17 h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y894 wa4 hc5"><div class="t m0 x17 h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13b y894 wa5 hc5"><div class="t m0 x1b h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13c y894 w9a hc5"><div class="t m0 x17 h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x109 y894 w9a hc5"><div class="t m0 x17 h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x19 y894 wa5 hc5"><div class="t m0 x17 h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13d y894 wa5 hc5"><div class="t m0 x1b h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x137 y894 w9a hc5"><div class="t m0 x17 h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x138 y894 wa6 hc5"><div class="t m0 x17 h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y894 wa7 hc5"><div class="t m0 x17 h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x139 y894 wa8 hc5"><div class="t m0 x17 h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y894 wa8 hc5"><div class="t m0 x17 h6 y670 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y1a7 w9d hc3"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">Inna<span class="fs2"> </span></div></div><div class="c xb3 y1a7 w9e hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x126 y1a7 w9f hc3"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">907 705,5<span class="fs2"> </span></div></div><div class="c x119 y1a7 wa0 hc3"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls37 ws0">100<span class="fs2 ls0"> </span></div></div><div class="c x90 y1a7 w97 hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x43 y1a7 wa1 hc3"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y1a7 wa2 hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13a y1a7 wa3 hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y1a7 wa3 hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y1a7 wa3 hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y1a7 wa4 hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13b y1a7 wa5 hc3"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13c y1a7 w9a hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x109 y1a7 w9a hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x19 y1a7 wa5 hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13d y1a7 wa5 hc3"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x137 y1a7 w9a hc3"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T<span class="fs2"> </span></div></div><div class="c x138 y1a7 wa6 hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y1a7 wa7 hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x139 y1a7 wa8 hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y1a7 wa8 hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y6ef w9d hca"><div class="t m0 x17 h5b y881 ff4 fs10 fc0 sc0 ls0 ws0">Obrót <span class="_ _1f"> </span>z <span class="_ _1f"> </span>tytułu </div><div class="t m0 x17 h5b y878 ff4 fs10 fc0 sc0 ls0 ws0">działalności </div><div class="t m0 x17 h5b y550 ff4 fs10 fc0 sc0 ls0 ws0">niekwalifikującej <span class="_ _24"> </span>się </div><div class="t m0 x17 h6 y879 ff1 fs10 fc0 sc0 ls0 ws0">do systematyki<span class="fs2"> </span></div></div><div class="c xb3 y6ef w9e hca"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x126 y6ef w9f hca"><div class="t m0 x17 h2f y881 ff1 fs10 fc0 sc0 ls0 ws0">907 705,5<span class="fsf"> </span></div></div><div class="c x119 y6ef wa0 hca"><div class="t m0 x17 h6 y881 ff1 fs10 fc0 sc0 ls37 ws0">100<span class="fs2 ls0"> </span></div></div><div class="c x90 y6ef w97 hca"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x43 y6ef wa1 hca"><div class="t m0 x1b h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y6ef wa2 hca"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13a y6ef wa3 hca"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y6ef wa3 hca"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y6ef wa3 hca"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y6ef wa4 hca"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13b y6ef wa5 hca"><div class="t m0 x1b h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13c y6ef w9a hca"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x109 y6ef w9a hca"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x19 y6ef wa5 hca"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13d y6ef wa5 hca"><div class="t m0 x1b h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x137 y6ef w9a hca"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x138 y6ef wa6 hca"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y6ef wa7 hca"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x139 y6ef wa8 hca"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y6ef wa8 hca"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y4ce w9d h3e"><div class="t m0 x17 h6 y853 ff4 fs10 fc0 sc0 ls0 ws0">OGÓŁEM<span class="ff1 fs2"> </span></div></div><div class="c xb3 y4ce w9e h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x126 y4ce w9f h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">907 705,5<span class="fs2"> </span></div></div><div class="c x119 y4ce wa0 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls37 ws0">100<span class="fs2 ls0"> </span></div></div><div class="c x90 y4ce w97 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x43 y4ce wa1 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y4ce wa2 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13a y4ce wa3 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y4ce wa3 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y4ce wa3 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y4ce wa4 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13b y4ce wa5 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13c y4ce w9a h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x109 y4ce w9a h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x19 y4ce wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13d y4ce wa5 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x137 y4ce w9a h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x138 y4ce wa6 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x13e y4ce wa7 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x139 y4ce wa8 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x13f y4ce wa8 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c xa0 y896 wa9 h3c"><div class="t m0 x29 h11 y1d4 ff1 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x6c y896 waa h3c"><div class="t m0 x8f h11 y1d4 ff4 fs7 fc3 sc0 ls0 ws0">Udział w obrocie<span class="_ _0"></span><span class="ff1"> </span></div></div><div class="c xa0 y897 wa9 h39"><div class="t m0 x29 h11 y8b ff1 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x6c y897 waa h39"><div class="t m0 x2 h11 y8b ff1 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c xa0 ycc wa9 haa"><div class="t m0 x17 h11 y7dd ff1 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x6c ycc wab haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc3 sc0 ls0 ws0">Zgodność <span class="_ _1d"> </span>z </div><div class="t m0 x17 h11 y88 ff4 fs7 fc3 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą </div><div class="t m0 x17 h11 y87 ff1 fs7 fc3 sc0 ls0 ws0">w <span class="_ _13"> </span>podziale </div><div class="t m0 x17 h11 y89 ff1 fs7 fc3 sc0 ls0 ws0">na cele </div></div><div class="c x140 ycc wac haa"><div class="t m0 x17 h11 y7dd ff1 fs7 fc3 sc0 ls0 ws0">Kwalifiko<span class="_ _0"></span>wanie </div><div class="t m0 x17 h11 y88 ff4 fs7 fc3 sc0 ls0 ws0">się <span class="_ _1e"> </span>do </div><div class="t m0 x17 h11 y87 ff1 fs7 fc3 sc0 ls0 ws0">systematyk<span class="_ _0"></span>i <span class="_ _19"> </span>w </div><div class="t m0 x17 h11 y89 ff1 fs7 fc3 sc0 ls0 ws0">podziale <span class="_ _50"> </span>na </div><div class="t m0 x17 h11 y8b ff1 fs7 fc3 sc0 ls38 ws0">cele<span class="ls0"> </span></div></div><div class="c xa0 y898 wa9 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls39 ws0">CCM<span class="ls0"> </span></div></div><div class="c x6c y898 wab h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x140 y898 wac h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xa0 y899 wa9 hcb"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls39 ws0">CCA<span class="ls0"> </span></div></div><div class="c x6c y899 wab hcb"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x140 y899 wac hcb"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xa0 y5a6 wa9 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls3a ws0">WTR<span class="ls0"> </span></div></div><div class="c x6c y5a6 wab h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x140 y5a6 wac h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xa0 y89a wa9 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls39 ws0">CE<span class="ls0"> </span></div></div><div class="c x6c y89a wab h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x140 y89a wac h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xa0 y264 wa9 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">PPC </div></div><div class="c x6c y264 wab h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x140 y264 wac h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xa0 y72e wa9 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">BIO </div></div><div class="c x6c y72e wab h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x140 y72e wac h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 y89b ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y89c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf40" class="pf w0 h0" ><div class="pc pc40 w0 h0"><img class="bi x2 y89d wad hcc" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">64<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 yc ff3 fs3 fc0 sc0 ls0 ws0">Ujawnienia dotyczące dział<span class="_ _2"></span>alności związanych z en<span class="_ _2"></span>ergią jądrową i gazem z<span class="_ _2"></span>iemnym<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 ya8 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">Ujawnienie <span class="_ _2"></span>według <span class="_ _2"></span>wytyczn<span class="_ _2"></span>ych <span class="_ _2"></span>Załącznika <span class="_ _2"></span>III <span class="_ _e"></span>Rozporządzenia <span class="_ _2"></span>Delegowanego <span class="_ _2"></span>Ko<span class="_ _2"></span>misji <span class="_ _2"></span>(UE) <span class="_ _2"></span>2022/1214, <span class="_ _2"></span>u<span class="_ _2"></span>zupełniającego </div><div class="t m0 x6 hc yd9 ff4 fs3 fc0 sc0 ls0 ws0">Rozporządzenie <span class="_ _f"> </span>Delegowane  Komisji <span class="_ _9"> </span>(UE) <span class="_ _f"> </span>2021/2178 <span class="_ _f"> </span>o<span class="_ _2"></span><span class="ff1"> </span>Załącznik  XII <span class="_ _9"> </span>w <span class="_ _9"> </span>za<span class="_ _2"></span>kresie <span class="_ _9"> </span>wzoró<span class="_ _2"></span>w <span class="_ _9"> </span>dla  ujawniania <span class="_ _9"> </span>informacji,<span class="_ _2"></span> <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yda ff4 fs3 fc0 sc0 ls0 ws0">o których mowa w art. 8 <span class="_ _2"></span>ust. 6 i<span class="ff1"> <span class="ls7">7.</span> </span></div><div class="t m0 x6 hc ydb ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 ydc ff3 fs3 fc0 sc0 ls0 ws0">Obrót<span class="ff2"> </span></div></div><div class="c x6 y1b9 wae hcd"><div class="t m0 x140 hf y8b ff3 fs7 fc3 sc0 ls0 ws0">Wzór 1 Działalno<span class="_ _0"></span>ść związana z en<span class="_ _0"></span>ergią jądrową i ga<span class="_ _0"></span>zem ziemnym<span class="ff2"> </span></div></div><div class="c x6 y89e waf hcd"><div class="t m0 x17 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">Wiersz </div></div><div class="c xc y89e wb0 hcd"><div class="t m0 xb8 hf y8b ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Działalność związana <span class="_ _0"></span>z energią jądro<span class="_ _0"></span>wą<span class="ff2"> </span></span></div></div><div class="c x6 y89f waf hce"><div class="t m0 x21 h11 y8a0 ff1 fs7 fc0 sc0 lsd ws0">1.<span class="ls0"> </span></div></div><div class="c xc y89f wb1 hce"><div class="t m0 x17 h11 y8a1 ff4 fs7 fc0 sc0 ls0 ws0">Przedsiębior<span class="_ _0"></span>stwo prowadzi <span class="_ _2"></span>badania, rozwój, <span class="_ _2"></span>demonstr<span class="_ _0"></span>ację i <span class="_ _2"></span>rozmieszczenie innowacyjnyc<span class="_ _0"></span>h <span class="_ _2"></span>instalacji wytwarzania energii </div><div class="t m0 x17 h11 y8a0 ff4 fs7 fc0 sc0 ls0 ws0">elektryc<span class="_ _0"></span>znej wytwarzających energię w ramach procesów jądrowych przy <span class="_ _2"></span>minimalnej ilo<span class="_ _0"></span>ści odpadów z cy<span class="_ _2"></span>klu paliwowego, </div><div class="t m0 x17 h11 y8a2 ff4 fs7 fc0 sc0 ls0 ws0">finansuje t<span class="_ _0"></span>ę działalność lub je<span class="_ _0"></span>st ma na nią ekspo<span class="_ _0"></span>zycję.<span class="ff1"> </span></div></div><div class="c x141 y89f wb2 hce"><div class="t m0 x3b h11 y8a0 ff1 fs7 fc0 sc0 ls0 ws0">NIE </div></div><div class="c x6 y8a3 waf hcf"><div class="t m0 x21 h11 y8a4 ff1 fs7 fc0 sc0 lsd ws0">2.<span class="ls0"> </span></div></div><div class="c xc y8a3 wb1 hcf"><div class="t m0 x17 h11 y8a5 ff4 fs7 fc0 sc0 ls0 ws0">Przedsiębior<span class="_ _0"></span>stwo <span class="_ _e"></span>prowadzi <span class="_ _e"></span>budowę <span class="_ _e"></span>i<span class="_ _2"></span> <span class="_ _e"></span>bezpieczną <span class="_ _e"></span>eksploatację <span class="_ _2"></span>nowych <span class="_ _4"></span>obiektów <span class="_ _e"></span>jądrowych <span class="_ _2"></span>w <span class="_ _4"></span>celu <span class="_ _e"></span>wytwarzania <span class="_ _4"></span>energii </div><div class="t m0 x17 h11 y8a6 ff4 fs7 fc0 sc0 ls0 ws0">elektryc<span class="_ _0"></span>znej l<span class="_ _0"></span>ub cie<span class="_ _0"></span>pła techn<span class="_ _0"></span>ologicznego, w <span class="_ _a"></span>tym na <span class="_ _a"></span>potrzeby systemu <span class="_ _a"></span>ciepłowniczego lub<span class="_ _0"></span> pr<span class="_ _0"></span>ocesów <span class="_ _0"></span>przemysłowych, <span class="_ _0"></span>taki<span class="_ _0"></span>ch </div><div class="t m0 x17 h11 y8a7 ff1 fs7 fc0 sc0 ls0 ws0">jak <span class="_ _e"></span>produkcja <span class="_ _2"></span>wodoru, <span class="_ _e"></span>a<span class="_ _2"></span> <span class="_ _e"></span>ta<span class="ff4">kże <span class="_ _e"></span>ich <span class="_ _e"></span>modernizację <span class="_ _e"></span>pod <span class="_ _e"></span>kątem <span class="_ _e"></span>bezpieczeństwa, <span class="_ _e"></span>z <span class="_ _e"></span>wykorzystaniem <span class="_ _2"></span>najlepszych <span class="_ _e"></span>dostępnych </span></div><div class="t m0 x17 h11 y8a8 ff4 fs7 fc0 sc0 ls0 ws0">technol<span class="_ _0"></span>ogii, finansuje tę działalno<span class="_ _0"></span>ść lub ma na nią ek<span class="_ _0"></span>spozycję.<span class="ff1"> </span></div></div><div class="c x141 y8a3 wb2 hcf"><div class="t m0 x3b h11 y8a4 ff1 fs7 fc0 sc0 ls0 ws0">NIE </div></div><div class="c x6 y8a9 waf hce"><div class="t m0 x21 h11 y8a0 ff1 fs7 fc0 sc0 lsd ws0">3.<span class="ls0"> </span></div></div><div class="c xc y8a9 wb1 hce"><div class="t m0 x17 h11 y8aa ff4 fs7 fc0 sc0 ls0 ws0">Przedsiębior<span class="_ _0"></span>stwo prowadzi bezpie<span class="_ _0"></span>czną eksploatację<span class="_ _0"></span> istniejących obiektó<span class="_ _0"></span>w jądrowych wytwarzający<span class="_ _0"></span>ch energię elekt<span class="_ _0"></span>ryczną </div><div class="t m0 x17 h11 y8ab ff4 fs7 fc0 sc0 ls0 ws0">lub ciepło te<span class="_ _0"></span>chnologiczne, w tym na potrzeby sy<span class="_ _0"></span>stemu ciepłowniczego l<span class="_ _0"></span>ub procesów przemysłowych, tak<span class="_ _0"></span>ich jak produkcja </div><div class="t m0 x17 h11 y8ac ff4 fs7 fc0 sc0 ls0 ws0">wodoru <span class="_ _2"></span>z<span class="_ _2"></span> <span class="_ _e"></span>energii <span class="_ _2"></span>jądrowej, <span class="_ _e"></span>a <span class="_ _e"></span>także <span class="_ _e"></span>ich <span class="_ _2"></span>modernizację <span class="_ _e"></span>pod <span class="_ _e"></span>kątem <span class="_ _2"></span>bezpieczeństwa, <span class="_ _2"></span>finansuje <span class="_ _e"></span>tę <span class="_ _2"></span>dz<span class="_ _2"></span>iałalność<span class="_ _0"></span> <span class="_ _e"></span>lub <span class="_ _e"></span>ma <span class="_ _e"></span>na <span class="_ _e"></span>nią </div><div class="t m0 x17 h11 y268 ff4 fs7 fc0 sc0 ls0 ws0">ekspozycję<span class="_ _0"></span>.<span class="ff1"> </span></div></div><div class="c x141 y8a9 wb2 hce"><div class="t m0 x3b h11 y8a0 ff1 fs7 fc0 sc0 ls0 ws0">NIE </div></div><div class="c x6 y1dd waf hcd"><div class="t m0 x3b h11 y263 ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc y1dd wb0 hcd"><div class="t m0 x74 hf y8b ff3 fs7 fc0 sc0 ls0 ws0">Działalność związan<span class="_ _0"></span>a z gazem zi<span class="_ _0"></span>emnym<span class="ff2"> </span></div></div><div class="c x6 y1a0 waf hd0"><div class="t m0 x21 h11 y89 ff1 fs7 fc0 sc0 lsd ws0">4.<span class="ls0"> </span></div></div><div class="c xc y1a0 wb1 hd0"><div class="t m0 x17 h11 y8ad ff4 fs7 fc0 sc0 ls0 ws0">Przedsiębior<span class="_ _0"></span>stwo <span class="_ _7"> </span>prowadzi <span class="_ _7"> </span>budowę <span class="_ _7"> </span>lub <span class="_ _7"> </span>eksploatację<span class="_ _0"></span>  i<span class="_ _0"></span>nstalacji <span class="_ _7"> </span>do <span class="_ _7"> </span>wytwarzania <span class="_ _7"> </span>energii <span class="_ _7"> </span>elektr<span class="_ _0"></span>ycznej <span class="_ _7"> </span>z  wy<span class="_ _0"></span>korzystanie<span class="_ _0"></span>m </div><div class="t m0 x17 h11 y8ae ff4 fs7 fc0 sc0 ls0 ws0">gazowych pal<span class="_ _0"></span>iw kopalnyc<span class="_ _0"></span>h, finansuje tę działalno<span class="_ _0"></span>ść lub ma na nią <span class="_ _0"></span>ekspozycję.<span class="ff1"> </span></div></div><div class="c x141 y1a0 wb2 hd0"><div class="t m0 x3b h11 y89 ff1 fs7 fc0 sc0 ls0 ws0">NIE </div></div><div class="c x6 y8af waf hd1"><div class="t m0 x21 h11 y8b0 ff1 fs7 fc0 sc0 lsd ws0">5.<span class="ls0"> </span></div></div><div class="c xc y8af wb1 hd1"><div class="t m0 x17 h11 y8b1 ff4 fs7 fc0 sc0 ls0 ws0">Przedsiębior<span class="_ _0"></span>stwo <span class="_ _19"> </span>prowadzi <span class="_ _19"> </span>budowę, <span class="_ _14"> </span>modernizację<span class="_ _0"></span> <span class="_ _19"> </span>i <span class="_ _14"> </span>ekspl<span class="_ _0"></span>oatację <span class="_ _19"> </span>instalacji <span class="_ _19"> </span>do <span class="_ _14"> </span>sko<span class="_ _0"></span>jarzonego <span class="_ _19"> </span>wytwarzania <span class="_ _14"> </span>ene<span class="_ _0"></span>rgii </div><div class="t m0 x17 h11 y8b0 ff4 fs7 fc0 sc0 ls0 ws0">cieplne<span class="_ _0"></span>j/chłodniczej i ener<span class="_ _0"></span>gii elektrycznej z wykorzyst<span class="_ _0"></span>aniem gazowych pa<span class="_ _0"></span>liw kopalnych, fina<span class="_ _0"></span>nsuje tę działalność<span class="_ _0"></span> lub ma na </div><div class="t m0 x17 h11 y66d ff4 fs7 fc0 sc0 ls0 ws0">nią ekspo<span class="_ _0"></span>zycję.<span class="ff1"> </span></div></div><div class="c x141 y8af wb2 hd1"><div class="t m0 x3b h11 y8b0 ff1 fs7 fc0 sc0 ls0 ws0">NIE </div></div><div class="c x6 y252 waf hd2"><div class="t m0 x21 h11 y8b2 ff1 fs7 fc0 sc0 lsd ws0">6.<span class="ls0"> </span></div></div><div class="c xc y252 wb1 hd2"><div class="t m0 x17 h11 y8b3 ff4 fs7 fc0 sc0 ls0 ws0">Przedsiębior<span class="_ _0"></span>stwo prowadzi budowę<span class="_ _0"></span>, modernizację i eksplo<span class="_ _0"></span>atację instalacji do wytwarzani<span class="_ _0"></span>a ciepła wytwarzających <span class="_ _0"></span>energię </div><div class="t m0 x17 h11 y8ae ff4 fs7 fc0 sc0 ls0 ws0">cieplną/c<span class="_ _0"></span>hłodniczą z wykorzyst<span class="_ _0"></span>aniem gazowych pa<span class="_ _0"></span>liw kopalny<span class="_ _0"></span>ch, finansuje tę działal<span class="_ _0"></span>ność lub ma na ni<span class="_ _0"></span>ą ekspozycję.<span class="ff1"> </span></div></div><div class="c x141 y252 wb2 hd2"><div class="t m0 x3b h11 y8b2 ff1 fs7 fc0 sc0 ls0 ws0">NIE </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc2 y8b4 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc2 y8b5 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y8b6 wb3 hcd"><div class="t m0 x142 hf y8b ff3 fs7 fc3 sc0 ls0 ws0">Wzór 2 Działalno<span class="_ _0"></span>ść gospodarcza <span class="_ _0"></span>zgodna z systemat<span class="_ _0"></span>yką (mianownik)<span class="ff2"> </span></div></div><div class="c x6 y8b7 wb4 hd3"><div class="t m0 x4a hf y8b8 ff2 fs7 fc3 sc0 ls0 ws0">Wiersz  </div></div><div class="c x68 y8b7 wb5 hd3"><div class="t m0 x2a hf y8b8 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Rodzaje działal<span class="_ _0"></span>ności gospodarcz<span class="_ _0"></span>ej<span class="ff2"> </span></span></div></div><div class="c x143 y8b9 wb6 hd4"><div class="t m0 xe5 hf y8ba ff3 fs7 fc3 sc0 ls0 ws0">Kwota i udział (i<span class="_ _0"></span>nformacje należy <span class="_ _0"></span>przedstawić w kwotach <span class="ff2"> </span></div><div class="t m0 x106 hf y574 ff3 fs7 fc3 sc0 ls0 ws0">pieniężnych i warto<span class="_ _0"></span>ściach procento<span class="_ _0"></span>wych)<span class="ff2"> </span></div></div><div class="c x143 y8bb wb7 h6c"><div class="t m0 x2e hf y53c ff2 fs7 fc3 sc0 ls0 ws0">CCM + CCA  </div></div><div class="c x144 y8bb wb8 h6c"><div class="t m0 x29 hf y8bc ff3 fs7 fc3 sc0 ls0 ws0">Łagodzenie zmian <span class="_ _0"></span><span class="ff2"> </span></div><div class="t m0 xc4 hf y548 ff2 fs7 fc3 sc0 ls0 ws0">klimatu (CCM)<span class="_ _0"></span> </div></div><div class="c x10a y8bb wb9 h6c"><div class="t m0 x37 hf y87 ff2 fs7 fc3 sc0 ls0 ws0">Adaptacja do <span class="_ _0"></span> </div><div class="t m0 xc4 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">zmian klimatu  </div><div class="t m0 x27 hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0">(CCA) </div></div><div class="c x143 y8b7 wba h70"><div class="t m0 x17 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>(tys. </div><div class="t m0 x17 hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0">PLN) </div></div><div class="c x145 y8b7 wbb h70"><div class="t m0 x17 hf y548 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x144 y8b7 wbc h70"><div class="t m0 x17 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">Kwota <span class="_ _51"> </span>(tys. </div><div class="t m0 x17 hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0">PLN) </div></div><div class="c x146 y8b7 wbd h70"><div class="t m0 x17 hf y548 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x10a y8b7 w51 h70"><div class="t m0 x17 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">Kwota <span class="_ _2e"> </span>(tys. </div><div class="t m0 x17 hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0">PLN) </div></div><div class="c x147 y8b7 wbe h70"><div class="t m0 x17 hf y548 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x6 y761 wb4 hd5"><div class="t m0 x18 h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">1.<span class="ls0"> </span></div></div><div class="c x68 y761 wb5 hd5"><div class="t m0 x17 h11 y808 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>zgodnej <span class="_ _e"></span>z </div><div class="t m0 x17 h11 y809 ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _40"> </span>o <span class="_ _58"> </span>której <span class="_ _40"> </span>mowa <span class="_ _40"> </span>w <span class="_ _40"> </span>sekcji </div><div class="t m0 x17 h11 y825 ff4 fs7 fc0 sc0 ls0 ws0">4.26załącznik<span class="_ _0"></span>ów <span class="_ _1a"> </span>I <span class="_ _1a"> </span>i <span class="_ _1a"> </span>II <span class="_ _1a"> </span>do <span class="_ _1a"> </span>rozpor<span class="_ _0"></span>ządzenia </div><div class="t m0 x17 h11 y81a ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _18"> </span>(UE) <span class="_ _1b"> </span>2021/2139 <span class="_ _1b"> </span>w <span class="_ _18"> </span>mianowniku </div><div class="t m0 x17 h11 y7ff ff4 fs7 fc0 sc0 ls0 ws0">mającego <span class="_ _21"> </span>zastosowani<span class="_ _0"></span>e <span class="_ _21"> </span>kluczowego <span class="_ _21"> </span>wskaźnika </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x143 y761 wba hd5"><div class="t m0 xa3 h11 y8bd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x145 y761 wbb hd5"><div class="t m0 x124 h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x144 y761 wbc hd5"><div class="t m0 x3d h11 y8bd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x146 y761 wbd hd5"><div class="t m0 x29 h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x10a y761 w51 hd5"><div class="t m0 x3d h11 y8bd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x147 y761 wbe hd5"><div class="t m0 x29 h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y8be wb4 haa"><div class="t m0 x18 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">2.<span class="ls0"> </span></div></div><div class="c x68 y8be wb5 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>zgodnej <span class="_ _e"></span>z </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _42"> </span>o <span class="_ _15"> </span>której <span class="_ _42"> </span>mowa <span class="_ _15"> </span>w <span class="_ _15"> </span>sekcji <span class="_ _42"> </span>4.27 </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">załączników <span class="_ _2"></span>I <span class="_ _2"></span>i <span class="_ _2"></span>II <span class="_ _e"></span>do <span class="_ _2"></span>rozporządzenia <span class="_ _2"></span>delegowanego </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">(UE) <span class="_ _51"> </span>2021/2139 <span class="_ _51"> </span>w <span class="_ _2e"> </span>mianowniku <span class="_ _51"> </span>mającego </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">zastosowanie k<span class="_ _0"></span>luczowego wskaźnik<span class="_ _0"></span>a wyników<span class="ff1"> </span></div></div><div class="c x143 y8be wba haa"><div class="t m0 xa3 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x145 y8be wbb haa"><div class="t m0 x124 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x144 y8be wbc haa"><div class="t m0 x3d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x146 y8be wbd haa"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x10a y8be w51 haa"><div class="t m0 x3d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x147 y8be wbe haa"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y205 wb4 h6c"><div class="t m0 x18 h11 y89 ff1 fs7 fc0 sc0 lsd ws0">3.<span class="ls0"> </span></div></div><div class="c x68 y205 wb5 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>zgodnej <span class="_ _e"></span>z </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _42"> </span>o <span class="_ _15"> </span>której <span class="_ _42"> </span>mowa <span class="_ _15"> </span>w <span class="_ _15"> </span>sekcji <span class="_ _42"> </span>4.28 </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">załączników <span class="_ _2"></span>I <span class="_ _2"></span>i <span class="_ _2"></span>II <span class="_ _e"></span>do <span class="_ _2"></span>rozporządzenia <span class="_ _2"></span>delegowanego </div></div><div class="c x143 y205 wba h6c"><div class="t m0 xa3 h11 y89 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x145 y205 wbb h6c"><div class="t m0 x124 h11 y89 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x144 y205 wbc h6c"><div class="t m0 x3d h11 y89 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x146 y205 wbd h6c"><div class="t m0 x29 h11 y89 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x10a y205 w51 h6c"><div class="t m0 x3d h11 y89 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x147 y205 wbe h6c"><div class="t m0 x29 h11 y89 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div></div><div class="pi" ></div></div><div id="pf41" class="pf w0 h0" ><div class="pc pc41 w0 h0"><img class="bi x2 y8bf w3 hd6" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">65<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x68 y8c0 wb5 hd0"><div class="t m0 x17 h11 y8c1 ff4 fs7 fc0 sc0 ls0 ws0">(UE) <span class="_ _51"> </span>2021/2139 <span class="_ _51"> </span>w <span class="_ _2e"> </span>mianowniku <span class="_ _51"> </span>mającego </div><div class="t m0 x17 h11 y8a8 ff4 fs7 fc0 sc0 ls0 ws0">zastosowanie k<span class="_ _0"></span>luczowego wskaźnik<span class="_ _0"></span>a wyników<span class="ff1"> </span></div></div><div class="c x6 y8c2 wb4 haa"><div class="t m0 x18 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">4.<span class="ls0"> </span></div></div><div class="c x68 y8c2 wb5 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>zgodnej <span class="_ _e"></span>z </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _42"> </span>o <span class="_ _15"> </span>której <span class="_ _42"> </span>mowa <span class="_ _15"> </span>w <span class="_ _15"> </span>sekcji <span class="_ _42"> </span>4.29 </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">załączników <span class="_ _2"></span>I <span class="_ _2"></span>i <span class="_ _2"></span>II <span class="_ _e"></span>do <span class="_ _2"></span>rozporządzenia <span class="_ _2"></span>delegowanego </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">(UE) <span class="_ _51"> </span>2021/2139 <span class="_ _51"> </span>w <span class="_ _2e"> </span>mianowniku <span class="_ _51"> </span>mającego </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">zastosowanie k<span class="_ _0"></span>luczowego wskaźnik<span class="_ _0"></span>a wyników<span class="ff1"> </span></div></div><div class="c x143 y8c2 wba haa"><div class="t m0 xa3 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x145 y8c2 wbb haa"><div class="t m0 x124 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x144 y8c2 wbc haa"><div class="t m0 x3d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x146 y8c2 wbd haa"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x10a y8c2 w51 haa"><div class="t m0 x3d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x147 y8c2 wbe haa"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y8c3 wb4 haa"><div class="t m0 x18 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">5.<span class="ls0"> </span></div></div><div class="c x68 y8c3 wb5 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>zgodnej <span class="_ _e"></span>z </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _42"> </span>o <span class="_ _15"> </span>której <span class="_ _42"> </span>mowa <span class="_ _15"> </span>w <span class="_ _15"> </span>sekcji <span class="_ _42"> </span>4.30 </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">załączników <span class="_ _2"></span>I <span class="_ _2"></span>i <span class="_ _2"></span>II <span class="_ _e"></span>do <span class="_ _2"></span>rozporządzenia <span class="_ _2"></span>delegowanego </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">(UE) <span class="_ _51"> </span>2021/2139 <span class="_ _51"> </span>w <span class="_ _2e"> </span>mianowniku <span class="_ _51"> </span>mającego </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">zastosowanie k<span class="_ _0"></span>luczowego wskaźnik<span class="_ _0"></span>a wyników<span class="ff1"> </span></div></div><div class="c x143 y8c3 wba haa"><div class="t m0 xa3 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x145 y8c3 wbb haa"><div class="t m0 x124 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x144 y8c3 wbc haa"><div class="t m0 x3d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x146 y8c3 wbd haa"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x10a y8c3 w51 haa"><div class="t m0 x3d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x147 y8c3 wbe haa"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y3c0 wb4 haa"><div class="t m0 x18 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">6.<span class="ls0"> </span></div></div><div class="c x68 y3c0 wb5 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>zgodnej <span class="_ _e"></span>z </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _42"> </span>o <span class="_ _15"> </span>której <span class="_ _42"> </span>mowa <span class="_ _15"> </span>w <span class="_ _15"> </span>sekcji <span class="_ _42"> </span>4.31 </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">załączników <span class="_ _2"></span>I <span class="_ _2"></span>i <span class="_ _2"></span>II <span class="_ _e"></span>do <span class="_ _2"></span>rozporządzenia <span class="_ _2"></span>delegowanego </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">(UE) <span class="_ _51"> </span>2021/2139 <span class="_ _51"> </span>w <span class="_ _2e"> </span>mianowniku <span class="_ _51"> </span>mającego </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">zastosowanie k<span class="_ _0"></span>luczowego wskaźnik<span class="_ _0"></span>a wyników<span class="ff1"> </span></div></div><div class="c x143 y3c0 wba haa"><div class="t m0 xa3 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x145 y3c0 wbb haa"><div class="t m0 x124 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x144 y3c0 wbc haa"><div class="t m0 x3d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x146 y3c0 wbd haa"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x10a y3c0 w51 haa"><div class="t m0 x3d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x147 y3c0 wbe haa"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y8c4 wb4 ha8"><div class="t m0 x18 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">7.<span class="ls0"> </span></div></div><div class="c x68 y8c4 wb5 ha8"><div class="t m0 x17 hf y7dd ff3 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _1d"> </span>i <span class="_ _1d"> </span>udział <span class="_ _1d"> </span>innych <span class="_ _21"> </span>rodzajów <span class="_ _1b"> </span>działalności </div><div class="t m0 x17 hf y88 ff3 fs7 fc0 sc0 ls0 ws0">gospodarczej <span class="_ _4d"> </span>zgodnej <span class="_ _53"> </span>z <span class="_ _4d"> </span>s<span class="_ _2"></span>ystemat<span class="_ _0"></span>yką, </div><div class="t m0 x17 hf y87 ff2 fs7 fc0 sc0 ls0 ws0">niewymienion<span class="_ _0"></span>ych <span class="_ _5"> </span>w <span class="_ _5"> </span>wierszach <span class="_ _5"> </span>1<span class="ff3">–6 <span class="_ _5"> </span>powyżej <span class="_ _5"> </span>w </span></div><div class="t m0 x17 hf y53c ff3 fs7 fc0 sc0 ls0 ws0">mianowniku <span class="_ _4"></span>mającego <span class="_ _4"></span>z<span class="_ _2"></span>astosowani<span class="_ _0"></span>e <span class="_ _4"></span>kluczowego </div><div class="t m0 x17 hf y8b ff3 fs7 fc0 sc0 ls0 ws0">wskaźnika wyników<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x143 y8c4 wba ha8"><div class="t m0 xa3 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x145 y8c4 wbb ha8"><div class="t m0 x124 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x144 y8c4 wbc ha8"><div class="t m0 x3d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x146 y8c4 wbd ha8"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x10a y8c4 w51 ha8"><div class="t m0 x3d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x147 y8c4 wbe ha8"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y4e2 wb4 h70"><div class="t m0 x18 h11 y548 ff1 fs7 fc0 sc0 lsd ws0">8.<span class="ls0"> </span></div></div><div class="c x68 y4e2 wb5 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Całkowity <span class="_ _2"></span>mający z<span class="_ _2"></span>astosowani<span class="_ _0"></span>e <span class="_ _2"></span>kluczowy wskaźnik </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x143 y4e2 wba h70"><div class="t m0 xa3 h6 y548 ff1 fs7 fc0 sc0 ls0 ws0">0<span class="fs2">     </span> </div></div><div class="c x145 y4e2 wbb h70"><div class="t m0 x2a h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">0  </div></div><div class="c x144 y4e2 wbc h70"><div class="t m0 x3d h6 y548 ff1 fs7 fc0 sc0 ls0 ws0">0<span class="fs2">     </span> </div></div><div class="c x146 y4e2 wbd h70"><div class="t m0 x3b h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">0  </div></div><div class="c x10a y4e2 w51 h70"><div class="t m0 x3d h6 y548 ff1 fs7 fc0 sc0 ls0 ws0">0<span class="fs2">     </span> </div></div><div class="c x147 y4e2 wbe h70"><div class="t m0 x3b h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">0  </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc2 y8c5 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc2 y527 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc2 y6b4 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y8c6 wbf hcd"><div class="t m0 x148 hf y8b ff3 fs7 fc3 sc0 ls0 ws0">Wzór 3 Działalno<span class="_ _0"></span>ść gospodarcza <span class="_ _0"></span>zgodna z systemat<span class="_ _0"></span>yką (licznik)<span class="ff2"> </span></div></div><div class="c x6 y8c7 w9b hd7"><div class="t m0 x17 hf y8c8 ff2 fs7 fc3 sc0 ls0 ws0">Wiersz  </div></div><div class="c xdc y8c7 wc0 hd7"><div class="t m0 x2a hf y8c8 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Rodzaje działal<span class="_ _0"></span>ności gospodarcz<span class="_ _0"></span>ej<span class="ff2"> </span></span></div></div><div class="c xeb y8c9 wc1 hd4"><div class="t m0 x12c hf y8ca ff3 fs7 fc3 sc0 ls0 ws0">Kwota i udział (i<span class="_ _0"></span>nformacje należy <span class="_ _0"></span>przedstawić w kwotach <span class="ff2"> </span></div><div class="t m0 x38 hf y574 ff3 fs7 fc3 sc0 ls0 ws0">pieniężnych i warto<span class="_ _0"></span>ściach procento<span class="_ _0"></span>wych)<span class="ff2"> </span></div></div><div class="c xeb y8cb wc2 h6c"><div class="t m0 xe4 hf y89 ff2 fs7 fc3 sc0 ls0 ws0">CCM + CCA  </div></div><div class="c x149 y8cb w7a h6c"><div class="t m0 x12d hf y8cc ff3 fs7 fc3 sc0 ls0 ws0">Łagodzenie zmian <span class="_ _0"></span><span class="ff2"> </span></div><div class="t m0 x121 hf y548 ff2 fs7 fc3 sc0 ls0 ws0">klimatu (CCM)<span class="_ _0"></span> </div></div><div class="c x48 y8cb w64 h6c"><div class="t m0 x3b hf y87 ff2 fs7 fc3 sc0 ls0 ws0">Adaptacja do <span class="_ _0"></span> </div><div class="t m0 x121 hf y89 ff2 fs7 fc3 sc0 ls0 ws0">zmian klimatu  </div><div class="t m0 x2e hf y8b ff2 fs7 fc3 sc0 ls0 ws0">(CCA) </div></div><div class="c xeb y8c7 wc3 hbb"><div class="t m0 x17 hf y89 ff2 fs7 fc3 sc0 ls0 ws0">Kwota <span class="_ _2e"> </span>(tys. </div><div class="t m0 x17 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">PLN) </div></div><div class="c xec y8c7 wc4 hbb"><div class="t m0 x17 hf y548 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x149 y8c7 wc5 hbb"><div class="t m0 x17 hf y89 ff2 fs7 fc3 sc0 ls0 ws0">Kwota <span class="_ _1b"> </span>(ty. </div><div class="t m0 x17 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">PLN) </div></div><div class="c x14a y8c7 wc6 hbb"><div class="t m0 x17 hf y548 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x48 y8c7 wc7 hbb"><div class="t m0 x17 hf y89 ff2 fs7 fc3 sc0 ls0 ws0">Kwota <span class="_ _7"> </span>(tys. </div><div class="t m0 x17 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">PLN) </div></div><div class="c x14b y8c7 wbd hbb"><div class="t m0 x17 hf y548 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x6 y791 w9b haa"><div class="t m0 x18 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">1.<span class="ls0"> </span></div></div><div class="c xdc y791 wc0 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _4"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>zgodnej <span class="_ _4"></span>z </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _15"> </span>o <span class="_ _15"> </span>której <span class="_ _42"> </span>mowa <span class="_ _15"> </span>w <span class="_ _15"> </span>sekcji <span class="_ _15"> </span>4.26 </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">załączników <span class="_ _2"></span>I <span class="_ _e"></span>i <span class="_ _2"></span>II <span class="_ _e"></span>do <span class="_ _e"></span>rozporządzenia <span class="_ _2"></span>delegowanego<span class="_ _0"></span> </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">(UE) <span class="_ _e"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _4"></span>licznik<span class="_ _0"></span>u <span class="_ _e"></span>mającego <span class="_ _2"></span>zastosowanie </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">kluczowego wsk<span class="_ _0"></span>aźnika wynikó<span class="_ _0"></span>w<span class="ff1"> </span></div></div><div class="c xeb y791 wc3 haa"><div class="t m0 x3d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y791 wc4 haa"><div class="t m0 xea h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x149 y791 wc5 haa"><div class="t m0 x1e h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14a y791 wc6 haa"><div class="t m0 x21 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y791 wc7 haa"><div class="t m0 x7c h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14b y791 wbd haa"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y48d w9b he"><div class="t m0 x18 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">2.<span class="ls0"> </span></div></div><div class="c xdc y48d wc0 he"><div class="t m0 x17 h11 y8a ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _4"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>zgodnej <span class="_ _4"></span>z </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _15"> </span>o <span class="_ _15"> </span>której <span class="_ _42"> </span>mowa <span class="_ _15"> </span>w <span class="_ _15"> </span>sekcji <span class="_ _15"> </span>4.27 </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">załączników <span class="_ _2"></span>I <span class="_ _e"></span>i <span class="_ _2"></span>II <span class="_ _e"></span>do <span class="_ _e"></span>rozporządzenia <span class="_ _2"></span>delegowanego<span class="_ _0"></span> </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">(UE) <span class="_ _e"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _4"></span>licznik<span class="_ _0"></span>u <span class="_ _e"></span>mającego <span class="_ _2"></span>zastosowanie </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">kluczowego wsk<span class="_ _0"></span>aźnika wynikó<span class="_ _0"></span>w<span class="ff1"> </span></div></div><div class="c xeb y48d wc3 he"><div class="t m0 x3d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y48d wc4 he"><div class="t m0 xea h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x149 y48d wc5 he"><div class="t m0 x1e h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14a y48d wc6 he"><div class="t m0 x21 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y48d wc7 he"><div class="t m0 x7c h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14b y48d wbd he"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y8cd w9b haa"><div class="t m0 x18 h11 y7f1 ff1 fs7 fc0 sc0 lsd ws0">3.<span class="ls0"> </span></div></div><div class="c xdc y8cd wc0 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _4"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>zgodnej <span class="_ _4"></span>z </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _15"> </span>o <span class="_ _15"> </span>której <span class="_ _42"> </span>mowa <span class="_ _15"> </span>w <span class="_ _15"> </span>sekcji <span class="_ _15"> </span>4.28 </div><div class="t m0 x17 h11 y7f1 ff4 fs7 fc0 sc0 ls0 ws0">załączników <span class="_ _2"></span>I <span class="_ _e"></span>i <span class="_ _2"></span>II <span class="_ _e"></span>do <span class="_ _e"></span>rozporządzenia <span class="_ _2"></span>delegowanego<span class="_ _0"></span> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">(UE) <span class="_ _e"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _4"></span>licznik<span class="_ _0"></span>u <span class="_ _e"></span>mającego <span class="_ _2"></span>zastosowanie </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">kluczowego wsk<span class="_ _0"></span>aźnika wynikó<span class="_ _0"></span>w<span class="ff1"> </span></div></div><div class="c xeb y8cd wc3 haa"><div class="t m0 x3d h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y8cd wc4 haa"><div class="t m0 xea h11 y7f1 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x149 y8cd wc5 haa"><div class="t m0 x1e h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14a y8cd wc6 haa"><div class="t m0 x21 h11 y7f1 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y8cd wc7 haa"><div class="t m0 x7c h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14b y8cd wbd haa"><div class="t m0 x29 h11 y7f1 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y8ce w9b ha8"><div class="t m0 x18 h11 y7f1 ff1 fs7 fc0 sc0 lsd ws0">4.<span class="ls0"> </span></div></div><div class="c xdc y8ce wc0 ha8"><div class="t m0 x17 h11 y809 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _4"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>zgodnej <span class="_ _4"></span>z </div><div class="t m0 x17 h11 y80a ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _15"> </span>o <span class="_ _15"> </span>której <span class="_ _42"> </span>mowa <span class="_ _15"> </span>w <span class="_ _15"> </span>sekcji <span class="_ _15"> </span>4.29 <span class="ff1"> </span></div><div class="t m0 x17 h11 y7f1 ff4 fs7 fc0 sc0 ls0 ws0">załączników <span class="_ _2"></span>I <span class="_ _e"></span>i <span class="_ _2"></span>II <span class="_ _e"></span>do <span class="_ _e"></span>rozporządzenia <span class="_ _2"></span>delegowanego<span class="_ _0"></span> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">(UE) <span class="_ _e"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _4"></span>licznik<span class="_ _0"></span>u <span class="_ _e"></span>mającego <span class="_ _2"></span>zastosowanie </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">kluczowego wsk<span class="_ _0"></span>aźnika wynikó<span class="_ _0"></span>w<span class="ff1"> </span></div></div><div class="c xeb y8ce wc3 ha8"><div class="t m0 x3d h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y8ce wc4 ha8"><div class="t m0 xea h11 y7f1 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x149 y8ce wc5 ha8"><div class="t m0 x1e h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14a y8ce wc6 ha8"><div class="t m0 x21 h11 y7f1 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y8ce wc7 ha8"><div class="t m0 x7c h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14b y8ce wbd ha8"><div class="t m0 x29 h11 y7f1 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y8cf w9b haa"><div class="t m0 x18 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">5.<span class="ls0"> </span></div></div><div class="c xdc y8cf wc0 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _4"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>zgodnej <span class="_ _4"></span>z </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _15"> </span>o <span class="_ _15"> </span>której <span class="_ _42"> </span>mowa <span class="_ _15"> </span>w <span class="_ _15"> </span>sekcji <span class="_ _15"> </span>4.30 </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">załączników <span class="_ _2"></span>I <span class="_ _e"></span>i <span class="_ _2"></span>II <span class="_ _e"></span>do <span class="_ _e"></span>rozporządzenia <span class="_ _2"></span>delegowanego<span class="_ _0"></span> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">(UE) <span class="_ _e"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _4"></span>licznik<span class="_ _0"></span>u <span class="_ _e"></span>mającego <span class="_ _2"></span>zastosowanie </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">kluczowego wsk<span class="_ _0"></span>aźnika wynikó<span class="_ _0"></span>w<span class="ff1"> </span></div></div><div class="c xeb y8cf wc3 haa"><div class="t m0 x3d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y8cf wc4 haa"><div class="t m0 xea h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x149 y8cf wc5 haa"><div class="t m0 x1e h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14a y8cf wc6 haa"><div class="t m0 x21 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y8cf wc7 haa"><div class="t m0 x7c h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14b y8cf wbd haa"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div></div><div class="pi" ></div></div><div id="pf42" class="pf w0 h0" ><div class="pc pc42 w0 h0"><img class="bi x2 y8d0 w3 hd8" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">66<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y8d1 w9b haa"><div class="t m0 x18 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">6.<span class="ls0"> </span></div></div><div class="c xdc y8d1 wc0 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _4"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>zgodnej <span class="_ _4"></span>z </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _15"> </span>o <span class="_ _15"> </span>której <span class="_ _42"> </span>mowa <span class="_ _15"> </span>w <span class="_ _15"> </span>sekcji <span class="_ _15"> </span>4.31 </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">załączników <span class="_ _2"></span>I <span class="_ _e"></span>i <span class="_ _2"></span>II <span class="_ _e"></span>do <span class="_ _e"></span>rozporządzenia <span class="_ _2"></span>delegowanego<span class="_ _0"></span> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">(UE) <span class="_ _e"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _4"></span>licznik<span class="_ _0"></span>u <span class="_ _e"></span>mającego <span class="_ _2"></span>zastosowanie </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">kluczowego wsk<span class="_ _0"></span>aźnika wynikó<span class="_ _0"></span>w<span class="ff1"> </span></div></div><div class="c xeb y8d1 wc3 haa"><div class="t m0 x3d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y8d1 wc4 haa"><div class="t m0 xea h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x149 y8d1 wc5 haa"><div class="t m0 x1e h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14a y8d1 wc6 haa"><div class="t m0 x21 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y8d1 wc7 haa"><div class="t m0 x7c h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14b y8d1 wbd haa"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y630 w9b haa"><div class="t m0 x18 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">7.<span class="ls0"> </span></div></div><div class="c xdc y630 wc0 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _15"> </span>i <span class="_ _42"> </span>udział <span class="_ _13"> </span>innych <span class="_ _42"> </span>r<span class="_ _2"></span>odzajów <span class="_ _15"> </span>działalności<span class="_ _0"></span> </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">gospodarczej <span class="_ _44"> </span>zg<span class="_ _2"></span>odnej <span class="_ _44"> </span>z <span class="_ _31"> </span>systematyką, </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">niewymieni<span class="_ _0"></span>onych <span class="_ _14"> </span>w <span class="_ _18"> </span>wierszach <span class="_ _14"> </span>1<span class="ff4">–6 <span class="_ _18"> </span>powyżej <span class="_ _14"> </span>w </span></div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">liczniku <span class="_ _1a"> </span>mającego <span class="_ _51"> </span>zastosowanie <span class="_ _1a"> </span>kluczowego </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c xeb y630 wc3 haa"><div class="t m0 x3d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y630 wc4 haa"><div class="t m0 xea h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x149 y630 wc5 haa"><div class="t m0 x1e h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14a y630 wc6 haa"><div class="t m0 x21 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y630 wc7 haa"><div class="t m0 x7c h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14b y630 wbd haa"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y8d2 w9b ha7"><div class="t m0 x18 h11 y8bc ff1 fs7 fc0 sc0 lsd ws0">8.<span class="ls0"> </span></div></div><div class="c xdc y8d2 wc0 ha7"><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Całkowita <span class="_ _1d"> </span>kwota <span class="_ _21"> </span>i <span class="_ _21"> </span>całkowity<span class="_ _0"></span> <span class="_ _21"> </span>udział <span class="_ _21"> </span>rodzajów<span class="_ _0"></span> </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">działalności <span class="_ _2"></span>gospodarczej <span class="_ _2"></span>zgodnej <span class="_ _2"></span>z <span class="_ _e"></span>systematy<span class="_ _0"></span>ką <span class="_ _2"></span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">liczniku <span class="_ _1a"> </span>mającego <span class="_ _51"> </span>zastosowanie <span class="_ _1a"> </span>kluczowego </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c xeb y8d2 wc3 ha7"><div class="t m0 x3d h11 y8bc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y8d2 wc4 ha7"><div class="t m0 xea h11 y8bc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x149 y8d2 wc5 ha7"><div class="t m0 x1e h11 y8bc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14a y8d2 wc6 ha7"><div class="t m0 x21 h11 y8bc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y8d2 wc7 ha7"><div class="t m0 x7c h11 y8bc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14b y8d2 wbd ha7"><div class="t m0 x29 h11 y8bc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc2 y31f ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc2 y8d3 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y8d4 wc8 hcd"><div class="t m0 x6b hf y1d4 ff3 fs7 fc3 sc0 ls0 ws0">Wzór 4 Działalno<span class="_ _0"></span>ść gospodarcza k<span class="_ _0"></span>walifi<span class="_ _0"></span>kująca się do systematyki<span class="_ _0"></span>, ale niezgodna <span class="_ _0"></span>z systematyką<span class="ff2"> </span></div></div><div class="c x6 y19d wc9 hd7"><div class="t m0 x4a hf y8b8 ff2 fs7 fc3 sc0 ls0 ws0">Wiersz  </div></div><div class="c xf5 y19d wca hd7"><div class="t m0 x2a hf y8b8 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Rodzaje działal<span class="_ _0"></span>ności gospodarcz<span class="_ _0"></span>ej<span class="ff2"> </span></span></div></div><div class="c xeb y8d5 wcb hd9"><div class="t m0 xea hf y8ca ff3 fs7 fc3 sc0 ls0 ws0">Kwota i udział (i<span class="_ _0"></span>nformacje należy <span class="_ _0"></span>przedstawić w kwotach <span class="ff2"> </span></div><div class="t m0 xd8 hf y57b ff3 fs7 fc3 sc0 ls0 ws0">pieniężnych i warto<span class="_ _0"></span>ściach procento<span class="_ _0"></span>wych)<span class="ff2"> </span></div></div><div class="c xeb y8d6 w41 h6c"><div class="t m0 xe4 hf y89 ff2 fs7 fc3 sc0 ls0 ws0">CCM + CCA  </div></div><div class="c x109 y8d6 w7a h6c"><div class="t m0 x12d hf y8cc ff3 fs7 fc3 sc0 ls0 ws0">Łagodzenie zmian <span class="_ _0"></span><span class="ff2"> </span></div><div class="t m0 x121 hf y548 ff2 fs7 fc3 sc0 ls0 ws0">klimatu (CCM)<span class="_ _0"></span> </div></div><div class="c x48 y8d6 w5f h6c"><div class="t m0 x121 hf y87 ff2 fs7 fc3 sc0 ls0 ws0">Adaptacja do <span class="_ _0"></span> </div><div class="t m0 x21 hf y89 ff2 fs7 fc3 sc0 ls0 ws0">zmian klimatu  </div><div class="t m0 x8f hf y8b ff2 fs7 fc3 sc0 ls0 ws0">(CCA) </div></div><div class="c xeb y19d w4f h70"><div class="t m0 x17 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">Kwota <span class="_ _2e"> </span>(tys. </div><div class="t m0 x17 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">PLN) </div></div><div class="c xec y19d wcc h70"><div class="t m0 x17 hf y548 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x109 y19d wcd h70"><div class="t m0 x17 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">Kwota <span class="_ _4"></span>(tys. </div><div class="t m0 x17 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">PLN) </div></div><div class="c x14a y19d wbd h70"><div class="t m0 x17 hf y548 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x48 y19d wce h70"><div class="t m0 x17 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">Kwota <span class="_ _4"></span>(tys. </div><div class="t m0 x17 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">PLN) </div></div><div class="c x14b y19d wcf h70"><div class="t m0 x17 hf y548 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x6 y8d7 wc9 hb3"><div class="t m0 x18 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">1.<span class="ls0"> </span></div></div><div class="c xf5 y8d7 wca hb3"><div class="t m0 x17 h11 y7dc ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _2f"> </span>i <span class="_ _2f"> </span>ud<span class="_ _0"></span>ział <span class="_ _2f"> </span>działalności <span class="_ _2f"> </span>gospoda<span class="_ _0"></span>rczej </span></div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _e"></span>się <span class="_ _4"></span>do <span class="_ _e"></span>systematyki, <span class="_ _e"></span>ale<span class="_ _2"></span> <span class="_ _e"></span>niezgodnej <span class="_ _e"></span>z </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _42"> </span>o <span class="_ _15"> </span>której <span class="_ _42"> </span>mowa <span class="_ _15"> </span>w <span class="_ _42"> </span>sekcji <span class="_ _42"> </span>4.26 </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">załączników <span class="_ _2"></span>I <span class="_ _2"></span>i <span class="_ _2"></span>II <span class="_ _e"></span>do <span class="_ _2"></span>rozporządzenia delegowanego </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">(UE) <span class="_ _51"> </span>2021/2139 <span class="_ _51"> </span>w <span class="_ _51"> </span>mianowniku <span class="_ _51"> </span>mającego </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">zastosowanie k<span class="_ _0"></span>luczowego wskaźnik<span class="_ _0"></span>a wyników<span class="ff1"> </span></div></div><div class="c xeb y8d7 w4f hb3"><div class="t m0 x3d h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y8d7 wcc hb3"><div class="t m0 xea h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x109 y8d7 wcd hb3"><div class="t m0 x1e h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14a y8d7 wbd hb3"><div class="t m0 x29 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y8d7 wce hb3"><div class="t m0 x1e h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14b y8d7 wcf hb3"><div class="t m0 x12d h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y8d9 wc9 hd5"><div class="t m0 x18 h11 y8da ff1 fs7 fc0 sc0 lsd ws0">2.<span class="ls0"> </span></div></div><div class="c xf5 y8d9 wca hd5"><div class="t m0 x17 h11 y8db ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _2f"> </span>i <span class="_ _2f"> </span>ud<span class="_ _0"></span>ział <span class="_ _2f"> </span>działalności <span class="_ _2f"> </span>gospoda<span class="_ _0"></span>rczej </span></div><div class="t m0 x17 h11 y7d1 ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _e"></span>się <span class="_ _4"></span>do <span class="_ _e"></span>systematyki, <span class="_ _e"></span>ale<span class="_ _2"></span> <span class="_ _e"></span>niezgodnej <span class="_ _e"></span>z </div><div class="t m0 x17 h11 y8dc ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _42"> </span>o <span class="_ _15"> </span>której <span class="_ _42"> </span>mowa <span class="_ _15"> </span>w <span class="_ _42"> </span>sekcji <span class="_ _42"> </span>4.27 </div><div class="t m0 x17 h11 y7f4 ff4 fs7 fc0 sc0 ls0 ws0">załączników <span class="_ _2"></span>I <span class="_ _2"></span>i <span class="_ _2"></span>II <span class="_ _e"></span>do <span class="_ _2"></span>rozporządzenia delegowanego </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">(UE) <span class="_ _51"> </span>2021/2139 <span class="_ _51"> </span>w <span class="_ _51"> </span>mianowniku <span class="_ _51"> </span>mającego </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">zastosowanie k<span class="_ _0"></span>luczowego wskaźnik<span class="_ _0"></span>a wyników<span class="ff1"> </span></div></div><div class="c xeb y8d9 w4f hd5"><div class="t m0 x3d h11 y8da ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y8d9 wcc hd5"><div class="t m0 xea h11 y8da ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x109 y8d9 wcd hd5"><div class="t m0 x1e h11 y8da ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14a y8d9 wbd hd5"><div class="t m0 x29 h11 y8da ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y8d9 wce hd5"><div class="t m0 x1e h11 y8da ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14b y8d9 wcf hd5"><div class="t m0 x12d h11 y8da ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y2d wc9 hb3"><div class="t m0 x18 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">3.<span class="ls0"> </span></div></div><div class="c xf5 y2d wca hb3"><div class="t m0 x17 h11 y7dc ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _33"> </span>i <span class="_ _33"> </span>udział <span class="_ _40"> </span>działalności<span class="_ _0"></span> <span class="_ _33"> </span>g<span class="_ _2"></span>ospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _e"></span>się <span class="_ _4"></span>do <span class="_ _e"></span>systematyki, <span class="_ _e"></span>ale<span class="_ _2"></span> <span class="_ _e"></span>niezgodnej <span class="_ _e"></span>z </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _42"> </span>o <span class="_ _15"> </span>której <span class="_ _42"> </span>mowa <span class="_ _15"> </span>w <span class="_ _42"> </span>sekcji <span class="_ _42"> </span>4.28 </div><div class="t m0 x17 h11 y7f1 ff4 fs7 fc0 sc0 ls0 ws0">załączników <span class="_ _2"></span>I <span class="_ _2"></span>i <span class="_ _2"></span>II <span class="_ _e"></span>do <span class="_ _2"></span>rozporządzenia delegowanego </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">(UE) <span class="_ _51"> </span>2021/2139 <span class="_ _51"> </span>w <span class="_ _51"> </span>mianowniku <span class="_ _51"> </span>mającego </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">zastosowanie k<span class="_ _0"></span>luczowego wskaźnik<span class="_ _0"></span>a wyników<span class="ff1"> </span></div></div><div class="c xeb y2d w4f hb3"><div class="t m0 x3d h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y2d wcc hb3"><div class="t m0 xea h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x109 y2d wcd hb3"><div class="t m0 x1e h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14a y2d wbd hb3"><div class="t m0 x29 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y2d wce hb3"><div class="t m0 x1e h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14b y2d wcf hb3"><div class="t m0 x12d h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y448 wc9 hb8"><div class="t m0 x18 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">4.<span class="ls0"> </span></div></div><div class="c xf5 y448 wca hb8"><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _33"> </span>i <span class="_ _33"> </span>udział <span class="_ _40"> </span>działalności<span class="_ _0"></span> <span class="_ _33"> </span>g<span class="_ _2"></span>ospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _e"></span>się <span class="_ _4"></span>do <span class="_ _e"></span>systematyki, <span class="_ _e"></span>ale<span class="_ _2"></span> <span class="_ _e"></span>niezgodnej <span class="_ _e"></span>z </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _42"> </span>o <span class="_ _15"> </span>której <span class="_ _42"> </span>mowa <span class="_ _15"> </span>w <span class="_ _42"> </span>sekcji <span class="_ _42"> </span>4.29 </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">załączników <span class="_ _2"></span>I <span class="_ _2"></span>i <span class="_ _2"></span>II <span class="_ _e"></span>do <span class="_ _2"></span>rozporządzenia delegowanego </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">(UE) <span class="_ _51"> </span>2021/2139 <span class="_ _51"> </span>w <span class="_ _51"> </span>mianowniku <span class="_ _51"> </span>mającego </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">zastosowanie k<span class="_ _0"></span>luczowego wskaźnik<span class="_ _0"></span>a wyników<span class="ff1"> </span></div></div><div class="c xeb y448 w4f hb8"><div class="t m0 x3d h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y448 wcc hb8"><div class="t m0 xea h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x109 y448 wcd hb8"><div class="t m0 x1e h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14a y448 wbd hb8"><div class="t m0 x29 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y448 wce hb8"><div class="t m0 x1e h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14b y448 wcf hb8"><div class="t m0 x12d h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y426 wc9 hd5"><div class="t m0 x18 h11 y8dd ff1 fs7 fc0 sc0 lsd ws0">5.<span class="ls0"> </span></div></div><div class="c xf5 y426 wca hd5"><div class="t m0 x17 h11 y808 ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _2f"> </span>i <span class="_ _2f"> </span>ud<span class="_ _0"></span>ział <span class="_ _2f"> </span>działalności <span class="_ _2f"> </span>gospoda<span class="_ _0"></span>rczej </span></div><div class="t m0 x17 h11 y8de ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _e"></span>się <span class="_ _4"></span>do <span class="_ _e"></span>systematyki, <span class="_ _e"></span>ale<span class="_ _2"></span> <span class="_ _e"></span>niezgodnej <span class="_ _e"></span>z </div><div class="t m0 x17 h11 y825 ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _42"> </span>o <span class="_ _15"> </span>której <span class="_ _42"> </span>mowa <span class="_ _15"> </span>w <span class="_ _42"> </span>sekcji <span class="_ _42"> </span>4.30 </div><div class="t m0 x17 h11 y81a ff4 fs7 fc0 sc0 ls0 ws0">załączników <span class="_ _2"></span>I <span class="_ _2"></span>i <span class="_ _2"></span>II <span class="_ _e"></span>do <span class="_ _2"></span>rozporządzenia delegowanego </div><div class="t m0 x17 h11 y810 ff4 fs7 fc0 sc0 ls0 ws0">(UE) <span class="_ _51"> </span>2021/2139 <span class="_ _51"> </span>w <span class="_ _51"> </span>mianowniku <span class="_ _51"> </span>mającego </div><div class="t m0 x17 h11 y8df ff4 fs7 fc0 sc0 ls0 ws0">zastosowanie k<span class="_ _0"></span>luczowego wskaźnik<span class="_ _0"></span>a wyników<span class="ff1"> </span></div></div><div class="c xeb y426 w4f hd5"><div class="t m0 x3d h11 y8dd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y426 wcc hd5"><div class="t m0 xea h11 y8dd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x109 y426 wcd hd5"><div class="t m0 x1e h11 y8dd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14a y426 wbd hd5"><div class="t m0 x29 h11 y8dd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y426 wce hd5"><div class="t m0 x1e h11 y8dd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14b y426 wcf hd5"><div class="t m0 x12d h11 y8dd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y8e0 wc9 hb8"><div class="t m0 x18 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">6.<span class="ls0"> </span></div></div><div class="c xf5 y8e0 wca hb8"><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _33"> </span>i <span class="_ _33"> </span>udział <span class="_ _40"> </span>działalności<span class="_ _0"></span> <span class="_ _33"> </span>g<span class="_ _2"></span>ospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _e"></span>się <span class="_ _4"></span>do <span class="_ _e"></span>systematyki, <span class="_ _e"></span>ale<span class="_ _2"></span> <span class="_ _e"></span>niezgodnej <span class="_ _e"></span>z </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą, <span class="_ _42"> </span>o <span class="_ _15"> </span>której <span class="_ _42"> </span>mowa <span class="_ _15"> </span>w <span class="_ _42"> </span>sekcji <span class="_ _42"> </span>4.31 </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">załączników <span class="_ _2"></span>I <span class="_ _2"></span>i <span class="_ _2"></span>II <span class="_ _e"></span>do <span class="_ _2"></span>rozporządzenia delegowanego </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">(UE) <span class="_ _51"> </span>2021/2139 <span class="_ _51"> </span>w <span class="_ _51"> </span>mianowniku <span class="_ _51"> </span>mającego </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">zastosowanie k<span class="_ _0"></span>luczowego wskaźnik<span class="_ _0"></span>a wyników<span class="ff1"> </span></div></div><div class="c xeb y8e0 w4f hb8"><div class="t m0 x3d h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y8e0 wcc hb8"><div class="t m0 xea h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x109 y8e0 wcd hb8"><div class="t m0 x1e h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14a y8e0 wbd hb8"><div class="t m0 x29 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y8e0 wce hb8"><div class="t m0 x1e h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14b y8e0 wcf hb8"><div class="t m0 x12d h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div></div><div class="pi" ></div></div><div id="pf43" class="pf w0 h0" ><div class="pc pc43 w0 h0"><img class="bi x2 y8e1 w3 hda" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">67<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y3e2 wc9 haa"><div class="t m0 x18 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">7.<span class="ls0"> </span></div></div><div class="c xf5 y3e2 wca haa"><div class="t m0 x17 hf y7dd ff3 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _1d"> </span>i <span class="_ _1d"> </span>udział <span class="_ _1d"> </span>innych <span class="_ _1d"> </span>rodzajów<span class="_ _0"></span> <span class="_ _1d"> </span>działalności </div><div class="t m0 x17 hf y7cf ff3 fs7 fc0 sc0 ls0 ws0">gospodarczej <span class="_ _a"></span>kwalifikującej <span class="_ _a"></span>się do <span class="_ _a"></span>systematyki<span class="_ _0"></span>, <span class="_ _0"></span>ale </div><div class="t m0 x17 hf y87 ff3 fs7 fc0 sc0 ls0 ws0">niezgodnej <span class="_ _1c"> </span>z <span class="_ _5"> </span>systematyką,<span class="_ _0"></span> <span class="_ _5"> </span>niewymieni<span class="_ _0"></span>onych <span class="_ _1c"> </span>w </div><div class="t m0 x17 hf y53c ff2 fs7 fc0 sc0 ls0 ws0">wierszach <span class="_ _4"></span>1<span class="ff3">–6 <span class="_ _4"></span>powyżej <span class="_ _4"></span>w <span class="_ _4"></span>mianowniku <span class="_ _4"></span>mającego </span></div><div class="t m0 x17 hf y1d4 ff3 fs7 fc0 sc0 ls0 ws0">zastosowanie kluc<span class="_ _0"></span>zowego wskaźni<span class="_ _0"></span>ka wyników<span class="ff2"> </span></div></div><div class="c xeb y3e2 w4f haa"><div class="t m0 x1a hf y7dd ff2 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y3e2 wcc haa"><div class="t m0 x9d h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x109 y3e2 wcd haa"><div class="t m0 x9d hf y7dd ff2 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14a y3e2 wbd haa"><div class="t m0 x12d h11 y7dd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y3e2 wce haa"><div class="t m0 x1e h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14b y3e2 wcf haa"><div class="t m0 x12d h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y8e2 wc9 haa"><div class="t m0 x18 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">8.<span class="ls0"> </span></div></div><div class="c xf5 y8e2 wca haa"><div class="t m0 x17 hf y7dd ff3 fs7 fc0 sc0 ls0 ws0">Całkowita <span class="_ _14"> </span>kwota <span class="_ _18"> </span>i <span class="_ _14"> </span>całkowity <span class="_ _18"> </span>udział <span class="_ _14"> </span>rodzajów </div><div class="t m0 x17 hf y88 ff3 fs7 fc0 sc0 ls0 ws0">działalności <span class="_ _19"> </span>gospodarczej <span class="_ _14"> </span>kwali<span class="_ _0"></span>fikującej <span class="_ _19"> </span>s<span class="_ _2"></span>ię <span class="_ _19"> </span>do </div><div class="t m0 x17 hf y87 ff3 fs7 fc0 sc0 ls0 ws0">systematyki, <span class="_ _14"> </span>ale <span class="_ _14"> </span>niezgodnej <span class="_ _14"> </span>z <span class="_ _14"> </span>systematyką <span class="_ _14"> </span>w </div><div class="t m0 x17 hf y53c ff3 fs7 fc0 sc0 ls0 ws0">mianowniku <span class="_ _4"></span>mającego <span class="_ _4"></span>zastosowani<span class="_ _0"></span>e <span class="_ _4"></span>kluczowego </div><div class="t m0 x17 hf y8b ff3 fs7 fc0 sc0 ls0 ws0">wskaźnika wyników<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xeb y8e2 w4f haa"><div class="t m0 x1a hf y7dd ff2 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y8e2 wcc haa"><div class="t m0 x9d h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x109 y8e2 wcd haa"><div class="t m0 x9d hf y7dd ff2 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14a y8e2 wbd haa"><div class="t m0 x12d h11 y7dd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y8e2 wce haa"><div class="t m0 x1e h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14b y8e2 wcf haa"><div class="t m0 x12d h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc2 y8e3 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y8e4 wd0 h2e"><div class="t m0 x7f hf y8b ff3 fs7 fc3 sc0 ls0 ws0">Wzór 5 Działalno<span class="_ _0"></span>ść gospodarcza <span class="_ _0"></span>nie kwalifikuj<span class="_ _0"></span>ąca się do systematyki<span class="ff2"> </span></div></div><div class="c x6 y8e5 wd1 hdb"><div class="t m0 x4a hf y8e6 ff2 fs7 fc3 sc0 ls0 ws0">Wiersz  </div></div><div class="c x68 y8e5 wd2 hdb"><div class="t m0 xb1 hf y8e6 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Rodzaje działal<span class="_ _0"></span>ności gospodarcz<span class="_ _0"></span>ej<span class="ff2"> </span></span></div></div><div class="c x14c y8e5 wd3 hdb"><div class="t m0 x23 hf y8e6 ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c x14d y8e5 wd4 hdb"><div class="t m0 x18 hf y8e6 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x6 y8e7 wd1 h6c"><div class="t m0 x18 h11 y89 ff1 fs7 fc0 sc0 lsd ws0">1.<span class="ls0"> </span></div></div><div class="c x68 y8e7 wd2 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _e"></span>działalnośc<span class="_ _0"></span>i <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>niekwalif<span class="_ _0"></span>ikującej <span class="_ _e"></span>się <span class="_ _e"></span>do <span class="_ _e"></span>systematyki, <span class="_ _2"></span>o <span class="_ _e"></span>k<span class="_ _2"></span>tórej <span class="_ _2"></span>mowa <span class="_ _e"></span>w </span></div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">sekcji <span class="_ _4"></span>4.26 <span class="_ _7"> </span>załącznik<span class="_ _0"></span>ów <span class="_ _4"></span>I <span class="_ _7"> </span>i <span class="_ _4"></span>II <span class="_ _7"> </span>do <span class="_ _4"></span>rozporządzenia <span class="_ _4"></span>delegowane<span class="_ _0"></span>go <span class="_ _4"></span>(UE) <span class="_ _7"> </span>2021/2139 <span class="_ _4"></span>w <span class="_ _4"></span>mianowniku<span class="_ _0"></span> </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">mającego zasto<span class="_ _0"></span>sowanie kluc<span class="_ _0"></span>zowego wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x14c y8e7 wd3 h6c"><div class="t m0 x105 h11 y89 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14d y8e7 wd4 h6c"><div class="t m0 x11f h11 y89 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y8e8 wd1 h6c"><div class="t m0 x18 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">2.<span class="ls0"> </span></div></div><div class="c x68 y8e8 wd2 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _e"></span>działalnośc<span class="_ _0"></span>i <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>niekwalif<span class="_ _0"></span>ikującej <span class="_ _e"></span>się <span class="_ _e"></span>do <span class="_ _e"></span>systematyki, <span class="_ _2"></span>o <span class="_ _e"></span>k<span class="_ _2"></span>tórej <span class="_ _2"></span>mowa <span class="_ _e"></span>w </span></div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">sekcji <span class="_ _4"></span>4.27 <span class="_ _7"> </span>załącznik<span class="_ _0"></span>ów <span class="_ _4"></span>I <span class="_ _7"> </span>i <span class="_ _4"></span>II <span class="_ _7"> </span>do <span class="_ _4"></span>rozporządzenia <span class="_ _4"></span>delegowane<span class="_ _0"></span>go <span class="_ _4"></span>(UE) <span class="_ _7"> </span>2021/2139 <span class="_ _4"></span>w <span class="_ _4"></span>mianowniku<span class="_ _0"></span> </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">mającego zasto<span class="_ _0"></span>sowanie kluc<span class="_ _0"></span>zowego wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x14c y8e8 wd3 h6c"><div class="t m0 x105 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14d y8e8 wd4 h6c"><div class="t m0 x11f h11 y53c ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y8e9 wd1 h6c"><div class="t m0 x18 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">3.<span class="ls0"> </span></div></div><div class="c x68 y8e9 wd2 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>niekwalifik<span class="_ _0"></span>ującej <span class="_ _e"></span>się <span class="_ _4"></span>do <span class="_ _e"></span>systematyki, <span class="_ _e"></span>o<span class="_ _2"></span> <span class="_ _e"></span>której <span class="_ _e"></span>mowa <span class="_ _4"></span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">sekcji <span class="_ _4"></span>4.28 <span class="_ _7"> </span>załącznik<span class="_ _0"></span>ów <span class="_ _4"></span>I <span class="_ _7"> </span>i <span class="_ _4"></span>II <span class="_ _7"> </span>do <span class="_ _4"></span>rozporządzenia <span class="_ _4"></span>delegowane<span class="_ _0"></span>go <span class="_ _4"></span>(UE) <span class="_ _7"> </span>2021/2139 <span class="_ _4"></span>w <span class="_ _4"></span>mianowniku<span class="_ _0"></span> </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">mającego zasto<span class="_ _0"></span>sowanie kluc<span class="_ _0"></span>zowego wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x14c y8e9 wd3 h6c"><div class="t m0 x105 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14d y8e9 wd4 h6c"><div class="t m0 x11f h11 y53c ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y5d5 wd1 h6c"><div class="t m0 x18 h11 y89 ff1 fs7 fc0 sc0 lsd ws0">4.<span class="ls0"> </span></div></div><div class="c x68 y5d5 wd2 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>niekwalifik<span class="_ _0"></span>ującej <span class="_ _e"></span>się <span class="_ _4"></span>do <span class="_ _e"></span>systematyki, <span class="_ _e"></span>o<span class="_ _2"></span> <span class="_ _e"></span>której <span class="_ _e"></span>mowa <span class="_ _4"></span>w </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">sekcji <span class="_ _4"></span>4.29 <span class="_ _7"> </span>załącznik<span class="_ _0"></span>ów <span class="_ _4"></span>I <span class="_ _7"> </span>i <span class="_ _4"></span>II <span class="_ _7"> </span>do <span class="_ _4"></span>rozporządzenia <span class="_ _4"></span>delegowane<span class="_ _0"></span>go <span class="_ _4"></span>(UE) <span class="_ _7"> </span>2021/2139 <span class="_ _4"></span>w <span class="_ _4"></span>mianowniku<span class="_ _0"></span> </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">mającego zasto<span class="_ _0"></span>sowanie kluc<span class="_ _0"></span>zowego wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x14c y5d5 wd3 h6c"><div class="t m0 x105 h11 y89 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14d y5d5 wd4 h6c"><div class="t m0 x11f h11 y89 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y8ea wd1 hba"><div class="t m0 x18 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">5.<span class="ls0"> </span></div></div><div class="c x68 y8ea wd2 hba"><div class="t m0 x17 h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _e"></span>działalnośc<span class="_ _0"></span>i <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>niekwalif<span class="_ _0"></span>ikującej <span class="_ _e"></span>się <span class="_ _e"></span>do <span class="_ _e"></span>systematyki, <span class="_ _2"></span>o <span class="_ _e"></span>k<span class="_ _2"></span>tórej <span class="_ _2"></span>mowa <span class="_ _e"></span>w </span></div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">sekcji <span class="_ _4"></span>4.30 <span class="_ _7"> </span>załącznik<span class="_ _0"></span>ów <span class="_ _4"></span>I <span class="_ _7"> </span>i <span class="_ _4"></span>II <span class="_ _7"> </span>do <span class="_ _4"></span>rozporządzenia <span class="_ _4"></span>delegowane<span class="_ _0"></span>go <span class="_ _4"></span>(UE) <span class="_ _7"> </span>2021/2139 <span class="_ _4"></span>w <span class="_ _4"></span>mianowniku<span class="_ _0"></span> </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">mającego zasto<span class="_ _0"></span>sowanie kluc<span class="_ _0"></span>zowego wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x14c y8ea wd3 hba"><div class="t m0 x105 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14d y8ea wd4 hba"><div class="t m0 x11f h11 y53c ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y1a5 wd1 hb0"><div class="t m0 x18 h11 y7f5 ff1 fs7 fc0 sc0 lsd ws0">6.<span class="ls0"> </span></div></div><div class="c x68 y1a5 wd2 hb0"><div class="t m0 x17 h11 y7f4 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>niekwalifik<span class="_ _0"></span>ującej <span class="_ _e"></span>się <span class="_ _4"></span>do <span class="_ _e"></span>systematyki, <span class="_ _e"></span>o<span class="_ _2"></span> <span class="_ _e"></span>której <span class="_ _e"></span>mowa <span class="_ _4"></span>w </div><div class="t m0 x17 h11 y7f5 ff4 fs7 fc0 sc0 ls0 ws0">sekcji <span class="_ _4"></span>4.31 <span class="_ _7"> </span>załącznik<span class="_ _0"></span>ów <span class="_ _4"></span>I <span class="_ _7"> </span>i <span class="_ _4"></span>II <span class="_ _7"> </span>do <span class="_ _4"></span>rozporządzenia <span class="_ _4"></span>delegowane<span class="_ _0"></span>go <span class="_ _4"></span>(UE) <span class="_ _7"> </span>2021/2139 <span class="_ _4"></span>w <span class="_ _4"></span>mianowniku<span class="_ _0"></span> </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">mającego zasto<span class="_ _0"></span>sowanie kluc<span class="_ _0"></span>zowego wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x14c y1a5 wd3 hb0"><div class="t m0 x105 h11 y7f5 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14d y1a5 wd4 hb0"><div class="t m0 x11f h11 y7f5 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y50d wd1 h6c"><div class="t m0 x18 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">7.<span class="ls0"> </span></div></div><div class="c x68 y50d wd2 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _4"></span>i <span class="_ _7"> </span>udział <span class="_ _4"></span>innych <span class="_ _4"></span>rodzajów <span class="_ _7"> </span>działalno<span class="_ _0"></span>ści <span class="_ _4"></span>gospodarczej <span class="_ _4"></span>niekwalifikującej <span class="_ _4"></span>się <span class="_ _4"> </span>do <span class="_ _7"> </span>systematyki, </div><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">niewymieni<span class="_ _0"></span>onych <span class="_ _2"></span>w <span class="_ _e"></span>wierszach <span class="_ _e"></span>1<span class="ff4">–6 <span class="_ _e"></span>powyżej <span class="_ _e"></span>w <span class="_ _e"></span>mianowniku <span class="_ _2"></span>mającego <span class="_ _2"></span>z<span class="_ _2"></span>astosowani<span class="_ _0"></span>e <span class="_ _2"></span>k<span class="_ _2"></span>luczowego<span class="_ _0"></span> </span></div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x14c y50d wd3 h6c"><div class="t m0 x27 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">907 705,5 </div></div><div class="c x14d y50d wd4 h6c"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">100%<span class="ls0"> </span></div></div><div class="c x6 y8eb wd1 hd0"><div class="t m0 x18 h11 y100 ff1 fs7 fc0 sc0 lsd ws0">8.<span class="ls0"> </span></div></div><div class="c x68 y8eb wd2 hd0"><div class="t m0 x17 hf y53c ff3 fs7 fc0 sc0 ls0 ws0">Całkowita kwota i <span class="_ _2"></span>całkowity udział <span class="_ _2"></span>rodzajów działalności gospodarczej niekwalifikującej się <span class="_ _2"></span>do </div><div class="t m0 x17 hf y8b ff3 fs7 fc0 sc0 ls0 ws0">systematyki w miano<span class="_ _0"></span>wniku mające<span class="_ _0"></span>go zastosowani<span class="_ _0"></span>e kluczowego w<span class="_ _0"></span>skaźnika wyników<span class="ff2"> </span></div></div><div class="c x14c y8eb wd3 hd0"><div class="t m0 x27 hf y8c1 ff2 fs7 fc0 sc0 ls0 ws0">907 705,5 </div></div><div class="c x14d y8eb wd4 hd0"><div class="t m0 x29 hf y8c1 ff2 fs7 fc0 sc0 lsd ws0">100%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 y8ec ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y8ed ff3 fs3 fc0 sc0 ls0 ws0">Zasady rachunko<span class="_ _2"></span>wości<span class="ff2"> </span></div><div class="t m0 x6 hc y8ee ff4 fs3 fc0 sc0 ls0 ws0">Podstawą <span class="_ _7"></span>do <span class="_ _7"></span>obliczenia <span class="_ _7"></span>kluczowego <span class="_ _7"></span>wskaźnika<span class="_ _2"></span> <span class="_ _4"></span>wynikó<span class="_ _2"></span>w <span class="_ _4"></span>d<span class="_ _2"></span>la <span class="_ _7"></span>Obrotu <span class="_ _7"></span>(KPI <span class="_ _4"></span>Obró<span class="_ _2"></span>t) <span class="_ _7"></span>było <span class="_ _7"></span>skonsolidowane <span class="_ _7"></span>sprawozdanie </div><div class="t m0 x6 hc y646 ff4 fs3 fc0 sc0 ls0 ws0">finansowe <span class="_ _21"> </span>Grupy <span class="_ _21"> </span>Kapitałowej <span class="_ _21"> </span>TOYA <span class="_ _21"> </span>za <span class="_ _21"> </span>rok <span class="_ _21"> </span>2025 <span class="_ _1d"> </span>prz<span class="_ _2"></span>ygotowane <span class="_ _21"> </span>zgodnie <span class="_ _21"> </span>z <span class="_ _21"> </span>Międzynarodo<span class="_ _2"></span>wymi <span class="_ _1d"> </span>Stand<span class="_ _2"></span>ardami </div><div class="t m0 x6 hc y8ef ff4 fs3 fc0 sc0 ls0 ws0">Sprawozdawczości <span class="_ _1b"> </span>(MSSF<span class="_ _2"></span>). <span class="_ _1b"> </span>Jako <span class="_ _1b"> </span>mianownik <span class="_ _1b"> </span>wska<span class="_ _2"></span>źnika <span class="_ _1b"> </span>z<span class="_ _2"></span>ostał<span class="_ _2"></span>y <span class="_ _1b"> </span>przyjęte <span class="_ _1b"> </span>przychody <span class="_ _1b"> </span>netto <span class="_ _1b"> </span>ze <span class="_ _1b"> </span>sprzedaży <span class="_ _1b"> </span>z <span class="_ _1b"> </span>ww. </div><div class="t m0 x6 hc y290 ff1 fs3 fc0 sc0 ls0 ws0">sprawozdania. </div><div class="t m0 x6 h7 y8f0 ff3 fs3 fc0 sc0 ls0 ws0">Informacje na t<span class="_ _2"></span>emat oceny zgodności z ro<span class="_ _2"></span>zporządzeniem (UE) 2020/852<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 hc y8f1 ff4 fs3 fc0 sc0 ls0 ws0">Poszczególne kategorie <span class="_ _0"></span>przychodów Grupy Kapitałowej <span class="_ _a"></span>TO<span class="_ _2"></span>YA <span class="_ _0"></span>zostały przeanalizowane pod <span class="_ _0"></span>względem <span class="_ _0"></span>kwalifikowalności </div><div class="t m0 x6 hc y8f2 ff4 fs3 fc0 sc0 ls0 ws0">do <span class="_ _14"> </span>s<span class="_ _2"></span>ystematyki. <span class="_ _14"> </span>Proces <span class="_ _18"> </span>ten <span class="_ _18"> </span>obejmował <span class="_ _18"> </span>analizę <span class="_ _18"> </span>działalności <span class="_ _18"> </span>kwalifikujących <span class="_ _18"> </span>się <span class="_ _14"> </span>d<span class="_ _2"></span>o <span class="_ _14"> </span>systematyki <span class="_ _18"> </span>zdefiniowanych<span class="_ _2"></span> <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y8f3 ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _0"></span>Rozporządzeniu UE <span class="_ _a"></span>2021/2139 oraz <span class="_ _0"></span>Rozporządzeniu UE <span class="_ _a"></span>2022/1214 w <span class="_ _a"></span>c<span class="_ _2"></span>elu <span class="_ _a"></span>p<span class="_ _2"></span>otwierdzenia czy <span class="_ _a"></span>działaln<span class="_ _2"></span>ości <span class="_ _a"></span>p<span class="_ _2"></span>rowadzone </div><div class="t m0 x6 hc y477 ff4 fs3 fc0 sc0 ls0 ws0">przez Grupę Kapitałową TO<span class="_ _2"></span>YA zostały wymienione w <span class="_ _2"></span>ww. rozporząd<span class="_ _2"></span>zeniach. <span class="_ _2"></span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf44" class="pf w0 h0" ><div class="pc pc44 w0 h0"><img class="bi x2 y210 wd5 h2d" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">68<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">W wyniku analizy<span class="_ _2"></span> nie zidentyfikowano przy<span class="_ _2"></span>chodów z działalności k<span class="_ _2"></span>walifikującej się do takson<span class="_ _2"></span>omii.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h7 y6cf ff3 fs3 fc0 sc0 ls0 ws0">Wkład w realizację w<span class="_ _2"></span>ielu celów, dezagregacja k<span class="_ _2"></span>luczowych wskaźników wyników <span class="_ _e"></span><span class="ff2"> </span></div><div class="t m0 x6 hc y8f4 ff4 fs3 fc0 sc0 ls0 ws0">Nie <span class="_ _0"></span>dotyczy. W<span class="_ _0"></span> <span class="_ _0"></span>ramach <span class="_ _0"></span>przychodów G<span class="_ _0"></span>rupy Kapitałowej <span class="_ _a"></span>TOY<span class="_ _2"></span>A <span class="_ _a"></span>za<span class="_ _2"></span> <span class="_ _0"></span>rok <span class="_ _a"></span>2025 nie <span class="_ _a"></span>zidentyfikow<span class="_ _2"></span>ano <span class="_ _0"></span>przychodów powiązanych<span class="_ _0"></span> </div><div class="t m0 x6 hc y8f5 ff4 fs3 fc0 sc0 ls0 ws0">z działalnoś<span class="_ _2"></span>cią zrównoważoną środowisko<span class="_ _2"></span>wo (zgodną z systematyką).  <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h7 y8f6 ff2 fs3 fc0 sc0 ls0 ws0">Informacje kon<span class="_ _2"></span>tekstowe </div><div class="t m0 x6 hc y8f7 ff4 fs3 fc0 sc0 ls0 ws0">Nie <span class="_ _0"></span>dotyczy. W<span class="_ _0"></span> <span class="_ _0"></span>ramach <span class="_ _0"></span>przychodów G<span class="_ _0"></span>rupy Kapitałowej <span class="_ _a"></span>TOY<span class="_ _2"></span>A <span class="_ _a"></span>za<span class="_ _2"></span> <span class="_ _0"></span>rok <span class="_ _a"></span>2025 nie <span class="_ _a"></span>zidentyfikow<span class="_ _2"></span>ano <span class="_ _0"></span>przychodów powiązanych<span class="_ _0"></span> </div><div class="t m0 x6 hc y8f8 ff4 fs3 fc0 sc0 ls0 ws0">z działalnoś<span class="_ _2"></span>cią zrównoważoną środowisko<span class="_ _2"></span>wo (zgodną z systematyką).  <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y8f9 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y8fa ff2 fs3 fc0 sc0 ls0 ws0">KPI Capex </div></div><div class="c xa0 y8fb wd6 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x43 y8fb wd7 h3e"><div class="t m0 x17 h6 y853 ff4 fs10 fc3 sc0 ls0 ws0">Kryteria dotycząc<span class="_ _0"></span>e istotnego wkładu<span class="_ _0"></span><span class="ff1 fs2"> </span></div></div><div class="c x6a y8fb wd8 h3e"><div class="t m0 x17 h6 y853 ff4 fs10 fc3 sc0 ls0 ws0">Kryteria &quot;nie cz<span class="_ _0"></span>yń poważnych szkód&quot;<span class="_ _0"></span><span class="ff1 fs2"> </span></div></div><div class="c x111 y8fb wa4 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x13e y8fb wd9 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls37 ws0">2022<span class="fs2 ls0"> </span></div></div><div class="c x14e y8fb wda h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c xa0 y8fc wdb h29"><div class="t m0 x17 h6 y8fd ff4 fs10 fc3 sc0 ls0 ws0">Działalność gospoda<span class="_ _0"></span>rcza (1)<span class="ff1 fs2"> </span></div></div><div class="c x140 y8fc wdc h29"><div class="t m4 x11b h5b y864 ff1 fs10 fc3 sc0 ls0 ws0">Kod lub kody (a) (2)</div><div class="t m0 x16 h6 y7d7 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x14f y8fc wdd h29"><div class="t m4 x11b h5b y8fe ff4 fs10 fc3 sc0 ls0 ws0">Nakłady inwestycyjn<span class="_ _0"></span>e (3)</div><div class="t m0 x16 h6 y8ff ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x150 y8fc wde h29"><div class="t m4 x11b h5b y7cf ff4 fs10 fc3 sc0 ls0 ws0">Odsetek nakładów <span class="_ _0"></span>inwestycyjnych, rok <span class="_ _0"></span>N (4)</div><div class="t m0 x16 h6 y900 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x43 y8fc wdf h29"><div class="t m4 x11b h5b y85d ff4 fs10 fc3 sc0 ls0 ws0">Łagodzenie zmian <span class="_ _0"></span>klimatu (5)</div><div class="t m0 x16 h6 y7d8 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x8a y8fc wdf h29"><div class="t m4 x11b h5b y85e ff1 fs10 fc3 sc0 ls0 ws0">Adaptacja do zmian <span class="_ _0"></span>klimatu (6)</div><div class="t m0 x16 h6 y85f ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x151 y8fc wdf h29"><div class="t m4 x11b h5b y860 ff1 fs10 fc3 sc0 ls0 ws0">Zasoby wodne i mo<span class="_ _0"></span>rskie (7)</div><div class="t m0 x16 h6 y861 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x152 y8fc we0 h29"><div class="t m4 x11b h5b yee ff1 fs10 fc3 sc0 ls0 ws0">Zanieczyszczenie <span class="_ _0"></span>(8)</div><div class="t m0 x16 h6 y862 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x153 y8fc wdf h29"><div class="t m4 x11b h5b y863 ff4 fs10 fc3 sc0 ls0 ws0">Gospodarka o <span class="_ _0"></span>obiegu zamkniętym (9<span class="_ _0"></span>)</div><div class="t m0 x16 h6 y864 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x12a y8fc we1 h29"><div class="t m4 x11b h5b y865 ff4 fs10 fc3 sc0 ls0 ws0">Bioróżnorodność <span class="_ _0"></span>(10)</div><div class="t m0 x16 h6 y866 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x6a y8fc wa5 h29"><div class="t m4 x11b h5b y867 ff4 fs10 fc3 sc0 ls0 ws0">Łagodzenie zmian <span class="_ _0"></span>klimatu (11</div><div class="t m0 x16 h6 y868 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x154 y8fc wa5 h29"><div class="t m4 x11b h5b y869 ff1 fs10 fc3 sc0 ls0 ws0">Adaptacja do zmian <span class="_ _0"></span>klimatu (12)</div><div class="t m0 x16 h6 y86a ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x155 y8fc wa5 h29"><div class="t m4 x11b h5b y70d ff1 fs10 fc3 sc0 ls0 ws0">Zasoby wodne i mo<span class="_ _0"></span>rskie (13</div><div class="t m0 x16 h6 y86b ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x156 y8fc wa5 h29"><div class="t m4 x11b h5b y86c ff1 fs10 fc3 sc0 ls0 ws0">Zanieczyszczenie <span class="_ _0"></span>(14</div><div class="t m0 x16 h6 y86d ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x157 y8fc wa5 h29"><div class="t m4 x11b h5b y86e ff4 fs10 fc3 sc0 ls0 ws0">Gospodarka o <span class="_ _0"></span>obiegu zamkniętym (15<span class="_ _0"></span>)</div><div class="t m0 x16 h6 y86f ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x158 y8fc wa5 h29"><div class="t m4 x11b h5b y865 ff4 fs10 fc3 sc0 ls0 ws0">Bioróżnorodność <span class="_ _0"></span>(16)</div><div class="t m0 x16 h6 y866 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x111 y8fc wa4 h29"><div class="t m4 x11b h5b y870 ff1 fs10 fc3 sc0 ls0 ws0">Minimalne gwa<span class="_ _0"></span>rancje (17)</div><div class="t m0 x16 h6 y871 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x13e y8fc wd9 h29"><div class="t m4 x11b h5b y1 ff4 fs10 fc3 sc0 ls0 ws0">Udział działalnośc<span class="_ _0"></span>i zgodnej z taks<span class="_ _0"></span>onomią w przychodach (%<span class="_ _0"></span>)</div><div class="t m0 x16 h6 y70c ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x14e y8fc we2 h29"><div class="t m0 x17 h6 y856 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x13f y8fc we3 h29"><div class="t m4 x11b h5b y872 ff4 fs10 fc3 sc0 ls0 ws0">Kategoria Działalnoś<span class="_ _0"></span>ć wspomagają<span class="_ _0"></span>ca (19)</div><div class="t m0 x16 h6 y873 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x159 y8fc we3 h29"><div class="t m4 x11b h5b y874 ff4 fs10 fc3 sc0 ls0 ws0">Kategoria Działalnoś<span class="_ _0"></span>ć na rzecz pr<span class="_ _0"></span>zejścia (20)</div><div class="t m0 x16 h6 y875 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c xa0 y901 wdb h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x140 y901 wdc h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x14f y901 wdd h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">tys, PLN<span class="fs2"> </span></div></div><div class="c x150 y901 wde h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">%<span class="fs2"> </span></div></div><div class="c x43 y901 wdf h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc3 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x8a y901 wdf h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc3 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x151 y901 wdf h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc3 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x152 y901 we0 h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc3 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x153 y901 wdf h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc3 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x12a y901 we1 h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc3 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x6a y901 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x154 y901 wa5 h3e"><div class="t m0 x1b h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x155 y901 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x156 y901 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x157 y901 wa5 h3e"><div class="t m0 x1b h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x158 y901 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x111 y901 wa4 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x13e y901 wd9 h3e"><div class="t m0 x1b h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">%<span class="fs2"> </span></div></div><div class="c x14e y901 we2 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">%<span class="fs2"> </span></div></div><div class="c x13f y901 we3 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">E<span class="fs2"> </span></div></div><div class="c x159 y901 we3 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T<span class="fs2"> </span></div></div><div class="c xa0 y1cb wdb h3e"><div class="t m0 x17 h5b y853 ff4 fs10 fc0 sc0 ls0 ws0">A. <span class="_ _9"> </span>Działalność <span class="_ _7"> </span>kwalifikującą <span class="_ _7"> </span>się </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">do systematyki<span class="fs2"> </span></div></div><div class="c x140 y1cb wdc h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14f y1cb wdd h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x150 y1cb wde h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x43 y1cb wdf h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8a y1cb wdf h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x151 y1cb wdf h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x152 y1cb we0 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x153 y1cb wdf h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y1cb we1 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y1cb wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x154 y1cb wa5 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x155 y1cb wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x156 y1cb wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x157 y1cb wa5 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x158 y1cb wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x111 y1cb wa4 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y1cb wd9 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14e y1cb we2 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y1cb we3 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x159 y1cb we3 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y251 wdb hc5"><div class="t m0 x17 h5b y878 ff4 fs10 fc0 sc0 ls0 ws0">A.1. <span class="_ _2f"> </span>Rodzaj<span class="_ _0"></span>e <span class="_ _2f"> </span>działaln<span class="_ _0"></span>ości </div><div class="t m0 x17 h5b y550 ff4 fs10 fc0 sc0 ls0 ws0">zrównoważonej <span class="_ _1b"> </span>środowiskowo<span class="_ _0"></span> </div><div class="t m0 x17 h6 y879 ff4 fs10 fc0 sc0 ls0 ws0">(zgodna z systematyką<span class="_ _0"></span>)<span class="ff1 fs2"> </span></div></div><div class="c x140 y251 wdc hc5"><div class="t m0 x1b h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14f y251 wdd hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x150 y251 wde hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x43 y251 wdf hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8a y251 wdf hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x151 y251 wdf hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x152 y251 we0 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x153 y251 wdf hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y251 we1 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y251 wa5 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x154 y251 wa5 hc5"><div class="t m0 x1b h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x155 y251 wa5 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x156 y251 wa5 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x157 y251 wa5 hc5"><div class="t m0 x1b h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x158 y251 wa5 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x111 y251 wa4 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y251 wd9 hc5"><div class="t m0 x1b h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14e y251 we2 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y251 we3 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x159 y251 we3 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y902 wdb hdc"><div class="t m0 x17 h5b y881 ff4 fs10 fc0 sc0 ls0 ws0">Nakłady <span class="_ _f"> </span>inwestycyjne <span class="_ _24"> </span>z <span class="_ _24"> </span>tytułu </div><div class="t m0 x17 h5b y878 ff4 fs10 fc0 sc0 ls0 ws0">działalności <span class="_ _3f"> </span>zrównoważonej </div><div class="t m0 x17 h5b y550 ff4 fs10 fc0 sc0 ls0 ws0">środowiskowo <span class="_ _1a"> </span>(zgodnej <span class="_ _1a"> </span>z </div><div class="t m0 x17 h6 y879 ff4 fs10 fc0 sc0 ls0 ws0">systematyką) (A<span class="_ _0"></span>.1)<span class="ff1 fs2"> </span></div></div><div class="c x140 y902 wdc hdc"><div class="t m0 x1b h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14f y902 wdd hdc"><div class="t m0 x17 h6 y881 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x150 y902 wde hdc"><div class="t m0 x17 h6 y881 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x43 y902 wdf hdc"><div class="t m0 x17 h6 y881 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x8a y902 wdf hdc"><div class="t m0 x17 h6 y881 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x151 y902 wdf hdc"><div class="t m0 x17 h6 y881 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x152 y902 we0 hdc"><div class="t m0 x17 h6 y881 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x153 y902 wdf hdc"><div class="t m0 x17 h6 y881 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x12a y902 we1 hdc"><div class="t m0 x17 h6 y881 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x6a y902 wa5 hdc"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x154 y902 wa5 hdc"><div class="t m0 x1b h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x155 y902 wa5 hdc"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x156 y902 wa5 hdc"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x157 y902 wa5 hdc"><div class="t m0 x1b h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x158 y902 wa5 hdc"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x111 y902 wa4 hdc"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y902 wd9 hdc"><div class="t m0 x1b h6 y881 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x14e y902 we2 hdc"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y902 we3 hdc"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x159 y902 we3 hdc"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y903 wdb h3e"><div class="t m0 x17 h6 y853 ff4 fs10 fc0 sc0 ls0 ws0">W tym wspomagają<span class="_ _0"></span>ca<span class="ff1 fs2"> </span></div></div><div class="c x140 y903 wdc h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14f y903 wdd h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x150 y903 wde h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x43 y903 wdf h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x8a y903 wdf h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x151 y903 wdf h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x152 y903 we0 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x153 y903 wdf h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x12a y903 we1 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x6a y903 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x154 y903 wa5 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x155 y903 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x156 y903 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x157 y903 wa5 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x158 y903 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x111 y903 wa4 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y903 wd9 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14e y903 we2 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y903 we3 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">E<span class="fs2"> </span></div></div><div class="c x159 y903 we3 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y904 wdb h3e"><div class="t m0 x17 h6 y853 ff4 fs10 fc0 sc0 ls0 ws0">W tym na rzecz pr<span class="_ _0"></span>zejścia<span class="ff1 fs2"> </span></div></div><div class="c x140 y904 wdc h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14f y904 wdd h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x150 y904 wde h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x43 y904 wdf h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x8a y904 wdf h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x151 y904 wdf h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x152 y904 we0 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x153 y904 wdf h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y904 we1 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y904 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x154 y904 wa5 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x155 y904 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x156 y904 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x157 y904 wa5 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x158 y904 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x111 y904 wa4 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y904 wd9 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14e y904 we2 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y904 we3 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x159 y904 we3 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T<span class="fs2"> </span></div></div><div class="c xa0 y905 wdb h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x140 y905 wdc h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14f y905 wdd h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x150 y905 wde h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x43 y905 wdf h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x8a y905 wdf h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x151 y905 wdf h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x152 y905 we0 h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x153 y905 wdf h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x12a y905 we1 h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x6a y905 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x154 y905 wa5 h3e"><div class="t m0 x1b h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x155 y905 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x156 y905 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x157 y905 wa5 h3e"><div class="t m0 x1b h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x158 y905 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x111 y905 wa4 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x13e y905 wd9 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14e y905 we2 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y905 we3 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x159 y905 we3 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y906 wdb hdd"><div class="t m0 x17 h5b y5a2 ff4 fs10 fc0 sc0 ls0 ws0">A.2. <span class="_ _2"></span>Działalność kwalifikująca <span class="_ _2"></span>się </div><div class="t m0 x17 h5b y907 ff1 fs10 fc0 sc0 ls0 ws0">do <span class="_ _4f"> </span>systematyki, <span class="_ _4f"> </span>ale </div><div class="t m0 x17 h5b y895 ff4 fs10 fc0 sc0 ls0 ws0">niezrównoważona<span class="_ _0"></span> </div><div class="t m0 x17 h5b y87e ff4 fs10 fc0 sc0 ls0 ws0">środowiskowo <span class="_ _3d"> </span>(działalność </div><div class="t m0 x17 h6 y879 ff4 fs10 fc0 sc0 ls0 ws0">niezgodna z systemat<span class="_ _0"></span>yką)<span class="ff1 fs2"> </span></div></div><div class="c x140 y906 wdc hdd"><div class="t m0 x1b h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14f y906 wdd hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x150 y906 wde hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x43 y906 wdf hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8a y906 wdf hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x151 y906 wdf hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x152 y906 we0 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x153 y906 wdf hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y906 we1 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y906 wa5 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x154 y906 wa5 hdd"><div class="t m0 x1b h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x155 y906 wa5 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x156 y906 wa5 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x157 y906 wa5 hdd"><div class="t m0 x1b h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x158 y906 wa5 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x111 y906 wa4 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y906 wd9 hdd"><div class="t m0 x1b h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14e y906 we2 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y906 we3 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x159 y906 we3 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y908 wdb hc5"><div class="t m0 x17 h5b y878 ff4 fs10 fc0 sc0 ls0 ws0">Infrastruktura <span class="_ _1f"> </span>wspomagająca </div><div class="t m0 x17 h5b y550 ff1 fs10 fc0 sc0 ls0 ws0">niskoemisyjny <span class="_ _30"> </span>transport<span class="_ _0"></span> </div><div class="t m0 x17 h5b y879 ff1 fs10 fc0 sc0 ls0 ws0">drogowy i transpo<span class="_ _0"></span>rt publiczny </div></div><div class="c x140 y908 wdc hc5"><div class="t m0 x1b h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x14f y908 wdd hc5"><div class="t m0 x17 h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x150 y908 wde hc5"><div class="t m0 x17 h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x43 y908 wdf hc5"><div class="t m0 x17 h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x8a y908 wdf hc5"><div class="t m0 x17 h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x151 y908 wdf hc5"><div class="t m0 x17 h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x152 y908 we0 hc5"><div class="t m0 x17 h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x153 y908 wdf hc5"><div class="t m0 x17 h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y908 we1 hc5"><div class="t m0 x17 h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y908 wa5 hc5"><div class="t m0 x17 h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x154 y908 wa5 hc5"><div class="t m0 x1b h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x155 y908 wa5 hc5"><div class="t m0 x17 h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x156 y908 wa5 hc5"><div class="t m0 x17 h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x157 y908 wa5 hc5"><div class="t m0 x1b h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x158 y908 wa5 hc5"><div class="t m0 x17 h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x111 y908 wa4 hc5"><div class="t m0 x17 h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y908 wd9 hc5"><div class="t m0 x1b h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x14e y908 we2 hc5"><div class="t m0 x17 h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y908 we3 hc5"><div class="t m0 x17 h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c x159 y908 we3 hc5"><div class="t m0 x17 h5b y878 ff1 fs10 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y909 wdb hc9"><div class="t m0 x17 h5b y881 ff4 fs10 fc0 sc0 ls0 ws0">Montaż, <span class="_ _e"></span>konserwacja <span class="_ _e"></span>i <span class="_ _4"> </span>naprawa<span class="_ _0"></span> </div><div class="t m0 x17 h5b y878 ff4 fs10 fc0 sc0 ls0 ws0">stacji <span class="_ _43"> </span>ładowania <span class="_ _43"> </span>pojazdów </div><div class="t m0 x17 h5b y550 ff1 fs10 fc0 sc0 ls0 ws0">elektrycznych w <span class="_ _2"></span>budynkach (i <span class="_ _2"></span>na </div><div class="t m0 x17 h5b y879 ff1 fs10 fc0 sc0 ls0 ws0">parkingach przy<span class="_ _0"></span> budynkach) </div></div><div class="c x140 y909 wdc hc9"><div class="t m0 x1b h5b y881 ff1 fs10 fc0 sc0 ls0 ws0">7.4 </div></div><div class="c x14f y909 wdd hc9"><div class="t m0 x17 h5b y881 ff1 fs10 fc0 sc0 ls0 ws0">292,6 </div></div><div class="c x150 y909 wde hc9"><div class="t m0 x17 h6 y881 ff1 fs10 fc0 sc0 ls0 ws0">2,5<span class="fs2"> </span></div></div><div class="c x43 y909 wdf hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8a y909 wdf hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x151 y909 wdf hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x152 y909 we0 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x153 y909 wdf hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y909 we1 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y909 wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x154 y909 wa5 hc9"><div class="t m0 x1b h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x155 y909 wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x156 y909 wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x157 y909 wa5 hc9"><div class="t m0 x1b h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x158 y909 wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x111 y909 wa4 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y909 wd9 hc9"><div class="t m0 x1b h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14e y909 we2 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y909 we3 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x159 y909 we3 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y90a wdb h3e"><div class="t m0 x17 h5b y853 ff4 fs10 fc0 sc0 ls0 ws0">Renowacja <span class="_ _4a"> </span>istn<span class="_ _0"></span>iejących </div><div class="t m0 x17 h5b y54a ff4 fs10 fc0 sc0 ls0 ws0">budynków<span class="ff1"> </span></div></div><div class="c x140 y90a wdc h3e"><div class="t m0 x1b h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">7.2<span class="fs2"> </span></div></div><div class="c x14f y90a wdd h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">3 799,5<span class="fs2"> </span></div></div><div class="c x150 y90a wde h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">32,2 </div></div><div class="c x43 y90a wdf h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8a y90a wdf h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x151 y90a wdf h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x152 y90a we0 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x153 y90a wdf h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y90a we1 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y90a wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x154 y90a wa5 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x155 y90a wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x156 y90a wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x157 y90a wa5 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x158 y90a wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x111 y90a wa4 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y90a wd9 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14e y90a we2 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y90a we3 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x159 y90a we3 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y90b wdb hc6"><div class="t m0 x17 h5b y87b ff4 fs10 fc0 sc0 ls0 ws0">Nakłady <span class="_ _f"> </span>inwestycyjne <span class="_ _24"> </span>z <span class="_ _24"> </span>tytułu </div><div class="t m0 x17 h5b y707 ff4 fs10 fc0 sc0 ls0 ws0">działalności <span class="_ _2"></span>kwalifikującej <span class="_ _2"></span>się <span class="_ _e"></span>do </div><div class="t m0 x17 h5b y87c ff1 fs10 fc0 sc0 ls0 ws0">systematyki, <span class="_ _59"> </span>ale </div><div class="t m0 x17 h5b y90c ff4 fs10 fc0 sc0 ls0 ws0">niezrównoważonej<span class="_ _0"></span> </div><div class="t m0 x17 h5b y90d ff4 fs10 fc0 sc0 ls0 ws0">środowiskowo <span class="_ _23"> </span>(działalności </div><div class="t m0 x17 h6 y879 ff4 fs10 fc0 sc0 ls0 ws0">niezgodnej z syste<span class="_ _0"></span>matyką) (A.2)<span class="ff1 fs2"> </span></div></div><div class="c x140 y90b wdc hc6"><div class="t m0 x1b h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14f y90b wdd hc6"><div class="t m0 x17 h5b y87b ff1 fs10 fc0 sc0 ls0 ws0">4 092,1 </div></div><div class="c x150 y90b wde hc6"><div class="t m0 x17 h6 y87b ff1 fs10 fc0 sc0 ls0 ws0">34,7<span class="fs2"> </span></div></div><div class="c x43 y90b wdf hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8a y90b wdf hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x151 y90b wdf hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x152 y90b we0 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x153 y90b wdf hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y90b we1 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y90b wa5 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x154 y90b wa5 hc6"><div class="t m0 x1b h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x155 y90b wa5 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x156 y90b wa5 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x157 y90b wa5 hc6"><div class="t m0 x1b h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x158 y90b wa5 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x111 y90b wa4 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y90b wd9 hc6"><div class="t m0 x1b h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14e y90b we2 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y90b we3 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x159 y90b we3 hc6"><div class="t m0 x17 h6 y87f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y90e wdb hde"><div class="t m0 x17 h5b y878 ff4 fs10 fc0 sc0 ls0 ws0">A. <span class="_ _2"></span>Nakłady <span class="_ _2"></span>inwestycy<span class="_ _0"></span>jne <span class="_ _2"></span>z <span class="_ _2"></span>tytułu </div><div class="t m0 x17 h5b y550 ff4 fs10 fc0 sc0 ls0 ws0">działalności <span class="_ _2"></span>kwalifikującej <span class="_ _2"></span>się <span class="_ _e"></span>do </div><div class="t m0 x17 h6 y879 ff1 fs10 fc0 sc0 ls0 ws0">systematyki (A.1+A<span class="_ _0"></span>.2))<span class="fs2"> </span></div></div><div class="c x140 y90e wdc hde"><div class="t m0 x1b h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14f y90e wdd hde"><div class="t m0 x17 h6 y878 ff1 fs10 fc0 sc0 ls0 ws0">4 092,1<span class="fs2"> </span></div></div><div class="c x150 y90e wde hde"><div class="t m0 x17 h6 y878 ff1 fs10 fc0 sc0 ls0 ws0">34,7<span class="fs2"> </span></div></div><div class="c x43 y90e wdf hde"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8a y90e wdf hde"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x151 y90e wdf hde"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x152 y90e we0 hde"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x153 y90e wdf hde"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y90e we1 hde"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y90e wa5 hde"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x154 y90e wa5 hde"><div class="t m0 x1b h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x155 y90e wa5 hde"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x156 y90e wa5 hde"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x157 y90e wa5 hde"><div class="t m0 x1b h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x158 y90e wa5 hde"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x111 y90e wa4 hde"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y90e wd9 hde"><div class="t m0 x1b h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14e y90e we2 hde"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y90e we3 hde"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x159 y90e we3 hde"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y4d6 wdb h70"><div class="t m0 x17 h5b y701 ff4 fs10 fc0 sc0 ls0 ws0">B. <span class="_ _5a"> </span>DZIAŁALNOŚĆ<span class="_ _0"></span> </div><div class="t m0 x17 h5b y853 ff4 fs10 fc0 sc0 ls0 ws0">NIEKWALIFIKUJĄCA<span class="_ _0"></span> <span class="_ _34"> </span>SIĘ <span class="_ _34"> </span>DO </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">SYSTEMATYKI<span class="fs2"> </span></div></div><div class="c x140 y4d6 wdc h70"><div class="t m0 x1b h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14f y4d6 wdd h70"><div class="t m0 x17 h5b y701 ff1 fs10 fc0 sc0 ls0 ws0">7 687,5 </div><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x150 y4d6 wde h70"><div class="t m0 x17 h6 y701 ff1 fs10 fc0 sc0 ls0 ws0">65,3<span class="fs2"> </span></div></div><div class="c x43 y4d6 wdf h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8a y4d6 wdf h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x151 y4d6 wdf h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x152 y4d6 we0 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x153 y4d6 wdf h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y4d6 we1 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y4d6 wa5 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x154 y4d6 wa5 h70"><div class="t m0 x1b h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x155 y4d6 wa5 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x156 y4d6 wa5 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x157 y4d6 wa5 h70"><div class="t m0 x1b h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x158 y4d6 wa5 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x111 y4d6 wa4 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y4d6 wd9 h70"><div class="t m0 x1b h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14e y4d6 we2 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y4d6 we3 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x159 y4d6 we3 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y78 wdb h70"><div class="t m0 x17 h6 y701 ff1 fs10 fc0 sc0 ls0 ws0">Inna<span class="fs2"> </span></div></div><div class="c x140 y78 wdc h70"><div class="t m0 x1b h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14f y78 wdd h70"><div class="t m0 x17 h5b y701 ff1 fs10 fc0 sc0 ls0 ws0">7 687,5 </div><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls3b ws0">  <span class="ls0"> </span></div></div><div class="c x150 y78 wde h70"><div class="t m0 x17 h6 y701 ff1 fs10 fc0 sc0 ls0 ws0">65,3<span class="fs2"> </span></div></div><div class="c x43 y78 wdf h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8a y78 wdf h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x151 y78 wdf h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x152 y78 we0 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x153 y78 wdf h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y78 we1 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y78 wa5 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x154 y78 wa5 h70"><div class="t m0 x1b h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x155 y78 wa5 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x156 y78 wa5 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x157 y78 wa5 h70"><div class="t m0 x1b h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x158 y78 wa5 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x111 y78 wa4 h70"><div class="t m0 x17 h6 y701 ff1 fs10 fc0 sc0 ls0 ws0">T<span class="fs2"> </span></div></div><div class="c x13e y78 wd9 h70"><div class="t m0 x1b h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14e y78 we2 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y78 we3 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x159 y78 we3 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y910 wdb h70"><div class="t m0 x17 h5b y701 ff4 fs10 fc0 sc0 ls0 ws0">Nakłady <span class="_ _f"> </span>inwestycyjne <span class="_ _24"> </span>z <span class="_ _24"> </span>tytułu </div><div class="t m0 x17 h5b y853 ff4 fs10 fc0 sc0 ls0 ws0">działalności <span class="_ _e"> </span>niekwalifikującej <span class="_ _e"> </span>się </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">do systematyki<span class="fs2"> </span></div></div><div class="c x140 y910 wdc h70"><div class="t m0 x1b h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14f y910 wdd h70"><div class="t m0 x17 h5b y701 ff1 fs10 fc0 sc0 ls0 ws0">7 687,5 </div><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x150 y910 wde h70"><div class="t m0 x17 h6 y701 ff1 fs10 fc0 sc0 ls0 ws0">65,3<span class="fs2"> </span></div></div><div class="c x43 y910 wdf h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8a y910 wdf h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x151 y910 wdf h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x152 y910 we0 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x153 y910 wdf h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y910 we1 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y910 wa5 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x154 y910 wa5 h70"><div class="t m0 x1b h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x155 y910 wa5 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x156 y910 wa5 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x157 y910 wa5 h70"><div class="t m0 x1b h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x158 y910 wa5 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x111 y910 wa4 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y910 wd9 h70"><div class="t m0 x1b h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14e y910 we2 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y910 we3 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x159 y910 we3 h70"><div class="t m0 x17 h6 y90f ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y911 wdb h3e"><div class="t m0 x17 h6 y912 ff4 fs10 fc0 sc0 ls0 ws0">OGÓŁEM (A + B)<span class="_ _0"></span><span class="ff1 fs2"> </span></div></div><div class="c x140 y911 wdc h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x14f y911 wdd h3e"><div class="t m0 x17 h6 y912 ff1 fs10 fc0 sc0 ls0 ws0">11 779,6<span class="fs2"> </span></div></div><div class="c x150 y911 wde h3e"><div class="t m0 x17 h6 y912 ff1 fs10 fc0 sc0 ls0 ws0">100,00<span class="fs2"> </span></div></div><div class="c x43 y911 wdf h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x8a y911 wdf h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x151 y911 wdf h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x152 y911 we0 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x153 y911 wdf h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y911 we1 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6a y911 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x154 y911 wa5 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x155 y911 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x156 y911 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x157 y911 wa5 h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x158 y911 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x111 y911 wa4 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13e y911 wd9 h3e"><div class="t m0 x1b h6 y912 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x14e y911 we2 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x13f y911 we3 h3e"><div class="t m0 x17 h6 y912 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x159 y911 we3 h3e"><div class="t m0 x17 h6 y912 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div></div><div class="pi" ></div></div><div id="pf45" class="pf w0 h0" ><div class="pc pc45 w0 h0"><img class="bi x2 y913 we4 hdf" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">69<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y914 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y915 we5 h39"><div class="t m0 x29 h11 y8b ff1 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x6c y915 we6 h39"><div class="t m0 x126 h11 y8b ff4 fs7 fc3 sc0 ls0 ws0">Część nakładów inwe<span class="_ _0"></span>stycyjnyc<span class="_ _0"></span>h/ Łączne nak<span class="_ _0"></span>łady inwestyc<span class="_ _0"></span>yjne<span class="ff1"> </span></div></div><div class="c x6 yd8 we5 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x6c yd8 we7 h39"><div class="t m0 x17 h11 y8b ff4 fs7 fc3 sc0 ls0 ws0">Zgodność z syst<span class="_ _0"></span>ematyką w podzi<span class="_ _0"></span>ale na cele<span class="ff1"> </span></div></div><div class="c xde yd8 we8 h39"><div class="t m0 x17 h11 y8b ff4 fs7 fc3 sc0 ls0 ws0">Kwalifiko<span class="_ _0"></span>wanie <span class="_ _0"></span>się <span class="_ _a"></span>do systematyk<span class="_ _0"></span>i <span class="_ _0"></span>w podziale<span class="_ _0"></span> na<span class="_ _0"></span> ce<span class="_ _0"></span>le <span class="_ _0"></span>(tys. <span class="_ _a"></span>P<span class="_ _2"></span>LN)<span class="ff1"> </span></div></div><div class="c x6 y916 we5 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls39 ws0">CCM<span class="ls0"> </span></div></div><div class="c x6c y916 we7 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y916 we8 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">4 092,1 </div></div><div class="c x6 y917 we5 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls39 ws0">CCA<span class="ls0"> </span></div></div><div class="c x6c y917 we7 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y917 we8 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6 y918 we5 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls3a ws0">WTR<span class="ls0"> </span></div></div><div class="c x6c y918 we7 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y918 we8 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6 y919 we5 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls39 ws0">CE<span class="ls0"> </span></div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls34 ws0">GOZ<span class="ls0"> </span></div></div><div class="c x6c y919 we7 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y919 we8 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6 ydd we5 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">PPC </div></div><div class="c x6c ydd we7 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde ydd we8 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6 y91a we5 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">BIO </div></div><div class="c x6c y91a we7 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y91a we8 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 y91b ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y50 ff4 fs2 fc0 sc0 ls0 ws0">Działalność związana z <span class="_ _0"></span>energią jąd<span class="_ _0"></span>rową i gazem zie<span class="_ _0"></span>mnym<span class="ff1"> </span></div><div class="t m0 x6 h6 y2f5 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y91c we9 hcd"><div class="t m0 x15a hf y1d4 ff3 fs7 fc3 sc0 ls0 ws0">Wzór 1 Działalno<span class="_ _0"></span>ść związana z en<span class="_ _0"></span>ergią jądrową i ga<span class="_ _0"></span>zem ziemnym<span class="ff2"> </span></div></div><div class="c x6 y91d wea he0"><div class="t m0 x17 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">Wiersz </div></div><div class="c x41 y91d web he0"><div class="t m0 xb8 hf y89 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Działalność związana <span class="_ _0"></span>z energią jądro<span class="_ _0"></span>wą<span class="ff2"> </span></span></div><div class="t m0 x17 h11 y8b ff1 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c x6 y91e wea hd1"><div class="t m0 x120 h11 y8a0 ff1 fs7 fc0 sc0 lsd ws0">1.<span class="ls0"> </span></div></div><div class="c x41 y91e wec hd1"><div class="t m0 x17 h11 y8b1 ff4 fs7 fc0 sc0 ls0 ws0">Przedsiębior<span class="_ _0"></span>stwo pr<span class="_ _0"></span>owadzi badani<span class="_ _0"></span>a, rozwój, <span class="_ _0"></span>demonst<span class="_ _0"></span>rację i<span class="_ _0"></span> rozmieszczeni<span class="_ _0"></span>e i<span class="_ _0"></span>nnowacyjnych <span class="_ _a"></span>instalacji wytwarzani<span class="_ _0"></span>a energii </div><div class="t m0 x17 h11 y8a0 ff4 fs7 fc0 sc0 ls0 ws0">elektryc<span class="_ _0"></span>znej wytwarzający<span class="_ _0"></span>ch ene<span class="_ _0"></span>rgię w <span class="_ _0"></span>ramach pr<span class="_ _0"></span>ocesów <span class="_ _0"></span>jądrowych <span class="_ _0"></span>przy <span class="_ _0"></span>minimalnej <span class="_ _0"></span>ilości<span class="_ _0"></span> odpadów <span class="_ _0"></span>z cyk<span class="_ _0"></span>lu pal<span class="_ _0"></span>iwowego, </div><div class="t m0 x17 h11 y66d ff4 fs7 fc0 sc0 ls0 ws0">finansuje t<span class="_ _0"></span>ę działalność lub je<span class="_ _0"></span>st ma na nią ekspo<span class="_ _0"></span>zycję.<span class="ff1"> </span></div></div><div class="c x141 y91e wed hd1"><div class="t m0 x26 h11 y8a0 ff1 fs7 fc0 sc0 ls0 ws0">NIE </div></div><div class="c x6 y24b wea he1"><div class="t m0 x120 h11 y91f ff1 fs7 fc0 sc0 lsd ws0">2.<span class="ls0"> </span></div></div><div class="c x41 y24b wec he1"><div class="t m0 x17 h11 y920 ff4 fs7 fc0 sc0 ls0 ws0">Przedsiębior<span class="_ _0"></span>stwo <span class="_ _2"></span>prowadzi <span class="_ _2"></span>budowę <span class="_ _2"></span>i <span class="_ _2"></span>bezpieczną <span class="_ _2"></span>eksploatację <span class="_ _2"></span>nowych <span class="_ _2"></span>obiektów <span class="_ _2"></span>jądrowych <span class="_ _2"></span>w <span class="_ _2"></span>celu <span class="_ _2"></span>wytwarzania <span class="_ _2"></span>energii </div><div class="t m0 x17 h11 y8a6 ff4 fs7 fc0 sc0 ls0 ws0">elektryc<span class="_ _0"></span>znej <span class="_ _7"> </span>lub <span class="_ _4"></span>ciepła <span class="_ _7"> </span>technol<span class="_ _0"></span>ogicznego, <span class="_ _7"> </span>w <span class="_ _4"></span>tym <span class="_ _7"> </span>na <span class="_ _4"></span>potrzeby <span class="_ _4"></span>systemu <span class="_ _7"> </span>ciepłowniczego <span class="_ _4"></span>lub <span class="_ _4"> </span>procesów <span class="_ _7"> </span>przemysłowych<span class="_ _0"></span>, </div><div class="t m0 x17 h11 y8c1 ff1 fs7 fc0 sc0 ls0 ws0">takich  jak <span class="_ _7"> </span>p<span class="_ _2"></span>rodukc<span class="_ _0"></span>ja  wodoru,  a  ta<span class="ff4">kże  ich  moderni<span class="_ _0"></span>zację  pod  kątem  bezpieczeństwa,  z  wy<span class="_ _0"></span>korzystanie<span class="_ _0"></span>m  najlepszych </span></div><div class="t m0 x17 h11 y100 ff4 fs7 fc0 sc0 ls0 ws0">dostępny<span class="_ _0"></span>ch technologii, fi<span class="_ _0"></span>nansuje tę działalność lub<span class="_ _0"></span> ma na nią eksp<span class="_ _0"></span>ozycję.<span class="ff1"> </span></div></div><div class="c x141 y24b wed he1"><div class="t m0 x26 h11 y91f ff1 fs7 fc0 sc0 ls0 ws0">NIE </div></div><div class="c x6 y921 wea hd1"><div class="t m0 x120 h11 y8a0 ff1 fs7 fc0 sc0 lsd ws0">3.<span class="ls0"> </span></div></div><div class="c x41 y921 wec hd1"><div class="t m0 x17 h11 y8aa ff4 fs7 fc0 sc0 ls0 ws0">Przedsiębior<span class="_ _0"></span>stwo <span class="_ _a"></span>prowadzi <span class="_ _0"></span>bezpieczn<span class="_ _0"></span>ą <span class="_ _0"></span>eksplo<span class="_ _0"></span>atację <span class="_ _a"></span>istniejących <span class="_ _a"></span>obiektów <span class="_ _a"></span>j<span class="_ _2"></span>ądrowych <span class="_ _a"></span>wytwarzających <span class="_ _a"></span>energię <span class="_ _a"></span>elektryc<span class="_ _0"></span>zną </div><div class="t m0 x17 h11 y922 ff4 fs7 fc0 sc0 ls0 ws0">lub <span class="_ _0"></span>ciepło <span class="_ _a"></span>technologiczne, <span class="_ _0"></span>w t<span class="_ _0"></span>ym na<span class="_ _0"></span> po<span class="_ _0"></span>trzeby <span class="_ _0"></span>systemu <span class="_ _a"></span>ciepłowniczego <span class="_ _0"></span>lub <span class="_ _0"></span>procesów <span class="_ _a"></span>przemysłowych, tak<span class="_ _0"></span>ich <span class="_ _0"></span>jak <span class="_ _0"></span>produkcja </div><div class="t m0 x17 h11 y8ac ff4 fs7 fc0 sc0 ls0 ws0">wodoru z <span class="_ _e"></span>energii jądrowej, <span class="_ _2"></span>a <span class="_ _2"></span>także <span class="_ _2"></span>ic<span class="_ _2"></span>h m<span class="_ _2"></span>oderni<span class="_ _0"></span>zację <span class="_ _2"></span>pod <span class="_ _2"></span>kątem <span class="_ _2"></span>bezpieczeństwa, finansuje <span class="_ _2"></span>tę <span class="_ _2"></span>działalność lub<span class="_ _2"></span> <span class="_ _2"></span>ma <span class="_ _2"></span>na <span class="_ _2"></span>nią </div><div class="t m0 x17 h11 y268 ff4 fs7 fc0 sc0 ls0 ws0">ekspozycję<span class="_ _0"></span>.<span class="ff1"> </span></div></div><div class="c x141 y921 wed hd1"><div class="t m0 x26 h11 y8a0 ff1 fs7 fc0 sc0 ls0 ws0">NIE </div></div><div class="c x6 y923 wea h70"><div class="t m0 xc4 h11 y548 ff1 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x41 y923 web h70"><div class="t m0 x30 hf y53c ff3 fs7 fc3 sc0 ls0 ws0">Działalność związan<span class="_ _0"></span>a z gazem zi<span class="_ _0"></span>emnym<span class="ff2"> </span></div><div class="t m0 x17 h11 y8b ff1 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c x6 y924 wea he2"><div class="t m0 x120 h11 y8b2 ff1 fs7 fc0 sc0 lsd ws0">4.<span class="ls0"> </span></div></div><div class="c x41 y924 wec he2"><div class="t m0 x17 h11 y8b3 ff4 fs7 fc0 sc0 ls0 ws0">Przedsiębior<span class="_ _0"></span>stwo <span class="_ _4"></span>prowadzi <span class="_ _4"></span>budowę <span class="_ _4"></span>lub <span class="_ _4"></span>eksploatację <span class="_ _4"></span>instalacji <span class="_ _e"></span>d<span class="_ _2"></span>o <span class="_ _4"></span>wytwarzania <span class="_ _4"></span>energii<span class="_ _0"></span> <span class="_ _4"></span>elektrycznej <span class="_ _4"></span>z <span class="_ _4"></span>wykorzystaniem </div><div class="t m0 x17 h11 y8ae ff4 fs7 fc0 sc0 ls0 ws0">gazowych pal<span class="_ _0"></span>iw kopalnyc<span class="_ _0"></span>h, finansuje tę działalno<span class="_ _0"></span>ść lub ma na nią <span class="_ _0"></span>ekspozycję.<span class="ff1"> </span></div></div><div class="c x141 y924 wed he2"><div class="t m0 x26 h11 y8b2 ff1 fs7 fc0 sc0 ls0 ws0">NIE </div></div><div class="c x6 y904 wea hce"><div class="t m0 x120 h11 y8a0 ff1 fs7 fc0 sc0 lsd ws0">5.<span class="ls0"> </span></div></div><div class="c x41 y904 wec hce"><div class="t m0 x17 h11 y8a1 ff4 fs7 fc0 sc0 ls0 ws0">Przedsiębior<span class="_ _0"></span>stwo <span class="_ _5"> </span>prowadzi <span class="_ _1c"> </span>budowę, <span class="_ _5"> </span>modernizację <span class="_ _5"> </span>i <span class="_ _5"> </span>eksploatację<span class="_ _0"></span> <span class="_ _5"> </span>instalacji <span class="_ _1c"> </span>do <span class="_ _5"> </span>skojarzonego <span class="_ _5"> </span>wytwarzania<span class="_ _0"></span> <span class="_ _5"> </span>energii </div><div class="t m0 x17 h11 y8a0 ff4 fs7 fc0 sc0 ls0 ws0">cieplne<span class="_ _0"></span>j/chłodniczej <span class="_ _2"></span>i <span class="_ _2"></span>energii <span class="_ _2"></span>elektrycznej <span class="_ _2"></span>z <span class="_ _2"></span>wykorzystaniem <span class="_ _2"></span>gazowych <span class="_ _2"></span>paliw <span class="_ _2"></span>kopalny<span class="_ _0"></span>ch, <span class="_ _2"></span>finansuje <span class="_ _2"></span>tę <span class="_ _2"></span>działalność <span class="_ _2"></span>lub <span class="_ _2"></span>ma </div><div class="t m0 x17 h11 y8a2 ff4 fs7 fc0 sc0 ls0 ws0">na nią eksp<span class="_ _0"></span>ozycję.<span class="ff1"> </span></div></div><div class="c x141 y904 wed hce"><div class="t m0 x26 h11 y8a0 ff1 fs7 fc0 sc0 ls0 ws0">NIE </div></div><div class="c x6 y925 wea hd0"><div class="t m0 x120 h11 y89 ff1 fs7 fc0 sc0 lsd ws0">6.<span class="ls0"> </span></div></div><div class="c x41 y925 wec hd0"><div class="t m0 x17 h11 y8cc ff4 fs7 fc0 sc0 ls0 ws0">Przedsiębior<span class="_ _0"></span>stwo <span class="_ _a"></span>prowadzi bu<span class="_ _0"></span>dowę, <span class="_ _0"></span>moderni<span class="_ _0"></span>zację <span class="_ _0"></span>i <span class="_ _a"></span>eksploatację <span class="_ _a"></span>ins<span class="_ _2"></span>talacji <span class="_ _a"></span>do wy<span class="_ _0"></span>twarzania <span class="_ _a"></span>ciepła <span class="_ _0"></span>wytwarzających <span class="_ _a"></span>energię </div><div class="t m0 x17 h11 y8ae ff4 fs7 fc0 sc0 ls0 ws0">cieplną/c<span class="_ _0"></span>hłodniczą z wykorzyst<span class="_ _0"></span>aniem gazowych pa<span class="_ _0"></span>liw kopalny<span class="_ _0"></span>ch, finansuje tę działal<span class="_ _0"></span>ność lub ma na ni<span class="_ _0"></span>ą ekspozycję.<span class="ff1"> </span></div></div><div class="c x141 y925 wed hd0"><div class="t m0 x26 h11 y89 ff1 fs7 fc0 sc0 ls0 ws0">NIE </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc2 y926 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y21f wee hcd"><div class="t m0 x15b hf y1d4 ff3 fs7 fc0 sc0 ls0 ws0">Wzór 2 Działalno<span class="_ _0"></span>ść gospodarcza <span class="_ _0"></span>zgodna z systemat<span class="_ _0"></span>yką (mianownik)<span class="ff2"> </span></div></div><div class="c x6 y927 wd1 he3"><div class="t m0 x4a hf y928 ff2 fs7 fc3 sc0 ls0 ws0">Wiersz  </div></div><div class="c x68 y927 wef he3"><div class="t m0 xf1 hf y928 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Rodzaje działal<span class="_ _0"></span>ności gospodarcz<span class="_ _0"></span>ej<span class="ff2"> </span></span></div></div><div class="c x13a y929 wf0 hd4"><div class="t m0 x100 hf y8ca ff3 fs7 fc3 sc0 ls0 ws0">Kwota i udział (i<span class="_ _0"></span>nformacje należy <span class="_ _0"></span>przedstawić w kwotach <span class="ff2"> </span></div><div class="t m0 xdd hf y57b ff3 fs7 fc3 sc0 ls0 ws0">pieniężnych i warto<span class="_ _0"></span>ściach procento<span class="_ _0"></span>wych)<span class="ff2"> </span></div></div><div class="c x13a y647 w47 h6c"><div class="t m0 xe4 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">CCM + CCA  </div></div><div class="c x15c y647 wf1 h6c"><div class="t m0 x26 hf y8cc ff3 fs7 fc3 sc0 ls0 ws0">Łagodzenie zmian <span class="_ _0"></span><span class="ff2"> </span></div><div class="t m0 xe1 hf y548 ff2 fs7 fc3 sc0 ls0 ws0">klimatu (CCM)<span class="_ _0"></span> </div></div><div class="c x49 y647 w34 h6c"><div class="t m0 xf1 hf y87 ff2 fs7 fc3 sc0 ls0 ws0">Adaptacja do <span class="_ _0"></span> </div><div class="t m0 x9d hf y53c ff2 fs7 fc3 sc0 ls0 ws0">zmian klimatu  </div><div class="t m0 x12c hf y8b ff2 fs7 fc3 sc0 ls0 ws0">(CCA) </div></div><div class="c x13a y927 w59 hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c xde y927 wd1 hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x15c y927 w59 hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c xd4 y927 wf2 hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x49 y927 wd3 hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c x15d y927 wf3 hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x6 y92a wd1 he4"><div class="t m0 x18 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">1.<span class="ls0"> </span></div></div><div class="c x68 y92a wef he4"><div class="t m0 x17 h11 y7dc ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">4.26załącznik<span class="_ _0"></span>ów <span class="_ _21"> </span>I <span class="_ _21"> </span>i <span class="_ _21"> </span>II <span class="_ _21"> </span>do <span class="_ _21"> </span>rozporządzenia </div><div class="t m0 x17 h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y92a w59 he4"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y92a wd1 he4"><div class="t m0 x11f h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y92a w59 he4"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xd4 y92a wf2 he4"><div class="t m0 x29 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x49 y92a wd3 he4"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y92a wf3 he4"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y92b wd1 h6c"><div class="t m0 x18 h11 y7e3 ff1 fs7 fc0 sc0 lsd ws0">2.<span class="ls0"> </span></div></div><div class="c x68 y92b wef h6c"><div class="t m0 x17 h11 y7e2 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7e3 ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y92c ff4 fs7 fc0 sc0 ls0 ws0">4.27 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div></div><div class="c x13a y92b w59 h6c"><div class="t m0 x105 h11 y7e3 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y92b wd1 h6c"><div class="t m0 x11f h11 y7e3 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y92b w59 h6c"><div class="t m0 x105 h11 y7e3 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xd4 y92b wf2 h6c"><div class="t m0 x29 h11 y7e3 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x49 y92b wd3 h6c"><div class="t m0 x105 h11 y7e3 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y92b wf3 h6c"><div class="t m0 x4a h11 y7e3 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div></div><div class="pi" ></div></div><div id="pf46" class="pf w0 h0" ><div class="pc pc46 w0 h0"><img class="bi x2 y92d we4 he5" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">70<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x68 y92e wef h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x6 y92f wd1 hb8"><div class="t m0 x18 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">3.<span class="ls0"> </span></div></div><div class="c x68 y92f wef hb8"><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">4.28 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y92f w59 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y92f wd1 hb8"><div class="t m0 x11f h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y92f w59 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xd4 y92f wf2 hb8"><div class="t m0 x29 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x49 y92f wd3 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y92f wf3 hb8"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y930 wd1 hb8"><div class="t m0 x18 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">4.<span class="ls0"> </span></div></div><div class="c x68 y930 wef hb8"><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">4.29 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y930 w59 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y930 wd1 hb8"><div class="t m0 x11f h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y930 w59 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xd4 y930 wf2 hb8"><div class="t m0 x29 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x49 y930 wd3 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y930 wf3 hb8"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y49 wd1 he4"><div class="t m0 x18 h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">5.<span class="ls0"> </span></div></div><div class="c x68 y49 wef he4"><div class="t m0 x17 h11 y931 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y809 ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y80a ff4 fs7 fc0 sc0 ls0 ws0">4.30 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y49 w59 he4"><div class="t m0 x105 h11 y8bd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y49 wd1 he4"><div class="t m0 x11f h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y49 w59 he4"><div class="t m0 x105 h11 y8bd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xd4 y49 wf2 he4"><div class="t m0 x29 h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x49 y49 wd3 he4"><div class="t m0 x105 h11 y8bd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y49 wf3 he4"><div class="t m0 x4a h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y81c wd1 hb8"><div class="t m0 x18 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">6.<span class="ls0"> </span></div></div><div class="c x68 y81c wef hb8"><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">4.31 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y81c w59 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y81c wd1 hb8"><div class="t m0 x11f h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y81c w59 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xd4 y81c wf2 hb8"><div class="t m0 x29 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x49 y81c wd3 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y81c wf3 hb8"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y932 wd1 haa"><div class="t m0 x18 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">7.<span class="ls0"> </span></div></div><div class="c x68 y932 wef haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _1c"> </span>i <span class="_ _24"> </span>udział <span class="_ _1c"> </span>innych <span class="_ _1c"> </span>rodzajów <span class="_ _24"> </span>działalności </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">gospodarczej <span class="_ _1"> </span>zgodnej <span class="_ _41"> </span>z <span class="_ _41"> </span>syste<span class="_ _0"></span>matyką, </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">niewymieni<span class="_ _0"></span>onych <span class="_ _e"></span>w <span class="_ _e"></span>wierszach <span class="_ _2"></span>1<span class="_ _2"></span><span class="ff4">–6 <span class="_ _e"></span>powyżej <span class="_ _e"></span>w </span></div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mianowniku <span class="_ _25"> </span>mającego <span class="_ _25"> </span>zastosowanie </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">kluczowego wsk<span class="_ _0"></span>aźnika wynikó<span class="_ _0"></span>w<span class="ff1"> </span></div></div><div class="c x13a y932 w59 haa"><div class="t m0 x105 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y932 wd1 haa"><div class="t m0 x11f h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y932 w59 haa"><div class="t m0 x105 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xd4 y932 wf2 haa"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x49 y932 wd3 haa"><div class="t m0 x105 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y932 wf3 haa"><div class="t m0 x4a h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y933 wd1 h76"><div class="t m0 x18 h11 y57b ff1 fs7 fc0 sc0 lsd ws0">8.<span class="ls0"> </span></div></div><div class="c x68 y933 wef h76"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Całkowity <span class="_ _12"> </span>mający <span class="_ _12"> </span>zastoso<span class="_ _0"></span>wanie <span class="_ _12"> </span>kluczowy </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wskaźnik wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x13a y933 w59 h76"><div class="t m0 x105 h6 y57b ff1 fs7 fc0 sc0 ls0 ws0">0<span class="fs2">     </span> </div></div><div class="c xde y933 wd1 h76"><div class="t m0 x23 h6 y740 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="fs2 ls0">     <span class="fs7"> </span></span></div></div><div class="c x15c y933 w59 h76"><div class="t m0 xe5 h6 y740 ff1 fs7 fc0 sc0 ls0 ws0">0,00<span class="fs2">     </span> </div></div><div class="c xd4 y933 wf2 h76"><div class="t m0 x29 h6 y934 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="fs2 ls0">     </span></div><div class="t m0 x9d h11 y852 ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x49 y933 wd3 h76"><div class="t m0 xe5 h6 y740 ff1 fs7 fc0 sc0 ls0 ws0">0,00<span class="fs2">     </span> </div></div><div class="c x15d y933 wf3 h76"><div class="t m0 x17 h6 y57b ff1 fs7 fc0 sc0 lsd ws0">0%<span class="fs2 ls0">          <span class="fs7"> </span></span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc2 y32c ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y3a7 wf4 hcd"><div class="t m0 x15e hf y1d4 ff3 fs7 fc3 sc0 ls0 ws0">Wzór 3 Działalno<span class="_ _0"></span>ść gospodarcza <span class="_ _0"></span>zgodna z systemat<span class="_ _0"></span>yką (licznik)<span class="ff2"> </span></div></div><div class="c x6 y1a8 wd1 he6"><div class="t m0 x4a hf y928 ff2 fs7 fc3 sc0 ls0 ws0">Wiersz  </div></div><div class="c x68 y1a8 wef he6"><div class="t m0 xf1 hf y928 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Rodzaje działal<span class="_ _0"></span>ności gospodarcz<span class="_ _0"></span>ej<span class="ff2"> </span></span></div></div><div class="c x13a y935 wf5 hd9"><div class="t m0 x100 hf y8ca ff3 fs7 fc3 sc0 ls0 ws0">Kwota i udział (i<span class="_ _0"></span>nformacje należy <span class="_ _0"></span>przedstawić w kwotach <span class="ff2"> </span></div><div class="t m0 xdd hf y57b ff3 fs7 fc3 sc0 ls0 ws0">pieniężnych i warto<span class="_ _0"></span>ściach procento<span class="_ _0"></span>wych)<span class="ff2"> </span></div></div><div class="c x13a y936 w41 h6c"><div class="t m0 xe4 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">CCM + CCA  </div></div><div class="c x15c y936 wf6 h6c"><div class="t m0 x26 hf y8cc ff3 fs7 fc3 sc0 ls0 ws0">Łagodzenie zmian <span class="_ _0"></span><span class="ff2"> </span></div><div class="t m0 xe1 hf y548 ff2 fs7 fc3 sc0 ls0 ws0">klimatu (CCM)<span class="_ _0"></span> </div></div><div class="c xf8 y936 w34 h6c"><div class="t m0 xf1 hf y87 ff2 fs7 fc3 sc0 ls0 ws0">Adaptacja do <span class="_ _0"></span> </div><div class="t m0 x9d hf y53c ff2 fs7 fc3 sc0 ls0 ws0">zmian klimatu  </div><div class="t m0 x12c hf y8b ff2 fs7 fc3 sc0 ls0 ws0">(CCA) </div></div><div class="c x13a y1a8 wf7 hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c xec y1a8 wf8 hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x15c y1a8 wf9 hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c x158 y1a8 wfa hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c xf8 y1a8 w4 hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c x15d y1a8 wfb hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x6 y937 wd1 hb3"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 lsd ws0">1.<span class="ls0"> </span></div></div><div class="c x68 y937 wef hb3"><div class="t m0 x17 h11 y7dc ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">4.26 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _1b"> </span>(UE) <span class="_ _1d"> </span>2021/2139 <span class="_ _1d"> </span>w <span class="_ _1d"> </span>liczniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y937 wf7 hb3"><div class="t m0 xd8 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y937 wf8 hb3"><div class="t m0 x37 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y937 wf9 hb3"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x158 y937 wfa hb3"><div class="t m0 x29 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xf8 y937 w4 hb3"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y937 wfb hb3"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y938 wd1 hd5"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 lsd ws0">2.<span class="ls0"> </span></div></div><div class="c x68 y938 wef hd5"><div class="t m0 x17 h11 y808 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y809 ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y825 ff4 fs7 fc0 sc0 ls0 ws0">4.27 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y81a ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _1b"> </span>(UE) <span class="_ _1d"> </span>2021/2139 <span class="_ _1d"> </span>w <span class="_ _1d"> </span>liczniku </div><div class="t m0 x17 h11 y7ff ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y938 wf7 hd5"><div class="t m0 xd8 h11 y8bd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y938 wf8 hd5"><div class="t m0 x37 h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y938 wf9 hd5"><div class="t m0 x105 h11 y8bd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x158 y938 wfa hd5"><div class="t m0 x29 h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xf8 y938 w4 hd5"><div class="t m0 x105 h11 y8bd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y938 wfb hd5"><div class="t m0 x4a h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y228 wd1 hb3"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 lsd ws0">3.<span class="ls0"> </span></div></div><div class="c x68 y228 wef hb3"><div class="t m0 x17 h11 y7dc ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">4.28 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _1b"> </span>(UE) <span class="_ _1d"> </span>2021/2139 <span class="_ _1d"> </span>w <span class="_ _1d"> </span>liczniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y228 wf7 hb3"><div class="t m0 xd8 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y228 wf8 hb3"><div class="t m0 x37 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y228 wf9 hb3"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x158 y228 wfa hb3"><div class="t m0 x29 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xf8 y228 w4 hb3"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y228 wfb hb3"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div></div><div class="pi" ></div></div><div id="pf47" class="pf w0 h0" ><div class="pc pc47 w0 h0"><img class="bi x2 y939 wfc he7" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">71<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y93a wd1 hb8"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 lsd ws0">4.<span class="ls0"> </span></div></div><div class="c x68 y93a wef hb8"><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y8a ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">4.29 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _1b"> </span>(UE) <span class="_ _1d"> </span>2021/2139 <span class="_ _1d"> </span>w <span class="_ _1d"> </span>liczniku </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y93a wf7 hb8"><div class="t m0 xd8 h11 y93b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y93a wf8 hb8"><div class="t m0 x37 h11 y93b ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y93a wf9 hb8"><div class="t m0 x105 h11 y93b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x158 y93a wfa hb8"><div class="t m0 x29 h11 y93b ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xf8 y93a w4 hb8"><div class="t m0 x105 h11 y93b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y93a wfb hb8"><div class="t m0 x4a h11 y93b ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y93c wd1 hb8"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 lsd ws0">5.<span class="ls0"> </span></div></div><div class="c x68 y93c wef hb8"><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">4.30 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _1b"> </span>(UE) <span class="_ _1d"> </span>2021/2139 <span class="_ _1d"> </span>w <span class="_ _1d"> </span>liczniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y93c wf7 hb8"><div class="t m0 xd8 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y93c wf8 hb8"><div class="t m0 x37 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y93c wf9 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x158 y93c wfa hb8"><div class="t m0 x29 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xf8 y93c w4 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y93c wfb hb8"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y93d wd1 hb8"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 lsd ws0">6.<span class="ls0"> </span></div></div><div class="c x68 y93d wef hb8"><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">4.31 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _1b"> </span>(UE) <span class="_ _1d"> </span>2021/2139 <span class="_ _1d"> </span>w <span class="_ _1d"> </span>liczniku </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y93d wf7 hb8"><div class="t m0 xd8 h11 y93b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y93d wf8 hb8"><div class="t m0 x37 h11 y93b ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y93d wf9 hb8"><div class="t m0 x105 h11 y93b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x158 y93d wfa hb8"><div class="t m0 x29 h11 y93b ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xf8 y93d w4 hb8"><div class="t m0 x105 h11 y93b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y93d wfb hb8"><div class="t m0 x4a h11 y93b ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y1c wd1 he8"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 lsd ws0">7.<span class="ls0"> </span></div></div><div class="c x68 y1c wef he8"><div class="t m0 x17 h11 y8a ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _1c"> </span>i <span class="_ _24"> </span>udział <span class="_ _1c"> </span>innych <span class="_ _1c"> </span>rodzajów <span class="_ _24"> </span>działalności </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">gospodarczej <span class="_ _1"> </span>zgodnej <span class="_ _41"> </span>z <span class="_ _41"> </span>syste<span class="_ _0"></span>matyką, </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">niewymieni<span class="_ _0"></span>onych <span class="_ _e"></span>w <span class="_ _e"></span>wierszach <span class="_ _2"></span>1<span class="_ _2"></span><span class="ff4">–6 <span class="_ _e"></span>powyżej <span class="_ _e"></span>w </span></div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">liczniku <span class="_ _5"> </span>mającego <span class="_ _19"> </span>zastosowanie <span class="_ _5"> </span>kluczowego </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x13a y1c wf7 he8"><div class="t m0 xd8 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y1c wf8 he8"><div class="t m0 x37 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y1c wf9 he8"><div class="t m0 x105 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x158 y1c wfa he8"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xf8 y1c w4 he8"><div class="t m0 x105 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y1c wfb he8"><div class="t m0 x4a h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y81c wd1 had"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 lsd ws0">8.<span class="ls0"> </span></div></div><div class="c x68 y81c wef had"><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">Całkowita  k<span class="_ _0"></span>wota  i  całko<span class="_ _0"></span>wity  udział  rodzajów<span class="_ _0"></span> </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">działalności <span class="_ _3d"> </span>gospodar<span class="_ _0"></span>czej <span class="_ _3d"> </span>zg<span class="_ _2"></span>odn<span class="_ _0"></span>ej <span class="_ _3d"> </span>z </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą w <span class="_ _0"></span>liczniku <span class="_ _0"></span>mającego zast<span class="_ _0"></span>osowanie<span class="_ _0"></span> </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">kluczowego wsk<span class="_ _0"></span>aźnika wynikó<span class="_ _0"></span>w<span class="ff1"> </span></div></div><div class="c x13a y81c wf7 had"><div class="t m0 xd8 h11 y8cc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xec y81c wf8 had"><div class="t m0 x37 h11 y8cc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y81c wf9 had"><div class="t m0 x105 h11 y8cc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x158 y81c wfa had"><div class="t m0 x29 h11 y8cc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xf8 y81c w4 had"><div class="t m0 x105 h11 y8cc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y81c wfb had"><div class="t m0 x4a h11 y8cc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc2 y93e ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y93f wfd hcd"><div class="t m0 x68 hf y8b ff3 fs7 fc3 sc0 ls0 ws0">Wzór 4 Działalno<span class="_ _0"></span>ść gospodarcza k<span class="_ _0"></span>walifi<span class="_ _0"></span>kująca się do systematyki<span class="_ _0"></span>, ale niezgodna <span class="_ _0"></span>z systematyką<span class="ff2"> </span></div></div><div class="c x6 y940 wd1 he9"><div class="t m0 x4a hf y941 ff2 fs7 fc3 sc0 ls0 ws0">Wiersz  </div></div><div class="c x68 y940 wef he9"><div class="t m0 xf1 hf y941 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Rodzaje działal<span class="_ _0"></span>ności gospodarcz<span class="_ _0"></span>ej<span class="ff2"> </span></span></div></div><div class="c x13a y942 wfe hd4"><div class="t m0 x100 hf y8ca ff3 fs7 fc3 sc0 ls0 ws0">Kwota i udział (i<span class="_ _0"></span>nformacje należy <span class="_ _0"></span>przedstawić w kwotach <span class="ff2"> </span></div><div class="t m0 xdd hf y574 ff3 fs7 fc3 sc0 ls0 ws0">pieniężnych i warto<span class="_ _0"></span>ściach procento<span class="_ _0"></span>wych)<span class="ff2"> </span></div></div><div class="c x13a y943 w41 h6c"><div class="t m0 xe4 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">CCM + CCA  </div></div><div class="c x15c y943 w10 h6c"><div class="t m0 x11f hf y8bc ff3 fs7 fc3 sc0 ls0 ws0">Łagodzenie zmian <span class="_ _0"></span><span class="ff2"> </span></div><div class="t m0 xe1 hf y548 ff2 fs7 fc3 sc0 ls0 ws0">klimatu (CCM)<span class="_ _0"></span> </div></div><div class="c xf8 y943 wff h6c"><div class="t m0 xf1 hf y87 ff2 fs7 fc3 sc0 ls0 ws0">Adaptacja do <span class="_ _0"></span> </div><div class="t m0 x9d hf y53c ff2 fs7 fc3 sc0 ls0 ws0">zmian klimatu  </div><div class="t m0 xef hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0">(CCA) </div></div><div class="c x13a y940 w59 hea"><div class="t m0 x17 hf y944 ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c xde y940 wc9 hea"><div class="t m0 x17 hf y944 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x15c y940 wf9 hea"><div class="t m0 x17 hf y944 ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c x158 y940 wbe hea"><div class="t m0 x17 hf y944 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c xf8 y940 w4 hea"><div class="t m0 x17 hf y944 ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c x15d y940 w100 hea"><div class="t m0 x17 hf y944 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x6 y84d wd1 hb7"><div class="t m0 x18 h11 y7cf ff1 fs7 fc0 sc0 lsd ws0">1.<span class="ls0"> </span></div></div><div class="c x68 y84d wef hb7"><div class="t m0 x17 h11 y7db ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _42"> </span>i <span class="_ _15"> </span>udział <span class="_ _42"> </span>działalności <span class="_ _42"> </span>gospodarczej </span></div><div class="t m0 x17 h11 y7dc ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _2e"> </span>się <span class="_ _2e"> </span>do <span class="_ _2e"> </span>systematyki, <span class="_ _2e"> </span>ale </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">niezgodnej  z  syst<span class="_ _0"></span>ematyką,  o  k<span class="_ _0"></span>tórej  mowa  w<span class="_ _0"></span> </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">sekcji 4.26 <span class="_ _2"></span>załączników <span class="_ _2"></span>I <span class="_ _2"></span>i <span class="_ _2"></span>II <span class="_ _2"></span>do <span class="_ _2"></span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y84d w59 hb7"><div class="t m0 x105 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y84d wc9 hb7"><div class="t m0 x11f h11 y7cf ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y84d wf9 hb7"><div class="t m0 x105 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x158 y84d wbe hb7"><div class="t m0 x29 h11 y7cf ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xf8 y84d w4 hb7"><div class="t m0 x105 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y84d w100 hb7"><div class="t m0 x4a h11 y7cf ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y945 wd1 hc0"><div class="t m0 x18 h11 y88 ff1 fs7 fc0 sc0 lsd ws0">2.<span class="ls0"> </span></div></div><div class="c x68 y945 wef hc0"><div class="t m0 x17 h11 y7fc ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _42"> </span>i <span class="_ _15"> </span>udział <span class="_ _42"> </span>działalności <span class="_ _42"> </span>gospodarczej </span></div><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _2e"> </span>się <span class="_ _2e"> </span>do <span class="_ _2e"> </span>systematyki, <span class="_ _2e"> </span>ale </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">niezgodnej  z  syst<span class="_ _0"></span>ematyką,  o  k<span class="_ _0"></span>tórej  mowa  w<span class="_ _0"></span> </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">sekcji 4.27 <span class="_ _2"></span>załączników <span class="_ _2"></span>I <span class="_ _2"></span>i <span class="_ _2"></span>II <span class="_ _2"></span>do <span class="_ _2"></span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y945 w59 hc0"><div class="t m0 x105 h11 y88 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y945 wc9 hc0"><div class="t m0 x11f h11 y88 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y945 wf9 hc0"><div class="t m0 x105 h11 y88 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x158 y945 wbe hc0"><div class="t m0 x29 h11 y88 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xf8 y945 w4 hc0"><div class="t m0 x105 h11 y88 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y945 w100 hc0"><div class="t m0 x4a h11 y88 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y292 wd1 heb"><div class="t m0 x18 h11 y825 ff1 fs7 fc0 sc0 lsd ws0">3.<span class="ls0"> </span></div></div><div class="c x68 y292 wef heb"><div class="t m0 x17 h11 y807 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y808 ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _2e"> </span>się <span class="_ _2e"> </span>do <span class="_ _2e"> </span>systematyki, <span class="_ _2e"> </span>ale </div><div class="t m0 x17 h11 y809 ff4 fs7 fc0 sc0 ls0 ws0">niezgodnej  z  syst<span class="_ _0"></span>ematyką,  o  k<span class="_ _0"></span>tórej  mowa  w<span class="_ _0"></span> </div><div class="t m0 x17 h11 y825 ff4 fs7 fc0 sc0 ls0 ws0">sekcji 4.28 <span class="_ _2"></span>załączników <span class="_ _2"></span>I <span class="_ _2"></span>i <span class="_ _2"></span>II <span class="_ _2"></span>do <span class="_ _2"></span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y81a ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">w<span class="ff4">yników</span> </div></div><div class="c x13a y292 w59 heb"><div class="t m0 x105 h11 y825 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y292 wc9 heb"><div class="t m0 x11f h11 y825 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y292 wf9 heb"><div class="t m0 x105 h11 y825 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x158 y292 wbe heb"><div class="t m0 x29 h11 y825 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xf8 y292 w4 heb"><div class="t m0 x105 h11 y825 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y292 w100 heb"><div class="t m0 x4a h11 y825 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y946 wd1 hb7"><div class="t m0 x18 h11 y7e1 ff1 fs7 fc0 sc0 lsd ws0">4.<span class="ls0"> </span></div></div><div class="c x68 y946 wef hb7"><div class="t m0 x17 h11 y947 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y948 ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _2e"> </span>się <span class="_ _2e"> </span>do <span class="_ _2e"> </span>systematyki, <span class="_ _2e"> </span>ale </div><div class="t m0 x17 h11 y7e0 ff4 fs7 fc0 sc0 ls0 ws0">niezgodnej  z  syst<span class="_ _0"></span>ematyką,  o  k<span class="_ _0"></span>tórej  mowa  w<span class="_ _0"></span> </div><div class="t m0 x17 h11 y7e1 ff4 fs7 fc0 sc0 ls0 ws0">sekcji 4.29 <span class="_ _2"></span>załączników <span class="_ _2"></span>I <span class="_ _2"></span>i <span class="_ _2"></span>II <span class="_ _2"></span>do <span class="_ _2"></span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y7e2 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y7e3 ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">w<span class="ff4">yników</span> </div></div><div class="c x13a y946 w59 hb7"><div class="t m0 x105 h11 y7e1 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y946 wc9 hb7"><div class="t m0 x11f h11 y7e1 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y946 wf9 hb7"><div class="t m0 x105 h11 y7e1 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x158 y946 wbe hb7"><div class="t m0 x29 h11 y7e1 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xf8 y946 w4 hb7"><div class="t m0 x105 h11 y7e1 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y946 w100 hb7"><div class="t m0 x4a h11 y7e1 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div></div><div class="pi" ></div></div><div id="pf48" class="pf w0 h0" ><div class="pc pc48 w0 h0"><img class="bi x2 y949 w101 hec" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">72<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y94a wd1 hb7"><div class="t m0 x18 h11 y7cf ff1 fs7 fc0 sc0 lsd ws0">5.<span class="ls0"> </span></div></div><div class="c x68 y94a wef hb7"><div class="t m0 x17 h11 y7db ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _42"> </span>i <span class="_ _15"> </span>udział <span class="_ _42"> </span>działalności <span class="_ _42"> </span>gospodarczej </span></div><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _2e"> </span>się <span class="_ _2e"> </span>do <span class="_ _2e"> </span>systematyki, <span class="_ _2e"> </span>ale </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">niezgodnej  z  syst<span class="_ _0"></span>ematyką,  o  k<span class="_ _0"></span>tórej  mowa  w<span class="_ _0"></span> </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">sekcji 4.30 <span class="_ _2"></span>załączników <span class="_ _2"></span>I <span class="_ _2"></span>i <span class="_ _2"></span>II <span class="_ _2"></span>do <span class="_ _2"></span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y94a w59 hb7"><div class="t m0 x105 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y94a wc9 hb7"><div class="t m0 x11f h11 y7cf ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y94a wf9 hb7"><div class="t m0 x105 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x158 y94a wbe hb7"><div class="t m0 x29 h11 y7cf ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xf8 y94a w4 hb7"><div class="t m0 x105 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y94a w100 hb7"><div class="t m0 x4a h11 y7cf ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y94b wd1 hb7"><div class="t m0 x18 h11 y7cf ff1 fs7 fc0 sc0 lsd ws0">6.<span class="ls0"> </span></div></div><div class="c x68 y94b wef hb7"><div class="t m0 x17 h11 y7db ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dc ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _2e"> </span>się <span class="_ _2e"> </span>do <span class="_ _2e"> </span>systematyki, <span class="_ _2e"> </span>ale </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">niezgodnej  z  syst<span class="_ _0"></span>ematyką,  o  k<span class="_ _0"></span>tórej  mowa  w<span class="_ _0"></span> </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">sekcji 4.31 <span class="_ _2"></span>załączników <span class="_ _2"></span>I <span class="_ _2"></span>i <span class="_ _2"></span>II <span class="_ _2"></span>do <span class="_ _2"></span>rozporządzenia<span class="_ _0"></span> </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">w<span class="ff4">yników</span> </div></div><div class="c x13a y94b w59 hb7"><div class="t m0 x105 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y94b wc9 hb7"><div class="t m0 x11f h11 y7cf ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x15c y94b wf9 hb7"><div class="t m0 x105 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x158 y94b wbe hb7"><div class="t m0 x29 h11 y7cf ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xf8 y94b w4 hb7"><div class="t m0 x105 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y94b w100 hb7"><div class="t m0 x4a h11 y7cf ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y94c wd1 hd5"><div class="t m0 x18 h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">7.<span class="ls0"> </span></div></div><div class="c x68 y94c wef hd5"><div class="t m0 x17 h11 y808 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _1c"> </span>i <span class="_ _24"> </span>udział <span class="_ _1c"> </span>innych <span class="_ _1c"> </span>rodzajów <span class="_ _24"> </span>działalności </div><div class="t m0 x17 h11 y809 ff4 fs7 fc0 sc0 ls0 ws0">gospodarczej kwalif<span class="_ _0"></span>ikującej się do systematyk<span class="_ _0"></span>i, </div><div class="t m0 x17 h11 y80a ff4 fs7 fc0 sc0 ls0 ws0">ale <span class="_ _45"> </span>ni<span class="_ _0"></span>ezgodnej <span class="_ _45"> </span>z <span class="_ _5b"> </span>systematyką, </div><div class="t m0 x17 h11 y81a ff1 fs7 fc0 sc0 ls0 ws0">niewymieni<span class="_ _0"></span>onych <span class="_ _e"></span>w <span class="_ _e"></span>wierszach <span class="_ _2"></span>1<span class="_ _2"></span><span class="ff4">–6 <span class="_ _e"></span>powyżej <span class="_ _e"></span>w </span></div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mianowniku <span class="_ _25"> </span>mającego <span class="_ _25"> </span>zastosowanie </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">kluczowego wsk<span class="_ _0"></span>aźnika wynikó<span class="_ _0"></span>w<span class="ff1"> </span></div></div><div class="c x13a y94c w59 hd5"><div class="t m0 x7d h11 y8bd ff1 fs7 fc0 sc0 ls0 ws0">4 092,1 </div></div><div class="c xde y94c wc9 hd5"><div class="t m0 x16 h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">35%<span class="ls0"> </span></div></div><div class="c x15c y94c wf9 hd5"><div class="t m0 x7d h11 y8bd ff1 fs7 fc0 sc0 ls0 ws0">4 092,1 </div></div><div class="c x158 y94c wbe hd5"><div class="t m0 x1b h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">35%<span class="ls0"> </span></div></div><div class="c xf8 y94c w4 hd5"><div class="t m0 x105 h11 y8bd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d y94c w100 hd5"><div class="t m0 x4a h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 yb5 wd1 haa"><div class="t m0 x18 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">8.<span class="ls0"> </span></div></div><div class="c x68 yb5 wef haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Całkowita  k<span class="_ _0"></span>wota  i  całko<span class="_ _0"></span>wity  udział  rodzajów<span class="_ _0"></span> </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>kwalif<span class="_ _0"></span>ikującej <span class="_ _e"></span>się <span class="_ _e"></span>do<span class="_ _2"></span> </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>i,  ale<span class="_ _0"></span>  niezgodne<span class="_ _0"></span>j  z <span class="_ _7"> </span>systematyką <span class="_ _7"> </span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mianowniku <span class="_ _25"> </span>mającego <span class="_ _25"> </span>zastosowanie </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">kluczowego wsk<span class="_ _0"></span>aźnika wynikó<span class="_ _0"></span>w<span class="ff1"> </span></div></div><div class="c x13a yb5 w59 haa"><div class="t m0 x7d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">4 092,1 </div></div><div class="c xde yb5 wc9 haa"><div class="t m0 x16 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">35%<span class="ls0"> </span></div></div><div class="c x15c yb5 wf9 haa"><div class="t m0 x7d h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">4 092,1 </div></div><div class="c x158 yb5 wbe haa"><div class="t m0 x1b h11 y87 ff1 fs7 fc0 sc0 lsd ws0">35%<span class="ls0"> </span></div></div><div class="c xf8 yb5 w4 haa"><div class="t m0 x105 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x15d yb5 w100 haa"><div class="t m0 x4a h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc2 y93e ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y17a w102 h2e"><div class="t m0 xf9 hf y8b ff3 fs7 fc3 sc0 ls0 ws0">Wzór 5 Działalno<span class="_ _0"></span>ść gospodarcza <span class="_ _0"></span>nie kwalifikuj<span class="_ _0"></span>ąca się do systematyki<span class="ff2"> </span></div></div><div class="c x6 y94d wd1 hed"><div class="t m0 x4a hf y94e ff2 fs7 fc3 sc0 ls0 ws0">Wiersz  </div></div><div class="c x68 y94d wd2 hed"><div class="t m0 xb1 hf y94e ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Rodzaje działal<span class="_ _0"></span>ności gospodarcz<span class="_ _0"></span>ej<span class="ff2"> </span></span></div></div><div class="c x14c y94d w103 hed"><div class="t m0 x135 hf y94e ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c x14e y94d w104 hed"><div class="t m0 xf2 hf y94e ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x6 y756 wd1 hb0"><div class="t m0 x18 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">1.<span class="ls0"> </span></div></div><div class="c x68 y756 wd2 hb0"><div class="t m0 x17 h11 y7f4 ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _e"></span>działalnośc<span class="_ _0"></span>i <span class="_ _e"></span>gospodarczej <span class="_ _2"></span>niekwalifikującej <span class="_ _2"></span>się <span class="_ _e"></span>do <span class="_ _e"></span>systematyki, <span class="_ _e"></span>o <span class="_ _e"></span>której <span class="_ _e"></span>mowa <span class="_ _e"></span>w </span></div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">sekcji <span class="_ _4"></span>4.26 <span class="_ _4"></span>załączników <span class="_ _4"></span>I <span class="_ _7"> </span>i <span class="_ _4"></span>II <span class="_ _4"></span>do <span class="_ _7"> </span>rozporządzeni<span class="_ _0"></span>a <span class="_ _4"></span>delegowanego <span class="_ _4"></span>(UE) <span class="_ _4"></span>2021/2139 <span class="_ _7"> </span>w <span class="_ _4"></span>mianowniku </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">mającego zasto<span class="_ _0"></span>sowanie kluc<span class="_ _0"></span>zowego wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x14c y756 w103 hb0"><div class="t m0 x38 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14e y756 w104 hb0"><div class="t m0 x112 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y94f wd1 h6c"><div class="t m0 x18 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">2.<span class="ls0"> </span></div></div><div class="c x68 y94f wd2 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _e"></span>działalnośc<span class="_ _0"></span>i <span class="_ _e"></span>gospodarczej <span class="_ _2"></span>niekwalifikującej <span class="_ _2"></span>się <span class="_ _e"></span>do <span class="_ _e"></span>systematyki, <span class="_ _e"></span>o <span class="_ _e"></span>której <span class="_ _e"></span>mowa <span class="_ _e"></span>w </span></div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">sekcji <span class="_ _4"></span>4.27 <span class="_ _4"></span>załączników <span class="_ _4"></span>I <span class="_ _7"> </span>i <span class="_ _4"></span>II <span class="_ _4"></span>do <span class="_ _7"> </span>rozporządzeni<span class="_ _0"></span>a <span class="_ _4"></span>delegowanego <span class="_ _4"></span>(UE) <span class="_ _4"></span>2021/2139 <span class="_ _7"> </span>w <span class="_ _4"></span>mianowniku </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">mającego zasto<span class="_ _0"></span>sowanie kluc<span class="_ _0"></span>zowego wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x14c y94f w103 h6c"><div class="t m0 x38 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14e y94f w104 h6c"><div class="t m0 x112 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y624 wd1 h6c"><div class="t m0 x18 h11 y89 ff1 fs7 fc0 sc0 lsd ws0">3.<span class="ls0"> </span></div></div><div class="c x68 y624 wd2 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>niekwalifik<span class="_ _0"></span>ującej <span class="_ _e"></span>się <span class="_ _4"></span>do <span class="_ _e"></span>systematyki, <span class="_ _e"></span>o <span class="_ _4"></span>której <span class="_ _e"></span>mowa <span class="_ _4"></span>w </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">sekcji <span class="_ _4"></span>4.28 <span class="_ _4"></span>załączników <span class="_ _4"></span>I <span class="_ _7"> </span>i <span class="_ _4"></span>II <span class="_ _4"></span>do <span class="_ _7"> </span>rozporządzeni<span class="_ _0"></span>a <span class="_ _4"></span>delegowanego <span class="_ _4"></span>(UE) <span class="_ _4"></span>2021/2139 <span class="_ _7"> </span>w <span class="_ _4"></span>mianowniku </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">mającego zasto<span class="_ _0"></span>sowanie kluc<span class="_ _0"></span>zowego wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x14c y624 w103 h6c"><div class="t m0 x38 h11 y89 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14e y624 w104 h6c"><div class="t m0 x112 h11 y89 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y950 wd1 hba"><div class="t m0 x18 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">4.<span class="ls0"> </span></div></div><div class="c x68 y950 wd2 hba"><div class="t m0 x17 h11 y7f1 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>niekwalifik<span class="_ _0"></span>ującej <span class="_ _e"></span>się <span class="_ _4"></span>do <span class="_ _e"></span>systematyki, <span class="_ _e"></span>o <span class="_ _4"></span>której <span class="_ _e"></span>mowa <span class="_ _4"></span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">sekcji <span class="_ _4"></span>4.29 <span class="_ _4"></span>załączników <span class="_ _4"></span>I <span class="_ _7"> </span>i <span class="_ _4"></span>II <span class="_ _4"></span>do <span class="_ _7"> </span>rozporządzeni<span class="_ _0"></span>a <span class="_ _4"></span>delegowanego <span class="_ _4"></span>(UE) <span class="_ _4"></span>2021/2139 <span class="_ _7"> </span>w <span class="_ _4"></span>mianowniku </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">mającego zasto<span class="_ _0"></span>sowanie kluc<span class="_ _0"></span>zowego wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x14c y950 w103 hba"><div class="t m0 x38 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14e y950 w104 hba"><div class="t m0 x112 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y951 wd1 h6c"><div class="t m0 x18 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">5.<span class="ls0"> </span></div></div><div class="c x68 y951 wd2 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _e"></span>działalnośc<span class="_ _0"></span>i <span class="_ _e"></span>gospodarczej <span class="_ _2"></span>niekwalifikującej <span class="_ _2"></span>się <span class="_ _e"></span>do <span class="_ _e"></span>systematyki, <span class="_ _e"></span>o <span class="_ _e"></span>której <span class="_ _e"></span>mowa <span class="_ _e"></span>w </span></div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">sekcji <span class="_ _4"></span>4.30 <span class="_ _4"></span>załączników <span class="_ _4"></span>I <span class="_ _7"> </span>i <span class="_ _4"></span>II <span class="_ _4"></span>do <span class="_ _7"> </span>rozporządzeni<span class="_ _0"></span>a <span class="_ _4"></span>delegowanego <span class="_ _4"></span>(UE) <span class="_ _4"></span>2021/2139 <span class="_ _7"> </span>w <span class="_ _4"></span>mianowniku </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">mającego zasto<span class="_ _0"></span>sowanie kluc<span class="_ _0"></span>zowego wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x14c y951 w103 h6c"><div class="t m0 x38 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14e y951 w104 h6c"><div class="t m0 x112 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y952 wd1 h6c"><div class="t m0 x18 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">6.<span class="ls0"> </span></div></div><div class="c x68 y952 wd2 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _e"></span>i <span class="_ _e"></span>udział <span class="_ _4"></span>działalności <span class="_ _e"></span>gospodarczej <span class="_ _e"></span>niekwalifik<span class="_ _0"></span>ującej <span class="_ _e"></span>się <span class="_ _4"></span>do <span class="_ _e"></span>systematyki, <span class="_ _e"></span>o <span class="_ _4"></span>której <span class="_ _e"></span>mowa <span class="_ _4"></span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">sekcji <span class="_ _4"></span>4.31 <span class="_ _4"></span>załączników <span class="_ _4"></span>I <span class="_ _7"> </span>i <span class="_ _4"></span>II <span class="_ _4"></span>do <span class="_ _7"> </span>rozporządzeni<span class="_ _0"></span>a <span class="_ _4"></span>delegowanego <span class="_ _4"></span>(UE) <span class="_ _4"></span>2021/2139 <span class="_ _7"> </span>w <span class="_ _4"></span>mianowniku </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">mającego zasto<span class="_ _0"></span>sowanie kluc<span class="_ _0"></span>zowego wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x14c y952 w103 h6c"><div class="t m0 x38 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14e y952 w104 h6c"><div class="t m0 x112 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y604 wd1 hb0"><div class="t m0 x18 h11 y7ff ff1 fs7 fc0 sc0 lsd ws0">7.<span class="ls0"> </span></div></div><div class="c x68 y604 wd2 hb0"><div class="t m0 x17 h11 y81a ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _4"></span>i <span class="_ _7"> </span>udział <span class="_ _4"></span>innych <span class="_ _4"></span>rodzajów <span class="_ _7"> </span>dzia<span class="_ _0"></span>łalności <span class="_ _4"></span>gospodarczej <span class="_ _4"></span>niekwalifikują<span class="_ _0"></span>cej <span class="_ _7"> </span>się <span class="_ _4"></span>do <span class="_ _4"></span>systematyki, </div><div class="t m0 x17 h11 y7ff ff1 fs7 fc0 sc0 ls0 ws0">niewymieni<span class="_ _0"></span>onych <span class="_ _2"></span>w<span class="_ _2"></span> <span class="_ _2"></span>wierszach <span class="_ _e"></span>1<span class="ff4">–6 <span class="_ _2"></span>p<span class="_ _2"></span>owyżej <span class="_ _2"></span>w <span class="_ _e"></span>mianowniku <span class="_ _2"></span>mającego <span class="_ _e"></span>zastosowanie <span class="_ _2"></span>kluczowego </span></div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x14c y604 w103 hb0"><div class="t m0 xfc h11 y81a ff1 fs7 fc0 sc0 ls0 ws0">7 687,5 </div></div><div class="c x14e y604 w104 hb0"><div class="t m0 x15f h11 y81a ff1 fs7 fc0 sc0 lsd ws0">65%<span class="ls0"> </span></div></div><div class="c x6 y953 wd1 hee"><div class="t m0 x18 h11 y100 ff1 fs7 fc0 sc0 lsd ws0">8.<span class="ls0"> </span></div></div><div class="c x68 y953 wd2 hee"><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">Całkowita <span class="_ _4"></span>kwota <span class="_ _4"></span>i <span class="_ _4"></span>całkowity <span class="_ _4"></span>udział <span class="_ _4"></span>rodzajów <span class="_ _7"> </span>działalnośc<span class="_ _0"></span>i <span class="_ _4"></span>gospodarczej <span class="_ _4"></span>niekwalifikujące<span class="_ _0"></span>j <span class="_ _7"> </span>się <span class="_ _4"></span>do </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>i w mianowniku <span class="_ _0"></span>mającego zastosowani<span class="_ _0"></span>e kluczowego wsk<span class="_ _0"></span>aźnika wynikó<span class="_ _0"></span>w<span class="ff1"> </span></div></div><div class="c x14c y953 w103 hee"><div class="t m0 xfc h11 y8a7 ff1 fs7 fc0 sc0 ls0 ws0">7 687,5 </div></div><div class="c x14e y953 w104 hee"><div class="t m0 x15f h11 y8a7 ff1 fs7 fc0 sc0 lsd ws0">65%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc2 y954 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc2 y955 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc2 y77d ff2 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf49" class="pf w0 h0" ><div class="pc pc49 w0 h0"><img class="bi x2 y3 w3 h3" alt="" 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kUgG84sfNlmvmFYXcjb/BqK1/ayQ6HhsUZYWEjSBsoWIjgBAiJAmBHBFaAGZhT1nHMCNYjLkPFYtnJ8zQWb17zjHVc+9Fj45KcfePKpp+dCKg5JkiRJkiR5bcRrYw9TIIoFtkhQNijBwEpsEGUGEWDQ4CyyBYER2IwMEo0MrPXx1tiSbmkIhnwULLCIqgfrj/GgwIA1nDfWf8e7dly8ZeOW9WtHW4hmzZIuOQYAjuoqRfU/PEhZGAVeIXcGjiViCccgAnkwFqqa62CiyE4FcAJM4RhigCksADYjeTNM0QEegWGAwhgkBm663IUYnACwiJqgBGnuBcjAw0AfiCPAIK+G2kAMbprxAbEaiHenVq8XOucxiI28KgxwAoLx8JsUQmRmEDfF2fnCN8DL1Sw6KEhhBakzHVdeYdhwvtu+9qKj02f+q7967MGHHpnrDkYnlkSTQR1Zsub063IgIj6jiAB2VSQFgZsadgOUTdkiwWpeNcz9pkAkKMwIAGkz+0dBRmkAe5IkSZIkKV6/WsDGsPNG8wlFAkAGGEhBMG2+T6YGRDglomHIZCWCkeSdQRVEfPSOrEYsCcHxoGPds1dO3HDldevXtG/YevaqJaOFgEOFUDoWAwNEUFiARYLjpjHIP44AIgMTIFAzGJw0iZdATboVUzNrJtcMfyyawYgiiGDmAYY6gKGECFs4dTu93JyBLUSjKERNfCcEggFMoGZ4IqwZlGNE1PSxVm2ODZJlMCWLC7cHw82XZmAmYUAV0UAUVQ1wzosMF+bl1PEMz1mIAFOzCDJPEAiRCYiJl0+0RzvZf/nlNc+/cOXuvQfvuv+Jh3fvOx6sH2OAJ1dQNlaDIpSt1shggRGCQgQWm7xMBoKS9jAcrmkv+/sAmXFMr6okSZIkSVK8/qfH62HWAqBgAzcJlS2IhWbUosIZM5rk+rJy56IzMX/iBDg6J2LVWE6D2RPXX7b1XW+58arzly3JYcA44GAaS0ZkcS8bhtL0/CBSIn21nnqssAhTsAMxkSj4VPc7g2PtkwUiBjVL3mRgI6iqMANkMbakCcoRGhFrRENenMrLTFCAjIgEJAuPjwIRCKA4fISQAzlMiQiA1rX3npvgbaYKg7hThwYDMTUlLMOykKZNH4sb3lEQkZk1SXr4P5oCCuoQkSNiIiAKFFrBGEqs4p13GU/pyTPX2PazNv7ITec/sq/36Tsf/uI9jx2c7kXfkc5kd64f52cjOzDDeYiDGMxgEYhkrqlXKWwOw7umhQcNYpDT8zXNCGmETZIkSZIkKV6/SrqOGK5ZNnGqCbzN0i+DmC2IWQRFOGMP4mHfC1KgWXXW6uR85qztYkuqCzaset22c7Zt2bBp1djqcS9mHFUIHCswO3HGPpjBTk1Eb5aEmwhXf/eDJSUDAU6JVVltWOawkNPNyMgCwM3OSCVfA0oMx9GgCnKFj7UQMTlrqjXE/LCmA4CSkQAWAjnfHFwMpkQgHvbOo4oQgnG0TABBFKgXQxwQOzOpo0EYBI1kgDbxdKFxIFnznyk0qIEciF1UUwMxwwzGAiVws9xdGyCwpu+IqYXSscAMLMRwFBWC8qTPO6BKlS5e315/5rXvePPVzx986avf3rPz4d3T6PdaWaWZGkFNEYklqgFi4AgjMAGZ9Q0wSCQ2aqpgSGmY/Yc3CUmSJEmSJClev0pgHRaG2PBDwKjZHtgkbDJwJGdwRh4koCb2BWDgrPSoxSrR3qqpJW++8erXX3f5xWfAKzoMqivtzbaKHIS6qijv9GsziMrpxh+0sDJsAJPJqwU4YQYQgbJG5pEBBHgYmS4shw+LpNXnA9DJvtUwdTh63KZnByGqiGxZU3hB4eEIzHBABTS1IsOVYwMVzoBgmBsAnlikKZAgZIwOEOpI4qgFEoXFmsSG08+N2EkJzPTQaTtbGCLTNOOTYfkKcngnYK2AAAOxM1AF9GtyngBu8j4BERjUgKJwklEr84wYUNfInBnVysxct9bWBgOrMAFjgk1TfNbE6rdcvLoMN+zc+cQff+6Be/bMzPb6knfIZf3KWDKFa8rNjRyIKs2ay61ECmlWshf2ZEakouskSZIkSVK8/t7o6aQ9bB9HoFOjWsjgYlMo0rwZYDVskFmvZfOZ1c7KW2/eftubX3fphlEB8ogRBCsHmWO0monlzhfFkdnymRePzZY6G0Q5c85ZDARTsJJEYrHKYfDdj5VjRsy1ajtzG85YunIcowRGDVOYgSSQqyRXQgQOzGD3c4e+8e0HH3ny6RcPn+iWNYl33ue9o+vOPOPKyy4595yzL7tw/eoxckAG5E1hiAUAPdj8gI5N9144OD+wEbgigpQC0YBoQFRT5BUTUxtXt5d4mAlZDTJT1PAA5mrsP9Y7ON0zIJJXEgMxVLSmcjajuGZJ5+y1K0a8cqyhtfpOYDk2jz0vnpgbxKYGnGAEc9Qp67lOGyuWjp6xtCOceXHwDHPKLjADOFy7fS8cPX78eJ7JORvWrxxzhUAEVg+mHN565YZLtm36zM65v/jYp3Y/t4+s7Vy7j7qiQjkDXPOXigqt4R0EMWyhqzgUMLJIZjA24vQCS5IkSZIkxevvzhaiNJ36jDQaIjETopGYCcwghtBjhJaLmc6uaOPy8zZs27Lxqm2bzl474QgF4C06qslq+Gbd1hm8QRR0IujP/+Z/6qE1HYvgWjB1WjOiQgL5yI6j+Fer7GXMGcE7l1vvv/zOr66adBRroASiBuNsZE7t6Wnd/fwLX/+7R+99+ImTvariojQfaLkWwxZ4eTF65Ai+86VH7XMPrF02fs3Fm6+66Kxrtq5d3spaZrkAiH1lLrIDc3P/7g8+enhWKhqtkRkxEIhqUHRhfkWH/o/f+NlLNyzNIWQVlQPLR4JqhDz14vF/8eu/92LVMeJIEiEEMGIWB230qZz9lZ/9wNlnryxDbIU+XCsCc4p7Ht//b37/o/Oa1ZQZkYEI5gd1kaOujl1xyebf/ZUP5SxlrQW3QoiR6cCRmYef3P2FR/YvXzY1OdZG3f/KHd9aNV6869YbV0yMtDNF2YPwhLTeefXUjot+/LGnX3h01/5vPbL78ecPz1kWZLyG00DwOdAGNTXWGP5BQwNMyVQsCEKEj8jSCyxJkiRJkhSvvxs61S9jWGULn3mBi6EKdSlExD6aEjSHORo4HYxb/fY3XvOR99y8YgQw5AaxyBq5GfttAabDEm3yChcAA7pwMxibReeodcza0Jp1wBYNFLmAeSi/+sY5dmRogUYNA3MRYAugGoDBD8jftaf7f37iznt3PlibIBuptAPpQBzo1ABIChhFjJwXvtBdJ6ZfuOM7f/P1e954xXn/8iPvPHPMo6Y8y4P2GfmWc9aed8kl+76563ifgrQjeUOz2RG5TZfzx/76a49c+OHXA8wKKYpoYl5K4NN3PH6g747QmIKHFTUALPhax3RwzcVXXn3tZQbAIlQhvjSZBf74b77yYs8Psgk93Q9byaoOzKz65qPPP3NoZuzMicL77iC2Cj8zwEf/8jN7nnv+f/3N31g6jrkuWhnG/fVf/Pw9v/X7f/g/f/hDW85eM32yv3TpREdjh8uxDq/ZtuHmbRve/67rH9xz/KN/9dk7dz6ej0y5zuTc/CyNrrOZGUAwNooQ0O0hF1hT8K5sqpT2NSZJkiRJkuL1P13d70c2seisphhCXY912kXu+ideWjXRvunay97/1qvPWtnhErkiY5gqU2ia+MFsOCEFDPJYaCMNgEggWUBh1oK0QbUyiVUGBhcgDyjsVYpDEFtGCAyjflM2TcJQoEYsRh49VH70E1++c+ezMWTjy9bU4KrbhwrYL1Q7AABGxjE/r4NQOga1++Co+NLfPTQ1Wvzij72lRQ5Ai6gPA+j6q87/3F2P+GIkDKu6s+bsjHBi/uRDTz03AJyAKQMCTEtgADz01PMhG1O0ATSPA6Cwuu07ftB921tuHevAA8IO5EA+AI/vGTzzwkuWj6prD8frAICZ5n2qW+3xfnn8mYMvnX/mhAdahRiwa88zL7x44IM//hPf+NLdf/iHfzgyMjI2MvrGHa9/77tv3Xn/zv/7zz7+m7/+i8XU8gFAsc45tsj16orYLXf5lZuntvzaB79y774vfv3OBx7dtXps6uDx/cXYuBJVJ4+ABFkGU5DBcGqnY3p1JUmSJEmS4vWrMPCp9wDITAQOShbYasc6NmLrlvPZ61befOVNV23dNDXGHVKngTOQiQZjplPtRIzImvVwZgAEZliz3iumpBHUNMJgGDgGIJAxLIAZVIG6r3K4NAHAoDBljQyxEMgouPa9e2f+9X/+7MPPTfvOUmeYmZ6HLzhrqxk0ohkfY0qwOFeDCM4BALloubWLEuGTdzzYreKv/8JtFbAiaC7aU7nq/LPfcO22z93zWGWq1DJrZk1KxYx8cteB6T/51P0fvv0KBbNyIAnAn39+9xP7js6jDQ5oWtqBYJGtQpz/Xz7y/psunZowa4c+GCgmBip9w1/89edOVqjFQwmE4X5IUxRLtX+sC13SHr33/ifedtVmGKKaCD388GPvuP3tV1609t7vPLZl67Zf+qUPH3zxpd/97d8/e8PqD33kJ//j7/7HffsObVq/qhcw4jIgxKhtEWOpYr2SZELoA9vXveeaDzz13EsPPbrn27uO7Hl234tHT7Y6k1Ha/RAiNRscOZDo8K4pSZIkSZIkxevvxel1SbNqULTzMKgd6ovOP+9tN1x887Z1yycxCrQBhJ6VfcpzwMM4BCPH7Lwt7JFUwGi4EdIBggBTAC4ah55wC1Y3Tf0yDpnWIBqwVCQExzr63Q8zmgEqGinUVFcUW0yAa8/V+R9+8kvf2n0SftRVKt61R0YhUtc1qkoYYlEQmiIH1xmvos4PeggKdjHjwHl3PrSXT37hWw+fuXHzm95w7upeJe0iF0TWn/nADz39wgtPHZzxqGtERQFzkb12lvZ6g49/5otbzlz2psvXm2kgueeRox/79Bf6yGtp5xgouOltJ4ge5eVb1r//DZvygA5VCMfVjahvB2DPcyfue+jxyCPRCE6ASBaaiucSYkUb/ZMG7N69a3bOJkaJojmhuZMnbrx687EuZlWOdO3pA/XB/bOcj4y12y3fWrti2cnDR6vJiWVLWt2ualbkHjBQKHMiIBZEMK6jrjx75Y2bVp4g7Ds0+Pwd93/yy3c/e/Soz8cpGwnDMhVWGjbETpIkSZIkSfH6ew3XTU9pyfzMzPSa5Uvf8dY33Pbmtet9MxEGVlbwERQoAywgGrI8yxGA+LJBf/FlHfeauN70nhNioShN/S4BFhFKWGnGZgISs0z11XbOZREAkzVvAGIdxGVP7zvw7YefwNQ5+SBq2a3LKhDFEJz3RSZWl2JRLBAim/ZOHOGi085bseVriMZYHjs+uebMo0f2jjl8/G8+e975526bEkRDVbba+Zk5Np21avcLh5pBMIAaHNwYylhFnZ6ZvePOu26+6IxO5jXiy1/56sFDh2NrDXyB/oxBQGKAWSAdbL96oypGHFB2wVHrKnoEYO/BlwZ14IKFJMSmEUoNRNIKvRlM5hAZDAbHBsf37du7duv6lueqhoY6GKY68KOTR+cGv/8HfySx/OF3vfvCSzaNCVYvWxLL7vLJlpVlq+2NoNpUeAigqGuQwsi7DKi1X460RzauLD74nu1bt138//z1Hfc/umfedOGp0fRq1NT6OkmSJEmSH+h4beLNeWggLZ1FZ7UnUZJ+TSYFZe04qEgqIu1YyOq5FR1ePpbfePmW6y/fuH7N0qXjHaHoDI4EAPIm+7aGNQL+e4vzlAEZCLM22LTirMNH5ibz6XJMet1x3xuZKvo1DhwVf2R2DJITH2zpPMA9GTGZRLSMps+ZUBvMVfCVH82qmdp12p3RkdKPYa6lLmSdnYfrf/Xf7j4YJnHyeO1ZclF1iEbtlvVnR9G96ZI177jxoovWr2yJzZw4eudzvc/ccd8Dz+0vsyUVjyECE1PT892is3S+nD806Pza733ign9/63rxjtAZaPDxA7dd9ehjTxw4UDq/fM5lNMFIIQ8AACAASURBVNHWgQqc9xMvdec+fv9z17wws23j1LefPPyFR/b33BJnLVSUi+9GH5GzY1+fuHTT6ndcufUMDtCBiY9uncXggnlHOx/ZO6DRikaCZvA51X2rDUWnQr7cHp0vz+rJGb325iNzu//7J766bcNPUEumgV5nxdHj3RVLO0X36DnL3L/4l7/wX//bXx07cbg0dCN2Hzx08WVbB4SaqWVwtFDO3VwxecWdDLd9G9226qTzZ25p37j+1pP9W76x84kv3ffUcy/NPHukO1v7rOVCLNXA0oJ01BiREUhUBRACqZr0ydIOyCRJkiRJFmm8dnHeh5MGUXCgvOZWv4rwOY/kFqLWpWvnk3RydvpE4fn1V1/63rfuuOAc1yEUBGcQxIwM36cNbVuX+f/wC+/O8pF+i8sxqUq0S7SAubr78b979E8+/+TRakwti+YJSqZmNXJ3xcaz/sPPvqEwSIGaMaKYCZA2qqP1hWu8s1BG+eRnvvrY7mcrm0TRNg0wZmGt+gWjP3fslrdu/+Ufu/msDmxQjRTZ8mVTyze7c7Zu/vl/+9G9J+bRasNnYEZUcySumJ7rzvYG9z3+7JrLLnIMAC0n561b/e63vemPPvq3PatP1pH8OAb92O+WWVy2ZHk5f+QzX9x5wc+94Qtff2R2vsrak3NVjFT34M3Q7mTlzOGzVrR+4UPvWz3FBiUTYmOrI3gQqUv4zhN7lF1Z1ihaCCUTcS51b8bnee1HFYIwgPpBiA/v2nvXg3tuve68tsM5Z079yZ994ld+8YMjWV73u8un2pdv2/gnf/yJd7/p6j27n9/11OPn/OJPEeCYmF/9IhoyYyUQgcZb+Ugrf/eOK96y44ojfXzhrj2f/fpdz+6bKXUcLHPzgxi76HRcp6UWo5paqBBRl1592gGZJEmSJMmijdeZVkUsSy4CF6AclPNoZqFfUA3qic0vzYpLzhq57JJrtl96/trlxahAgMzgFEAUBFgNc5Dvw562wo5sPmOExAJ3+yTmWu02i9bB6zfbMzbztOSblbMA5xAIBqtc72S7rC6cQqaRQDVxK/YHnNUsvMp701AODs/oNx98ouSCslEzMqO6HMB558xXs2dtWPHBt16xpg2nJo5CqI1Iol145tgv/fT7f/s//9X+XlmqoVYwNxUnIFaiux985k2XX9QGYMEBHv49b7i0Ohn/+JN3jXSm5g/ux+gkxlpczs8N4khr6p6duz/1ja337NwVJC+DkmPJOfQyl5HOHV5T9H/rFz942UZmQz9YJs5BSQNxFnN88Rt7nn/pZEmTlLfNgGrAGVHVe+utN//dnXfM0giJQyxRA1nraF38wV989sZrzhtl3HT5RU8+/uTv/P6fvu6mm6+5dMtEjttef835Gzd85+Enn3zkgV/95Z+fHPEM9Hu9YnT0VW+TSvjh4EwLgshEiOSIcok/uWPTWy8/86Hdh+95dHbX0y/s2b9/PmiNOnZPRgGEzSqYInc6sIVZ90mSJEmSJIsuXgfKauoEykAFyAGm1SyVx1w4tnbM/8jbX/e+2292HiMOAmjULJAnxKpLBHEMR8Pp6N8PSuQQUXVdqx4hMvIcMqAkK6tYVaZGDuSMeDjhxgJrL6t0FKByBo5zyaFHOzQeQicaESoifu7AS88fmR34FRYMYuycDkpQEKpocOxNb3rTuatHi2htqclRhJTGk1LPmX/DZcu/den5n7nnqbLfRdYmkTqqhQjxwvLo8yemK4wXEFWGtcDs3Efed8W37n3o5MFpNz4RYt00PFEqpvtlb0D/+x98ulfG0aWr5no9kIbuCfhV0LmOzr7lis3XnD0xSjCAvSjELBJiBd07g499/s4u8kCFFCOx14epi2HdqskP/fCF+x+/9+HjI4QIGqDbjd7PyOTuYzNPPXf4mvWT65aNfOTHP/i3X737Y3/6X6/bfkM9iAcPvfTkE4/PzUz//E996KxVYxy1jvXEaEc1Nr1cvovKkBExSIgJkSxmWpFz7YxhNjXlzrhq9Y5r1kVc8K3vzHz8c3d+Z9fTB2b6lI9UlCs8IKgAVOkVmCRJkiTJoo3XNRUDbqOZhGIl6aBNvXNXZ2973S23XHn+pRumtJwx16lCGapqtNVxRABckQ+7gKiB3ferOKTCuMtbqGtQb9563qgAAF+RxmxcRlcqWtD65T+S53m7yAmAEGKFOkJ7yFuC3Pkc5oXcoRMz/Si1d1ATBzODE2KmuuyIXnL+xjGHEcQ46LLL4FpmiPMn8pGlGeS6Ky/527sectlIgFqz9Y8cINHo2Hyc6aHOIQxUVZZlQVEwtl+x9akvfLtfD4I5iFOosq9DkLzoV1XeatcRkZjIYAEsbDqe2Y4rz2vXg8IXp7eBEpFR0PjtR1585sCRKCNgH6PBDEIcBpecd8kZkzhrxeTDc94G0zlrzargitp+rPXorr3bNy0p+/Nrlo5/8L07lo8Vf/nxj2VZRsQbNmz40P/03g2rxqanuysmO82VZH71e6SMXt4/prkhAqoSzBAPxEy5jFJH3HjR+Latt31754uf/MLdD+858NJMSa1xl3fKCLIeLG1/TJIkSZJkkcZrU4JGj8EIl5Mtvu7CdTuu2HjZuWeun8pZKwkn4C2glzsm55v+HrFWcR7EIDJiW+jb/M/XRUGAE09oE4mRNwCW1+a6Oj4bRtUYVLPFptsISOYH2ldXAZkUkAzwCH1wEckbKARExr7jvVJacAWMvPZiMHUtQuUorl2+ZOvZy12MsK44AyksErPkZrEkaV9y/uR4y893a4VTI7CABRAYprvloRODTZNFQRFEYihgUHrnrds+fee3unO9ygpkrFGr2qg1GiJR3ioR48k5eJKWYLSDqvTov+7ijddeuLGTB4Q54VY/ijgiRcYy1w+fu/O+432ULqNixGoloUKoZdXbdlw4Dly6cfnfPHMSMeS+9hnNw0Hy42X/oV0v6A9d7p0EQ1Dc9sbr3rxj+3y322q1HHPmQIYVkx2BsW9uruhV75IEIIAsAhjOBhKBACAzAsi7wRLMwvsIX3D29itX37LtR3bvn777/mfvvHfPoaOzJ3uDuawWpK2NSZIkSZIs0njd4f4ymTnvjKkPv/O2y85dubKt45ki9oEKIopxBQn6CyPRGSSSAWCDKNC8yT9/DiQAwDcT0g1mlJGQoZmhnolk5kSlBkC1WCAyA4G85aMDbvUBcIuBSMhpSimviAGIdwGY6VtFOchBg4t9mKud02rAREuXjLcLOF7oyE00vFHg6FhzwkiB8dHOgfk5Zm8gIxquvBL6FR+fmzMuECPIsXJOpFStGi9+5Wd/9Df+05/XA+vWA7ZMYSw+qjUZFJ0OEGLZg0M776/N+cM/+s7JNlDPw3sizcQZQYmjZXuP2RPPH6ykHeGMPULf2FB3V4zl2zaOjQCXnbsSnz0gFNg0GoEJxv3IO3ft23usv25J4QmjAjHKGZ3xTnPwPBybuZCov4dsDcAjDJ8IC88iAzet+OKwdXdwcIiBoR4BkLZk7VUjl77nsp9772UHp/Fnf/n5P7/3GXvlnyCSJEmSJEkWT7xeOSY/9Z433HbTlvXjGCFkVqGchy9AWU9djwDCFMRANKyxpmZKXxOqvr9djtuAU0BBVGdUm+VQhqozbcVBO/QH3CYKDDWQDcdASqCsBoQghgDk3KqBCPDCsZV1NDBIgEBQhoKGJ+R97nIABGKoviJiGgjIgCzLYEYGkJKREYMUxho1VqUBsAjLm18YBr0s89dfsuqabVsP3/PkAEIMjQo2Q4TPUJa+ldVVgJFjLnovXX7xheeuzaE11ACGacboR4hgei4++8L+mfm+SUvVIShCQB49wrpVK8YEGbBp7bIWlaq1CiolMGARjo/MDh7be2T10vVQ9a8s/CADAzxM1MO7he8pYQ+LOpo/V7ABcaGUpXkmkLagGSyCDRZARqhH234Qq5n5etlE5+c+/Obz3oKl5dH0IkySJEmSZDE5HbZIBwde2P3EE7tmu7EGBupiPj5Aaza4imGEEojIFZkhMziYgzXDzIep7PvYAyLTEtGgCiuBmqAwwCrRfqG9dpz3VhnIwNYMPwGDWF82KJCAADSTXTIgg3nA0UIoxMI/NiMig5QqlaImBnmQgHj46JiYUWyW5w2qBoBgTUPAZoK6VzhRQg0ywKkBgDjL0XNRf/Z9r9+8ZnWc73kCWVAdgCpyEd7qqo+6ykQwCGfg0I/eejEbSnNoTVhtFgPFUAiqCO7IXfc/GZSNHZhhBo0O5hEuPPfMHOCItUvGL1s/0aIymtSRQAYtKYQ5y//sKzuPVnDMru42f2Forl8zcZ6aOT8GQAD5pxT4EEC2MCfo1OZWRpOyBZQhZtAMKhat1hiEeaQzF/WRfc/f9+DDgzqtXidJkiRJsqicXr1+cbb+xN3f+csvf2v96qUXnLPhJ354x4aVE0ty5ECM4FonCz4Vx4cx1UAAkfJw2VIXBpz/s5GCCUYgX8EZu9w1++U0EowAEEiUmmzdrL2qs5ABuUEsGsmpgTaiJRAK7kyOZMysxiAfOTc1aDSzCDk60z06h6UTyCl3PGzgTQDIGbsamFf0qsr5LFhzhmowA8ww4mXJeNs1PyASDd35ODrqQz076qfOmHJv23HFI8/sj4M+IBDAifWnqdVGGYs8C/1e22U/d/u1V21eUypKkFCWFxm0jzBgbpvxQLDz8T2S5ZUBRIAid4jzrPXWTWs8IFEzZ+++cdveZ/ccVgELzAiV9QehNfaVh/c+eai7dl2HYh++M0zG9vcGl/9TLlwzPGjh/urvt4wxREEgEBArZJk3+G7QvvHhefvbux5+4IndOx9/+sh869ZffWd6ESZJkiRJsjjj9cCN9SbWs4XnBoNnHtj74DN/+mO377j5onUXr261yUCzqGP0U6eXK4dBqqnhMILJ8Kvfh3it5JgAQuC835RDCxw4UF6Kr0QiCdAE3YWkjyhWO8BrBQSYB+DAgMIGsAhy452MmVUVYCUHjggRpkZ8YnZ2Zh5hAhEkYKLhKjWUzHFlmJ1Hv1dCuNnO1yx9E1QJrSybHB1hBCUjIBrAAkBj5X20krdt3bBx3fpn9u9njgY2GFAj1mYh85n26YrLrnjz9rECqszRMF/BZZCmMtpUhB94dObkbDeyi0ZwhBjhHFVaZH7t6pUCMBlifdVFZ7W9aAmwkMUMFjOJJPPRPbv/MNZtgD9dBgIynFrNPx2M/94X/jH8in9nGNaGmAERZpHIKAOATCs4A+aV7n384Me+dO/XHnrm5AAxX+FcXYWYXoRJkiRJkizOeA14rViDBBlB1t470/+tP/r0X00VV28+88KzV1988YaNS2Pum7oQOFK2AA1NfTSYFRyJmlLcU4H3ZQUDxs3uR7NIHq+sP6DT74ed6Cq4XAwWzEjIMQCrFarm1bKaSCUA0agmGMiBSmDQFHMo9ckqICMrFo7CKUkALVsy2gknI/t5y2puOQTogJlAMjvffeCRZy5eu7HpModYkzMxVW4NAojw3DMvdedmxE9VxKYOkiEqhKFY0zm5dCKvUZsWGUMQszYswOdLq7oaLfzFK8P7d1z0O392ICpprAO1VTgv50gtlLS8pT/3tgtXrj5exy7JqBFIEAFW1LWB6pPs/vrL98+GkYG0AjEBphUEbGHDhg2jS8a7ABHUeGQZJpavCbu7kreNK6WeZE4H6nnsnof233bl2lyKieFVj9AIA0iM2KzZymkwhTbL0tQU2EdqLqgxIiESAhANY7DhXQ2ZNtXViAHMIDJoBekhEHC8p4/s2vv4rn07H9v7+LNHZ8qs4inLMrZM7biISy/CJEmSJEkWZ7wmjVSX1uQpICD3rWV7Tg52fWO3fOOJVcuWrFm5/Offvf38c1as6YCD5fXAoebMa1lyVsB1VDmaZjLsItIkZjtdOdCkbrVhLjudsF8WtfVlnTsUFryxI2cAQ6GlshC8kQEBptJ0DbGmSqXpYUJgR4amKfXCr82MSYENZ6xexv2T1bES4/XYKh3MkpEwA1bWuOub97/l6o2uhSUZO/FkKrDKtQdVPNbH5z73FWGan57msZXKOThDqEAZJG5eiakWRWTMWR1jIQYoJDMU3osCE4xLN02pcxokhgrcRlRGjzLpVvWaCVywikEqQq65GxAwQMIu+NoXzx/o3ffkswPpKBfGACIkImrQ+NJ071f/t49TmHWiRZtn21P7T/Tb2YRJux+PaWbOajHKa/fU7hcPSDbB2YhBCGS28FALQAtlPc0XI0CAB7HR8I4HzV0UhlXoiKBmQ2NdghRCMIMv1FCqseR92HcOV9/69s4v373zyeeOVNSifLK2JZo5NiEo2UBPPyuSJEmSJEkWXbz+h/q9gRNkrQ7F+vjJ2ZmZ2V/77Ue2X3P5299w46Wbxn1rTAGtB67dMjXT4DjzMFhFSkIgdnY6OZPBAUokBB12Sv7H60gITdnJMHEvfJWaomwjBgRGpBmIiHKjFpQ5thmg0AFsoR2GwQykYhIJy6fGz1i94uhzh30xRrkLXTMmI7H/t707j7Hrvu4D/j3n9/vde9+bjbsWmqL2jZFkyZItyLZiK5bXRHKctI1jt0mL1EV3FAjQf1v0nxYoihoN6gRNWiOOY8lxHFuWFVuiYlk7JVHUQlILSUlcxG3E4Sxv3nv33t/vnP5x75sZSmriykVqjc8HhDB8Gs68bYDvPXN+56gk4kNHjx84dOiSa88j+HJxWJbl2MTkfITL3XNPHXzxwMFKAlwmKnCAVqDaI5LqhVvfw8BiHxu6SLHCWyqywn7o8trllToIweWAlJoTOzgeOpQMSM7kHUHbo4cCqTn3vf7w4OuHpmdPklsLBohBADMUyLrTc/H40VcH/dkQiL30+YXgt4DXDqsSlLKsqMtFp1FSOj196tCB0+svWStASmg7xenthoRwAikgiiDw7XxCwClDc2gOBbmYylJVfFEABMKgFnHZMIE9js2me3785A8ffe7Q0RMzi7GmiUQhiRNmKJQSAIKQRWtjjDHGrOp43XYbjzIxubwrsaxFiLwSR5UTuuYvHn3xvide2nbh2R+78dqL3rP2vZe+Z30gVVCKnQwpxuAJlKCCVKMdv8FKTuAELEDejExuUrSODiY2UXjp6OSKSN20dzh4IAm4+TOatsdQAjwkkCinDgsoomlsiBlYm16KBMDDTeb6q5+65cD/+Ma01mnQU1IIlFwtmhcTx2fnvnn3Exsn1121dYyzcVeML6iUAY888ep/+sofz5Sul3K/ZmMsEzQ5qToY0uJCt8g+/P6bAtDxQoIi8+2FARFGU+oEqF1I7MGjxTvEiRjMIF+zlg6QcZALjHZXjZZIQ7gi73QfeXbPMCByBa3BDPagAPikfi55zrqcb07BD1KV+yPQ7qCs4QKyouovcvCq2il8b2H2nru/f/m/+CIClKFgUho1z4xefmVAargIJRBBHCKDWZmWRu61DfbR5SGKDhMlcoOYUsiOnEr7jhy/96Fnd+3eNzMvsz1UscOdcckKAQsRVMBJkYCkSC6S/QQaY4wxZhXHa9DKX9UTUkpQEgrOOeeIgLmZ035qqg7Fj1449cieu8dzXHLOmi99/vb3bdt8VteXgHN5k72gCVpDmmOAngAmN8pmacUcPwZRM4ACbbIfjewY5bh2ojY5kFciISfkwAJUokNqRi+zh9bgoNyudYdDBXhCpgQINDL8hA+f+sUrnnju6rue2DfozaAYQ+TEAQmpGIsRf/n483v3vvDZj99860dvHpugN07V2x969Ic/fuxYL8ynkIo1qBkhIJU+DUJ9al2I771y69WXXsSCqYwhNTMgK88HEgAHzbV0OoQAWkJyKAXtk4RKQ1AN0r4W3I4laTrLIchmou7Y83LsTKSBwAmIQArSphlDJa9rQIDokU2k6gg7IVdrSpAE31GSxBFZplXx4OPPffDmw1uu2+IJo8nl8qarKygEIcI5IAMchDShPc7pMBqbnbgYxkje18BMhekF/4d3/OA72x+tXadYe+4b83mcT86PZ92uBFfKaO8QJVACEqj5mtZ4bYwxxphVHa+Xy5ht0zTDOwBJdVALE4WzN9e93vxAKawbpOFCTLOHBnv+4x+dvaZz/WVbb7npvddu27p+Is+d75ILcKw1EKEKRAI7ctRWrAEIqNmRyKC0omC9PEsbo9NzsrzyZHQ7CShFF1lFmMCsVCYfExD9gCFCWURod6Ro06udtNb13exf/cNffuHwV1+eLhfjUATgAFBZO7jxOOaP1gt/9P1H/vS+J9i5QZX6g37yXcqmkgb4ccAj1YBkWo5z9Yvv2/ZPfuu2rlPHUg76RZFVi4tZp7N0L9tLFU1FqopUpigSy8RZBLpxQJpiTJ2EToK49hESBCqAUz/eQ7j7x08fmqEKU3CAVO3cEVVodPUCx4WcvTifVCRyV2JM8y64SL4UkM81xuTzmViHYm0Z3R/fs+vWK96TdYkBL81WnTMSNhE5RSbwgNPm5ahAEaTCTuAifIJbBBaTO/Dq8Yd3vvjA47uPTM/Olr7v19fIZ2cj3ISb8iwUieqyAgGOR406eNtRfsYYY4wxqy9ej7IgBMraJFOMmn3hBYT+PJwHkcLDTQp0UeuBjC3Ml4cf3//9x/ZsnOx+9jO33vqR6y7ZRDl8QT6X6F2bkEkTq45W/QEiSkTLFfPmVh71iEizG7D5IwLnXEpIdcnSTM/rqtZKEeRAQLkgPgwRM6oUqYYC4cxrB80cFLhoU/HF2z/6H7781cyvH+brkCLIQQOcqxIq4oB6tqZUIymHfKKG82MbEBmLQ6ztYvaNvEPl6ZmrrtnyO1/43CWbC48aQNHJoZJ1u+2TBmrm6hGI1HvXZeSeUMbKFTkpEDkvxgqXxXKRCSU1r4c6CIOUfF/DPHDH3Ttmqwm4qSwrqukjmBwDp0Bl7M9tGstzGjCiUkosNWNMhALPxhO95JkmhTrgHKTR+SgZ3OSDe2YOHj7UuWjrlEedJGiNbPk9UEvyUK/sh+2GmTbQQyXki3AlXAROVvH5g+6bf/atJ3Y+o67Tr6lMjHw8UqYIQABItVLUokSOlFYshRQQOdamU8Sm8hljjDFmlcdrHnULCCmURgM/Rv0aXlNSTcyAjmI3C9NQswRfopKS/uDOe7725z/4e7/ysS/95vvXMBL5DkHKErHMMk/eg4KIAGBuquTNDm5dke/fPE5CFaoKSZnjybHOWBFK7dY1U0qMCi6Deje+qci6Dh7IIuoBNFv5yNoFKCICz/joDZc8/ZEb7n3y5Sznfl1FykAJRKAcSWJzepIYnI11s9lTM/H0PCbXYs0UerPIgP7sunH/iV+6+bKtxds8qcszUZRBTWPEYur0U9Grao0Zx4AsFz+YHSAWE5pni6npmBFp5uARJYRasWN379j0osY1KMZjBHg8+E7dP+n9YPO6sd/9x184u0NeS+FaWCJLVzYsVMPX5xe2P7rrgV0Hq7JE6ALN9YqDBqg/Pn3qFy7bqkDIQjPaG5CkpEIESkhQ5bwZ25cgERQkG5+N1PdIwGN7Tt7x7XsefenU3HwvhElFVjvnO3kVoe3bKUIJqEAVtwscXdMlzyAoWBhgBoQtXhtjjDFm9cZrbbo2lGh0fo00Ac35tyYlMmsCAVqn5vf7yiACBcDV7GqkqIk5LNbxK39+/1/c+9BlF2y++b0X3njVhVecv2E8zxdr+CTsmJgBJEmANnPx0AY9OnOvSds/wATvgLLkjNPi6f7MMe2s5zhWiGcIsa9cFmIazCQHxJizyz3xisl83GwZVFDOIGDzBP+bf/DpteNj33v4eV0cVvnaSgooMRM0ohkfSAyV+ZMn8/HJpIr+GyIRqd/hdPHG4p9+/rc+8YHzEVGccYXCo3vfXpGoKkMjUx8k2TgocciECtRIoVsOa8rGKnY9gUK4LdhrhI/AfIk7vnXX7EI/C5Nl6tMwZhm7spdjOInezduu+bUPrOkqApKSJNIIzTRfiGODsN7p3JM7d+XFmn41SC4CQ0igNAF1D+54/qMfvK4GXFLvVDU1k/rIgcFAUJkFVYldQs7Z2EDd8Tl66sXXHnjq6AuvHH350MlBRcOxCemMRx+qqlbRWrPRiyisQlCiElQDgDoHB23m/jlSbnbgKOxcozHGGGNWdbxu+hmaSEjtFhgoqDmnp0ogJAoKkBIhapuGeeURvrqqAdcdnwKt3X/qjVdOH3r8haMT3/yrD157+edv+/gvXNIdd9wByhpMyL0joKyGnSwjCK0oYI+ytSwnbU2g5JByVGMupTTrMBiTOYdUIu9Tl6tBVyZzRWjGXCgyXqqHuyb4VmWlVGZZ7h0mNhX/7kufeN8VF9/53Xt2H3qjT2O9SuqUvPfETimL7JK6ItN6/ljhmbXqctxy1vgFm8/+0hc+ed1F63MgA2JMTYc62qJ7k7Bl9KwoAKfIUQeZ5arqeCzGgcLlOo8s1DIbpFw/gQDi9vWgBFbg0JHje/c+O9kZ1zjD/QXSMJF3Z2ePr1+Lc8bSb376pklCd/TMKFADmcAF7YA+ceMlv/+V3uvTr02Or6sxAPUoZS7WkM5jTzw9s/hbm8cB50CJAJAyqBKFJCIF8sQ81Iy5czrhzrue/PYPdpyc1/kq79cQ6a7bdO78zH5EiYWnrAsnSKNOelWixKoKCDko06j/venP0eYDJZt4bYwxxpjVHq+bhK0JAENI24oykQpY4QCNlDfBkaCkkRXSxiRWkBJlRRZj3e/1uOjy1Eap6tNSDZFvf2rfnpcPXnP5hZ//3C2XbxhbMwkPJKCuUyfLV/SHoD3suOI+YWkrjaO6HGaUNkyNxcGcT8MxXmCo4w5hQlCtyYpqQYpMwS4QHCLaKRuuaXnxmWMi0ehUA5MKPnPTRddf+S//5O4ffe272zWhGF8zKEtJGqlkzRJnEyTUoQ7VZW9u61kTt/3idbd8+IZLzu2MASzqOXkPhcPKGRwAg7XpMcdCugAAE0tJREFUYgcI4uLAL7y+3s966o0TdUOhoHxwouB8cbE37nVw9ER23lkEbv5Js+Tl1deOxHLO5xrq5IiLbKoThIpBV+sN42PnbRznCKCCKpSVScjJEFSUcMNzO5NXbj2rLodRFpXmkeZcCj4CMhYzHD8+venijT5F7zTW0WUBQIwxz4IDZkpHrjtT4c57djz45HMHjs7PDGih5GIsz8fz/sLi9PH9Y2u7zKEWHZYVAHi3fA5ViUgFXtS1k0iadA1SbtrpRZmB0atijDHGGLOKkGpbRPzN//bQNx5+FYiswoik0tQglViJEhxASs2a8ZoluuYzVZWgYCUoHCT5LAh8WQO+Cw6AIA5cWhxDP2g5lfPHLsivuWbbB27YdtZZG6e6maa68MEhubaoSVBEZq81NCplFTko/GDWZaoIh4fF7lODPmQMg64OWKmkok+dVNcXdtw153RRD1W9ujEOQyiDfAK3HeWigaBSkdacKrgMrqjUzwGHZuW149MvHzx+6lT/xKnFmYVhgkfW3ZDTxjW4dMv688/ZcMV569cXLqh4RM/NfI8ERfQTb35aR6czqRlpVx2rOXvoMAPISHri8izk1aI6Pyt+U4g3nJ1A50IVSCBRzkrG0YXhgenTYA+gEslcPkzwmpyWZ41lWzaumWJySQAGu8QoCd0BkA1L1+sL7z+WZnuOQgEeOup7dSF2KWWnMHPxlnPO6nKRqtwlEQFnCT4qVGRu9vQT+6bv3dl7eOczRxeGQ+EhOfUhUbPNsWYWJen08wSKYHahZseqwtSOeNEIJGgGZCCgXfSo7bwXLP+KwsX47X/76duuP99+Do0xxhizCuP1F778wDceeeVv4VtqNWTSdWPhgi2b/u5nPnzbh9Y7YAroABkkoI6x7PvJZnBFPYyF0+CbjgJpp44oKbhdfo43nYWU5Y/5/3r029KzsfwE0c9Ki3BaUSBve06ac5Bao53lp5GmqG39bteZKyEqKfmIdk7HRHUc5FBrCpMxFD1gAJTACyfxnR88+8TTz758+HTlJv4WHhHr0OK1McYYY1aZ/w97PfLxSamHMwtz87tnZo4dvPfu8X/+j/7+FVuyszqoExUu9z7nqBANGeeFI01S1+xc20JNXv+6xMur9cjc0sDw5YuBZkYJeaiiraa3lxvN/wapJvHOJ0iMos4HgiZPeQc+UwpDoFTsO4EHd7zwvfsfOvD6tLAnP2F90cYYY4wx75p4XdYKeC6mSKsTveHcvmNf+t1/f+l5m2667sqb3nfptku3dnOcQxV5QkyiQs6T88peQDXa5dxBka2ImQq8KVXrqltbQqqurV8TiBUQsCyvlAdIR/3PSmgaV5SZJFVQGvNZHeuyqlO+flhWynTk1MKjz+578KmXnj9w9NTCYCAe+VRUVIls5YsxxhhjzLsmXiPLUZWSUqm+lHwxSTcb238K++7ZeccPnrzqyiu2bt36r2855/zzzlFCinUnLG+HcYC8dePf6FykrmgSeWfx+menFeRt7tvy4yNoe0+bhmht+0aooAQoNdt4mk+IiUNItZTDuigK78P+Go8+t/DkU888+NiTJ2Z7rru25nyAMFRCzOA8eOWuH2OMMcYY8zMer6shmOEKIqUYEbPKuemqzt3YfIr3P3s0PH98x6OLV1560bbLt9x0zeUXbQmFoEPICAERmqARYJAH0agPmYja0HnG4OxVhdqjn22uJmqHKbaTRgQgRLQjpUngBCSeklLyONWvnt/1wv79r93x/OC1gwcHZQ3XScV4HUko4xBc8O20b0qQaD8bxhhjjDHvkniNuqm4qqqyd3lXyaWq31cPytl7ZNnOxf5zzy3w009P/unDt37gyi9+5v3XnLdmwmHcgbSE1KDQ9hzTqM7arN5ui7a8PNBv9eB2bU1TnNY0ytrslh4paTPmJcHVQAVUwMwivrd9z11/uf3oiRkROZZtEen4bCpKSgIXggK1MqQ5OSo2kdoYY4wx5t0Urwmpzb4EQFKsAIbPAAZIQMOqRjZepxpwMyl9/6GnX9iz+7abr/3I+6++5vz1hYTcBRC4aY9QBUNjIucAQBNEQARmUL6aXqoEgNDu/qlrNEOlm+OM1Dx2Ve8TeChMjAFwdAEvvbp4593bH9314iD5GmvI+4QARq1Q9sSQdsB5asviyoDYRkVjjDHGmHdNvPYSMaoyKxzAQs0ycAcAbU+xAAJNifwiT7x0eviV7+34+n1PXrrl7A+9/7KrLrvkmgvXrfeQpA4awMpMIg6JmjUyqYYQwqqK182kPadggB03BexR9K4BggsL8Ak4/EZ/74HXtu/Yv/vV6deOnz41JO1sQtZJlcB5Sr2lL4lm786KvwJJV95mjDHGGGN+xuM1QduJckBzJM8phBSIS+0cIS4qMQABJw595P2UTi6mwwfTo8derqrdl62JX7rtpk/ectWYp7LGmHMd5xQhNIf92C1Hz9UiCZRHrdfsgZQqUnLqfXIkhAQ8dwJf+8Z3Hnrs6Yrzueje6KMzuT52c3CGUuEzdLq0OLv0Nfnt2kAUDIvXxhhjjDHvlngtTSdDm+SWWqeFAKV2cnOQSsAJHkQKhhB8B86VdSyHNZw/ML3wX7767YefO/Drt39m2yWheRipkpx0PAQiQFdbQGRqM29dJ6gCEJdVysMIznC6wre/99ifbX/m5Bszi1Vew1cun9q4ce6NGQQgdwgEVKgTr1jfLoR2C80Z8doYY4wxxrx74nVEMYpwTd9wc5ZOVgyeQ8kdBSk5gQP5UTlVQAkUPaUK+cFq4shjL93/9L7Nm9Z8+NpLf+mmKy8/d+2mMd8DtKJulvnV9lIJAFUVEgpBgF7Ug6d6D+7at/3J/a+8Pj09u9iXKeWzqeAErkWrXunWrk91idgjFk9CSQUM0GiOIelywl4K2UQWsY0xxhhj3i3xGhwAQAUkozHWTe/10j4URF7TfGob9zwISeuBlzLTWsq6ct3EE4w4p2nh8Myrr/zwj7/2Jzduu+jzt9/6gWuv2rw2my/TutytppeKkAAhkHOuFOw/fPxPv3vf/U+9cHjRzWIihvHk12NYIOSoawAIjOFiGgzYaZ5J0ApxGGNdhbWAKi01hjCIRv8F0IwQsXxtjDHGGPMuidckZfvRcoTjtyyKqc/4N6n5XB/Jx3apjBJI4AfJw0316VwOF99/pH7yD586b/Ohz/3KzZ+8ef0A6ABe0dXkMUQqEWtkY+BQS0iOm4KtLq9laRfWeKhDBCI0RRp/mwsEKCHRcg3+bzpDqQKCgOOKbxSgrBWkhJTQSrPNbc1YK2gCJUiCc0gxpuTz7qL42uWRsOf16ut3P/bYcy8fOLEw5As15O3kkETkBojDtgwdm5eXVGkY8yFy0ASWVvTo0lO99HF7tNF+Kowxxhhj3k3x+v+RJhK3axyVQAol6g37L+7b/3u//9rX/qT7gYvXffjGq2+6+uKzJ2hMg2ePTFlFBQR1ClXxjKY9Bctd4E3mdgARPI++2Zu21YwWufxk2yE1QiOT9/AgjoACCQTKwI4oJ6gmJVKVSFCwA3lxVAoELIF6A+x99ciOPcf2vHRg10sHX5+roytSNqnKUGlasa3kbIwxxhhj8fqniNeUSJsRcgwgOSJlDgVTWKzL3szpe3ct3PXws+vHwu2/dNMXP3vr1g3wipzaUrkKqnKQdXwzKWOUnZu+ZCdgBSstV3vPTK80qnTLT3pvVYDIpFAXyCcgAQJS8iAPwA8WOMvIOSVXCfUGiXMXHSLw42dOfv3Ou57Zd+R06WKiMLFGJruDSlQA56CJVAjCKokye08bY4wxxli8fkfxuilgE0MFxCGEuop1WRGiQ1JFPyLPNrxRl9/6q6f3vvL6ezZO/bPf/tXz1iIOQXW1biIrihwqUGnr0KoAgTwRAN/cGpoArdzG7zfPI2H9SYbYkW8XLjZ/0+TJ0agPo6mBKwHsh3UcJoSO566bqXD/48cf2/n8w7v2HDs1z90NddatyrqMhBpgBx+ABFWHyJpYk8VrY4wxxhiL1+8wXhNUSYAEYqhWVQQx5R1mJYmMJNma/mAwoE6vTidePJW9dOKR3V++/vLzrr1i801XX4I8K7wL5ByJh5DWgAACUbAyubZdpB3wJ6Pa9fKEDR39z78xXlfkajgPBIChkBpaO8ARa1sm556bYCBm7tRC3Pnkq3sPnHzwqRf2Hj7Vq6j2Y1KsUWGpAZchZIix/caaCEoqrOI02hvaGGOMMcbi9TtCUFKoUjNyhAjEYFJwSnVSwHkMK7hMQx6Hw+jHpJPtmz999MnX7nl096S7+9YP3fAbn/3wZeevCXA5XJeC0witQQIVQnTkeHnBCrV9INqMs2sPV/6Ezc4RKAEFXLsLXqBNAzYT+WaedS9gfoi7tz/z53ff99rR00PxKZtMYUq7nXqYwDkKj2EPKYKpbVRRgQq1RXcInL2hjTHGGGMsXr8julxFJoU2S9al6cT2zSQNj1pEpAZ8BvJVpXBTc1o63+3L4I4H996z44WLt559xUUXfPT6rddeft7a4MfYBRKSSKpgUYnKGRTc9IU0hwiZl/ZO/jXxWqRtyyaiHOqhrOo0jZJxKMmXyrXSweO951985b4Dvad3PXv8xCl1eenXqfroiiQOVYJjIPGw7zAAs6ZKiJuRIGhnGbJosE2LxhhjjDEWr99xuiYQQ2mptgyFYhS5lUAIWidIVBK4tuRMTuGik0gFIc0vzM68Mrdvet+37n1o67ruLR+64e988vrzN+a5cwXggJjqYUIWEAhQIhF2AK3cTv5/zNaqysxEBMBVC45LwIEycKg0m00UM+w8iL/80VPfve/B2UEcUiGiRefsBCeOQpHH/pAAQFgTgEwHQQdNM4mQS8QCFnIKEgTl9krDGGOMMcZYvH4HGGibMwhoTzoq64qThs1EEFYRxPYE5NIQPfIKzqY2VrF/ZHo+d8Xri/xn9z7++M7nf+OXP/bLH7l40qPfx0QeyEGACDgGs4emvzHGigjzGdP6BMIaoQwidfkicCLiP//B9m//aGcM4ynfWHddQSnGNExAVSFkHg5ghRCUkJpJ20sXF4Awmoo9AF6xeVHsPW2MMcYYY/H6HaCm4RgKUqV28LOIQImUAKWaMgUITCqQIaGZ4rfU1EGxjgBzZ6KGHi+FNRw/Uu3+g+/8z+9MfOjaK66+bNM1l11w9to8YzhFxuCYAkXnHVRBIDC9XdCmtqSOuq6dcwBKjLHr9ip+/pUTew+9+NCzh368a9+c5FW+IQm0V6IYqwZ9OB+yXIpMJJWDCjRqMAcUUlOoKWB5FQ4BpO35S1hniDHGGGOMxeufRlO91qYBmUal7KYPOwGAJu5CFaidCmtNCoYKAUpKpHBSD5XU5Z1EedNxEZn6MuifHLzygx3FD+uz1oz/9qeuu/GGqy99z2QC2DnHALRdRAPg7U4TNtXrpjmEmUVkWtK9u9Kd37n7xUMnF4ZxfigaJkKeM1HgxD6lOJPlxaCK9UIFH+AzNB3fTFASIgUDXilfMUPwTavL1dbKGGOMMcZYvP4pKK+MmKxQiDKwNFmDmp2OrJpI4ZBIxSmEWJQUGjIXJdXDEnmGvIsIQECdioFy2K+GMc5/+b//3sNXbfv12z9z/TVXnDuVz83PTU1O/vX3i0YAlGV5+PDh//Xgga89duTkzLyGbpUyHu9ojHUSDHrByXjGZX9OwqaMHBdZgosAUgJ7oClWk6IZnh0AgWoz3qRdTWOMMcYYY34G4zWhZh2+e7L1GR8qQVZ0RzRdIEgzS7ckapaQryw2S1KA2WWA9jDsoWk3IQCoswJZcQrorbvlroPl9//rj9ZN7vjg+y6/8cq1V2+7/OL1xdoMPlWBhgzVeo44g89rFEMKJfORWXn16Ikde4/c/8ju109ML9RhQDlcDkmOgbrnmvudZwLMC9DZCFUgAhFNSdy9NTn3gN5qevOxRrWmFmOMMcas1nitHMQXP1cPXlXfetObbogJ7ArvsuOL9fceeOq+B4Y6+PqnP3LDFz73iWsvnupQViVM5uMJiEANHJnDPQ/suufHTxw5cXpmEMuUIXjxnaRn/qKA3hwriX7ugqZbeJ3FVuEYY4wxZpXGa5boUvlzHq+XmjqW47VjERFS7xw4xJTWbTrnrx7Z+cyuZ27/+M2/9tlPbl7XlpQXInbuPnbHX9zz2K69vegrdfnkxk63W8WUkniqz/jWohavp3INbP3ixhhjjFlVaCli/v72l3bsn/75evD05iKyLo/OHslCjAmSiOBJWFMqq3FPHrWL5Vkb1qxbO3X9e7cNhuWL+w7sfelApU59t4JP6oQ5Kiua+ddvypFvjpXy89dEPS4Lv/Op911zwSb7OTTGGGPMKozXQ6D+uX863jp9I42m3iWgjpCEiRyqyKhdmK4R7BAF3rXN0nH0dWodhfi3TBixjmMAJTCuKOy5MMYYY8yqjNfQup1oZ85I3P1m3SPgFA5gKFSJmx3s7QRtUWluIgAgbo5bKi3FaFkxy8+0hlyEtx1taIwxxhizGuK1McYYY4wx5qfD9hQYY4wxxhhj8doYY4wxxhiL18YYY4wxxli8NsYYY4wxxli8NsYYY4wxxhhjjDHGGPMu9L8BfIuW1a2+i1gAAAAASUVORK5CYII="/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">73<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 yc ff3 fs3 fc0 sc0 ls0 ws0">Zasady rachunko<span class="_ _2"></span>wości<span class="ff2"> </span></div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">Podstawą <span class="_ _1d"> </span>do <span class="_ _1d"> </span>obliczenia <span class="_ _1d"> </span>kluczowego <span class="_ _1b"> </span>ws<span class="_ _2"></span>kaźnika <span class="_ _1d"> </span>wyników <span class="_ _1b"> </span>doty<span class="_ _2"></span>czącego <span class="_ _1b"> </span>nakł<span class="_ _2"></span>adów <span class="_ _1b"> </span>in<span class="_ _2"></span>westycyjnych <span class="_ _1d"> </span>były <span class="_ _1d"> </span>nakłady </div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">inwestycyjne  ujęte  w  skonsolidowanym  sprawozd<span class="_ _2"></span>aniu  finansowym  zgodnie  z  obowiązującymi  Międzynarodowymi<span class="_ _2"></span> </div><div class="t m0 x6 hc yd9 ff4 fs3 fc0 sc0 ls0 ws0">Standardami Sprawozd<span class="_ _2"></span>awczości (MSSF). Do <span class="_ _2"></span>mianownika K<span class="_ _2"></span>PI Capex zosta<span class="_ _2"></span>ły przypisane koszty rozliczan<span class="_ _2"></span>e w oparciu o:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc y685 ff1 fs3 fc0 sc0 ls16 ws0">a.<span class="ff9 ls0"> <span class="_ _1a"> </span><span class="ff4">MSR 16 Rz<span class="_ _2"></span>eczowe aktywa trw<span class="_ _2"></span>ałe, pkt 73 lit. e) ppkt<span class="_ _2"></span> (i) oraz (iii);<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd hc y956 ff1 fs3 fc0 sc0 ls17 ws0">b.<span class="ff9 ls0"> <span class="_ _1f"> </span><span class="ff4">MSR 38 Warto<span class="_ _2"></span>ści niematerialne, p<span class="_ _2"></span>kt 118 lit. e) ppkt (i);<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd hc y2f2 ff1 fs3 fc0 sc0 ls3c ws0">c.<span class="ff9 ls0"> <span class="_ _2f"> </span><span class="ff4">MSR 40 Nieruchomości inwestycy<span class="_ _2"></span>jne, pkt 76 lit. a) i b) (w przy<span class="_ _2"></span>padku modelu warto<span class="_ _2"></span>ści godziwej);<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd hc y60d ff1 fs3 fc0 sc0 ls17 ws0">d.<span class="ff9 ls0"> <span class="_ _1f"> </span><span class="ff4">MSR <span class="_ _4"></span>40 <span class="_ _e"></span>Nierucho<span class="_ _2"></span>mości <span class="_ _e"></span>inw<span class="_ _2"></span>estycyjne, <span class="_ _e"></span>pkt<span class="_ _2"></span> <span class="_ _e"></span>79 <span class="_ _e"></span>lit. <span class="_ _e"></span>d<span class="_ _2"></span>) <span class="_ _e"></span>ppkt <span class="_ _4"></span>(i) <span class="_ _e"></span>o<span class="_ _2"></span>raz <span class="_ _e"></span>(ii) <span class="_ _e"></span>(w <span class="_ _4"></span>przypadku<span class="_ _2"></span> <span class="_ _e"></span>modelu <span class="_ _4"></span>opartego <span class="_ _e"></span>na <span class="_ _4"></span>cenie </span></span></div><div class="t m0 x34 hc y957 ff1 fs3 fc0 sc0 ls0 ws0">nabycia lub k<span class="_ _2"></span>oszcie wytworzenia); </div><div class="t m0 xd hc y958 ff1 fs3 fc0 sc0 ls6 ws0">e.<span class="ff9 ls0"> <span class="_ _1a"> </span><span class="ff1">MSR 41 Rolnict<span class="_ _2"></span>wo, pkt 50 lit. b) ora<span class="_ _2"></span>z e); </span></span></div><div class="t m0 xd hc y959 ff1 fs3 fc0 sc0 ls3d ws0">f.<span class="ff9 ls0"> <span class="_ _58"> </span><span class="ff1">MSSF 16 Leasin<span class="_ _2"></span>g, pkt 53 lit. h).<span class="_ _2"></span> </span></span></div><div class="t m0 x6 h7 y95a ff3 fs3 fc0 sc0 ls0 ws0">Informacje na t<span class="_ _2"></span>emat oceny zgodności z ro<span class="_ _2"></span>zporządzeniem (UE) 2020/852<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 hc y95b ff4 fs3 fc0 sc0 ls0 ws0">Poszczególne kategor<span class="_ _2"></span>ie nakładów in<span class="_ _2"></span>westycyjnych <span class="_ _2"></span>Grupy Kapitałowej TOYA <span class="_ _2"></span>zostały p<span class="_ _2"></span>rzeanalizowane zgodnie <span class="_ _2"></span>z zapis<span class="_ _2"></span>ami </div><div class="t m0 x6 hc y95c ff4 fs3 fc0 sc0 ls0 ws0">Rozporządzenia <span class="_ _2"></span>UE 2021/2178, załącznik <span class="_ _2"></span>I punkt 1.1.2.1, w celu ustalenia, cz<span class="_ _2"></span>y spełniają jedno z p<span class="_ _2"></span>oniższych warunków:<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 xd hc y3c5 ff1 fs3 fc0 sc0 ls16 ws0">a.<span class="ff9 ls0"> <span class="_ _1a"> </span><span class="ff4">do<span class="_ _2"></span>tyczą aktywów lub p<span class="_ _2"></span>rocesów związanych z działaln<span class="_ _2"></span>ością gospodarczą zgod<span class="_ _2"></span>ną z systematyką<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd hc y4c1 ff1 fs3 fc0 sc0 ls17 ws0">b.<span class="ff9 ls0"> <span class="_ _1f"> </span><span class="ff4">są <span class="_ _18"> </span>częścią <span class="_ _18"> </span>planu <span class="_ _18"> </span>mającego <span class="_ _14"> </span>n<span class="_ _2"></span>a <span class="_ _14"> </span>celu <span class="_ _18"> </span>rozszerzenie <span class="_ _18"> </span>działalności <span class="_ _18"> </span>gospodarczej <span class="_ _18"> </span>zgodnej <span class="_ _18"> </span>z <span class="_ _18"> </span>systematyką <span class="_ _18"> </span>lub </span></span></div><div class="t m0 x34 hc y68f ff4 fs3 fc0 sc0 ls0 ws0">umożliwienie <span class="_ _9"> </span>d<span class="_ _2"></span>ziałalności <span class="_ _f"> </span>gospodarczej <span class="_ _f"> </span>kwalifikującej <span class="_ _f"> </span>się <span class="_ _f"> </span>do <span class="_ _9"> </span>sys<span class="_ _2"></span>tematyki <span class="_ _9"> </span>d<span class="_ _2"></span>ostosowanie <span class="_ _9"> </span>się <span class="_ _f"> </span>do <span class="_ _9"> </span>s<span class="_ _2"></span>ystematyki </div><div class="t m0 x34 hc y95d ff4 fs3 fc0 sc0 ls0 ws0">(„plan <span class="_ _2"></span>dotyczący n<span class="_ _2"></span>akładów inwestycyjn<span class="_ _2"></span>ych”) zgod<span class="_ _2"></span>nie z<span class="_ _2"></span><span class="ff1"> </span>war<span class="_ _2"></span>unkami określon<span class="_ _2"></span>ymi w <span class="_ _2"></span>akapicie <span class="_ _2"></span>drugim n<span class="_ _2"></span>iniejszego </div><div class="t m0 x34 hc y95e ff1 fs3 fc0 sc0 ls0 ws0">pkt 1.1.2.2; </div><div class="t m0 xd hc y5f7 ff1 fs3 fc0 sc0 ls3c ws0">c.<span class="ff9 ls0"> <span class="_ _2f"> </span><span class="ff4">dotyczą <span class="_ _e"></span>zakupu <span class="_ _4"></span>produktów <span class="_ _4"></span>z <span class="_ _e"></span>d<span class="_ _2"></span>ziałalności <span class="_ _4"></span>gospodarczej <span class="_ _4"></span>zgodnej <span class="_ _4"></span>z <span class="_ _e"></span>s<span class="_ _2"></span>ystematyką <span class="_ _e"></span>ora<span class="_ _2"></span>z <span class="_ _e"></span>indywidualnych <span class="_ _4"></span>środ<span class="_ _2"></span>ków </span></span></div><div class="t m0 x34 hc y6de ff4 fs3 fc0 sc0 ls0 ws0">umożliwiających <span class="_ _4"></span>doc<span class="_ _2"></span>elowej <span class="_ _4"></span>działaln<span class="_ _2"></span>ości <span class="_ _4"></span>stanie <span class="_ _4"></span>s<span class="_ _2"></span>ię <span class="_ _e"></span>n<span class="_ _2"></span>iskoemisyjną <span class="_ _7"></span>lub <span class="_ _4"></span>umożliwiających <span class="_ _4"></span>jej <span class="_ _4"></span>o<span class="_ _2"></span>graniczenie <span class="_ _4"></span>emisji </div><div class="t m0 x34 hc y5d6 ff4 fs3 fc0 sc0 ls0 ws0">gazów <span class="_ _e"></span>cieplarn<span class="_ _2"></span>ianych, <span class="_ _4"></span>w <span class="_ _e"></span>s<span class="_ _2"></span>zczególności <span class="_ _e"></span>ro<span class="_ _2"></span>dzajó<span class="_ _2"></span>w <span class="_ _e"></span>dział<span class="_ _2"></span>alności <span class="_ _e"></span>wymienion<span class="_ _2"></span>ych <span class="_ _4"></span>w <span class="_ _e"></span>pkt <span class="_ _4"></span>7.3 <span class="_ _4"></span>do <span class="_ _4"></span>7.6 <span class="_ _e"></span>za<span class="_ _2"></span>łącznika <span class="_ _4"></span>I <span class="_ _e"></span>d<span class="_ _2"></span>o </div><div class="t m0 x34 hc y95f ff4 fs3 fc0 sc0 ls0 ws0">aktu <span class="_ _2"></span>delegowanego <span class="_ _2"></span>w <span class="_ _2"></span>s<span class="_ _2"></span>prawie <span class="_ _2"></span>klimatu, <span class="_ _2"></span>jak <span class="_ _e"></span>również <span class="_ _2"></span>innych <span class="_ _2"></span>rodzajó<span class="_ _2"></span>w <span class="_ _2"></span>działalności <span class="_ _2"></span>gosp<span class="_ _2"></span>odarczej <span class="_ _2"></span>wymienionych </div><div class="t m0 x34 hc y960 ff4 fs3 fc0 sc0 ls0 ws0">w aktach <span class="_ _0"></span>delegowanych przyjętych zgodnie <span class="_ _0"></span>z art. <span class="_ _a"></span>10 ust. 3, <span class="_ _0"></span>art. 11 <span class="_ _a"></span>us<span class="_ _2"></span>t. <span class="_ _0"></span>3, art. <span class="_ _0"></span>12 ust. <span class="_ _0"></span>2, <span class="ff1">art. 13 <span class="_ _0"></span>ust. 2, <span class="_ _0"></span>art. 14 <span class="_ _a"></span>u<span class="_ _2"></span>st. </span></div><div class="t m0 x34 hc y484 ff4 fs3 fc0 sc0 ls0 ws0">2 <span class="_ _5"> </span>lub <span class="_ _19"> </span>art. <span class="_ _5"> </span>15 <span class="_ _19"> </span>ust. <span class="_ _19"> </span>2 <span class="_ _5"> </span>rozporząd<span class="_ _2"></span>zenia <span class="_ _5"> </span>(UE) <span class="_ _5"> </span>2020/<span class="_ _2"></span>852, <span class="_ _5"> </span>i <span class="_ _5"> </span>p<span class="_ _2"></span>od <span class="_ _5"> </span>warunkiem, <span class="_ _19"> </span>że <span class="_ _5"> </span>środ<span class="_ _2"></span>ki <span class="_ _5"> </span>te <span class="_ _5"> </span>zo<span class="_ _2"></span>staną <span class="_ _5"> </span>wdro<span class="_ _2"></span>żone <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x34 hc y961 ff4 fs3 fc0 sc0 ls0 ws0">i uruchomione w ciągu 18 <span class="_ _2"></span>miesięcy.<span class="ff1"> </span></div><div class="t m0 x6 hc y1e7 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>wyniku<span class="_ _2"></span> <span class="_ _4"></span>przeprowadzo<span class="_ _2"></span>nej <span class="_ _4"></span>analizy <span class="_ _7"></span>zidentyfikowano <span class="_ _4"></span>n<span class="_ _2"></span>akłady <span class="_ _4"></span>inwestycyjne <span class="_ _7"></span>obejmujące <span class="_ _4"></span>produ<span class="_ _2"></span>kty <span class="_ _4"></span>zakupione <span class="_ _7"></span>z <span class="_ _4"></span>dwóch </div><div class="t m0 x6 hc y962 ff4 fs3 fc0 sc0 ls0 ws0">działalności <span class="_ _1b"> </span>gospodarczych <span class="_ _1b"> </span>kwalifikujących <span class="_ _1b"> </span>się <span class="_ _18"> </span>d<span class="_ _2"></span>o <span class="_ _1b"> </span>taksonomii, <span class="_ _18"> </span>umożliwiając<span class="_ _2"></span>e <span class="_ _18"> </span>d<span class="_ _2"></span>ocelowej <span class="_ _1b"> </span>działalności <span class="_ _1b"> </span>stanie <span class="_ _1b"> </span>się </div><div class="t m0 x6 hc y963 ff4 fs3 fc0 sc0 ls0 ws0">niskoemisyjną:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc y964 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">7.2. <span class="ff4">–</span> <span class="ff4">Renowacja is<span class="_ _2"></span>tniejących budyn<span class="_ _2"></span>ków</span> </span></span></div><div class="t m0 xd hc y965 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff1">7.4. <span class="_ _2"></span>- <span class="_ _2"></span><span class="ff4">Montaż,<span class="_ _2"></span> <span class="_ _2"></span>konserwacja <span class="_ _2"></span>i <span class="_ _2"></span>naprawa <span class="_ _2"></span>stacji <span class="_ _2"></span>ład<span class="_ _2"></span>owania <span class="_ _2"></span>pojazdów <span class="_ _2"></span>elektrycznych <span class="_ _2"></span>w <span class="_ _2"></span>bu<span class="_ _2"></span>dynkach <span class="_ _2"></span>(i <span class="_ _2"></span>na <span class="_ _2"></span>parkingach </span></span></span></div><div class="t m0 x34 hc y966 ff1 fs3 fc0 sc0 ls0 ws0">przy budynka<span class="_ _2"></span>ch) </div><div class="t m0 x6 hc y54b ff4 fs3 fc0 sc0 ls0 ws0">Nie <span class="_ _21"> </span>zidenty<span class="_ _2"></span>fikowano <span class="_ _21"> </span>wydatkó<span class="_ _2"></span>w <span class="_ _21"> </span>powiązany<span class="_ _2"></span>ch <span class="_ _21"> </span>z <span class="_ _21"> </span>dzia<span class="_ _2"></span>łalnością <span class="_ _21"> </span>zgodn<span class="_ _2"></span>ą <span class="_ _21"> </span>z <span class="_ _21"> </span>takso<span class="_ _2"></span>nomią <span class="_ _21"> </span>(punkt <span class="_ _21"> </span>a <span class="_ _42"> </span>powyżej). <span class="_ _42"> </span>Nie </div><div class="t m0 x6 hc y967 ff4 fs3 fc0 sc0 ls0 ws0">zidentyfikowano tak<span class="_ _2"></span>że wydatków spełniający<span class="_ _2"></span>ch warunek b lub c wskaza<span class="_ _2"></span>ne powyżej.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h7 y968 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y969 ff3 fs3 fc0 sc0 ls0 ws0">Wkład w realizację w<span class="_ _2"></span>ielu celów, dezagregacja k<span class="_ _2"></span>luczowych wskaźników wyników <span class="_ _e"></span><span class="ff2"> </span></div><div class="t m0 x6 hc y461 ff4 fs3 fc0 sc0 ls0 ws0">Nie <span class="_ _2"></span>dotyczy. <span class="_ _e"></span>W <span class="_ _2"></span>ramach <span class="_ _2"></span>nakł<span class="_ _2"></span>adów <span class="_ _2"></span>inwestycyjnych<span class="_ _2"></span> <span class="_ _2"></span>Grupy <span class="_ _2"></span>Kapitało<span class="_ _2"></span>wej TO<span class="_ _2"></span>YA <span class="_ _2"></span>za <span class="_ _2"></span>rok <span class="_ _2"></span>2<span class="_ _2"></span>025 <span class="_ _2"></span>nie <span class="_ _2"></span>zidenty<span class="_ _2"></span>fikowano <span class="_ _2"></span>nakładów<span class="_ _2"></span> </div><div class="t m0 x6 hc y3b1 ff4 fs3 fc0 sc0 ls0 ws0">powiązanych z d<span class="_ _2"></span>ziałalnością zrównoważoną śro<span class="_ _2"></span>dowiskowo (zgodną z <span class="_ _2"></span>systematyką).  <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y628 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y629 ff2 fs3 fc0 sc0 ls0 ws0">Informacje kon<span class="_ _2"></span>tekstowe </div><div class="t m0 x6 h7 y62a ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y3b5 ff4 fs3 fc0 sc0 ls0 ws0">Nie <span class="_ _2"></span>dotyczy. <span class="_ _e"></span>W <span class="_ _2"></span>ramach <span class="_ _2"></span>nakł<span class="_ _2"></span>adów <span class="_ _2"></span>inwestycyjnych<span class="_ _2"></span> <span class="_ _2"></span>Grupy <span class="_ _2"></span>Kapitało<span class="_ _2"></span>wej TO<span class="_ _2"></span>YA <span class="_ _2"></span>za <span class="_ _2"></span>rok <span class="_ _2"></span>2<span class="_ _2"></span>025 <span class="_ _2"></span>nie <span class="_ _2"></span>zidenty<span class="_ _2"></span>fikowano <span class="_ _2"></span>nakładów<span class="_ _2"></span> </div><div class="t m0 x6 hc y62b ff4 fs3 fc0 sc0 ls0 ws0">powiązanych z d<span class="_ _2"></span>ziałalnością zrównoważoną śro<span class="_ _2"></span>dowiskowo (zgodną z <span class="_ _2"></span>systematyką). <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y744 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y96a ff1 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf4a" class="pf w0 h0" ><div class="pc pc4a w0 h0"><img class="bi x2 y96b w3 hef" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">74<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y66a ff2 fs3 fc0 sc0 ls0 ws0">KPI Opex </div></div><div class="c xa0 y96c w105 hc3"><div class="t m0 x17 h6 y852 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x42 y96c w106 hc3"><div class="t m0 x17 h6 y853 ff4 fs10 fc3 sc0 ls0 ws0">Kryteria istotnego <span class="_ _0"></span>wkładu<span class="ff1 fs2"> </span></div></div><div class="c x160 y96c w107 hc3"><div class="t m0 x1b h6 y853 ff4 fs10 fc3 sc0 ls0 ws0">Kryteria &quot;nie cz<span class="_ _0"></span>yń poważnych szkód&quot;<span class="_ _0"></span><span class="ff1 fs2"> </span></div></div><div class="c x104 y96c wa5 hc3"><div class="t m0 x1b h6 y852 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x49 y96c w108 hc3"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls37 ws0">2022<span class="fs2 ls0"> </span></div></div><div class="c xe0 y96c w109 hc3"><div class="t m0 x1b h6 y852 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c xa0 y96d w10a h29"><div class="t m0 x17 hf0 y96e ff4 fs12 fc3 sc0 ls0 ws0">Działalność </div><div class="t m0 x17 h6 y96f ff1 fs12 fc3 sc0 ls0 ws0">gospodarcza (1)<span class="fs2"> </span></div></div><div class="c x161 y96d wa2 h29"><div class="t m4 x11b h5b y970 ff1 fs10 fc3 sc0 ls0 ws0">Kod lub kody (a) (2)</div><div class="t m0 x16 h6 y971 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x162 y96d w10b h29"><div class="t m4 x11b h5b y972 ff1 fs10 fc3 sc0 ls0 ws0">Wydatki operacyjne <span class="_ _0"></span>(3)</div><div class="t m0 x16 h6 y973 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x163 y96d w10c h29"><div class="t m4 x11b h5b y974 ff4 fs10 fc3 sc0 ls0 ws0">Odsetek wydatków ope<span class="_ _0"></span>racyjnych, rok <span class="_ _0"></span>N (4)</div><div class="t m0 x16 h6 y975 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x164 y96d w10d h29"><div class="t m4 x11b h5b y976 ff4 fs10 fc3 sc0 ls0 ws0">Łagodzenie zmian <span class="_ _0"></span>klimatu (5)</div><div class="t m0 x16 h6 y977 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x54 y96d w10d h29"><div class="t m4 x11b h5b y978 ff1 fs10 fc3 sc0 ls0 ws0">Adaptacja do zmian <span class="_ _0"></span>klimatu (6)</div><div class="t m0 x16 h6 y979 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x89 y96d w10d h29"><div class="t m4 x11b h5b y97a ff1 fs10 fc3 sc0 ls0 ws0">Zasoby wodne i mo<span class="_ _0"></span>rskie (7)</div><div class="t m0 x16 h6 y97b ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c xeb y96d w10d h29"><div class="t m4 x11b h5b yee ff1 fs10 fc3 sc0 ls0 ws0">Zanieczyszczenie <span class="_ _0"></span>(8)</div><div class="t m0 x16 h6 y862 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x165 y96d w10d h29"><div class="t m4 x11b h5b y863 ff4 fs10 fc3 sc0 ls0 ws0">Gospodarka o <span class="_ _0"></span>obiegu zamkniętym (9<span class="_ _0"></span>)</div><div class="t m0 x16 h6 y864 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x166 y96d w82 h29"><div class="t m4 x11b h5b y865 ff4 fs10 fc3 sc0 ls0 ws0">Bioróżnorodność <span class="_ _0"></span>(10)</div><div class="t m0 x16 h6 y866 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x167 y96d wa5 h29"><div class="t m4 x11b h5b y867 ff4 fs10 fc3 sc0 ls0 ws0">Łagodzenie zmian <span class="_ _0"></span>klimatu (11</div><div class="t m0 x16 h6 y868 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x168 y96d wa5 h29"><div class="t m4 x11b h5b y97c ff1 fs10 fc3 sc0 ls0 ws0">Adaptacja do zmian <span class="_ _0"></span>klimatu (12)</div><div class="t m0 x16 h6 y97d ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x9c y96d wa5 h29"><div class="t m4 x11b h5b y70d ff1 fs10 fc3 sc0 ls0 ws0">Zasoby wodne i mo<span class="_ _0"></span>rskie (13</div><div class="t m0 x16 h6 y86b ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x169 y96d wa5 h29"><div class="t m4 x11b h5b y97e ff1 fs10 fc3 sc0 ls0 ws0">Zanieczyszczenie <span class="_ _0"></span>(14</div><div class="t m0 x16 h6 y97f ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x76 y96d wa5 h29"><div class="t m4 x11b h5b y86e ff4 fs10 fc3 sc0 ls0 ws0">Gospodarka o <span class="_ _0"></span>obiegu zamkniętym (15<span class="_ _0"></span>)</div><div class="t m0 x16 h6 y86f ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x146 y96d wa5 h29"><div class="t m4 x11b h5b y865 ff4 fs10 fc3 sc0 ls0 ws0">Bioróżnorodność <span class="_ _0"></span>(16)</div><div class="t m0 x16 h6 y866 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x16a y96d wa5 h29"><div class="t m4 x11b h5b y870 ff1 fs10 fc3 sc0 ls0 ws0">Minimalne gwa<span class="_ _0"></span>rancje (17)</div><div class="t m0 x16 h6 y871 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c xf8 y96d w10e h29"><div class="t m4 x11b h5b y1 ff4 fs10 fc3 sc0 ls0 ws0">Udział działalnośc<span class="_ _0"></span>i zgodnej z taks<span class="_ _0"></span>onomią w przychodach (%<span class="_ _0"></span>)</div><div class="t m0 x16 h6 y70c ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x16b y96d w10f h29"><div class="t m0 x17 h6 y856 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x141 y96d wdc h29"><div class="t m4 x11b h5b y872 ff4 fs10 fc3 sc0 ls0 ws0">Kategoria Działalnoś<span class="_ _0"></span>ć wspomagają<span class="_ _0"></span>ca (19)</div><div class="t m0 x16 h6 y873 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x16c y96d wdc h29"><div class="t m4 x11b h5b y874 ff4 fs10 fc3 sc0 ls0 ws0">Kategoria Działalnoś<span class="_ _0"></span>ć na rzecz pr<span class="_ _0"></span>zejścia (20)</div><div class="t m0 x16 h6 y875 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c xa0 y980 w10a h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x161 y980 wa2 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc3 sc0 ls0 ws0"> </div></div><div class="c x162 y980 w10b h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">tys. PLN<span class="fs2"> </span></div></div><div class="c x163 y980 w10c h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">%<span class="fs2"> </span></div></div><div class="c x164 y980 w10d h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc3 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x54 y980 w10d h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc3 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x89 y980 w10d h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc3 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c xeb y980 w10d h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc3 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x165 y980 w10d h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc3 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x166 y980 w82 h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc3 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc3 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x167 y980 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x168 y980 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x9c y980 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x169 y980 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x76 y980 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x146 y980 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x16a y980 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c xf8 y980 w10e h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">%<span class="fs2"> </span></div></div><div class="c x16b y980 w10f h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">%<span class="fs2"> </span></div></div><div class="c x141 y980 wdc h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">E<span class="fs2"> </span></div></div><div class="c x16c y980 wdc h3e"><div class="t m0 x1b h6 y853 ff1 fs10 fc3 sc0 ls0 ws0">T<span class="fs2"> </span></div></div><div class="c xa0 y19 w10a hf1"><div class="t m0 x17 h5b y853 ff4 fs10 fc0 sc0 ls0 ws0">A.  Działalność  kwa<span class="_ _0"></span>lifikującą </div><div class="t m0 x17 h6 y54a ff4 fs10 fc0 sc0 ls0 ws0">się do systematyki<span class="_ _0"></span><span class="ff1 fs2"> </span></div></div><div class="c x161 y19 wa2 hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x162 y19 w10b hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x163 y19 w10c hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x164 y19 w10d hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x54 y19 w10d hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x89 y19 w10d hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xeb y19 w10d hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x165 y19 w10d hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 y19 w82 hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x167 y19 wa5 hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x168 y19 wa5 hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y19 wa5 hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x169 y19 wa5 hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y19 wa5 hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x146 y19 wa5 hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16a y19 wa5 hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf8 y19 w10e hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16b y19 w10f hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x141 y19 wdc hf1"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16c y19 wdc hf1"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y981 w10a hc9"><div class="t m0 x17 h5b y881 ff4 fs10 fc0 sc0 ls0 ws0">A.1. <span class="_ _18"> </span>Rodz<span class="_ _2"></span>aje <span class="_ _14"> </span>działalności </div><div class="t m0 x17 h5b y878 ff4 fs10 fc0 sc0 ls0 ws0">zrównoważonej </div><div class="t m0 x17 h5b y550 ff4 fs10 fc0 sc0 ls0 ws0">środowiskowo <span class="_ _14"> </span>(z<span class="_ _2"></span>godna <span class="_ _18"> </span>z </div><div class="t m0 x17 h6 y879 ff4 fs10 fc0 sc0 ls0 ws0">systematyką)<span class="ff1 fs2"> </span></div></div><div class="c x161 y981 wa2 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x162 y981 w10b hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x163 y981 w10c hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x164 y981 w10d hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x54 y981 w10d hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x89 y981 w10d hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xeb y981 w10d hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x165 y981 w10d hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 y981 w82 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x167 y981 wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x168 y981 wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y981 wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x169 y981 wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y981 wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x146 y981 wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16a y981 wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf8 y981 w10e hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16b y981 w10f hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x141 y981 wdc hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16c y981 wdc hc9"><div class="t m0 x1b h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y982 w10a hdd"><div class="t m0 x17 h5b y5a2 ff4 fs10 fc0 sc0 ls0 ws0">Wydatki operacyjne z <span class="_ _2"></span>tytułu </div><div class="t m0 x17 h5b y881 ff4 fs10 fc0 sc0 ls0 ws0">działalności <span class="ff1"> </span></div><div class="t m0 x17 h5b y878 ff4 fs10 fc0 sc0 ls0 ws0">zrównoważonej <span class="ff1"> </span></div><div class="t m0 x17 h5b y550 ff4 fs10 fc0 sc0 ls0 ws0">środowiskowo <span class="_ _19"> </span>(zgodnej <span class="_ _19"> </span>z </div><div class="t m0 x17 h6 y879 ff4 fs10 fc0 sc0 ls0 ws0">systematyką) (A<span class="_ _0"></span>.1)<span class="ff1 fs2"> </span></div></div><div class="c x161 y982 wa2 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x162 y982 w10b hdd"><div class="t m0 x17 h6 y5a2 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x163 y982 w10c hdd"><div class="t m0 x17 h6 y5a2 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x164 y982 w10d hdd"><div class="t m0 x17 h6 y5a2 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x54 y982 w10d hdd"><div class="t m0 x17 h6 y5a2 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x89 y982 w10d hdd"><div class="t m0 x17 h6 y5a2 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c xeb y982 w10d hdd"><div class="t m0 x17 h6 y5a2 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x165 y982 w10d hdd"><div class="t m0 x17 h6 y5a2 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x166 y982 w82 hdd"><div class="t m0 x17 h6 y5a2 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x167 y982 wa5 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x168 y982 wa5 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y982 wa5 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x169 y982 wa5 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y982 wa5 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x146 y982 wa5 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16a y982 wa5 hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf8 y982 w10e hdd"><div class="t m0 x17 h6 y5a2 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x16b y982 w10f hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x141 y982 wdc hdd"><div class="t m0 x17 h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16c y982 wdc hdd"><div class="t m0 x1b h6 y6fb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y785 w10a h3e"><div class="t m0 x17 h6 y853 ff4 fs10 fc0 sc0 ls0 ws0">W tym wspomagają<span class="_ _0"></span>ca<span class="ff1 fs2"> </span></div></div><div class="c x161 y785 wa2 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x162 y785 w10b h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x163 y785 w10c h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x164 y785 w10d h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x54 y785 w10d h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x89 y785 w10d h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c xeb y785 w10d h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x165 y785 w10d h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x166 y785 w82 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x167 y785 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x168 y785 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y785 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x169 y785 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y785 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x146 y785 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16a y785 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf8 y785 w10e h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16b y785 w10f h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x141 y785 wdc h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">E<span class="fs2"> </span></div></div><div class="c x16c y785 wdc h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y983 w10a h3e"><div class="t m0 x17 h6 y853 ff4 fs10 fc0 sc0 ls0 ws0">W tym na rzecz pr<span class="_ _0"></span>zejścia<span class="ff1 fs2"> </span></div></div><div class="c x161 y983 wa2 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x162 y983 w10b h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x163 y983 w10c h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x164 y983 w10d h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x54 y983 w10d h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x89 y983 w10d h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xeb y983 w10d h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x165 y983 w10d h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 y983 w82 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x167 y983 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x168 y983 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y983 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x169 y983 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y983 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x146 y983 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16a y983 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf8 y983 w10e h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16b y983 w10f h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x141 y983 wdc h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16c y983 wdc h3e"><div class="t m0 x1b h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T<span class="fs2"> </span></div></div><div class="c xa0 y21 w10a h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x161 y21 wa2 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x162 y21 w10b h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x163 y21 w10c h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x164 y21 w10d h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x54 y21 w10d h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x89 y21 w10d h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c xeb y21 w10d h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x165 y21 w10d h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x166 y21 w82 h3e"><div class="t m0 x17 h5b y853 ff1 fs10 fc0 sc0 ls0 ws0">T; <span class="_ _2"></span>N; </div><div class="t m0 x17 h6 y54a ff1 fs10 fc0 sc0 ls0 ws0">N/EL<span class="fs2"> </span></div></div><div class="c x167 y21 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x168 y21 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x9c y21 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x169 y21 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x76 y21 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x146 y21 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c x16a y21 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T/N<span class="fs2"> </span></div></div><div class="c xf8 y21 w10e h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16b y21 w10f h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x141 y21 wdc h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16c y21 wdc h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y984 w10a hf2"><div class="t m0 x17 h5b y880 ff4 fs10 fc0 sc0 ls0 ws0">A.2. <span class="_ _5c"> </span>Działalność </div><div class="t m0 x17 h5b y711 ff4 fs10 fc0 sc0 ls0 ws0">kwalifikująca <span class="_ _2f"> </span>się <span class="_ _33"> </span>do </div><div class="t m0 x17 h5b y881 ff1 fs10 fc0 sc0 ls0 ws0">systematyki, <span class="_ _5d"> </span>ale </div><div class="t m0 x17 h5b y878 ff4 fs10 fc0 sc0 ls0 ws0">niezrównoważona<span class="_ _0"></span> </div><div class="t m0 x17 h5b y550 ff4 fs10 fc0 sc0 ls0 ws0">środowiskowo <span class="_ _19"> </span>(działalność </div><div class="t m0 x17 h6 y879 ff4 fs10 fc0 sc0 ls0 ws0">niezgodna z systemat<span class="_ _0"></span>yką)<span class="ff1 fs2"> </span></div></div><div class="c x161 y984 wa2 hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x162 y984 w10b hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x163 y984 w10c hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x164 y984 w10d hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x54 y984 w10d hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x89 y984 w10d hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xeb y984 w10d hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x165 y984 w10d hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 y984 w82 hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x167 y984 wa5 hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x168 y984 wa5 hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y984 wa5 hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x169 y984 wa5 hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y984 wa5 hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x146 y984 wa5 hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16a y984 wa5 hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf8 y984 w10e hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16b y984 w10f hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x141 y984 wdc hf2"><div class="t m0 x17 h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16c y984 wdc hf2"><div class="t m0 x1b h6 y8a4 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y27 w10a hf3"><div class="t m0 x17 h5b y886 ff4 fs10 fc0 sc0 ls0 ws0">Wydatki operacyjne z <span class="_ _2"></span>tytułu </div><div class="t m0 x17 h5b y880 ff4 fs10 fc0 sc0 ls0 ws0">działalności <span class="_ _15"> </span>kwalifikującej<span class="_ _0"></span> </div><div class="t m0 x17 h5b y711 ff4 fs10 fc0 sc0 ls0 ws0">się <span class="_ _1b"> </span>do <span class="_ _18"> </span>systematyki, <span class="_ _18"> </span>ale </div><div class="t m0 x17 h5b y881 ff4 fs10 fc0 sc0 ls0 ws0">niezrównoważonej<span class="_ _0"></span> </div><div class="t m0 x17 h5b y878 ff4 fs10 fc0 sc0 ls0 ws0">środowiskowo <span class="_ _f"> </span>(działalności </div><div class="t m0 x17 h5b y550 ff4 fs10 fc0 sc0 ls0 ws0">niezgodne <span class="_ _1c"> </span>z <span class="_ _5"> </span>systematyką) </div><div class="t m0 x17 h6 y879 ff1 fs10 fc0 sc0 ls0 ws0">(A.2)<span class="fs2"> </span></div></div><div class="c x161 y27 wa2 hf3"><div class="t m0 x17 h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x162 y27 w10b hf3"><div class="t m0 x17 h6 y886 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x163 y27 w10c hf3"><div class="t m0 x17 h6 y886 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x164 y27 w10d hf3"><div class="t m0 x17 h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x54 y27 w10d hf3"><div class="t m0 x17 h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x89 y27 w10d hf3"><div class="t m0 x17 h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xeb y27 w10d hf3"><div class="t m0 x17 h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x165 y27 w10d hf3"><div class="t m0 x17 h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 y27 w82 hf3"><div class="t m0 x17 h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x167 y27 wa5 hf3"><div class="t m0 x17 h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x168 y27 wa5 hf3"><div class="t m0 x17 h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y27 wa5 hf3"><div class="t m0 x17 h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x169 y27 wa5 hf3"><div class="t m0 x17 h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y27 wa5 hf3"><div class="t m0 x17 h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x146 y27 wa5 hf3"><div class="t m0 x17 h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16a y27 wa5 hf3"><div class="t m0 x17 h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf8 y27 w10e hf3"><div class="t m0 x17 h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16b y27 w10f hf3"><div class="t m0 x17 h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x141 y27 wdc hf3"><div class="t m0 x17 h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16c y27 wdc hf3"><div class="t m0 x1b h6 y985 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y459 w10a hf4"><div class="t m0 x17 h5b y907 ff1 fs10 fc0 sc0 ls0 ws0">A. <span class="_ _5"> </span>Wydatki <span class="_ _5"> </span>operacyjne <span class="_ _5"> </span>z </div><div class="t m0 x17 h5b y895 ff4 fs10 fc0 sc0 ls0 ws0">tytułu <span class="_ _5e"> </span>działalności </div><div class="t m0 x17 h5b y550 ff4 fs10 fc0 sc0 ls0 ws0">kwalifikującej<span class="_ _0"></span> <span class="_ _2f"> </span>się<span class="_ _0"></span> <span class="_ _2f"> </span>do<span class="_ _0"></span> </div><div class="t m0 x17 h6 y879 ff1 fs10 fc0 sc0 ls0 ws0">systematyki (A.1+A<span class="_ _0"></span>.2)<span class="fs2"> </span></div></div><div class="c x161 y459 wa2 hf4"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x162 y459 w10b hf4"><div class="t m0 x17 h6 y907 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x163 y459 w10c hf4"><div class="t m0 x17 h6 y907 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x164 y459 w10d hf4"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x54 y459 w10d hf4"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x89 y459 w10d hf4"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xeb y459 w10d hf4"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x165 y459 w10d hf4"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 y459 w82 hf4"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x167 y459 wa5 hf4"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x168 y459 wa5 hf4"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y459 wa5 hf4"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x169 y459 wa5 hf4"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y459 wa5 hf4"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x146 y459 wa5 hf4"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16a y459 wa5 hf4"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf8 y459 w10e hf4"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16b y459 w10f hf4"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x141 y459 wdc hf4"><div class="t m0 x17 h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16c y459 wdc hf4"><div class="t m0 x1b h6 y57c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y94f w10a hc5"><div class="t m0 x17 h5b y878 ff4 fs10 fc0 sc0 ls0 ws0">B. <span class="_ _38"> </span>DZIAŁALNOŚĆ </div><div class="t m0 x17 h5b y550 ff4 fs10 fc0 sc0 ls0 ws0">NIEKWALIFIKUJĄCA<span class="_ _a"></span> <span class="_ _f"> </span>SIĘ <span class="_ _9"> </span>DO </div><div class="t m0 x17 h6 y879 ff1 fs10 fc0 sc0 ls0 ws0">SYSTEMATYKI<span class="fs2"> </span></div></div><div class="c x161 y94f wa2 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x162 y94f w10b hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x163 y94f w10c hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x164 y94f w10d hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x54 y94f w10d hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x89 y94f w10d hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xeb y94f w10d hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x165 y94f w10d hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 y94f w82 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x167 y94f wa5 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x168 y94f wa5 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y94f wa5 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x169 y94f wa5 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y94f wa5 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x146 y94f wa5 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16a y94f wa5 hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf8 y94f w10e hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16b y94f w10f hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x141 y94f wdc hc5"><div class="t m0 x17 h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16c y94f wdc hc5"><div class="t m0 x1b h6 y740 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y986 w10a h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">Inna<span class="fs2"> </span></div></div><div class="c x161 y986 wa2 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x162 y986 w10b h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">1 399,5<span class="fs2"> </span></div></div><div class="c x163 y986 w10c h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls37 ws0">100<span class="fs2 ls0"> </span></div></div><div class="c x164 y986 w10d h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x54 y986 w10d h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x89 y986 w10d h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xeb y986 w10d h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x165 y986 w10d h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 y986 w82 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x167 y986 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x168 y986 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y986 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x169 y986 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y986 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x146 y986 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16a y986 wa5 h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">T<span class="fs2"> </span></div></div><div class="c xf8 y986 w10e h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16b y986 w10f h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x141 y986 wdc h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16c y986 wdc h3e"><div class="t m0 x1b h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y15c w10a hc9"><div class="t m0 x17 h5b y881 ff4 fs10 fc0 sc0 ls0 ws0">Wydatki operacyjne z <span class="_ _2"></span>tytułu </div><div class="t m0 x17 h5b y878 ff4 fs10 fc0 sc0 ls0 ws0">działalności </div><div class="t m0 x17 h5b y550 ff4 fs10 fc0 sc0 ls0 ws0">niekwalifikującej <span class="_ _42"> </span>się <span class="_ _15"> </span>do </div><div class="t m0 x17 h6 y879 ff1 fs10 fc0 sc0 ls0 ws0">systematyki<span class="fs2"> </span></div></div><div class="c x161 y15c wa2 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x162 y15c w10b hc9"><div class="t m0 x17 h6 y881 ff1 fs10 fc0 sc0 ls0 ws0">1 399,5<span class="fs2"> </span></div></div><div class="c x163 y15c w10c hc9"><div class="t m0 x17 h6 y881 ff1 fs10 fc0 sc0 ls37 ws0">100<span class="fs2 ls0"> </span></div></div><div class="c x164 y15c w10d hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x54 y15c w10d hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x89 y15c w10d hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xeb y15c w10d hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x165 y15c w10d hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 y15c w82 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x167 y15c wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x168 y15c wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y15c wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x169 y15c wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y15c wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x146 y15c wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16a y15c wa5 hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf8 y15c w10e hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16b y15c w10f hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x141 y15c wdc hc9"><div class="t m0 x17 h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16c y15c wdc hc9"><div class="t m0 x1b h6 y893 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y987 w10a h3e"><div class="t m0 x17 h6 y853 ff4 fs10 fc0 sc0 ls0 ws0">OGÓŁEM (A + B)<span class="_ _0"></span><span class="ff1 fs2"> </span></div></div><div class="c x161 y987 wa2 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x162 y987 w10b h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">1 399,5<span class="fs2"> </span></div></div><div class="c x163 y987 w10c h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls37 ws0">100<span class="fs2 ls0"> </span></div></div><div class="c x164 y987 w10d h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x54 y987 w10d h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x89 y987 w10d h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xeb y987 w10d h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x165 y987 w10d h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x166 y987 w82 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x167 y987 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x168 y987 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y987 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x169 y987 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x76 y987 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x146 y987 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x16a y987 wa5 h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf8 y987 w10e h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x16b y987 w10f h3e"><div class="t m0 x17 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x141 y987 wdc h3e"><div class="t m0 x17 h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x16c y987 wdc h3e"><div class="t m0 x1b h6 y853 ff1 fs10 fc0 sc0 ls0 ws0">0<span class="fs2"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 y988 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y989 we5 h39"><div class="t m0 x29 h11 y8b ff1 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x6c y989 w110 h39"><div class="t m0 x16d h11 y8b ff4 fs7 fc3 sc0 ls0 ws0">Część wydatkó<span class="_ _0"></span>w operacyjny<span class="_ _0"></span>ch/ Łączne wydatki<span class="_ _0"></span> operacyjne<span class="ff1"> </span></div></div><div class="c x6 y98a we5 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x6c y98a w111 h39"><div class="t m0 x17 h11 y8b ff4 fs7 fc3 sc0 ls0 ws0">Zgodność z syst<span class="_ _0"></span>ematyką w podzi<span class="_ _0"></span>ale na cele<span class="ff1"> </span></div></div><div class="c x143 y98a w89 h39"><div class="t m0 x17 h11 y8b ff4 fs7 fc3 sc0 ls0 ws0">Kwalifiko<span class="_ _0"></span>wanie się do sy<span class="_ _0"></span>stematyki w podziale n<span class="_ _0"></span>a cele (tys. PLN)<span class="ff1"> </span></div></div><div class="c x6 y98b we5 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls39 ws0">CCM<span class="ls0"> </span></div></div><div class="c x6c y98b w111 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x143 y98b w89 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6 y98c we5 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls39 ws0">CCA<span class="ls0"> </span></div></div><div class="c x6c y98c w111 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x143 y98c w89 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6 y98d we5 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls3a ws0">WTR<span class="ls0"> </span></div></div><div class="c x6c y98d w111 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x143 y98d w89 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6 y28f we5 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls39 ws0">CE<span class="ls0"> </span></div></div><div class="c x6c y28f w111 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x143 y28f w89 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6 y3b1 we5 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">PPC </div></div><div class="c x6c y3b1 w111 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x143 y3b1 w89 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6 y165 we5 hcb"><div class="t m0 x17 h11 y8df ff1 fs7 fc0 sc0 ls0 ws0">BIO </div></div><div class="c x6c y165 w111 hcb"><div class="t m0 x17 h11 y8df ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x143 y165 w89 hcb"><div class="t m0 x17 h11 y8df ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc2 y427 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc2 y167 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc2 y98e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc2 y98f ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc2 y990 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc2 y229 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc2 y991 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf4b" class="pf w0 h0" ><div class="pc pc4b w0 h0"><img class="bi x2 y992 w3 hf5" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">75<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc2 y914 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y993 ff4 fs2 fc0 sc0 ls0 ws0">Działalność związana z <span class="_ _0"></span>energią jąd<span class="_ _0"></span>rową i gazem zie<span class="_ _0"></span>mnym<span class="ff1"> </span></div><div class="t m0 x6 h6 y55b ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y994 w112 hcd"><div class="t m0 x99 hf y1d4 ff3 fs7 fc3 sc0 ls0 ws0">Wzór 2 Działalno<span class="_ _0"></span>ść gospodarcza <span class="_ _0"></span>zgodna z systemat<span class="_ _0"></span>yką (mianownik)<span class="ff2"> </span></div></div><div class="c x6 y995 wd1 he3"><div class="t m0 x4a hf y928 ff2 fs7 fc3 sc0 ls0 ws0">Wiersz  </div></div><div class="c x68 y995 wef he3"><div class="t m0 xf1 hf y928 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Rodzaje działal<span class="_ _0"></span>ności gospodarcz<span class="_ _0"></span>ej<span class="ff2"> </span></span></div></div><div class="c x13a y23e w113 hd4"><div class="t m0 x3d hf y8ca ff3 fs7 fc3 sc0 ls0 ws0">Kwota i udział (i<span class="_ _0"></span>nformacje należy <span class="_ _0"></span>przedstawić w kwotach <span class="ff2"> </span></div><div class="t m0 x70 hf y57b ff3 fs7 fc3 sc0 ls0 ws0">pieniężnych i warto<span class="_ _0"></span>ściach procento<span class="_ _0"></span>wych)<span class="ff2"> </span></div></div><div class="c x13a y8f7 w114 h6c"><div class="t m0 x124 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">CCM + CCA  </div></div><div class="c xbe y8f7 w115 h6c"><div class="t m0 x11f hf y8cc ff3 fs7 fc3 sc0 ls0 ws0">Łagodzenie zmian <span class="_ _0"></span><span class="ff2"> </span></div><div class="t m0 xe1 hf y548 ff2 fs7 fc3 sc0 ls0 ws0">klimatu (CCM)<span class="_ _0"></span> </div></div><div class="c x16e y8f7 w34 h6c"><div class="t m0 xf1 hf y87 ff2 fs7 fc3 sc0 ls0 ws0">Adaptacja do <span class="_ _0"></span> </div><div class="t m0 x9d hf y53c ff2 fs7 fc3 sc0 ls0 ws0">zmian klimatu  </div><div class="t m0 x12c hf y8b ff2 fs7 fc3 sc0 ls0 ws0">(CCA) </div></div><div class="c x13a y995 w59 hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c xde y995 w116 hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c xbe y995 w59 hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c x5e y995 w117 hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x16e y995 wd3 hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c x16f y995 wf3 hcd"><div class="t m0 x17 hf y263 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x6 y996 wd1 he4"><div class="t m0 x18 h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">1.<span class="ls0"> </span></div></div><div class="c x68 y996 wef he4"><div class="t m0 x17 h11 y931 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y809 ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y80a ff4 fs7 fc0 sc0 ls0 ws0">4.26załącznik<span class="_ _0"></span>ów <span class="_ _21"> </span>I <span class="_ _21"> </span>i <span class="_ _21"> </span>II <span class="_ _21"> </span>do <span class="_ _21"> </span>rozporządzenia </div><div class="t m0 x17 h11 y81a ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y7ff ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y996 w59 he4"><div class="t m0 x105 h11 y8bd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y996 w116 he4"><div class="t m0 x17 h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xbe y996 w59 he4"><div class="t m0 x105 h11 y8bd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x5e y996 w117 he4"><div class="t m0 x21 h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x16e y996 wd3 he4"><div class="t m0 x105 h11 y8bd ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x16f y996 wf3 he4"><div class="t m0 x4a h11 y8bd ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y5a wd1 hb8"><div class="t m0 x18 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">2.<span class="ls0"> </span></div></div><div class="c x68 y5a wef hb8"><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">4.27 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y5a w59 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y5a w116 hb8"><div class="t m0 x17 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xbe y5a w59 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x5e y5a w117 hb8"><div class="t m0 x21 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x16e y5a wd3 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x16f y5a wf3 hb8"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y997 wd1 hb3"><div class="t m0 x18 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">3.<span class="ls0"> </span></div></div><div class="c x68 y997 wef hb3"><div class="t m0 x17 h11 y7dc ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">4.28 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y997 w59 hb3"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y997 w116 hb3"><div class="t m0 x17 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xbe y997 w59 hb3"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x5e y997 w117 hb3"><div class="t m0 x21 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x16e y997 wd3 hb3"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x16f y997 wf3 hb3"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y998 wd1 hd5"><div class="t m0 x18 h11 y8da ff1 fs7 fc0 sc0 lsd ws0">4.<span class="ls0"> </span></div></div><div class="c x68 y998 wef hd5"><div class="t m0 x17 h11 y8db ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7d1 ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y80c ff4 fs7 fc0 sc0 ls0 ws0">4.29 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y7f4 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y7f5 ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y999 ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y998 w59 hd5"><div class="t m0 x105 h11 y8da ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y998 w116 hd5"><div class="t m0 x17 h11 y8da ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xbe y998 w59 hd5"><div class="t m0 x105 h11 y8da ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x5e y998 w117 hd5"><div class="t m0 x21 h11 y8da ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x16e y998 wd3 hd5"><div class="t m0 x105 h11 y8da ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x16f y998 wf3 hd5"><div class="t m0 x4a h11 y8da ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y699 wd1 hb8"><div class="t m0 x18 h11 y93b ff1 fs7 fc0 sc0 lsd ws0">5.<span class="ls0"> </span></div></div><div class="c x68 y699 wef hb8"><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y8a ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">4.30 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y699 w59 hb8"><div class="t m0 x105 h11 y93b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y699 w116 hb8"><div class="t m0 x17 h11 y93b ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xbe y699 w59 hb8"><div class="t m0 x105 h11 y93b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x5e y699 w117 hb8"><div class="t m0 x21 h11 y93b ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x16e y699 wd3 hb8"><div class="t m0 x105 h11 y93b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x16f y699 wf3 hb8"><div class="t m0 x4a h11 y93b ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y99a wd1 hb8"><div class="t m0 x18 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">6.<span class="ls0"> </span></div></div><div class="c x68 y99a wef hb8"><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">4.31 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _2"></span>(UE) <span class="_ _2"></span>2021/2139 <span class="_ _2"></span>w <span class="_ _2"></span>m<span class="_ _2"></span>ian<span class="_ _0"></span>owniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y99a w59 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y99a w116 hb8"><div class="t m0 x17 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xbe y99a w59 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x5e y99a w117 hb8"><div class="t m0 x21 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x16e y99a wd3 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x16f y99a wf3 hb8"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y99b wd1 haa"><div class="t m0 x18 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">7.<span class="ls0"> </span></div></div><div class="c x68 y99b wef haa"><div class="t m0 x17 hf y7dd ff3 fs7 fc0 sc0 ls0 ws0">Kwota  i <span class="_ _7"> </span>udział  innych  rod<span class="_ _0"></span>zajów  dz<span class="_ _0"></span>iałalności </div><div class="t m0 x17 hf y7cf ff3 fs7 fc0 sc0 ls0 ws0">gospodarczej <span class="_ _58"> </span>zgodnej <span class="_ _3f"> </span>z <span class="_ _3f"> </span>systematyką,<span class="_ _0"></span> </div><div class="t m0 x17 hf y87 ff2 fs7 fc0 sc0 ls0 ws0">niewymienion<span class="_ _0"></span>ych w wierszach 1<span class="ff3">–6 powyż<span class="_ _0"></span>ej w </span></div><div class="t m0 x17 hf y53c ff3 fs7 fc0 sc0 ls0 ws0">mianowniku <span class="_ _53"> </span>mającego <span class="_ _53"> </span>zastosowanie<span class="_ _0"></span> </div><div class="t m0 x17 hf y8b ff3 fs7 fc0 sc0 ls0 ws0">kluczowego wskaźnika<span class="_ _0"></span> wyników<span class="ff2"> </span></div></div><div class="c x13a y99b w59 haa"><div class="t m0 x105 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y99b w116 haa"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c xbe y99b w59 haa"><div class="t m0 x105 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x5e y99b w117 haa"><div class="t m0 x21 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x16e y99b wd3 haa"><div class="t m0 x105 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x16f y99b wf3 haa"><div class="t m0 x4a h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y99c wd1 h70"><div class="t m0 x18 h11 y548 ff1 fs7 fc0 sc0 lsd ws0">8.<span class="ls0"> </span></div></div><div class="c x68 y99c wef h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Całkowity <span class="_ _12"> </span>mający <span class="_ _12"> </span>zastoso<span class="_ _0"></span>wanie <span class="_ _12"> </span>kluczowy </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wskaźnik wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x13a y99c w59 h70"><div class="t m0 x105 h6 y548 ff1 fs7 fc0 sc0 ls0 ws0">0<span class="fs2">     </span> </div></div><div class="c xde y99c w116 h70"><div class="t m0 x12d h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">0  </div></div><div class="c xbe y99c w59 h70"><div class="t m0 x105 h6 y548 ff1 fs7 fc0 sc0 ls0 ws0">0<span class="fs2">     </span> </div></div><div class="c x5e y99c w117 h70"><div class="t m0 x28 h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">0  </div></div><div class="c x16e y99c wd3 h70"><div class="t m0 x105 h6 y548 ff1 fs7 fc0 sc0 ls0 ws0">0<span class="fs2">     </span> </div></div><div class="c x16f y99c wf3 h70"><div class="t m0 x11b h11 y548 ff1 fs7 fc0 sc0 ls0 ws0">0  </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 y99d ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y99e ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y4f8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y99f ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y124 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y9a0 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y9a1 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf4c" class="pf w0 h0" ><div class="pc pc4c w0 h0"><img class="bi x2 y9a2 w3 hf6" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">76<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y9a3 w118 hcd"><div class="t m0 x15a hf y8b ff3 fs7 fc3 sc0 ls0 ws0">Wzór 3 Działalno<span class="_ _0"></span>ść gospodarcza <span class="_ _0"></span>zgodna z systemat<span class="_ _0"></span>yką (licznik)<span class="ff2"> </span></div></div><div class="c x6 y9a4 wd1 hf7"><div class="t m0 x4a hf y928 ff2 fs7 fc3 sc0 ls0 ws0">Wiersz  </div></div><div class="c x68 y9a4 wef hf7"><div class="t m0 xf1 hf y928 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Rodzaje działal<span class="_ _0"></span>ności gospodarcz<span class="_ _0"></span>ej<span class="ff2"> </span></span></div></div><div class="c x13a y9a5 w119 hd4"><div class="t m0 x3d hf y8ca ff3 fs7 fc3 sc0 ls0 ws0">Kwota i udział (i<span class="_ _0"></span>nformacje należy <span class="_ _0"></span>przedstawić w kwotach <span class="ff2"> </span></div><div class="t m0 x6f hf y574 ff3 fs7 fc3 sc0 ls0 ws0">pieniężnych i warto<span class="_ _0"></span>ściach procento<span class="_ _0"></span>wych)<span class="ff2"> </span></div></div><div class="c x13a y9a6 w11a hba"><div class="t m0 x8f hf y53c ff2 fs7 fc3 sc0 ls0 ws0">CCM + CCA  </div></div><div class="c x170 y9a6 w10 hba"><div class="t m0 x11f hf y8bc ff3 fs7 fc3 sc0 ls0 ws0">Łagodzenie zmian <span class="_ _0"></span><span class="ff2"> </span></div><div class="t m0 xe1 hf y9a7 ff2 fs7 fc3 sc0 ls0 ws0">klimatu (CCM)<span class="_ _0"></span> </div></div><div class="c x16e y9a6 w34 hba"><div class="t m0 xf1 hf y7f1 ff2 fs7 fc3 sc0 ls0 ws0">Adaptacja do <span class="_ _0"></span> </div><div class="t m0 x9d hf y53c ff2 fs7 fc3 sc0 ls0 ws0">zmian klimatu  </div><div class="t m0 x12c hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0">(CCA) </div></div><div class="c x13a y9a4 w59 hcd"><div class="t m0 x17 hf y3af ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c xde y9a4 w11b hcd"><div class="t m0 x17 hf y3af ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x170 y9a4 wf9 hcd"><div class="t m0 x17 hf y3af ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c x14c y9a4 wbd hcd"><div class="t m0 x17 hf y3af ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x16e y9a4 w4 hcd"><div class="t m0 x17 hf y3af ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c x16f y9a4 wfb hcd"><div class="t m0 x17 hf y3af ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x6 y9a8 wd1 hb8"><div class="t m0 x18 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">1.<span class="ls0"> </span></div></div><div class="c x68 y9a8 wef hb8"><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">4.26 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _1b"> </span>(UE) <span class="_ _1d"> </span>2021/2139 <span class="_ _1d"> </span>w <span class="_ _1d"> </span>liczniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y9a8 w59 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y9a8 w11b hb8"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x170 y9a8 wf9 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14c y9a8 wbd hb8"><div class="t m0 x29 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x16e y9a8 w4 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x16f y9a8 wfb hb8"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y841 wd1 hd5"><div class="t m0 x18 h11 y93b ff1 fs7 fc0 sc0 lsd ws0">2.<span class="ls0"> </span></div></div><div class="c x68 y841 wef hd5"><div class="t m0 x17 h11 y808 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y8de ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y825 ff4 fs7 fc0 sc0 ls0 ws0">4.27 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _1b"> </span>(UE) <span class="_ _1d"> </span>2021/2139 <span class="_ _1d"> </span>w <span class="_ _1d"> </span>liczniku </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y841 w59 hd5"><div class="t m0 x105 h11 y93b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y841 w11b hd5"><div class="t m0 x4a h11 y93b ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x170 y841 wf9 hd5"><div class="t m0 x105 h11 y93b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14c y841 wbd hd5"><div class="t m0 x29 h11 y93b ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x16e y841 w4 hd5"><div class="t m0 x105 h11 y93b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x16f y841 wfb hd5"><div class="t m0 x4a h11 y93b ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y70a wd1 hb8"><div class="t m0 x18 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">3.<span class="ls0"> </span></div></div><div class="c x68 y70a wef hb8"><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">4.28 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _1b"> </span>(UE) <span class="_ _1d"> </span>2021/2139 <span class="_ _1d"> </span>w <span class="_ _1d"> </span>liczniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y70a w59 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y70a w11b hb8"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x170 y70a wf9 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14c y70a wbd hb8"><div class="t m0 x29 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x16e y70a w4 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x16f y70a wfb hb8"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y9a9 wd1 hb8"><div class="t m0 x18 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">4.<span class="ls0"> </span></div></div><div class="c x68 y9a9 wef hb8"><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">4.29 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _1b"> </span>(UE) <span class="_ _1d"> </span>2021/2139 <span class="_ _1d"> </span>w <span class="_ _1d"> </span>liczniku </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y9a9 w59 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y9a9 w11b hb8"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x170 y9a9 wf9 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14c y9a9 wbd hb8"><div class="t m0 x29 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x16e y9a9 w4 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x16f y9a9 wfb hb8"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y9aa wd1 he4"><div class="t m0 x18 h11 y8da ff1 fs7 fc0 sc0 lsd ws0">5.<span class="ls0"> </span></div></div><div class="c x68 y9aa wef he4"><div class="t m0 x17 h11 y9ab ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7d1 ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y80c ff4 fs7 fc0 sc0 ls0 ws0">4.30 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y7f4 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _1b"> </span>(UE) <span class="_ _1d"> </span>2021/2139 <span class="_ _1d"> </span>w <span class="_ _1d"> </span>liczniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y9aa w59 he4"><div class="t m0 x105 h11 y8da ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y9aa w11b he4"><div class="t m0 x4a h11 y8da ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x170 y9aa wf9 he4"><div class="t m0 x105 h11 y8da ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14c y9aa wbd he4"><div class="t m0 x29 h11 y8da ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x16e y9aa w4 he4"><div class="t m0 x105 h11 y8da ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x16f y9aa wfb he4"><div class="t m0 x4a h11 y8da ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y9ac wd1 hb8"><div class="t m0 x18 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">6.<span class="ls0"> </span></div></div><div class="c x68 y9ac wef hb8"><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _13"> </span>i <span class="_ _13"> </span>udział <span class="_ _13"> </span>działalności <span class="_ _13"> </span>gospodar<span class="_ _0"></span>czej </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">zgodnej z systematyką, o której mowa <span class="_ _2"></span>w sekcji </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">4.31 <span class="_ _18"> </span>załączników <span class="_ _14"> </span>I <span class="_ _18"> </span>i <span class="_ _18"> </span>II <span class="_ _18"> </span>do <span class="_ _14"> </span>rozporządzenia </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">delegowanego <span class="_ _1b"> </span>(UE) <span class="_ _1d"> </span>2021/2139 <span class="_ _1d"> </span>w <span class="_ _1d"> </span>liczniku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczowego wskaźnika </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x13a y9ac w59 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y9ac w11b hb8"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x170 y9ac wf9 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14c y9ac wbd hb8"><div class="t m0 x29 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x16e y9ac w4 hb8"><div class="t m0 x105 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x16f y9ac wfb hb8"><div class="t m0 x4a h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y850 wd1 haa"><div class="t m0 x18 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">7.<span class="ls0"> </span></div></div><div class="c x68 y850 wef haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _1c"> </span>i <span class="_ _24"> </span>udział <span class="_ _1c"> </span>innych <span class="_ _1c"> </span>rodzajów <span class="_ _24"> </span>działalności </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">gospodarczej <span class="_ _1"> </span>zgodnej <span class="_ _41"> </span>z <span class="_ _41"> </span>syste<span class="_ _0"></span>matyką, </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">niewymieni<span class="_ _0"></span>onych <span class="_ _e"></span>w <span class="_ _e"></span>wierszach <span class="_ _2"></span>1<span class="_ _2"></span><span class="ff4">–6 <span class="_ _e"></span>powyżej <span class="_ _e"></span>w </span></div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">liczniku <span class="_ _5"> </span>mającego <span class="_ _19"> </span>zastosowanie <span class="_ _5"> </span>kluczowego </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wskaźnika wyni<span class="_ _0"></span>ków<span class="ff1"> </span></div></div><div class="c x13a y850 w59 haa"><div class="t m0 x105 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y850 w11b haa"><div class="t m0 x4a h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x170 y850 wf9 haa"><div class="t m0 x105 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14c y850 wbd haa"><div class="t m0 x29 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x16e y850 w4 haa"><div class="t m0 x105 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x16f y850 wfb haa"><div class="t m0 x4a h11 y87 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y11d wd1 ha7"><div class="t m0 x18 h11 y8cc ff1 fs7 fc0 sc0 lsd ws0">8.<span class="ls0"> </span></div></div><div class="c x68 y11d wef ha7"><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Całkowita  k<span class="_ _0"></span>wota  i  całko<span class="_ _0"></span>wity  udział  rodzajów<span class="_ _0"></span> </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">działalności <span class="_ _3d"> </span>gospodar<span class="_ _0"></span>czej <span class="_ _3d"> </span>zg<span class="_ _2"></span>odn<span class="_ _0"></span>ej <span class="_ _3d"> </span>z </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">systematyk<span class="_ _0"></span>ą w <span class="_ _0"></span>liczniku <span class="_ _0"></span>mającego zast<span class="_ _0"></span>osowanie<span class="_ _0"></span> </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">kluczowego wsk<span class="_ _0"></span>aźnika wynikó<span class="_ _0"></span>w<span class="ff1"> </span></div></div><div class="c x13a y11d w59 ha7"><div class="t m0 x105 h11 y8cc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c xde y11d w11b ha7"><div class="t m0 x4a h11 y8cc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x170 y11d wf9 ha7"><div class="t m0 x105 h11 y8cc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x14c y11d wbd ha7"><div class="t m0 x29 h11 y8cc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x16e y11d w4 ha7"><div class="t m0 x105 h11 y8cc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x16f y11d wfb ha7"><div class="t m0 x4a h11 y8cc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 y9ad ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y9ae ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y9af ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y1f5 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y9b0 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y493 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y9b1 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y517 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf4d" class="pf w0 h0" ><div class="pc pc4d w0 h0"><img class="bi x2 y89d w11c hcc" alt="" 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4A6giNZBLLhjpWvWss4zLcLEZ3fRIncXnUoNDzWCAsL4dtA2UJqJ0BABAgzIrgC1MCMop5zTqAGcRkyHsuWj686b+Oq97738keeCJ/9/ENPP/PsXEhVK0mSJEmSJP+/TeTGHqZAFAtskaBsUIKBldggygwiwKDBWWQLAiOwGRkkGhlY66OtsUXd0hAM+ShYYBFVD9Yf40GBAWs4Z6z/3vdvu3DT+k1rV4+2EM2aiWNyDAAc1VWK6m88SFnYO75C7gwcS8QSjkEE8mAsVGjXwUSRncjsBJjCMcQAU1gAbEbyZitNB3gEhgEKY5AYuGklGGJwAsAiaoISpBk+kIGHY4BAHAEGeTXUBmJw0/EQiNVAvDsxR77QnpBBbORVYYATEIyHP6QQIjODuCk0zxd+AF6qZtFBQQorSJ3puPIyw7pz3dbVFxyePv1f/dkTDz/y2Fx3MDqxKJoM6siSNadflwMR8RlFBLCrIikI3NTjG6BsyhYJVvOK4VDBFIgEhRkBIG22cVKQEaU3WJIkSZIkyRucyE9MMtvwC4oEgAwwkIJg2vycTA2IcEpEw1zKSgQjyTuDKoj46B1ZjVgSguNBx7pnLp+47vJr1q5qX7f5zBWLRgsBhwqhdCwGBoigsACLBMdNK5W/HQFEBiZAoGYwOGlCMoGaQCymZtZsQjT8tWgGI4oggpkHGOoAhhIibOHU7eSkdga2EI2iEDWJnxAIBjCBmq0zYc2eR0ZETX9x1ebYIFkGU7K4MKIYrj01AzMJA6qIBqKoaoBzXmQ4/S8njmd4zkIEmJpFkHmCQIhMQEy8dKI92sn+88+vevGly3fu3n/3g089unPP0WD9GAM8uYKysRoUoWy1RgYLjBAUIrDYRGwyEJS0h+HWqvaqTyHIjGN6VyVJkiRJkvwPSeTDeAZAwQZuQi1bEAvNRpsKZ8xowu6rSreLzsT8sWPg6JyIVWM5DWaPXXvJ5ve/8/orzl2yKIcB44CDaSwZkcW9al+bpksKkRLp6zUuZIVFmIIdiIlEwSdaDBoca58sEDGomVgnAxtBVYUZIIuxJU22jtCIWCMa8uJExGaCAmREJCBZeH4UiEAAxeEzhBzIYUpEALSuvffcZHUzVRjEnTg0GIipqa0Z1qs0vRBZ3HAQQkRm1oTv4f9oCiioQ0SOiImAKFBoBWMosYp33mU8pcdPX2Vbz1j/Azec+9ie3ufvevQr9z6xf7oXfUc6k925fpyfjezADOchDmIwg0UgkrmmkKawOQwHWgtPGsQgJ3dXNSOk3YiSJEmSJEne8ERuEcOZ0SaBNRm5mWBmELMFMYugCGfsQTzsFEIKNHPbWh2fz5y1XWxJdd66FW/ZctaWTes2rBhbOe7FjKMKgWMFZifO2AczGC3MYTcTz03qq//ugyUlAwFOiVVZbVh/sRDtzcjIAsDNwlAlXwNKDMfRoApyhY+1EDE5a8pIxPyw2ASAkpEAFgI53xxcDKZEIB42KKSKEIJxtEwAQRSoF0McEDszqaNBGASNZIA2iXahOyNZ858pNKiBHIhdVFMDMcMMxgIlcDOpXhsgsKZTi6mF0rHADCzEcBQVgvK4zzugSpUuXNtee/rV733HlS/uf+Ub9+3a/ujOafR7razSTI2gpojEEtUAMXCEEZiAzPoGGCQSGzXlOaQ0HC4MxxVJkiRJkiTJG57IaVixYsOHgFGzOrIJ5WTgSM7gjDxIQE1SDMDAWelRi1WivRVTi95x/ZVvvebSC0+DV3QYVFfam20VOQh1VVHe6ddmEJWTrVJoYf7ZACaT18t8wgwgAmWNzCMDCPAwMl2YdB8WfKvPB6Djfath6nD4qE3PDkJUEdm0qvCCwsMRmOGACmiKWIbz0wYqnAHBMDcAPLFIU7lByBgdINSRxFELJAqLNYk1RetqxE5KYKaHTtvZwn5ATcdDGdbVIId3AtYKCDAQOwNVQL8m5wngZohAQAQGNaAonGTUyjwjBtQ1MmdGtTIz163VtcHAKkzAmGDDFJ8xsfKdF64sw3Xbtz/1+1966N5dM7O9vuQdclm/MpZM4ZrSeSMHokqz5nIrkUKa+fKFJakRqYA8SZIkSZLknyiRn1x2eGLdnhHoxK47ZHCxqWBpbgZYDRtk1mvZfGa1s/KWG7fe+o63XLxuVIA8YgTBykHmGK1mi3vni+LQbPncy0dmS50Nopw55ywGgilYSSKxWOUw+LuPlWNGzLVqO3PrTlu8fByjBEYNU5iBJJCrJFdCBPbNYOcLB75938OPPf3sywePdcuaxDvv897hNaefdvklF5191pmXnL925Rg5IAPypmLFAoAebH5AR6Z7L+2fH9gIXBFBSoFoQDQgqinysomp9SvbizzMhKwGmSlqeABzNfYe6e2f7hkQySuJgRgqWlM5m1Fctahz5uplI1451tBafSewHJnHrpePzQ1iU89OMII56pT1XKeNZYtHT1vcEc68OHiGOWUXmAEcrN2elw4fPXo0z+SsdWuXj7lCIAKrB1MO77p83UVbNnxh+9yffPpzO1/YQ9Z2rt1HXVGhnAGu+TykQms46CCGLXR7hwJGFskMxkac3mBJkiRJkiRveCK3hfRNJ74ijYZIzIRoJGYCM4gh9Bih5WKms8vauPScdVs2rb9iy4YzV084QgF4i45qshq+mR12Bm8QBR0L+tO/+h97aE3HIrgWTJ3WjKiQQD6y4yj+9aqUGXNG8M7l1vvPv/GLKyYdxRoogajBOBuZU3t2Wne++NK3/urx+x996nivqrgozQdaqsWwz2BejB46hO999XH70kOrl4xfdeHGKy4446rNq5e2spZZLgBiX5mLbN/c3P/2O586OCsVjdbIjBgIRDUoujC/rEP/56/85MXrFucQsorKgeUjQTVCnnn56L/45d96ueoYcSSJEAIYMYuDNvpUzv7CT370zDOXlyG2Qh+uFYE5xb1P7v03v/2pec1qyozIQATzg7rIUVdHLrto42/+wsdzlrLWglshxMi079DMo0/vvOOxvUuXTE2OtVH3v37nd1eMF++/5fplEyPtTFH2IDwhrfddObXtgh9+4tmXHt+x97uP7XzyxYNzlgUZr+E0EHwOtEFNvTiGH5togCmZigVBiPARWXqDJUmSJEmSvMGJnE50GBlWDMNnXuBiqEJdChGxj6YEzWGOBk4H41a/521XffKDNy4bAQy5QSyyRm72ibcA02G5OXmFC4ABXbgZjM2ic9g6Zm1ozTpgiwaKXMA8lF9/3SA7MrRAo4aBuQiwBVANwOAH5O/e1f2/PnPX/dsfrk2QjVTagXQgDnRi+08KGEWMnBe+0B3Hpl+683t/8a1733bZOf/yk+87fcyjpjzLg/YZ+aazVp9z0UV7vrPjaJ+CtCN5Q7PWE7lNl/NH/vybj53/ibcCzAopimhiXkrg83c+ua/vDtGYgoelPgAs+FrHdHDVhZdfefUlBsAiVCG+NJkFfv8vvv5yzw+yCT3Zp1zJqg7MrPrO4y8+d2Bm7PSJwvvuILYKPzPAp/70C7teePF//dVfWTyOuS5aGcb9tV/58r2/9tu/+z9/4uObzlw1fby/ePFER2OHy7EOr9qy7sYt6z7y/msf3nX0U3/2xbu2P5mPTLnO5Nz8LI2usZkZQDA2ihDQ7SEXWFO8r2yqlJZ1JkmSJEmS/BMk8v9e3e9HNrHorKYYQl2PddpF7vrHXlkx0b7h6ks+8q4rz1je4RK5ImOYKlNoOiXCbLjZDRjksdDeGwCRQLKAwqwFaYNqZRKrDAwuQB5Q2OtUrSC2jBAYRv2mBJyEoUCNWIw8fqD81Ge+dtf252PIxpesqsFVtw8VsF8owwAAjIxjfl4HoXQMavfBUfHVv3pkarT42R96Z4scgBZRHwbQtVec+6W7H/PFSBhWqGfN2Rnh2PzxR555YQA4AVMGBJiWwAB45JkXQzamaANongdAYXXbd/yg++533jLWgQeEHciBfACe3DV47qVXLB9V1x7ulAQAZpr3qW61x/vl0ef2v3Lu6RMeaBViwI5dz7308r6P/fCPfPur9/zu7/7uyMjI2Mjo27a99UMfuGX7g9v/nz+6/Vd/+WeLqaUDgGKdc2yR69UVsVvq8ss3Tm36pY99/f49X/nWXQ89vmPl2NT+o3uLsXElqo4fAgmyDKYgg+HEQs/07kqSJEmSJHnjE7mBT9wDIDMROChZYKsd69iIrVnKZ65ZfuPlN1yxecPUGHdInQbOQCYajJlONGAxImtm3ZkBEJhhzayymJJGUNM6hGHgGIBAxrAAZlAF6r7O4dIEAIPClDUyxEIgo+Da9++e+df/6YuPvjDtO4udYWZ6Hr7grK1m0IhmJyBTgsW5GkRwDgDIRcutXZQIn73z4W4Vf/lnbq2AZUFz0Z7KFeeeefPVW7507xOVqVLLrNlpVCpm5JM79k3/wece/MRtlymYlQNJAP74yzuf2nN4Hm1wQNM3EASLbBXi/P/yyY/ccPHUhFk79MFAMTFQ6Rv+5M+/dLxCLR5KIAyXg5qiWKz9I13oovbo/Q8+9e4rNsIQ1UTo0UefeO9t77n8gtX3f++JTZu3/NzPfWL/y6/85q//9pnrVn78kz/6H37zP+zZc2DD2hW9gBGXASFGbYsYSxXr5SQTQh/duuaDV330mRdeeeTxXfftOLTr+T0vHz7e6kxGafdDiNSs7+RAosOBVpIkSZIkSfJGJ/KFpHsyols1KNp5GNQO9QXnnvPu6y68ccuapZMYBdoAQs/KPuU54GEcgpFjdt4WlogqYDRcB+oAQYApABeNQ0+4BaubzokZh0xrEA1YKhKCYx39uw8zmgEqGinUVFcUW0yAa8/V+e9+9qvf3XkcftRVKt61R0YhUtc1qkoYYlEQmuoL1xmvos4PeggKdjHjwHl3PrSXTt7x3UdPX7/x7TefvbJXSbvIBZH1Jz76fc++9NIz+2c86hpRUcBcZK+dxb3e4PYvfGXT6UvefulaMw0k9z52+NOfv6OPvJZ2joGCmwaCguhRXrpp7Udu3pAHdKhCOKpuRH07ALteOPbAI09GHolGcAJEstBUb5cQK9roHzdg584ds3M2MUoUzQnNHT92/ZUbj3Qxq3Koa8/uq/fvneV8ZKzdbvnW6mVLjh88XE1OLFnU6nZVsyL3gIFCmRMBsSCCcR11+ZnLr9+w/Bhhz4HBl+988LNfu+f5w4d9Pk7ZSBjWz7DSsFF5kiRJkiRJ8k+RyId5vOn1LZmfmZletXTxe991863vWL3WN5v7wMoKPoICZYAFREOWZzkCEF+1zWN8VVvDJuE3Df6EWChKU4tMgEWEElaasZmAxCxTfb2Fg1kEwGTNDUCsg7js2T377nv0KUydlQ+ilt26rAJRDMF5X2RidSkWxQIhsmnv2CEuOu28FVu+hmiM5ZGjk6tOP3xo95jD7X/xxXPOPXvLlCAaqrLVzk/PseGMFTtfOtDs6QOowcGNoYxV1OmZ2TvvuvvGC07rZF4jvvb1b+w/cDC2VsEX6M8YBCQGmAXSwdYr16tixAFlFxy1rqJHAHbvf2VQBy5YSEJsWsfUQCSt0JvBZA6RwWBwZHB0z57dqzevbXmuamiog2GqAz86eXhu8Nu/83sSy+9//wfOv2jDmGDlkkWx7C6dbFlZttreCKpN6YkAiroGKYy8y4Ba++VIe2T98uJjH9y6ecuF/++f3/ng47vmTRdeGk1DTE0tyZMkSZIkSf5hidzEm/PQQFo6i85qT6Ik/ZpMCsracVCRVETasZDVc8s6vHQsv/7STddeun7tqsWLxztC0RkcCQDkTVxuDYsX/N9vBEAZkIEwa4MNy844eGhuMp8ux6TXHfe9kamiX2PfYfGHZscgOfH+ls4D3JMRk0lEy2j6rAm1wVwFX/nRrJqpXafdGR0p/RjmWupC1tl+sP5X//We/WESx4/WniUXVYdo1G5Zf3YU3RsuWvXe6y+4YO3yltjMscN3vdD7wp0PPPTC3jJbVPEYIjAxNT3fLTqL58v5A4POL/3WZ877d7esFe8InYEGHz966xWPP+o/bVQAACAASURBVPHUvn2l80vnXEYTbR2owHk/8Up37vYHX7jqpZkt66fue/rgHY/t7blFzlqoKBffjT4iZ8e+PnbxhpXvvXzzaRygAxMf3RqLwQXzjrY/tntAoxWNBM3gc6r7VhuKToV8qT0+X57Rk9N67Y2H5nb+t898Y8u6H6GWTAO9zrLDR7vLFneK7uGzlrh/8S9/5r/81z87cuxgaehG7Nx/4MJLNg8INVPL4GihNL25YvKawQ+3fRvdtuqk86dval+/9pbj/Zu+vf2prz7wzAuvzDx/qDtb+6zlQizVwNKCdNQYkRFIVAUQAqma9MnSAtAkSZIkSVIiP/Eozvtw3CAKDpTX3OpXET7nkdxC1Lp07XySjs9OHys8v/XKiz/0rm3nneU6hILgDIKYkeENWs+3eYn/9z/zgSwf6be4HJOqRLtEC5iru7f/1eN/8OWnD1djalk0T1AyNauRu8vWn/Hvf/LmwiAFasaIYiZA2qgO1+ev8s5CGeWzX/jGEzufr2wSRds0wJiFteoXjP7ckZvetfXnf+jGMzqwQTVSZEuXTC3d6M7avPGn/+2ndh+bR6sNn4EZUc2RuGJ6rjvbGzzw5POrLrnAMQC0nJyzZuUH3v323/vUX/asPl5H8uMY9GO/W2ZxyaKl5fyhL3xl+3k/dfMd33psdr7K2pNzVYxU9+DN0O5k5czBM5a1fubjH145xQYlE2JjqyN4EKlL+N5Tu5RdWdYoWgglE3EudW/G53ntRxWCMID6QYiP7th998O7brnmnLbDWadP/cEffeYXfvZjI1le97tLp9qXbln/B7//mQ+8/cpdO1/c8cyTZ/3sjxHgmJhf/yIaMmMlEIHGW/lIK//Atsveue2yQ33ccfeuL37r7uf3zJQ6Dpa5+UGMXXQ6rtNSi1FNLVSIqEuvPi0ATZIkSZIkOZnIM62KWJZcBC5AOSjn0cxCv6Aa1BObX5wVF50xcslFV229+NzVS4tRgQCZwSmAKAiwGuYgb8CSvsIObTxthMQCd/sk5lrtNovWwet32jM286zkG5WzAOcQCAarXO94u6zOn0KmkUA1cSv2B5zVLLzCe9NQDg7O6HcefqrkgrJRMzKjuhzAeefMV7NnrFv2sXddtqoNpyaOQqiNSKKdf/rYz/34R379P/3Z3l5ZqqFWMDelMCBWonsefu7tl17QBmDBAR7+gzdfXB2Pv//Zu0c6U/P792J0EmMtLufnBnGkNXXv9p2f+/bme7fvCJKXQcmx5Bx6mctI5w6uKvq/9rMfu2Q9s6EfLBPnoKSBOIs5vvLtXS++crykScrbZkA14Iyo6r3rlhv/6q47Z2mExCGWqIGsdbgufudPvnj9VeeMMm649IKnn3z6N377D99yw41XXbxpIsetb73q3PXrvvfo008/9tAv/vxPT454Bvq9XjE6+rojqxJ+uG2qBUFkIkRyRLnEH9224V2Xnv7IzoP3Pj6749mXdu3dOx+0Rh27x6MAwmYVTJE7HRgoJfIkSZIkSVIiXxAoq6kTKAMVIAeYVrNUHnHhyOox/wPvecuHb7vReYw4CKBRs0CeEKsuEcQxXLN15xuzTaMSOURUXdeqR4iMPIcMKMnKKlaVqZEDOSMeblZkgbWXVToKUDkDx7nk0MMdGg+hE40IFRG/sO+VFw/NDvwyCwYxdk4HJSgIVTQ48va3v/3slaNFtLbU5ChCSuNJqefM33zJ0u9efO4X7n2m7HeRtUmkjmohQrywPP7isekK4wVElWEtMDv3yQ9f9t37Hzm+f9qNT4RYNy1ilIrpftkb0P/xO5/vlXF08Yq5Xg+koXsMfgV0rqOz77xs41VnTowSDGAvCjGLhFhBd8/g01++q4s8UCHFSOz1YepiWLNi8uPff/7eJ+9/9OgIIYIG6Haj9zMyufPIzDMvHLxq7eSaJSOf/OGP/eU37vn0H/6Xa7ZeVw/i/gOvPP3Uk3Mz0z/9Yx8/Y8UYR61jPTHaUY1N95u/Q2XIiBgkxIRIFjOtyLl2xjCbmnKnXbFy21VrIs777vdmbv/SXd/b8ey+mT7lIxXlCg8IKgBVegcmSZIkSZKcTOQ1FQNuo9nUxkrSQZt6Z6/M3v2Wm266/NyL101pOWOuU4UyVNVoq+OIALgiH/ZNUQO7N6pqpcK4y1uoa1Bv3nreqAAAX5HGbFxGlyta0PrVv5LnebvICYAQYoU6QnvIW4Lc+RzmhdyBYzP9KLV3UBMHM4MTYqa67IhedO76MYcRxDjossvgWmaI88fykcUZ5JrLL/rLux9x2UiAWrPykRwg0ejIfJzpoc4hDFRVlmVBUTC2Xrb5mTvu69eDYA7iFKrs6xAkL/pVlbfadUQkJjJYAAubjme27fJz2vWg8MXJVbBEZBQ03vfYy8/tOxRlBOxjNJhBiMPgonMuOm0SZyybfHTO22A6Z61ZFVxR24+1Ht+xe+uGRWV/ftXi8Y99aNvSseJPb/90lmVEvG7duo//Tx9at2Jserq7bLLTXEnm1x9WZfTqjjvNGAqoSjBDPBAz5TJKHXH9BeNbNt963/aXP3vHPY/u2vfKTEmtcZd3ygiyHiyt/kySJEmSJCXyE7FKCRo9BiNcTrb4mvPXbLts/SVnn752KmetJByDt4Be7picbzqixFrFeRCDyIhtoZ/2P14XBQFOPKFNJEbeAFhem+vq+GwYVWNQzRab/iwgmR9oX10FZFJAMsAj9MFFJG+gEBAZe472SmnBFTDy2ovB1LUIlaO4eumizWcudTHCuuIMpLBIzJKbxZKkfdG5k+MtP9+tFU6NwAIWQGCY7pYHjg02TBYFRRCJoYBB6X23bPn8Xd/tzvUqK5CxRq1qo9ZoiER5q0SMx+fgSVqC0Q6q0qP/lgvXX33++k4eEOaEW/0o4ogUGctcP3zprgeO9lG6jIoRq5WECqGWVe/edv44cPH6pX/x3HHEkPvaZzQPB8mPlv1Hdryk33epdxIMQXHr2655x7at891uq9VyzJkDGZZNdgTGvhmP0esOrAQggCwCGG7zJAIBQGYEkHeDRZiF9xG+4Ow9l6+8acsP7Nw7fc+Dz991/64Dh2eP9wZzWS1IKzuTJEmSJEmJfEGH+0tk5pzTpj7xvlsvOXv58raOZ4rYByqIKMYVJOjTMIExSCQDwAZRoLnJP34XUACAB3mFM5hRRkIGUkCRiWTmRKUGQLVYIDIDgbzlowNu9QFwi4FIyGlKKa+IAYh3AZjpW0U5yEGDi32Yq53TasBEixeNtws4XuiUTjQcW3B0rDlhpMD4aGff/ByzN5ARDed3Cf2Kj87NGReIEeRYOSdSqlaMF7/wkz/4K//xj+uBdesBW6YwFh/VmtiKTgcIsezBoZ33V+f8iR9832QbqOfhPZFm4oygxNGy3UfsqRf3V9KOcMYeoW9sqLvLxvIt68dGgEvOXo4v7hMKbBqNwATjfuTtO/bsPtJfs6jwhFGBGOWMzninOXgebpq6EML/HnEcgEcYvhAWXkUGbvodxmFL9eDgEANDPQIgbcnaK0Yu/uAlP/WhS/ZP44/+9Mt/fP9z9toPOpIkSZIkSf5ZJ/LlY/JjH7z51hs2rR3HCCGzCuU8fAHKeup6BBCmIAaiYb04NXs0Njnsje0+3QacAgqiOqPaLIcyVJ1pKw7aoT/gNlFgqIFsuAmoBMpqQAhiCEDOrRqIAC8cW1lHA4MECARlKGh4Qt7nLgdAIIbqa1KpgYAMyLIMZmQAKRkZMUhhrFFjVRoAi7C8+YNh0Msyf+1FK67asvngvU8PIMTQqGAzRPgMZelbWV0FGDnmovfKpReef/bqHFpDDWCYZox+hAim5+LzL+2dme+btFQdgiIE5NEjrFmxbEyQARtWL2lRqVqroFICAxbh+NDs4Indh1YuXgtV/9qKFDIwwMMQPhxg/L1C+bDapPlQhA2ICzU2zSuBtAXNYBFssAAyQj3a9oNYzczXSyY6P/WJd5zzTiwuD6c3YZIkSZIk/8ydzGekg30v7XzqqR2z3VgDA3UxHx+gNRtcxTBCCUTkisyQGRzMwRgL86SEN7KPXaYlokEVVgI1QWGAVaL9QnvtOO+tMpCBrdnHBgxifdU2kQQEoNmkJwMymAccLeRILPxjMyIySKlSKWpikAcJiIfPjokZxeZDAIOqASBY03URGoHgFU6UUIMMcGoAIM5y9FzUn/zwWzeuWhnne55AFlQHoIpchLe66qOuMhEMwmk48IO3XMiG0hxaE1abxUAxFIIqgjty94NPB2VjB2aYQaODeYTzzz49Bzhi9aLxS9ZOtKiMJnUkkEFLCmHO8j/6+vbDFRyzq7vN5xjN9RMYw6jZsskACCD/kMojAsgWtnw6sbaX0QRzAWWIGTSDikWrNQZhHunMRX1sz4sPPPzooE5z5EmSJEmS/HN3co785dn6M/d870+/9t21Kxefd9a6H/n+beuWTyzKkQMxgmudLPhEgh8mWwMBRMrDydFmYvaNaLdCCiYYgXwFZ+xy1ywX1EgwAkAgUWrieDPDq85CBuQGsWgkJ/YmEi2BUHBnciRjZjUG+ci5qUGjmUXI4Znu4TksnkBOueNhY3UCQM7Y1cC8oldVzmfBmjNUgxlghhEvi8bbrvkFkWjozsfRUR/q2VE/ddqUe/e2yx57bm8c9AGBAE6sP02tNspY5Fno99ou+6nbrr5i46pSUYKEsrzIoH2EAXPbjAeC7U/ukiyvDCACFLlDnGetN29Y5QGJmjn7wPVbdj+/66AKWGBGqKw/CK2xrz+6++kD3dVrOhT78J1hmLa/ttP9P+TCNftALQzJ/nqTHUMUBAIBsUKWeYPvBu0bH5y3v7z70Yee2rn9yWcPzbdu+cX3pTdhkiRJkiQpkQ8N3FhvYi1beGEweO6h3Q8/94c/dNu2Gy9Yc+HKVpsMNIs6Rj91clJ0mL2a4hIjmAy/+wYkciXHBBAC5/2mtFvgwIHyUnwlEkmAJhsvDA4QxWoHeK2AAPMAHBhQ2AAWQW68kzGzqgKs5MARIcLUiI/Nzs7MI0wgggRMNJwLh5I5rgyz8+j3Sgg3qxmbCXaCKqGVZZOjI4ygZAREA1gAaKy8j1byls3r1q9Z+9zevczRwAYDasTaLGQ+0z5ddsll79g6VkCVORrmK7gM0lR5m4rwQ4/PHJ/tRnbRCI4QI5yjSovMr165XAAmQ6yvuOCMthctARaymMFiJpFkPrrn9x7EmnXwJ+tTQIYTnxmczNJ/7Rt/G37NvzMMi1bMgAizSGSUAUCmFZwB80r3P7n/01+9/5uPPHd8gJgvc66uQkxvwiRJkiRJUiI/wWvFGiTICLL27pn+r/3e5/9sqrhy4+nnn7nywgvXrV8cc98UrMCRsgVoaGq9wazgSNSUFZ/IyK+qZDBuFn+aRfJ4bWEEnbwftvur4HIxWDAjIccArFaomlfLaiKVAESjmmAgByqBQVNlotQnq4CMrFg4CqckAbRk0WgnHI/s5y2rueUQoANmAsnsfPehx567cPX6ppUfYk3OxFS5NQggwgvPvdKdmxE/VRGbOkiGqBCGYlXn+OKJvEZtWmQMQczasACfL67qarTwFy4PH9l2wW/80b6opLEO1FbhvJwjtVDS0pb+1LvPX77yaB27JKNGIEEEWFHXBqqPs/vzrz04G0YG0grEBJhWELCFdevWjS4a7wJEUOORJZhYuirs7EreNq6UepI5HajnsXsf2Xvr5atzKSaGVz1CIwwgMWKzZiWrwRTaTH5Ts1ggUnNBjREJkRCAaBiDDQdCZNpUiiMGMIPIoBWkh0DA0Z4+tmP3kzv2bH9i95PPH54ps4qnLMvYMrWjIi69CZMkSZIkSYl8IRZrpLq0JoIBAblvLdl1fLDj2zvl20+tWLJo1fKlP/2BreeetWxVBxwsrwcONWdey5KzAq6jytE0k2HflSZk28mShiaoqw2j3MlQ/qp0rq/qdaKw4I0dOQMYCi2VheCNDAgwlabPijXlM03XFwI7MjTNwhf+bGZMCqw7beUS7h+vjpQYr8dW6GCWjIQZsLLG3d958J1XrnctLMrYiSdTgVWuPajikT6+9KWvC9P89DSPLVfOwRlCBcogceNyTLUoImPO6hgLMUAhmaHwXhSYYFy8YUqd0yAxVOA2ojJ6lEm3qldN4LwVDFIRcs0AQsAACbvga1+8uK/3wNPPD6SjXBgDiJCIqEHjK9O9X/zfb6cw60SLNs+2p/Ye67ezCZN2Px7RzJzVYpTX7pmdL++TbIKzEYMQyGzhqRaAFuqNmm9GgAAPYqPhIAnNwAvDinpEULOesy5BCiGYwRdqKNVY8j7sewer7963/Wv3bH/6hUMVtSifrG2RZo5NCEo20JOviiRJkiRJkpTI/yb93sAJslaHYn30+OzMzOwv/fpjW6+69D03X3/xhnHfGlNA64Frt0zNNDjOPAxWkZIQiJ2dDNtkcIASCUGHHaz/9gIXQlMPMwzpC9+lpsDciAGBEWkGIqL/j707DbLsPA/7/rzve869t7tnAwYLSQgE9w0mIVKkxKIkiqJFrTYpy05iWUrspBylsitVrsrXpPIlqUrFVsUV2RU7cVmWRNqyLFEQLZGgRXEDQRAEFywkAZDEQmxDDGbp6e57zznvmw/39swAZGxFcoEO+PsVCtVozNJ9uqfqf88853nnLW1FzXnazhFp3IlohwtEWrQWqZZWphTXnDx+/YuuPfXVJ/rFsTTvxgut5dRSaa1OKT/06OMPPPTQK9/44hTd8sLBcrncOXrs3BhlXr7wmQe/9MCDq9pHmdVWo0S0VaShizG19rIbvidHXNiLq7ZjGlfxLfd9a+4Oynwo81UrUVOUeURdtnnKJUo+KLHMEXWeU1dStM2TlzXqkOfd7t7Bg9946NSZJ1O5InJEypEico4WMds+dXZ8/NGv7e+d6fuUu7qX7+276yNfcbBaRppms8WwvFDaWKfp6VNPPfTA0ydfeUWNmKbYTL2nb7dWJU+RWkRt0dfoNksgI0rL0ebR5tEilXFaLlur3WIRkSLF/lBrmR1Mkbt47Mz0gT++/Q8/+YWHHn3i9IVxSEen1E+11JyjRUtTRKSoSY0DADyzyDeT04cZncp8u47LodaUupby2OoT7cS/+OSXPvTpL9/4shf82Fvf+PLvueJ7X/U9J/vUWqRp3JrFNI59lyJN0WpMQ2wWluSWSo1SI9eI+XqV9Tq82+Fzmet6vvjk6GUVvp47KdFFTDXy+p/DlYY5Woroovaptjxt5RppjPXExTiL3NZDHlNEdFGOzdtf+ql3PvB//uapNkz7uy21qNFSGWqbL44+fubsP73501cfu/L1N+zk2ZGyOHK+1WUfn/j01/6XX/3Hp5dld5p3J64el1O0qdTVVhykC+e3F7Mf/v639RFbXU01FrNu81oipThcBVgjhtJPuYt8eIZSylPKkXOkbshtWSLqkUilz7E5dqgtYzqIsphvbX/i83cf9DHmVbQhco7cReojuql1Z6cuz7bz/Lqp7/an1bx7JNr2/nKI0sdssdq7kPuutba16HbPn/nAzb//mv/qF6OPlqNFTi0dTvUcfvlbjqhDlDFaipSilhhz5NxyurjXcPOwwFjm/VjbwZSmVPbHaepnjzw13ffI4x/82OfvvOu+0+fqmd1YjVt560idLWrkmlK0GnlqMUVMLaYyJn8CAQCecTc3XT5DkGKapmippr6UUkpKEWdPP90dPz70iz+696lP3H3zkXm88oUnfunn3/N9N1537Xa3jChlvs61aFO0Ier6KcguReRUDnNuumxZYo6U1is7YvNi4HDJyWH6bTadpxKpaynVVGoqkWvEqraDtF6JnbtoQ+S+rQ+8aRElVhFdillLETXamKM72vU/9SOv/fQX3vD+T9+3v3s6Fjsx5in3McW02BnH+Jef+uI999z7sz/+9nf96Nt3jqZvPjXc8rFP/uEf3/rYbn9u6qfFiRhy9H1My27a74enruzH733dDW941ctzjeOzHHXIOaJe/nhkiogSbd6WpR1EjWjLqPNoqW97qfar1vet9XXztcibRS7rKfmoMTs9ttvu/sq4dXTar1FqpBSpRWrrKZFW58MQUSPGLmZHp9UjudRUhjZNUafotlqqUx5jNmurxUc/9YUffPvD17/p+i7F4Ub5+qwXZNGiRj9GKRGziBI1tSk2T7OWOFxnPuXFwTimrhsiTq/i1PnuH7z3D37nlk8OZWtxxYu+eW4+nptKd2S2vV37sqyHR0ilKdIUMUVa/5qGyAEAnplEl26WbgbAc3QlIqbW9oeaU+pfcN2wu3tuv6X+yv3p4Pw4nXlo/+7/+R++4MTWm199wzvf9r1vvPGGk0fn89Jtp9JHyW2IGKO1iDFFLqmkzX3xiKiR1idk5kjTZbfFL+04j8OHB+ul02sO359qpGksY2615hQ5t7ScunGKGLv9HLWm2Rj95ribtp47n9rQTm7P/pv/+C/c+/A/+sqp5YXxoNaI3Eek5VCiHBl3ukeH8//w9z/xGx/6dC5lfzXt7e9N3XaaHZ9aH92RiC6mIaLO2vJIXv3I9934n/31d2+XVnJd7u8tFrPVhQuzra2LH+Xm1U2bFtNqMS2nsdZxOeXZGLE97qc2jeO0NcXWFLVsPsMUNVqNKK07shv9zX/82YdOp1UcjxJRV5tNLa1FG8twPo/n57mrpZtarWPeruM4nSt9GVO3rJG6eRvHqZufHod+ccVyLP/4A3e+67XfM9tOOaKr6wOSnhHlKaXSYlajiyht/eVYRRojtZpLjTJGN0W5EHFhKg987fGP3/Glj3zqrkdOnTmz7Pa6k0PMz5wZoxwtx7tc05jSsFxFiij5cIIovu2+RAAARX6pd1PUaLmtYzYOB5ejq5Fi71yULlJq0UU5VqNdaMN+3Tl/bvnwp+7//VvvvvrY9s/+zLve9Y43vfKaNI9ukbp5HbuyierUptza4UGPEbW2lNKl+/Lr9+bD4ZW6Phly/U+tUUqZppiGZa7rFYXbrQ0tjZFKpIjl+dr1BzHO0qrFNESL6J/5cqPNSrSIl1+z+MX3/Oj/9Cv/aNadPJhfGdMYqUTro5TVFKuU+xjODGkaYmq5nx8donQ7V8WY48JBXLEdZ74530rLp0+//qbr/+Yv/Nwrr1t0MUTEYmserc62tzcXLdJ6eWGKlFrXle0c8y7FclyVxTy1iDHPFzuLMhuXF3KKZVp/PVqJmiO11O21/lzEe2++7czqaJTjs9lideqROLYTeerTctw7e83OfJ72c4wtTVOuQ46dWlOfz4xP7E5dTsdq2oo8j9TG0o11FuXYR+8+/eDDD229/IbjXQxT7dsQs0vfA0Odumhdy93B5rCgzWuAaLWfX4iyjDJGPLkav/hg+af/7Lc+fcfnWtnaG9JyyjE/MqZZiz6ij0itrVoMtaVUUkuXHQlaI6WS23qExepDAIBnF3k+HGOoqUVLhytSDgdJujZNrU05R7TDUs81p4M2m6Jbxqou099/3wd+7Z//wX/wF3/sl/7a95/IMaVuK0VdLmNczmZd6rpIfa01InJe34tfH9reLntJ8OwFHK1Fay3qNCv52M7WzqJftu1hyGmacqyizKJ15cg1i9l2iS5iNsawH212+We2Ocum1hpdjh99yys/+463fPD2r8zmeW9YjWkWaYqUIs1jquP64dGUI892tmdnnjo9Pn0ujl0RJ47H7pmYReydufJI9xN//u2vvmHxbS7qpS0yLUdaT2xcmLb2psXuamjjLI99zOa12z+zH+PiaJvPLkzrUZ5a18sGU5qiH1rcdtfuY6cutPFELI6MY0Q+0ndbw96TXbd/3ZU7f+s//YUXbKWuLWseaq5jrtv1qvOrg2+cO3/LJ+/8yJ0PrpbL6Lcj1i9xSrQ+Wvf4qaf+3KtvaBH9rF+vXI+oU0utphRpiilay/P1bsQp6hipr7MjZ8a018UUcevdT773tz/wyS8/dfbcbt8fazEbSum25qsx2ubbaYyWIlaRVnlzfGdZT/znSNEi1xyRc0TNihwA4LIib+txkpbS4eN7qU0R68f/1mGZc5siRbRhWg8etBwpReojypDLENPYppz7C8P4q//8w//igx979Uuve/v3vuytr3/Za19y1ZH5/MIQ3VRzySnniJjqFNHWywdj04bpmUfUbAYbcoquRCyXeZanC0/vnX6sbZ3M486idjlqyt2qzPpx2j89lYhxnOcy71K+bP1hXp8x2SLNc6SI647m/+4/+ukrjuz83se/2C4crOZXrOoiWso5RRtjvaMx5Wj13JNPzo8cm1qLvW/WOsa0t5WnV1y9+M9//q//xA+8JMZYPONFTT786DcvYlprOdqY016kOjsSacr9rKZFDDH128uDIc12Vrns1mhR8+avBdoY3Rhxbhnv/a33nzm/N+uPLae9dDDOZrksd+dxcCx2337jTX/5B05st+hjaqlOqY3RZm1+ftzZ70+Wdvb2O+6cL07srfanMkYcRO3TdDRa+ehtX/zRH3zTEFGm1pXW2rReh5hK5MgRfatnIq2mXKaY59nOfiuPn02f+dLXP/KZR+/96qNfeejJ/VU62Dlat46MXb9aDa22oc0Ov4g1t5qipbSMNEREtFKiRFsvVyyp5fVxRi081gkA8MwiXw9arCsybQ70iRZp/ZhiaylSTKlvEamlFGPbBHS+/AnGYTVElO0jxyNdcf9T3/zq0w996t5Hj/7Tf/WDb3zNz7/7x//cK7ePlLwVsRwip5h3JUUsVwdbs1mKmi67TX6Y4/VSnLcp0lRimsdqp0zTdKbE/k49W2JaxnwvbefV/nY9Nm/RrxeDtJjli3fdy7qVV8tVS8vZbN6VOHrN4n/4pZ/4vte+4n2/+4G7HvrmXtrZXdVhmrquS7m0NBtzmVpZzNpw7rFFl3Nbbefx+muPvPS6F/zSL/zkm15+ch4xixjHaT1tH5tb++sor4dX8WPkSAAAIABJREFUpUVEaTGPoa9n8mq11cWFcb9FmbdzMeuHeqavy5NHo4+UN1+PNEVuEQ898vg993z+2NaRNp7Oe+dT64/Ot8+cefzkFfHCnemv/fTbjqXYPrwyLWKImNUofduK9BNvfeXf+9Xdb5z6+rEjVw6xH2k3TbMyDlG3bv30Z09f+OvXHYkoJdKUIiK1HGlVW9QppRYxn3I+aLOct56e4n3vv/23/+C2J8+1c6v53hC1bl95zYvOnb4/xjouujTbjlJjOnwqoLWUptxai6ipRMvpcJZ/PTjU1m+0ZBM5AMC3FPk6ytsUETlqapv71im1GrlFiWhjmq9bM0VLbcwt6qascovUUpotZuM47O3u5sV2Pn51XQ1P19VBzG/5zH13f+XBm17zsp//uXe+5qqdE8eii5gihmHams0vG1yJzbOel31McfGAoZKG5cEsTVcd3xn3z3bTwU4+n6OVvJXiaI3Vidlidb4uZi1y6VOUGGOzl6SsZ3G6Wckp1TaW1vqcWo2fedvL3/y6//qf3PxHv/a7t7QpFkdO7C+XdWpjWuY2m/LsaKppK22lYbl79oZrj777R970zh9+yytftLUTkWvr8tR10aLE5VtLInLktp7Ij0hRy7jfnf/Gye5Ml3aPpLTdL1qk+f4Tizy/cGH3SNf2H31i9uJrU+T1T1mf1/O1rz8yLs9289YPU0l5MTu+1de02N9uw1VHdl589ZE8RsQqWouWW041lXoQabGMcvCirWOvu+HaYXkw1gstnYvpbJn6boyoO+MsHn/81DWvuLqbxq60cRjLrI+IcRzns75EnF6WVLZPr+J9H7jto7d/4YFHz53eT+eXebEznx+Z752/cOrx+3eu2M65H2o7WK4iIrpy6THcllJqNbraymZ3yzrII7W8fjSgtpwjDr8qAADf3VJrm1uVf+1//9hvfvxrEWNuNceYWl3f6Wwpt5SmKBGppfW59EOuY1n/yNZaiha5pWhRok7drK/RLYeIbjtyH1Fj3C/ThZ3Y69vy+Dz/2EvnN9104w+85cZrr736+PasTcOi60tMZXPrNEWLMeeuDdHGlmarVKJFt3+mzFqL/uGDxV1P7e9F3Yn97bafW1qmxV7amobhZVvlphdux3DQWtfKTu4PouVI3RR5Mx1fW5+i1VVqQ55WUWZRFqvWnY146Ez9+uOnvvLg4089tffEUxdOnz+YoovZ9lXzdPWJeNX1J1/ywqte++KTJxelb7WLscvrjShTtBi7o8++rIcPp6b13sDVY0OefezhHBGzVHdrmc/6+epCK92Z2l3Tj295wRTpRdFaxBSptjxb5nj0/MEDp56O3EXEqtZZmR9M0bWptOW1O7Prrz5xPKcy1YgcuUw5lim29yNmB8uyu1fz/Y9NZ3ZL6heRD0ra61rpx+00zZ6K06+4/oXXbufFtJqXqdYaeTZFN7ZotZ498/Sn7zv1wTt2P37H5x49f3BQ80EqreuntD7Lc8i5tlS39uZTpDFyLv2QS26t5rRZitPGiCnaLGIWKWJzzGfbbMiJS38RUsbxt//7n373m1/izyEAoMgjIn7hVz7ym5/46nPwW7bVQU7typ3+pddf8+//zA+/+4dOlojjEVsRs6h9DOO43OuOrVd9DAfjorS+W4861M2elpZa5Mhdujh0fmkCol56O/9/3q938WpcukDp35Vx5+my2/CbYZj1Y6BtiM3CxDam42kzxt5STOtpo7GllroxNptNjq4ej1RiaFN/bOwXuxH7EcuIe5+M3/mDz3/6s5//ysNPr8rR5+Azyu1AkQMAfAeOaJkfOVaHg9Pnz5676/Tpxx784M1H/sv/5D987fWza7dimNKizLtunscWtfWzPF+U1KY6DLmUzTh46tq/LpLz8/WJwYuL3C+9flhvdUldtBabe/abVyjr/x2ptal2pZuijmNtpetTtKlL863oZi31BxHLFvc9ER+97d7f+/DHHvjGqZq71B014w0A8Hwu8uXQIrq8OJ7a6ondg7P3PfZLf+t/fNWLr3nbm173tu971Y2vumF7Hi9Mq9SlGKfaaipdKl3LXY00xOY0977F7LIybRHPCvH2vDuBJrVWNnfJU6TcImrkuv60N4+RtsNZ7pZiPVHTck51WkVLO91sGIflapjmJw+Wq5bTI0+d/+Tn7/voZ778xQcefer8/n7tYn58bLGaktN7AACez0Ues3mslnWalq1b1vmFqW7Pdu5/Ku77wB3v/YPbX/+6195www3/7Ttf+JIXv7ClmMZhq7900E+JqN963uPhY6HtsumVP12R/7szo/JtPrZLn1+KtvlI18PdbTPQkhZpimhpfbDS+geMU+77aajLg2GxWHRdf/8Qn/zC+ds/87mP3nr7E2d2y/YVQ57vR3/QUoyzKF3ky49tAgDg+Vfkq4PIOcoipZbGMcbZqpRTq2Feds5N44c//2j/xcdv++SF173q5Te+5vq33fSal1/fL2pspZil6GOMNkUbI3KkLlI6nKlOKW069RkLzZ9X0ubJ102Kp7TZWLnZzVIjUoyxWfWdapQaqXZpamnq4qm91RfvvPf++7/+3i/uf/3BB/eXQ5StaXFkGFNNs9z3pe82W9jTFHX0ZwMA4Plb5DGs7+u21lruyny7pTKt9vZaF2meuy5mszsu7H3hC+fzZz977Dc+/q4feN0v/sz33/TiE0dLHCmR2jLqEKnfzE+nw7u567PaN7eG86Wtic8feXMC0foWeJsO8zyXi59pauvFOFOUIWIVsYo4fSF+75a73/8vb3n0idO11sdm19e61c2Oj3WaapS+bxFDy1HXD85Wm8IBAJ7nRZ5i2uRyiog6jauIHN0sIkekGulgNcTsyDANEeX0NP3+xz577913vfvtb3zH97/hppecXNR+XvpIkddzG61FjjZOqZSIiDZFrZFS5Bxp/nz6Uk0RkWJzjNMwxHrZ9/ppzrT+3FvruinyQc0px37Eo+fjy1+78L6bb/nknV/an7ohTqSum6KPHEOLlruUo24Wz0+bm+8tR1TnaQIAPJ+LvKtjHN7LblEick3r0+NLRMRmPrpG1GjTlLoL+eiXnz741d+77dc/dPurrn/BD33/q1//6lfe9LIrT3ZRp1ai9ZFbzqnWElNanwg0DVFT9M+rIl+vMywtckQueX2b/LDWh4gUpT8f3RTx8Df37nng67fcdv9dXzv19ceffuogta1rYrY1rWqULk27F3/JWB+hdNl/Rkzt8vcBAPD8K/IUbbO2L2L9RGJpUVOLGC/OmfTjhZZyRNTIU+73Yr43TU9emB5+cPrkY19Zre569Ynxl979tp985+t3urQcYqeUrVJa9P36WcdcLtXq88VUo+XDMfLcRUzTKrVUWtdNJdUUU8QXnohf+83f+ditn13l+dmxfHMvto6dHLfnkWexbNHNYms7XThz8dfM324+pUUORQ4A8Dwu8roesdjE38Ux8JoiWtps1O7rqkaeoouUWuSoKbqtKGU5jMuDIUr3wKnz/9s/+u2Pf+GBv/Ken7nxlf3605hWdZ7akb5PKaI935oyp00mD8MUrUVELbNVywdj5Fk8vYrf/r1b/9ktn3vym6cvrOZDdKsyP3711We/eTr6iHmJPkWsYpjypYOGoqbYHCj0jCIHAOB5XeRjLA6rbz0DvX6UsF623S+WeatFaqnUKJG6w5u2NdIUaezStIr5g6ujj9z65Q9/9r7rrjnxw2981Z9/2+te86IrrtnpdiPaKm3PZt3z7UtVI6K1VlNNfV8jdsf24FO7H73zvltuv/+r3zh16syFvXq85RekRZ4iD7WtdpflipPTsIxxN+XapZqmViNHpMNlkaldivKLXZ6SKgcAeB4XeeQ+IqLVSPVwvfh6jvzi0TYx5hPrH7opxC5STG3Y7+py1oa6HFZle8pHc4xn23T+4dNf++of/uNf+ydvvfHlP/+ed/3AG19/3RWzc8vpynl5Pn2pUkwRNUUqpSxr3P/w47/xux/68GfuffhCORNHx/7I1J2Mg0X08xiGiIg+x8GFaX8/lzaf1b6tYjwYx2HVXxHRWro4sZIjpcN/R8R66YokBwB4/hZ5qsvNW5eqL3/LmT/DM37OtP6x3Zi6cXM+UEuRanT7Uxfl+F56Ue5f8eFHhtv/wWdefN1DP/cX3/6Tbz+5H7EV0bXYblMXBzEtYxxithO5H2o/lby+LdwunbCzOXuoi1ZijBijTWM68m1eU0RLMaVLd/r/TY+QthopauTxst+oj5bbKuoy6jLaqs2u29yZbqtoU6Qp6hSlxDSO09TNty/UbijzMcXd31j9+s233vqFrzzwxPmD/LLWzze7VqaUyn6MB5ub3eP6y5taSwfj/CDmkY7GxdOW2sVLffHtzZOd/lQAADzPi/zfknVFbw7xbClSi5bS7sHel+67/+/+va//2j/Z/oFXXPnDb33D297wihccTTut73IXs5ZbbTVStNKitdrlWM/NxKWJ9nWml4iUosuHv9mzDh46PJPnT3Y2aBujjTl1XXSR8hjRIqZIkWaRS0rzFK1NLaXW6piiRS6RulrSskaNXPu0ux/3fO2R2+5+7O4vP3Dnlx/8xtlhLItpdqy1HK2ux8rd2AYAUOTPbZGnKbX1nr4cEVNJqeXcL3LqLwzL3dNPf/DO8+//+OdP7vTv+fNv+8WffdcNV0XXYp42N+RbjdVyf7bVrXeLHOb2esa61MgtckuX7ik/M3jT4f30+if9aFuNGHNq0UqfuiliiqiRWuoidRHR7Z/Ps1kqpaWyqml3f8rzMpYYI/74c0/++vve/7n7Hnl6WcYp9UdP1GPb+6vaakQp0abUaoqaW53SzPc0AIAif66KfH2bPOVoNVLu+35YjcNylWIsMbUWe2PMZ1d9c1j+1r/67D1f/cb3XH38v/gbf+nFV8R4EGlYXXl0tljMo9VodXO3u7WIFKlLKSK69Xv7dXO3vCn2Z29wye1PsikwdZvjNtf/1aYulXQ4ILK+095SRO4OhvFgin6ry9vl9Co+/KnHb73jix+/8+7HnjqXt68aZtur5bAcUwwRuUTXR0zRWokxtym3SZEDACjy567IU7SWasQUKUdrq9UYKaf5Vs4t1THHVGcn9vb399PW7jA98aWnZl9+4hN3/cqbX/PiN772ure94ZUxny260qdSUu2ipjZE1IgatUVuOZXNHMtmi2I9vEN+aSdJO/yf/8YiX6UyROki+ogcLeoQbSgRJeW2uRmfd8vRHDHOylPnxztu/9o9Dzz50c/ce8/DT+2u0tDt1MWJVnMdIsos+lmM4+Y3blOKllrNrZY2+oYGAFDkz5UULbVoLa2XtKQUKUdOLfI0DVOLKF0crKLMWj8fDw7Gbqduze479/Sjt3/9A5+861i5+V0/9Ja/+rM//OqXnOijzKNsp760MdoQqUarKcaSSr50Vk7aDKi09c7AzbOlf8LB7TFiGdEiSkRe/1JtPUyeU+rWe8Z3+zh3EDff8rl/fvOHvv7o0we1m2bHpv54294aDqbI81h0cbAb0xg5bSZoWo1W0+bWftQovqEBABT5c6VduledWrRokSLqeqq8W+8e6WKotdYhoptF6larFuX42bYs3fZe3X/vR+/5wG33vuKGF7z25S/90Tff8MbXvPiKvtvJpU811TG1Frm2OrY8ixZ5PbCyfoYy54unjv5rirzWzYh5SmkerYuWWyttOozpfpm6ZctDSw8+vvvFL331Qw/sfvbOzz/+xFOtzJfdla11Y1lMtcRqipIjpnywV2I/cm7Tqqa8XqISm4WRubbeOZsAAIr8uQzyFClHSxfvYEeLFoeV3lKk6NswRR1bqlE2N7ZTaVHGUse0SDGdO3/m9FfP3nfqvt/64MduuHL7nT/0ln/vJ9/8kqvn81IWESVinIaDKWZ99CmipVRrLhHp8uPs/19zvLWWc04pRURZnS95GVEizSL3qzY7M6VxFnc8GP/yjz7zux/66Jn98SAtam2LrRdMUWpJ/WI+7h2kiIia2xQRs7bft/31lEtNZUq5Rq6ptEg1+pY3L04AAFDkz40csZkaSRGbBz1bbpc9aLneoZJbrTFuHgC9uKkwdS3y7PjVq3HvkVPn5mXxjQv5n33wU5+644t/9S/82F94xyuOdbG3F0fnfSpRI8aIkiPnLtr0byzfWmvOz1iJWKPmNkbLkVIr8wsRT4zxv/79W377j+4Y+yPT/OphuyzSNI7TwRSxWkU/66JE5BY1RUsxrTegX3w9ElFzrP9eICLyZeduVt/TAACK/LmR1sPT0SK1ljYLuWut0VJqKaKlIc1aRIqcWo16kGK9KvHitEkahzEi562jQ7THlzW3/vFHVnf9/d/5v37n6A+98bVvePU1N736pS+4Yj7LUVrMcuRx6tNYuhKtRYoUOX27Nk+bG/cxDEMpJSKWsZPL9u4qf/GrT9zz0Jc+9vmH/vjO+87W+Wp+1VSj7S5jsbPa34vS9bN5XcxqnZb7q0iHw/IRLeqQ+iH1celUoxSR2ubx0zCyAgCgyJ9j63vkbT1MnQ5vmK9nyqeIiDbl7WgtYiit5jakFjlaTREttZRalDoctNTKfGtK8/UoyJjTXt3fe3L/q39w2+IPh2tPHPkbP/Wmt77lDa/6nmNTRC6l5IhomzOFIuLbPUy5vke+nlrJOddaT9Xpg3dO7/udm7/00JPnD8ZzB7X1R/v5PKfU5yl30zSens0X+6txOL+Kro9uFuvp9ZyipZpSixzRtTS/bFHjs866b04IAgBQ5M+tli+v0tyiRW054uIukrQ+0TO3NqUWJabUamlRU64ttWj9rIx1Gg6WMZ/FfDvGiKiRtlY5YnmwtzoYx3O/8n/83Y+//sa/8p6fefNNr33R8fnZc2ePHzv2r/+40qGIWC6XDz/88P/90Qd+7dZHnjx9rvXbq2mWj2y1cRymGvu7falHZnm5d7b218xSyYvZFGWMiGmK3EWsb4mnFuul5n1EjdbWC2E2pwwBAPD8KPIUQ24H///J8We82VLUy8Y21uMpMZ2++J4prU+tv/yWdp1aRM5lFtF242A31nMwKSJimC1itngqYvfKd77/weXv/50/uvLYbT/4fa956+uueMONr3nFycUVs+imVZ8OcrQ2nE15Ft18iMVB6pc5P3Kmfu3RJ26755EPf+Kubzxx6vzQ76d5lHnUqeSIYbesP+75rEacqxFbV0drEWPEGOsb7+VbY3s3Yvf59M2X29hM2wAAivxS1+a+dovvqk++tfat73rWO8Ypcll0Zfb4heH3PvKZD33koO3/+k+/4y2/8HM/8cZXHN9Ks9UUx+ZHpogxYoh45Gx84CN3fuCPP/3IE0+f3h+X0yz6rnZbU3vmX0ekZ5doSt91bVrOfyNXpxoBAIr8UK5jmZbf5UV+cdrkUpGXXGutqXWlRO7Habrymhf+q0/c8bk7P/eeH3/7X/7Zn7zuys2N6/Nj3HHXY+/9Fx+49c57dsdu1cr82NVb29urcZqm2qXhGb91bYr8+Lz12ew7APDdLl2s0r93y5dvu//Ud9cnn559q7pdWml+aNaP4xR1Sim6VHObpuXqSJe6GMq4vPaqE1decfzN33vj/sHyS/c9cM+XH1i10rrtVXRTKzXnseUW673kz0rPZ5do/e4bCD9Sz//Nn/q+m156jT+HAIAij4g4iBi+6y/Ht+4rmQ5XC04Rwxh1iqPzaC1mab3tJdoYucRYoyubwe/x8NcZ2mH3f8tOFtPTEbGMONJi4VoAAIr8sEaHzdpAnhHpe+vDPiNKixKRo0VrKaeIehjwqba6fleKiEh5/bRpSxfLu162MJGNg7zov+3+SACA79IiBwAAnnPZJQAAAEUOAACKHAAAUOQAAKDIAQCA54hd0AAA8G/Nn2KToe2HAADwnWRqBQAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAoMgBAIDvnO7iWykllwMAAL5jRR6//BGXAwAAnmOmVgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAARQ4AAHxnpNba5q2UXA4AAHiOdZfe/OWPuBwAAPAcM7UCAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAwJ9N5xIAf1Z/5x2uAQAocuA755c/4hoAwJ9O+9s/YmoFAAC+kxQ5AAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAKDIAQAARQ4AAIocAABQ5AAAoMgBAABFDgAAihwAAFDkAACgyAEAAEUOAACKHAAAUOQAAKDIAQAARQ4AAIocAABQ5AAAoMgBAABFDgAAihwAAFDkAACgyAEAAEUOAACKHAAAUOQAAKDIAQBAkQMAAIocAAAUOQAAoMgBAOC7SecSAH9Wf+cdrgEA/Cn97abIgT+zX/6IawAAf2qmVgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAARQ4AAHxnpNba5q2UXA4AAHgutdYuFTkAAPDcM7UCAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAihwAAFDkAACgyAEAAEUOAACKHAAAUOQAAKDIAQAARQ4AAIocAABQ5AAAoMgBAABFDgAAihwAAFDkAACgyAEAAEUOAACKHAAAUOQAAKDIAQAARQ4AAIocAABQ5AAAoMgBAABFDgAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAMB3WnfxrZSSywEAAM+l1lpqrbkQAADwnWJqBQAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAoMgBAABFDgAAihwAAFDkAACgyAEAAEUOAACKHAAAUOQAAKDIAQAARQ4AAIocAABQ5AAAoMgBAABFDgAAihwAAFDkAACgyAEAAEUOAACKHAAAUOQAAKDIAQAARQ4AAIocAABQ5AAAoMgBAABFDgAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcQeIEYAAAOEElEQVQAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAIAiBwD4f9q1QxsIYiAIghrJ+afczxzCGXwVWjyowYIiBwCAf3butc0cAADwpWqVIQAA4BVfKwAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAKDIAQAARQ4AAIocAABQ5AAAoMgBAABFDgAAihwAAFDkAACgyAEAAEUOAACKHAAAUOQAAKDIAQAARQ4AAIocAABQ5AAAoMgBAABFDgAAihwAAFDkAACgyAEAAEUOAACKHAAAUOQAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAvHbutc0cAADwpWqVIQAA4BVfKwAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAKDIAQAARQ4AAIocAABQ5AAAoMgBAABFDgAAihwAAFDkAACgyAEAAEUOAACKHAAAUOQAAKDIAQAARQ4AAIocAABQ5AAAoMgBAABFDgAAihwAAFDkAACgyAEAAEUOAACKHAAAUOQAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAvHbutc0cAADwpWqVIQAA4BVfKwAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAKDIAQAARQ4AAIocAABQ5AAAoMgBAABFDgAAihwAAFDkAACgyAEAAEUOAACKHAAAUOQAAKDIAQAARQ4AAIocAABQ5AAAoMgBAABFDgAAihwAAFDkAACgyAEAAEUOAACKHAAAUOQAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAPhn517bzAEAAF+qVhkCAABe8bUCAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAihwAAFDkAACgyAEAAEUOAACKHAAAUOQAAKDIAQAARQ4AAIocAABQ5AAAoMgBAABFDgAAihwAAFDkAACgyAEAAEUOAACKHAAAUOQAAKDIAQAARQ4AAIocAABQ5AAAoMgBAABFDgAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAMBr517bzAEAAF+qVhkCAABe8bUCAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAKHIAAFDkAACAIgcAAEUOAAAocgAAUOQAAIAiBwAARQ4AAChyAABQ5AAAgCIHAABFDgAAihwAAFDkAACgyAEAAEUOAACKHAAAUOQAAKDIAQAARQ4AAIocAABQ5AAAoMgBAABFDgAAihwAAFDkAACgyAEAAEUOAACKHAAAUOQAAKDIAQAARQ4AAIocAABQ5AAAoMgBAABFDgAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAACKHAAAFDkAAKDIAQBAkQMAAIocAAAUOQAAoMgBAECRAwAAihwAABQ5AACgyAEAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwAAFDkAAChyAABAkQMAgCIHAAAUOQAAKHIAAECRAwCAIgcAABQ5AAAocgAAQJEDAIAiBwCAv1YZAQAAXtX4D6LW5vzwV/qpAAAAAElFTkSuQmCC"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">77<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y9a3 w11d hcd"><div class="t m0 xc hf y8b ff3 fs7 fc3 sc0 ls0 ws0">Wzór 4 Działalno<span class="_ _0"></span>ść gospodarcza k<span class="_ _0"></span>walifi<span class="_ _0"></span>kująca się do systematyki<span class="_ _0"></span>, ale niezgodna <span class="_ _0"></span>z systematyką<span class="ff2"> </span></div></div><div class="c x6 y9a4 wd1 hf7"><div class="t m0 x4a hf y928 ff2 fs7 fc3 sc0 ls0 ws0">Wiersz  </div></div><div class="c x68 y9a4 w11e hf7"><div class="t m0 x121 hf y928 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Rodzaje działal<span class="_ _0"></span>ności gospodarcz<span class="_ _0"></span>ej<span class="ff2"> </span></span></div></div><div class="c x8a y9a5 w11f hd4"><div class="t m0 xd8 hf y8ca ff3 fs7 fc3 sc0 ls0 ws0">Kwota i udział (i<span class="_ _0"></span>nformacje należy <span class="_ _0"></span>przedstawić w kwotach <span class="ff2"> </span></div><div class="t m0 xda hf y574 ff3 fs7 fc3 sc0 ls0 ws0">pieniężnych i warto<span class="_ _0"></span>ściach procento<span class="_ _0"></span>wych)<span class="ff2"> </span></div></div><div class="c x8a y9a6 w120 hba"><div class="t m0 x12c hf y53c ff2 fs7 fc3 sc0 ls0 ws0">CCM + CCA  </div></div><div class="c x170 y9a6 w73 hba"><div class="t m0 x7d hf y8bc ff3 fs7 fc3 sc0 ls0 ws0">Łagodzenie zmian <span class="_ _0"></span><span class="ff2"> </span></div><div class="t m0 x20 hf y9a7 ff2 fs7 fc3 sc0 ls0 ws0">klimatu (CCM)<span class="_ _0"></span> </div></div><div class="c x48 y9a6 w121 hba"><div class="t m0 xe1 hf y7f1 ff2 fs7 fc3 sc0 ls0 ws0">Adaptacja do <span class="_ _0"></span> </div><div class="t m0 x7d hf y53c ff2 fs7 fc3 sc0 ls0 ws0">zmian klimatu  </div><div class="t m0 x3c hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0">(CCA) </div></div><div class="c x8a y9a4 w59 hcd"><div class="t m0 x17 hf y3af ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c x33 y9a4 w122 hcd"><div class="t m0 x17 hf y3af ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x170 y9a4 w123 hcd"><div class="t m0 x17 hf y3af ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c x171 y9a4 w124 hcd"><div class="t m0 x17 hf y3af ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x48 y9a4 w125 hcd"><div class="t m0 x17 hf y3af ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c x172 y9a4 w126 hcd"><div class="t m0 x17 hf y3af ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x6 y9b2 wd1 hb5"><div class="t m0 x18 h11 y9b3 ff1 fs7 fc0 sc0 lsd ws0">1.<span class="ls0"> </span></div></div><div class="c x68 y9b2 w11e hb5"><div class="t m0 x17 h11 y7da ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _e"></span>i <span class="_ _4"></span>udział <span class="_ _4"></span>działalnośc<span class="_ _0"></span>i <span class="_ _4"></span>gospodarczej<span class="_ _0"></span> </span></div><div class="t m0 x17 h11 y7db ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _18"> </span>się <span class="_ _1b"> </span>do <span class="_ _18"> </span>systematyki, <span class="_ _18"> </span>ale </div><div class="t m0 x17 h11 y7dc ff4 fs7 fc0 sc0 ls0 ws0">niezgodnej z systematyką, o której mowa </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">w <span class="_ _1b"> </span>sekcji<span class="_ _0"></span> <span class="_ _1b"> </span>4.26 <span class="_ _1b"> </span>załączników <span class="_ _18"> </span>I <span class="_ _1b"> </span>i <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">rozporządzenia <span class="_ _40"> </span>delegowanego <span class="_ _58"> </span>(UE) </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">2021/2139 <span class="_ _15"> </span>w <span class="_ _15"> </span>mianowniku <span class="_ _15"> </span>mającego<span class="_ _0"></span> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">zastosowanie <span class="_ _1a"> </span>kluczowego <span class="_ _1a"> </span>wskaźnika </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x8a y9b2 w59 hb5"><div class="t m0 x105 h11 y9b3 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x33 y9b2 w122 hb5"><div class="t m0 x7d h11 y9b3 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x170 y9b2 w123 hb5"><div class="t m0 x6e h11 y9b3 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x171 y9b2 w124 hb5"><div class="t m0 x6d h11 y9b3 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y9b2 w125 hb5"><div class="t m0 x6 h11 y9b3 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x172 y9b2 w126 hb5"><div class="t m0 x21 h11 y9b3 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y9b4 wd1 hbe"><div class="t m0 x18 h11 y9b3 ff1 fs7 fc0 sc0 lsd ws0">2.<span class="ls0"> </span></div></div><div class="c x68 y9b4 w11e hbe"><div class="t m0 x17 h11 y7f0 ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _e"></span>i <span class="_ _4"></span>udział <span class="_ _4"></span>działalnośc<span class="_ _0"></span>i <span class="_ _4"></span>gospodarczej<span class="_ _0"></span> </span></div><div class="t m0 x17 h11 y7db ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _18"> </span>się <span class="_ _1b"> </span>do <span class="_ _18"> </span>systematyki, <span class="_ _18"> </span>ale </div><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">niezgodnej z systematyką, o której mowa </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">w <span class="_ _1b"> </span>sekcji<span class="_ _0"></span> <span class="_ _1b"> </span>4.27 <span class="_ _1b"> </span>załączników <span class="_ _18"> </span>I <span class="_ _1b"> </span>i <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">rozporządzenia <span class="_ _40"> </span>delegowanego <span class="_ _58"> </span>(UE) </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">2021/2139 <span class="_ _15"> </span>w <span class="_ _15"> </span>mianowniku <span class="_ _15"> </span>mającego<span class="_ _0"></span> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">zastosowanie <span class="_ _1a"> </span>kluczowego <span class="_ _1a"> </span>wskaźnika </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x8a y9b4 w59 hbe"><div class="t m0 x105 h11 y9b3 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x33 y9b4 w122 hbe"><div class="t m0 x7d h11 y9b3 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x170 y9b4 w123 hbe"><div class="t m0 x6e h11 y9b3 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x171 y9b4 w124 hbe"><div class="t m0 x6d h11 y9b3 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y9b4 w125 hbe"><div class="t m0 x6 h11 y9b3 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x172 y9b4 w126 hbe"><div class="t m0 x21 h11 y9b3 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y9b5 wd1 hb5"><div class="t m0 x18 h11 y9b3 ff1 fs7 fc0 sc0 lsd ws0">3.<span class="ls0"> </span></div></div><div class="c x68 y9b5 w11e hb5"><div class="t m0 x17 h11 y7da ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _7"> </span>i <span class="_ _4"></span>udział <span class="_ _7"> </span>działalności <span class="_ _7"> </span>gospodarczej<span class="_ _0"></span> </div><div class="t m0 x17 h11 y7db ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _18"> </span>się <span class="_ _1b"> </span>do <span class="_ _18"> </span>systematyki, <span class="_ _18"> </span>ale </div><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">niezgodnej z systematyką, o której mowa </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">w <span class="_ _1b"> </span>sekcji<span class="_ _0"></span> <span class="_ _1b"> </span>4.28 <span class="_ _1b"> </span>załączników <span class="_ _18"> </span>I <span class="_ _1b"> </span>i <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">rozporządzenia <span class="_ _40"> </span>delegowanego <span class="_ _58"> </span>(UE) </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">2021/2139 <span class="_ _15"> </span>w <span class="_ _15"> </span>mianowniku <span class="_ _15"> </span>mającego<span class="_ _0"></span> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">zastosowanie <span class="_ _1a"> </span>kluczowego <span class="_ _1a"> </span>wskaźnika </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">w<span class="ff4">yników</span> </div></div><div class="c x8a y9b5 w59 hb5"><div class="t m0 x105 h11 y9b3 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x33 y9b5 w122 hb5"><div class="t m0 x7d h11 y9b3 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x170 y9b5 w123 hb5"><div class="t m0 x6e h11 y9b3 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x171 y9b5 w124 hb5"><div class="t m0 x6d h11 y9b3 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y9b5 w125 hb5"><div class="t m0 x6 h11 y9b3 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x172 y9b5 w126 hb5"><div class="t m0 x21 h11 y9b3 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y9b6 wd1 hbe"><div class="t m0 x18 h11 y9b3 ff1 fs7 fc0 sc0 lsd ws0">4.<span class="ls0"> </span></div></div><div class="c x68 y9b6 w11e hbe"><div class="t m0 x17 h11 y9b7 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _7"> </span>i <span class="_ _4"></span>udział <span class="_ _7"> </span>działalności <span class="_ _7"> </span>gospodarczej<span class="_ _0"></span> </div><div class="t m0 x17 h11 y9b8 ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _18"> </span>się <span class="_ _1b"> </span>do <span class="_ _18"> </span>systematyki, <span class="_ _18"> </span>ale </div><div class="t m0 x17 h11 y8db ff4 fs7 fc0 sc0 ls0 ws0">niezgodnej z systematyką, o której mowa </div><div class="t m0 x17 h11 y7d1 ff4 fs7 fc0 sc0 ls0 ws0">w <span class="_ _1b"> </span>sekcji<span class="_ _0"></span> <span class="_ _1b"> </span>4.29 <span class="_ _1b"> </span>załączników <span class="_ _18"> </span>I <span class="_ _1b"> </span>i <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">rozporządzenia <span class="_ _40"> </span>delegowanego <span class="_ _58"> </span>(UE) </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">2021/2139 <span class="_ _15"> </span>w <span class="_ _15"> </span>mianowniku <span class="_ _15"> </span>mającego<span class="_ _0"></span> </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">zastosowanie <span class="_ _1a"> </span>kluczowego <span class="_ _1a"> </span>wskaźnika </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">w<span class="ff4">yników</span> </div></div><div class="c x8a y9b6 w59 hbe"><div class="t m0 x105 h11 y9b3 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x33 y9b6 w122 hbe"><div class="t m0 x7d h11 y9b3 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x170 y9b6 w123 hbe"><div class="t m0 x6e h11 y9b3 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x171 y9b6 w124 hbe"><div class="t m0 x6d h11 y9b3 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y9b6 w125 hbe"><div class="t m0 x6 h11 y9b3 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x172 y9b6 w126 hbe"><div class="t m0 x21 h11 y9b3 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y9b9 wd1 hb5"><div class="t m0 x18 h11 y9ba ff1 fs7 fc0 sc0 lsd ws0">5.<span class="ls0"> </span></div></div><div class="c x68 y9b9 w11e hb5"><div class="t m0 x17 h11 y7da ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _e"></span>i <span class="_ _4"></span>udział <span class="_ _4"></span>działalnośc<span class="_ _0"></span>i <span class="_ _4"></span>gospodarczej<span class="_ _0"></span> </span></div><div class="t m0 x17 h11 y7db ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _18"> </span>się <span class="_ _1b"> </span>do <span class="_ _18"> </span>systematyki, <span class="_ _18"> </span>ale </div><div class="t m0 x17 h11 y7dc ff4 fs7 fc0 sc0 ls0 ws0">niezgodnej z systematyką, o której mowa </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">w <span class="_ _1b"> </span>sekcji<span class="_ _0"></span> <span class="_ _1b"> </span>4.30 <span class="_ _1b"> </span>załączników <span class="_ _18"> </span>I <span class="_ _1b"> </span>i <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">rozporządzenia <span class="_ _40"> </span>delegowanego <span class="_ _58"> </span>(UE) </div><div class="t m0 x17 h11 y7f1 ff4 fs7 fc0 sc0 ls0 ws0">2021/2139 <span class="_ _15"> </span>w <span class="_ _15"> </span>mianowniku <span class="_ _15"> </span>mającego<span class="_ _0"></span> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">zastosowanie <span class="_ _1a"> </span>kluczowego <span class="_ _1a"> </span>wskaźnika </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x8a y9b9 w59 hb5"><div class="t m0 x105 h11 y9ba ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x33 y9b9 w122 hb5"><div class="t m0 x7d h11 y9ba ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x170 y9b9 w123 hb5"><div class="t m0 x6e h11 y9ba ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x171 y9b9 w124 hb5"><div class="t m0 x6d h11 y9ba ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y9b9 w125 hb5"><div class="t m0 x6 h11 y9ba ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x172 y9b9 w126 hb5"><div class="t m0 x21 h11 y9ba ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y9bb wd1 hbe"><div class="t m0 x18 h11 y9bc ff1 fs7 fc0 sc0 lsd ws0">6.<span class="ls0"> </span></div></div><div class="c x68 y9bb w11e hbe"><div class="t m0 x17 h11 y7f0 ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _7"> </span>i <span class="_ _4"></span>udział <span class="_ _7"> </span>działalności <span class="_ _7"> </span>gospodarczej<span class="_ _0"></span> </div><div class="t m0 x17 h11 y807 ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>ującej <span class="_ _18"> </span>się <span class="_ _1b"> </span>do <span class="_ _18"> </span>systematyki, <span class="_ _18"> </span>ale </div><div class="t m0 x17 h11 y931 ff4 fs7 fc0 sc0 ls0 ws0">niezgodnej z systematyką, o której mowa </div><div class="t m0 x17 h11 y809 ff4 fs7 fc0 sc0 ls0 ws0">w <span class="_ _1b"> </span>sekcji<span class="_ _0"></span> <span class="_ _1b"> </span>4.31 <span class="_ _1b"> </span>załączników <span class="_ _18"> </span>I <span class="_ _1b"> </span>i <span class="_ _1b"> </span>II <span class="_ _1b"> </span>do </div><div class="t m0 x17 h11 y80a ff4 fs7 fc0 sc0 ls0 ws0">rozporządzenia <span class="_ _40"> </span>delegowanego <span class="_ _58"> </span>(UE) </div><div class="t m0 x17 h11 y81a ff4 fs7 fc0 sc0 ls0 ws0">2021/2139 <span class="_ _15"> </span>w <span class="_ _15"> </span>mianowniku <span class="_ _15"> </span>mającego<span class="_ _0"></span> </div><div class="t m0 x17 h11 y7ff ff4 fs7 fc0 sc0 ls0 ws0">zastosowanie <span class="_ _1a"> </span>kluczowego <span class="_ _1a"> </span>wskaźnika </div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">w<span class="ff4">yników</span> </div></div><div class="c x8a y9bb w59 hbe"><div class="t m0 x105 h11 y9bc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x33 y9bb w122 hbe"><div class="t m0 x7d h11 y9bc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x170 y9bb w123 hbe"><div class="t m0 x6e h11 y9bc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x171 y9bb w124 hbe"><div class="t m0 x6d h11 y9bc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y9bb w125 hbe"><div class="t m0 x6 h11 y9bc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x172 y9bb w126 hbe"><div class="t m0 x21 h11 y9bc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y9bd wd1 hc0"><div class="t m0 x18 h11 y88 ff1 fs7 fc0 sc0 lsd ws0">7.<span class="ls0"> </span></div></div><div class="c x68 y9bd w11e hc0"><div class="t m0 x17 hf y7fc ff3 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _1a"> </span>i <span class="_ _1a"> </span>udział <span class="_ _1a"> </span>innych <span class="_ _51"> </span>rodzajów<span class="_ _0"></span> </div><div class="t m0 x17 hf y7fd ff3 fs7 fc0 sc0 ls0 ws0">działalności <span class="_ _7"> </span>gospodarczej <span class="_ _7"> </span>kwalifikującej<span class="_ _0"></span> </div><div class="t m0 x17 hf y7dd ff3 fs7 fc0 sc0 ls0 ws0">się <span class="_ _14"> </span>do <span class="_ _19"> </span>systematyki, <span class="_ _19"> </span>ale <span class="_ _14"> </span>niezgodn<span class="_ _0"></span>ej <span class="_ _19"> </span>z </div><div class="t m0 x17 hf y88 ff3 fs7 fc0 sc0 ls0 ws0">systematyką, <span class="_ _41"> </span>niewymie<span class="_ _0"></span>nionych <span class="_ _41"> </span>w </div><div class="t m0 x17 hf y87 ff2 fs7 fc0 sc0 ls0 ws0">wierszach  1<span class="ff3">–6  powyżej  w  miano<span class="_ _0"></span>wniku </span></div><div class="t m0 x17 hf y53c ff3 fs7 fc0 sc0 ls0 ws0">mającego <span class="_ _1f"> </span>zastosowanie <span class="_ _1f"> </span>kluczowego </div><div class="t m0 x17 hf y8b ff3 fs7 fc0 sc0 ls0 ws0">wskaźnika wyników<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x8a y9bd w59 hc0"><div class="t m0 x25 hf y88 ff1 fs7 fc0 sc0 ls0 ws0">0<span class="ff2"> </span></div></div><div class="c x33 y9bd w122 hc0"><div class="t m0 x18 h11 y88 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x170 y9bd w123 hc0"><div class="t m0 xef hf y88 ff1 fs7 fc0 sc0 ls0 ws0">0<span class="ff2"> </span></div></div><div class="c x171 y9bd w124 hc0"><div class="t m0 x4c h11 y88 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y9bd w125 hc0"><div class="t m0 x6 h11 y88 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x172 y9bd w126 hc0"><div class="t m0 x21 h11 y88 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div></div><div class="pi" ></div></div><div id="pf4e" class="pf w0 h0" ><div class="pc pc4e w0 h0"><img class="bi x2 y9be wfc hf8" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">78<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y9bf wd1 hb8"><div class="t m0 x18 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">8.<span class="ls0"> </span></div></div><div class="c x68 y9bf w11e hb8"><div class="t m0 x17 hf y7fd ff3 fs7 fc0 sc0 ls0 ws0">Całkowita <span class="_ _21"> </span>kwota <span class="_ _21"> </span>i <span class="_ _21"> </span>całkowity <span class="_ _21"> </span>udział </div><div class="t m0 x17 hf y7dd ff3 fs7 fc0 sc0 ls0 ws0">rodzajów <span class="_ _2f"> </span>działalności <span class="_ _2f"> </span>gospodarczej<span class="_ _0"></span> </div><div class="t m0 x17 hf y88 ff3 fs7 fc0 sc0 ls0 ws0">kwalifikującej <span class="_ _1c"> </span>s<span class="_ _2"></span>ię <span class="_ _5"> </span>do <span class="_ _19"> </span>systematyki,<span class="_ _0"></span> <span class="_ _5"> </span>ale </div><div class="t m0 x17 hf y87 ff3 fs7 fc0 sc0 ls0 ws0">niezgodnej <span class="_ _a"></span>z syste<span class="_ _0"></span>matyką <span class="_ _0"></span>w <span class="_ _a"></span>m<span class="_ _2"></span>ianow<span class="_ _0"></span>niku </div><div class="t m0 x17 hf y53c ff3 fs7 fc0 sc0 ls0 ws0">mającego <span class="_ _1f"> </span>zastosowanie <span class="_ _1f"> </span>kluczowego </div><div class="t m0 x17 hf y8b ff3 fs7 fc0 sc0 ls0 ws0">wskaźnika wyników<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x8a y9bf w59 hb8"><div class="t m0 x25 hf y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0<span class="ff2"> </span></div></div><div class="c x33 y9bf w122 hb8"><div class="t m0 x18 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x170 y9bf w123 hb8"><div class="t m0 xef hf y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0<span class="ff2"> </span></div></div><div class="c x171 y9bf w124 hb8"><div class="t m0 x4c h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x48 y9bf w125 hb8"><div class="t m0 x6 h11 y8d8 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x172 y9bf w126 hb8"><div class="t m0 x21 h11 y8d8 ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hf9 y9c0 ff7 fs2 fc9 sc0 ls0 ws0"> </div></div><div class="c x6 y720 wee h2e"><div class="t m0 x140 hf y8b ff3 fs7 fc3 sc0 ls0 ws0">Wzór 5 Działalno<span class="_ _0"></span>ść gospodarcza <span class="_ _0"></span>nie kwalifikuj<span class="_ _0"></span>ąca się do systematyki<span class="ff2"> </span></div></div><div class="c x6 y243 wd1 hfa"><div class="t m0 x4a hf y887 ff2 fs7 fc3 sc0 ls0 ws0">Wiersz  </div></div><div class="c x68 y243 w127 hfa"><div class="t m0 x82 hf y887 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Rodzaje działal<span class="_ _0"></span>ności gospodarcz<span class="_ _0"></span>ej<span class="ff2"> </span></span></div></div><div class="c x173 y243 w128 hfa"><div class="t m0 x11f hf y887 ff2 fs7 fc3 sc0 ls0 ws0">Kwota (tys. PLN<span class="_ _0"></span>) </div></div><div class="c x174 y243 w129 hfa"><div class="t m0 x107 hf y887 ff2 fs7 fc3 sc0 ls0 ws0">% </div></div><div class="c x6 y9c1 wd1 hfb"><div class="t m0 x18 h11 y8cc ff1 fs7 fc0 sc0 lsd ws0">1.<span class="ls0"> </span></div></div><div class="c x68 y9c1 w127 hfb"><div class="t m0 x17 h11 y825 ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _4"></span>i <span class="_ _4"></span>udział <span class="_ _4"></span>działalności <span class="_ _4"></span>gospodarc<span class="_ _0"></span>zej <span class="_ _4"></span>niekwalifikującej <span class="_ _e"></span>się <span class="_ _4"></span>do <span class="_ _4"></span>systematyki, <span class="_ _4"></span>o </span></div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">której mowa w s<span class="_ _0"></span>ekcji 4.26 załącznikó<span class="_ _0"></span>w I i II do rozporządzeni<span class="_ _0"></span>a delegowanego (UE)<span class="_ _0"></span> </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">2021/2139 <span class="_ _1b"> </span>w <span class="_ _1d"> </span>mianowniku <span class="_ _1d"> </span>mającego <span class="_ _1d"> </span>zastosowanie <span class="_ _1b"> </span>kluczowego <span class="_ _1d"> </span>wskaźnik<span class="_ _0"></span>a </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x173 y9c1 w128 hfb"><div class="t m0 xa4 h11 y8cc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x174 y9c1 w129 hfb"><div class="t m0 x6f h11 y8cc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y9c2 wd1 had"><div class="t m0 x18 h11 y8cc ff1 fs7 fc0 sc0 lsd ws0">2.<span class="ls0"> </span></div></div><div class="c x68 y9c2 w127 had"><div class="t m0 x17 h11 y88 ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _4"></span>i <span class="_ _4"></span>udział <span class="_ _4"></span>działalności <span class="_ _4"></span>gospodarc<span class="_ _0"></span>zej <span class="_ _4"></span>niekwalifikującej <span class="_ _e"></span>się <span class="_ _4"></span>do <span class="_ _4"></span>systematyki, <span class="_ _4"></span>o </span></div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">której mowa w s<span class="_ _0"></span>ekcji 4.27 załącznikó<span class="_ _0"></span>w I i II do rozporządzeni<span class="_ _0"></span>a delegowanego (UE)<span class="_ _0"></span> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">2021/2139 <span class="_ _1b"> </span>w <span class="_ _1d"> </span>mianowniku <span class="_ _1d"> </span>mającego <span class="_ _1d"> </span>zastosowanie <span class="_ _1b"> </span>kluczowego <span class="_ _1d"> </span>wskaźnik<span class="_ _0"></span>a </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x173 y9c2 w128 had"><div class="t m0 xa4 h11 y8cc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x174 y9c2 w129 had"><div class="t m0 x6f h11 y8cc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y9c3 wd1 ha7"><div class="t m0 x18 h11 y8bc ff1 fs7 fc0 sc0 lsd ws0">3.<span class="ls0"> </span></div></div><div class="c x68 y9c3 w127 ha7"><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _4"></span>i <span class="_ _7"> </span>udział <span class="_ _4"></span>działalności <span class="_ _4"></span>gospodarczej <span class="_ _7"> </span>niekwal<span class="_ _0"></span>ifikującej <span class="_ _4"></span>się <span class="_ _7"> </span>do <span class="_ _7"> </span>syste<span class="_ _0"></span>matyki, <span class="_ _4"> </span>o<span class="_ _2"></span> </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">której mowa w s<span class="_ _0"></span>ekcji 4.28 załącznikó<span class="_ _0"></span>w I i II do rozporządzeni<span class="_ _0"></span>a delegowanego (UE)<span class="_ _0"></span> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">2021/2139 <span class="_ _1b"> </span>w <span class="_ _1d"> </span>mianowniku <span class="_ _1d"> </span>mającego <span class="_ _1d"> </span>zastosowanie <span class="_ _1b"> </span>kluczowego <span class="_ _1d"> </span>wskaźnik<span class="_ _0"></span>a </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x173 y9c3 w128 ha7"><div class="t m0 xa4 h11 y8bc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x174 y9c3 w129 ha7"><div class="t m0 x6f h11 y8bc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y9c4 wd1 ha7"><div class="t m0 x18 h11 y8bc ff1 fs7 fc0 sc0 lsd ws0">4.<span class="ls0"> </span></div></div><div class="c x68 y9c4 w127 ha7"><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _4"></span>i <span class="_ _7"> </span>udział <span class="_ _4"></span>działalności <span class="_ _4"></span>gospodarczej <span class="_ _7"> </span>niekwal<span class="_ _0"></span>ifikującej <span class="_ _4"></span>się <span class="_ _7"> </span>do <span class="_ _7"> </span>syste<span class="_ _0"></span>matyki, <span class="_ _4"> </span>o<span class="_ _2"></span> </div><div class="t m0 x17 h11 y7f1 ff4 fs7 fc0 sc0 ls0 ws0">której mowa w s<span class="_ _0"></span>ekcji 4.29 załącznikó<span class="_ _0"></span>w I i II do rozporządzeni<span class="_ _0"></span>a delegowanego (UE)<span class="_ _0"></span> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">2021/2139 <span class="_ _1b"> </span>w <span class="_ _1d"> </span>mianowniku <span class="_ _1d"> </span>mającego <span class="_ _1d"> </span>zastosowanie <span class="_ _1b"> </span>kluczowego <span class="_ _1d"> </span>wskaźnik<span class="_ _0"></span>a </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x173 y9c4 w128 ha7"><div class="t m0 xa4 h11 y8bc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x174 y9c4 w129 ha7"><div class="t m0 x6f h11 y8bc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y9c5 wd1 had"><div class="t m0 x18 h11 y8cc ff1 fs7 fc0 sc0 lsd ws0">5.<span class="ls0"> </span></div></div><div class="c x68 y9c5 w127 had"><div class="t m0 x17 h11 y88 ff1 fs7 fc0 sc0 ls0 ws0"> <span class="ff4">Kwota <span class="_ _4"></span>i <span class="_ _4"></span>udział <span class="_ _4"></span>działalności <span class="_ _4"></span>gospodarc<span class="_ _0"></span>zej <span class="_ _4"></span>niekwalifikującej <span class="_ _e"></span>się <span class="_ _4"></span>do <span class="_ _4"></span>systematyki, <span class="_ _4"></span>o </span></div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">której mowa w s<span class="_ _0"></span>ekcji 4.30 załącznikó<span class="_ _0"></span>w I i II do rozporządzeni<span class="_ _0"></span>a delegowanego (UE)<span class="_ _0"></span> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">2021/2139 <span class="_ _1b"> </span>w <span class="_ _1d"> </span>mianowniku <span class="_ _1d"> </span>mającego <span class="_ _1d"> </span>zastosowanie <span class="_ _1b"> </span>kluczowego <span class="_ _1d"> </span>wskaźnik<span class="_ _0"></span>a </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x173 y9c5 w128 had"><div class="t m0 xa4 h11 y8cc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x174 y9c5 w129 had"><div class="t m0 x6f h11 y8cc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y9c6 wd1 hb9"><div class="t m0 x18 h11 y8bc ff1 fs7 fc0 sc0 lsd ws0">6.<span class="ls0"> </span></div></div><div class="c x68 y9c6 w127 hb9"><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _4"></span>i <span class="_ _7"> </span>udział <span class="_ _4"></span>działalności <span class="_ _4"></span>gospodarczej <span class="_ _7"> </span>niekwal<span class="_ _0"></span>ifikującej <span class="_ _4"></span>się <span class="_ _7"> </span>do <span class="_ _7"> </span>syste<span class="_ _0"></span>matyki, <span class="_ _4"> </span>o<span class="_ _2"></span> </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">której mowa w s<span class="_ _0"></span>ekcji 4.31 załącznikó<span class="_ _0"></span>w I i II do rozporządzeni<span class="_ _0"></span>a delegowanego (UE)<span class="_ _0"></span> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">2021/2139 <span class="_ _1b"> </span>w <span class="_ _1d"> </span>mianowniku <span class="_ _1d"> </span>mającego <span class="_ _1d"> </span>zastosowanie <span class="_ _1b"> </span>kluczowego <span class="_ _1d"> </span>wskaźnik<span class="_ _0"></span>a </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">wyników<span class="ff1"> </span></div></div><div class="c x173 y9c6 w128 hb9"><div class="t m0 xa4 h11 y8bc ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x174 y9c6 w129 hb9"><div class="t m0 x6f h11 y8bc ff1 fs7 fc0 sc0 lsd ws0">0%<span class="ls0"> </span></div></div><div class="c x6 y9c7 wd1 h6c"><div class="t m0 x18 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">7.<span class="ls0"> </span></div></div><div class="c x68 y9c7 w127 h6c"><div class="t m0 x17 hf y87 ff3 fs7 fc0 sc0 ls0 ws0">Kwota <span class="_ _0"></span>i <span class="_ _0"></span>udział <span class="_ _a"></span>innych rod<span class="_ _0"></span>zajów <span class="_ _0"></span>działalności<span class="_ _0"></span> gos<span class="_ _0"></span>podarczej <span class="_ _a"></span>niekwalifikującej <span class="_ _a"></span>s<span class="_ _2"></span>ię <span class="_ _a"></span>do </div><div class="t m0 x17 hf y53c ff2 fs7 fc0 sc0 ls0 ws0">systematyki, <span class="_ _14"> </span>niewymienionych <span class="_ _14"> </span>w <span class="_ _18"> </span>wierszach <span class="_ _18"> </span>1<span class="ff3">–6 <span class="_ _18"> </span>powyżej <span class="_ _18"> </span>w <span class="_ _18"> </span>mianowniku </span></div><div class="t m0 x17 hf y8b ff3 fs7 fc0 sc0 ls0 ws0">mającego zastosowani<span class="_ _0"></span>e kluczow<span class="_ _0"></span>ego wskaźnika wyni<span class="_ _0"></span>ków<span class="ff2"> </span></div></div><div class="c x173 y9c7 w128 h6c"><div class="t m0 x1e h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">1 399,5<span class="fca"> </span></div></div><div class="c x174 y9c7 w129 h6c"><div class="t m0 xe4 h11 y87 ff1 fs7 fc0 sc0 lsd ws0">100%<span class="ls0"> </span></div></div><div class="c x6 y2f8 wd1 hba"><div class="t m0 x18 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">8.<span class="ls0"> </span></div></div><div class="c x68 y2f8 w127 hba"><div class="t m0 x17 hf y7f1 ff3 fs7 fc0 sc0 ls0 ws0">Całkowita <span class="_ _1d"> </span>kwota <span class="_ _1d"> </span>i <span class="_ _1d"> </span>całkowity <span class="_ _1d"> </span>udział <span class="_ _1d"> </span>rodzajów <span class="_ _1d"> </span>działalności <span class="_ _1d"> </span>gospodarczej </div><div class="t m0 x17 hf y53c ff3 fs7 fc0 sc0 ls0 ws0">niekwalifikuj<span class="_ _0"></span>ącej <span class="_ _24"> </span>się <span class="_ _24"> </span>do  systematyki  w <span class="_ _24"> </span>mianowniku <span class="_ _f"> </span>m<span class="_ _2"></span>ającego<span class="_ _0"></span> <span class="_ _24"> </span>zastosowanie<span class="_ _0"></span> </div><div class="t m0 x17 hf y1d4 ff3 fs7 fc0 sc0 ls0 ws0">kluczowego wskaźnika<span class="_ _0"></span> wyników<span class="ff2"> </span></div></div><div class="c x173 y2f8 w128 hba"><div class="t m0 x1e h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0">1 399,5<span class="fca"> </span></div></div><div class="c x174 y2f8 w129 hba"><div class="t m0 xe4 h11 y7f1 ff1 fs7 fc0 sc0 lsd ws0">100%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 y9c8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y9c9 ff3 fs3 fc0 sc0 ls0 ws0">Zasady rachunko<span class="_ _2"></span>wości<span class="ff2"> </span></div><div class="t m0 x6 hc y9ca ff4 fs3 fc0 sc0 ls0 ws0">Podstawą do obliczenia <span class="_ _2"></span>KPI Opex zgodnie z zapisami Załącznika nr 1 do Rozporząd<span class="_ _2"></span>zenia 2021/2178 było wyodrębnienie </div><div class="t m0 x6 hc y9cb ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _1d"> </span>kosztów <span class="_ _1d"> </span>ogóln<span class="_ _2"></span>ych <span class="_ _1d"> </span>Grupy <span class="_ _1d"> </span>Kapitało<span class="_ _2"></span>wej <span class="_ _1d"> </span>TOYA <span class="_ _1d"> </span>bezpośr<span class="_ _2"></span>ednich, <span class="_ _1d"> </span>nieskapita<span class="_ _2"></span>lizowanych <span class="_ _1d"> </span>wydatków, <span class="_ _1d"> </span>na <span class="_ _21"> </span>podsta<span class="_ _2"></span>wie </div><div class="t m0 x6 hc y9cc ff1 fs3 fc0 sc0 ls0 ws0">skonsolido<span class="_ _2"></span>wanego <span class="_ _19"> </span>sprawozdania <span class="_ _14"> </span>finansowego <span class="_ _14"> </span><span class="ff4">Grupy <span class="_ _19"> </span>Kapitało<span class="_ _2"></span>wej <span class="_ _5"> </span>TOY<span class="_ _2"></span>A <span class="_ _19"> </span>za <span class="_ _19"> </span>rok <span class="_ _14"> </span>zakończony <span class="_ _19"> </span>31 <span class="_ _14"> </span>grudnia <span class="_ _19"> </span>2025 <span class="_ _19"> </span>r., </span></div><div class="t m0 x6 hc y9cd ff4 fs3 fc0 sc0 ls0 ws0">związanych z:<span class="ff1"> </span></div><div class="t m0 xd hc y294 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">działan<span class="_ _2"></span>iami w zakresie renowacji budy<span class="_ _2"></span>nków,<span class="ff1"> </span></span></span></div><div class="t m0 xd hc y407 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">konserwacją i n<span class="_ _2"></span>aprawami oraz<span class="_ _2"></span><span class="ff1"> </span></span></span></div></div></div><div class="pi" ></div></div><div id="pf4f" class="pf w0 h0" ><div class="pc pc4f w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">79<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hc y5c0 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">wszelkimi <span class="_ _4"></span>innymi <span class="_ _4"></span>bezpo<span class="_ _2"></span>średnimi <span class="_ _4"></span>wydatkami <span class="_ _4"></span>związa<span class="_ _2"></span>nymi <span class="_ _4"></span>z <span class="_ _4"></span>bieżącą <span class="_ _7"></span>obsługą <span class="_ _4"></span>składników <span class="_ _4"></span>rzeczowych <span class="_ _7"></span>aktywów </span></span></div><div class="t m0 x68 hc y9ce ff4 fs3 fc0 sc0 ls0 ws0">trwałych <span class="_ _19"> </span>przez <span class="_ _19"> </span>przeds<span class="_ _2"></span>iębiorstwo <span class="_ _19"> </span>lub <span class="_ _19"> </span>osobę <span class="_ _19"> </span>trzecią, <span class="_ _19"> </span>któ<span class="_ _2"></span>rym <span class="_ _19"> </span>zlecono <span class="_ _19"> </span>na <span class="_ _19"> </span>zasad<span class="_ _2"></span>zie <span class="_ _5"> </span>ou<span class="_ _2"></span>tsourcingu <span class="_ _19"> </span>d<span class="_ _2"></span>ziałania </div><div class="t m0 x68 hc y9cf ff4 fs3 fc0 sc0 ls0 ws0">niezbędne do zap<span class="_ _2"></span>ewnienia ciągłego i efektywnego funkcjo<span class="_ _2"></span>n<span class="_ _2"></span>owania tych akt<span class="_ _2"></span>ywów<span class="ff1"> </span></div><div class="t m0 x6 h7 y9d0 ff3 fs3 fc0 sc0 ls0 ws0">Informacje na t<span class="_ _2"></span>emat oceny zgodności z ro<span class="_ _2"></span>zporządzeniem (UE) 2020/852<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 hc y9d1 ff4 fs3 fc0 sc0 ls0 ws0">Poszczególne <span class="_ _e"></span>kategorie <span class="_ _e"></span>wydatków <span class="_ _e"></span>operacyjnych <span class="_ _e"></span>Grupy <span class="_ _e"></span>Kapitał<span class="_ _2"></span>owej <span class="_ _2"></span>TOYA <span class="_ _2"></span>zo<span class="_ _2"></span>stały <span class="_ _e"></span>przeanalizo<span class="_ _2"></span>wane <span class="_ _2"></span>zgodnie <span class="_ _e"></span>z <span class="_ _e"></span>zapisami </div><div class="t m0 x6 hc y9d2 ff4 fs3 fc0 sc0 ls0 ws0">Rozporządzenia <span class="_ _2"></span>UE 2021/2178, w celu ustalenia, czy<span class="_ _2"></span> spełniają jedno z p<span class="_ _2"></span>oniższych warunków:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc y767 ff1 fs3 fc0 sc0 ls16 ws0">a.<span class="ff9 ls0"> <span class="_ _1a"> </span><span class="ff4">do<span class="_ _2"></span>tyczą aktywów <span class="_ _0"></span>lub procesów <span class="_ _a"></span>związa<span class="_ _2"></span>nych z <span class="_ _0"></span>działalnością gospodarczą zgodną <span class="_ _0"></span>z <span class="_ _0"></span>systematyką<span class="_ _2"></span>, w<span class="_ _0"></span> tym <span class="_ _0"></span>szkolenia </span></span></div><div class="t m0 x34 hc y768 ff4 fs3 fc0 sc0 ls0 ws0">i <span class="_ _7"></span>inne <span class="_ _4"></span>potrz<span class="_ _2"></span>eby <span class="_ _4"></span>związane <span class="_ _7"></span>z <span class="_ _7"></span>dostosowaniem <span class="_ _4"></span>za<span class="_ _2"></span>sobów <span class="_ _7"></span>ludzkich <span class="_ _4"></span>oraz <span class="_ _7"></span>bezpośrednie <span class="_ _7"></span>koszty <span class="_ _4"></span>nies<span class="_ _2"></span>kapitalizowane, </div><div class="t m0 x34 hc y5ec ff4 fs3 fc0 sc0 ls0 ws0">które przedstawiają <span class="_ _2"></span>badania i rozwój <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc y172 ff1 fs3 fc0 sc0 ls17 ws0">b.<span class="ff9 ls0"> <span class="_ _1f"> </span><span class="ff4">są <span class="_ _18"> </span>częścią <span class="_ _18"> </span>planu <span class="_ _18"> </span>mającego <span class="_ _14"> </span>n<span class="_ _2"></span>a <span class="_ _14"> </span>celu <span class="_ _18"> </span>rozszerzenie <span class="_ _18"> </span>działalności <span class="_ _18"> </span>gospodarczej <span class="_ _18"> </span>zgodnej <span class="_ _18"> </span>z <span class="_ _18"> </span>systematyką <span class="_ _18"> </span>lub </span></span></div><div class="t m0 x34 hc y9d3 ff4 fs3 fc0 sc0 ls0 ws0">umożliwienie <span class="_ _9"> </span>d<span class="_ _2"></span>ziałalności <span class="_ _f"> </span>gospodarczej <span class="_ _f"> </span>kwalifikującej <span class="_ _f"> </span>się <span class="_ _f"> </span>do <span class="_ _9"> </span>sys<span class="_ _2"></span>tematyki <span class="_ _9"> </span>d<span class="_ _2"></span>ostosowanie <span class="_ _9"> </span>się <span class="_ _f"> </span>do <span class="_ _9"> </span>s<span class="_ _2"></span>ystematyki </div><div class="t m0 x34 hc y9d4 ff4 fs3 fc0 sc0 ls0 ws0">(„plan <span class="_ _2"></span>dotyczący n<span class="_ _2"></span>akładów inwestycyjn<span class="_ _2"></span>ych”) zgod<span class="_ _2"></span>nie z<span class="_ _2"></span><span class="ff1"> </span>war<span class="_ _2"></span>unkami określon<span class="_ _2"></span>ymi w <span class="_ _2"></span>akapicie <span class="_ _2"></span>drugim n<span class="_ _2"></span>iniejszego </div><div class="t m0 x34 hc y9d5 ff1 fs3 fc0 sc0 ls0 ws0">pkt 1.1.2.2; </div><div class="t m0 xd hc y76c ff1 fs3 fc0 sc0 ls3c ws0">c.<span class="ff9 ls0"> <span class="_ _2f"> </span><span class="ff4">dotyczą <span class="_ _e"></span>zakupu <span class="_ _4"></span>produktów <span class="_ _4"></span>z <span class="_ _e"></span>d<span class="_ _2"></span>ziałalności <span class="_ _4"></span>gospodarczej <span class="_ _4"></span>zgodnej <span class="_ _4"></span>z <span class="_ _e"></span>s<span class="_ _2"></span>ystematyką <span class="_ _e"></span>ora<span class="_ _2"></span>z <span class="_ _e"></span>indywidualnych <span class="_ _4"></span>środ<span class="_ _2"></span>ków </span></span></div><div class="t m0 x34 hc y76d ff4 fs3 fc0 sc0 ls0 ws0">umożliwiających <span class="_ _4"></span>doc<span class="_ _2"></span>elowej <span class="_ _4"></span>działaln<span class="_ _2"></span>ości <span class="_ _4"></span>stanie <span class="_ _4"></span>s<span class="_ _2"></span>ię <span class="_ _e"></span>n<span class="_ _2"></span>iskoemisyjną <span class="_ _7"></span>lub <span class="_ _4"></span>umożliwiających <span class="_ _4"></span>jej <span class="_ _4"></span>o<span class="_ _2"></span>graniczenie <span class="_ _4"></span>emisji </div><div class="t m0 x34 hc y9d6 ff4 fs3 fc0 sc0 ls0 ws0">gazów <span class="_ _e"></span>cieplarn<span class="_ _2"></span>ianych, <span class="_ _4"></span>w <span class="_ _e"></span>s<span class="_ _2"></span>zczególności <span class="_ _e"></span>ro<span class="_ _2"></span>dzajó<span class="_ _2"></span>w <span class="_ _e"></span>dział<span class="_ _2"></span>alności <span class="_ _e"></span>wymienion<span class="_ _2"></span>ych <span class="_ _4"></span>w <span class="_ _e"></span>pkt <span class="_ _4"></span>7.3 <span class="_ _4"></span>do <span class="_ _4"></span>7.6 <span class="_ _e"></span>za<span class="_ _2"></span>łącznika <span class="_ _4"></span>I <span class="_ _e"></span>d<span class="_ _2"></span>o </div><div class="t m0 x34 hc y9d7 ff4 fs3 fc0 sc0 ls0 ws0">aktu <span class="_ _2"></span>delegowanego <span class="_ _2"></span>w <span class="_ _2"></span>s<span class="_ _2"></span>prawie <span class="_ _2"></span>klimatu, <span class="_ _2"></span>jak <span class="_ _e"></span>również <span class="_ _2"></span>innych <span class="_ _2"></span>rodzajó<span class="_ _2"></span>w <span class="_ _2"></span>działalności <span class="_ _2"></span>gosp<span class="_ _2"></span>odarczej <span class="_ _2"></span>wymienionych </div><div class="t m0 x34 hc y9d8 ff4 fs3 fc0 sc0 ls0 ws0">w aktach <span class="_ _0"></span>delegowanych przyjętych zgodnie <span class="_ _0"></span>z art. <span class="_ _a"></span>10 ust. 3, <span class="_ _0"></span>art. 11 <span class="_ _a"></span>us<span class="_ _2"></span>t. <span class="_ _0"></span>3, art. <span class="_ _0"></span>12 ust. <span class="_ _0"></span>2, <span class="ff1">art. 13 <span class="_ _0"></span>ust. 2, <span class="_ _0"></span>art. 14 <span class="_ _a"></span>u<span class="_ _2"></span>st. </span></div><div class="t m0 x34 hc y9d9 ff4 fs3 fc0 sc0 ls0 ws0">2 <span class="_ _5"> </span>lub <span class="_ _19"> </span>art. <span class="_ _5"> </span>15 <span class="_ _19"> </span>ust. <span class="_ _19"> </span>2 <span class="_ _5"> </span>rozporząd<span class="_ _2"></span>zenia <span class="_ _5"> </span>(UE) <span class="_ _5"> </span>2020/<span class="_ _2"></span>852, <span class="_ _5"> </span>i <span class="_ _5"> </span>p<span class="_ _2"></span>od <span class="_ _5"> </span>warunkiem, <span class="_ _19"> </span>że <span class="_ _5"> </span>środ<span class="_ _2"></span>ki <span class="_ _5"> </span>te <span class="_ _5"> </span>zo<span class="_ _2"></span>staną <span class="_ _5"> </span>wdro<span class="_ _2"></span>żone <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x34 hc y9da ff4 fs3 fc0 sc0 ls0 ws0">i uruchomione w ciągu 18 <span class="_ _2"></span>miesięcy.<span class="ff1"> </span></div><div class="t m0 x6 hc y9db ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _19"> </span>wyniku <span class="_ _19"> </span>przeprowadzo<span class="_ _2"></span>nej <span class="_ _5"> </span>an<span class="_ _2"></span>alizy <span class="_ _19"> </span>nie <span class="_ _5"> </span>zid<span class="_ _2"></span>entyfikowano <span class="_ _19"> </span>wydatków <span class="_ _19"> </span>operacyjn<span class="_ _2"></span>ych <span class="_ _19"> </span>spełniających <span class="_ _19"> </span>minimum <span class="_ _19"> </span>jedno<span class="_ _2"></span> <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y9dc ff4 fs3 fc0 sc0 ls0 ws0">z powyższych<span class="_ _2"></span> kryteriów.<span class="ff1"> </span></div><div class="t m0 x6 h7 y9dd ff3 fs3 fc0 sc0 ls0 ws0">Wkład w realizację w<span class="_ _2"></span>ielu celów, dezagregacja k<span class="_ _2"></span>luczowych wskaźników wyników <span class="_ _e"></span><span class="ff2"> </span></div><div class="t m0 x6 hc y9de ff4 fs3 fc0 sc0 ls0 ws0">Nie <span class="_ _e"></span>dotyczy. <span class="_ _e"></span>W <span class="_ _e"></span>ramach <span class="_ _e"></span>wydatków <span class="_ _e"></span>operacyjn<span class="_ _2"></span>ych <span class="_ _e"></span>Grupy <span class="_ _e"></span>Kapitałowej <span class="_ _e"></span>TOYA <span class="_ _e"></span>za <span class="_ _e"></span>rok <span class="_ _e"></span>2025 <span class="_ _e"></span>nie <span class="_ _e"></span>zidentyfikowano <span class="_ _e"></span>wydatkó<span class="_ _2"></span>w </div><div class="t m0 x6 hc y9df ff4 fs3 fc0 sc0 ls0 ws0">powiązanych z d<span class="_ _2"></span>ziałalnością zrównoważoną śro<span class="_ _2"></span>dowiskowo (zgodną z <span class="_ _2"></span>systematyką).  <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h7 y963 ff2 fs3 fc0 sc0 ls0 ws0">Informacje kon<span class="_ _2"></span>tekstowe </div><div class="t m0 x6 hc y9e0 ff4 fs3 fc0 sc0 ls0 ws0">Nie <span class="_ _e"></span>dotyczy. <span class="_ _e"></span>W <span class="_ _e"></span>ramach <span class="_ _e"></span>wydatków <span class="_ _e"></span>operacyjn<span class="_ _2"></span>ych <span class="_ _e"></span>Grupy <span class="_ _e"></span>Kapitałowej <span class="_ _e"></span>TOYA <span class="_ _e"></span>za <span class="_ _e"></span>rok <span class="_ _e"></span>2025 <span class="_ _e"></span>nie <span class="_ _e"></span>zidentyfikowano <span class="_ _e"></span>wydatkó<span class="_ _2"></span>w </div><div class="t m0 x6 hc y9e1 ff4 fs3 fc0 sc0 ls0 ws0">powiązanych z d<span class="_ _2"></span>ziałalnością zrównoważoną śro<span class="_ _2"></span>dowiskowo (zgodną z <span class="_ _2"></span>systematyką).<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h6 y9e2 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x34 h5e y449 ff2 fs4 fc0 sc0 ls0 ws0">7.2.2.<span class="ff6"> <span class="_ _18"> </span></span>ESRS E1 Zmiana klimatu </div><div class="t m0 x6 hc y28f ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _9"> </span>trakcie <span class="_ _9"> </span>an<span class="_ _2"></span>alizy <span class="_ _9"> </span>podwójnej <span class="_ _9"> </span>is<span class="_ _2"></span>totności <span class="_ _9"> </span>Grupa <span class="_ _9"> </span>Kap<span class="_ _2"></span>itałowa <span class="_ _9"> </span>TOYA <span class="_ _9"> </span>zdiagnozowała <span class="_ _f"> </span>jako <span class="_ _f"> </span>istotny <span class="_ _9"> </span>rzeczywisty <span class="_ _9"> </span>negatywny </div><div class="t m0 x6 hc y9e3 ff4 fs3 fc0 sc0 ls0 ws0">wpływ <span class="_ _0"></span>to, że <span class="_ _a"></span>dostawcy oraz <span class="_ _a"></span>inne podmioty <span class="_ _0"></span>w <span class="_ _a"></span>łań<span class="_ _2"></span>cuchu w<span class="_ _0"></span>artości (upstream) <span class="_ _a"></span>wytwarzaj<span class="_ _2"></span>ąc <span class="_ _a"></span>s<span class="_ _2"></span>woje <span class="_ _a"></span>p<span class="_ _2"></span>rodukty i <span class="_ _a"></span>usługi emitują </div><div class="t m0 x6 hc y9e4 ff1 fs3 fc0 sc0 ls0 ws0">gazy <span class="_ _19"> </span>cieplarnian<span class="_ _2"></span>e. <span class="_ _19"> </span>Natomiast <span class="_ _14"> </span>G<span class="ff4">rupa <span class="_ _19"> </span>Kap<span class="_ _2"></span>itałowa <span class="_ _19"> </span>TOYA <span class="_ _14"> </span>może <span class="_ _5"> </span>wybie<span class="_ _2"></span>rać <span class="_ _19"> </span>dostawców <span class="_ _14"> </span>stosujący<span class="_ _2"></span>ch <span class="_ _19"> </span>energooszczędne </span></div><div class="t m0 x6 hc y9e5 ff4 fs3 fc0 sc0 ls0 ws0">technologie, <span class="_ _58"> </span>op<span class="_ _2"></span>tymalizować <span class="_ _3f"> </span>logistykę <span class="_ _3f"> </span>w <span class="_ _58"> </span>celu <span class="_ _3f"> </span>zmniejszenia <span class="_ _3f"> </span>emisji <span class="_ _58"> </span>z <span class="_ _3f"> </span>trans<span class="_ _2"></span>portu <span class="_ _58"> </span>ora<span class="_ _2"></span>z <span class="_ _58"> </span>inwestować <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y6a3 ff4 fs3 fc0 sc0 ls0 ws0">w od<span class="_ _2"></span>nawialne źró<span class="_ _2"></span>dła <span class="_ _2"></span>energii, <span class="_ _2"></span>co <span class="_ _2"></span>potencjalnie <span class="_ _2"></span>jest <span class="_ _2"></span>pozyty<span class="_ _2"></span>wnym wpły<span class="_ _2"></span>wem na <span class="_ _2"></span>zmiany<span class="_ _2"></span> klim<span class="_ _2"></span>atu <span class="_ _2"></span>w <span class="_ _e"></span><span class="ff1">ramach <span class="_ _2"></span>organizacji <span class="_ _2"></span>oraz<span class="_ _2"></span> </span></div><div class="t m0 x6 hc y763 ff4 fs3 fc0 sc0 ls0 ws0">w górnym zakresie łań<span class="_ _2"></span>cucha wartości (upstream).<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y990 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>długiej <span class="_ _4"></span>persp<span class="_ _2"></span>ektywie <span class="_ _e"></span>cza<span class="_ _2"></span>sowej <span class="_ _4"></span>(lata <span class="_ _4"></span>2041<span class="_ _2"></span><span class="ff1">-</span>2050) <span class="_ _4"></span>zidentyf<span class="_ _2"></span>ikowano <span class="_ _4"></span>dla <span class="_ _4"></span>Grupy <span class="_ _7"></span>Kapitałowej <span class="_ _e"></span>TOYA <span class="_ _4"></span>d<span class="_ _2"></span>wa <span class="_ _4"></span>ryzyka <span class="_ _4"></span>(oba <span class="_ _4"></span>są </div><div class="t m0 x6 hc y9e6 ff4 fs3 fc0 sc0 ls0 ws0">ryzykami przejścia): <span class="_ _2"></span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf50" class="pf w0 h0" ><div class="pc pc50 w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">80<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hc yc ff1 fs3 fc0 sc0 ls7 ws0">1)<span class="ff9 ls0"> <span class="_ _17"> </span><span class="ff4">Zmiana <span class="_ _14"> </span>postrzegania <span class="_ _19"> </span>działań <span class="_ _19"> </span>Gru<span class="_ _2"></span>py <span class="_ _19"> </span>Kapitało<span class="_ _2"></span>wej <span class="_ _5"> </span>TOYA <span class="_ _19"> </span>p<span class="_ _2"></span>rzez <span class="_ _19"> </span>interesariuszy<span class="_ _2"></span> <span class="_ _19"> </span>lub <span class="_ _19"> </span>negatywna <span class="_ _14"> </span>ocena <span class="_ _19"> </span>przez </span></span></div><div class="t m0 x68 hc y341 ff1 fs3 fc0 sc0 ls0 ws0">interesariuszy; </div><div class="t m0 xd hc y9e7 ff1 fs3 fc0 sc0 ls7 ws0">2)<span class="ff9 ls0"> <span class="_ _17"> </span><span class="ff4">Zmiana zach<span class="_ _2"></span>owań konsumenckich i n<span class="_ _2"></span>ieprzewidywalność sytuacj<span class="_ _2"></span>i rynkowej.<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x6 hc y9e8 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _1c"> </span>Kap<span class="_ _2"></span>itałowa <span class="_ _1c"> </span>TOYA <span class="_ _5"> </span>prz<span class="_ _2"></span>eanalizowała <span class="_ _1c"> </span>s<span class="_ _2"></span>woje <span class="_ _1c"> </span>działania <span class="_ _5"> </span>w <span class="_ _1c"> </span>ko<span class="_ _2"></span>ntekście <span class="_ _1c"> </span>zró<span class="_ _2"></span>wnoważonego <span class="_ _5"> </span>rozwoju, <span class="_ _5"> </span>uwzględniaj<span class="_ _2"></span>ąc </div><div class="t m0 x6 hc y9c0 ff4 fs3 fc0 sc0 ls0 ws0">aspekty <span class="_ _34"> </span>środ<span class="_ _2"></span>owiskowe, <span class="_ _34"> </span>społeczne <span class="_ _34"> </span>i <span class="_ _34"> </span>ł<span class="_ _2"></span>adu <span class="_ _34"> </span>korporacyjnego. <span class="_ _34"> </span>Analiz<span class="_ _2"></span>a <span class="_ _34"> </span>dotyczyła <span class="_ _34"> </span>własn<span class="_ _2"></span>ych <span class="_ _34"> </span>działań <span class="_ _34"> </span>organiza<span class="_ _2"></span>cji <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y9e9 ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _12"> </span>uwzględnieniem <span class="_ _12"> </span>wpływu <span class="_ _12"> </span>dostawców <span class="_ _12"> </span>na <span class="_ _12"> </span>Grupę <span class="_ _12"> </span>Kapitałową <span class="_ _12"> </span>TOYA. <span class="_ _12"> </span>Została <span class="_ _12"> </span>ona <span class="_ _12"> </span>przeprowadzon<span class="_ _2"></span>a <span class="_ _13"> </span>razem <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y9ea ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _2"></span>procesem <span class="_ _2"></span>an<span class="_ _2"></span>alizy <span class="_ _2"></span>podwójne<span class="_ _2"></span>j <span class="_ _2"></span>istotnoś<span class="_ _2"></span>ci. <span class="_ _2"></span>W <span class="_ _2"></span>wyniku <span class="_ _2"></span>tej <span class="_ _2"></span>an<span class="_ _2"></span>alizy <span class="_ _2"></span>Grup<span class="_ _2"></span>a <span class="_ _2"></span>Kapitałowa <span class="_ _2"></span>T<span class="_ _2"></span>OYA <span class="_ _2"></span>jest <span class="_ _e"></span>świadoma <span class="_ _2"></span>zmian <span class="_ _e"></span>klimatu <span class="_ _2"></span>i </div><div class="t m0 x6 hc y16e ff4 fs3 fc0 sc0 ls0 ws0">wyzwań <span class="_ _7"></span>jakie <span class="_ _4"></span>s<span class="_ _2"></span>ię <span class="_ _4"></span>z <span class="_ _7"></span>tym <span class="_ _7"></span>wiążą <span class="_ _4"></span>w <span class="_ _7"></span>kontekście <span class="_ _7"></span>zapewnienia <span class="_ _7"></span>odporności <span class="_ _7"></span>modelu <span class="_ _7"></span>biznesowego. <span class="_ _4"></span>Dlatego <span class="_ _7"></span>też<span class="_ _e"></span><span class="ff1"> <span class="_ _7"></span>opracowano </span></div><div class="t m0 x6 hc y9eb ff4 fs3 fc0 sc0 ls0 ws0">strategię <span class="_ _19"> </span>klimatyczną. <span class="_ _19"> </span>Jednocześnie, <span class="_ _19"> </span>jako<span class="_ _2"></span> <span class="_ _5"> </span>dystry<span class="_ _2"></span>butor, <span class="_ _5"> </span>Grupa <span class="_ _19"> </span>TOYA <span class="_ _19"> </span>ma <span class="_ _19"> </span>ograniczony <span class="_ _19"> </span>wpły<span class="_ _2"></span>w <span class="_ _5"> </span>na <span class="_ _19"> </span>działan<span class="_ _2"></span>ia <span class="_ _5"> </span>swoich </div><div class="t m0 x6 hc y9ec ff4 fs3 fc0 sc0 ls0 ws0">dostawców oraz może ich z<span class="_ _2"></span>mieniać w zależności od s<span class="_ _2"></span>woich potrzeb i celów. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y3ea ff4 fs3 fc0 sc0 ls0 ws0">Istotny  potencjalny  i <span class="_ _9"> </span>rzeczywisty  wpływ  oraz <span class="_ _f"> </span>istotne  ryzyka <span class="_ _f"> </span>zostały  zdiagnozowane <span class="_ _f"> </span>w  procesie <span class="_ _f"> </span>analizy  podwójnej </div><div class="t m0 x6 hc y3c0 ff4 fs3 fc0 sc0 ls0 ws0">istotności.  Obejmowała  ona  ocenę <span class="_ _9"> </span>ł<span class="_ _2"></span>ańcucha  wartości,  opinie  interesariuszy  oraz  anali<span class="_ _0"></span>zę  kontekstu  regulacyjnego, </div><div class="t m0 x6 hc y9ed ff4 fs3 fc0 sc0 ls0 ws0">ratingów <span class="_ _a"></span>E<span class="_ _2"></span>SG <span class="_ _a"></span>i <span class="_ _0"></span>analizę <span class="_ _a"></span>poró<span class="_ _2"></span>wnawczą. <span class="_ _0"></span>Dokonano <span class="_ _0"></span>też <span class="_ _a"></span>oceny<span class="_ _2"></span> <span class="_ _a"></span>własnej <span class="_ _0"></span>zarówno <span class="_ _0"></span>istotności <span class="_ _a"></span>wpływu, <span class="_ _0"></span>jak <span class="_ _a"></span>is<span class="_ _2"></span>totności <span class="_ _a"></span>finansowej, </div><div class="t m0 x6 hc y94c ff4 fs3 fc0 sc0 ls0 ws0">wykorzystują<span class="_ _2"></span>c <span class="_ _e"></span>kryteria <span class="_ _e"></span>p<span class="_ _2"></span>unktacji <span class="_ _2"></span>o<span class="_ _2"></span>pracowane <span class="_ _e"></span>na <span class="_ _4"></span>podstawie <span class="_ _e"></span>ESRS. <span class="_ _4"></span>Analiza <span class="_ _e"></span>ryzy<span class="_ _2"></span>k <span class="_ _e"></span>i <span class="_ _e"></span>s<span class="_ _2"></span>zans <span class="_ _e"></span>związanych <span class="_ _4"></span>ze <span class="_ _e"></span>zmianą <span class="_ _4"></span>klimatu </div><div class="t m0 x6 hc y8d5 ff4 fs3 fc0 sc0 ls0 ws0">podzielona została ze <span class="_ _a"></span>względu<span class="_ _2"></span> na <span class="_ _0"></span>umiejscowienie w <span class="_ _a"></span>ł<span class="_ _2"></span>ańcuchu<span class="_ _2"></span><span class="ff1"> </span>wartości <span class="_ _0"></span>na trzy <span class="_ _0"></span>główne kategorie: <span class="_ _a"></span>u<span class="_ _2"></span>pstream, organizacja, </div><div class="t m0 x6 hc y9ee ff4 fs3 fc0 sc0 ls0 ws0">downstream. <span class="_ _1a"> </span>Ryzyka <span class="_ _1a"> </span>zostały <span class="_ _1a"> </span>zidentyfikowane <span class="_ _1a"> </span>w <span class="_ _1a"> </span>trzech <span class="_ _1a"> </span>perspektywach <span class="_ _1a"> </span>czasowych <span class="_ _51"> </span><span class="ff1">- <span class="_ _1a"> </span></span>krótkoterminowej, </div><div class="t m0 x6 hc y9ef ff4 fs3 fc0 sc0 ls0 ws0">średnioterminowej i dł<span class="_ _2"></span>ugoterminowej oraz według d<span class="_ _2"></span>wóch scenariuszy SSP:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc y724 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _11"> </span><span class="ff1">RCP <span class="_ _7"></span>4.5 <span class="_ _7"> </span><span class="ff4">–</span> <span class="_ _9"> </span><span class="ff4">scenariusz <span class="_ _9"> </span>zakład<span class="_ _2"></span>ający <span class="_ _7"></span>wprowadzenie <span class="_ _7"> </span>n<span class="_ _2"></span>owych <span class="_ _7"></span>technologii <span class="_ _9"> </span>dla <span class="_ _7"> </span>u<span class="_ _2"></span>zyskania <span class="_ _7"> </span>wyższej <span class="_ _9"> </span>niż <span class="_ _7"> </span>obecnie </span></span></span></div><div class="t m0 x39 hc y9f0 ff4 fs3 fc0 sc0 ls0 ws0">redukcji emisji <span class="_ _2"></span>gazów cieplarn<span class="_ _2"></span>ianych. Ozn<span class="_ _2"></span>acza wzrost <span class="_ _2"></span>średniej temperatury <span class="_ _2"></span>Ziemi o <span class="_ _2"></span>2,5°C <span class="_ _2"></span>względem epoki </div><div class="t m0 x39 hc y95e ff1 fs3 fc0 sc0 ls0 ws0">przedindustria<span class="_ _2"></span>lnej.  </div><div class="t m0 xd hc y620 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _11"> </span><span class="ff1">RCP <span class="_ _f"> </span>8.5  <span class="ff4">–</span> <span class="_ _9"> </span><span class="ff4">scenariu<span class="_ _2"></span>sz <span class="_ _f"> </span>zakładający  utrzymanie <span class="_ _f"> </span>aktualnego  tempa <span class="_ _f"> </span>wzrostu  e<span class="_ _0"></span>misji  gazów <span class="_ _9"> </span>cieplarn<span class="_ _2"></span>ianych. </span></span></span></div><div class="t m0 x39 hc y621 ff4 fs3 fc0 sc0 ls0 ws0">Oznacza wzrost ś<span class="_ _2"></span>redniej temperatury Ziemi o 4,5°C wzgl<span class="_ _2"></span>ędem epoki przedindus<span class="_ _2"></span>trialnej&quot;. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y9f1 ff4 fs3 fc0 sc0 ls0 ws0">Dokonano <span class="_ _4"></span>również <span class="_ _e"></span>obliczeń <span class="_ _4"></span>śladu <span class="_ _e"></span>węglo<span class="_ _2"></span>wego <span class="_ _e"></span>w <span class="_ _e"></span>Zakresie <span class="_ _4"></span>1 <span class="_ _4"></span>i <span class="_ _e"></span>2, <span class="_ _e"></span>co <span class="_ _4"></span>pozwoliło <span class="_ _e"></span>n<span class="_ _2"></span>a <span class="_ _e"></span>identyfik<span class="_ _2"></span>ację <span class="_ _e"></span>ich <span class="_ _e"></span>źród<span class="_ _2"></span>ła. <span class="_ _e"></span>Opracowano </div><div class="t m0 x6 hc y9f2 ff4 fs3 fc0 sc0 ls0 ws0">również metodykę <span class="_ _0"></span>służącą do <span class="_ _0"></span>obliczenia Zakresu <span class="_ _0"></span>3. Działanie <span class="_ _a"></span>te mają na <span class="_ _0"></span>celu poznanie <span class="_ _0"></span>sposobu w <span class="_ _0"></span>jaki Grupa <span class="_ _0"></span>Kapitałowa </div><div class="t m0 x6 hc y251 ff4 fs3 fc0 sc0 ls0 ws0">TOYA <span class="_ _0"></span>przyczynia się <span class="_ _a"></span>do<span class="_ _2"></span> <span class="_ _a"></span>n<span class="_ _2"></span>egatywnego <span class="_ _0"></span>rzeczywistego wpływu <span class="_ _0"></span>w <span class="_ _a"></span>ramach<span class="_ _2"></span> <span class="_ _a"></span>ł<span class="_ _2"></span>ańcucha w<span class="_ _0"></span>artości, a <span class="_ _a"></span>takż<span class="_ _2"></span>e <span class="_ _a"></span>jak może <span class="_ _a"></span>w przyszłości </div><div class="t m0 x6 hc y458 ff4 fs3 fc0 sc0 ls0 ws0">zmaterializować <span class="_ _4"></span>swój <span class="_ _7"></span>potencjalnie <span class="_ _4"></span>pozyty<span class="_ _2"></span>wny <span class="_ _4"></span>wpływ. <span class="_ _4"></span>Ewentu<span class="_ _2"></span>alny <span class="_ _4"></span>wzrost <span class="_ _4"></span>emisji <span class="_ _7"></span>gazów <span class="_ _4"></span>cieplarnianych <span class="_ _4"></span>może <span class="_ _7"></span>wynikać <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y459 ff1 fs3 fc0 sc0 ls0 ws0">z rozwoju bizn<span class="_ _2"></span>esu.  </div><div class="t m0 x6 hc y790 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _5"> </span>Kapitałowa <span class="_ _5"> </span>TO<span class="_ _2"></span>YA <span class="_ _1c"> </span>ni<span class="_ _2"></span>e <span class="_ _5"> </span>zidentyfikowała <span class="_ _19"> </span>żadnych <span class="_ _5"> </span>ryzyk <span class="_ _5"> </span>fizyczn<span class="_ _2"></span>ych. <span class="_ _5"> </span>Analiza <span class="_ _5"> </span>scenarius<span class="_ _2"></span>zowa <span class="_ _5"> </span>wykazała, <span class="_ _5"> </span>że <span class="_ _5"> </span>d<span class="_ _2"></span>wa </div><div class="t m0 x6 hc y623 ff4 fs3 fc0 sc0 ls0 ws0">wymienione <span class="_ _9"> </span>wyż<span class="_ _2"></span>ej <span class="_ _9"> </span>ryzyka <span class="_ _f"> </span>przejścia <span class="_ _9"> </span>wys<span class="_ _2"></span>tępują <span class="_ _9"> </span>w <span class="_ _9"> </span>s<span class="_ _2"></span>cenariuszu <span class="_ _f"> </span>RCP <span class="_ _9"> </span>8.5. <span class="_ _f"> </span>Aktywa <span class="_ _9"> </span>i<span class="_ _2"></span> <span class="_ _9"> </span>działalnoś<span class="_ _2"></span>ć <span class="_ _9"> </span>gospodarcza<span class="_ _2"></span> <span class="_ _9"> </span>mogą <span class="_ _9"> </span>być<span class="_ _2"></span> </div><div class="t m0 x6 hc y624 ff4 fs3 fc0 sc0 ls0 ws0">narażone <span class="_ _f"> </span>na <span class="_ _f"> </span>te <span class="_ _f"> </span>ryzyka <span class="_ _f"> </span>w <span class="_ _9"> </span>znaczący<span class="_ _2"></span>m <span class="_ _9"> </span>stopn<span class="_ _2"></span>iu,<span class="_ _2"></span> <span class="_ _9"> </span>jeśli <span class="_ _f"> </span>w <span class="_ _f"> </span>perspektywie <span class="_ _9"> </span>d<span class="_ _2"></span>ługoterminowej  nie <span class="_ _9"> </span>zostaną  podjęte <span class="_ _9"> </span>działania </div><div class="t m0 x6 hc y831 ff4 fs3 fc0 sc0 ls0 ws0">mitygujące te ryzyka.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x34 h5e y4f1 ff2 fs4 fc0 sc0 ls0 ws0">7.2.3.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Polityki związane z łagodzeniem zmian klimatu i przystosowaniem się do<span class="_ _0"></span> niej<span class="_ _2"></span><span class="ff2"> </span></span></span></div><div class="t m0 x6 h6 y9f3 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y5e4 ff4 fs3 fc0 sc0 ls0 ws0">Grupa Kapitałowa <span class="_ _a"></span>TOYA przyjęła <span class="_ _a"></span>d<span class="_ _2"></span>okument, <span class="_ _a"></span>w którym <span class="_ _a"></span>stwierd<span class="_ _2"></span>zono, <span class="_ _0"></span>że <span class="_ _a"></span>wartoś<span class="_ _2"></span>ć <span class="_ _0"></span>emisji <span class="_ _a"></span>Za<span class="_ _2"></span>kresu <span class="_ _0"></span>1 <span class="_ _0"></span>i <span class="_ _a"></span>2 w <span class="_ _a"></span>2023 <span class="_ _0"></span>roku <span class="_ _0"></span>wyniosła </div><div class="t m0 x6 hc y9f4 ff4 fs3 fc0 sc0 ls0 ws0">1581,78 <span class="_ _e"></span>t <span class="_ _4"></span>CO2e <span class="_ _4"></span>według <span class="_ _4"></span>metody <span class="_ _4"></span>market<span class="_ _2"></span><span class="ff1">-</span>based. <span class="_ _4"></span>Kolejnym <span class="_ _e"></span>kro<span class="_ _2"></span>kiem <span class="_ _e"></span>procesu <span class="_ _4"></span>dekarbon<span class="_ _2"></span>izacyjnego <span class="_ _4"></span>będzie <span class="_ _e"></span>u<span class="_ _2"></span>względnienie </div><div class="t m0 x6 hc y9f5 ff1 fs3 fc0 sc0 ls0 ws0">emisji  Zakresu<span class="_ _2"></span>  3. <span class="_ _1c"> </span>Dotychczas <span class="_ _1c"> </span>dzi<span class="ff4">ał<span class="_ _2"></span>ania  koncentrował<span class="_ _2"></span>y  się  na <span class="_ _1c"> </span>emisjach <span class="_ _1c"> </span>bezpośrednich <span class="_ _1c"> </span>(Zakres <span class="_ _1c"> </span>1) <span class="_ _1c"> </span>oraz  pośredn<span class="_ _2"></span>ich<span class="_ _0"></span> </span></div><div class="t m0 x6 hc y9f6 ff4 fs3 fc0 sc0 ls0 ws0">związanych <span class="_ _e"></span>z <span class="_ _e"></span>zaku<span class="_ _2"></span>pioną <span class="_ _e"></span>energią <span class="_ _e"></span>(Zakres <span class="_ _e"></span>2). <span class="_ _e"></span>W <span class="_ _e"></span>kol<span class="_ _2"></span>ejnych <span class="_ _e"></span>latach <span class="_ _e"></span>planowan<span class="_ _2"></span>e <span class="_ _2"></span>jest <span class="_ _e"></span>o<span class="_ _2"></span>szacowanie <span class="_ _e"></span>emisji <span class="_ _e"></span>Zakr<span class="_ _2"></span>esu <span class="_ _e"></span>3 <span class="_ _e"></span>zgodnie<span class="_ _2"></span> <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y9f7 ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _e"></span>opracowan<span class="_ _2"></span>ą <span class="_ _e"></span>metodyką<span class="_ _2"></span> <span class="_ _e"></span>obliczania <span class="_ _4"></span>Zakresu <span class="_ _e"></span>3, <span class="_ _4"></span>obejmujących<span class="_ _2"></span> <span class="_ _e"></span>pozost<span class="_ _e"></span>ałe <span class="_ _e"></span>emisje <span class="_ _e"></span>po<span class="_ _2"></span>średnie <span class="_ _e"></span>w<span class="_ _2"></span> <span class="_ _e"></span>całym <span class="_ _e"></span>łań<span class="_ _2"></span>cuchu <span class="_ _e"></span>wartoś<span class="_ _2"></span>ci. </div><div class="t m0 x6 hc y9f8 ff4 fs3 fc0 sc0 ls0 ws0">Aktualny cel nie odn<span class="_ _2"></span>osi się do porozumienia par<span class="_ _2"></span>yskiego zakładającego ograniczenie glob<span class="_ _2"></span>alnego ocieplenia do 1,5 °C<span class="_ _2"></span>. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yd2 ff4 fs3 fc0 sc0 ls0 ws0">Uwzględniono <span class="_ _21"> </span>dźwignie <span class="_ _21"> </span>dek<span class="_ _2"></span>arbonizacji, <span class="_ _21"> </span>takie <span class="_ _21"> </span>jak <span class="_ _21"> </span>modernizacja <span class="_ _21"> </span>infrastru<span class="_ _2"></span>ktury <span class="_ _21"> </span>budynków <span class="_ _1d"> </span>w <span class="_ _21"> </span>celu <span class="_ _21"> </span>zwięks<span class="_ _2"></span>zenia </div><div class="t m0 x6 hc y9f9 ff4 fs3 fc0 sc0 ls0 ws0">efektywności <span class="_ _40"> </span>energetycznej<span class="_ _2"></span> <span class="_ _40"> </span>oraz <span class="_ _40"> </span>kontynu<span class="_ _2"></span>owanie <span class="_ _40"> </span>zakupu <span class="_ _40"> </span>gwarancji <span class="_ _40"> </span>p<span class="_ _2"></span>ochodzenia <span class="_ _40"> </span>energii <span class="_ _40"> </span>elektrycznej<span class="_ _2"></span> <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y9fa ff4 fs3 fc0 sc0 ls0 ws0">z odn<span class="_ _2"></span>awialnych źród<span class="_ _2"></span>eł energii <span class="_ _2"></span>(OZE). W <span class="_ _2"></span>przypadku <span class="_ _2"></span>działalności <span class="_ _2"></span>w Polsce <span class="_ _2"></span>oznacza to<span class="_ _2"></span>, że <span class="_ _2"></span>gwarancje <span class="_ _2"></span>pochodzenia <span class="_ _2"></span>pokryją </div><div class="t m0 x6 hc y6ce ff4 fs3 fc0 sc0 ls0 ws0">100% <span class="_ _a"></span>zapotrz<span class="_ _2"></span>ebowania <span class="_ _a"></span>na energię <span class="_ _a"></span>elektryczną, a <span class="_ _a"></span>ich <span class="_ _a"></span>za<span class="_ _2"></span>kup <span class="_ _a"></span>wiąże <span class="_ _0"></span>się <span class="_ _a"></span>z <span class="_ _0"></span>przeznaczeniem <span class="_ _0"></span>na <span class="_ _a"></span>ten ce<span class="_ _0"></span>l <span class="_ _a"></span>od<span class="_ _2"></span>powiednich <span class="_ _a"></span>śro<span class="_ _2"></span>dków </div></div></div><div class="pi" ></div></div><div id="pf51" class="pf w0 h0" ><div class="pc pc51 w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">81<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">finansowych. <span class="_ _4"></span>Ewentualne <span class="_ _4"></span>zamrożone <span class="_ _4"></span>emisje <span class="_ _4"></span>gazów <span class="_ _4"></span>cieplarn<span class="_ _2"></span>ianych <span class="_ _4"></span>nie <span class="_ _e"></span>wiążą <span class="_ _4"></span>się <span class="_ _4"></span>z <span class="_ _4"></span>podejmowanymi <span class="_ _4"></span>lub <span class="_ _4"></span>planowanymi </div><div class="t m0 x6 hc y341 ff4 fs3 fc0 sc0 ls0 ws0">działaniami. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y609 ff4 fs3 fc0 sc0 ls0 ws0">Realizacja <span class="_ _4"></span>działań <span class="_ _7"></span>jest <span class="_ _e"></span>uwzględnion<span class="_ _2"></span>a <span class="_ _4"></span>w <span class="_ _4"></span>planowaniu <span class="_ _4"></span>finansowym <span class="_ _4"></span>i <span class="_ _4"></span>operacyjn<span class="_ _2"></span>ym <span class="_ _4"></span>Grupy <span class="_ _4"></span>Kapitałowej <span class="_ _4"></span>TOYA. <span class="_ _4"></span>Organizacja<span class="_ _2"></span> </div><div class="t m0 x6 hc y343 ff4 fs3 fc0 sc0 ls0 ws0">może ograniczać <span class="_ _0"></span>swój wpływ na <span class="_ _0"></span>klimat oraz <span class="_ _0"></span>dostosowywać się do <span class="_ _0"></span>zachodzących zmian klimatu, <span class="_ _0"></span>co zostało zatwierdzone </div><div class="t m0 x6 hc y344 ff4 fs3 fc0 sc0 ls0 ws0">przez Zarząd TOYA S.A.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y60b ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>2025 <span class="_ _e"></span>roku <span class="_ _e"></span>w <span class="_ _2"></span>Grupie <span class="_ _e"></span>Kapitałowej <span class="_ _2"></span>TOYA <span class="_ _e"></span>nie <span class="_ _e"></span>obowiązywały <span class="_ _e"></span>polityki <span class="_ _2"></span>doty<span class="_ _2"></span>czące <span class="_ _2"></span>łagodzen<span class="_ _2"></span>ia <span class="_ _2"></span>zmian <span class="_ _2"></span>klimatu<span class="_ _2"></span> <span class="_ _2"></span>lub <span class="_ _2"></span>ad<span class="_ _2"></span>aptacji </div><div class="t m0 x6 hc y60c ff4 fs3 fc0 sc0 ls0 ws0">do <span class="_ _7"> </span>zmian <span class="_ _9"> </span>klimatu, <span class="_ _7"> </span>z <span class="_ _9"> </span>wyjątkiem <span class="_ _7"></span>opisanej <span class="_ _9"> </span>wyżej <span class="_ _7"> </span>strategii <span class="_ _7"> </span>klimaty<span class="_ _2"></span>cznej. <span class="_ _7"></span>Jej <span class="_ _9"> </span>celem <span class="_ _7"></span>jest <span class="_ _7"> </span>łago<span class="_ _2"></span>dzenie <span class="_ _7"></span>zmian <span class="_ _7"> </span>klimatu<span class="_ _2"></span> <span class="_ _7"></span>przez </div><div class="t m0 x6 hc y60d ff4 fs3 fc0 sc0 ls0 ws0">ograniczenie <span class="_ _4"></span>emis<span class="_ _2"></span>ji <span class="_ _4"></span>gazów <span class="_ _7"></span>cieplarnianych <span class="_ _7"></span>w <span class="_ _4"></span>ramach <span class="_ _4"></span>Zakresu <span class="_ _7"></span>1 <span class="_ _4"></span>i <span class="_ _4"></span>2 <span class="_ _4"></span>oraz <span class="_ _7"></span>wiąże <span class="_ _4"></span>się <span class="_ _4"></span>z <span class="_ _7"></span>wykorzystaniem <span class="_ _4"></span>energii <span class="_ _7"></span>ze <span class="_ _4"></span>źródeł </div><div class="t m0 x6 hc y60e ff4 fs3 fc0 sc0 ls0 ws0">odnawialnych. <span class="_ _9"> </span>Przejś<span class="_ _2"></span>cie <span class="_ _7"> </span>na <span class="_ _9"> </span>en<span class="_ _2"></span>ergię <span class="_ _7"></span>ze <span class="_ _9"> </span>źród<span class="_ _2"></span>eł <span class="_ _7"> </span>odn<span class="_ _2"></span>awialnych <span class="_ _9"> </span>może <span class="_ _9"> </span>wiązać <span class="_ _9"> </span>się <span class="_ _9"> </span>z<span class="_ _2"></span> <span class="_ _7"> </span>wi<span class="_ _2"></span>ększą <span class="_ _9"> </span>stabilnoś<span class="_ _2"></span>cią <span class="_ _7"> </span>cen <span class="_ _9"> </span>energii, <span class="_ _9"> </span>co<span class="_ _2"></span> </div><div class="t m0 x6 hc y170 ff4 fs3 fc0 sc0 ls0 ws0">zabezpieczy <span class="_ _7"> </span>o<span class="_ _2"></span>rganizację <span class="_ _7"></span>przed <span class="_ _9"> </span>nagłymi <span class="_ _7"> </span>zmian<span class="_ _2"></span>ami <span class="_ _7"></span>cen <span class="_ _7"> </span>ene<span class="_ _2"></span>rgii, <span class="_ _9"> </span>które <span class="_ _7"> </span>mogą <span class="_ _9"> </span>wynikać <span class="_ _7"> </span>ze <span class="_ _9"> </span>zmian <span class="_ _7"> </span>klimat<span class="_ _2"></span>u. <span class="_ _7"></span>Aktualny<span class="_ _2"></span> <span class="_ _7"></span>plan </div><div class="t m0 x6 hc y171 ff4 fs3 fc0 sc0 ls0 ws0">działań <span class="_ _0"></span>dekarbonizacy<span class="_ _2"></span>jnych <span class="_ _0"></span>skupia <span class="_ _0"></span>się <span class="_ _0"></span>tylko <span class="_ _0"></span>na <span class="_ _a"></span>dzia<span class="_ _2"></span>łaniach <span class="_ _0"></span>w <span class="_ _a"></span>ramach organizacji <span class="_ _a"></span>i został <span class="_ _0"></span>zatwierdzony <span class="_ _0"></span>przez <span class="_ _0"></span>Zarząd TOY<span class="_ _0"></span>A </div><div class="t m0 x6 hc y172 ff1 fs3 fc0 sc0 ls0 ws0">S.A. </div><div class="t m0 x6 hc y769 ff4 fs3 fc0 sc0 ls0 ws0">Kwestie z<span class="_ _2"></span>wiązane <span class="_ _2"></span>z klimat<span class="_ _2"></span>em <span class="_ _2"></span>nie <span class="_ _2"></span>są <span class="_ _2"></span>uwzględniane <span class="_ _2"></span>w wynag<span class="_ _2"></span>rodzeniach <span class="_ _2"></span>członków <span class="_ _2"></span>Rady <span class="_ _2"></span>Nadzorczej <span class="_ _2"></span>i <span class="_ _2"></span>Zarządu <span class="_ _2"></span>TOYA <span class="_ _2"></span>S.A., </div><div class="t m0 x6 hc y76a ff4 fs3 fc0 sc0 ls0 ws0">ani w innych s<span class="_ _2"></span>półkach Grupy Kapitałowej TOYA. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x34 h5e y9fb ff2 fs4 fc0 sc0 ls0 ws0">7.2.4.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Działania i cele dotyczące zmian klimatu</span></span> </div><div class="t m0 x6 hc y438 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>2025 <span class="_ _0"></span>roku <span class="_ _0"></span>Grupa Kapitałow<span class="_ _0"></span>a T<span class="_ _0"></span>OYA <span class="_ _0"></span>poza <span class="_ _0"></span>inwentaryzacją emisji <span class="_ _a"></span>gazów cieplarnianych <span class="_ _0"></span>w <span class="_ _a"></span>za<span class="_ _2"></span>kresie <span class="_ _0"></span>1 <span class="_ _a"></span>i 2 <span class="_ _a"></span>nie podejmowała </div><div class="t m0 x6 hc y27f ff4 fs3 fc0 sc0 ls0 ws0">innych <span class="_ _f"> </span>działań <span class="_ _f"> </span>związanych  z<span class="_ _0"></span>e <span class="_ _9"> </span>stra<span class="_ _2"></span>tegią <span class="_ _9"> </span>klimatyczn<span class="_ _2"></span>ą <span class="_ _9"> </span>an<span class="_ _2"></span>i <span class="_ _9"> </span>przys<span class="_ _2"></span>tosowaniem <span class="_ _f"> </span>do <span class="_ _9"> </span>zmian<span class="_ _2"></span> <span class="_ _9"> </span>klimatu.  W <span class="_ _9"> </span>2026 <span class="_ _9"> </span>roku<span class="_ _2"></span> <span class="_ _9"> </span>zos<span class="_ _2"></span>taną </div><div class="t m0 x6 hc y9fc ff4 fs3 fc0 sc0 ls0 ws0">podjęte następu<span class="_ _2"></span>jące działania: <span class="ff1"> </span></div><div class="t m0 xd hc y9fd ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">inwentaryzacja <span class="_ _14"> </span>emisji <span class="_ _5"> </span>gaz<span class="_ _2"></span>ów <span class="_ _19"> </span>cieplarn<span class="_ _2"></span>ianych, <span class="_ _19"> </span>w <span class="_ _14"> </span>tym <span class="_ _19"> </span>ulepszenie <span class="_ _14"> </span>systemu <span class="_ _19"> </span>monitorow<span class="_ _2"></span>ania <span class="_ _19"> </span>zuży<span class="_ _2"></span>cia <span class="_ _19"> </span>energii <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x34 hc y9fe ff4 fs3 fc0 sc0 ls0 ws0">i mediów w poszczególny<span class="_ _2"></span>ch lokalizacjach,<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc y9ff ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">przegląd <span class="_ _4"></span>i <span class="_ _4"></span>analiz<span class="_ _2"></span>a <span class="_ _4"></span>możliwych <span class="_ _4"></span>działań <span class="_ _4"></span>słu<span class="_ _2"></span>żących <span class="_ _4"></span>ograniczaniu <span class="_ _4"></span>zmian <span class="_ _4"></span>klimatu <span class="_ _4"></span>ora<span class="_ _2"></span>z <span class="_ _4"></span>adaptacji <span class="_ _4"></span>do <span class="_ _4"></span>zmian <span class="_ _4"></span>klimatu, <span class="_ _e"></span><span class="ff1"> </span></span></span></div><div class="t m0 x34 hc ya00 ff1 fs3 fc0 sc0 ls0 ws0">w tym przeprowadzeni<span class="_ _2"></span>e analizy ryzyk i szans k<span class="_ _2"></span>limatycznych zgodnie z wytyczn<span class="_ _2"></span>ymi TCFD,<span class="_ _2"></span> </div><div class="t m0 xd hc ya01 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff4">identyfikacja <span class="_ _5"> </span>obszarów <span class="_ _5"> </span>o <span class="_ _1c"> </span>największym <span class="_ _5"> </span>zużyciu <span class="_ _5"> </span>energii <span class="_ _1c"> </span>oraz <span class="_ _5"> </span>określenie <span class="_ _5"> </span>potencjału <span class="_ _1c"> </span>p<span class="_ _2"></span>oprawy <span class="_ _1c"> </span>efektywności </span></span></div><div class="t m0 x34 hc y65b ff4 fs3 fc0 sc0 ls0 ws0">energetycznej i redukcji em<span class="_ _2"></span>isji gazów cieplarnianych.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ya02 ff4 fs3 fc0 sc0 ls0 ws0">Organizacja <span class="_ _7"></span>w <span class="_ _4"></span>ramach <span class="_ _7"></span>swojej <span class="_ _4"></span>d<span class="_ _2"></span>ziałalności <span class="_ _7"></span>kupuje <span class="_ _4"></span>gwarancje <span class="_ _7"></span>pochodzenia <span class="_ _7"></span>energii <span class="_ _4"></span>elektrycznej <span class="_ _7"></span>oraz <span class="_ _4"></span>plan<span class="_ _2"></span>uje <span class="_ _4"></span>popra<span class="_ _2"></span>wić </div><div class="t m0 x6 hc ya03 ff4 fs3 fc0 sc0 ls0 ws0">efektywność <span class="_ _4"></span>energetyczną. <span class="_ _7"></span>Działania <span class="_ _4"></span>te <span class="_ _4"></span>mają <span class="_ _7"></span>przyczynić <span class="_ _4"></span>się <span class="_ _4"></span>do <span class="_ _4"></span>osiągnięcia <span class="_ _4"></span>zerow<span class="_ _2"></span>ej <span class="_ _4"></span>emisji <span class="_ _4"></span>w <span class="_ _4"></span>ramach<span class="_ _2"></span> <span class="_ _4"></span>Zakresu <span class="_ _4"></span>2 <span class="_ _4"></span>ślad<span class="_ _2"></span>u </div><div class="t m0 x6 hc y114 ff4 fs3 fc0 sc0 ls0 ws0">węglowego. <span class="_ _a"></span> <span class="_ _a"></span>W wyznaczeniu <span class="_ _a"></span>celu <span class="_ _0"></span>nie <span class="_ _a"></span>zaangażowano <span class="_ _0"></span>bezpośredn<span class="_ _2"></span>io <span class="_ _a"></span>interesariuszy <span class="_ _0"></span>Grupy <span class="_ _a"></span>Kap<span class="_ _2"></span>itałowej <span class="_ _a"></span>TOYA. <span class="_ _a"></span>Jedno<span class="_ _2"></span>cześnie </div><div class="t m0 x6 hc ya04 ff4 fs3 fc0 sc0 ls0 ws0">wzięto pod uwagę ich opin<span class="_ _2"></span>ie na temat wpływu o<span class="_ _2"></span>rganizacji na zmiany k<span class="_ _2"></span>limatu. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y67a ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _14"> </span>Kapitałowa <span class="_ _19"> </span>T<span class="_ _2"></span>OYA <span class="_ _14"> </span>nie <span class="_ _19"> </span>pon<span class="_ _2"></span>osi <span class="_ _19"> </span>ża<span class="_ _2"></span>dnych <span class="_ _14"> </span>znaczących <span class="_ _19"> </span>n<span class="_ _2"></span>akładów <span class="_ _14"> </span>inwestycyjnych <span class="_ _14"> </span>ani <span class="_ _19"> </span>wyd<span class="_ _2"></span>atków <span class="_ _19"> </span>op<span class="_ _2"></span>eracyjnych </div><div class="t m0 x6 hc ya05 ff4 fs3 fc0 sc0 ls0 ws0">związanych z <span class="_ _a"></span>kwestiami zmian <span class="_ _a"></span>klimatu. W <span class="_ _a"></span>2025 r. <span class="_ _a"></span>CapE<span class="_ _2"></span>x <span class="_ _0"></span>związany <span class="_ _0"></span>z <span class="_ _0"></span>infrastrukturą wspomagającą <span class="_ _a"></span>renowację istniejących </div><div class="t m0 x6 hc ya06 ff4 fs3 fc0 sc0 ls0 ws0">budynków, <span class="_ _2"></span>montażem, <span class="_ _2"></span>kons<span class="_ _2"></span>erwacją i <span class="_ _2"></span>napr<span class="_ _2"></span>awą <span class="_ _2"></span>stacji <span class="_ _2"></span>łado<span class="_ _2"></span>wania p<span class="_ _2"></span>ojazdów <span class="_ _2"></span>elektrycznych <span class="_ _2"></span>w b<span class="_ _2"></span>udynkach <span class="_ _2"></span>(i <span class="_ _2"></span>na <span class="_ _2"></span>parkingach </div><div class="t m0 x6 hc y48e ff4 fs3 fc0 sc0 ls0 ws0">przy <span class="_ _0"></span>budynkach) <span class="_ _0"></span>oraz <span class="_ _a"></span>reno<span class="_ _2"></span>wacją <span class="_ _a"></span>bud<span class="_ _2"></span>ynków <span class="_ _a"></span>wyniósł<span class="_ _2"></span> <span class="_ _a"></span>7 <span class="_ _0"></span>687,5 <span class="_ _a"></span>tys<span class="_ _2"></span>. <span class="_ _a"></span>zł, a <span class="_ _a"></span>OpEx <span class="_ _a"></span>0 <span class="_ _0"></span>zł, <span class="_ _0"></span>co <span class="_ _a"></span>został<span class="_ _2"></span>o <span class="_ _a"></span>szerzej <span class="_ _a"></span>opis<span class="_ _2"></span>ane <span class="_ _a"></span>w <span class="_ _0"></span>ujawnieniach<span class="_ _2"></span> </div><div class="t m0 x6 hc y80f ff1 fs3 fc0 sc0 ls0 ws0">taksonomicznych<span class="_ _2"></span>. </div><div class="t m0 x6 hc ya07 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _4"></span>Kap<span class="_ _2"></span>itałowa <span class="_ _4"></span>TO<span class="_ _2"></span>YA <span class="_ _4"></span>nie <span class="_ _7"></span>wyznaczyła <span class="_ _7"></span>celów <span class="_ _4"></span>(opierając <span class="_ _7"></span>się <span class="_ _7"></span>na <span class="_ _4"></span>rozstrz<span class="_ _2"></span>ygających <span class="_ _4"></span>d<span class="_ _2"></span>owodach <span class="_ _4"></span>nau<span class="_ _2"></span>kowych) <span class="_ _4"></span>związan<span class="_ _2"></span>ych <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ya08 ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _9"> </span>łagodzen<span class="_ _2"></span>iem <span class="_ _7"> </span>zmian<span class="_ _2"></span> <span class="_ _9"> </span>klimatu <span class="_ _9"> </span>i <span class="_ _f"> </span>przystosowaniem <span class="_ _9"> </span>się <span class="_ _9"> </span>do <span class="_ _f"> </span>niej. <span class="_ _9"> </span>Na <span class="_ _9"> </span>ob<span class="_ _2"></span>ecną <span class="_ _7"> </span>chwilę, <span class="_ _f"> </span>poza <span class="_ _9"> </span>zaplanowan<span class="_ _2"></span>ymi <span class="_ _9"> </span>na <span class="_ _9"> </span>2026 <span class="_ _f"> </span>rok </div><div class="t m0 x6 hc y90b ff4 fs3 fc0 sc0 ls0 ws0">działaniami, organ<span class="_ _2"></span>izacja nie monitoruje sku<span class="_ _2"></span>teczności swojej strategii klimatycznej.<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ya09 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y169 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ya0a ff1 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf52" class="pf w0 h0" ><div class="pc pc52 w0 h0"><img class="bi x2 ya0b w3 hfc" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">82<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x34 h5e y4b5 ff2 fs4 fc0 sc0 ls0 ws0">7.2.5.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Emisje gazów cieplarnianych</span></span> </div><div class="t m0 x6 hc ya0c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y780 ff3 fs3 fc0 sc0 ls0 ws0">Emisje gazów cieplarnian<span class="_ _2"></span>ych Grupy Kapitałowej TOY<span class="_ _2"></span>A (tCO2e)<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 h7 y5c3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y319 w12a hfd"><div class="t m0 x17 hf ya0d ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x175 y319 w12b hfd"><div class="t m0 x39 hf ya0d ff2 fs7 fc3 sc0 lsd ws0">2025<span class="ls0"> </span></div></div><div class="c x176 y319 w12c hfd"><div class="t m0 xaa hf ya0d ff2 fs7 fc3 sc0 lsd ws0">2024<span class="ls0"> </span></div></div><div class="c x6 ya0e w12a hfe"><div class="t m0 x17 hf y59e ff2 fs7 fc0 sc0 ls0 ws0">Zakres 1 </div></div><div class="c x175 ya0e w12b hfe"><div class="t m0 x85 h11 y59e ff1 fs7 fc0 sc0 ls0 ws0">1185,94 </div></div><div class="c x176 ya0e w12c hfe"><div class="t m0 x34 h11 y59e ff1 fs7 fc0 sc0 ls0 ws0">1620,66 </div></div><div class="c x6 y5eb w12a hff"><div class="t m0 x17 hf ya0f ff2 fs7 fc0 sc0 ls0 ws0">Zakres 2 </div></div><div class="c x175 y5eb w12b hff"><div class="t m0 x161 h11 ya0f ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x176 y5eb w12c hff"><div class="t m0 x177 h11 ya0f ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 ya10 w12a hfe"><div class="t m0 x17 hf y59e ff2 fs7 fc0 sc0 ls0 ws0">Metoda locati<span class="_ _0"></span>on-based </div></div><div class="c x175 ya10 w12b hfe"><div class="t m0 x85 h11 y59e ff1 fs7 fc0 sc0 ls0 ws0">1<span class="lsd">257</span>,<span class="ls36">14</span> </div></div><div class="c x176 ya10 w12c hfe"><div class="t m0 x34 h11 y59e ff1 fs7 fc0 sc0 ls0 ws0">1374,34 </div></div><div class="c x6 ya11 w12a hfe"><div class="t m0 x17 hf y59e ff2 fs7 fc0 sc0 ls0 ws0">Metoda market-bas<span class="_ _0"></span>ed </div></div><div class="c x175 ya11 w12b hfe"><div class="t m0 x125 h11 y59e ff1 fs7 fc0 sc0 ls0 ws0">5<span class="lsd">75</span>,<span class="lsd">96</span> </div></div><div class="c x176 ya11 w12c hfe"><div class="t m0 xe h11 y59e ff1 fs7 fc0 sc0 ls0 ws0">802,29 </div></div><div class="c x6 y39d w12a h3b"><div class="t m0 x17 hf ya12 ff2 fs7 fc0 sc0 ls0 ws0">Suma emisji (locat<span class="_ _0"></span>ion based) </div></div><div class="c x175 y39d w12b h3b"><div class="t m0 x85 h11 ya12 ff1 fs7 fc0 sc0 ls0 ws0">2<span class="lsd">443</span>,<span class="ls36">08</span> </div></div><div class="c x176 y39d w12c h3b"><div class="t m0 x34 h11 ya12 ff1 fs7 fc0 sc0 ls0 ws0">2994,99 </div></div><div class="c x6 ya13 w12a h100"><div class="t m0 x17 hf ya0f ff2 fs7 fc0 sc0 ls0 ws0">Suma emisji (ma<span class="_ _0"></span>rket-based) </div></div><div class="c x175 ya13 w12b h100"><div class="t m0 x85 h11 ya0f ff1 fs7 fc0 sc0 ls0 ws0">1<span class="lsd">761</span>,<span class="ls36">89</span> </div></div><div class="c x176 ya13 w12c h100"><div class="t m0 x34 h11 ya0f ff1 fs7 fc0 sc0 ls0 ws0">2422,94 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc ya14 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _9"> </span>p<span class="_ _2"></span>rzedstawionej <span class="_ _f"> </span>tabeli <span class="_ _9"> </span>zn<span class="_ _2"></span>ajdują <span class="_ _f"> </span>się <span class="_ _f"> </span>dane <span class="_ _f"> </span>za <span class="_ _f"> </span>2025 <span class="_ _9"> </span>rok  i <span class="_ _9"> </span>2024 <span class="_ _f"> </span>rok <span class="_ _9"> </span>wył<span class="_ _2"></span>ącznie <span class="_ _f"> </span>w <span class="_ _9"> </span>c<span class="_ _2"></span>elu <span class="_ _9"> </span>poró<span class="_ _2"></span>wnawczym. <span class="_ _9"> </span>W<span class="_ _2"></span> <span class="_ _9"> </span>przy<span class="_ _2"></span>jętej </div><div class="t m0 x6 hc ya15 ff1 fs3 fc0 sc0 ls0 ws0">metodologii okresem sp<span class="_ _2"></span>rawozdawczym jest 01.01.<span class="_ _2"></span>2025<span class="_ _2"></span>-31.12.2025. </div><div class="t m0 x6 hc y177 ff4 fs3 fc0 sc0 ls0 ws0">Spółka  zmodyfikowała  zas<span class="_ _2"></span>ady  kalkulacji  śladu  węglowego,  a  w  celu  zachowania  porównywalności  z  2025  rokiem </div><div class="t m0 x6 hc ya16 ff1 fs3 fc0 sc0 ls0 ws0">skorygowano d<span class="_ _2"></span>ane za 2024 rok.<span class="_ _2"></span> </div><div class="t m0 x6 hc y5d3 ff4 fs3 fc0 sc0 ls0 ws0">Grupa Kapitałowa TOYA <span class="_ _2"></span>w Zakresie 1 i 2 nie ma <span class="_ _2"></span>emisji w ramach regulo<span class="_ _2"></span>wanego systemu hand<span class="_ _2"></span>lu emisjami. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ya17 ff4 fs3 fc0 sc0 ls0 ws0">Emisje <span class="_ _2"></span>gazó<span class="_ _2"></span>w <span class="_ _2"></span>cieplarnianych <span class="_ _e"></span>w <span class="_ _2"></span>Zakresie <span class="_ _e"></span>1 <span class="_ _2"></span>i <span class="_ _e"></span>2 <span class="_ _2"></span>obliczono <span class="_ _e"></span>zgodnie <span class="_ _2"></span>z <span class="_ _e"></span>GHG <span class="_ _2"></span>Proto<span class="_ _2"></span>col. <span class="_ _2"></span>Wyniki <span class="_ _2"></span>pod<span class="_ _2"></span>awane <span class="_ _2"></span>są <span class="_ _e"></span>w <span class="_ _2"></span>ekwiwalencie </div><div class="t m0 x6 hc y9a9 ff4 fs3 fc0 sc0 ls0 ws0">dwutlenku <span class="_ _e"></span>węgla, <span class="_ _e"></span>w <span class="_ _e"></span>którego <span class="_ _e"></span>ramach <span class="_ _e"></span>uwzględnione <span class="_ _e"></span>są <span class="_ _e"></span>takie <span class="_ _e"></span>gazy <span class="_ _e"></span>cieplarniane <span class="_ _e"></span>jak: <span class="_ _e"></span>CO2, <span class="_ _e"></span>CH4, <span class="_ _e"></span>N2O, <span class="_ _e"></span>HFC, <span class="_ _e"></span>PFC, <span class="_ _e"></span>SF6 <span class="_ _e"></span>oraz </div><div class="t m0 x6 h6 ya18 ff1 fs3 fc0 sc0 ls0 ws0">NF3. <span class="_ _a"></span><span class="fs2">[(E1-6) <span class="_ _0"></span>AR3<span class="_ _0"></span>9b] <span class="_ _a"></span><span class="ff4 fs3">Obliczenia <span class="_ _a"></span>przep<span class="_ _2"></span>rowadzono <span class="_ _a"></span>dla <span class="_ _0"></span>każdej <span class="_ _a"></span>sp<span class="_ _2"></span>ółki <span class="_ _a"></span>w <span class="_ _a"></span>Grupie <span class="_ _a"></span>Kapita<span class="_ _2"></span>łowej <span class="_ _a"></span>TOYA, <span class="_ _a"></span>a wyniki <span class="_ _8"></span>s<span class="_ _2"></span>konsolidowano </span></span></div><div class="t m0 x6 hc y2cc ff4 fs3 fc0 sc0 ls0 ws0">zgodnie <span class="_ _4"></span>z <span class="_ _4"></span>pod<span class="_ _2"></span>ejściem <span class="_ _e"></span>ko<span class="_ _2"></span>ntroli <span class="_ _e"></span>o<span class="_ _2"></span>peracyjnej. <span class="_ _4"></span>Wielkość <span class="_ _4"></span>emisji <span class="_ _4"></span>z <span class="_ _4"></span>p<span class="_ _2"></span>rodukcji <span class="_ _4"></span>zużytej <span class="_ _4"></span>energii <span class="_ _4"></span>elektrycznej <span class="_ _4"></span>obliczon<span class="_ _2"></span>o <span class="_ _4"></span>według </div><div class="t m0 x6 hc ya19 ff4 fs3 fc0 sc0 ls0 ws0">dwóch <span class="_ _1c"> </span>metod: <span class="_ _1c"> </span>market<span class="_ _2"></span><span class="ff1">-</span>based <span class="_ _1c"> </span>(emisje <span class="_ _1c"> </span>związane <span class="_ _1c"> </span>z<span class="_ _2"></span><span class="ff1">  </span>energ<span class="_ _2"></span>ią <span class="_ _1c"> </span>elektryczną <span class="_ _1c"> </span>obliczon<span class="_ _2"></span>e  przy<span class="_ _2"></span>  użyciu <span class="_ _5"> </span>współczynnika <span class="_ _1c"> </span>emisji </div><div class="t m0 x6 hc ya1a ff1 fs3 fc0 sc0 ls0 ws0">sprzedawcy <span class="_ _4"></span>energii <span class="_ _e"></span>i <span class="_ _e"></span>location<span class="_ _2"></span>-<span class="ff4">based <span class="_ _4"></span>(emisje <span class="_ _e"></span>związane <span class="_ _e"></span>z <span class="_ _4"></span>energią <span class="_ _4"></span>elektryczną <span class="_ _e"></span>obliczon<span class="_ _2"></span>e <span class="_ _e"></span>przy <span class="_ _e"></span>u<span class="_ _2"></span>życiu <span class="_ _e"></span>średnich <span class="_ _4"></span>krajowych </span></div><div class="t m0 x6 hc ya1b ff4 fs3 fc0 sc0 ls0 ws0">współczynnikó<span class="_ _2"></span>w <span class="_ _14"> </span>emisji). <span class="_ _14"> </span>Dla <span class="_ _14"> </span>Polski <span class="_ _14"> </span>i <span class="_ _14"> </span>Rumunii <span class="_ _14"> </span>źró<span class="_ _2"></span>dłem <span class="_ _14"> </span>współczynników <span class="_ _14"> </span>emisji <span class="_ _14"> </span>b<span class="_ _2"></span>yły: <span class="_ _14"> </span>w <span class="_ _14"> </span>met<span class="_ _2"></span><span class="ff1">odzie <span class="_ _14"> </span>market-based<span class="_ _2"></span> </span></div><div class="t m0 x6 hc ya1c ff4 fs3 fc0 sc0 ls0 ws0">wykorzystan<span class="_ _2"></span>o wsp<span class="_ _2"></span>ółczynniki <span class="_ _2"></span>z Europ<span class="_ _2"></span>ean Res<span class="_ _2"></span>idual <span class="_ _2"></span>Mixes 202<span class="_ _2"></span>4, <span class="_ _2"></span>w metod<span class="_ _2"></span>zie location<span class="_ _e"></span><span class="ff1">-</span>based<span class="_ _2"></span> wykorzy<span class="_ _2"></span>stano <span class="_ _2"></span>współczynniki </div><div class="t m0 x6 hc ya1d ff1 fs3 fc0 sc0 ls0 ws0">dla <span class="_ _e"></span>Polski <span class="_ _e"></span>z <span class="_ _e"></span>KOBIZE, <span class="_ _e"></span>a <span class="_ _e"></span>dla <span class="_ _2"></span>Rumunii <span class="_ _e"></span>z <span class="_ _e"></span>ANRE. <span class="_ _4"></span><span class="ff4">Dla <span class="_ _e"></span>emisji <span class="_ _e"></span>pochodzących <span class="_ _e"></span>ze <span class="_ _e"></span>spalan<span class="_ _2"></span>ia <span class="_ _2"></span>paliw <span class="_ _e"></span>źródłem <span class="_ _e"></span>współczynn<span class="_ _2"></span>ików <span class="_ _2"></span>emisji </span></div><div class="t m0 x6 hc ya1e ff4 fs3 fc0 sc0 ls0 ws0">była <span class="_ _7"> </span>DEFRA<span class="ff1"> <span class="_ _9"> </span>2025 <span class="_ _7"></span>(Departmen<span class="_ _2"></span>t <span class="_ _7"></span>of <span class="_ _7"></span>Environment, <span class="_ _7"> </span>Food <span class="_ _7"> </span>an<span class="_ _2"></span>d <span class="_ _7"></span>Rural <span class="_ _7"></span>Affairs <span class="_ _7"> </span>in <span class="_ _7"> </span>th<span class="_ _2"></span>e <span class="_ _7"></span>British <span class="_ _7"></span>Government,<span class="_ _2"></span> <span class="_ _7"></span>Greenhouse <span class="_ _7"></span>gas </span></div><div class="t m0 x6 hc ya1f ff1 fs3 fc0 sc0 ls0 ws0">reporting: <span class="_ _f"> </span>conversion <span class="_ _f"> </span>factors <span class="_ _f"> </span>2025). <span class="_ _f"> </span><span class="ff4">Dla <span class="_ _9"> </span>Chin<span class="_ _2"></span> <span class="_ _9"> </span>źród<span class="_ _2"></span>łem <span class="_ _9"> </span>współczy<span class="_ _2"></span>nników <span class="_ _f"> </span>emisji <span class="_ _9"> </span>dla  ener<span class="_ _0"></span>gii <span class="_ _9"> </span>elektrycznej <span class="_ _f"> </span>w <span class="_ _f"> </span>podejściu </span></div><div class="t m0 x6 hc y52d ff4 fs3 fc0 sc0 ls0 ws0">lokalizacyjnym <span class="_ _f"> </span>i <span class="_ _f"> </span>rynkowym <span class="_ _f"> </span>był <span class="_ _f"> </span>raport  I<span class="_ _0"></span>nternational <span class="_ _f"> </span>Energy  Agency <span class="_ _9"> </span>IEA  „Electricity <span class="_ _9"> </span>2025”.  G<span class="_ _0"></span>rupa <span class="_ _f"> </span>Kapitałowa  T<span class="_ _0"></span>OYA </div><div class="t m0 x6 hc ya20 ff4 fs3 fc0 sc0 ls0 ws0">wykorzystuje <span class="_ _7"></span>gwarancje <span class="_ _7"></span>pochodzenia <span class="_ _7"></span>w <span class="_ _7"></span>celu <span class="_ _4"></span>z<span class="_ _2"></span>mniejszenia <span class="_ _7"></span>swojego <span class="_ _7"></span>śladu <span class="_ _7"></span>węglowego <span class="_ _7"></span>obliczanego <span class="_ _7"></span>zgodnie <span class="_ _7"></span>z <span class="_ _7"></span>metodą </div><div class="t m0 x6 hc y35c ff4 fs3 fc0 sc0 ls0 ws0">rynkową <span class="_ _2"></span>–<span class="ff1"> <span class="_ _2"></span>dotyczy <span class="_ _2"></span>to <span class="_ _2"></span><span class="ls7">1567</span>,2 <span class="_ _2"></span></span>MWh <span class="_ _2"></span>zużytej <span class="_ _2"></span>energii.<span class="ff1 fca"> <span class="_ _2"></span></span>Dane <span class="_ _2"></span>d<span class="_ _2"></span>otyczące <span class="_ _2"></span>zużycia <span class="_ _2"></span>gazu <span class="_ _2"></span>i energii <span class="_ _2"></span>elektrycznej <span class="_ _2"></span>(Scope <span class="_ _2"></span>1 <span class="_ _2"></span>i <span class="_ _2"></span>Scope </div><div class="t m0 x6 hc ya21 ff4 fs3 fc0 sc0 ls0 ws0">2) <span class="_ _a"></span>zbiera Koordynatora <span class="_ _0"></span>ds. <span class="_ _0"></span>utrzymania <span class="_ _a"></span>ob<span class="_ _2"></span>iektu <span class="_ _a"></span>Działu<span class="_ _2"></span> <span class="_ _a"></span>Technicznego, który <span class="_ _a"></span>ma <span class="_ _0"></span>dostęp <span class="_ _0"></span>do <span class="_ _a"></span>e<span class="_ _e"></span><span class="ff1">-</span>liczników <span class="_ _0"></span>oraz <span class="_ _0"></span>rozlicza <span class="_ _0"></span>faktury </div><div class="t m0 x6 hc ya22 ff4 fs3 fc0 sc0 ls0 ws0">za  zużycie <span class="_ _f"> </span>mediów.  Dane  są  we<span class="_ _0"></span>ryfikowane  we  współpracy  z  Działem <span class="_ _f"> </span>Fina<span class="_ _2"></span><span class="ff1">ns<span class="_ _2"></span>owo-</span>Księgowym  poprzez <span class="_ _f"> </span>poró<span class="_ _2"></span>wnanie </div><div class="t m0 x6 hc ya23 ff1 fs3 fc0 sc0 ls0 ws0">informacji <span class="_ _2"></span><span class="ff4">z <span class="_ _2"></span>faktu<span class="_ _2"></span>r. <span class="_ _2"></span>Za <span class="_ _2"></span>gromadzen<span class="_ _2"></span>ie <span class="_ _2"></span>i <span class="_ _2"></span>przetwarzanie <span class="_ _2"></span>dany<span class="_ _2"></span>ch <span class="_ _2"></span>odpowiad<span class="_ _2"></span>ają: <span class="_ _2"></span>Opiekun <span class="_ _2"></span>Floty <span class="_ _4"></span>–</span> <span class="_ _2"></span>gromadzi <span class="_ _2"></span>dane <span class="_ _2"></span>o <span class="_ _e"></span>pojazdach <span class="_ _2"></span> </div><div class="t m0 x6 hc ya24 ff4 fs3 fc0 sc0 ls0 ws0">i <span class="_ _2"></span>przygotowuje <span class="_ _2"></span>zes<span class="_ _2"></span>tawienia; <span class="_ _2"></span>Dział <span class="_ _2"></span>Finan<span class="_ _2"></span>sowo<span class="_ _2"></span><span class="ff1">-</span>Księgowy <span class="_ _2"></span>–<span class="ff1"> <span class="_ _2"></span></span>tworzy <span class="_ _2"></span>zes<span class="_ _2"></span>tawienia <span class="_ _2"></span>z <span class="_ _2"></span>faktur <span class="_ _2"></span>i <span class="_ _2"></span>ra<span class="_ _2"></span>porty <span class="_ _2"></span>w <span class="_ _2"></span>systemie <span class="_ _2"></span>księgowym;<span class="_ _2"></span> </div><div class="t m0 x6 hc y4d2 ff1 fs3 fc0 sc0 ls0 ws0">Koordynator <span class="_ _e"></span>ds. <span class="_ _2"></span>utrzymania <span class="_ _2"></span>budy<span class="_ _2"></span>nku <span class="_ _e"></span><span class="ff4">–</span> <span class="_ _2"></span>odczytu<span class="_ _2"></span>je <span class="_ _2"></span>z <span class="_ _2"></span>e-<span class="ff4">liczniki, <span class="_ _2"></span>faktury <span class="_ _e"></span>i <span class="_ _2"></span>przygotowuje <span class="_ _2"></span>d<span class="_ _2"></span>ane <span class="_ _2"></span>ilościowe <span class="_ _2"></span>o <span class="_ _2"></span>zuży<span class="_ _2"></span>ciu <span class="_ _2"></span>mediów<span class="_ _2"></span> </span></div><div class="t m0 x6 hc ya25 ff1 fs3 fc0 sc0 ls0 ws0">wg lokalizacji; <span class="_ _2"></span>Koordynat<span class="_ _2"></span><span class="ff4">or ds. <span class="_ _2"></span>ochrony <span class="_ _2"></span>środowiska <span class="_ _2"></span>–</span> <span class="_ _2"></span><span class="ff4">weryfikuje dane <span class="_ _2"></span>i wylicza ś<span class="_ _2"></span>lad węglowy. <span class="_ _2"></span>Dane s<span class="_ _2"></span>ą przechowywane<span class="_ _2"></span> </span></div><div class="t m0 x6 hc y224 ff4 fs3 fc0 sc0 ls0 ws0">w  zabezpieczon<span class="_ _2"></span>ych  has<span class="_ _2"></span>łem  arkus<span class="_ _2"></span>zach  Excel <span class="_ _1c"> </span>  z <span class="_ _1c"> </span>regularny<span class="_ _2"></span>mi  kopiam<span class="_ _2"></span>i <span class="_ _1c"> </span>zapasowymi, <span class="_ _1c"> </span>a <span class="_ _1c"> </span>dan<span class="_ _2"></span>e  księgowe <span class="_ _1c"> </span>w  s<span class="_ _2"></span>ystemach </div><div class="t m0 x6 hc y665 ff4 fs3 fc0 sc0 ls0 ws0">operacyjnych <span class="_ _1d"> </span>z <span class="_ _1d"> </span>ograniczonym <span class="_ _1d"> </span>dostępem. <span class="_ _1d"> </span>Dostęp <span class="_ _1d"> </span>mają <span class="_ _1d"> </span>wyłącznie <span class="_ _1d"> </span>osoby <span class="_ _1d"> </span>odpowiedzialne <span class="_ _1d"> </span>za <span class="_ _1d"> </span>ich <span class="_ _1d"> </span>gromadzenie <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y666 ff1 fs3 fc0 sc0 ls0 ws0">i <span class="_ _4"></span>przetwarzanie. <span class="_ _4"></span><span class="ff4">Grup<span class="_ _2"></span>a <span class="_ _4"></span>Kapitało<span class="_ _2"></span>wa <span class="_ _4"></span>TOYA <span class="_ _e"></span>n<span class="_ _2"></span>ie <span class="_ _4"></span>zidentyfikował<span class="_ _2"></span>a <span class="_ _4"></span>emisji <span class="_ _4"></span>biogenicznych <span class="_ _4"></span>CO2<span class="_ _2"></span> <span class="_ _4"></span>ze <span class="_ _4"></span>spalania <span class="_ _7"></span>lub <span class="_ _e"></span>biod<span class="_ _2"></span>egradacji </span></div><div class="t m0 x6 hc y680 ff4 fs3 fc0 sc0 ls0 ws0">biomasy w swojej d<span class="_ _2"></span>ziałalności. <span class="ff1"> </span></div><div class="t m0 x6 hc ya26 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _9"> </span>Kapitałowa <span class="_ _9"> </span>TOYA <span class="_ _9"> </span>z <span class="_ _9"> </span>uwagi <span class="_ _9"> </span>na <span class="_ _9"> </span>nieprzekroczeni<span class="_ _2"></span>e <span class="_ _7"> </span>w <span class="_ _f"> </span>dniu <span class="_ _9"> </span>bilanso<span class="_ _2"></span>wym <span class="_ _7"> </span>średniej <span class="_ _9"> </span>liczby<span class="_ _2"></span> <span class="_ _7"> </span>750 <span class="_ _9"> </span>pracowników <span class="_ _9"> </span>w <span class="_ _9"> </span>rok<span class="_ _2"></span>u </div><div class="t m0 x6 hc ya27 ff4 fs3 fc0 sc0 ls0 ws0">obrotowym <span class="_ _e"></span>nie <span class="_ _e"></span>ujawnia <span class="_ _e"></span>infor<span class="_ _2"></span>macji <span class="_ _2"></span>do<span class="_ _2"></span>tyczących <span class="_ _e"></span>emisji <span class="_ _e"></span>gazów <span class="_ _e"></span>cieplarniany<span class="_ _2"></span>ch <span class="_ _e"></span>w <span class="_ _2"></span>Za<span class="_ _2"></span>kresie <span class="_ _e"></span>3, <span class="_ _e"></span>w <span class="_ _e"></span>pierwszych <span class="_ _e"></span>trzech <span class="_ _e"></span>latach </div></div></div><div class="pi" ></div></div><div id="pf53" class="pf w0 h0" ><div class="pc pc53 w0 h0"><img class="bi x2 ya28 w3 h101" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">83<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">sporządza<span class="_ _2"></span>nia oświadczenia<span class="_ _2"></span> zr<span class="_ _2"></span>ównoważonego <span class="_ _2"></span>rozwoju. <span class="_ _2"></span>Jed<span class="_ _2"></span>nocześnie <span class="_ _2"></span>Grupa <span class="_ _2"></span>Kapitałowa <span class="_ _2"></span>TOYA <span class="_ _2"></span>opracował<span class="_ _2"></span>a <span class="_ _2"></span>w <span class="_ _2"></span>2024 <span class="_ _2"></span>roku </div><div class="t m0 x6 hc y341 ff4 fs3 fc0 sc0 ls0 ws0">metodologię słu<span class="_ _2"></span>żącą do obliczenia Zakresu 3.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h7 ya29 ff3 fs3 fc0 sc0 ls0 ws0">Intensywność emisji gazów <span class="_ _2"></span>cieplarnianych Gru<span class="_ _2"></span>py Kapitałowej TOYA (tCO2e/mln zł)<span class="_ _e"></span><span class="ff2"> </span></div></div><div class="c x6 ya2a w12d h102"><div class="t m0 x17 hf ya2b ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x178 ya2a w12e h102"><div class="t m0 x9a hf ya2b ff2 fs7 fc3 sc0 lsd ws0">2025<span class="ls0"> </span></div></div><div class="c x179 ya2a w12f h102"><div class="t m0 x9b hf ya2b ff2 fs7 fc3 sc0 lsd ws0">2024<span class="ls0"> </span></div></div><div class="c x6 ya2c w12d h103"><div class="t m0 x17 hf y576 ff2 fs7 fc0 sc0 ls0 ws0">Zakres 1 </div></div><div class="c x178 ya2c w12e h103"><div class="t m0 x17a h11 y576 ff1 fs7 fc0 sc0 ls0 ws0">1,31 </div></div><div class="c x179 ya2c w12f h103"><div class="t m0 x9a h11 y576 ff1 fs7 fc0 sc0 ls0 ws0">1,97 </div></div><div class="c x6 y6ac w12d h85"><div class="t m0 x17 hf y68a ff2 fs7 fc0 sc0 ls0 ws0">Zakres 2 (locati<span class="_ _0"></span>on-based) </div></div><div class="c x178 y6ac w12e h85"><div class="t m0 x17a h11 y68a ff1 fs7 fc0 sc0 ls0 ws0">1,38 </div></div><div class="c x179 y6ac w12f h85"><div class="t m0 x9a h11 y68a ff1 fs7 fc0 sc0 ls0 ws0">1,67 </div></div><div class="c x6 ya2d w12d h102"><div class="t m0 x17 hf ya2b ff2 fs7 fc0 sc0 ls0 ws0">Zakres 2 (market-bas<span class="_ _0"></span>ed) </div></div><div class="c x178 ya2d w12e h102"><div class="t m0 x17a h11 ya2b ff1 fs7 fc0 sc0 ls0 ws0">0,<span class="lsd">63</span> </div></div><div class="c x179 ya2d w12f h102"><div class="t m0 x9a h11 ya2b ff1 fs7 fc0 sc0 ls0 ws0">0,97 </div></div><div class="c x6 ya2e w12d h103"><div class="t m0 x17 hf y576 ff2 fs7 fc0 sc0 ls0 ws0">Suma emisji (locat<span class="_ _0"></span>ion-based) </div></div><div class="c x178 ya2e w12e h103"><div class="t m0 x17a h11 y576 ff1 fs7 fc0 sc0 ls0 ws0">2,69 </div></div><div class="c x179 ya2e w12f h103"><div class="t m0 x9a h11 y576 ff1 fs7 fc0 sc0 ls0 ws0">3,65 </div></div><div class="c x6 y91d w12d h85"><div class="t m0 x17 hf y68a ff2 fs7 fc0 sc0 ls0 ws0">Suma emisji (ma<span class="_ _0"></span>rket-based) </div></div><div class="c x178 y91d w12e h85"><div class="t m0 x17a h11 y68a ff1 fs7 fc0 sc0 ls0 ws0">1,<span class="lsd">94</span> </div></div><div class="c x179 y91d w12f h85"><div class="t m0 x9a h11 y68a ff1 fs7 fc0 sc0 ls0 ws0">2,95 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc ya2f ff4 fs3 fc0 sc0 ls0 ws0">Przychody netto<span class="_ _0"></span> <span class="_ _a"></span>Grup<span class="_ _2"></span>y <span class="_ _a"></span>Kapitałowej <span class="_ _a"></span>TO<span class="_ _2"></span>YA <span class="_ _a"></span>wynoszą 907<span class="ff1"> </span>705 <span class="_ _a"></span>tys<span class="_ _2"></span>. <span class="_ _a"></span>zł. <span class="_ _0"></span>Kwota <span class="_ _a"></span>znajduje się <span class="_ _a"></span>w <span class="_ _a"></span>skonsolidowany<span class="_ _2"></span>m <span class="_ _a"></span>sprawozdan<span class="_ _2"></span>iu </div><div class="t m0 x6 hc ya30 ff1 fs3 fc0 sc0 ls0 ws0">finansowym w nocie 24.<span class="_ _2"></span><span class="fca"> </span></div><div class="t m0 xd hb ya31 ff2 fs6 fc0 sc0 ls9 ws0">7.3.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff2">ESRS <span class="_ _33"> </span><span class="ff3">E5 <span class="_ _33"> </span>WYKORZYSTANIE <span class="_ _33"> </span>ZASOBÓW <span class="_ _2f"> </span>I <span class="_ _40"> </span>GOSPODARKA<span class="_ _0"></span> <span class="_ _33"> </span>OBIEGU </span></span></span></div><div class="t m0 x9f hb y2a8 ff3 fs6 fc0 sc0 ls0 ws0">ZAMKNIĘTEGO<span class="_ _0"></span><span class="ff2"> </span></div><div class="t m0 x6 h6 ya32 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ya33 ff4 fs3 fc0 sc0 ls0 ws0">Istotne <span class="_ _2"></span>wpływy, <span class="_ _2"></span>ryzyka <span class="_ _2"></span>i <span class="_ _2"></span>szanse <span class="_ _2"></span>związane <span class="_ _2"></span>z <span class="_ _2"></span>wykorzystan<span class="_ _2"></span>iem zasob<span class="_ _2"></span>ów i <span class="_ _2"></span>gospo<span class="_ _2"></span>darką <span class="_ _2"></span>o o<span class="_ _2"></span>biegu zamkniętym <span class="_ _2"></span>(GOZ) <span class="_ _2"></span>został<span class="_ _2"></span>y </div><div class="t m0 x6 hc y2ad ff4 fs3 fc0 sc0 ls0 ws0">zidentyfikowane <span class="_ _9"> </span>dla <span class="_ _9"> </span>Grup<span class="_ _2"></span>y <span class="_ _7"> </span>T<span class="_ _2"></span>OYA <span class="_ _7"> </span>pod<span class="_ _2"></span>czas <span class="_ _9"> </span>procesu <span class="_ _9"> </span>analizy <span class="_ _9"> </span>po<span class="_ _2"></span>dwójnej <span class="_ _9"> </span>istotności. <span class="_ _9"> </span>Gospo<span class="_ _2"></span>darka <span class="_ _9"> </span>o <span class="_ _9"> </span>obiegu <span class="_ _9"> </span>zamkniętym </div><div class="t m0 x6 hc y528 ff4 fs3 fc0 sc0 ls0 ws0">została <span class="_ _0"></span>zidentyfikowana <span class="_ _a"></span>ja<span class="_ _2"></span>ko <span class="_ _a"></span>zagadnienie <span class="_ _0"></span>istotne <span class="_ _a"></span>dla <span class="_ _a"></span>Grup<span class="_ _2"></span>y, <span class="_ _a"></span>a <span class="_ _0"></span>organizacja <span class="_ _a"></span>rozp<span class="_ _2"></span>oczęła <span class="_ _a"></span>prace <span class="_ _0"></span>nad <span class="_ _a"></span>wyznaczeniem<span class="_ _2"></span> <span class="_ _a"></span>obszarów </div><div class="t m0 x6 hc ya34 ff4 fs3 fc0 sc0 ls0 ws0">i <span class="_ _e"></span>d<span class="_ _2"></span>ziałań, <span class="_ _e"></span>któ<span class="_ _2"></span>re <span class="_ _e"></span>zostaną <span class="_ _4"></span>zaadresowane <span class="_ _4"></span>w <span class="_ _e"></span>polityce <span class="_ _4"></span>gospod<span class="_ _2"></span>arki <span class="_ _e"></span>ob<span class="_ _2"></span>iegu <span class="_ _e"></span>zamkniętego. <span class="_ _4"></span>W <span class="_ _4"></span>2025 <span class="_ _e"></span>ro<span class="_ _2"></span>ku <span class="_ _e"></span>Grup<span class="_ _2"></span>a <span class="_ _e"></span>nie <span class="_ _4"></span>posiadała </div><div class="t m0 x6 hc ya35 ff1 fs3 fc0 sc0 ls0 ws0">sklasyfikowany<span class="_ _2"></span>ch <span class="_ _2"></span>informacji <span class="_ _e"></span>o <span class="_ _e"></span>wykorzystywan<span class="_ _2"></span>ych <span class="_ _2"></span>zas<span class="_ _2"></span>obach <span class="_ _e"></span><span class="ff4">–</span> <span class="_ _e"></span>wyka<span class="ff4">z <span class="_ _e"></span>ten <span class="_ _e"></span>będzie <span class="_ _2"></span>poś<span class="_ _2"></span>rednio <span class="_ _e"></span>powiązany <span class="_ _e"></span>z <span class="_ _2"></span>wyzn<span class="_ _2"></span>aczeniem </span></div><div class="t m0 x6 hc ya36 ff4 fs3 fc0 sc0 ls0 ws0">emisji  Zakresu.  Pier<span class="_ _2"></span>wotnie  zakład<span class="_ _2"></span>ano  raportowanie  tego<span class="_ _2"></span>  wskaźnika  za<span class="_ _2"></span>  2025  rok.  Grupa  op<span class="_ _2"></span>racowała  metodologię </div><div class="t m0 x6 hc ya37 ff1 fs3 fc0 sc0 ls0 ws0">obliczania <span class="_ _14"> </span>emisji <span class="_ _14"> </span>Zakresu <span class="_ _14"> </span>3. <span class="_ _14"> </span>Grupa <span class="_ _14"> </span>korzys<span class="_ _2"></span>ta <span class="_ _14"> </span>z <span class="_ _14"> </span>przewidzianego <span class="_ _14"> </span>przepisami <span class="_ _14"> </span>trzyletnie<span class="_ _2"></span>go <span class="_ _14"> </span>zwolnienia <span class="_ _14"> </span>z <span class="_ _14"> </span>obo<span class="_ _e"></span><span class="ff4">wiązku </span></div><div class="t m0 x6 hc y50c ff4 fs3 fc0 sc0 ls0 ws0">raportowania <span class="_ _1b"> </span>emisji <span class="_ _1b"> </span>w <span class="_ _1b"> </span>Zakresie <span class="_ _1b"> </span>3; <span class="_ _1b"> </span>po <span class="_ _1b"> </span>j<span class="_ _2"></span>ego <span class="_ _1b"> </span>upływie <span class="_ _1b"> </span>raportowanie <span class="_ _1b"> </span>będzie <span class="_ _1b"> </span>r<span class="_ _2"></span>ealizowane <span class="_ _1b"> </span>zgodnie <span class="_ _1b"> </span>z <span class="_ _1b"> </span>wymoga<span class="_ _2"></span>mi </div><div class="t m0 x6 h6 ya38 ff1 fs3 fc0 sc0 ls0 ws0">regulacyjnymi. <span class="_ _2"></span><span class="fs2"> </span></div><div class="t m0 x6 hc ya39 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _4"></span>nie <span class="_ _e"></span>pro<span class="_ _2"></span>wadzi <span class="_ _4"></span>własnej <span class="_ _4"></span>prod<span class="_ _2"></span>ukcji <span class="_ _4"></span><span class="ff1">- <span class="_ _4"></span></span>koncentracja <span class="_ _4"></span>wyko<span class="_ _2"></span>rzystania <span class="_ _4"></span>zasobów <span class="_ _4"></span>następuje <span class="_ _4"></span>w <span class="_ _4"></span>górnym <span class="_ _4"></span>zakresie <span class="_ _4"></span>łańcuch<span class="_ _2"></span>a </div><div class="t m0 x6 hc ya3a ff4 fs3 fc0 sc0 ls0 ws0">wartości. <span class="_ _14"> </span>Natomiast <span class="_ _18"> </span>wpływ <span class="_ _18"> </span>związany <span class="_ _14"> </span>z <span class="_ _18"> </span>odpadami <span class="_ _14"> </span>do<span class="_ _2"></span>tyczy <span class="_ _14"> </span>górnego <span class="_ _14"> </span>i <span class="_ _14"> </span>d<span class="_ _2"></span>olnego <span class="_ _14"> </span>zak<span class="_ _2"></span>resu <span class="_ _14"> </span>łańcuch<span class="_ _2"></span>a <span class="_ _14"> </span>wartości <span class="_ _14"> </span>oraz <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ya3b ff1 fs3 fc0 sc0 ls0 ws0">w ograniczonym zakresie s<span class="_ _2"></span>amej organizacji. <span class="_ _2"></span> </div><div class="t m0 x6 hc ya3c ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _7"></span>TOYA <span class="_ _7"> </span>w <span class="_ _7"> </span>ra<span class="_ _2"></span>mach <span class="_ _7"></span>analizy<span class="_ _2"></span> <span class="_ _7"></span>podwójnej <span class="_ _7"></span>istotnoś<span class="_ _2"></span>ci <span class="_ _7"></span>przeprowadziła <span class="_ _7"> </span>dialog <span class="_ _7"> </span>z <span class="_ _9"> </span>interesarius<span class="_ _2"></span>zami, <span class="_ _7"></span>w <span class="_ _7"></span>celu <span class="_ _7"></span>określenia <span class="_ _7"></span>je<span class="_ _2"></span>j </div><div class="t m0 x6 hc ya3d ff4 fs3 fc0 sc0 ls0 ws0">istotnych <span class="_ _4"></span>wpływów, <span class="_ _4"></span>w <span class="_ _e"></span>tym <span class="_ _4"></span>także <span class="_ _4"></span>tych <span class="_ _4"></span>dotyczących <span class="_ _4"></span>gospodarki <span class="_ _4"></span>o <span class="_ _4"></span>obiegu <span class="_ _4"></span>zamkniętym. <span class="_ _4"></span>Nie <span class="_ _e"></span>przepro<span class="_ _2"></span>wadzono <span class="_ _4"></span>osobnych </div><div class="t m0 x6 h6 ya3e ff1 fs3 fc0 sc0 ls0 ws0">konsultacji z i<span class="_ _0"></span>nteresariuszami w <span class="_ _0"></span>za<span class="ff4">kresie wykorzystywania zasobów i <span class="_ _0"></span>gospodarki o <span class="_ _0"></span>obiegu <span class="_ _0"></span>zamkniętym. <span class="ff1 fs2"> <span class="fs3">Zdiagnozowane </span></span></span></div><div class="t m0 x6 hc y54e ff4 fs3 fc0 sc0 ls0 ws0">wpływy <span class="_ _58"> </span>związane <span class="_ _40"> </span>z <span class="_ _58"> </span>gos<span class="_ _2"></span>podarką <span class="_ _58"> </span>o <span class="_ _40"> </span>ob<span class="_ _2"></span>iegu <span class="_ _40"> </span>zamkniętym <span class="_ _58"> </span>i <span class="_ _58"> </span>odpadami <span class="_ _58"> </span>dotyczą <span class="_ _58"> </span>poś<span class="_ _2"></span>rednio <span class="_ _40"> </span>górnego <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ya3f ff4 fs3 fc0 sc0 ls0 ws0">i dolnego <span class="_ _2"></span>zakresu <span class="_ _2"></span>łańcucha <span class="_ _2"></span>wartości oraz <span class="_ _2"></span>bezpośrednio <span class="_ _2"></span>organizacji, <span class="_ _2"></span>czyli czterech <span class="_ _2"></span>spółek <span class="_ _2"></span>tworzących Grupę <span class="_ _2"></span>Kapitałową </div><div class="t m0 x6 hc y8ef ff4 fs3 fc0 sc0 ls0 ws0">TOYA. <span class="_ _9"> </span>Sp<span class="_ _2"></span>ółki <span class="_ _9"> </span>z  Grupy <span class="_ _9"> </span>prowadzą <span class="_ _f"> </span>monitoring <span class="_ _f"> </span>generowanych <span class="_ _f"> </span>przez <span class="_ _9"> </span>siebie <span class="_ _f"> </span>odpadów,  w<span class="_ _0"></span> <span class="_ _f"> </span>tym <span class="_ _9"> </span>w <span class="_ _f"> </span>podziale <span class="_ _f"> </span>na <span class="_ _9"> </span>kategorie<span class="_ _2"></span> </div><div class="t m0 x6 hc y290 ff4 fs3 fc0 sc0 ls0 ws0">odpadów. <span class="_ _1a"> </span>W <span class="_ _1f"> </span>okres<span class="_ _2"></span>ie <span class="_ _1f"> </span>sprawozdawczym<span class="_ _2"></span><span class="ff1"> <span class="_ _1f"> </span></span>n<span class="_ _2"></span>ie <span class="_ _1f"> </span>przeprowad<span class="_ _2"></span>zono <span class="_ _1a"> </span>szczegółowej <span class="_ _1f"> </span>analizy <span class="_ _1a"> </span>dotyczącej <span class="_ _1a"> </span>wpływów <span class="ff1"> </span></div><div class="t m0 x6 hc ya40 ff4 fs3 fc0 sc0 ls0 ws0">i <span class="_ _e"></span>ryzyka <span class="_ _e"></span>związa<span class="_ _2"></span>nego <span class="_ _e"></span>z <span class="_ _e"></span>utrzymaniem <span class="_ _4"></span>dotychczasowego <span class="_ _4"></span>scenariusza <span class="_ _e"></span>pos<span class="_ _2"></span>tępowania <span class="_ _e"></span>w <span class="_ _e"></span>kwestii <span class="_ _e"></span>wprowad<span class="_ _2"></span>zanych <span class="_ _e"></span>zasobó<span class="_ _2"></span>w, <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ya41 ff4 fs3 fc0 sc0 ls0 ws0">w tym <span class="_ _2"></span>wykorzysta<span class="_ _2"></span>nia zasobów oraz <span class="_ _2"></span>odpad<span class="_ _2"></span>ów. W ramach<span class="_ _2"></span> analiz<span class="_ _2"></span>y podwójn<span class="_ _2"></span>ej istotnoś<span class="_ _2"></span>ci Grupa <span class="_ _e"></span>TOYA n<span class="_ _2"></span>ie zidentyfikował<span class="_ _2"></span>a </div><div class="t m0 x6 hc ya42 ff4 fs3 fc0 sc0 ls0 ws0">istotnych <span class="_ _5"> </span>ry<span class="_ _2"></span>zyk <span class="_ _1c"> </span>i <span class="_ _5"> </span>szans <span class="_ _5"> </span>dla <span class="_ _5"> </span>siebie, <span class="_ _5"> </span>jako <span class="_ _19"> </span>dystrybutora, <span class="_ _5"> </span>związanych <span class="_ _5"> </span>z <span class="_ _5"> </span>wyko<span class="_ _2"></span>rzystanie <span class="_ _5"> </span>zasobów <span class="_ _5"> </span>i <span class="_ _5"> </span>gos<span class="_ _2"></span>podarki <span class="_ _1c"> </span>ob<span class="_ _2"></span>iegu </div><div class="t m0 x6 hc ya43 ff4 fs3 fc0 sc0 ls0 ws0">zamkniętego ani z przejś<span class="_ _2"></span>ciem na gos<span class="_ _2"></span>podarkę obiegu zamkniętego. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ya44 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>2025 roku<span class="_ _2"></span> w <span class="_ _2"></span>Grupie <span class="_ _2"></span>TOYA <span class="_ _2"></span>nie ob<span class="_ _2"></span>owiązywały <span class="_ _2"></span>wewnętrzne <span class="_ _2"></span>regulacje do<span class="_ _2"></span>tyczące kwestii <span class="_ _e"></span>związanych <span class="_ _2"></span>z <span class="_ _2"></span>wykorzystaniem </div><div class="t m0 x6 hc ya45 ff4 fs3 fc0 sc0 ls0 ws0">zasobów <span class="_ _0"></span>ani <span class="_ _0"></span>gospodarką <span class="_ _0"></span>odpadami. <span class="_ _a"></span>W <span class="_ _0"></span>ocenie <span class="_ _0"></span>Grupy, <span class="_ _0"></span>we <span class="_ _a"></span>wcześ<span class="_ _2"></span>niejszych <span class="_ _0"></span>latach <span class="_ _a"></span>n<span class="_ _2"></span>ie <span class="_ _a"></span>zachodził<span class="_ _2"></span>a <span class="_ _a"></span>potrz<span class="_ _2"></span>eba <span class="_ _a"></span>przy<span class="_ _2"></span>jęcia <span class="_ _a"></span>takiego </div><div class="t m0 x6 hc ya46 ff4 fs3 fc0 sc0 ls0 ws0">dokumentu, <span class="_ _1d"> </span>co <span class="_ _1d"> </span>było <span class="_ _1d"> </span>zgodne <span class="_ _1d"> </span>z <span class="_ _1b"> </span>ó<span class="_ _2"></span>w<span class="_ _2"></span>czesnymi <span class="_ _1b"> </span>priory<span class="_ _2"></span>tetami. <span class="_ _1d"> </span> <span class="_ _1b"> </span>J<span class="_ _2"></span>ednocześnie <span class="_ _1d"> </span>Grupa <span class="_ _1d"> </span>TOYA <span class="_ _1d"> </span>rozpoczęła <span class="_ _1d"> </span>prac<span class="_ _2"></span>e <span class="_ _1b"> </span>na<span class="_ _2"></span>d </div></div></div><div class="pi" ></div></div><div id="pf54" class="pf w0 h0" ><div class="pc pc54 w0 h0"><img class="bi x2 y835 w3 hc1" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">84<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">przygotowaniem <span class="_ _14"> </span>polityki <span class="_ _14"> </span>dotyczącej <span class="_ _14"> </span>gospodarki <span class="_ _14"> </span>obiegu <span class="_ _14"> </span>zamkniętego. <span class="_ _14"> </span>Polegają <span class="_ _19"> </span>on<span class="_ _2"></span>e <span class="_ _14"> </span>na <span class="_ _19"> </span>analizie <span class="_ _14"> </span>struktury<span class="_ _2"></span> <span class="_ _19"> </span>Grupy </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">Kapitałowej TOYA <span class="_ _2"></span>pod <span class="_ _2"></span>kątem poszczególnych <span class="_ _2"></span>działań i s<span class="_ _2"></span>ą powiązane z <span class="_ _2"></span>ewidencjonowaniem informacji <span class="_ _2"></span>wymaganych <span class="_ _2"></span>do </div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">obliczenia <span class="_ _2"></span>Zakresu <span class="_ _2"></span>3 <span class="_ _2"></span>śladu <span class="_ _2"></span>węglowego.  <span class="_ _e"></span>Celem p<span class="_ _2"></span>olityki <span class="_ _2"></span>będzie op<span class="_ _2"></span>tymalizacja <span class="_ _2"></span>wykorzystania <span class="_ _2"></span>zasobó<span class="_ _2"></span>w w <span class="_ _2"></span>całym ł<span class="_ _2"></span>ańcuchu </div><div class="t m0 x6 hc yd9 ff4 fs3 fc0 sc0 ls0 ws0">wartości, <span class="_ _e"></span>w <span class="_ _2"></span>tym <span class="_ _e"></span>zarządzanie <span class="_ _2"></span>negatywnym <span class="_ _e"></span>wpływem <span class="_ _2"></span>dział<span class="_ _2"></span>alności <span class="_ _2"></span>organ<span class="_ _2"></span>izacji <span class="_ _2"></span>na <span class="_ _e"></span>środowisko <span class="_ _2"></span>o<span class="_ _2"></span>raz <span class="_ _2"></span>wspieranie <span class="_ _2"></span>d<span class="_ _2"></span>ziałań <span class="_ _2"></span>na </div><div class="t m0 x6 hc yda ff4 fs3 fc0 sc0 ls0 ws0">rzecz <span class="_ _15"> </span>gospodarki <span class="_ _15"> </span>obiegu <span class="_ _15"> </span>zamkniętego <span class="_ _42"> </span>pop<span class="_ _2"></span>rzez <span class="_ _42"> </span>maks<span class="_ _2"></span>ymalizację <span class="_ _42"> </span>ef<span class="_ _2"></span>ektywno<span class="_ _2"></span>ści <span class="_ _15"> </span>wykorzystan<span class="_ _2"></span>ia <span class="_ _42"> </span>produktów <span class="_ _15"> </span>oraz </div><div class="t m0 x6 hc ydb ff4 fs3 fc0 sc0 ls0 ws0">minimalizację <span class="_ _9"> </span>odp<span class="_ _2"></span>adów. <span class="_ _9"> </span>Nadzór <span class="_ _9"> </span>n<span class="_ _2"></span>ad <span class="_ _9"> </span>wdrożeniem <span class="_ _9"> </span>zapisów <span class="_ _f"> </span>polityki <span class="_ _9"> </span>b<span class="_ _2"></span>ędzie <span class="_ _9"> </span>sprawował <span class="_ _9"> </span>Zarząd <span class="_ _9"> </span>jedn<span class="_ _2"></span>ostki <span class="_ _9"> </span>dominującej </div><div class="t m0 x6 hc ydc ff1 fs3 fc0 sc0 ls0 ws0">Grupy TOYA. </div><div class="t m0 x6 hc ya47 ff4 fs3 fc0 sc0 ls0 ws0">W 2025 roku w <span class="_ _0"></span>Grupie TOYA nie podejmowano działań związanych z gospodarką o obiegu zamkniętym <span class="_ _0"></span>z powodu braku </div><div class="t m0 x6 hc y767 ff4 fs3 fc0 sc0 ls0 ws0">obowiązywania  w<span class="_ _2"></span>ewnętrznych  regulacji <span class="_ _1c"> </span>w  tym <span class="_ _1c"> </span>zakresie.  Wra<span class="_ _2"></span>z  z  opracowanie<span class="_ _2"></span>m  i  wdrożen<span class="_ _2"></span>iem  polityki  doty<span class="_ _2"></span>czącej </div><div class="t m0 x6 hc y240 ff4 fs3 fc0 sc0 ls0 ws0">gospodarki obiegu zamkniętego będą <span class="_ _0"></span>prowadzo<span class="_ _2"></span>ne w <span class="_ _0"></span>przyszłości działania, których celem <span class="_ _0"></span>będzie realizacja postanowień </div><div class="t m0 x6 hc y241 ff4 fs3 fc0 sc0 ls0 ws0">wynikających z t<span class="_ _2"></span>akiej polityki. <span class="ff1"> </span></div><div class="t m0 x6 hc ya48 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>okresie <span class="_ _2"></span>sprawozd<span class="_ _2"></span>awczym <span class="_ _2"></span>w <span class="_ _2"></span>Grupie <span class="_ _2"></span>TOYA <span class="_ _2"></span>nie <span class="_ _2"></span>obo<span class="_ _2"></span>wiązywały <span class="_ _2"></span>cele <span class="_ _2"></span>związane <span class="_ _2"></span>z <span class="_ _e"></span>wykorzystan<span class="_ _2"></span>iem za<span class="_ _2"></span>sobów <span class="_ _2"></span>i <span class="_ _2"></span>gospodarką </div><div class="t m0 x6 hc y173 ff4 fs3 fc0 sc0 ls0 ws0">obiegu <span class="_ _f"> </span>zamkniętego <span class="_ _f"> </span>–cele <span class="_ _f"> </span>takie <span class="_ _f"> </span>będą <span class="_ _9"> </span>możliwe <span class="_ _f"> </span>do <span class="_ _f"> </span>wyznac<span class="_ _2"></span>zenia <span class="_ _9"> </span>po<span class="_ _2"></span> <span class="_ _9"> </span>przyjęciu  polityki <span class="_ _9"> </span>dotyczącej <span class="_ _f"> </span>gospodarki  obiegu<span class="_ _0"></span> </div><div class="t m0 x6 hc y174 ff4 fs3 fc0 sc0 ls0 ws0">zamkniętego. Obecnie s<span class="_ _2"></span>półki w Grupie T<span class="_ _2"></span>OYA prowadzą ewi<span class="_ _2"></span>dencje dotyczące odpad<span class="_ _2"></span>ów.<span class="ff1"> </span></div><div class="t m0 x34 h5e ya49 ff2 fs4 fc0 sc0 ls0 ws0">7.3.1.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Zasoby wprowadzane przez Grupę Kapitałową T<span class="_ _0"></span>OYA<span class="ff2"> </span></span></span></div><div class="t m0 x6 hc ya4a ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y2a7 w130 h104"><div class="t m0 x17 hf ya4b ff3 fs7 fc3 sc0 ls0 ws0">Wykorzystanie <span class="_ _0"></span>materiałów opak<span class="_ _0"></span>owaniowych (w k<span class="_ _0"></span>g) w magazynach<span class="ff2"> </span></div></div><div class="c x33 y2a7 w131 h104"><div class="t m0 x17b hf ya4b ff2 fs7 fc3 sc0 lsd ws0">2025<span class="ls0"> </span></div></div><div class="c x146 y2a7 w132 h104"><div class="t m0 xdc hf ya4b ff2 fs7 fc3 sc0 lsd ws0">2024<span class="ls0"> </span></div></div><div class="c x6 ya4c w130 h105"><div class="t m0 x17 hf y2b9 ff3 fs7 fc0 sc0 ls0 ws0">Materiały nieo<span class="_ _0"></span>dnawialne z twor<span class="_ _0"></span>zyw<span class="ff2"> </span></div></div><div class="c x33 ya4c w131 h105"><div class="t m0 x4b hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">65 444,79 </div></div><div class="c x146 ya4c w132 h105"><div class="t m0 xd hf y2b9 ff2 fs7 fc0 sc0 lsd ws0">64<span class="ls0"> 293,52 </span></div></div><div class="c x6 ya4d w130 h105"><div class="t m0 x17 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">Folia str<span class="_ _0"></span>ech </div></div><div class="c x33 ya4d w131 h105"><div class="t m0 x4b h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">47 071,52 </div></div><div class="c x146 ya4d w132 h105"><div class="t m0 xd h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">47 709,70 </div></div><div class="c x6 ya4e w130 h105"><div class="t m0 x17 h11 y2b9 ff4 fs7 fc0 sc0 ls0 ws0">Folia bąbel<span class="_ _0"></span>kowa<span class="ff1"> </span></div></div><div class="c x33 ya4e w131 h105"><div class="t m0 x82 h11 ya4f ff1 fs7 fc0 sc0 ls0 ws0">1 343,44 </div></div><div class="c x146 ya4e w132 h105"><div class="t m0 x6b h11 ya4f ff1 fs7 fc0 sc0 ls0 ws0">2 130,16 </div></div><div class="c x6 ya50 w130 h105"><div class="t m0 x17 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">Arkusze fol<span class="_ _0"></span>iowe </div></div><div class="c x33 ya50 w131 h105"><div class="t m0 x82 h11 ya4f ff1 fs7 fc0 sc0 ls0 ws0">4 693,90 </div></div><div class="c x146 ya50 w132 h105"><div class="t m0 x6b h11 ya4f ff1 fs7 fc0 sc0 ls0 ws0">4 225,86 </div></div><div class="c x6 y942 w130 h105"><div class="t m0 x17 h11 y2b9 ff4 fs7 fc0 sc0 ls0 ws0">Taśmy<span class="ff1"> </span></div></div><div class="c x33 y942 w131 h105"><div class="t m0 x82 h11 ya4f ff1 fs7 fc0 sc0 ls0 ws0">7 310,67 </div></div><div class="c x146 y942 w132 h105"><div class="t m0 x6b h11 ya4f ff1 fs7 fc0 sc0 ls0 ws0">6 413,22 </div></div><div class="c x6 ya51 w130 h105"><div class="t m0 x17 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">Foliopak  </div></div><div class="c x33 ya51 w131 h105"><div class="t m0 x82 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">5 018,06 </div></div><div class="c x146 ya51 w132 h105"><div class="t m0 x6b h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">3 814,58 </div></div><div class="c x6 ya52 w130 h105"><div class="t m0 x17 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">Przylga kurier<span class="_ _0"></span>ska </div></div><div class="c x33 ya52 w131 h105"><div class="t m0 x4d h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">7,20 </div></div><div class="c x146 ya52 w132 h105"><div class="t m0 x34 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x6 y3a7 w130 h105"><div class="t m0 x17 hf y2b9 ff3 fs7 fc0 sc0 ls0 ws0">Materiały odnawi<span class="_ _0"></span>alne z drewna lub <span class="_ _0"></span>papieru<span class="ff2"> </span></div></div><div class="c x33 y3a7 w131 h105"><div class="t m0 x6f hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">335 250,04 </div></div><div class="c x146 y3a7 w132 h105"><div class="t m0 x87 hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0"> <span class="lsd">556</span> 576,00 </div></div><div class="c x6 ya53 w130 h106"><div class="t m0 x17 h11 y5a0 ff1 fs7 fc0 sc0 ls0 ws0">Palety </div></div><div class="c x33 ya53 w131 h106"><div class="t m0 x6f h11 y5a0 ff1 fs7 fc0 sc0 ls0 ws0">276 645,00 </div></div><div class="c x146 ya53 w132 h106"><div class="t m0 x83 h11 y5a0 ff1 fs7 fc0 sc0 lsd ws0">506<span class="ls0"> 496,00 </span></div></div><div class="c x6 yc0 w130 h105"><div class="t m0 x17 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">Kartony </div></div><div class="c x33 yc0 w131 h105"><div class="t m0 x4b h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">43 438,79 </div></div><div class="c x146 yc0 w132 h105"><div class="t m0 x6f h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0"> 33 582,79 </div></div><div class="c x6 y1cc w130 h105"><div class="t m0 x17 h11 y2b9 ff4 fs7 fc0 sc0 ls0 ws0">Kątowniki <span class="ff1"> </span></div></div><div class="c x33 y1cc w131 h105"><div class="t m0 x82 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">9 316,65 </div></div><div class="c x146 y1cc w132 h105"><div class="t m0 x6b h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">8 133,09 </div></div><div class="c x6 ya54 w130 h105"><div class="t m0 x17 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">Etykiet<span class="_ _0"></span>y  </div></div><div class="c x33 ya54 w131 h105"><div class="t m0 x82 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">2 392,31 </div></div><div class="c x146 ya54 w132 h105"><div class="t m0 x6b h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">2 897,65 </div></div><div class="c x6 ya55 w130 h105"><div class="t m0 x17 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">Opakowania <span class="_ _0"></span>zamienne </div></div><div class="c x33 ya55 w131 h105"><div class="t m0 xda h11 ya4f ff1 fs7 fc0 sc0 ls0 ws0">141,64 </div></div><div class="c x146 ya55 w132 h105"><div class="t m0 x6b h11 ya4f ff1 fs7 fc0 sc0 ls0 ws0">1 059,34 </div></div><div class="c x6 ya56 w130 h105"><div class="t m0 x17 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">Koperty p<span class="_ _0"></span>apierowe </div></div><div class="c x33 ya56 w131 h105"><div class="t m0 x82 h11 ya4f ff1 fs7 fc0 sc0 ls0 ws0">3 315,65 </div></div><div class="c x146 ya56 w132 h105"><div class="t m0 x6b h11 ya4f ff1 fs7 fc0 sc0 ls0 ws0">4 406,80 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 ya57 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 ya58 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 yc9 w133 h81"><div class="t m0 x17 hf ya59 ff3 fs7 fc3 sc0 ls0 ws0">Masa  opakowa<span class="_ _0"></span>ń  wprowadzan<span class="_ _0"></span>ych  na  ryn<span class="_ _0"></span>ek  <span class="ff2">-  </span>bez  uwzględnieni<span class="_ _0"></span>a  opakowań  w <span class="_ _7"> </span>magazynach <span class="ff2"> </span></div><div class="t m0 x17 hf y100 ff2 fs7 fc3 sc0 ls0 ws0">(w kg) </div></div><div class="c xdf yc9 wc5 h81"><div class="t m0 x8f hf ya59 ff2 fs7 fc3 sc0 lsd ws0">2025<span class="ls0"> </span></div></div><div class="c xbf yc9 w134 h81"><div class="t m0 x17c hf ya59 ff2 fs7 fc3 sc0 lsd ws0">2024<span class="ls0"> </span></div></div><div class="c x6 ya5a w135 h107"><div class="t m0 x17 h11 ya5b ff1 fs7 fc0 sc0 ls0 ws0">Opakowania <span class="_ _0"></span>z tworzyw sztucznych<span class="_ _0"></span> </div></div><div class="c x78 ya5a w136 h107"><div class="t m0 xb1 h11 ya5b ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d ya5a w137 h107"><div class="t m0 x34 h11 ya5b ff1 fs7 fc0 sc0 ls0 ws0">310 949,22 </div></div><div class="c xbf ya5a w134 h107"><div class="t m0 x38 h11 ya5b ff1 fs7 fc0 sc0 ls0 ws0"> <span class="lsd">411</span> 208,00 </div></div><div class="c x6 y601 w135 h108"><div class="t m0 x17 h11 y92 ff1 fs7 fc0 sc0 ls0 ws0">Opakowania <span class="_ _0"></span>z papieru i tek<span class="_ _0"></span>tury </div></div><div class="c x78 y601 w136 h108"><div class="t m0 xb1 h11 y92 ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d y601 w137 h108"><div class="t m0 xda h11 y92 ff1 fs7 fc0 sc0 ls0 ws0">1 685 988,96 </div></div><div class="c xbf y601 w134 h108"><div class="t m0 x6 h11 y92 ff1 fs7 fc0 sc0 ls0 ws0"> 2 <span class="lsd">129</span> 470,00 </div></div><div class="c x6 y760 w135 h108"><div class="t m0 x17 h11 y92 ff1 fs7 fc0 sc0 ls0 ws0">Opakowania <span class="_ _0"></span>z drewna </div></div><div class="c x78 y760 w136 h108"><div class="t m0 xb1 h11 y92 ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d y760 w137 h108"><div class="t m0 xe h11 y92 ff1 fs7 fc0 sc0 ls0 ws0">75 412,00 </div></div><div class="c xbf y760 w134 h108"><div class="t m0 x17e h11 y92 ff1 fs7 fc0 sc0 ls0 ws0">148 253,00 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 ya5c ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 ya5d ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 ycf ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y363 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y953 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _26"> </span> </div></div></div><div class="pi" ></div></div><div id="pf55" class="pf w0 h0" ><div class="pc pc55 w0 h0"><img class="bi x2 ya5e w3 h109" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">85<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 ya5f w133 h10a"><div class="t m0 x17 hf ya60 ff3 fs7 fc3 sc0 ls0 ws0">Masa sprzętu, pr<span class="_ _0"></span>oduktów i bateri<span class="_ _0"></span>i wprowadzanych na r<span class="_ _0"></span>ynek (w kg)<span class="ff2"> </span></div></div><div class="c xdf ya5f w138 h10a"><div class="t m0 x124 hf ya60 ff2 fs7 fc3 sc0 lsd ws0">2025<span class="ls0"> </span></div></div><div class="c xbf ya5f w134 h10a"><div class="t m0 x17c hf ya60 ff2 fs7 fc3 sc0 lsd ws0">2024<span class="ls0"> </span></div></div><div class="c x6 ya61 w133 h10b"><div class="t m0 x10e h11 y8a8 ff1 fs7 fc3 sc0 ls1d ws0">                                                <span class="_ _2"></span>                <span class="ff4 ls0">Sprzęt elektryczny i<span class="_ _0"></span> elektroniczny<span class="ff1"> </span></span></div></div><div class="c xdf ya61 w114 h10b"><div class="t m0 xa4 hf y8a8 ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x61 ya61 w139 h10b"><div class="t m0 xa0 hf y8a8 ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x6 ya62 w13a h10c"><div class="t m0 x17 h11 y44c ff4 fs7 fc0 sc0 ls0 ws0">Sprzęt działający na <span class="_ _0"></span>zasadzie wymian<span class="_ _0"></span>y temperat<span class="_ _0"></span>ury B2B<span class="ff1"> </span></div></div><div class="c x17f ya62 we2 h10c"><div class="t m0 x4c h11 y44c ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d ya62 w13b h10c"><div class="t m0 x39 h11 y44c ff1 fs7 fc0 sc0 ls0 ws0">442 738 </div></div><div class="c x1c ya62 w13c h10c"><div class="t m0 xb h11 y44c ff1 fs7 fc0 sc0 ls0 ws0">553 093 </div></div><div class="c x6 ya63 w13a h10c"><div class="t m0 x17 h11 y44c ff1 fs7 fc0 sc0 ls0 ws0">Lampy B2C </div></div><div class="c x17f ya63 we2 h10c"><div class="t m0 x4c h11 y44c ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d ya63 w13b h10c"><div class="t m0 x98 h11 y44c ff1 fs7 fc0 sc0 ls0 ws0">45 382 </div></div><div class="c x1c ya63 w13c h10c"><div class="t m0 x6e h11 y44c ff1 fs7 fc0 sc0 ls0 ws0"> 32 019 </div></div><div class="c x6 ya64 w13a h10d"><div class="t m0 x17 h11 ya65 ff4 fs7 fc0 sc0 ls0 ws0">Sprzęt  wielk<span class="_ _0"></span>ogabarytowy, <span class="_ _7"> </span>którego  którykolwi<span class="_ _0"></span>ek  z  zewnętrznyc<span class="_ _0"></span>h </div><div class="t m0 x17 h11 ya66 ff4 fs7 fc0 sc0 ls0 ws0">wymiarów przekr<span class="_ _0"></span>acza 50 cm B2C<span class="ff1"> </span></div></div><div class="c x17f ya64 we2 h10d"><div class="t m0 x4c h11 ya67 ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d ya64 w13b h10d"><div class="t m0 x39 h11 ya67 ff1 fs7 fc0 sc0 ls0 ws0">750 656 </div></div><div class="c x1c ya64 w13c h10d"><div class="t m0 xb h11 ya67 ff1 fs7 fc0 sc0 ls0 ws0">860 075 </div></div><div class="c x6 ya68 w13a h10e"><div class="t m0 x17 h11 y66f ff4 fs7 fc0 sc0 ls0 ws0">Sprzęt  wielk<span class="_ _0"></span>ogabarytowy, <span class="_ _7"> </span>którego  którykolwi<span class="_ _0"></span>ek  z  zewnętrznyc<span class="_ _0"></span>h </div><div class="t m0 x17 h11 y740 ff4 fs7 fc0 sc0 ls0 ws0">wymiarów przekr<span class="_ _0"></span>acza 50 cm B2B<span class="ff1"> </span></div></div><div class="c x17f ya68 we2 h10e"><div class="t m0 x4c h11 ya69 ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d ya68 w13b h10e"><div class="t m0 x39 h11 ya69 ff1 fs7 fc0 sc0 ls0 ws0">320 578 </div></div><div class="c x1c ya68 w13c h10e"><div class="t m0 xb h11 ya69 ff1 fs7 fc0 sc0 ls0 ws0">155 265 </div></div><div class="c x6 ya6a w13a h10d"><div class="t m0 x17 h11 ya65 ff4 fs7 fc0 sc0 ls0 ws0">Sprzęt małogabary<span class="_ _0"></span>towy, któr<span class="_ _0"></span>ego żaden z zewnętrznych <span class="_ _0"></span>wymiarów </div><div class="t m0 x17 h11 ya66 ff1 fs7 fc0 sc0 ls0 ws0">nie przekr<span class="_ _0"></span>acza 50 cm B2C </div></div><div class="c x17f ya6a we2 h10d"><div class="t m0 x4c h11 ya67 ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d ya6a w13b h10d"><div class="t m0 x125 h11 ya67 ff1 fs7 fc0 sc0 ls0 ws0">1 897 564 </div></div><div class="c x1c ya6a w13c h10d"><div class="t m0 x105 h11 ya67 ff1 fs7 fc0 sc0 ls0 ws0">2 369 385 </div></div><div class="c x6 ya6b w13a h10f"><div class="t m0 x17 h11 y66f ff4 fs7 fc0 sc0 ls0 ws0">Sprzęt małogabary<span class="_ _0"></span>towy, któr<span class="_ _0"></span>ego żaden z zewnętrznych <span class="_ _0"></span>wymiarów </div><div class="t m0 x17 h11 y740 ff1 fs7 fc0 sc0 ls0 ws0">nie przekr<span class="_ _0"></span>acza 50 cm B2B </div></div><div class="c x17f ya6b we2 h10f"><div class="t m0 x4c h11 ya69 ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d ya6b w13b h10f"><div class="t m0 x98 h11 ya69 ff1 fs7 fc0 sc0 ls0 ws0">63 329 </div></div><div class="c x1c ya6b w13c h10f"><div class="t m0 x64 h11 ya69 ff1 fs7 fc0 sc0 ls0 ws0">32 963 </div></div><div class="c x6 ya6c w133 h110"><div class="t m0 x1f h11 ya6d ff1 fs7 fc3 sc0 ls1d ws0">                                                <span class="_ _2"></span>                <span class="ls0">Produkty wprowadzane n<span class="_ _0"></span>a rynek </span></div></div><div class="c xdf ya6c w114 h110"><div class="t m0 xa4 hf ya6d ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x61 ya6c w139 h110"><div class="t m0 xa0 hf ya6d ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x6 ya6e w13a h10c"><div class="t m0 x17 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">Oleje smaro<span class="_ _0"></span>we </div></div><div class="c x17f ya6e we2 h10c"><div class="t m0 x4c h11 y25f ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d ya6e w2a h10c"><div class="t m0 xb3 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">7 503 </div></div><div class="c xbf ya6e w134 h10c"><div class="t m0 xf h11 y670 ff1 fs7 fc0 sc0 ls0 ws0">10 007 </div></div><div class="c x6 y527 w13a hba"><div class="t m0 x17 h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0">Nowe <span class="_ _7"> </span>opony <span class="_ _7"> </span>pneumatyczne <span class="_ _7"> </span>z  gu<span class="_ _0"></span>my, <span class="_ _7"> </span>w  rod<span class="_ _0"></span>zaju <span class="_ _7"> </span>stosowanych <span class="_ _7"> </span>w </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">urządzeniach <span class="_ _e"></span>i <span class="_ _e"></span>maszynach <span class="_ _e"></span>rolniczych <span class="_ _e"></span>oraz <span class="_ _e"></span>pozostałe <span class="_ _e"></span>nowe <span class="_ _e"></span>opony </div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">pneumatyczne z gu<span class="_ _0"></span>my </div></div><div class="c x17f y527 we2 hba"><div class="t m0 x4c h11 y53c ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d y527 w2a hba"><div class="t m0 xb1 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">19<span class="ls0"> </span>027<span class="ls0"> </span></div></div><div class="c xbf y527 w134 hba"><div class="t m0 x180 h11 y7f1 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 xf h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">12 125 </div></div><div class="c x6 ya6f w13a h10c"><div class="t m0 x17 h11 y44c ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17f ya6f we2 h10c"><div class="t m0 x4c h11 y44c ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d ya6f w2a h10c"><div class="t m0 x16d h11 y44c ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xbf ya6f w134 h10c"><div class="t m0 x180 h11 y670 ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y22 w133 h110"><div class="t m0 x129 h11 ya6d ff1 fs7 fc3 sc0 ls1d ws0">                                                <span class="_ _2"></span>                <span class="ls0">M<span class="_ _2"></span>asa bate<span class="_ _0"></span>rii wprowadzonych <span class="_ _0"></span>na rynek </span></div></div><div class="c xdf y22 w114 h110"><div class="t m0 xa4 hf ya6d ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x61 y22 w139 h110"><div class="t m0 xa0 hf ya6d ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x6 ya70 w13a h10c"><div class="t m0 x17 h11 y44c ff4 fs7 fc0 sc0 ls0 ws0">Przenośne bate<span class="_ _0"></span>rie alkali<span class="_ _0"></span>czne (cynkowo<span class="ff1">-manganowe) (LR) </span></div></div><div class="c x17f ya70 we2 h10c"><div class="t m0 x4c h11 y44c ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d ya70 w2a h10c"><div class="t m0 x180 h11 y44c ff1 fs7 fc0 sc0 ls0 ws0">2 846,43 </div></div><div class="c xbf ya70 w134 h10c"><div class="t m0 xc7 h11 y670 ff1 fs7 fc0 sc0 ls0 ws0">1 683,07  </div></div><div class="c x6 ya71 w13a h10c"><div class="t m0 x17 h11 y25f ff4 fs7 fc0 sc0 ls0 ws0">Przenośne bate<span class="_ _0"></span>rie cynkowo<span class="ff1">-</span>węglowe<span class="_ _0"></span> (R)<span class="ff1"> </span></div></div><div class="c x17f ya71 we2 h10c"><div class="t m0 x4c h11 y25f ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d ya71 w2a h10c"><div class="t m0 x180 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">2 396,24 </div></div><div class="c xbf ya71 w134 h10c"><div class="t m0 xc7 h11 y670 ff1 fs7 fc0 sc0 ls0 ws0">2 859,50  </div></div><div class="c x6 y5f8 w13a h111"><div class="t m0 x17 h11 ya72 ff4 fs7 fc0 sc0 ls0 ws0">Przenośne  bat<span class="_ _0"></span>erie  guzikowe<span class="_ _0"></span>:  litowe,  sre<span class="_ _0"></span>browe  (nie<span class="_ _0"></span>  zawierające </div><div class="t m0 x17 h11 ya73 ff4 fs7 fc0 sc0 lse ws0">rtęci)<span class="ff1 ls0"> </span></div></div><div class="c x17f y5f8 we2 h111"><div class="t m0 x4c h11 ya74 ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d y5f8 w2a h111"><div class="t m0 xb1 h11 ya74 ff1 fs7 fc0 sc0 ls0 ws0">325,01 </div></div><div class="c xbf y5f8 w134 h111"><div class="t m0 x180 h11 ya75 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 xf h11 ya76 ff1 fs7 fc0 sc0 ls0 ws0">397,20 </div></div><div class="c x6 ya77 w13a h10c"><div class="t m0 x17 h11 y44c ff4 fs7 fc0 sc0 ls0 ws0">Przenośne akumul<span class="_ _0"></span>atory li<span class="_ _0"></span>towo<span class="ff1">-jonowe (Li - Ion) </span></div></div><div class="c x17f ya77 we2 h10c"><div class="t m0 x4c h11 y44c ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d ya77 w2a h10c"><div class="t m0 x34 h11 y44c ff1 fs7 fc0 sc0 ls0 ws0">119 781,96 </div></div><div class="c xbf ya77 w134 h10c"><div class="t m0 x17e h11 y670 ff1 fs7 fc0 sc0 lsd ws0">127<span class="ls0"> 612,66 </span></div></div><div class="c x6 ya02 w13a h10c"><div class="t m0 x17 h11 y25f ff4 fs7 fc0 sc0 ls0 ws0">Przenośne akumul<span class="_ _0"></span>atory li<span class="_ _0"></span>towo<span class="ff1">-polimerowe (Li - Po) </span></div></div><div class="c x17f ya02 we2 h10c"><div class="t m0 x4c h11 y25f ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d ya02 w2a h10c"><div class="t m0 xaa h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">1024,87 </div></div><div class="c xbf ya02 w134 h10c"><div class="t m0 xf h11 y670 ff1 fs7 fc0 sc0 ls0 ws0">226,26 </div></div><div class="c x6 ya78 w13a h10c"><div class="t m0 x17 h11 y25f ff4 fs7 fc0 sc0 ls0 ws0">Przenośne bate<span class="_ _0"></span>rie tlenko<span class="_ _0"></span>wo<span class="ff1">-srebrowe (Ag2O) </span></div></div><div class="c x17f ya78 we2 h10c"><div class="t m0 x4c h11 y25f ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d ya78 w2a h10c"><div class="t m0 x4e h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xbf ya78 w134 h10c"><div class="t m0 xa2 h11 y670 ff1 fs7 fc0 sc0 ls0 ws0">53,10 </div></div><div class="c x6 ya79 w13a h10c"><div class="t m0 x17 h11 y25f ff4 fs7 fc0 sc0 ls0 ws0">Przenośne bate<span class="_ _0"></span>rie niklowo<span class="ff1">-wodor<span class="_ _0"></span>kowe (NiMH) </span></div></div><div class="c x17f ya79 we2 h10c"><div class="t m0 x4c h11 y25f ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d ya79 w2a h10c"><div class="t m0 xb3 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">18,00 </div></div><div class="c xbf ya79 w134 h10c"><div class="t m0 xf hf y670 ff1 fs7 fc0 sc0 ls0 ws0">183,15<span class="ff2"> </span></div></div><div class="c x6 ya7a w13a h112"><div class="t m0 x17 h11 y25f ff4 fs7 fc0 sc0 ls0 ws0">Przenośne akumul<span class="_ _0"></span>atory kwaso<span class="_ _0"></span>wo<span class="ff1">-</span>ołowiowe (Pb)<span class="ff1"> </span></div></div><div class="c x17f ya7a we2 h112"><div class="t m0 x4c h11 y25f ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x17d ya7a w2a h112"><div class="t m0 x180 h11 y25f ff1 fs7 fc0 sc0 ls0 ws0">3 999,79 </div></div><div class="c xbf ya7a w134 h112"><div class="t m0 xa4 h11 ya7b ff1 fs7 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 ya7c ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 ya7d ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ya7e ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 ya7f w13d h113"><div class="t m0 x17 h11 ya80 ff1 fs7 fc3 sc0 ls0 ws0">Rok 2025 </div></div><div class="c x6 ya81 w13e h113"><div class="t m0 x17 h11 ya80 ff1 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x8 ya81 w47 h113"><div class="t m0 x17 h11 ya80 ff1 fs7 fc3 sc0 ls0 ws0">Masa (w kg) </div></div><div class="c x176 ya81 w13f h113"><div class="t m0 x17 h11 ya80 ff4 fs7 fc3 sc0 ls0 ws0">Udział we wszyst<span class="_ _0"></span>kich opak<span class="_ _0"></span>owaniach<span class="ff1"> </span></div></div><div class="c x6 ya82 w13e h88"><div class="t m0 x17 h11 ya83 ff4 fs7 fc0 sc0 ls0 ws0">Materiały b<span class="_ _0"></span>iologiczne wykor<span class="_ _0"></span>zystywane do ś<span class="_ _0"></span>wiadczenia usług <span class="ff1"> </span></div></div><div class="c x8 ya82 w47 h88"><div class="t m0 x17 h11 ya83 ff1 fs7 fc0 sc0 ls0 ws0">2 096 651 </div></div><div class="c x176 ya82 w13f h88"><div class="t m0 x17 h11 ya83 ff1 fs7 fc0 sc0 lsd ws0">85%<span class="ls0"> </span></div></div><div class="c x6 ya84 w13e h114"><div class="t m0 x17 h11 y8ac ff4 fs7 fc0 sc0 ls0 ws0">Ponownie użyte lub <span class="_ _2"></span>pochodzącyc<span class="_ _0"></span>h z<span class="_ _2"></span> recyklingu komponenty, produkty </div><div class="t m0 x17 h11 y268 ff4 fs7 fc0 sc0 ls0 ws0">i materiały <span class="ff1"> </span></div></div><div class="c x8 ya84 w140 h114"><div class="t m0 x17 h11 y8ac ff4 fs7 fc0 sc0 ls0 ws0">Organizacja <span class="_ _14"> </span>nie <span class="_ _18"> </span>posiada <span class="_ _14"> </span>informacji <span class="_ _14"> </span>o <span class="_ _18"> </span>materiałach <span class="_ _14"> </span>pochodzących <span class="ff1"> </span></div><div class="t m0 x17 h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">z recykli<span class="_ _0"></span>ngu<span class="fca"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 ya85 ff1 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 ya86 w13d h113"><div class="t m0 x17 h11 ya80 ff1 fs7 fc3 sc0 ls0 ws0">Rok 2024 </div></div><div class="c x6 ya87 w13e h113"><div class="t m0 x17 h11 ya80 ff1 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x8 ya87 w47 h113"><div class="t m0 x17 h11 ya80 ff1 fs7 fc3 sc0 ls0 ws0">Masa (w kg) </div></div><div class="c x176 ya87 w13f h113"><div class="t m0 x17 h11 ya80 ff4 fs7 fc3 sc0 ls0 ws0">Udział we wszyst<span class="_ _0"></span>kich opak<span class="_ _0"></span>owaniach<span class="ff1"> </span></div></div><div class="c x6 y365 w13e h115"><div class="t m0 x17 h11 ya88 ff4 fs7 fc0 sc0 ls0 ws0">Materiały b<span class="_ _0"></span>iologiczne wykor<span class="_ _0"></span>zystywane do ś<span class="_ _0"></span>wiadczenia usług <span class="ff1"> </span></div></div><div class="c x8 y365 w47 h115"><div class="t m0 x17 h11 ya88 ff1 fs7 fc0 sc0 ls0 ws0">2 <span class="lsd">497</span> <span class="lsd">560</span> </div></div><div class="c x176 y365 w13f h115"><div class="t m0 x17 h11 ya88 ff1 fs7 fc0 sc0 lsd ws0">87%<span class="ls0"> </span></div></div><div class="c x6 ya89 w13e h114"><div class="t m0 x17 h11 y8ac ff4 fs7 fc0 sc0 ls0 ws0">Ponownie użyte lub <span class="_ _2"></span>pochodzącyc<span class="_ _0"></span>h z<span class="_ _2"></span> recyklingu komponenty, produkty </div><div class="t m0 x17 h11 y268 ff4 fs7 fc0 sc0 ls0 ws0">i materiały <span class="ff1"> </span></div></div><div class="c x8 ya89 w140 h114"><div class="t m0 x17 h11 y8ac ff4 fs7 fc0 sc0 ls0 ws0">Organizacja <span class="_ _14"> </span>nie <span class="_ _18"> </span>posiada <span class="_ _14"> </span>informacji <span class="_ _14"> </span>o <span class="_ _18"> </span>materiałach <span class="_ _14"> </span>pochodzących <span class="ff1"> </span></div><div class="t m0 x17 h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">z recykli<span class="_ _0"></span>ngu </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 y946 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf56" class="pf w0 h0" ><div class="pc pc56 w0 h0"><img class="bi x2 y4fd w141 h69" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">86<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">Dane <span class="_ _7"></span>dotyczące <span class="_ _7"> </span>wprowadzan<span class="_ _2"></span>ych <span class="_ _7"></span>zasobów <span class="_ _7"> </span>poch<span class="_ _2"></span>odzą <span class="_ _7"></span>z <span class="_ _4"></span>wewnętrznych<span class="_ _2"></span> <span class="_ _7"></span>systemów <span class="_ _7"></span>informatycznych <span class="_ _7"> </span>w <span class="_ _7"> </span>sp<span class="_ _2"></span>ółkach <span class="_ _7"></span>Grupy </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">Kapitałowej <span class="_ _13"> </span>TOYA. <span class="_ _13"> </span>Dan<span class="_ _2"></span>e <span class="_ _13"> </span>te <span class="_ _13"> </span>są <span class="_ _13"> </span>spójne <span class="_ _13"> </span>z <span class="_ _12"> </span>informacjami <span class="_ _15"> </span>zgłas<span class="_ _2"></span>zanymi <span class="_ _13"> </span>w <span class="_ _13"> </span>ramach <span class="_ _13"> </span>o<span class="_ _2"></span>bowiązków <span class="_ _13"> </span>wynikających<span class="_ _2"></span> <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">z rozszerzonej o<span class="_ _2"></span>dpowiedzialności produ<span class="_ _2"></span>centa.<span class="ff1"> </span></div><div class="t m0 x34 h5e ya8a ff2 fs4 fc0 sc0 ls0 ws0">7.3.2.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Odpady generowane przez Grupę Kapitałową TOYA</span></span> </div><div class="t m0 x6 h6 ya8b ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y74a ff4 fs3 fc0 sc0 ls0 ws0">Wraz <span class="_ _e"></span>z <span class="_ _4"></span>opracowaniem <span class="_ _e"></span>polityk<span class="_ _2"></span>i <span class="_ _e"></span>doty<span class="_ _2"></span>czącej <span class="_ _e"></span>gospodarki <span class="_ _4"></span>obiegu <span class="_ _e"></span>zamkn<span class="_ _2"></span>iętego <span class="_ _e"></span>Grupa <span class="_ _4"></span>TOYA <span class="_ _e"></span>d<span class="_ _2"></span>ostosuje <span class="_ _4"></span>swoje <span class="_ _e"></span>podejście <span class="_ _4"></span>do </div><div class="t m0 x6 hc y74b ff4 fs3 fc0 sc0 ls0 ws0">hierarchii <span class="_ _2"></span>postępowania <span class="_ _2"></span>z <span class="_ _2"></span>odpadami <span class="_ _2"></span>w Unii <span class="_ _2"></span>Euro<span class="_ _2"></span>pejskiej. <span class="_ _2"></span>Hierarchia zakł<span class="_ _2"></span>ada pierwszeńs<span class="_ _2"></span>two za<span class="_ _2"></span>pobiegania <span class="_ _2"></span>wytwarzania </div><div class="t m0 x6 hc ya8c ff4 fs3 fc0 sc0 ls0 ws0">odpadów <span class="_ _2"></span>oraz przy<span class="_ _2"></span>gotowanie do <span class="_ _2"></span>po<span class="_ _2"></span>nownego uży<span class="_ _2"></span>cia przed <span class="_ _2"></span>recyklingiem, inny<span class="_ _2"></span>mi formami <span class="_ _2"></span>wykorzystania <span class="_ _2"></span>odpadów o<span class="_ _2"></span>raz </div><div class="t m0 x6 hc ya8d ff4 fs3 fc0 sc0 ls0 ws0">ich utylizacją. <span class="ff1"> </span></div><div class="t m0 x6 hc ya8e ff4 fs3 fc0 sc0 ls0 ws0">Spółki <span class="_ _7"></span>Grupy <span class="_ _7"></span>Kapitałowej <span class="_ _7"> </span>TOYA <span class="_ _7"></span>nie <span class="_ _7"></span>prowadzą <span class="_ _7"> </span>p<span class="_ _2"></span>rofesjonalnej <span class="_ _7"></span>działalności <span class="_ _7"></span>w <span class="_ _7"></span>zakresie <span class="_ _7"></span>odpadów <span class="_ _7"></span>i <span class="_ _7"></span>nie <span class="_ _7"></span>wyznaczyły <span class="_ _7"></span>celu </div><div class="t m0 x6 hc ya8f ff4 fs3 fc0 sc0 ls0 ws0">dotyczącego <span class="_ _14"> </span>odpadów. <span class="_ _14"> </span>Spółka <span class="_ _19"> </span>TOYA <span class="_ _14"> </span>S.A. <span class="_ _19"> </span>ma <span class="_ _14"> </span>status <span class="_ _14"> </span>wytwórcy <span class="_ _19"> </span>od<span class="_ _2"></span>padów <span class="_ _14"> </span>oraz <span class="_ _19"> </span>prowadzi <span class="_ _14"> </span>działalność <span class="_ _14"> </span>w <span class="_ _19"> </span>zakr<span class="_ _2"></span>esie </div><div class="t m0 x6 hc ya90 ff4 fs3 fc0 sc0 ls0 ws0">nieprofesjonalnej zbiórk<span class="_ _2"></span>i odpadów. Odpad<span class="_ _2"></span>y <span class="_ _2"></span>są przekazywane podmiotom z<span class="_ _2"></span>ajmującym się gosp<span class="_ _2"></span>odarką odpadami.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ya91 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _4"></span>Kap<span class="_ _2"></span>itałowa <span class="_ _4"></span>TOYA <span class="_ _7"></span>raportuje <span class="_ _7"></span>odpady <span class="_ _4"></span>związa<span class="_ _2"></span>ne <span class="_ _4"></span>z <span class="_ _7"></span>istotnymi <span class="_ _4"></span>wpływami <span class="_ _7"></span>wynikającymi <span class="_ _4"></span>z <span class="_ _7"></span>jej <span class="_ _4"></span>dział<span class="_ _2"></span>alności <span class="_ _4"></span>i <span class="_ _7"></span>operacji. </div><div class="t m0 x6 hc ya92 ff4 fs3 fc0 sc0 ls0 ws0">Całkowita ilość wytworzon<span class="_ _2"></span>ych odpadów p<span class="_ _2"></span>ochodzących z własny<span class="_ _2"></span>ch operacji w <span class="_ _2"></span>2025 roku wyn<span class="_ _2"></span>iosła 242,2425 Mg.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y7ca ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y95d w74 h3c"><div class="t m0 x17 hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0">Rok 2025 </div></div><div class="c x6 ya93 w142 h39"><div class="t m0 x17 hf y8b ff3 fs7 fc3 sc0 ls0 ws0">Ilość odpadów, w pr<span class="_ _0"></span>zypadku któr<span class="_ _0"></span>ych uniknięto uni<span class="_ _0"></span>eszkodliwiania <span class="_ _0"></span>w Mg:<span class="ff2"> </span></div></div><div class="c x6 ya94 w143 h116"><div class="t m0 x17 h11 ya95 ff1 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c xc9 ya94 w11a h116"><div class="t m0 x1a hf ya95 ff2 fs7 fc3 sc0 ls0 ws0">Przygotowanie do </div><div class="t m0 x181 hf ya5b ff3 fs7 fc3 sc0 ls0 ws0">ponownego użycia<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x182 ya94 w144 h116"><div class="t m0 x183 hf ya95 ff2 fs7 fc3 sc0 ls0 ws0">Recykling </div></div><div class="c x13c ya94 w145 h116"><div class="t m0 x184 hf ya95 ff2 fs7 fc3 sc0 ls0 ws0">Inne procesy odzy<span class="_ _0"></span>sku </div></div><div class="c x60 ya94 w146 h116"><div class="t m0 x29 hf ya95 ff3 fs7 fc3 sc0 ls0 ws0">Łączna ilość odpadów<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x6 ya96 w143 h3c"><div class="t m0 x17 hf y1d4 ff2 fs7 fc0 sc0 ls0 ws0">Odpady niebezpi<span class="_ _0"></span>eczne </div></div><div class="c xc9 ya96 w11a h3c"><div class="t m0 x6c h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x182 ya96 w144 h3c"><div class="t m0 xd9 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">1,9965 </div></div><div class="c x13c ya96 w145 h3c"><div class="t m0 x72 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x60 ya96 w146 h3c"><div class="t m0 x38 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">1,9965 </div></div><div class="c x6 y4e7 w143 h3c"><div class="t m0 x17 hf y1d4 ff3 fs7 fc0 sc0 ls0 ws0">Odpady inne niż ni<span class="_ _0"></span>ebezpieczne<span class="ff2"> </span></div></div><div class="c xc9 y4e7 w11a h3c"><div class="t m0 x6c h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x182 y4e7 w144 h3c"><div class="t m0 x7 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">239,864 </div></div><div class="c x13c y4e7 w145 h3c"><div class="t m0 xd h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0,382 </div></div><div class="c x60 y4e7 w146 h3c"><div class="t m0 x123 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">240,246 </div></div><div class="c x6 ya97 w143 h39"><div class="t m0 x17 hf y8b ff3 fs7 fc0 sc0 ls0 ws0">Łącznie <span class="ff2"> </span></div></div><div class="c xc9 ya97 w11a h39"><div class="t m0 x6c h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x182 ya97 w144 h39"><div class="t m0 x3e h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">241,8605 </div></div><div class="c x13c ya97 w145 h39"><div class="t m0 xd h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0,382 </div></div><div class="c x60 ya97 w146 h39"><div class="t m0 x183 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">242,2425 </div></div><div class="c x6 y754 w142 h39"><div class="t m0 x17 hf y8b ff3 fs7 fc3 sc0 ls0 ws0">Ilość odpadów ki<span class="_ _0"></span>erowanych do unie<span class="_ _0"></span>szkodliwieni<span class="_ _0"></span>a w Mg:<span class="ff2"> </span></div></div><div class="c x6 ya98 w143 h102"><div class="t m0 x17 h11 ya2b ff1 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c xc9 ya98 w11a h102"><div class="t m0 xff hf ya2b ff2 fs7 fc3 sc0 ls0 ws0">Spalanie </div></div><div class="c x182 ya98 w144 h102"><div class="t m0 xe3 hf ya2b ff3 fs7 fc3 sc0 ls0 ws0">Składowanie<span class="ff2"> </span></div></div><div class="c x13c ya98 w145 h102"><div class="t m0 x10e hf ya2b ff2 fs7 fc3 sc0 ls0 ws0">Inne procesy </div><div class="t m0 x25 hf ya5b ff2 fs7 fc3 sc0 ls0 ws0">unieszkodliwi<span class="_ _0"></span>ania </div></div><div class="c x60 ya98 w146 h102"><div class="t m0 x29 hf ya2b ff3 fs7 fc3 sc0 ls0 ws0">Łączna ilość odpadów<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x6 ya99 w143 hcb"><div class="t m0 x17 hf y8b ff2 fs7 fc0 sc0 ls0 ws0">Odpady niebezpi<span class="_ _0"></span>eczne </div></div><div class="c xc9 ya99 w11a hcb"><div class="t m0 x6c h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x182 ya99 w144 hcb"><div class="t m0 xa2 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x13c ya99 w145 hcb"><div class="t m0 x72 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x60 ya99 w146 hcb"><div class="t m0 x82 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6 ya9a w143 he0"><div class="t m0 x17 hf y89 ff3 fs7 fc0 sc0 ls0 ws0">Odpady inne niż ni<span class="_ _0"></span>ebezpieczne<span class="ff2"> </span></div></div><div class="c xc9 ya9a w11a he0"><div class="t m0 x6c h11 y89 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x182 ya9a w144 he0"><div class="t m0 xd9 h11 y89 ff1 fs7 fc0 sc0 ls0 ws0">79,588 </div></div><div class="c x13c ya9a w145 he0"><div class="t m0 x72 h11 y89 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x60 ya9a w146 he0"><div class="t m0 x38 h11 y89 ff1 fs7 fc0 sc0 ls0 ws0">79,588 </div><div class="t m0 x67 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y903 w143 h39"><div class="t m0 x17 hf y8b ff3 fs7 fc0 sc0 ls0 ws0">Łącznie <span class="ff2"> </span></div></div><div class="c xc9 y903 w11a h39"><div class="t m0 x6c h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x182 y903 w144 h39"><div class="t m0 xd9 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">79,588 </div></div><div class="c x13c y903 w145 h39"><div class="t m0 x72 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x60 y903 w146 h39"><div class="t m0 x38 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">79,588 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 ya9b ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y9e0 w74 h39"><div class="t m0 x17 hf y8b ff2 fs7 fc3 sc0 ls0 ws0">Rok 2024 </div></div><div class="c x6 ya9c w142 h39"><div class="t m0 x17 hf y8b ff3 fs7 fc3 sc0 ls0 ws0">Ilość odpadów, w pr<span class="_ _0"></span>zypadku któr<span class="_ _0"></span>ych uniknięto uni<span class="_ _0"></span>eszkodliwiania <span class="_ _0"></span>w Mg:<span class="ff2"> </span></div></div><div class="c x6 ya9d w143 h102"><div class="t m0 x17 h11 ya2b ff1 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c xc9 ya9d w11a h102"><div class="t m0 x1a hf ya2b ff2 fs7 fc3 sc0 ls0 ws0">Przygotowanie do </div><div class="t m0 x181 hf ya5b ff3 fs7 fc3 sc0 ls0 ws0">ponownego użycia<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x182 ya9d w144 h102"><div class="t m0 x183 hf ya2b ff2 fs7 fc3 sc0 ls0 ws0">Recykling </div></div><div class="c x13c ya9d w145 h102"><div class="t m0 x184 hf ya2b ff2 fs7 fc3 sc0 ls0 ws0">Inne procesy odzy<span class="_ _0"></span>sku </div></div><div class="c x60 ya9d w146 h102"><div class="t m0 x29 hf ya2b ff3 fs7 fc3 sc0 ls0 ws0">Łączna ilość odpadów<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x6 y54b w143 h3c"><div class="t m0 x17 hf y1d4 ff2 fs7 fc0 sc0 ls0 ws0">Odpady niebezpi<span class="_ _0"></span>eczne </div></div><div class="c xc9 y54b w11a h3c"><div class="t m0 x6c h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x182 y54b w144 h3c"><div class="t m0 xd9 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">1,6876 </div></div><div class="c x13c y54b w145 h3c"><div class="t m0 x72 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x60 y54b w146 h3c"><div class="t m0 x38 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">1,6876 </div></div><div class="c x6 y160 w143 h39"><div class="t m0 x17 hf y8b ff3 fs7 fc0 sc0 ls0 ws0">Odpady inne niż ni<span class="_ _0"></span>ebezpieczne<span class="ff2"> </span></div></div><div class="c xc9 y160 w11a h39"><div class="t m0 x6c h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x182 y160 w144 h39"><div class="t m0 x7 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">185,184 </div></div><div class="c x13c y160 w145 h39"><div class="t m0 xe2 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">10,352 </div></div><div class="c x60 y160 w146 h39"><div class="t m0 x123 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">195,536 </div></div><div class="c x6 y3d6 w143 h39"><div class="t m0 x17 hf y8b ff3 fs7 fc0 sc0 ls0 ws0">Łącznie <span class="ff2"> </span></div></div><div class="c xc9 y3d6 w11a h39"><div class="t m0 x6c h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x182 y3d6 w144 h39"><div class="t m0 x3e h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">186,8716 </div></div><div class="c x13c y3d6 w145 h39"><div class="t m0 xe2 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">10,352 </div></div><div class="c x60 y3d6 w146 h39"><div class="t m0 x183 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">197,2236 </div></div><div class="c x6 ya9e w142 h3c"><div class="t m0 x17 hf y1d4 ff3 fs7 fc3 sc0 ls0 ws0">Ilość odpadów ki<span class="_ _0"></span>erowanych do unie<span class="_ _0"></span>szkodliwieni<span class="_ _0"></span>a w Mg:<span class="ff2"> </span></div></div><div class="c x6 ya9f w143 h116"><div class="t m0 x17 h11 ya95 ff1 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c xc9 ya9f w11a h116"><div class="t m0 xff hf ya95 ff2 fs7 fc3 sc0 ls0 ws0">Spalanie </div></div><div class="c x182 ya9f w144 h116"><div class="t m0 xe3 hf ya95 ff3 fs7 fc3 sc0 ls0 ws0">Składowanie<span class="ff2"> </span></div></div><div class="c x13c ya9f w145 h116"><div class="t m0 x10e hf ya95 ff2 fs7 fc3 sc0 ls0 ws0">Inne procesy </div><div class="t m0 x25 hf yaa0 ff2 fs7 fc3 sc0 ls0 ws0">unieszkodliwi<span class="_ _0"></span>ania </div></div><div class="c x60 ya9f w146 h116"><div class="t m0 x29 hf ya95 ff3 fs7 fc3 sc0 ls0 ws0">Łączna ilość odpadów<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x6 y38c w143 h39"><div class="t m0 x17 hf y8b ff2 fs7 fc0 sc0 ls0 ws0">Odpady niebezpi<span class="_ _0"></span>eczne </div></div><div class="c xc9 y38c w11a h39"><div class="t m0 x6c h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x182 y38c w144 h39"><div class="t m0 xa2 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x13c y38c w145 h39"><div class="t m0 x72 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x60 y38c w146 h39"><div class="t m0 x82 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6 y427 w143 hb2"><div class="t m0 x17 hf y53c ff3 fs7 fc0 sc0 ls0 ws0">Odpady inne niż ni<span class="_ _0"></span>ebezpieczne<span class="ff2"> </span></div></div><div class="c xc9 y427 w11a hb2"><div class="t m0 x6c h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x182 y427 w144 hb2"><div class="t m0 xd9 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">47,985 </div></div><div class="c x13c y427 w145 hb2"><div class="t m0 x72 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x60 y427 w146 hb2"><div class="t m0 x38 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">47,985 </div><div class="t m0 x67 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 yaa1 w143 h3c"><div class="t m0 x17 hf y1d4 ff3 fs7 fc0 sc0 ls0 ws0">Łącznie <span class="ff2"> </span></div></div><div class="c xc9 yaa1 w11a h3c"><div class="t m0 x6c h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x182 yaa1 w144 h3c"><div class="t m0 xd9 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">47,985 </div></div><div class="c x13c yaa1 w145 h3c"><div class="t m0 x72 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x60 yaa1 w146 h3c"><div class="t m0 x38 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0">47,985 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 yaa2 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yaa3 ff4 fs3 fc0 sc0 ls0 ws0">Całkowita <span class="_ _9"> </span>masa <span class="_ _f"> </span>odpadó<span class="_ _2"></span>w <span class="_ _9"> </span>niepoddanych<span class="_ _2"></span> <span class="_ _9"> </span>recyklingowi <span class="_ _9"> </span>w <span class="_ _f"> </span>ramach <span class="_ _9"> </span>Grupy <span class="_ _f"> </span>TOYA <span class="_ _9"> </span>w <span class="_ _9"> </span>2<span class="_ _2"></span>025 <span class="_ _9"> </span>roku<span class="_ _2"></span> <span class="_ _9"> </span>wyniosła <span class="_ _f"> </span>79,97 <span class="_ _9"> </span>Mg, <span class="_ _9"> </span>co </div><div class="t m0 x6 hc yaa4 ff4 fs3 fc0 sc0 ls0 ws0">stanowiło 33,01% wszys<span class="_ _2"></span>tkich wytworzonych o<span class="_ _2"></span>dpadów. <span class="_ _2"></span><span class="ff1 fca"> </span></div></div></div><div class="pi" ></div></div><div id="pf57" class="pf w0 h0" ><div class="pc pc57 w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">87<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y66a ff4 fs3 fc0 sc0 ls0 ws0">Dane <span class="_ _0"></span>o <span class="_ _0"></span>wytworzonych odpadach <span class="_ _0"></span>przez <span class="_ _0"></span>spółkę <span class="_ _0"></span>TOYA <span class="_ _a"></span>S.A. pochodzą z <span class="_ _a"></span>wewnętrznej e<span class="_ _0"></span>widenc<span class="_ _2"></span>ji <span class="_ _0"></span>oraz <span class="_ _0"></span>z <span class="_ _0"></span>krajowej <span class="_ _a"></span>Bazy<span class="_ _2"></span> <span class="_ _a"></span>Dan<span class="_ _2"></span>ych </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">o Odpadach. W przypadku <span class="_ _0"></span>spółki działającej w Rumunii dane<span class="_ _0"></span> pochodzą z lokalnego odpow<span class="_ _0"></span>iednika takiej bazy. Pozostałe </div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">spółki z Gru<span class="_ _2"></span>py Kapitałowej TOYA równi<span class="_ _2"></span>eż prowadzą wewnęt<span class="_ _2"></span>rzne ewidencje dotyczą<span class="_ _2"></span>ce generowanych odpad<span class="_ _2"></span>ów. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y343 ff4 fs3 fc0 sc0 ls0 ws0">Odpady, <span class="_ _7"></span>które <span class="_ _7"></span>przekazywane <span class="_ _7"></span>są <span class="_ _7"></span>podmiotom <span class="_ _4"></span>zajmującym <span class="_ _7"></span>się <span class="_ _7"></span>gospodarką <span class="_ _7"></span>odpadami <span class="_ _7"></span>pochodzą <span class="_ _7"></span>z <span class="_ _4"></span>bieżącej <span class="_ _7"></span>działalno<span class="_ _2"></span>ści </div><div class="t m0 x6 hc y344 ff4 fs3 fc0 sc0 ls0 ws0">firmy, <span class="_ _14"> </span>pracy <span class="_ _14"> </span>serwisu <span class="_ _18"> </span>oraz <span class="_ _14"> </span>są <span class="_ _14"> </span>odp<span class="_ _2"></span>adami <span class="_ _14"> </span>przyjmowanymi <span class="_ _14"> </span>od<span class="_ _2"></span> <span class="_ _14"> </span>konsumentów <span class="_ _14"> </span>na <span class="_ _14"> </span>p<span class="_ _2"></span>odstawie <span class="_ _19"> </span>p<span class="_ _2"></span>rzepisów <span class="_ _14"> </span>krajowych </div><div class="t m0 x6 hc y650 ff4 fs3 fc0 sc0 ls0 ws0">dotyczących <span class="_ _18"> </span>n<span class="_ _2"></span>ieprofesjonalnej <span class="_ _14"> </span>d<span class="_ _2"></span>ziałalności <span class="_ _18"> </span>w <span class="_ _18"> </span>zak<span class="_ _2"></span>resie <span class="_ _18"> </span>odpadó<span class="_ _2"></span>w, <span class="_ _14"> </span>któ<span class="_ _2"></span>re <span class="_ _14"> </span>nie <span class="_ _18"> </span>podlegają <span class="_ _18"> </span>ewidencji. <span class="_ _18"> </span>W <span class="_ _1b"> </span>strumieniu </div><div class="t m0 x6 hc y651 ff4 fs3 fc0 sc0 ls0 ws0">zewidencjonowanych<span class="_ _2"></span> <span class="_ _2"></span>odpadów <span class="_ _2"></span>przeważają <span class="_ _2"></span>o<span class="_ _2"></span>dpady <span class="_ _2"></span>elektroniczne, <span class="_ _e"></span>powstałe <span class="_ _2"></span>m. <span class="_ _2"></span>in. <span class="_ _2"></span>p<span class="_ _2"></span>odczas <span class="_ _2"></span>pracy <span class="_ _2"></span>serwisu <span class="_ _2"></span>oraz <span class="_ _e"></span>odpady </div><div class="t m0 x6 hc y29d ff4 fs3 fc0 sc0 ls0 ws0">pochodzące <span class="_ _2"></span>z działaln<span class="_ _2"></span>ości magazyn<span class="_ _2"></span>ów. Materiały <span class="_ _2"></span>występujące w <span class="_ _2"></span>odpadach <span class="_ _2"></span>to m.in. <span class="_ _2"></span>metale, <span class="_ _e"></span><span class="ff1">tworz<span class="_ _2"></span>ywa sztuczn<span class="_ _2"></span>e, papier </span></div><div class="t m0 x6 hc y767 ff4 fs3 fc0 sc0 ls0 ws0">i <span class="_ _2"></span>tektura <span class="_ _2"></span>oraz <span class="_ _2"></span>sp<span class="_ _2"></span>rzęt elektryczn<span class="_ _2"></span>y <span class="_ _2"></span>i <span class="_ _2"></span>elektroniczny <span class="_ _2"></span>zawierający <span class="_ _2"></span>su<span class="_ _2"></span>rowce <span class="_ _2"></span>krytyczne. <span class="_ _2"></span> <span class="_ _2"></span>Organizacja <span class="_ _2"></span>nie <span class="_ _2"></span>wytwarza <span class="_ _e"></span>materiałów </div><div class="t m0 x6 hc y768 ff4 fs3 fc0 sc0 ls0 ws0">promieniotwórczych. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h6 yaa5 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hb yaa6 ff2 fs6 fc0 sc0 ls9 ws0">7.4.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">ESRS S1 <span class="_ _0"></span>WŁASNE ZASOBY PRACOWNICZE<span class="_ _0"></span><span class="ff2"> </span></span></span></div><div class="t m0 x6 h6 ya2f ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yaa7 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _7"></span>ramach <span class="_ _4"></span>p<span class="_ _2"></span>rocesu <span class="_ _7"></span>analizy <span class="_ _7"></span>podwójnej <span class="_ _7"></span>istotności <span class="_ _7"></span>zaangaż<span class="_ _2"></span>owano <span class="_ _7"></span>pracowników <span class="_ _7"></span>Grupy <span class="_ _7"></span>Kapitałowej <span class="_ _7"></span>TOYA <span class="_ _7"></span>do <span class="_ _7"></span>oceny <span class="_ _7"></span>jej </div><div class="t m0 x6 hc y1c2 ff4 fs3 fc0 sc0 ls0 ws0">wpływu <span class="_ _1c"> </span>na <span class="_ _1c"> </span>s<span class="_ _2"></span>prawy  śro<span class="_ _2"></span>dowiskowe,  sp<span class="_ _2"></span>ołeczne  (w <span class="_ _1c"> </span>ty<span class="_ _2"></span>m  pra<span class="_ _2"></span>cownicze)  oraz <span class="_ _5"> </span>ładu <span class="_ _1c"> </span>ko<span class="_ _2"></span>rporacyjnego. <span class="_ _1c"> </span>Podnoszon<span class="_ _2"></span>e  przez </div><div class="t m0 x6 hc yaa8 ff4 fs3 fc0 sc0 ls0 ws0">pracowników  wpływy  zostały  uznane  za <span class="_ _f"> </span>istotne,<span class="_ _2"></span><span class="ff1">  </span>co <span class="_ _f"> </span>wiąże  się  z <span class="_ _f"> </span>dalszym  zarządzaniem  tymi  wpływami  w <span class="_ _f"> </span>ramach </div><div class="t m0 x6 hc yaa9 ff4 fs3 fc0 sc0 ls0 ws0">przyjętego modelu <span class="_ _0"></span>biznesowego. Pracownicy mają <span class="_ _0"></span>również możliwość <span class="_ _0"></span>dzielenia się <span class="_ _0"></span>swoimi wątpliwościami <span class="_ _0"></span>przez kanały </div><div class="t m0 x6 hc y1c5 ff4 fs3 fc0 sc0 ls0 ws0">zgłaszania <span class="_ _9"> </span>nieprawidłowości. <span class="_ _9"> </span>Organizacja <span class="_ _9"> </span>uwzględnia <span class="_ _9"> </span>interesy<span class="_ _2"></span> <span class="_ _7"></span>pracowników <span class="_ _9"> </span>i <span class="_ _7"> </span>po<span class="_ _2"></span>szano<span class="_ _e"></span>wanie <span class="_ _7"></span>dla <span class="_ _7"> </span>p<span class="_ _2"></span>raw <span class="_ _7"></span>człowieka, <span class="_ _9"> </span>co </div><div class="t m0 x6 hc y1c6 ff4 fs3 fc0 sc0 ls0 ws0">zostało <span class="_ _19"> </span>skodyfikowane <span class="_ _19"> </span>w <span class="_ _5"> </span>Kod<span class="_ _2"></span>eksie <span class="_ _5"> </span>Etyki, <span class="_ _19"> </span>Polityce <span class="_ _5"> </span>Praw<span class="_ _2"></span> <span class="_ _5"> </span>Człowieka <span class="_ _19"> </span>oraz <span class="_ _5"> </span>Polity<span class="_ _2"></span>ce <span class="_ _5"> </span>di<span class="_ _2"></span>alogu <span class="_ _5"> </span>z <span class="_ _19"> </span>pracownikami <span class="_ _19"> </span>Grupy </div><div class="t m0 x6 hc yaaa ff4 fs3 fc0 sc0 ls0 ws0">Kapitałowej TOYA. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y60 ff4 fs3 fc0 sc0 ls0 ws0">Zakresem ujawnienia informa<span class="_ _2"></span>cji w niniejszym rozdziale objęte są wszys<span class="_ _2"></span>tkie osoby tworzące własne zasoby pracownicze </div><div class="t m0 x6 hc y61 ff4 fs3 fc0 sc0 ls0 ws0">Grupy <span class="_ _1c"> </span>Kap<span class="_ _2"></span>itałowej <span class="_ _1c"> </span>TOYA, <span class="_ _5"> </span>czyli <span class="_ _1c"> </span>o<span class="_ _2"></span>soby <span class="_ _1c"> </span>zatru<span class="_ _2"></span>dnione <span class="_ _1c"> </span>na <span class="_ _5"> </span>umowę <span class="_ _1c"> </span>o <span class="_ _5"> </span>pracę, <span class="_ _1c"> </span>os<span class="_ _2"></span>oby <span class="_ _1c"> </span>zatrudnione <span class="_ _5"> </span>na <span class="_ _5"> </span>umowę <span class="_ _1c"> </span>zlecenie <span class="_ _5"> </span>i </div><div class="t m0 x6 hc y62 ff1 fs3 fc0 sc0 ls0 ws0">pracownicy <span class="_ _e"></span>tymczasowi. <span class="_ _2"></span>Or<span class="_ _2"></span>ganizacja <span class="_ _e"></span>ni<span class="ff4">e <span class="_ _e"></span>wyszczególnia <span class="_ _e"></span>żad<span class="_ _2"></span>nej <span class="_ _2"></span>grupy <span class="_ _e"></span>w <span class="_ _2"></span>ramach<span class="_ _2"></span> <span class="_ _2"></span>swoich<span class="_ _2"></span> <span class="_ _2"></span>zasob<span class="_ _2"></span>ów <span class="_ _2"></span>pracowniczych<span class="_ _2"></span>, <span class="_ _2"></span>która </span></div><div class="t m0 x6 hc y63 ff4 fs3 fc0 sc0 ls0 ws0">mogłaby być b<span class="_ _2"></span>ardziej niż pozostałe narażo<span class="_ _2"></span>na na skutki negatywnego wpływu. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yaab ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _2"></span>Kap<span class="_ _2"></span>itałowa <span class="_ _2"></span>TOYA <span class="_ _e"></span>przeprowadził<span class="_ _2"></span>a <span class="_ _2"></span>proces <span class="_ _e"></span>analizy <span class="_ _e"></span>podwójnej <span class="_ _2"></span>isto<span class="_ _2"></span>tności <span class="_ _2"></span>i <span class="_ _e"></span>zgodnie <span class="_ _2"></span>z <span class="_ _e"></span>jego <span class="_ _2"></span>wynikami <span class="_ _e"></span>ma <span class="_ _2"></span>ona <span class="_ _e"></span>wpływ </div><div class="t m0 x6 hc yaac ff4 fs3 fc0 sc0 ls0 ws0">na <span class="_ _0"></span>swoich pracowników. <span class="_ _a"></span>W kwestii <span class="_ _a"></span>odp<span class="_ _2"></span>owiednich <span class="_ _0"></span>płac <span class="_ _0"></span>organizacja wywiera <span class="_ _a"></span>rzeczywis<span class="_ _2"></span>ty <span class="_ _0"></span>pozytywny <span class="_ _0"></span>wpływ przez <span class="_ _a"></span>dążenie </div><div class="t m0 x6 hc yaad ff1 fs3 fc0 sc0 ls0 ws0">do <span class="_ _18"> </span>za<span class="_ _2"></span>pewnienia <span class="_ _18"> </span>konkurency<span class="_ _2"></span>jnych <span class="_ _1b"> </span><span class="ff4">wynagrodzeń <span class="_ _1b"> </span>za <span class="_ _18"> </span>pracę <span class="_ _18"> </span>zarówno<span class="_ _2"></span> <span class="_ _18"> </span>dla <span class="_ _1b"> </span>nowych, <span class="_ _18"> </span>jak <span class="_ _1b"> </span>i <span class="_ _18"> </span>obecnych <span class="_ _1b"> </span>pracowników. </span></div><div class="t m0 x6 hc yaae ff4 fs3 fc0 sc0 ls0 ws0">Jednocześnie <span class="_ _12"> </span>zidenty<span class="_ _2"></span>fikowano <span class="_ _12"> </span>potencjalnie <span class="_ _12"> </span>negatywny <span class="_ _12"> </span>wpły<span class="_ _2"></span>w <span class="_ _12"> </span>objawiający <span class="_ _12"> </span>się <span class="_ _12"> </span>ewentualnym <span class="_ _12"> </span>zaprzes<span class="_ _2"></span>taniem </div><div class="t m0 x6 hc y359 ff4 fs3 fc0 sc0 ls0 ws0">zapewniania konku<span class="_ _2"></span>rencyjnych wynagrod<span class="_ _2"></span>zeń dla pracownikó<span class="_ _2"></span>w, co wynikał<span class="_ _2"></span>oby ze zbyt d<span class="_ _2"></span>użych p<span class="_ _2"></span>resji p<span class="_ _2"></span>łacowej względem </div><div class="t m0 x6 hc y35a ff4 fs3 fc0 sc0 ls0 ws0">możliwości <span class="_ _7"></span>organizacji <span class="_ _7"></span>i <span class="_ _4"></span>osiągan<span class="_ _2"></span>ej <span class="_ _4"></span>wydaj<span class="_ _2"></span>ności <span class="_ _7"></span>pracy. <span class="_ _4"></span>Z <span class="_ _7"></span>drugiej <span class="_ _7"></span>strony <span class="_ _7"></span>potencjalnie <span class="_ _7"></span>pozytywnym <span class="_ _4"></span>wpły<span class="_ _2"></span>wem <span class="_ _4"></span>jest <span class="_ _7"></span>to, <span class="_ _7"></span>że </div><div class="t m0 x6 hc ya57 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _7"></span>TOYA <span class="_ _7"></span>może <span class="_ _7"></span>dążyć <span class="_ _7"> </span>do<span class="_ _2"></span> <span class="_ _4"></span>jeszcz<span class="_ _2"></span>e <span class="_ _7"></span>bardziej <span class="_ _7"></span>konkurencyjnych <span class="_ _7"> </span>wyn<span class="_ _2"></span>agrodzeń <span class="_ _7"></span>względem <span class="_ _7"></span>rynku. <span class="_ _7"> </span>Wpływ <span class="_ _7"> </span>ten <span class="_ _7"> </span>może <span class="_ _7"> </span>by<span class="_ _2"></span>ć </div><div class="t m0 x6 hc y950 ff1 fs3 fc0 sc0 ls0 ws0">systemowy i w<span class="ff4">ynikać z przyjętego modelu biznesowego, w którym organizacja kupuje gotowe produkty i dystrybuuje je </span></div><div class="t m0 x6 hc yaaf ff4 fs3 fc0 sc0 ls0 ws0">do swoich klientów ora<span class="_ _2"></span>z użytkowników końcowych. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yab0 ff4 fs3 fc0 sc0 ls0 ws0">Powiązany  jest  z  tym <span class="_ _f"> </span>kolejny  wpływ  dotyczący  równości  wynagrodzeń  i  równych  szans  w <span class="_ _f"> </span>pracy.  Organizacja  ma </div><div class="t m0 x6 hc yab1 ff4 fs3 fc0 sc0 ls0 ws0">rzeczywisty  pozytywny <span class="_ _f"> </span>wpływ <span class="_ _f"> </span>przez  dążenie <span class="_ _f"> </span>do <span class="_ _f"> </span>zapewnienia  równych <span class="_ _f"> </span>szans<span class="_ _2"></span> <span class="_ _f"> </span>zatrudnienia  i <span class="_ _9"> </span>awansu<span class="_ _2"></span> <span class="_ _f"> </span>oraz  rów<span class="_ _0"></span>ności<span class="_ _2"></span> </div><div class="t m0 x6 hc yab2 ff4 fs3 fc0 sc0 ls0 ws0">wynagrodzeń <span class="_ _4"></span>za <span class="_ _e"></span>pracę <span class="_ _e"></span>o <span class="_ _4"></span>tej <span class="_ _e"></span>samej <span class="_ _4"></span>wartości. <span class="_ _4"></span>Potwierdzeni<span class="_ _2"></span>em <span class="_ _e"></span>tego <span class="_ _e"></span>s<span class="_ _2"></span>ą <span class="_ _e"></span>dane <span class="_ _4"></span>dotyczące <span class="_ _e"></span>luki <span class="_ _4"></span>płacowej <span class="_ _e"></span>oraz <span class="_ _4"></span>liczby <span class="_ _e"></span>ko<span class="_ _2"></span>biet <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yab3 ff4 fs3 fc0 sc0 ls0 ws0">i <span class="_ _7"> </span>mężczyzn<span class="_ _2"></span> <span class="_ _7"> </span>n<span class="_ _2"></span>a <span class="_ _7"> </span>kierowni<span class="_ _2"></span>czych <span class="_ _9"> </span>stanowiska<span class="_ _2"></span>ch. <span class="_ _7"> </span>W <span class="_ _9"> </span>ramach <span class="_ _9"> </span>an<span class="_ _2"></span>alizy <span class="_ _9"> </span>podwójnej <span class="_ _9"> </span>istotn<span class="_ _2"></span>ości <span class="_ _7"> </span>określono<span class="_ _2"></span> <span class="_ _7"> </span>również <span class="_ _9"> </span>potencja<span class="_ _2"></span>lny </div><div class="t m0 x6 hc yab4 ff4 fs3 fc0 sc0 ls0 ws0">pozytywny wpł<span class="_ _2"></span>yw polegający na dążeniu d<span class="_ _2"></span>o równości wynagrodzeń za p<span class="_ _2"></span>racę o t<span class="_ _2"></span>akiej samej wartoś<span class="_ _2"></span>ci. <span class="ff1"> </span></div><div class="t m0 x6 hc yab5 ff4 fs3 fc0 sc0 ls0 ws0">Równość szans i <span class="_ _0"></span>wynagrodzeń związana <span class="_ _0"></span>jest z <span class="_ _0"></span>innym zidentyfikowanym <span class="_ _0"></span>wpływem, jaki <span class="_ _0"></span>Grupa Kapitałowa TOYA <span class="_ _0"></span>wywiera </div><div class="t m0 x6 hc yab6 ff4 fs3 fc0 sc0 ls0 ws0">na <span class="_ _2"></span>swoich <span class="_ _2"></span>pracowników. <span class="_ _2"></span>Organizacja <span class="_ _2"></span>oferuje <span class="_ _2"></span>swoim p<span class="_ _2"></span>racownikom <span class="_ _2"></span>szkolenia <span class="_ _2"></span>i <span class="_ _2"></span>inwestuje <span class="_ _2"></span>w rozwój <span class="_ _2"></span>kompetencji, <span class="_ _2"></span>a <span class="_ _2"></span>także </div><div class="t m0 x6 hc y953 ff1 fs3 fc0 sc0 ls0 ws0">zapewnia <span class="_ _1b"> </span>atrakcy<span class="_ _2"></span>jne <span class="_ _1b"> </span>benefity, <span class="_ _1d"> </span>co <span class="_ _1d"> </span><span class="ff4">zostało <span class="_ _1b"> </span>uzn<span class="_ _2"></span>ane <span class="_ _1b"> </span>za <span class="_ _1b"> </span>rzeczywisty <span class="_ _1d"> </span>pozytywny <span class="_ _1d"> </span>wpływ. <span class="_ _1b"> </span>Natomiast <span class="_ _1d"> </span>potencjalnym </span></div><div class="t m0 x6 hc yab7 ff4 fs3 fc0 sc0 ls0 ws0">pozytywnym <span class="_ _9"> </span>wpływem <span class="_ _7"></span>jest <span class="_ _9"> </span>możliwość <span class="_ _7"> </span>rozwini<span class="_ _2"></span>ęcia <span class="_ _7"></span>systemu <span class="_ _9"> </span>szkoleń <span class="_ _9"> </span>i <span class="_ _7"> </span>zwiększenie <span class="_ _7"> </span>in<span class="_ _2"></span>westycji <span class="_ _7"></span>w <span class="_ _7"> </span>kompetencj<span class="_ _2"></span>e <span class="_ _7"></span>swo<span class="_ _2"></span>ich </div><div class="t m0 x6 hc yab8 ff4 fs3 fc0 sc0 ls0 ws0">pracowników. <span class="_ _2"></span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf58" class="pf w0 h0" ><div class="pc pc58 w0 h0"><img class="bi x2 yab9 w3 h117" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">88<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y66a ff4 fs3 fc0 sc0 ls0 ws0">Kolejnym <span class="_ _7"></span>rzeczywistym <span class="_ _7"> </span>po<span class="_ _2"></span>zytywnym <span class="_ _7"></span>wpływem <span class="_ _7"></span>jest <span class="_ _7"> </span>to,<span class="_ _2"></span> <span class="_ _7"></span>że <span class="_ _7"></span>Grupa <span class="_ _7"></span>Kapitało<span class="_ _2"></span>wa <span class="_ _7"></span>TOYA, <span class="_ _7"></span>a <span class="_ _7"></span>dokł<span class="_ _2"></span>adniej <span class="_ _7"></span>spółki <span class="_ _7"></span>ją <span class="_ _7"></span>tworzące,<span class="_ _2"></span> </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">przestrzega <span class="_ _7"> </span>ry<span class="_ _2"></span>gorystycznych <span class="_ _7"> </span>s<span class="_ _2"></span>tandardów <span class="_ _9"> </span>bezpieczeństwa <span class="_ _7"> </span>i <span class="_ _9"> </span>higieny <span class="_ _7"> </span>p<span class="_ _2"></span>racy <span class="_ _7"></span>w <span class="_ _7"> </span>celu <span class="_ _9"> </span>minimalizowan<span class="_ _2"></span>ia <span class="_ _7"></span>ryzyka <span class="_ _9"> </span>wypadków <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">i ch<span class="_ _2"></span>orób <span class="_ _2"></span>zawodowych. <span class="_ _2"></span>Regularne szk<span class="_ _2"></span>olenia i <span class="_ _2"></span>audyty <span class="_ _2"></span>BHP p<span class="_ _2"></span>odnoszą po<span class="_ _2"></span>ziom bezp<span class="_ _2"></span>ieczeństwa p<span class="_ _2"></span>racowników. Po<span class="_ _2"></span>tencjalnie </div><div class="t m0 x6 hc yd9 ff4 fs3 fc0 sc0 ls0 ws0">pozytywny wpł<span class="_ _2"></span>yw na kwestie BHP wiąże się z możliwością <span class="_ _2"></span>wdrażania rygory<span class="_ _2"></span>stycznych standardó<span class="_ _2"></span>w BHP.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y395 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>ramach <span class="_ _0"></span>procesu analizy <span class="_ _a"></span>p<span class="_ _2"></span>odwójnej <span class="_ _a"></span>is<span class="_ _2"></span>totności G<span class="_ _0"></span>rupa Kapitałowa <span class="_ _a"></span>TOYA <span class="_ _0"></span>zdiagnozował<span class="_ _2"></span>a <span class="_ _0"></span>rzeczywisty <span class="ff7">i<span class="ff1"> <span class="_ _0"></span><span class="ff4">potencjalny wpływ </span></span></span></div><div class="t m0 x6 hc y650 ff4 fs3 fc0 sc0 ls0 ws0">dotyczący  środków <span class="_ _f"> </span>zapobiegania  przemocy <span class="_ _f"> </span>i  mole<span class="_ _0"></span>stowan<span class="_ _2"></span>ia <span class="_ _f"> </span>w  mie<span class="_ _0"></span>jscu  pracy. <span class="_ _f"> </span>Wszystkie  regulacje <span class="_ _f"> </span>dotyczące  etyki, </div><div class="t m0 x6 hc y651 ff4 fs3 fc0 sc0 ls0 ws0">wartości,  ró<span class="_ _2"></span>wności,  różn<span class="_ _2"></span>orodności <span class="_ _1c"> </span>i  p<span class="_ _2"></span>rzeciwdziałania  ko<span class="_ _2"></span>rupcji  s<span class="_ _2"></span>ą  zawarte <span class="_ _1c"> </span>m.in. <span class="_ _1c"> </span>w  K<span class="_ _2"></span>odeksie  Ety<span class="_ _2"></span>ki.  Ma <span class="_ _1c"> </span>on <span class="_ _1c"> </span>pomóc </div><div class="t m0 x6 hc y29d ff1 fs3 fc0 sc0 ls0 ws0">pracownikom <span class="_ _14"> </span>Grupy <span class="_ _18"> </span>K<span class="ff4">apitałowej <span class="_ _14"> </span>TOYA <span class="_ _14"> </span>zro<span class="_ _2"></span>zumieć <span class="_ _14"> </span>jej <span class="_ _14"> </span>zobowiązanie <span class="_ _14"> </span>do <span class="_ _18"> </span>przestrzegania <span class="_ _14"> </span>najwyżs<span class="_ _2"></span>zych <span class="_ _14"> </span>standardów </span></div><div class="t m0 x6 hc y767 ff4 fs3 fc0 sc0 ls0 ws0">etycznych <span class="_ _e"></span>i <span class="_ _e"></span>prawnych <span class="_ _e"></span>w <span class="_ _e"></span>dział<span class="_ _2"></span>alności <span class="_ _e"></span>bizn<span class="_ _2"></span>esowej, <span class="_ _2"></span>u<span class="_ _2"></span>łatwia <span class="_ _e"></span>właściwą <span class="_ _e"></span>ocenę <span class="_ _e"></span>sytuac<span class="_ _e"></span>ji <span class="_ _e"></span>i <span class="_ _e"></span>zacho<span class="_ _2"></span>wania <span class="_ _e"></span>w <span class="_ _2"></span>o<span class="_ _2"></span>dpowiedni <span class="_ _e"></span>spos<span class="_ _2"></span>ób </div><div class="t m0 x6 hc y240 ff4 fs3 fc0 sc0 ls0 ws0">oraz <span class="_ _e"></span>dos<span class="_ _2"></span>tarcza <span class="_ _e"></span>informacji <span class="_ _e"></span>o <span class="_ _e"></span>tym, <span class="_ _4"></span>jak <span class="_ _e"></span>zgłaszać <span class="_ _4"></span>możliwe <span class="_ _e"></span>naruszenia <span class="_ _4"></span>zasad. <span class="_ _e"></span>Potencja<span class="_ _2"></span>lnie <span class="_ _e"></span>pozytywny <span class="_ _e"></span>wpł<span class="_ _2"></span>yw <span class="_ _e"></span>związany <span class="_ _e"></span>jest <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y241 ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _7"> </span>tym, <span class="_ _9"> </span>że <span class="_ _7"> </span>Kodeks <span class="_ _9"> </span>Etyki <span class="_ _9"> </span>wdrażany <span class="_ _9"> </span>jest <span class="_ _9"> </span>we <span class="_ _7"></span>wszystkich <span class="_ _9"> </span>spółkach <span class="_ _7"> </span>gru<span class="_ _2"></span>py, <span class="_ _7"> </span>a <span class="_ _9"> </span>pracownicy <span class="_ _7"> </span>b<span class="_ _2"></span>ędą <span class="_ _7"></span>odbywać <span class="_ _7"> </span>s<span class="_ _2"></span>zkolenia <span class="_ _7"> </span>w <span class="_ _7"> </span>ty<span class="_ _2"></span>m </div><div class="t m0 x6 hc y242 ff1 fs3 fc0 sc0 ls0 ws0">zakresie. </div><div class="t m0 x6 hc y173 ff4 fs3 fc0 sc0 ls0 ws0">Powyższe <span class="_ _2"></span>istotn<span class="_ _2"></span>e <span class="_ _2"></span>wpływy <span class="_ _2"></span>nie <span class="_ _2"></span>wynikają <span class="_ _2"></span>ze <span class="_ _2"></span>s<span class="_ _2"></span>trategii <span class="_ _2"></span>biznesowej. <span class="_ _2"></span>Również <span class="_ _2"></span>nie <span class="_ _2"></span>s<span class="_ _2"></span>ą <span class="_ _2"></span>one <span class="_ _2"></span>bezpoś<span class="_ _2"></span>rednio <span class="_ _2"></span>związane <span class="_ _2"></span>z <span class="_ _2"></span>mod<span class="_ _2"></span>elem </div><div class="t m0 x6 hc y174 ff4 fs3 fc0 sc0 ls0 ws0">biznesowym, <span class="_ _7"></span>który <span class="_ _7"> </span>p<span class="_ _2"></span>olega <span class="_ _7"></span>na <span class="_ _7"></span>projektowaniu <span class="_ _7"> </span>prod<span class="_ _2"></span>uktów, <span class="_ _7"></span>zlecaniu <span class="_ _7"></span>ich <span class="_ _7"></span>produkcji <span class="_ _7"> </span>partn<span class="_ _2"></span>erom <span class="_ _7"></span>biznesowym, <span class="_ _7"></span>dystryb<span class="_ _2"></span>ucji </div><div class="t m0 x6 hc y175 ff4 fs3 fc0 sc0 ls0 ws0">gotowych  produktów  i <span class="_ _f"> </span>serwisie  gwarancyjn<span class="_ _2"></span>ym <span class="_ _f"> </span>i  pogwarancyjnym.  Wymienione  wpływy  wynikają  z <span class="_ _f"> </span>ambicji  Grupy </div><div class="t m0 x6 hc y176 ff4 fs3 fc0 sc0 ls0 ws0">Kapitałowej TOYA związany<span class="_ _2"></span>ch z jej włas<span class="_ _2"></span>nymi zasobami pracowniczymi. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yaba ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _9"> </span>ramach <span class="_ _9"> </span>p<span class="_ _2"></span>rocesu <span class="_ _9"> </span>analizy <span class="_ _9"> </span>podwójn<span class="_ _2"></span>ej <span class="_ _9"> </span>istotnoś<span class="_ _2"></span>ci <span class="_ _7"> </span>nie <span class="_ _9"> </span>zid<span class="_ _2"></span>entyfikowano <span class="_ _9"> </span>ryzy<span class="_ _2"></span>k <span class="_ _7"> </span>lu<span class="_ _2"></span>b <span class="_ _7"> </span>s<span class="_ _2"></span>zans <span class="_ _7"> </span>d<span class="_ _2"></span>la <span class="_ _9"> </span>Grupy <span class="_ _9"> </span>Kap<span class="_ _2"></span>itałowej <span class="_ _9"> </span>TOYA. </div><div class="t m0 x6 hc y654 ff4 fs3 fc0 sc0 ls0 ws0">Również <span class="_ _7"> </span>n<span class="_ _2"></span>ie <span class="_ _7"> </span>zid<span class="_ _2"></span>entyfikowano <span class="_ _9"> </span>ryzy<span class="_ _2"></span>k <span class="_ _9"> </span>ani <span class="_ _9"> </span>wpływów <span class="_ _9"> </span>wynikających <span class="_ _9"> </span>z <span class="_ _9"> </span>przy<span class="_ _2"></span>jętego <span class="_ _7"> </span>plan<span class="_ _2"></span>u <span class="_ _7"> </span>d<span class="_ _2"></span>ziałań <span class="_ _7"> </span>d<span class="_ _2"></span>ekarbonizacyjnych. <span class="_ _9"> </span>Tak </div><div class="t m0 x6 hc y655 ff1 fs3 fc0 sc0 ls0 ws0">samo, <span class="_ _7"> </span>ja<span class="_ _2"></span>k <span class="_ _7"></span>nie <span class="_ _7"> </span>zid<span class="_ _2"></span>entyfikowano <span class="_ _7"></span>ryzyka<span class="_ _2"></span> <span class="_ _7"></span><span class="ff4">pracy <span class="_ _9"> </span>przymusowej <span class="_ _7"> </span>lub <span class="_ _9"> </span>pracy <span class="_ _7"> </span>dzieci <span class="_ _9"> </span>w <span class="_ _7"></span>ramach <span class="_ _9"> </span>w <span class="_ _7"> </span>sp<span class="_ _2"></span>ółkach <span class="_ _7"></span>tworzących <span class="_ _9"> </span>grupę <span class="_ _2"></span></span> </div><div class="t m0 x6 hc y656 ff1 fs3 fc0 sc0 ls0 ws0">w Polsce, Rumunii i Chinach<span class="_ _2"></span>.  </div><div class="t m0 x34 h5e yabb ff2 fs4 fc0 sc0 ls0 ws0">7.4.1.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Dokumenty dotyczące kwestii pracowniczych</span></span> </div><div class="t m0 x6 h6 yabc ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yabd ff4 fs3 fc0 sc0 ls0 ws0">Grupa Kapitałowa TOYA zarzą<span class="_ _2"></span>dza isto<span class="_ _2"></span>tnymi wpływami na własne zas<span class="_ _2"></span>oby pracownicze zgodnie z przy<span class="_ _2"></span>jętymi regulacjami, </div><div class="t m0 x6 hc y17d ff4 fs3 fc0 sc0 ls0 ws0">które <span class="_ _0"></span>nie <span class="_ _0"></span>zmieniły <span class="_ _0"></span>się <span class="_ _0"></span>w <span class="_ _0"></span>okresie <span class="_ _0"></span>sprawozdawczym. Obowiązują one <span class="_ _a"></span>wszys<span class="_ _2"></span>tkich <span class="_ _0"></span>pracowników, <span class="_ _0"></span>a <span class="_ _0"></span>za <span class="_ _0"></span>wdrażanie <span class="_ _0"></span>ich <span class="_ _0"></span>zapisów </div><div class="t m0 x6 h6 yabe ff4 fs3 fc0 sc0 ls0 ws0">odpowiada <span class="_ _9"> </span>Zarząd <span class="_ _9"> </span>spółki.<span class="_ _2"></span><span class="ff1 fs2"> <span class="_ _9"></span></span>Opisywane <span class="_ _7"> </span>w <span class="_ _7"> </span>ty<span class="_ _2"></span>m <span class="_ _7"> </span>rozdzia<span class="_ _2"></span>le <span class="_ _7"> </span>wewnętrzne <span class="_ _9"> </span>regulacje <span class="_ _9"> </span>są <span class="_ _9"> </span>dostępne <span class="_ _9"> </span>dla <span class="_ _7"> </span>pracownik<span class="_ _2"></span>ów <span class="_ _7"> </span>w <span class="_ _9"> </span>sieci </div><div class="t m0 x6 hc yabf ff1 fs3 fc0 sc0 ls0 ws0">intranetowej <span class="_ _7"></span><span class="ff4">–</span> <span class="_ _4"></span><span class="ff4">wspóln<span class="_ _2"></span>ie <span class="_ _4"></span>definiu<span class="_ _2"></span>ją <span class="_ _4"></span>one <span class="_ _7"></span>również <span class="_ _4"></span>podejści<span class="_ _2"></span>e <span class="_ _4"></span>organ<span class="_ _2"></span>izacji <span class="_ _4"></span>do <span class="_ _7"></span>poszanowania <span class="_ _7"></span>praw <span class="_ _4"></span>człowieka, <span class="_ _7"></span>w <span class="_ _4"></span>ty<span class="_ _2"></span>m <span class="_ _4"></span>praw<span class="_ _2"></span> </span></div><div class="t m0 x6 hc yac0 ff4 fs3 fc0 sc0 ls0 ws0">pracowniczych oraz <span class="_ _2"></span>współpracy z pracownikami. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yac1 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y6c0 w147 h3c"><div class="t m0 x17 h11 y1d4 ff4 fs7 fc3 sc0 ls0 ws0">Wpływ<span class="ff1"> </span></div></div><div class="c xf9 y6c0 w148 h3c"><div class="t m0 x17 h11 y1d4 ff1 fs7 fc3 sc0 ls0 ws0">Regulacje </div></div><div class="c x2b y6c0 w149 h3c"><div class="t m0 x17 h11 y1d4 ff4 fs7 fc3 sc0 ls0 ws0">Kluczowe tre<span class="_ _0"></span>ści<span class="ff1"> </span></div></div><div class="c x6 y490 w147 h118"><div class="t m0 x17 h11 yac2 ff4 fs7 fc0 sc0 ls0 ws0">Adekwatna płaca<span class="ff1"> </span></div></div><div class="c xf9 y490 w148 h118"><div class="t m0 x17 h119 yac3 ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1c"> </span><span class="ff7">Regulamin </span></span></div><div class="t m0 x18 h11 yac4 ff7 fs7 fc0 sc0 ls0 ws0">Pracy,<span class="ff1"> </span></div><div class="t m0 x17 h119 yac5 ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1c"> </span><span class="ff7">Regulamin </span></span></div><div class="t m0 x18 h11 yac6 ff7 fs7 fc0 sc0 ls0 ws0">Wynagradzan<span class="_ _0"></span>ia, <span class="ff1"> </span></div><div class="t m0 x17 h119 yac7 ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1c"> </span><span class="ff7">Polityka </span></span></div><div class="t m0 x18 h11 yac8 ffd fs7 fc0 sc0 ls0 ws0">Różnorodn<span class="_ _0"></span>ości, <span class="ff1"> </span></div><div class="t m0 x17 h119 yac9 ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1c"> </span><span class="ff7">Polityka <span class="_ _2f"> </span>Praw </span></span></div><div class="t m0 x18 h11 yaca ffd fs7 fc0 sc0 ls0 ws0">Człowieka, <span class="ff1"> </span></div><div class="t m0 x17 h11 y8ae ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1c"> </span><span class="ff7">Kodeks Etyki  <span class="ff1"> </span></span></span></div></div><div class="c x2b y490 w149 h118"><div class="t m0 x17 h11 yac2 ff4 fs7 fc0 sc0 ls0 ws0">Wynagrodzenie <span class="_ _e"></span>za <span class="_ _4"></span>pracę <span class="_ _e"></span>ustalane <span class="_ _e"></span>jest <span class="_ _4"></span>w <span class="_ _4"></span>wysokośc<span class="_ _0"></span>i <span class="_ _4"></span>odpowiadając<span class="_ _0"></span>ej <span class="_ _4"></span>rodzajowi <span class="_ _e"></span>wykonanej <span class="_ _e"></span>pracy, </div><div class="t m0 x17 h11 yacb ff4 fs7 fc0 sc0 ls0 ws0">kwalifik<span class="_ _0"></span>acjom <span class="_ _7"> </span>pracownika <span class="_ _4"></span>wymaganym <span class="_ _7"> </span>przy <span class="_ _7"> </span>jej <span class="_ _4"></span>wykonywaniu, <span class="_ _7"> </span>z <span class="_ _7"> </span>uwz<span class="_ _0"></span>ględnie<span class="_ _0"></span>niem <span class="_ _7"> </span>ilości <span class="_ _4"></span>i <span class="_ _7"> </span>jakości </div><div class="t m0 x17 h11 yacc ff4 fs7 fc0 sc0 ls0 ws0">wykonanej <span class="_ _0"></span>pracy. <span class="_ _0"></span>Wynagrodzenie <span class="_ _0"></span>gwarantowane <span class="_ _0"></span>pracowni<span class="_ _0"></span>kowi nie <span class="_ _0"></span>może być<span class="_ _0"></span> niższe niż <span class="_ _0"></span>minimalne<span class="_ _0"></span> </div><div class="t m0 x17 h11 yacd ff4 fs7 fc0 sc0 ls0 ws0">uregulowane w o<span class="_ _0"></span>drębnych pa<span class="_ _0"></span>ństwowych przepisa<span class="_ _0"></span>ch.<span class="ff1"> </span></div><div class="t m0 x17 h11 yace ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 yacf ff4 fs7 fc0 sc0 ls0 ws0">Pracownicy <span class="_ _24"> </span>mają <span class="_ _1c"> </span>prawo <span class="_ _1c"> </span>do <span class="_ _1c"> </span>jednakowego <span class="_ _24"> </span>wynagrodzenia <span class="_ _1c"> </span>za <span class="_ _1c"> </span>jednakową <span class="_ _24"> </span>pracę <span class="_ _1c"> </span>lub <span class="_ _1c"> </span>za <span class="_ _1c"> </span>pracę <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x17 h11 yad0 ff4 fs7 fc0 sc0 ls0 ws0">o <span class="_ _4"></span>jednako<span class="_ _0"></span>wej <span class="_ _4"></span>wartości. <span class="_ _4"></span>Osoba, <span class="_ _e"></span>wobec <span class="_ _4"></span>której <span class="_ _4"></span>pracodawca <span class="_ _e"></span>naruszył <span class="_ _4"></span>zasadę <span class="_ _4"></span>równego <span class="_ _e"></span>traktowania <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x17 h11 yad1 ff4 fs7 fc0 sc0 ls0 ws0">w <span class="_ _0"></span>zatrudnie<span class="_ _0"></span>niu, <span class="_ _a"></span>m<span class="_ _2"></span>a <span class="_ _a"></span>prawo <span class="_ _0"></span>do <span class="_ _0"></span>odszkodowania <span class="_ _a"></span>w <span class="_ _0"></span>wysokośc<span class="_ _0"></span>i <span class="_ _0"></span>nie <span class="_ _a"></span>n<span class="_ _2"></span>iższej <span class="_ _a"></span>niż mi<span class="_ _0"></span>nimalne <span class="_ _a"></span>wynagrodzenie </div><div class="t m0 x17 h11 yad2 ff4 fs7 fc0 sc0 ls0 ws0">za pracę, ustal<span class="_ _0"></span>ane na podst<span class="_ _0"></span>awie odrębnych przepi<span class="_ _0"></span>sów.<span class="ff1"> </span></div><div class="t m0 x17 h11 yad3 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 yad4 ff4 fs7 fc0 sc0 ls0 ws0">Pracownicy <span class="_ _e"></span>wynagradzani <span class="_ _4"></span>są <span class="_ _4"> </span>adekwatnie <span class="_ _4"></span>do <span class="_ _7"> </span>kwalifikacji, <span class="_ _e"></span>rodzaju, <span class="_ _7"> </span>ilości<span class="_ _0"></span>, <span class="_ _7"> </span>jakośc<span class="_ _0"></span>i <span class="_ _4"></span>i <span class="_ _7"> </span>nakładu <span class="_ _4"></span>pracy, <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x17 h11 y8b0 ff4 fs7 fc0 sc0 ls0 ws0">z <span class="_ _2"></span>uwzględnie<span class="_ _0"></span>niem <span class="_ _2"></span>koniec<span class="_ _0"></span>zności z<span class="_ _2"></span>apewnieni<span class="_ _0"></span>a <span class="_ _2"></span>pracowniko<span class="_ _0"></span>m <span class="_ _2"></span>oraz <span class="_ _2"></span>ich <span class="_ _2"></span>rodzinom godziwego <span class="_ _2"></span>poziomu<span class="_ _0"></span> </div><div class="t m0 x17 h11 y66d ff4 fs7 fc0 sc0 ls0 ws0">życia. <span class="ff1"> </span></div></div><div class="c x6 yad5 w147 hb7"><div class="t m0 x17 h11 y947 ff4 fs7 fc0 sc0 ls0 ws0">Bezpieczeńst<span class="_ _0"></span>wo <span class="_ _3d"> </span>i </div><div class="t m0 x17 h11 y948 ff1 fs7 fc0 sc0 ls0 ws0">higiena prac<span class="_ _0"></span>y </div></div><div class="c xf9 yad5 w148 hb7"><div class="t m0 x17 h119 yad6 ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1c"> </span><span class="ff7">Regulamin </span></span></div><div class="t m0 x18 h11 yad7 ff7 fs7 fc0 sc0 ls0 ws0">Pracy,<span class="ff1"> </span></div><div class="t m0 x17 h119 yad8 ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1c"> </span><span class="ff7">Polityka </span></span></div><div class="t m0 x18 h11 yad9 ffd fs7 fc0 sc0 ls0 ws0">Różnorodn<span class="_ _0"></span>ości,<span class="ff1"> </span></div></div><div class="c x2b yad5 w149 hb7"><div class="t m0 x17 h11 y947 ff4 fs7 fc0 sc0 ls0 ws0">Grupa <span class="_ _7"> </span>Kapitałowa <span class="_ _7"> </span>TOYA <span class="_ _7"> </span>ponosi<span class="_ _0"></span> <span class="_ _7"> </span>odpowiedzialność<span class="_ _0"></span> <span class="_ _7"> </span>za  st<span class="_ _0"></span>an <span class="_ _7"> </span>BHP <span class="_ _7"> </span>w <span class="_ _7"> </span>zakładzie <span class="_ _7"> </span>pracy <span class="_ _7"> </span>i <span class="_ _7"> </span>przestrzega<span class="_ _0"></span> </div><div class="t m0 x17 h11 y948 ff4 fs7 fc0 sc0 ls0 ws0">przepisów <span class="_ _24"> </span>i <span class="_ _1c"> </span>zasad <span class="_ _1c"> </span>BHP. <span class="_ _1c"> </span>Grupa <span class="_ _1c"> </span>zobowiązuje <span class="_ _1c"> </span>się <span class="_ _24"> </span>chronić <span class="_ _1c"> </span>życie <span class="_ _1c"> </span>i <span class="_ _1c"> </span>zdrowie <span class="_ _1c"> </span>pracowników <span class="_ _24"> </span>przez </div><div class="t m0 x17 h11 y7e0 ff4 fs7 fc0 sc0 ls0 ws0">zapewnienie ich bezpie<span class="_ _0"></span>cznych i higienicznych warunków pracy, zabezpieczyć ich p<span class="ff1">rzed wypadkami </span></div><div class="t m0 x17 h11 yada ff4 fs7 fc0 sc0 ls0 ws0">przy <span class="_ _a"></span>pracy <span class="_ _0"></span>i <span class="_ _a"></span>chorobami <span class="_ _0"></span>zawodowy<span class="_ _0"></span>mi. <span class="_ _a"></span>Zgodnie <span class="_ _0"></span>z <span class="_ _0"></span>przyjętymi <span class="_ _a"></span>regulacja<span class="_ _0"></span>mi <span class="_ _0"></span>podstawowy<span class="_ _0"></span>m <span class="_ _0"></span>obowiązki<span class="_ _0"></span>em </div><div class="t m0 x17 h11 y7e2 ff4 fs7 fc0 sc0 ls0 ws0">pracownik<span class="_ _0"></span>ów jest znajomość i przestrzeganie przepisów BHP. W przypadku, gdy warunki pracy nie </div><div class="t m0 x17 h11 y7e3 ff4 fs7 fc0 sc0 ls0 ws0">odpowiadają <span class="_ _a"></span>przepisom B<span class="_ _0"></span>HP i <span class="_ _a"></span>stwarzają <span class="_ _0"></span>bezpośredni<span class="_ _0"></span>e <span class="_ _0"></span>zagrożenie dl<span class="_ _0"></span>a zdro<span class="_ _0"></span>wia <span class="_ _0"></span>lub <span class="_ _0"></span>życia <span class="_ _0"></span>pracownik<span class="_ _0"></span>a, </div><div class="t m0 x17 h11 yadb ff4 fs7 fc0 sc0 ls0 ws0">osoba  zatrudnio<span class="_ _0"></span>na  ma  prawo  powstrzymać  się  od  wykonywani<span class="_ _0"></span>a  pracy,  zawiadamiając  o  ty<span class="_ _0"></span>m </div></div></div><div class="pi" ></div></div><div id="pf59" class="pf w0 h0" ><div class="pc pc59 w0 h0"><img class="bi x2 yadc w3 h11a" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">89<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf9 y8d1 w148 haa"><div class="t m0 x17 h119 yadd ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1c"> </span><span class="ff7">Polityka <span class="_ _2f"> </span>Praw </span></span></div><div class="t m0 x18 h11 y882 ffd fs7 fc0 sc0 ls0 ws0">Człowieka, <span class="ff1"> </span></div><div class="t m0 x17 h11 ya0f ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1c"> </span><span class="ff7">Kodeks Etyki <span class="ff1"> </span></span></span></div></div><div class="c x2b y8d1 w149 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">niezwłocznie <span class="_ _e"></span>przełożonego. <span class="_ _2"></span>Pracownicy <span class="_ _e"></span>są <span class="_ _4"></span>informowani <span class="_ _e"></span>o <span class="_ _e"></span>ryzyku <span class="_ _e"></span>zawodowym<span class="_ _2"></span> <span class="_ _e"></span>podczas <span class="_ _e"></span>szkolenia </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">wstępnego i n<span class="_ _0"></span>a szkoleniac<span class="_ _0"></span>h okresowych.<span class="ff1"> </span></div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Wszyscy <span class="_ _e"></span>pracownicy <span class="_ _e"></span>przed <span class="_ _4"></span>dopuszczeniem <span class="_ _4"></span>do <span class="_ _e"></span>pracy <span class="_ _4"></span>podlegają <span class="_ _4"></span>szkoleniu <span class="_ _4"></span>wstępnemu <span class="_ _e"></span>w <span class="_ _4"></span>zakresie </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">BHP i ochro<span class="_ _0"></span>ny przeciwpożaro<span class="_ _0"></span>wej. Grupa finansuje<span class="_ _0"></span> również okreso<span class="_ _0"></span>we badania lekar<span class="_ _0"></span>skie.<span class="ff1"> </span></div></div><div class="c x6 y7e9 w147 h11b"><div class="t m0 x17 h11 yade ff4 fs7 fc0 sc0 ls0 ws0">Równouprawni<span class="_ _0"></span>enie </div><div class="t m0 x17 h11 yadf ff4 fs7 fc0 sc0 ls0 ws0">płci <span class="_ _50"> </span>i <span class="_ _50"> </span>równość </div><div class="t m0 x17 h11 yae0 ff4 fs7 fc0 sc0 ls0 ws0">wynagrodzeń <span class="_ _3"> </span>za </div><div class="t m0 x17 h11 yae1 ff4 fs7 fc0 sc0 ls0 ws0">pracę <span class="_ _e"></span>o <span class="_ _4"></span>takiej <span class="_ _4"></span>samej </div><div class="t m0 x17 h11 yae2 ff4 fs7 fc0 sc0 ls0 ws0">wartości<span class="ff1"> </span></div></div><div class="c xf9 y7e9 w148 h11b"><div class="t m0 x17 h119 yae3 ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1c"> </span><span class="ff7">Regulamin </span></span></div><div class="t m0 x18 h11 yae4 ff7 fs7 fc0 sc0 ls0 ws0">Pracy, <span class="ff1"> </span></div><div class="t m0 x17 h11 yae5 ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1c"> </span><span class="ff7">Kodeks Etyki, <span class="ff1"> </span></span></span></div><div class="t m0 x17 h119 yae6 ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1c"> </span><span class="ff7">Polityka </span></span></div><div class="t m0 x18 h11 yae7 ffd fs7 fc0 sc0 ls0 ws0">Różnorodn<span class="_ _0"></span>ości, <span class="ff1"> </span></div><div class="t m0 x17 h119 yae8 ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1c"> </span><span class="ff7">Polityka <span class="_ _2f"> </span>Praw </span></span></div><div class="t m0 x18 h11 yae9 ffd fs7 fc0 sc0 ls0 ws0">Człowieka<span class="ff1"> </span></div></div><div class="c x2b y7e9 w149 h11b"><div class="t m0 x17 h11 yade ff4 fs7 fc0 sc0 ls0 ws0">Grupa <span class="_ _1d"> </span>Kapitałowa <span class="_ _1b"> </span>T<span class="_ _2"></span>OYA <span class="_ _1d"> </span>zobowiązuje <span class="_ _1d"> </span>się <span class="_ _1b"> </span>w <span class="_ _21"> </span>przyjętych <span class="_ _1b"> </span>regulacjach <span class="_ _1d"> </span>do <span class="_ _21"> </span>przeciwdziałani<span class="_ _0"></span>a </div><div class="t m0 x17 h11 yadf ff4 fs7 fc0 sc0 ls0 ws0">dyskrymina<span class="_ _0"></span>cji w zatrudnieniu, w szczeg<span class="_ _2"></span>ólnośc<span class="_ _0"></span>i ze wzg<span class="_ _2"></span>lędu na płeć, wiek, niepełnosprawność<span class="_ _0"></span>, rasę, </div><div class="t m0 x17 h11 yae0 ff4 fs7 fc0 sc0 ls0 ws0">religię,  narodowość<span class="_ _0"></span>, <span class="_ _f"> </span>przekonania  polityczne,  przynależność  związkową,  pochod<span class="ff1">zenie <span class="_ _f"> </span>etniczne, </span></div><div class="t m0 x17 h11 yae1 ff4 fs7 fc0 sc0 ls0 ws0">wyznanie, <span class="_ _1c"> </span>orientac<span class="_ _0"></span>ję <span class="_ _1c"> </span>seksualną, <span class="_ _1c"> </span>a <span class="_ _1c"> </span>także <span class="_ _1c"> </span>ze <span class="_ _1c"> </span>względu <span class="_ _1c"> </span>na <span class="_ _1c"> </span>zatrudnienie<span class="_ _0"></span> <span class="_ _1c"> </span>na <span class="_ _1c"> </span>czas <span class="_ _5"> </span>określony<span class="_ _0"></span> <span class="_ _1c"> </span>lub </div><div class="t m0 x17 h11 yae2 ff4 fs7 fc0 sc0 ls0 ws0">nieokr<span class="_ _0"></span>eślony albo w <span class="_ _0"></span>pełnym l<span class="_ _0"></span>ub niepełnym wymiar<span class="_ _0"></span>ze czasu <span class="_ _0"></span>pracy. Pr<span class="_ _0"></span>acownicy <span class="_ _0"></span>mają równe <span class="_ _0"></span>prawa z </div><div class="t m0 x17 h11 yaea ff4 fs7 fc0 sc0 ls0 ws0">tytułu jednakowego wypełniania takich samych <span class="_ _2"></span>obowiązkó<span class="_ _0"></span>w; <span class="_ _2"></span>dotyczy to w <span class="_ _2"></span>szczególności równego </div><div class="t m0 x17 h11 yaeb ff4 fs7 fc0 sc0 ls0 ws0">trakto<span class="_ _0"></span>wania <span class="_ _24"> </span>mężczyzn <span class="_ _24"> </span>i <span class="_ _24"> </span>kobiet  w <span class="_ _24"> </span>zatrudnieniu. <span class="_ _f"> </span>Za <span class="_ _1c"> </span>przejaw  dyskryminacji <span class="_ _f"> </span>uznaje <span class="_ _24"> </span>się <span class="_ _24"> </span>również </div><div class="t m0 x17 h11 y7eb ff4 fs7 fc0 sc0 ls0 ws0">zachęcanie <span class="_ _a"></span>innej <span class="_ _a"></span>osoby <span class="_ _0"></span>do <span class="_ _a"></span>naruszenia <span class="_ _a"></span>z<span class="_ _2"></span>asady <span class="_ _a"></span>równego <span class="_ _a"></span>traktowania <span class="_ _a"></span>oraz <span class="_ _a"></span>z<span class="_ _2"></span>achowanie<span class="_ _0"></span>, <span class="_ _0"></span>którego <span class="_ _a"></span>celem </div><div class="t m0 x17 h11 y7ec ff4 fs7 fc0 sc0 ls0 ws0">lub sk<span class="_ _0"></span>utkiem jest<span class="_ _0"></span> narus<span class="_ _0"></span>zenie godno<span class="_ _0"></span>ści<span class="ff1"> </span>albo poni<span class="_ _0"></span>żenie lub <span class="_ _0"></span>upokorzenie <span class="_ _0"></span>pracownika <span class="_ _0"></span>(molest<span class="_ _0"></span>owanie). </div><div class="t m0 x17 h11 yaec ff4 fs7 fc0 sc0 ls0 ws0">Dyskrymino<span class="_ _0"></span>waniem <span class="_ _a"></span>z<span class="_ _2"></span>e <span class="_ _a"></span>względu <span class="_ _a"></span>na płe<span class="_ _0"></span>ć <span class="_ _a"></span>jest <span class="_ _0"></span>także <span class="_ _a"></span>każde <span class="_ _0"></span>nieakc<span class="_ _0"></span>eptowalne <span class="_ _a"></span>zachowanie <span class="_ _a"></span>o <span class="_ _0"></span>charakter<span class="_ _0"></span>ze </div><div class="t m0 x17 h11 y7ee ff4 fs7 fc0 sc0 ls0 ws0">seksualny<span class="_ _0"></span>m <span class="_ _7"> </span>lub <span class="_ _7"> </span>odnoszące<span class="_ _0"></span> <span class="_ _7"> </span>się <span class="_ _4"></span>do <span class="_ _7"> </span>płci <span class="_ _7"> </span>pracownika, <span class="_ _4"></span>którego <span class="_ _7"> </span>celem <span class="_ _4"></span>lub <span class="_ _7"> </span>skutkiem <span class="_ _4"></span>jest <span class="_ _7"> </span>naruszenie </div><div class="t m0 x17 h11 y7ef ff4 fs7 fc0 sc0 ls0 ws0">godności lu<span class="_ _0"></span>b poniżenie albo u<span class="_ _0"></span>pokorzenia oso<span class="_ _0"></span>by zatrudnionej. <span class="ff1"> </span></div><div class="t m0 x17 h11 y7f0 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 y7db ff4 fs7 fc0 sc0 ls0 ws0">Przyjęte <span class="_ _2"></span>regulacje w <span class="_ _e"></span>Grupie <span class="_ _2"></span>jednoznacznie wskazują, <span class="_ _2"></span>ż<span class="_ _2"></span>e <span class="_ _2"></span>pracownicy<span class="_ _0"></span> <span class="_ _2"></span>mają <span class="_ _2"></span>prawo <span class="_ _2"></span>do <span class="_ _e"></span>jednakowego </div><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">wynagrodzenia <span class="_ _e"></span>z<span class="_ _2"></span>a <span class="_ _4"></span>jednakową <span class="_ _4"></span>pracę <span class="_ _e"></span>lub <span class="_ _7"> </span>za <span class="_ _4"></span>pracę <span class="_ _4"></span>o <span class="_ _4"></span>jednakowej <span class="_ _e"></span>wartości. <span class="_ _7"> </span>Pracami <span class="_ _4"></span>o <span class="_ _4"></span>jednakowej<span class="_ _0"></span> </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">wartości<span class="_ _0"></span> <span class="_ _4"></span>są <span class="_ _4"></span>prace, <span class="_ _4"></span>których <span class="_ _e"></span>wykonywanie <span class="_ _e"></span>wymaga <span class="_ _4"></span>od <span class="_ _4"></span>pracowników <span class="_ _e"></span>porównywalnyc<span class="ff1">h <span class="_ _4"></span>kwalifikac<span class="_ _0"></span>ji </span></div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">zawodowych, potwi<span class="_ _0"></span>erdzonych do<span class="_ _0"></span>kumentami przewidziany<span class="_ _0"></span>m w odrębnych przepi<span class="_ _0"></span>sach lub praktyk<span class="_ _0"></span>ą </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">i doświ<span class="_ _0"></span>adczeniem <span class="_ _0"></span>zawodowym, a <span class="_ _0"></span>także <span class="_ _0"></span>porównywalne<span class="_ _0"></span>j odpowi<span class="_ _0"></span>edzialności<span class="_ _0"></span> i wysiłk<span class="_ _0"></span>u. Osoba, <span class="_ _0"></span>wobec </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">której  naruszono  zasadę  równe<span class="_ _0"></span>go  traktowania  w  zatrudnieniu,  <span class="ff1">ma  prawo  do  odszkodowania  </span></div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">w wysokośc<span class="_ _0"></span>i nie niższej niż minimalne<span class="_ _0"></span> wynagrodzeni<span class="_ _0"></span>e za pracę. <span class="ff1"> </span></div></div><div class="c x6 y961 w147 h11c"><div class="t m0 x17 h11 yaed ff4 fs7 fc0 sc0 ls0 ws0">Szkolenia i<span class="_ _0"></span> rozwój </div><div class="t m0 x17 h11 yaee ff4 fs7 fc0 sc0 ls0 ws0">umiejętnośc<span class="_ _0"></span>i<span class="ff1"> </span></div></div><div class="c xf9 y961 w148 h11c"><div class="t m0 x17 h119 yaef ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1c"> </span><span class="ff7">Regulamin </span></span></div><div class="t m0 x18 h119 y745 ff7 fs7 fc0 sc0 ls0 ws0">Pracy,   </div><div class="t m0 x17 h119 yaf0 ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1c"> </span><span class="ffd">Zarządzenie <span class="_ _17"> </span>w </span></span></div><div class="t m0 x18 h119 yaf1 ff7 fs7 fc0 sc0 ls0 ws0">sprawie </div><div class="t m0 x18 h119 yaf2 ff7 fs7 fc0 sc0 ls0 ws0">finan<span class="_ _0"></span>sowania </div><div class="t m0 x18 h119 yaf3 ffd fs7 fc0 sc0 ls0 ws0">szkoleń </div><div class="t m0 x18 h119 yaf4 ffd fs7 fc0 sc0 ls0 ws0">pracownik<span class="_ _0"></span>ów </div><div class="t m0 x18 h119 yaf5 ff7 fs7 fc0 sc0 ls0 ws0">TOYA S.A., </div><div class="t m0 x17 h119 y8ae ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1c"> </span><span class="ff7">Kodeks Etyki </span></span></div></div><div class="c x2b y961 w149 h11c"><div class="t m0 x17 h11 yaed ff4 fs7 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _7"> </span>z <span class="_ _7"> </span>przyjętymi <span class="_ _7"> </span>w <span class="_ _7"> </span>Grupie <span class="_ _7"> </span>regulacjami <span class="_ _7"> </span>pracownicy <span class="_ _7"> </span>mają <span class="_ _7"> </span>równy <span class="_ _7"> </span>dostęp <span class="_ _7"> </span>do <span class="_ _7"> </span>szkoleń <span class="_ _7"> </span>w <span class="_ _7"> </span>celu<span class="_ _2"></span> </div><div class="t m0 x17 h11 yaee ff4 fs7 fc0 sc0 ls0 ws0">podnoszenia <span class="_ _13"> </span>kwalifikacji <span class="_ _13"> </span>zawodowych, <span class="_ _12"> </span>w <span class="_ _12"> </span>szczególności <span class="_ _13"> </span>bez <span class="_ _12"> </span>względu <span class="_ _12"> </span>na <span class="_ _13"> </span>płeć, <span class="_ _12"> </span>wiek, </div><div class="t m0 x17 h11 ya45 ff4 fs7 fc0 sc0 ls0 ws0">niepełnospr<span class="_ _0"></span>awność, <span class="_ _2"></span>rasę, <span class="_ _e"></span>religię, <span class="_ _2"></span>narodowość, <span class="_ _2"></span>przekonania <span class="_ _2"></span>polityczne, <span class="_ _e"></span>przynależność <span class="_ _2"></span>zwi<span class="_ _2"></span>ązkową,<span class="_ _0"></span> </div><div class="t m0 x17 h11 yaf6 ff4 fs7 fc0 sc0 ls0 ws0">pochodzenie<span class="_ _0"></span> etni<span class="_ _0"></span>czne, wyznanie, <span class="_ _0"></span>orient<span class="_ _0"></span>ację se<span class="_ _0"></span>ksualną, <span class="_ _0"></span>a tak<span class="_ _0"></span>że bez <span class="_ _0"></span>względu <span class="_ _0"></span>na zat<span class="_ _0"></span>rudnienie<span class="_ _0"></span> na <span class="_ _0"></span>czas </div><div class="t m0 x17 h11 yaf7 ff4 fs7 fc0 sc0 ls0 ws0">określ<span class="_ _0"></span>ony i nieokreślony<span class="_ _0"></span> albo w pełnym lub nie<span class="_ _0"></span>pełnym czasie prac<span class="_ _0"></span>y.<span class="ff1"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 yaf8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yaf9 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _12"> </span>za<span class="_ _2"></span>pewnia <span class="_ _12"> </span>odpowied<span class="_ _2"></span>nie <span class="_ _12"> </span>środki <span class="_ _34"> </span>naprawcze <span class="_ _34"> </span>w <span class="_ _12"> </span>zakr<span class="_ _2"></span>esie <span class="_ _12"> </span>wpływu <span class="_ _12"> </span>n<span class="_ _2"></span>a <span class="_ _12"> </span>przestrzegan<span class="_ _2"></span>ie <span class="_ _12"> </span>praw <span class="_ _12"> </span>człowi<span class="_ _2"></span>eka. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yafa ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _18"> </span>TOYA <span class="_ _1b"> </span>S.A. <span class="_ _18"> </span>treść <span class="_ _1b"> </span><span class="ffd">Polityki <span class="_ _1b"> </span>Praw <span class="_ _18"> </span>Człowieka<span class="_ _2"></span><span class="ff1"> <span class="_ _18"> </span></span></span>będzie <span class="_ _1b"> </span>udostępniona <span class="_ _1b"> </span>pracownikom <span class="_ _18"> </span>za<span class="_ _2"></span> <span class="_ _18"> </span>pośredn<span class="_ _2"></span>ictwem <span class="_ _14"> </span>in<span class="_ _2"></span>tranetu. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yafb ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _19"> </span>pozos<span class="_ _2"></span>tałych <span class="_ _19"> </span>spółkach <span class="_ _19"> </span>d<span class="_ _2"></span>okument <span class="_ _19"> </span>zostanie <span class="_ _14"> </span>przekazany <span class="_ _19"> </span>z <span class="_ _19"> </span>wyko<span class="_ _2"></span>rzystaniem <span class="_ _19"> </span>dedykowany<span class="_ _2"></span>ch <span class="_ _19"> </span>kanałów <span class="_ _14"> </span>komunikacji </div><div class="t m0 x6 hc y384 ff4 fs3 fc0 sc0 ls0 ws0">wewnętrznej. <span class="_ _14"> </span>Odbędzie <span class="_ _14"> </span>się <span class="_ _18"> </span>to <span class="_ _14"> </span>zgodnie <span class="_ _14"> </span>z <span class="_ _14"> </span>przyjętymi <span class="_ _14"> </span>zasad<span class="_ _2"></span>ami <span class="_ _14"> </span>zarządzania <span class="_ _14"> </span>w <span class="_ _14"> </span>Grupie <span class="_ _14"> </span>TOYA. <span class="_ _14"> </span>Grupa <span class="_ _14"> </span>uruchomił<span class="_ _2"></span>a </div><div class="t m0 x6 hc yafc ff4 fs3 fc0 sc0 ls0 ws0">również<span class="ff1"> </span>kanały<span class="_ _2"></span> <span class="_ _e"></span>zgłoszeń <span class="_ _4"></span>ewentualnych <span class="_ _4"></span>nieprawidłowoś<span class="_ _2"></span>ci <span class="_ _e"></span>w <span class="_ _4"></span>zakresie <span class="_ _4"></span>praw <span class="_ _4"></span>człowieka. <span class="_ _e"></span>Ws<span class="_ _2"></span>zelkie <span class="_ _e"></span>uwagi <span class="_ _4"></span>oraz <span class="_ _4"></span>inform<span class="_ _2"></span><span class="ff1">acje </span></div><div class="t m0 x6 hc yafd ff4 fs3 fc0 sc0 ls0 ws0">można <span class="_ _2"></span>zgł<span class="_ _2"></span>aszać <span class="_ _e"></span>do <span class="_ _2"></span>os<span class="_ _2"></span>ób <span class="_ _2"></span>odpowiedzialnych <span class="_ _e"></span>za <span class="_ _2"></span>s<span class="_ _2"></span>prawy <span class="_ _2"></span>pra<span class="_ _2"></span>cownicze <span class="_ _2"></span>w <span class="_ _e"></span>spółkach<span class="_ _2"></span> <span class="_ _2"></span>Grupy <span class="_ _e"></span>Kapitałowej <span class="_ _e"></span>TOYA. <span class="_ _2"></span>Ni<span class="_ _2"></span>ezwłocznie </div><div class="t m0 x6 hc yafe ff4 fs3 fc0 sc0 ls0 ws0">po <span class="_ _9"> </span>otrzy<span class="_ _2"></span>maniu <span class="_ _9"> </span>zgłoszenia <span class="_ _9"> </span>zobowiązan<span class="_ _2"></span>e <span class="_ _9"> </span>są <span class="_ _9"> </span>on<span class="_ _2"></span>e <span class="_ _9"> </span>do <span class="_ _9"> </span>powiado<span class="_ _2"></span>mienia <span class="_ _9"> </span>Zarządu <span class="_ _f"> </span>spółki, <span class="_ _9"> </span>w <span class="_ _9"> </span>kt<span class="_ _2"></span>órej <span class="_ _9"> </span>pracują <span class="_ _9"> </span>o<span class="_ _2"></span>raz <span class="_ _9"> </span>Dyrektora </div><div class="t m0 x6 hc yaff ff1 fs3 fc0 sc0 ls0 ws0">obszaru H<span class="_ _2"></span>R w TOYA S.A.  </div><div class="t m0 x6 hc y162 ffd fs3 fc0 sc0 ls0 ws0">Polityka <span class="_ _14"> </span>Praw <span class="_ _14"> </span>Człowieka<span class="_ _2"></span><span class="ff1"> <span class="_ _14"> </span><span class="ff4">ob<span class="_ _2"></span>ejmuje <span class="_ _14"> </span>działania <span class="_ _14"> </span>w <span class="_ _14"> </span>ob<span class="_ _2"></span>szarze <span class="_ _14"> </span>ochrony<span class="_ _2"></span> <span class="_ _14"> </span>praw <span class="_ _14"> </span>człowieka <span class="_ _14"> </span>w <span class="_ _18"> </span>całym <span class="_ _14"> </span>łańcuch<span class="_ _2"></span>u <span class="_ _14"> </span>wartości <span class="_ _2"></span></span> </span></div><div class="t m0 x6 hc yb00 ff4 fs3 fc0 sc0 ls0 ws0">i <span class="_ _7"> </span>o<span class="_ _2"></span>piera <span class="_ _7"> </span>się <span class="_ _9"> </span>na <span class="_ _9"> </span>zasad<span class="_ _2"></span>ach <span class="_ _7"></span>zdefiniowanych<span class="_ _2"></span> <span class="_ _7"> </span>w <span class="_ _9"> </span>Powszechnej <span class="_ _9"> </span>Deklaracji <span class="_ _9"> </span>Praw <span class="_ _9"> </span>Człowi<span class="_ _2"></span>eka, <span class="_ _7"> </span>Między<span class="_ _2"></span>narodowej <span class="_ _9"> </span>Karcie <span class="_ _7"> </span>Pra<span class="_ _2"></span>w </div><div class="t m0 x6 hc y164 ff4 fs3 fc0 sc0 ls0 ws0">Człowieka, 10 zasadach<span class="_ _2"></span> UN Global Compact, Wytycznych ONZ dot. Bizn<span class="_ _2"></span>esu i praw człowieka oraz Wytycznych OECD d<span class="_ _2"></span>la </div><div class="t m0 x6 hc y165 ff4 fs3 fc0 sc0 ls0 ws0">przedsiębiorstw wielonarod<span class="_ _2"></span>owych. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yb01 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="_ _26"> </span> </div></div></div><div class="pi" ></div></div><div id="pf5a" class="pf w0 h0" ><div class="pc pc5a w0 h0"><img class="bi x2 y3 w3 h3" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">90<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x34 h5e y4b5 ff2 fs4 fc0 sc0 ls0 ws0">7.4.2.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Współpraca z pracownikami</span></span> </div><div class="t m0 x6 h6 yb02 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yb03 ff4 fs3 fc0 sc0 ls0 ws0">Procedury współpracy z osobami należący<span class="_ _2"></span>mi do własnych zasobów pracowniczych<span class="_ _2"></span>, m.in. w zakresie wpływów definiuje </div><div class="t m0 x6 hc yb04 ff1 fs3 fc0 sc0 ls0 ws0">m.in. <span class="_ _e"></span><span class="ff7">Kodeks <span class="_ _4"></span>Etyki<span class="ff4">. <span class="_ _4"></span>Dokument <span class="_ _4"></span>w <span class="_ _e"></span>części <span class="_ _e"></span>dotyczą<span class="_ _2"></span>cej <span class="_ _e"></span>komunikacji <span class="_ _4"></span>z <span class="_ _e"></span>pracownikami <span class="_ _4"></span>podkreśla <span class="_ _e"></span>s<span class="_ _2"></span>tarania <span class="_ _e"></span>Grupy<span class="_ _2"></span> <span class="_ _e"></span>Kapitałowej </span></span></div><div class="t m0 x6 hc yb05 ff4 fs3 fc0 sc0 ls0 ws0">TOYA <span class="_ _0"></span>do <span class="_ _0"></span>utrzymywania komunikacji <span class="_ _a"></span>między pracownikami, <span class="_ _0"></span>a <span class="_ _0"></span>pracodawcą na <span class="_ _a"></span>jak najwyższ<span class="_ _0"></span>ym <span class="_ _0"></span>poziomie. <span class="_ _0"></span>Organizacja dąży </div><div class="t m0 x6 hc yb06 ff4 fs3 fc0 sc0 ls0 ws0">do <span class="_ _4"></span>przestrzegania <span class="_ _4"></span>obowiązków <span class="_ _4"></span>informacyjny<span class="_ _2"></span>ch <span class="_ _e"></span>przew<span class="_ _2"></span>idzia<span class="_ _2"></span>nych <span class="_ _4"></span>w <span class="_ _e"></span>p<span class="_ _2"></span>rzepisach <span class="_ _4"></span>prawa <span class="_ _4"></span>obowiązujący<span class="_ _2"></span>ch <span class="_ _e"></span>w <span class="_ _4"></span>państwach<span class="_ _2"></span>, <span class="_ _4"></span>w </div><div class="t m0 x6 hc y720 ff4 fs3 fc0 sc0 ls0 ws0">których mają siedziby spółki wchodzące w jej skład. Ambicją organiz<span class="_ _2"></span><span class="ff1">acji </span>–<span class="ff1"> zgodnie <span class="_ _0"></span>z zapisami Kodeksu <span class="ff4">–</span> <span class="ff4">jest współp<span class="_ _2"></span>raca </span></span></div><div class="t m0 x6 hc yb07 ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _2"></span>pra<span class="_ _2"></span>cownikami <span class="_ _2"></span>i <span class="_ _e"></span>danie <span class="_ _e"></span>im <span class="_ _2"></span>p<span class="_ _2"></span>ola <span class="_ _e"></span>do <span class="_ _2"></span>wyrażen<span class="_ _2"></span>ia <span class="_ _2"></span>opinii. <span class="_ _e"></span>W <span class="_ _e"></span>ocenie <span class="_ _e"></span>Grupy <span class="_ _e"></span>dialog <span class="_ _2"></span>i<span class="_ _2"></span> <span class="_ _2"></span>posza<span class="_ _2"></span>nowanie <span class="_ _2"></span>obu<span class="_ _2"></span> <span class="_ _2"></span>stron<span class="_ _2"></span> <span class="_ _2"></span>są <span class="_ _e"></span>narzędziami </div><div class="t m0 x6 hc y3e7 ff4 fs3 fc0 sc0 ls0 ws0">niezbędnymi <span class="_ _1c"> </span>do  os<span class="_ _2"></span>iągnięcia  najlepszych <span class="_ _1c"> </span>rezultató<span class="_ _2"></span>w  i  d<span class="_ _2"></span>oj<span class="_ _0"></span>ścia <span class="_ _1c"> </span>do  ro<span class="_ _2"></span>związań  kompromisowych, <span class="_ _1c"> </span>s<span class="_ _e"></span>atysfakcjonują<span class="_ _2"></span>cych </div><div class="t m0 x6 hc yb08 ff4 fs3 fc0 sc0 ls0 ws0">wszystkich <span class="_ _f"> </span>uczestników. <span class="_ _9"> </span>J<span class="_ _2"></span>ako <span class="_ _9"> </span>ważne <span class="_ _f"> </span>Grupa <span class="_ _9"> </span>Kap<span class="_ _2"></span>itałowa <span class="_ _f"> </span>TOYA <span class="_ _9"> </span>ocenia <span class="_ _f"> </span>pomysły <span class="_ _f"> </span>i <span class="_ _9"> </span>inicjat<span class="_ _2"></span>ywy <span class="_ _9"> </span>pracowników, <span class="_ _f"> </span>dotyczące </div><div class="t m0 x6 hc y79e ff4 fs3 fc0 sc0 ls0 ws0">zarówno <span class="_ _7"></span>sfery <span class="_ _4"></span>biznesowej <span class="_ _7"></span>(np. <span class="_ _4"></span>u<span class="_ _2"></span>lepszenie <span class="_ _4"></span>procesu), <span class="_ _7"></span>jak <span class="_ _4"></span>i <span class="_ _7"></span>okołobizneso<span class="_ _2"></span>wej <span class="_ _4"></span>(np. <span class="_ _4"></span>ak<span class="_ _2"></span>tywności <span class="_ _4"></span>p<span class="_ _2"></span>romujące <span class="_ _4"></span>integracj<span class="_ _2"></span>ę <span class="_ _4"></span>czy </div><div class="t m0 x6 hc yb09 ff4 fs3 fc0 sc0 ls0 ws0">zaangażowanie w<span class="ff1"> </span>lok<span class="_ _2"></span>alne społeczności). <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y523 ff4 fs3 fc0 sc0 ls0 ws0">Dodatkowo <span class="_ _21"> </span>w <span class="_ _21"> </span>TOYA <span class="_ _1d"> </span>S.<span class="_ _2"></span>A. <span class="_ _21"> </span>przyjęto <span class="_ _21"> </span><span class="ffd">Politykę<span class="_ _2"></span> <span class="_ _1d"> </span>Dialo<span class="_ _2"></span>gu <span class="_ _21"> </span>z <span class="_ _1d"> </span>Pracownikami<span class="_ _2"></span></span>. <span class="_ _21"> </span>Dokument <span class="_ _21"> </span>definiuje <span class="_ _21"> </span>zgodność <span class="_ _21"> </span>dialogu <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yb0a ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _2"></span>pra<span class="_ _2"></span>cownikami <span class="_ _2"></span>z <span class="_ _e"></span>międzyn<span class="_ _2"></span>arodowym <span class="_ _2"></span>sta<span class="_ _2"></span>ndardem <span class="_ _2"></span>an<span class="_ _2"></span>gażowania <span class="_ _e"></span>interesariuszy <span class="_ _4"></span>–<span class="ff1"> <span class="_ _e"></span></span>AA1000SE<span class="_ _2"></span>S. <span class="_ _2"></span>Zgodnie <span class="_ _e"></span>z <span class="_ _e"></span>Polityką <span class="_ _e"></span>celem </div><div class="t m0 x6 hc yb0b ff4 fs3 fc0 sc0 ls0 ws0">procesu <span class="_ _7"></span>angażowania <span class="_ _4"></span>pra<span class="_ _2"></span>cowników <span class="_ _4"></span>TO<span class="_ _2"></span>YA <span class="_ _4"></span>S.A. <span class="_ _7"></span>jest <span class="_ _7"></span>efektywne <span class="_ _4"></span>zarządza<span class="_ _2"></span>nie <span class="_ _4"></span>organizacją <span class="_ _7"></span>i <span class="_ _7"></span>dotyczy <span class="_ _4"></span>kwestii <span class="_ _7"></span>ważnych <span class="_ _7"></span>dla </div><div class="t m0 x6 hc ya14 ff4 fs3 fc0 sc0 ls0 ws0">pracowników. <span class="_ _2"></span>Regulacja <span class="_ _2"></span>zobowiązuje <span class="_ _2"></span>s<span class="_ _2"></span>półkę <span class="_ _2"></span>do dokony<span class="_ _2"></span>wania cyklicznej <span class="_ _2"></span>analizy <span class="_ _2"></span>istniejących <span class="_ _2"></span>kanałów <span class="_ _2"></span>i <span class="_ _2"></span>narzędzi dialogu<span class="_ _2"></span> </div><div class="t m0 x6 hc ya15 ff4 fs3 fc0 sc0 ls0 ws0">z pracownikami oraz za<span class="_ _2"></span>pewnienia dostępnoś<span class="_ _2"></span>ci tych kanałów. Wymienione polity<span class="_ _2"></span>ki nie precyzują<span class="_ _2"></span> rodzaju, częstotliwości </div><div class="t m0 x6 hc yb0c ff4 fs3 fc0 sc0 ls0 ws0">ani form współpracy<span class="_ _2"></span> z osobami uznawany<span class="_ _2"></span>mi za własne zasoby p<span class="_ _2"></span>racownicze. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yb0d ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _9"> </span>jednostce <span class="_ _9"> </span>dominującej <span class="_ _9"> </span>w <span class="_ _9"> </span>Grupie <span class="_ _9"> </span>Kapitałowej <span class="_ _9"> </span>TOYA, <span class="_ _9"> </span>zg<span class="_ _2"></span>odnie <span class="_ _7"> </span>z  <span class="ffd">Polityką <span class="_ _9"> </span>Dialogu <span class="_ _9"> </span>z <span class="_ _7"> </span>Prac<span class="_ _2"></span>ownikami</span>, <span class="_ _9"> </span>pro<span class="_ _2"></span>wadzone <span class="_ _9"> </span>są </div><div class="t m0 x6 hc yb0e ff4 fs3 fc0 sc0 ls0 ws0">działania  pozwalające  zidentyfikować <span class="_ _f"> </span>kluczowe  potrzeby  i <span class="_ _9"> </span>o<span class="_ _2"></span>czekiwania  pracowników.  Na <span class="_ _f"> </span>ich  podstawie  –<span class="ff1">  w <span class="_ _f"> </span>razie </span></div><div class="t m0 x6 hc yb0f ff4 fs3 fc0 sc0 ls0 ws0">zidentyfikowania <span class="_ _4"></span>negaty<span class="_ _2"></span>wnego <span class="_ _4"></span>oddziaływania <span class="_ _7"></span>–<span class="ff1"> <span class="_ _4"></span></span>spółka <span class="_ _4"></span>opracowuje <span class="_ _4"></span>i <span class="_ _4"></span>prop<span class="_ _2"></span>onuje <span class="_ _4"></span>plan <span class="_ _4"></span>naprawczy. <span class="_ _4"></span>Zgodnie <span class="_ _4"></span>z <span class="_ _7"></span>zasadami </div><div class="t m0 x6 hc yb10 ff4 fs3 fc0 sc0 ls0 ws0">procesu <span class="_ _e"></span>analizy <span class="_ _e"></span>podwójn<span class="_ _2"></span>ej <span class="_ _2"></span>istotno<span class="_ _2"></span>ści <span class="_ _2"></span>nie <span class="_ _e"></span>zidentyfikowano <span class="_ _e"></span>rzeczywistych<span class="_ _2"></span> <span class="_ _2"></span>wpływów <span class="_ _e"></span>negat<span class="_ _2"></span>ywnych, <span class="_ _2"></span>n<span class="_ _2"></span>a <span class="_ _2"></span>które <span class="_ _e"></span>organizacja </div><div class="t m0 x6 hc yb11 ff4 fs3 fc0 sc0 ls0 ws0">musiałaby n<span class="_ _2"></span>atychmiast odpowiedzieć. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y5d7 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _2"></span>Kap<span class="_ _2"></span>itałowa <span class="_ _2"></span>TO<span class="_ _2"></span>YA <span class="_ _2"></span>uruc<span class="_ _2"></span>homiła <span class="_ _2"></span>kan<span class="_ _2"></span>ały <span class="_ _2"></span>u<span class="_ _2"></span>możliwiające <span class="_ _2"></span>pracownik<span class="_ _2"></span>om <span class="_ _2"></span>zgłasza<span class="_ _2"></span>nie <span class="_ _2"></span>informacji <span class="_ _e"></span>o <span class="_ _e"></span>nieprawidłowościach,<span class="_ _2"></span> </div><div class="t m0 x6 hc y5d8 ff4 fs3 fc0 sc0 ls0 ws0">obaw <span class="_ _0"></span>oraz problemów. <span class="_ _a"></span><span class="ff7">Kode<span class="_ _2"></span>ks <span class="_ _a"></span>E<span class="_ _2"></span>tyki<span class="ff1"> <span class="_ _0"></span><span class="ff4">w <span class="_ _0"></span>tym <span class="_ _0"></span>zakresie <span class="_ _0"></span>wskazuje, że <span class="_ _a"></span>dla pracowników <span class="_ _a"></span>o<span class="_ _2"></span>sobą <span class="_ _0"></span>pierwszego <span class="_ _0"></span>kontaktu powinien </span></span></span></div><div class="t m0 x6 hc yb12 ff4 fs3 fc0 sc0 ls0 ws0">być  bezpośredni <span class="_ _f"> </span>przełożony. <span class="_ _f"> </span>Kwestie <span class="_ _f"> </span>dotyczące  zgodności <span class="_ _f"> </span>należy  dodatkowo <span class="_ _f"> </span>skonsultować <span class="_ _f"> </span>z  pracownikami <span class="_ _9"> </span>dzia<span class="_ _2"></span>łu </div><div class="t m0 x6 hc yb13 ff1 fs3 fc0 sc0 ls0 ws0">Prawnego <span class="_ _4"></span>i <span class="_ _4"></span>Complianc<span class="_ _2"></span>e, <span class="_ _4"></span>a <span class="_ _4"></span>pracownicze <span class="_ _7"></span><span class="ff4">–</span> <span class="_ _4"></span><span class="ff4">z <span class="_ _4"></span>pracownik<span class="_ _2"></span>ami <span class="_ _4"></span>komórki <span class="_ _7"></span>zarządzania <span class="_ _7"></span>zasobami <span class="_ _4"></span>ludzkimi. <span class="_ _4"></span>Pracownicy <span class="_ _7"></span>mogą </span></div><div class="t m0 x6 hc y8b4 ff4 fs3 fc0 sc0 ls0 ws0">również <span class="_ _5f"> </span>skorzysta<span class="_ _2"></span>ć <span class="_ _5d"> </span>z <span class="_ _5f"> </span>zewnętrznego<span class="_ _2"></span> <span class="_ _5f"> </span>kanału <span class="_ _5f"> </span>zgłaszania <span class="_ _5f"> </span>naruszeń <span class="_ _5f"> </span>wskazanego<span class="_ _e"></span><span class="ff1">  </span></div><div class="t m0 x6 hc yb14 ff4 fs3 fc0 sc0 ls0 ws0">w Kodeksie Etyki. Każd<span class="_ _2"></span>a ze spółek wchodzących w skład Grup<span class="_ _2"></span>y Kapitałowej TOYA utworzyła i udos<span class="_ _2"></span>tępniła pracownikom </div><div class="t m0 x6 hc yb15 ff4 fs3 fc0 sc0 ls0 ws0">własne kanał<span class="_ _2"></span>y do przyjmowania i analizowania <span class="_ _2"></span>wszystkich zgłoszeń <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yb16 ff4 fs3 fc0 sc0 ls0 ws0">Osoby <span class="_ _7"></span>odpowiedzialne <span class="_ _4"></span>za <span class="_ _7"></span>przyjmowanie <span class="_ _4"></span>zgłoszeń<span class="_ _2"></span> <span class="_ _4"></span>są <span class="_ _7"></span>zobowiązane <span class="_ _4"></span>do <span class="_ _7"></span>utrzymania <span class="_ _7"></span>wszystkich <span class="_ _4"></span>o<span class="_ _2"></span>trzymanych <span class="_ _7"></span>informacji <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yb17 ff4 fs3 fc0 sc0 ls0 ws0">(w tym danych os<span class="_ _2"></span>obowych zgłaszającego) w pou<span class="_ _2"></span>fności. Zgłoszenia możn<span class="_ _2"></span>a dokonać również an<span class="_ _2"></span>onimowo.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y118 ff4 fs3 fc0 sc0 ls0 ws0">Kanały do <span class="_ _a"></span>zgł<span class="_ _2"></span>oszeń <span class="_ _0"></span>naruszeń zw<span class="_ _0"></span>iązanych m.in. <span class="_ _a"></span>z dyskryminacją<span class="_ _2"></span>, <span class="_ _0"></span>molestowaniem i <span class="_ _a"></span>zastra<span class="_ _2"></span>szaniem <span class="_ _0"></span>są <span class="_ _0"></span>również wymienione </div><div class="t m0 x6 hc yb18 ff1 fs3 fc0 sc0 lsb ws0">w <span class="_ _2"></span><span class="ffd ls0">Polityce <span class="_ _e"></span>Różnorodności<span class="_ _2"></span><span class="ff4">. <span class="_ _2"></span>Zgłoszenia <span class="_ _2"></span>można <span class="_ _e"></span>dokonać <span class="_ _2"></span>za <span class="_ _2"></span>pomocą <span class="_ _2"></span>kan<span class="_ _2"></span>ałów <span class="_ _2"></span>zwyczajowo <span class="_ _2"></span>przy<span class="_ _2"></span>jętych <span class="_ _2"></span>w <span class="_ _2"></span>Spółce <span class="_ _2"></span>(oso<span class="_ _2"></span>biście, </span></span></div><div class="t m0 x6 hc y448 ff4 fs3 fc0 sc0 ls0 ws0">telefonicznie <span class="_ _f"> </span>lub  mailowo <span class="_ _9"> </span>pop<span class="_ _2"></span>rzez <span class="_ _f"> </span>poinformowanie <span class="_ _f"> </span>przeł<span class="_ _2"></span>ożonego, <span class="_ _f"> </span>Dział <span class="_ _f"> </span>HR  lub <span class="_ _9"> </span>Compliance  Off<span class="_ _0"></span>icera,  e<span class="_ _2"></span><span class="ff1">-mailem <span class="_ _f"> </span>na </span></div><div class="t m0 x6 hc yb19 ff4 fs3 fc0 sc0 ls0 ws0">dedykowaną s<span class="_ _2"></span>krzynkę lub –<span class="ff1"> </span>również an<span class="_ _2"></span>onimowo –<span class="ff1"> </span>za<span class="_ _2"></span> pośrednictwem funkcj<span class="_ _2"></span>onującej platformy on<span class="_ _2"></span><span class="ff1">-line).  </span></div><div class="t m0 x6 hc yb1a ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _e"></span>Grupie <span class="_ _e"></span>Kap<span class="_ _2"></span>itałowej <span class="_ _e"></span>TOYA <span class="_ _4"></span>nie <span class="_ _e"></span>wdrożono<span class="_ _2"></span> <span class="_ _e"></span>odrębnego <span class="_ _e"></span>mech<span class="_ _2"></span>anizmu <span class="_ _e"></span>rozpat<span class="_ _2"></span>rywania <span class="_ _e"></span>ska<span class="_ _2"></span>rg <span class="_ _2"></span>w <span class="_ _4"></span>kwestiach <span class="_ _e"></span>pracowniczy<span class="_ _2"></span>ch. </div><div class="t m0 x6 hc yb1b ff4 fs3 fc0 sc0 ls0 ws0">Praktyką w sp<span class="_ _2"></span>ółkach jest odpowiadanie na wątpliwości pra<span class="_ _2"></span>cowników przez odpo<span class="_ _2"></span>wiednie merytorycznie działy.<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 h6 yb1c ff4 fs3 fc0 sc0 ls0 ws0">O <span class="_ _e"></span>istnieniu <span class="_ _e"></span>kanał<span class="_ _2"></span>ów <span class="_ _2"></span>zgł<span class="_ _2"></span>aszania <span class="_ _e"></span>nieprawidłowości <span class="_ _e"></span>pracowni<span class="_ _2"></span>cy <span class="_ _e"></span>Grupy <span class="_ _e"></span>Kapitałowej <span class="_ _e"></span>TOYA <span class="_ _e"></span>s<span class="_ _2"></span>ą <span class="_ _e"></span>informowani <span class="_ _e"></span>przez <span class="_ _e"></span>Intranet. <span class="_ _e"></span><span class="ff1 fs2"> </span></div><div class="t m0 x6 hc yb1d ff4 fs3 fc0 sc0 ls0 ws0">Z <span class="_ _2"></span>uwagi <span class="_ _2"></span>na <span class="_ _2"></span>kr<span class="_ _2"></span>ótki <span class="_ _2"></span>czas <span class="_ _2"></span>funkcjo<span class="_ _2"></span>nowania <span class="_ _2"></span>kanałó<span class="_ _2"></span>w <span class="_ _2"></span>wymienionych <span class="_ _2"></span>w <span class="_ _2"></span>Kod<span class="_ _2"></span>eksie <span class="_ _2"></span>Etyki <span class="_ _2"></span>i <span class="_ _2"></span>Polity<span class="_ _2"></span>ce <span class="_ _2"></span>Różnorodności, <span class="_ _e"></span>na <span class="_ _2"></span>razie <span class="_ _2"></span>nie </div><div class="t m0 x6 hc yb1e ff4 fs3 fc0 sc0 ls0 ws0">jest <span class="_ _e"></span>oceniana <span class="_ _4"></span>świadomość <span class="_ _4"></span>ich <span class="_ _e"></span>istnienia <span class="_ _4"></span>wśród <span class="_ _e"></span>p<span class="_ _2"></span>racowników <span class="_ _e"></span>i <span class="_ _e"></span>inn<span class="_ _2"></span>ych <span class="_ _e"></span>osób <span class="_ _4"></span>wykonujących <span class="_ _e"></span>p<span class="_ _2"></span>racę <span class="_ _e"></span>dla <span class="_ _e"></span>s<span class="_ _2"></span>półek. <span class="_ _e"></span>Natomiast <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yb1f ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _18"> </span>ocenie <span class="_ _1b"> </span>TOYA <span class="_ _18"> </span>S.A. <span class="_ _1b"> </span>kanały <span class="_ _18"> </span>określon<span class="_ _2"></span>e <span class="_ _18"> </span>w <span class="_ _18"> </span>Procedu<span class="_ _2"></span>rze <span class="_ _18"> </span>zgłas<span class="_ _2"></span>zania <span class="_ _1b"> </span>nieprawidłowości <span class="_ _18"> </span>i <span class="_ _18"> </span>prowadzen<span class="_ _2"></span>ia <span class="_ _18"> </span>postępo<span class="_ _2"></span>wań </div><div class="t m0 x6 hc yb20 ff4 fs3 fc0 sc0 ls0 ws0">wyjaśniających w TOYA S.<span class="_ _2"></span>A., prowadzone od<span class="_ _2"></span> 2020 roku, są powszechnie <span class="_ _2"></span><span class="ff1">znan<span class="_ _2"></span>e jej pracownikom.<span class="_ _2"></span> </span></div></div></div><div class="pi" ></div></div><div id="pf5b" class="pf w0 h0" ><div class="pc pc5b w0 h0"><img class="bi x2 yb21 w3 h11d" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">91<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y914 ff1 fs2 fc0 sc0 ls3e ws0">W <span class="_ _2"></span><span class="ff4 fs3 ls0">2025 roku<span class="_ _2"></span> w <span class="_ _2"></span>jednostce <span class="_ _2"></span>dominującej <span class="_ _2"></span>realizowany <span class="_ _2"></span>był<span class="_ _2"></span> monitoring <span class="_ _2"></span>w <span class="_ _2"></span>ramach <span class="_ _2"></span>kanału <span class="_ _2"></span>zgłoszeń <span class="_ _2"></span>naruszeń <span class="_ _2"></span>Kodeksu <span class="_ _2"></span>Etyki. </span></div><div class="t m0 x6 hc yb22 ff4 fs3 fc0 sc0 ls0 ws0">W sp<span class="_ _2"></span>ółkach za<span class="_ _2"></span>leżnych<span class="ff7"> <span class="_ _2"></span></span>odbędzie się to<span class="_ _2"></span> zgod<span class="_ _2"></span>nie z p<span class="_ _2"></span>rzyjętymi <span class="_ _2"></span>zasadami <span class="_ _2"></span>zarządzan<span class="_ _2"></span>ia w Grupi<span class="_ _2"></span>e TOYA. <span class="_ _2"></span>Zgodnie z<span class="_ _2"></span> przy<span class="_ _2"></span>jętymi </div><div class="t m0 x6 hc yb23 ff4 fs3 fc0 sc0 ls0 ws0">politykami, <span class="_ _9"> </span>skuteczn<span class="_ _2"></span>ość <span class="_ _7"> </span>kanałów <span class="_ _9"> </span>jest <span class="_ _9"> </span>oceniana <span class="_ _9"> </span>przy <span class="_ _9"> </span>okazji <span class="_ _9"> </span>monitorowania <span class="_ _9"> </span>regulacji <span class="_ _9"> </span>poprzez <span class="_ _9"> </span>m.in. <span class="_ _9"> </span>coroczne <span class="_ _9"> </span>raporty </div><div class="t m0 x6 hc yb24 ff4 fs3 fc0 sc0 ls0 ws0">przygotowywane <span class="_ _9"> </span>p<span class="_ _2"></span>rzez <span class="_ _9"> </span>właś<span class="_ _2"></span>cicieli <span class="_ _7"> </span>po<span class="_ _2"></span>lityk. <span class="_ _9"> </span>Informa<span class="_ _2"></span>cje <span class="_ _9"> </span>o<span class="_ _2"></span> <span class="_ _9"> </span>mon<span class="_ _2"></span>itorowaniu <span class="_ _9"> </span>zgłos<span class="_ _2"></span>zeń <span class="_ _9"> </span>dotyczących <span class="_ _f"> </span>spraw <span class="_ _9"> </span>wymienionych<span class="_ _2"></span> <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yb25 ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _7"> </span>Pro<span class="_ _2"></span>cedurze <span class="_ _7"> </span>zgłas<span class="_ _2"></span>zania <span class="_ _9"> </span>nieprawidłowości <span class="_ _9"> </span>i <span class="_ _9"> </span>prowadzen<span class="_ _2"></span>ia <span class="_ _7"> </span>pos<span class="_ _2"></span>tępo<span class="_ _2"></span>wań <span class="_ _9"> </span>wyjaśniający<span class="_ _2"></span>ch <span class="_ _7"></span>w <span class="_ _9"> </span>TOYA <span class="_ _9"> </span>S.A. <span class="_ _9"> </span>zosta<span class="_ _2"></span>ły <span class="_ _9"> </span>opisane <span class="ff1"> </span></div><div class="t m0 x6 hc yb26 ff1 fs3 fc0 sc0 ls0 ws0">w rozdziale 7.7 - ESR<span class="_ _2"></span>S G1. </div><div class="t m0 x6 hc yb27 ff4 fs3 fc0 sc0 ls0 ws0">Grupa Kapitałowa T<span class="_ _0"></span>OYA w procesie <span class="_ _0"></span>analizy podwójnej istotności zidentyfikowała tylko <span class="_ _0"></span>jeden negatywny <span class="_ _0"></span>wpływ, który w </div><div class="t m0 x6 hc yb28 ff4 fs3 fc0 sc0 ls0 ws0">dodatku <span class="_ _1c"> </span>jest  potencjalny.  Dotyczy <span class="_ _1c"> </span>on  ewentualnego  zaprzesta<span class="_ _2"></span>nia  zapewniania  ko<span class="_ _2"></span>nkurencyjnych  wynagrodzeń  d<span class="_ _2"></span>la </div><div class="t m0 x6 hc yb29 ff4 fs3 fc0 sc0 ls0 ws0">pracowników. <span class="_ _f"> </span>Spółki <span class="_ _f"> </span>na <span class="_ _f"> </span>obecną  chwilę <span class="_ _f"> </span>dążą <span class="_ _f"> </span>do <span class="_ _f"> </span>zapewniania  konkurencyjnych <span class="_ _f"> </span>wynagrodzeń,  co <span class="_ _9"> </span>odbywa <span class="_ _f"> </span>się <span class="_ _f"> </span>przez </div><div class="t m0 x6 hc y6d5 ff4 fs3 fc0 sc0 ls0 ws0">śledzenie sytuacji n<span class="_ _2"></span>a rynku i wynagrodzeń w b<span class="_ _2"></span>ranży.<span class="ff1"> </span></div><div class="t m0 x6 hc yb2a ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _1c"> </span>Grupie <span class="_ _5"> </span>Kapitałowej <span class="_ _5"> </span>TOYA <span class="_ _5"> </span>nie <span class="_ _1c"> </span>są <span class="_ _5"> </span>podejmowane <span class="_ _5"> </span>inne <span class="_ _5"> </span>działania <span class="_ _5"> </span>mające <span class="_ _5"> </span>na <span class="_ _1c"> </span>celu <span class="_ _5"> </span>zapewnienie <span class="_ _1c"> </span>lub<span class="_ _2"></span> <span class="_ _1c"> </span>wzmocnienie </div><div class="t m0 x6 hc yb2b ff4 fs3 fc0 sc0 ls0 ws0">pozytywnego <span class="_ _13"> </span>wpływu <span class="_ _12"> </span>na <span class="_ _13"> </span>własne <span class="_ _13"> </span>zas<span class="_ _2"></span>oby <span class="_ _13"> </span>pracownicze <span class="_ _13"> </span>oraz <span class="_ _13"> </span>n<span class="_ _2"></span>ie <span class="_ _15"> </span>j<span class="_ _2"></span>est <span class="_ _13"> </span>prowadzo<span class="_ _2"></span>ny <span class="_ _13"> </span>monitoring <span class="_ _13"> </span>sku<span class="_ _2"></span>teczności </div><div class="t m0 x6 hc yb2c ff4 fs3 fc0 sc0 ls0 ws0">podejmowanych dzia<span class="_ _2"></span>łań. <span class="ff1"> </span></div><div class="t m0 x6 hc yb2d ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _2"></span>Kapitałowa <span class="_ _2"></span>TOYA n<span class="_ _2"></span>ie <span class="_ _2"></span>wyznaczyła <span class="_ _2"></span>celów <span class="_ _2"></span>związanych <span class="_ _2"></span>z <span class="_ _2"></span>zarządzaniem <span class="_ _2"></span>istotnymi <span class="_ _2"></span>wpływami <span class="_ _2"></span>związanymi <span class="_ _2"></span>z <span class="_ _2"></span>własnymi </div><div class="t m0 x6 hc yb2e ff4 fs3 fc0 sc0 ls0 ws0">zasobami <span class="_ _21"> </span>pracowniczymi. <span class="_ _1d"> </span>Organ<span class="_ _2"></span>izacja <span class="_ _1d"> </span>dokon<span class="_ _2"></span>uje <span class="_ _1d"> </span>jednak <span class="_ _1d"> </span>przeglądu <span class="_ _21"> </span>polityk <span class="_ _1d"> </span>związa<span class="_ _2"></span>nych <span class="_ _1d"> </span>z <span class="_ _1d"> </span>istotnymi <span class="_ _21"> </span>wpływami, <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y412 ff4 fs3 fc0 sc0 ls0 ws0">a <span class="_ _a"></span>każdora<span class="_ _2"></span>zowo <span class="_ _a"></span>wynikiem <span class="_ _a"></span>takie<span class="_ _2"></span>go <span class="_ _a"></span>przeglądu <span class="_ _0"></span>jest <span class="_ _a"></span>raport <span class="_ _a"></span>z <span class="_ _0"></span>realizacji <span class="_ _0"></span>zobowiązań, <span class="_ _a"></span>kt<span class="_ _2"></span>óry <span class="_ _a"></span>wraz <span class="_ _a"></span>z <span class="_ _0"></span>wnioskami <span class="_ _a"></span>i <span class="_ _a"></span>r<span class="_ _2"></span>ekomendacjami<span class="_ _2"></span> </div><div class="t m0 x6 hc y413 ff4 fs3 fc0 sc0 ls0 ws0">jest <span class="_ _18"> </span>p<span class="_ _2"></span>rzedstawiany <span class="_ _1b"> </span>Zarządow<span class="_ _0"></span>i <span class="_ _18"> </span>sp<span class="_ _2"></span>ółki <span class="_ _18"> </span>dominu<span class="_ _2"></span>jącej. <span class="_ _18"> </span>Decyzję <span class="_ _18"> </span>o<span class="_ _2"></span> <span class="_ _18"> </span>aktualizacji <span class="_ _1b"> </span>polityk <span class="_ _18"> </span>podejmuje <span class="_ _18"> </span>Za<span class="_ _2"></span>rząd <span class="_ _18"> </span>TOYA <span class="_ _18"> </span>S.<span class="_ _2"></span>A. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yb2f ff4 fs3 fc0 sc0 ls0 ws0">w sytuacjach,<span class="_ _2"></span> w których uzna to za kon<span class="_ _2"></span>ieczne. <span class="ff1"> </span></div><div class="t m0 x6 hc yb30 ff4 fs3 fc0 sc0 ls0 ws0">Ambicją <span class="_ _19"> </span>Grupy <span class="_ _19"> </span>Kapitałowej <span class="_ _19"> </span>TOYA <span class="_ _19"> </span>S.A. <span class="_ _19"> </span>jest <span class="_ _19"> </span>zap<span class="_ _2"></span>ewnienie <span class="_ _19"> </span>konkurency<span class="_ _2"></span>jnych <span class="_ _5"> </span>pł<span class="_ _2"></span>ac <span class="_ _5"> </span>w <span class="_ _19"> </span>celu <span class="_ _19"> </span>utrzymania <span class="_ _19"> </span>pracownik<span class="_ _2"></span>ów <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yb31 ff4 fs3 fc0 sc0 ls0 ws0">i <span class="_ _a"></span>pozy<span class="_ _2"></span>skania <span class="_ _0"></span>nowych <span class="_ _0"></span>osób, <span class="_ _a"></span>które <span class="_ _0"></span>swoją <span class="_ _a"></span>wi<span class="_ _2"></span>edzą <span class="_ _a"></span>i doświadczeniem <span class="_ _a"></span>wesp<span class="_ _2"></span>rą <span class="_ _a"></span>organiza<span class="_ _2"></span>cję <span class="_ _a"></span>w <span class="_ _0"></span>jej <span class="_ _a"></span>d<span class="_ _2"></span>ziałalnoś<span class="_ _2"></span>ci. <span class="_ _a"></span>Organizacja zdaje<span class="_ _0"></span> </div><div class="t m0 x6 hc yb32 ff4 fs3 fc0 sc0 ls0 ws0">sobie <span class="_ _7"> </span>s<span class="_ _2"></span>prawę <span class="_ _7"></span>z <span class="_ _9"> </span>wpływu, <span class="_ _7"> </span>ja<span class="_ _2"></span>ki <span class="_ _7"> </span>ma <span class="_ _9"> </span>na <span class="_ _7"> </span>p<span class="_ _2"></span>racowników, <span class="_ _9"> </span>dlatego <span class="_ _9"> </span>dąży <span class="_ _7"> </span>d<span class="_ _2"></span>o <span class="_ _7"></span>braku <span class="_ _9"> </span>wypadków. <span class="_ _9"> </span>Spół<span class="_ _2"></span>kom <span class="_ _7"></span>zależy, <span class="_ _9"> </span>nie <span class="_ _7"></span>tylko <span class="_ _9"> </span>na </div><div class="t m0 x6 hc yb33 ff4 fs3 fc0 sc0 ls0 ws0">bezpiecznych, <span class="_ _2"></span>ale też ko<span class="_ _2"></span>mpetentny<span class="_ _2"></span>ch i <span class="_ _2"></span>przeszkolonych <span class="_ _2"></span>pracownikach. W <span class="_ _2"></span>wewnętrznych <span class="_ _2"></span>dokumentach <span class="_ _2"></span>obowiązujących </div><div class="t m0 x6 hc yb34 ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _9"> </span>całej  Grupie <span class="_ _9"> </span>Kap<span class="_ _2"></span>itałowej <span class="_ _f"> </span>TOYA <span class="_ _f"> </span>przejawia <span class="_ _f"> </span>się <span class="_ _f"> </span>ambicja  stworzenia <span class="_ _9"> </span>odp<span class="_ _2"></span>owiedn<span class="_ _2"></span>ich <span class="_ _f"> </span>warunkó<span class="_ _2"></span>w <span class="_ _9"> </span>pracy  dla <span class="_ _9"> </span>wszystkich </div><div class="t m0 x6 hc y37d ff4 fs3 fc0 sc0 ls0 ws0">pracowników,  ponieważ  organizacja  jest  przekonana,  że <span class="_ _f"> </span>równość  wynagrodzeń,  równe  szanse  w<span class="_ _0"></span>  pracy  pomagają </div><div class="t m0 x6 hc yb35 ff4 fs3 fc0 sc0 ls0 ws0">przyciągnąć oraz utrzymać <span class="_ _0"></span>cennych pracowników, w<span class="_ _0"></span>pływających na wyniki <span class="_ _0"></span>Grupy Kapitałowej <span class="_ _0"></span>TOYA. Z <span class="_ _a"></span>ty<span class="_ _2"></span>m <span class="_ _0"></span>też związana </div><div class="t m0 x6 hc y52a ff1 fs3 fc0 sc0 ls0 ws0">j<span class="ff4">est <span class="_ _4"></span>kolejna <span class="_ _4"></span>ambicja <span class="_ _4"></span>dotycząca <span class="_ _4"></span>zapo<span class="_ _2"></span>biegania <span class="_ _e"></span>p<span class="_ _2"></span>rzemocy <span class="_ _4"></span>–</span> <span class="_ _4"></span>n<span class="_ _2"></span>ie <span class="_ _e"></span>ma <span class="_ _4"></span>zgody<span class="_ _2"></span> <span class="_ _e"></span>na <span class="_ _4"></span>przemoc <span class="_ _4"></span>i <span class="_ _4"></span>molestowan<span class="_ _2"></span>ie <span class="_ _e"></span>w <span class="_ _4"></span>miejscu <span class="_ _4"></span>pracy, <span class="_ _e"></span> </div><div class="t m0 x6 hc yb36 ff4 fs3 fc0 sc0 ls0 ws0">a przyjęte procedury<span class="_ _2"></span> mają wykluczyć ryzy<span class="_ _2"></span>ko takich przypadków. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x34 h5e yaf9 ff2 fs4 fc0 sc0 ls0 ws0">7.4.3.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Informacje o pracownikach i współpracownikach </span></span> </div><div class="t m0 x6 h6 y3d1 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 yb37 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y4ef w8b h11e"><div class="t m0 x17 hc2 y8a2 ff2 fs7 fc3 sc0 ls0 ws0"> <span class="ff3">Liczba zatrudnionych <span class="_ _0"></span>pracowników <span class="_ _0"></span>ogółem oraz <span class="_ _0"></span>w podziale na pł<span class="_ _0"></span>eć:<span class="ff2 fs2 fc0"> </span></span></div></div><div class="c x6 yb38 w99 h52"><div class="t m0 x17 hf yb39 ff3 fs7 fc3 sc0 ls4 ws0">Płeć<span class="ff2 ls0"> </span></div></div><div class="c x75 yb38 w14a h52"><div class="t m0 x185 hf yb39 ff3 fs7 fc3 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w na koniec okre<span class="_ _0"></span>su sprawozdawcz<span class="_ _0"></span>ego<span class="ff2"> </span></div></div><div class="c x6 yb3a w14b h52"><div class="t m0 x17 hf yb39 ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x163 yb3a w14c h52"><div class="t m0 x186 hf yb39 ff2 fs7 fc3 sc0 lsd ws0">2025<span class="ls0"> </span></div></div><div class="c x149 yb3a w14d h52"><div class="t m0 x12 hf yb39 ff2 fs7 fc3 sc0 lsd ws0">2024<span class="ls0"> </span></div></div><div class="c x6 y98b w14b h11f"><div class="t m0 x17 h11 y25f ff4 fs7 fc0 sc0 ls0 ws0">Mężczyzna<span class="ff1"> </span></div></div><div class="c x163 y98b w14c h11f"><div class="t m0 x187 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">443<span class="ls0"> </span></div></div><div class="c x149 y98b w14d h11f"><div class="t m0 x140 h11 y25f ff1 fs7 fc0 sc0 lsd ws0">437<span class="ls0"> </span></div></div><div class="c x6 y162 w14b h72"><div class="t m0 x17 h11 yb3b ff1 fs7 fc0 sc0 ls0 ws0">Kobieta </div></div><div class="c x163 y162 w14c h72"><div class="t m0 x187 h11 yb3b ff1 fs7 fc0 sc0 lsd ws0">162<span class="ls0"> </span></div></div><div class="c x149 y162 w14d h72"><div class="t m0 x140 h11 yb3b ff1 fs7 fc0 sc0 lsd ws0">157<span class="ls0"> </span></div></div><div class="c x6 yb3c w14b h2e"><div class="t m0 x17 hf y550 ff3 fs7 fc0 sc0 ls0 ws0">Pracownicy ogółe<span class="_ _0"></span>m<span class="ff2"> </span></div></div><div class="c x163 yb3c w14c h2e"><div class="t m0 x187 hf y550 ff2 fs7 fc0 sc0 lsd ws0">605<span class="ls0"> </span></div></div><div class="c x149 yb3c w14d h2e"><div class="t m0 x140 hf y550 ff2 fs7 fc0 sc0 lsd ws0">594<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 yb3d ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 yb3e ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y9e5 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 yb3f ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y72e ff1 fs2 fc0 sc0 ls0 ws0"> <span class="_ _26"> </span> </div></div></div><div class="pi" ></div></div><div id="pf5c" class="pf w0 h0" ><div class="pc pc5c w0 h0"><img class="bi x2 yb40 w3 h120" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">92<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 yb41 w14e h52"><div class="t m0 x17 hf y265 ff2 fs7 fc3 sc0 ls0 ws0">31.12.2025 </div></div><div class="c x6 y3e1 w14f h115"><div class="t m0 x182 hf y853 ff2 fs7 fc3 sc0 ls0 ws0">Kobieta<span class="ff1"> </span></div></div><div class="c x188 y3e1 w150 h115"><div class="t m0 x181 hf y853 ff3 fs7 fc3 sc0 ls0 ws0">Mężczyzna<span class="ff1"> </span></div></div><div class="c x189 y3e1 w151 h115"><div class="t m0 xc4 hf y878 ff3 fs7 fc3 sc0 ls0 ws0">Ogółem (na koniec ok<span class="_ _0"></span>resu </div><div class="t m0 xfc hf ya4f ff2 fs7 fc3 sc0 ls0 ws0">sprawozdawczego)<span class="ff1"> </span></div></div><div class="c x6 yb42 w152 h3d"><div class="t m0 x17 hf y8b ff3 fs7 fc0 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w<span class="ff1"> </span></div></div><div class="c x6 yb43 w14f h121"><div class="t m0 x152 h11 y1d4 ff1 fs7 fc0 sc0 lsd ws0">162<span class="ls0"> </span></div></div><div class="c x188 yb43 w150 h121"><div class="t m0 x112 h11 ya5b ff1 fs7 fc0 sc0 lsd ws0">443<span class="ls0"> </span></div></div><div class="c x189 yb43 w151 h121"><div class="t m0 x17b h11 y3e9 ff1 fs7 fc0 sc0 lsd ws0">605<span class="ls0"> </span></div></div><div class="c x6 yb44 w152 h122"><div class="t m0 x17 hf yaa0 ff3 fs7 fc0 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w zatrudnionych n<span class="_ _0"></span>a czas określon<span class="_ _0"></span>y <span class="ff1"> </span></div></div><div class="c x6 yb45 w14f h121"><div class="t m0 x17f h11 yaa0 ff1 fs7 fc0 sc0 ls0 ws0">15  </div></div><div class="c x188 yb45 w150 h121"><div class="t m0 x1d h11 yaa0 ff1 fs7 fc0 sc0 lsd ws0">51<span class="ls0">  </span></div></div><div class="c x189 yb45 w151 h121"><div class="t m0 xe h11 y3e9 ff1 fs7 fc0 sc0 ls0 ws0">66 </div></div><div class="c x6 yb46 w152 h121"><div class="t m0 x17 hf y3e9 ff3 fs7 fc0 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w zatrudnionych n<span class="_ _0"></span>a czas nieokre<span class="_ _0"></span>ślony<span class="ff1"> </span></div></div><div class="c x6 yb47 w14f h122"><div class="t m0 x152 h11 yaa0 ff1 fs7 fc0 sc0 lsd ws0">14<span class="ls0">7 </span></div></div><div class="c x188 yb47 w150 h122"><div class="t m0 x112 h11 yaa0 ff1 fs7 fc0 sc0 lsd ws0">39<span class="ls0">2 </span></div></div><div class="c x189 yb47 w151 h122"><div class="t m0 x17b h11 y278 ff1 fs7 fc0 sc0 ls0 ws0">5<span class="lsd">39</span> </div></div><div class="c x6 yb48 w152 h121"><div class="t m0 x17 hf y3e9 ff3 fs7 fc0 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w, którym nie <span class="_ _0"></span>gwarantuje się god<span class="_ _0"></span>zin pracy<span class="ff1"> </span></div></div><div class="c x6 yb49 w14f h121"><div class="t m0 x18a h11 ya5b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x188 yb49 w150 h121"><div class="t m0 x6 h11 ya5b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x189 yb49 w151 h121"><div class="t m0 xad h11 ya5b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6 yb4a w152 h11f"><div class="t m0 x17 hf y25f ff3 fs7 fc0 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w zatrudnionych <span class="_ _0"></span>w pełnym wymiar<span class="_ _0"></span>ze czasu pracy<span class="ff1"> </span></div></div><div class="c x6 y3bf w14f h122"><div class="t m0 x152 h11 yaa0 ff1 fs7 fc0 sc0 lsd ws0">160<span class="ls0"> </span></div></div><div class="c x188 y3bf w150 h122"><div class="t m0 x112 h11 yaa0 ff1 fs7 fc0 sc0 lsd ws0">437<span class="ls0"> </span></div></div><div class="c x189 y3bf w151 h122"><div class="t m0 x17b h11 y278 ff1 fs7 fc0 sc0 lsd ws0">597<span class="ls0"> </span></div></div><div class="c x6 yb4b w152 h121"><div class="t m0 x17 hf y3e9 ff3 fs7 fc0 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w zatrudnionych <span class="_ _0"></span>w niepełnym w<span class="_ _0"></span>ymiarze czasu prac<span class="_ _0"></span>y<span class="ff1"> </span></div></div><div class="c x6 yb4c w14f h123"><div class="t m0 x18a h11 yaa0 ff1 fs7 fc0 sc0 ls0 ws0">2 </div></div><div class="c x188 yb4c w150 h123"><div class="t m0 x6 h11 yaa0 ff1 fs7 fc0 sc0 ls0 ws0">6 </div></div><div class="c x189 yb4c w151 h123"><div class="t m0 xad h11 y278 ff1 fs7 fc0 sc0 ls0 ws0">8 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 yb4d ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 yb4e ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 yb4f w14e h52"><div class="t m0 x17 hf y387 ff2 fs7 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x6 y594 w14f h115"><div class="t m0 x182 hf y853 ff2 fs7 fc3 sc0 ls0 ws0">Kobieta<span class="ff1"> </span></div></div><div class="c x188 y594 w150 h115"><div class="t m0 x181 hf y853 ff3 fs7 fc3 sc0 ls0 ws0">Mężczyzna<span class="ff1"> </span></div></div><div class="c x189 y594 w151 h115"><div class="t m0 xc4 hf y895 ff3 fs7 fc3 sc0 ls0 ws0">Ogółem (na koniec ok<span class="_ _0"></span>resu </div><div class="t m0 xfc hf ya4f ff2 fs7 fc3 sc0 ls0 ws0">sprawozdawczego)<span class="ff1"> </span></div></div><div class="c x6 yb50 w152 h11f"><div class="t m0 x17 hf y8b ff3 fs7 fc0 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w<span class="ff1"> </span></div></div><div class="c x6 y2a9 w14f h121"><div class="t m0 x152 h11 y8b ff1 fs7 fc0 sc0 lsd ws0">157<span class="ls0"> </span></div></div><div class="c x188 y2a9 w150 h121"><div class="t m0 x112 h11 ya5b ff1 fs7 fc0 sc0 lsd ws0">437<span class="ls0"> </span></div></div><div class="c x189 y2a9 w151 h121"><div class="t m0 x17b h11 y3e9 ff1 fs7 fc0 sc0 lsd ws0">594<span class="ls0"> </span></div></div><div class="c x6 y280 w152 h121"><div class="t m0 x17 hf ya5b ff3 fs7 fc0 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w zatrudnionych n<span class="_ _0"></span>a czas określon<span class="_ _0"></span>y <span class="ff1"> </span></div></div><div class="c x6 y1a0 w14f h122"><div class="t m0 x17f h11 yaa0 ff1 fs7 fc0 sc0 lsd ws0">17 <span class="ls0"> </span></div></div><div class="c x188 y1a0 w150 h122"><div class="t m0 x1d h11 yaa0 ff1 fs7 fc0 sc0 lsd ws0">61 <span class="ls0"> </span></div></div><div class="c x189 y1a0 w151 h122"><div class="t m0 xe h11 y278 ff1 fs7 fc0 sc0 lsd ws0">78<span class="ls0"> </span></div></div><div class="c x6 yb51 w152 h121"><div class="t m0 x17 hf y3e9 ff3 fs7 fc0 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w zatrudnionych n<span class="_ _0"></span>a czas nieokre<span class="_ _0"></span>ślony<span class="ff1"> </span></div></div><div class="c x6 yb52 w14f h121"><div class="t m0 x152 h11 ya5b ff1 fs7 fc0 sc0 lsd ws0">140<span class="ls0"> </span></div></div><div class="c x188 yb52 w150 h121"><div class="t m0 x112 h11 ya5b ff1 fs7 fc0 sc0 lsd ws0">376<span class="ls0"> </span></div></div><div class="c x189 yb52 w151 h121"><div class="t m0 x17b h11 y3e9 ff1 fs7 fc0 sc0 lsd ws0">516<span class="ls0"> </span></div></div><div class="c x6 yb53 w152 h122"><div class="t m0 x17 hf y278 ff3 fs7 fc0 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w, którym nie <span class="_ _0"></span>gwarantuje się god<span class="_ _0"></span>zin pracy<span class="ff1"> </span></div></div><div class="c x6 y353 w14f h121"><div class="t m0 x18a h11 ya5b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x188 y353 w150 h121"><div class="t m0 x6 h11 ya5b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x189 y353 w151 h121"><div class="t m0 xad h11 ya5b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6 y251 w152 h3d"><div class="t m0 x17 hf y44c ff3 fs7 fc0 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w zatrudnionych <span class="_ _0"></span>w pełnym wymiar<span class="_ _0"></span>ze czasu pracy<span class="ff1"> </span></div></div><div class="c x6 y4c8 w14f h123"><div class="t m0 x152 h11 yaa0 ff1 fs7 fc0 sc0 lsd ws0">156<span class="ls0"> </span></div></div><div class="c x188 y4c8 w150 h123"><div class="t m0 x112 h11 yaa0 ff1 fs7 fc0 sc0 lsd ws0">431<span class="ls0"> </span></div></div><div class="c x189 y4c8 w151 h123"><div class="t m0 x17b h11 y278 ff1 fs7 fc0 sc0 lsd ws0">587<span class="ls0"> </span></div></div><div class="c x6 y4c9 w152 h121"><div class="t m0 x17 hf y3e9 ff3 fs7 fc0 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w zatrudnionych <span class="_ _0"></span>w niepełnym w<span class="_ _0"></span>ymiarze czasu prac<span class="_ _0"></span>y<span class="ff1"> </span></div></div><div class="c x6 y4ca w14f h121"><div class="t m0 x18a h11 ya5b ff1 fs7 fc0 sc0 ls0 ws0">1 </div></div><div class="c x188 y4ca w150 h121"><div class="t m0 x6 h11 ya5b ff1 fs7 fc0 sc0 ls0 ws0">6 </div></div><div class="c x189 y4ca w151 h121"><div class="t m0 xad h11 y3e9 ff1 fs7 fc0 sc0 ls0 ws0">7 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 y181 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 yb54 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y45c w4 h11e"><div class="t m0 x17 hf y8a2 ff2 fs7 fc3 sc0 ls0 ws0">31.12.2025 </div></div><div class="c x6 y75b w153 h11e"><div class="t m0 x18b hf y8bc ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x84 y75b w154 h11e"><div class="t m0 x112 hf y8a2 ff2 fs7 fc3 sc0 ls0 ws0">Polska </div></div><div class="c x18c y75b w155 h11e"><div class="t m0 x7c hf y8a2 ff2 fs7 fc3 sc0 ls0 ws0">Rumunia </div></div><div class="c x10f y75b w154 h11e"><div class="t m0 xc5 hf y8a2 ff2 fs7 fc3 sc0 ls0 ws0">Chiny </div></div><div class="c x6 y1ed w156 h45"><div class="t m0 x17 hf y57b ff3 fs7 fc0 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w zatrudnionych <span class="_ _0"></span>w pełnym wymiar<span class="_ _0"></span>ze czasu pracy <span class="ff2"> </span></div></div><div class="c x6 y1d0 w153 h45"><div class="t m0 x17 hf y57b ff3 fs7 fc0 sc0 ls0 ws0">Mężczyzna<span class="ff2"> </span></div></div><div class="c x84 y1d0 w154 h45"><div class="t m0 xff h11 y57b ff1 fs7 fc0 sc0 lsd ws0">266<span class="ls0"> </span></div></div><div class="c x18c y1d0 w155 h45"><div class="t m0 x38 h11 y57b ff1 fs7 fc0 sc0 lsd ws0">74<span class="ls0"> </span></div></div><div class="c x10f y1d0 w154 h45"><div class="t m0 x38 h11 y57b ff1 fs7 fc0 sc0 lsd ws0">97<span class="ls0"> </span></div></div><div class="c x6 y8ee w153 h58"><div class="t m0 x17 hf y574 ff2 fs7 fc0 sc0 ls0 ws0">Kobieta </div></div><div class="c x84 y8ee w154 h58"><div class="t m0 x38 h11 y574 ff1 fs7 fc0 sc0 lsd ws0">79<span class="ls0"> </span></div></div><div class="c x18c y8ee w155 h58"><div class="t m0 x38 h11 y574 ff1 fs7 fc0 sc0 lsd ws0">15<span class="ls0"> </span></div></div><div class="c x10f y8ee w154 h58"><div class="t m0 x38 h11 y574 ff1 fs7 fc0 sc0 lsd ws0">66<span class="ls0"> </span></div></div><div class="c x6 yb55 w153 h45"><div class="t m0 x17 hf y57b ff3 fs7 fc0 sc0 ls0 ws0">Pracownicy ogółe<span class="_ _0"></span>m<span class="ff2"> </span></div></div><div class="c x84 yb55 w154 h45"><div class="t m0 xff h11 y57b ff1 fs7 fc0 sc0 lsd ws0">345<span class="ls0"> </span></div></div><div class="c x18c yb55 w155 h45"><div class="t m0 x38 h11 y57b ff1 fs7 fc0 sc0 lsd ws0">89<span class="ls0"> </span></div></div><div class="c x10f yb55 w154 h45"><div class="t m0 xff h11 y57b ff1 fs7 fc0 sc0 lsd ws0">163<span class="ls0"> </span></div></div><div class="c x6 yb56 w156 h45"><div class="t m0 x17 hf y57b ff3 fs7 fc0 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w zatrudnionych <span class="_ _0"></span>w niepełnym w<span class="_ _0"></span>ymiarze czasu prac<span class="_ _0"></span>y <span class="ff2"> </span></div></div><div class="c x6 yb57 w153 h124"><div class="t m0 x17 hf y574 ff3 fs7 fc0 sc0 ls0 ws0">Mężczyzna<span class="ff2"> </span></div></div><div class="c x84 yb57 w154 h124"><div class="t m0 x3f h11 y574 ff1 fs7 fc0 sc0 ls0 ws0">5 </div></div><div class="c x18c yb57 w155 h124"><div class="t m0 x3f h11 y574 ff1 fs7 fc0 sc0 ls0 ws0">1 </div></div><div class="c x10f yb57 w154 h124"><div class="t m0 x3f h11 y574 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6 y30e w153 h45"><div class="t m0 x17 hf y57b ff2 fs7 fc0 sc0 ls0 ws0">Kobieta </div></div><div class="c x84 y30e w154 h45"><div class="t m0 x3f h11 y57b ff1 fs7 fc0 sc0 ls0 ws0">2 </div></div><div class="c x18c y30e w155 h45"><div class="t m0 x3f h11 y57b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x10f y30e w154 h45"><div class="t m0 x3f h11 y57b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6 y266 w153 h45"><div class="t m0 x17 hf y57b ff3 fs7 fc0 sc0 ls0 ws0">Pracownicy ogółe<span class="_ _0"></span>m<span class="ff2"> </span></div></div><div class="c x84 y266 w154 h45"><div class="t m0 x3f h11 y57b ff1 fs7 fc0 sc0 ls0 ws0">7 </div></div><div class="c x18c y266 w155 h45"><div class="t m0 x3f h11 y57b ff1 fs7 fc0 sc0 ls0 ws0">1 </div></div><div class="c x10f y266 w154 h45"><div class="t m0 x3f h11 y57b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 y1b5 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8f3 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 yb58 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf5d" class="pf w0 h0" ><div class="pc pc5d w0 h0"><img class="bi x2 yb59 w3 h125" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">93<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 yb41 w4 h52"><div class="t m0 x17 hf yb39 ff2 fs7 fc3 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x6 yb5a w153 h52"><div class="t m0 x18b hf yb5b ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x84 yb5a w154 h52"><div class="t m0 x112 hf yb39 ff2 fs7 fc3 sc0 ls0 ws0">Polska </div></div><div class="c x18c yb5a w155 h52"><div class="t m0 x7c hf yb39 ff2 fs7 fc3 sc0 ls0 ws0">Rumunia </div></div><div class="c x10f yb5a w154 h52"><div class="t m0 xc5 hf yb39 ff2 fs7 fc3 sc0 ls0 ws0">Chiny </div></div><div class="c x6 yb5c w156 h58"><div class="t m0 x17 hf y574 ff3 fs7 fc0 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w zatrudnionych <span class="_ _0"></span>w pełnym wymiar<span class="_ _0"></span>ze czasu pracy <span class="ff2"> </span></div></div><div class="c x6 yb5d w153 h58"><div class="t m0 x17 hf y574 ff3 fs7 fc0 sc0 ls0 ws0">Mężczyzna<span class="ff2"> </span></div></div><div class="c x84 yb5d w154 h58"><div class="t m0 xff h11 y574 ff1 fs7 fc0 sc0 lsd ws0">263<span class="ls0"> </span></div></div><div class="c x18c yb5d w155 h58"><div class="t m0 x38 h11 y574 ff1 fs7 fc0 sc0 lsd ws0">70<span class="ls0"> </span></div></div><div class="c x10f yb5d w154 h58"><div class="t m0 x38 h11 y574 ff1 fs7 fc0 sc0 lsd ws0">98<span class="ls0"> </span></div></div><div class="c x6 yb5e w153 h45"><div class="t m0 x17 hf y57b ff2 fs7 fc0 sc0 ls0 ws0">Kobieta </div></div><div class="c x84 yb5e w154 h45"><div class="t m0 x38 h11 y57b ff1 fs7 fc0 sc0 lsd ws0">77<span class="ls0"> </span></div></div><div class="c x18c yb5e w155 h45"><div class="t m0 x38 h11 y57b ff1 fs7 fc0 sc0 lsd ws0">15<span class="ls0"> </span></div></div><div class="c x10f yb5e w154 h45"><div class="t m0 x38 h11 y57b ff1 fs7 fc0 sc0 lsd ws0">64<span class="ls0"> </span></div></div><div class="c x6 yb5f w153 h58"><div class="t m0 x17 hf y574 ff3 fs7 fc0 sc0 ls0 ws0">Pracownicy ogółe<span class="_ _0"></span>m<span class="ff2"> </span></div></div><div class="c x84 yb5f w154 h58"><div class="t m0 xff h11 y574 ff1 fs7 fc0 sc0 lsd ws0">340<span class="ls0"> </span></div></div><div class="c x18c yb5f w155 h58"><div class="t m0 x38 h11 y574 ff1 fs7 fc0 sc0 lsd ws0">85<span class="ls0"> </span></div></div><div class="c x10f yb5f w154 h58"><div class="t m0 xff h11 y574 ff1 fs7 fc0 sc0 lsd ws0">162<span class="ls0"> </span></div></div><div class="c x6 yb60 w156 h58"><div class="t m0 x17 hf y574 ff3 fs7 fc0 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w zatrudnionych <span class="_ _0"></span>w niepełnym w<span class="_ _0"></span>ymiarze czasu prac<span class="_ _0"></span>y <span class="ff2"> </span></div></div><div class="c x6 yb61 w153 h45"><div class="t m0 x17 hf y57b ff3 fs7 fc0 sc0 ls0 ws0">Mężczyzna<span class="ff2"> </span></div></div><div class="c x84 yb61 w154 h45"><div class="t m0 x3f h11 y57b ff1 fs7 fc0 sc0 ls0 ws0">5 </div></div><div class="c x18c yb61 w155 h45"><div class="t m0 x3f h11 y57b ff1 fs7 fc0 sc0 ls0 ws0">1 </div></div><div class="c x10f yb61 w154 h45"><div class="t m0 x3f h11 y57b ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6 y6ae w153 h58"><div class="t m0 x17 hf y574 ff2 fs7 fc0 sc0 ls0 ws0">Kobieta </div></div><div class="c x84 y6ae w154 h58"><div class="t m0 x3f h11 y574 ff1 fs7 fc0 sc0 ls0 ws0">1 </div></div><div class="c x18c y6ae w155 h58"><div class="t m0 x3f h11 y574 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x10f y6ae w154 h58"><div class="t m0 x3f h11 y574 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x6 ya8e w153 h58"><div class="t m0 x17 hf y574 ff3 fs7 fc0 sc0 ls0 ws0">Pracownicy ogółe<span class="_ _0"></span>m<span class="ff2"> </span></div></div><div class="c x84 ya8e w154 h58"><div class="t m0 x3f h11 y574 ff1 fs7 fc0 sc0 ls0 ws0">6 </div></div><div class="c x18c ya8e w155 h58"><div class="t m0 x3f h11 y574 ff1 fs7 fc0 sc0 ls0 ws0">1 </div></div><div class="c x10f ya8e w154 h58"><div class="t m0 x3f h11 y574 ff1 fs7 fc0 sc0 ls0 ws0">0 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 yb62 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yb63 ff4 fs3 fc0 sc0 ls0 ws0">TOYA <span class="_ _4"></span>S.A. <span class="_ _4"></span>na <span class="_ _4"></span>kon<span class="_ _2"></span>iec <span class="_ _4"></span>2025 <span class="_ _4"></span>roku<span class="_ _2"></span> <span class="_ _4"></span>korzystała <span class="_ _4"></span>z <span class="_ _4"></span>p<span class="_ _2"></span>racy <span class="_ _4"></span>9 <span class="_ _4"></span>osób <span class="_ _4"></span>na <span class="_ _4"></span>umowach<span class="_ _2"></span><span class="ff1">-</span>zl<span class="_ _2"></span>ecenie <span class="_ _4"></span>oraz <span class="_ _4"></span>7 <span class="_ _4"></span>p<span class="_ _2"></span>racowników <span class="_ _4"></span>tymczasowych.<span class="_ _2"></span><span class="ff1 fca"> </span></div><div class="t m0 x6 hc yb64 ff4 fs3 fc0 sc0 ls0 ws0">Wśród włas<span class="_ _2"></span>nych zasobów pracowniczych n<span class="_ _2"></span>ie było osób prowadzących włas<span class="_ _2"></span>ną działalność gospo<span class="_ _2"></span>darczą. Również spółka </div><div class="t m0 x6 hc yb65 ff4 fs3 fc0 sc0 ls0 ws0">rumuńska <span class="_ _7"> </span>i <span class="_ _7"> </span>spółki <span class="_ _9"> </span>chińskie <span class="_ _7"></span>korzystały <span class="_ _7"> </span>z <span class="_ _7"> </span>pra<span class="_ _2"></span>cy <span class="_ _4"></span>o<span class="_ _2"></span>sób, <span class="_ _7"></span>które <span class="_ _7"></span>nie <span class="_ _7"></span>były <span class="_ _7"> </span>zatrudnion<span class="_ _2"></span>e <span class="_ _7"></span>przez <span class="_ _4"></span>spół<span class="_ _2"></span>ki. <span class="_ _7"></span>W <span class="_ _7"></span>2025 <span class="_ _7"></span>roku <span class="_ _7"></span>w <span class="_ _7"></span>spółce </div><div class="t m0 x6 hc ya4a ff4 fs3 fc0 sc0 ls0 ws0">rumuńskiej <span class="_ _7"> </span>i <span class="_ _7"> </span>spó<span class="_ _2"></span>łkach <span class="_ _7"></span>działających <span class="_ _7"> </span>w <span class="_ _7"> </span>Chin<span class="_ _2"></span>ach <span class="_ _7"></span>takich <span class="_ _7"></span>osób <span class="_ _7"> </span>b<span class="_ _2"></span>yło <span class="_ _7"></span>odpowiednio <span class="_ _7"> </span>8 <span class="_ _7"> </span>i <span class="_ _7"> </span>11. <span class="_ _7"> </span>Byli <span class="_ _7"> </span>to <span class="_ _7"> </span>pra<span class="_ _2"></span>cownicy <span class="_ _7"></span>tymczasowi </div><div class="t m0 x6 hc yb66 ff4 fs3 fc0 sc0 ls0 ws0">zatrudnian<span class="_ _2"></span>i przez agencję pracy</div></div><div class="c x0 y1 w157 h0"><div class="t m0 x78 h126 y1c3 ff1 fs13 fc0 sc0 ls0 ws0">1</div></div><div class="c x0 y1 w2 h0"><div class="t m0 x18d hc yb66 ff1 fs3 fc0 sc0 lsf ws0">. <span class="ls0"> </span></div><div class="t m0 x6 h6 y2a8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y379 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y4e5 w158 h127"><div class="t m0 x17 hc2 y9a7 ff3 fs7 fc3 sc0 ls0 ws0">Rozkład płci w ujęci<span class="_ _0"></span>u liczbowy<span class="_ _0"></span>m i procentowym w k<span class="_ _0"></span>adrze kierownicz<span class="_ _0"></span>ej najwyższego <span class="_ _0"></span>szczebla Grupy Kapi<span class="_ _0"></span>tałowej TO<span class="_ _0"></span>YA:<span class="ff2 fs2 fc0"> </span></div></div><div class="c x6 yb67 w159 h24"><div class="t m0 xd8 hf y87e ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x18e yb67 w15a h24"><div class="t m0 xdd hf y87e ff2 fs7 fc3 sc0 lsd ws0">2025<span class="ls0"> </span></div></div><div class="c xa1 yb67 w15b h24"><div class="t m0 x96 hf y87e ff2 fs7 fc3 sc0 lsd ws0">2024<span class="ls0"> </span></div></div><div class="c x6 yb68 w159 h127"><div class="t m0 x123 hf y9a7 ff2 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c x18e yb68 w61 h127"><div class="t m0 x29 hf y9a7 ff3 fs7 fc3 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w<span class="ff2"> </span></div></div><div class="c xbd yb68 w34 h127"><div class="t m0 x29 hf y9a7 ff3 fs7 fc3 sc0 ls0 ws0">Odsetek pracow<span class="_ _0"></span>ników<span class="ff2"> </span></div></div><div class="c xa1 yb68 w46 h127"><div class="t m0 x26 hf y9a7 ff3 fs7 fc3 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w<span class="ff2"> </span></div></div><div class="c x16e yb68 w15c h127"><div class="t m0 x6d hf y9a7 ff3 fs7 fc3 sc0 ls0 ws0">Odsetek pracow<span class="_ _0"></span>ników<span class="ff2"> </span></div></div><div class="c x6 y1cb w159 h24"><div class="t m0 x17 hf y87e ff2 fs7 fc0 sc0 ls0 ws0">Kobiety </div></div><div class="c x18e y1cb w61 h24"><div class="t m0 x40 hf y87e ff2 fs7 fc0 sc0 ls0 ws0">6 </div></div><div class="c xbd y1cb w34 h24"><div class="t m0 xc7 hf y87e ff2 fs7 fc0 sc0 lsd ws0">27%<span class="ls0"> </span></div></div><div class="c xa1 y1cb w46 h24"><div class="t m0 x6c hf y87e ff2 fs7 fc0 sc0 ls0 ws0">6 </div></div><div class="c x16e y1cb w15c h24"><div class="t m0 xc7 hf y87e ff2 fs7 fc0 sc0 lsd ws0">27%<span class="ls0"> </span></div></div><div class="c x6 yb69 w159 h127"><div class="t m0 x17 hf y9a7 ff3 fs7 fc0 sc0 ls0 ws0">Mężczyźni<span class="ff2"> </span></div></div><div class="c x18e yb69 w61 h127"><div class="t m0 x64 hf y9a7 ff2 fs7 fc0 sc0 lsd ws0">16<span class="ls0"> </span></div></div><div class="c xbd yb69 w34 h127"><div class="t m0 xc7 hf y9a7 ff2 fs7 fc0 sc0 lsd ws0">73%<span class="ls0"> </span></div></div><div class="c xa1 yb69 w46 h127"><div class="t m0 x2c hf y9a7 ff2 fs7 fc0 sc0 lsd ws0">16<span class="ls0"> </span></div></div><div class="c x16e yb69 w15c h127"><div class="t m0 xc7 hf y9a7 ff2 fs7 fc0 sc0 lsd ws0">73%<span class="ls0"> </span></div></div><div class="c x6 yb6a w159 h128"><div class="t m0 x17 hf y87e ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x18e yb6a w61 h128"><div class="t m0 x6b hf y87e ff2 fs7 fca sc0 ls0 ws0"> </div></div><div class="c xbd yb6a w34 h128"><div class="t m0 xda hf y87e ff2 fs7 fca sc0 ls0 ws0"> </div></div><div class="c xa1 yb6a w46 h128"><div class="t m0 xda hf y87e ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x16e yb6a w15c h128"><div class="t m0 xa4 hf y87e ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 y65c ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 yb6b ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 ya54 w158 h24"><div class="t m0 x17 hc2 y87e ff3 fs7 fc3 sc0 ls0 ws0">Struktura wiekowa p<span class="_ _0"></span>racowników Gr<span class="_ _0"></span>upy Kapitałow<span class="_ _0"></span>ej TOYA:<span class="ff2 fs2 fc0"> </span></div></div><div class="c x6 y21c w159 h127"><div class="t m0 xd8 hf y9a7 ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x18e y21c w15a h127"><div class="t m0 xdd hf y9a7 ff2 fs7 fc3 sc0 lsd ws0">2025<span class="ls0"> </span></div></div><div class="c xa1 y21c w15b h127"><div class="t m0 x96 hf y9a7 ff2 fs7 fc3 sc0 lsd ws0">2024<span class="ls0"> </span></div></div><div class="c x6 yb6c w159 h24"><div class="t m0 x123 hf y87e ff2 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c x18e yb6c w61 h24"><div class="t m0 x29 hf y87e ff3 fs7 fc3 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w<span class="ff2"> </span></div></div><div class="c xbd yb6c w34 h24"><div class="t m0 x29 hf y87e ff3 fs7 fc3 sc0 ls0 ws0">Odsetek pracow<span class="_ _0"></span>ników<span class="ff2"> </span></div></div><div class="c xa1 yb6c w46 h24"><div class="t m0 x26 hf y87e ff3 fs7 fc3 sc0 ls0 ws0">Liczba pracownikó<span class="_ _0"></span>w<span class="ff2"> </span></div></div><div class="c x16e yb6c w15c h24"><div class="t m0 x6d hf y87e ff3 fs7 fc3 sc0 ls0 ws0">Odsetek pracow<span class="_ _0"></span>ników<span class="ff2"> </span></div></div><div class="c x6 yb6d w159 h127"><div class="t m0 x17 hf y9a7 ff3 fs7 fc0 sc0 ls0 ws0">poniżej 30 lat<span class="ff2"> </span></div></div><div class="c x18e yb6d w61 h127"><div class="t m0 x64 hf y9a7 ff2 fs7 fc0 sc0 lsd ws0">98<span class="ls0"> </span></div></div><div class="c xbd yb6d w34 h127"><div class="t m0 xc7 hf y9a7 ff2 fs7 fc0 sc0 lsd ws0">16%<span class="ls0"> </span></div></div><div class="c xa1 yb6d w46 h127"><div class="t m0 xd hf y9a7 ff2 fs7 fc0 sc0 lsd ws0">108<span class="ls0"> </span></div></div><div class="c x16e yb6d w15c h127"><div class="t m0 xc7 hf y9a7 ff2 fs7 fc0 sc0 lsd ws0">18%<span class="ls0"> </span></div></div><div class="c x6 yb6e w159 h24"><div class="t m0 x17 hf y87e ff2 fs7 fc0 sc0 lsd ws0">30<span class="ls0">-50 lat </span></div></div><div class="c x18e yb6e w61 h24"><div class="t m0 xb hf y87e ff2 fs7 fc0 sc0 lsd ws0">413<span class="ls0"> </span></div></div><div class="c xbd yb6e w34 h24"><div class="t m0 xc7 hf y87e ff2 fs7 fc0 sc0 lsd ws0">68%<span class="ls0"> </span></div></div><div class="c xa1 yb6e w46 h24"><div class="t m0 xd hf y87e ff2 fs7 fc0 sc0 lsd ws0">402<span class="ls0"> </span></div></div><div class="c x16e yb6e w15c h24"><div class="t m0 xc7 hf y87e ff2 fs7 fc0 sc0 lsd ws0">68%<span class="ls0"> </span></div></div><div class="c x6 yb6f w159 h127"><div class="t m0 x17 hf y9a7 ff3 fs7 fc0 sc0 ls0 ws0">powyżej 50 lat<span class="ff2"> </span></div></div><div class="c x18e yb6f w61 h127"><div class="t m0 x64 hf y9a7 ff2 fs7 fc0 sc0 lsd ws0">94<span class="ls0"> </span></div></div><div class="c xbd yb6f w34 h127"><div class="t m0 xc7 hf y9a7 ff2 fs7 fc0 sc0 lsd ws0">16%<span class="ls0"> </span></div></div><div class="c xa1 yb6f w46 h127"><div class="t m0 x2c hf y9a7 ff2 fs7 fc0 sc0 lsd ws0">84<span class="ls0"> </span></div></div><div class="c x16e yb6f w15c h127"><div class="t m0 xc7 hf y9a7 ff2 fs7 fc0 sc0 lsd ws0">14%<span class="ls0"> </span></div></div><div class="c x6 y1d1 w159 h24"><div class="t m0 x17 hf y87e ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x18e y1d1 w61 h24"><div class="t m0 x6b hf y87e ff2 fs7 fca sc0 ls0 ws0"> </div></div><div class="c xbd y1d1 w34 h24"><div class="t m0 xda hf y87e ff2 fs7 fca sc0 ls0 ws0"> </div></div><div class="c xa1 y1d1 w46 h24"><div class="t m0 xda hf y87e ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x16e y1d1 w15c h24"><div class="t m0 xa4 hf y87e ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 yb70 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yb71 ff4 fs3 fc0 sc0 ls0 ws0">W Grupie <span class="_ _2"></span>Kapitałowej <span class="_ _2"></span>TOYA <span class="_ _2"></span>w 2025 <span class="_ _2"></span>roku <span class="_ _2"></span>nie przepro<span class="_ _2"></span>wadzano <span class="_ _2"></span>ustruktu<span class="_ _2"></span>ryzowanych rozmów roz<span class="_ _2"></span>wojowych, przeg<span class="_ _2"></span>lądów </div><div class="t m0 x6 hc yb72 ff4 fs3 fc0 sc0 ls0 ws0">rozwoju <span class="_ _4"></span>kariery <span class="_ _4"></span>pra<span class="_ _2"></span>cowników. <span class="_ _4"></span>Pracownicy <span class="_ _4"></span>n<span class="_ _2"></span>a <span class="_ _4"></span>bieżąco <span class="_ _4"></span>otrz<span class="_ _2"></span>ymują <span class="_ _4"></span>informacje <span class="_ _4"></span>zwrotne <span class="_ _4"></span>od<span class="_ _2"></span> <span class="_ _4"></span>swoich <span class="_ _4"></span>p<span class="_ _2"></span>rzełożonych. <span class="_ _4"></span>Spół<span class="_ _2"></span>ki </div><div class="t m0 x6 hc yb1c ff4 fs3 fc0 sc0 ls0 ws0">tworzące Grupę <span class="_ _2"></span>organizują <span class="_ _2"></span>dla <span class="_ _2"></span>swoich p<span class="_ _2"></span>racowników s<span class="_ _2"></span>zkolenia w <span class="_ _2"></span>celu dostarczenia<span class="_ _2"></span> odpowiedniej <span class="_ _2"></span>wiedzy potrzebn<span class="_ _2"></span>ej do </div><div class="t m0 x6 hc yb73 ff1 fs3 fc0 sc0 ls0 ws0">pracy oraz rozwoj<span class="_ _2"></span>u.  </div><div class="t m0 x6 h6 yb74 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2d h6 y125 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w157 h0"><div class="t m0 x6 h5b yb75 ff1 fs10 fc0 sc0 ls0 ws0">1</div></div><div class="c x0 y1 w2 h0"><div class="t m0 x123 h11 yb76 ff4 fs7 fc0 sc0 ls0 ws0"> <span class="_ _0"></span>Dane <span class="_ _0"></span>doty<span class="_ _0"></span>czące <span class="_ _0"></span>liczby <span class="_ _0"></span>osób <span class="_ _a"></span>współpracujący<span class="_ _0"></span>ch <span class="_ _0"></span>na <span class="_ _0"></span>inny<span class="_ _0"></span>ch <span class="_ _a"></span>warunkach <span class="_ _0"></span>niż <span class="_ _0"></span>za<span class="_ _0"></span>trudnienie<span class="_ _0"></span> na <span class="_ _a"></span>podstawie <span class="_ _a"></span>umowy o <span class="_ _a"></span>pracę <span class="_ _0"></span>są <span class="_ _0"></span>podawane<span class="_ _0"></span> na<span class="_ _0"></span> dzień <span class="_ _a"></span>31.12.2025<span class="ls2f">, </span></div><div class="t m0 x6 h11 yb77 ff4 fs7 fc0 sc0 ls0 ws0">czyli n<span class="_ _0"></span>a  k<span class="_ _0"></span>oniec okr<span class="_ _0"></span>esu spr<span class="_ _0"></span>awoz<span class="_ _a"></span>dawczego<span class="_ _0"></span>.<span class="ff1"> </span></div></div><a class="l" href="#pf5d" ><span class="d m1" style="border-style:none;position:absolute;left:364.860000px;bottom:968.380000px;width:7.790000px;height:16.210000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf5e" class="pf w0 h0" ><div class="pc pc5e w0 h0"><img class="bi x2 yb78 w3 h129" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">94<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 yb79 w158 h70"><div class="t m0 x17 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">  </div><div class="t m0 x17 hf y1d4 ff3 fs7 fc3 sc0 ls0 ws0">Średnia liczba god<span class="_ _0"></span>zin szkoleniowyc<span class="_ _0"></span>h<span class="ff2"> </span></div></div><div class="c x6 y9cf w15d hcd"><div class="t m0 x17 hf y8ae ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c x150 y9cf w15e hcd"><div class="t m0 xe7 hf y8ae ff2 fs7 fc3 sc0 lsd ws0">2025<span class="ls0"> </span></div></div><div class="c x144 y9cf w15f hcd"><div class="t m0 x7a hf y8ae ff2 fs7 fc3 sc0 lsd ws0">2024<span class="ls0"> </span></div></div><div class="c x6 yb7a w15d hcd"><div class="t m0 x17 h11 y8ae ff1 fs7 fc0 sc0 ls0 ws0">Kobiety </div></div><div class="c x150 yb7a w15e hcd"><div class="t m0 xc6 h11 y8ae ff1 fs7 fc0 sc0 ls0 ws0">25,05 </div></div><div class="c x144 yb7a w15f hcd"><div class="t m0 xe6 h11 y8ae ff1 fs7 fc0 sc0 ls0 ws0">24,33 </div></div><div class="c x6 y79a w15d hcd"><div class="t m0 x17 h11 y8ae ff4 fs7 fc0 sc0 ls0 ws0">Mężczyźni<span class="ff1"> </span></div></div><div class="c x150 y79a w15e hcd"><div class="t m0 xc6 h11 y8ae ff1 fs7 fc0 sc0 ls0 ws0">17,60 </div></div><div class="c x144 y79a w15f hcd"><div class="t m0 xe6 h11 y8ae ff1 fs7 fc0 sc0 ls0 ws0">17,66 </div></div><div class="c x6 yb7b w15d hcd"><div class="t m0 x17 hf y8ae ff3 fs7 fc0 sc0 ls0 ws0">Łącznie<span class="ff2"> </span></div></div><div class="c x150 yb7b w15e hcd"><div class="t m0 xc6 hf y8ae ff2 fs7 fc0 sc0 ls0 ws0">20,20 </div></div><div class="c x144 yb7b w15f hcd"><div class="t m0 xe6 hf y8ae ff2 fs7 fc0 sc0 ls0 ws0">20,09 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x34 h5e yb7c ff2 fs4 fc0 sc0 ls0 ws0">7.4.4.<span class="ff6"> <span class="_ _18"> </span></span>Odpowiednie wynagrodzenia  </div><div class="t m0 x6 h6 yb7d ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yb7e ff4 fs3 fc0 sc0 ls0 ws0">Mierzenie luki płacowej jest kluczowym narzędziem, które <span class="_ _0"></span>pozwala na ocenę skuteczności polityk dotyczących równych </div><div class="t m0 x6 hc yb7f ff4 fs3 fc0 sc0 ls0 ws0">wynagrodzeń <span class="_ _5"> </span>za <span class="_ _1c"> </span>tę <span class="_ _5"> </span>samą <span class="_ _5"> </span>pracę <span class="_ _5"> </span>lub <span class="_ _5"> </span>za <span class="_ _5"> </span>pracę <span class="_ _1c"> </span>o <span class="_ _5"> </span>takiej <span class="_ _5"> </span>samej <span class="_ _5"> </span>wartości. <span class="_ _5"> </span>Mając <span class="_ _5"> </span>na <span class="_ _5"> </span>uwadze <span class="_ _5"> </span>postan<span class="_ _2"></span>owienia <span class="_ _1c"> </span>w <span class="_ _5"> </span>tym </div><div class="t m0 x6 hc yb80 ff4 fs3 fc0 sc0 ls0 ws0">wewnętrznym dokumenc<span class="_ _2"></span>ie Grupa Kap<span class="_ _2"></span>itałow<span class="_ _2"></span>a TOYA dąży do j<span class="_ _2"></span>ak najmniejszej luki p<span class="_ _2"></span>łacowej, tak ab<span class="_ _2"></span>y w praktyce nie był<span class="_ _2"></span>o </div><div class="t m0 x6 hc y5a9 ff1 fs3 fc0 sc0 ls0 ws0">jej wcale. </div><div class="t m0 x6 hc yb81 ff4 fs3 fc0 sc0 ls0 ws0">W 2025 roku w <span class="_ _0"></span>Grupie Kapitałowej TOYA luka płacowa wyniosła <span class="_ _2"></span><span class="ff1">-</span>8%. Oznacza to, że <span class="_ _0"></span>kobiety otrzymywały średnio 108% </div><div class="t m0 x6 hc yb82 ff4 fs3 fc0 sc0 ls0 ws0">podstawowego wynagrod<span class="_ _2"></span>zenia mężczyzn. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yb83 ff4 fs3 fc0 sc0 ls0 ws0">Lukę  p<span class="_ _2"></span>łacową  obliczon<span class="_ _2"></span>o  na  pods<span class="_ _2"></span>tawie  średniego <span class="_ _1c"> </span>godzinowego  wyn<span class="_ _2"></span>agrodzenia  w <span class="_ _1c"> </span>poszczególn<span class="_ _2"></span>ych  sp<span class="_ _2"></span>ółkach  Grupy </div><div class="t m0 x6 hc yb84 ff4 fs3 fc0 sc0 ls0 ws0">Kapitałowej <span class="_ _7"></span>TOYA. <span class="_ _7"></span>Su<span class="_ _2"></span>mę <span class="_ _7"></span>wynagrodzenia <span class="_ _7"> </span>kobiet <span class="_ _7"> </span>i <span class="_ _7"> </span>mężczyz<span class="_ _2"></span>n <span class="_ _7"></span>na <span class="_ _7"></span>31.12.2025 <span class="_ _7"></span>roku <span class="_ _7"> </span>pod<span class="_ _2"></span>zielono <span class="_ _7"></span>przez <span class="_ _7"> </span>roczny<span class="_ _2"></span> <span class="_ _7"></span>godzinowy </div><div class="t m0 x6 hc yb85 ff4 fs3 fc0 sc0 ls0 ws0">wymiar cza<span class="_ _2"></span>su <span class="_ _2"></span>pracy. <span class="_ _2"></span>Średnie wyn<span class="_ _2"></span>agrodzenie <span class="_ _2"></span>otrzy<span class="_ _2"></span>mywane <span class="_ _2"></span>w s<span class="_ _2"></span>półkach <span class="_ _2"></span>w <span class="_ _2"></span>Rumunii <span class="_ _2"></span>i Chinach <span class="_ _2"></span>przeliczono <span class="_ _2"></span>na <span class="_ _2"></span>złotówki <span class="_ _2"></span>po </div><div class="t m0 x6 hc ya6f ff4 fs3 fc0 sc0 ls0 ws0">kursie <span class="_ _4"></span>N<span class="_ _2"></span>BP <span class="_ _4"></span>z <span class="_ _7"></span>31.12.2025 <span class="_ _4"></span>rok<span class="_ _2"></span>u. <span class="_ _4"></span>Sto<span class="_ _2"></span>sując <span class="_ _4"></span>ś<span class="_ _2"></span>rednią <span class="_ _4"></span>ważoną <span class="_ _7"></span>obliczono <span class="_ _7"></span>średnie <span class="_ _4"></span>wynagrod<span class="_ _2"></span>zenie <span class="_ _4"></span>kob<span class="_ _2"></span>iet <span class="_ _4"></span>i <span class="_ _7"></span>mężczyzn <span class="_ _7"></span>w <span class="_ _4"></span>całej </div><div class="t m0 x6 hc yb86 ff4 fs3 fc0 sc0 ls0 ws0">Grupie Kapitałowej TOY<span class="_ _2"></span>A, a następnie te wartoś<span class="_ _2"></span>ci posłużyły do wyliczenia lu<span class="_ _2"></span>k<span class="_ _2"></span>i płacowej.<span class="ff1"> </span></div><div class="t m0 x6 hc yb87 ff4 fs3 fc0 sc0 ls0 ws0">Stosunek rocznego łącznego wynagrodzenia najlepiej zarabiającej osoby do me<span class="_ _0"></span>diany rocznego łącznego wynagrodzenia </div><div class="t m0 x6 hc y901 ff4 fs3 fc0 sc0 ls0 ws0">wszystkich pracowników (z wyjątkiem tej najlepiej zarabiającej osoby) wynosił<span class="_ _2"></span> w <span class="_ _0"></span>2025 roku w Grupie Kapitałowej TOYA </div><div class="t m0 x6 hc yb88 ff1 fs3 fc0 sc0 ls0 ws0">12,25.</div></div><div class="c x0 y1 w157 h0"><div class="t m0 xa2 h126 yb89 ff1 fs13 fc0 sc0 ls0 ws0">2</div></div><div class="c x0 y1 w2 h0"><div class="t m0 x67 hc yb88 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="fca"> </span></div><div class="t m0 x6 hc yb8a ff4 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _2f"> </span>z <span class="_ _2f"> </span>przyjętymi <span class="_ _33"> </span>wewnętrznymi <span class="_ _2f"> </span>regulacja<span class="_ _2"></span>mi <span class="_ _2f"> </span>wysokoś<span class="_ _2"></span>ć <span class="_ _2f"> </span>wynagrodzenia <span class="_ _2f"> </span>pracownika <span class="_ _2f"> </span>za<span class="_ _2"></span>trudnionego <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yb8b ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _5"> </span>pełn<span class="_ _2"></span>ym <span class="_ _19"> </span>miesięcznym <span class="_ _19"> </span>wy<span class="_ _2"></span>miarze <span class="_ _19"> </span>czasu <span class="_ _19"> </span>pracy <span class="_ _19"> </span>nie <span class="_ _19"> </span>mo<span class="_ _2"></span>że <span class="_ _5"> </span>by<span class="_ _2"></span>ć <span class="_ _5"> </span>niżs<span class="_ _2"></span>za <span class="_ _19"> </span>od <span class="_ _19"> </span>wysokości <span class="_ _19"> </span>minimaln<span class="_ _2"></span>ego <span class="_ _19"> </span>wynagrodzenia </div><div class="t m0 x6 hc yb8c ff4 fs3 fc0 sc0 ls0 ws0">uregulowanego <span class="_ _4"></span>w <span class="_ _4"></span>odrębnych <span class="_ _4"></span>pań<span class="_ _2"></span>stwowych <span class="_ _4"></span>przepisach <span class="_ _4"></span>w <span class="_ _4"></span>Polsce, <span class="_ _4"></span>Rumunii <span class="_ _4"></span>i <span class="_ _4"></span>Chinach. <span class="_ _4"></span>Z <span class="_ _4"></span>tego <span class="_ _4"></span>też <span class="_ _e"></span>p<span class="_ _2"></span>owodu <span class="_ _4"></span>w <span class="_ _e"></span>ża<span class="_ _2"></span>dnej <span class="_ _e"></span>z<span class="_ _2"></span>e </div><div class="t m0 x6 hc yb8d ff4 fs3 fc0 sc0 ls0 ws0">spółek <span class="_ _7"> </span>w <span class="_ _7"></span>Grupie <span class="_ _7"></span>Kapitało<span class="_ _2"></span>wej <span class="_ _7"></span>TOYA <span class="_ _7"></span>żaden <span class="_ _7"></span>z <span class="_ _7"></span>pracow<span class="_ _2"></span>ników<span class="_ _2"></span> <span class="_ _7"></span>nie <span class="_ _7"></span>otrzymywał <span class="_ _7"></span>wynagrodzenia <span class="_ _7"> </span>n<span class="_ _2"></span>iższego <span class="_ _7"></span>niż <span class="_ _7"></span>przewidziane </div><div class="t m0 x6 hc yb8e ff1 fs3 fc0 sc0 ls0 ws0">prawem minimalne wynagro<span class="_ _2"></span>dzenie. <span class="_ _2"></span> </div><div class="t m0 x34 h5e y84e ff2 fs4 fc0 sc0 ls0 ws0">7.4.5.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Bezpieczeństwo pracowników</span></span> </div><div class="t m0 x6 h6 y1aa ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y850 ff4 fs3 fc0 sc0 ls0 ws0">We <span class="_ _0"></span>wszystkich spółkach <span class="_ _0"></span>Grupy <span class="_ _0"></span>Kapitałowej T<span class="_ _0"></span>OYA <span class="_ _0"></span>obowiązuj<span class="_ _2"></span>ą <span class="_ _0"></span>zasady BHP, <span class="_ _a"></span>które są <span class="_ _a"></span>zgod<span class="_ _2"></span>ne <span class="_ _a"></span>ze stosownymi <span class="_ _0"></span>państwowymi </div><div class="t m0 x6 hc yb8f ff4 fs3 fc0 sc0 ls0 ws0">przepisami oraz <span class="_ _0"></span>standardami BHP. <span class="_ _0"></span>W każdej <span class="_ _a"></span>sp<span class="_ _2"></span>ółce <span class="_ _0"></span>jest dele<span class="_ _0"></span>gowana osoba do<span class="_ _0"></span> dbania <span class="_ _0"></span>o <span class="_ _0"></span>bezpieczeństwo w <span class="_ _0"></span>miejscu <span class="_ _0"></span>pracy </div><div class="t m0 x6 hc y47a ff1 fs3 fc0 sc0 ls0 ws0">oraz <span class="_ _2"></span>p<span class="_ _2"></span>rzekazywanie <span class="_ _2"></span>pra<span class="_ _2"></span>cownikom <span class="_ _e"></span><span class="ff4">wszystkich <span class="_ _e"></span>niezbędnych <span class="_ _e"></span>informacji <span class="_ _2"></span>na <span class="_ _e"></span>temat <span class="_ _2"></span>zagrożeń <span class="_ _e"></span>dla <span class="_ _e"></span>zdrowia <span class="_ _e"></span>w <span class="_ _2"></span>miejscu <span class="_ _e"></span>pracy. </span></div><div class="t m0 x6 hc y38b ff4 fs3 fc0 sc0 ls0 ws0">Zapewniają <span class="_ _1d"> </span>one <span class="_ _1b"> </span>też <span class="_ _1d"> </span>adekw<span class="_ _2"></span>atne <span class="_ _1b"> </span>ś<span class="_ _2"></span>rodki <span class="_ _1b"> </span>o<span class="_ _2"></span>strożności. <span class="_ _1d"> </span>Tymi <span class="_ _1b"> </span>działaniami <span class="_ _1d"> </span>jest <span class="_ _1d"> </span>objętych <span class="_ _1d"> </span>100% <span class="_ _1b"> </span>pra<span class="_ _2"></span>cowników <span class="_ _1b"> </span>oraz<span class="_ _2"></span> </div><div class="t m0 x6 hc yb90 ff4 fs3 fc0 sc0 ls0 ws0">współpracowników w Grup<span class="_ _2"></span>ie Kapitałowej TOYA. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yb91 ff4 fs3 fc0 sc0 ls0 ws0">W 2025 <span class="_ _a"></span>roku<span class="_ _2"></span> w<span class="_ _0"></span> spółce <span class="_ _0"></span>TOYA <span class="_ _0"></span>S.A. odnotowano 2 <span class="_ _0"></span>wypadki związane <span class="_ _0"></span>z pracą <span class="_ _0"></span>(wskaźnik wypadków <span class="_ _0"></span>wyniósł 3,34). <span class="_ _0"></span>W spółce </div><div class="t m0 x6 hc yb92 ff4 fs3 fc0 sc0 ls0 ws0">w  Rumunii w 20<span class="_ _2"></span>25 roku doszł<span class="_ _2"></span>o do 1 śmiertelnego <span class="_ _2"></span>wypadku (wypad<span class="_ _2"></span>ek komunikacyjny) p<span class="_ _2"></span>rzy pracy (wskaźn<span class="_ _2"></span>ik wypadków </div><div class="t m0 x6 hc y5bb ff4 fs3 fc0 sc0 ls0 ws0">wyniósł <span class="_ _9"> </span>5,99). <span class="_ _9"> </span>W <span class="_ _9"> </span>wyniku <span class="_ _9"> </span>tych <span class="_ _9"> </span>zdarz<span class="_ _2"></span>eń <span class="_ _7"></span>odnoto<span class="_ _2"></span>wano <span class="_ _7"></span>łącznie <span class="_ _9"> </span>26 <span class="_ _9"> </span>dni <span class="_ _9"> </span>nieobecności <span class="_ _9"> </span>w <span class="_ _9"> </span>pracy. <span class="_ _9"> </span>Natomiast <span class="_ _9"> </span>w <span class="_ _7"> </span>sp<span class="_ _2"></span>ółkach <span class="_ _7"></span>w </div><div class="t m0 x2d h6 yb93 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w157 h0"><div class="t m0 x6 h5b yb94 ff1 fs10 fc0 sc0 ls0 ws0">2</div></div><div class="c x0 y1 w2 h0"><div class="t m0 x123 h11 yb95 ff4 fs7 fc0 sc0 ls0 ws0">  Wyna<span class="_ _0"></span>grodz<span class="_ _0"></span>enia  pr<span class="_ _0"></span>acownik<span class="_ _a"></span>ów  w  dniu  31  grudni<span class="_ _0"></span>a  2025  roku <span class="_ _7"> </span>pracujących  na  ni<span class="_ _0"></span>epełny  eta<span class="_ _0"></span>t  z<span class="_ _0"></span>ost<span class="_ _0"></span>ały  prz<span class="_ _0"></span>eliczone  dl<span class="_ _0"></span>a  wart<span class="_ _0"></span>ości  pełnego  et<span class="_ _0"></span>atu,  a </div><div class="t m0 x6 h11 yb76 ff4 fs7 fc0 sc0 ls0 ws0">wynagrodz<span class="_ _a"></span>enia <span class="_ _2"></span>osób pozos<span class="_ _0"></span>tający<span class="_ _0"></span>ch w <span class="_ _2"></span>dniu 31 <span class="_ _2"></span>grudnia 202<span class="_ _2"></span>5, <span class="_ _2"></span>którz<span class="_ _0"></span>y pracowali<span class="_ _0"></span> przez część roku zos<span class="_ _0"></span>tały przelicz<span class="_ _0"></span>one dla <span class="_ _2"></span>warto<span class="_ _0"></span>ści <span class="_ _2"></span>zat<span class="_ _0"></span>rudnienia w <span class="_ _2"></span>całym </div><div class="t m0 x6 h11 yb77 ff4 fs7 fc0 sc0 ls0 ws0">rok<span class="_ _0"></span>u.<span class="ff1"> </span></div></div><a class="l" href="#pf5e" ><span class="d m1" style="border-style:none;position:absolute;left:159.486000px;bottom:783.300000px;width:7.794000px;height:16.210000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf5f" class="pf w0 h0" ><div class="pc 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">95<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">Chinach nie odnotowano żadnych wypadków związanych z pracą, <span class="_ _0"></span>złego stanu zdrowia związanego z w<span class="_ _0"></span>y<span class="_ _2"></span>kony<span class="_ _2"></span>waną pracą </div><div class="t m0 x6 hc y341 ff4 fs3 fc0 sc0 ls0 ws0">ani dni nieobecnoś<span class="_ _2"></span>ci w pracy z powodu<span class="_ _2"></span> urazów doznanych w pracy. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y609 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _9"> </span>2025 <span class="_ _9"> </span>roku <span class="_ _9"> </span>w <span class="_ _9"> </span>Grupie<span class="_ _2"></span> <span class="_ _7"> </span>Kapit<span class="_ _2"></span>ałowej <span class="_ _9"> </span>TOYA <span class="_ _9"> </span>nie <span class="_ _9"> </span>st<span class="_ _2"></span>wierdzono <span class="_ _9"> </span>przyp<span class="_ _2"></span>adków <span class="_ _9"> </span>dyskryminacji <span class="_ _9"> </span>oraz <span class="_ _9"> </span>in<span class="_ _2"></span>cydentów <span class="_ _7"> </span>związa<span class="_ _2"></span>nych <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y343 ff4 fs3 fc0 sc0 ls0 ws0">z poszan<span class="_ _2"></span>owaniem praw człowieka pracowników. Organizacj<span class="_ _2"></span>a nie była <span class="_ _2"></span>również podmiotem: <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc y80 ffe fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _60"> </span><span class="ff4">skarg złożo<span class="_ _2"></span>nych przez pracowników za po<span class="_ _2"></span>średnictwem kanałów z<span class="_ _2"></span>głaszania wątpliwości, <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd hc yb96 ffe fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _60"> </span><span class="ff4">skarg <span class="_ _1b"> </span>złożonych <span class="_ _18"> </span>do <span class="_ _1b"> </span>krajowych <span class="_ _18"> </span>punktów <span class="_ _1b"> </span>kontaktowych <span class="_ _18"> </span>ds<span class="_ _2"></span>. <span class="_ _18"> </span>Wytyczn<span class="_ _2"></span>ych <span class="_ _18"> </span>OECD <span class="_ _1b"> </span>dla <span class="_ _18"> </span>przedsiębiorstw<span class="_ _2"></span> </span></span></div><div class="t m0 x39 hc yb97 ff1 fs3 fc0 sc0 ls0 ws0">wielonarodowych.<span class="_ _2"></span> </div><div class="t m0 xd hb y39b ff2 fs6 fc0 sc0 ls9 ws0">7.5.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">ESRS S2 <span class="_ _0"></span>OSOBY WYKONUJĄCE PRAC<span class="_ _0"></span>Ę W Ł<span class="_ _0"></span>AŃCUCHU WARTOŚC<span class="_ _0"></span>I<span class="ff2"> </span></span></span></div><div class="t m0 x6 h6 yb98 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y5ef ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _9"> </span>tra<span class="_ _2"></span>kcie <span class="_ _9"> </span>analizy<span class="_ _2"></span> <span class="_ _9"> </span>podwójnej <span class="_ _f"> </span>istotności <span class="_ _f"> </span>Grupa <span class="_ _f"> </span>Kapitałowa <span class="_ _f"> </span>TOYA <span class="_ _9"> </span>zdiagn<span class="_ _2"></span>ozowała, <span class="_ _f"> </span>że <span class="_ _9"> </span>ma  wpływ <span class="_ _9"> </span>związany  z<span class="_ _0"></span> <span class="_ _9"> </span>os<span class="_ _2"></span>obami </div><div class="t m0 x6 hc y8fb ff4 fs3 fc0 sc0 ls0 ws0">wykonującymi <span class="_ _4"></span>pracę <span class="_ _e"></span>w <span class="_ _e"></span>ł<span class="_ _2"></span>ańcuchu <span class="_ _e"></span>wartoś<span class="_ _2"></span>ci. <span class="_ _e"></span>W <span class="_ _e"></span>przy<span class="_ _2"></span>padku <span class="_ _4"></span>bezpieczeństwa <span class="_ _4"></span>i <span class="_ _e"></span>higieny <span class="_ _4"></span>pracy <span class="_ _e"></span>jes<span class="_ _2"></span>t <span class="_ _e"></span>potencjalnie <span class="_ _4"></span>pozytywny, </div><div class="t m0 x6 hc yb99 ff4 fs3 fc0 sc0 ls0 ws0">ponieważ  p<span class="_ _2"></span>odmioty  w <span class="_ _1c"> </span>łańcuchu <span class="_ _1c"> </span>wartości<span class="_ _2"></span><span class="ff1">  </span>Grup<span class="_ _2"></span>y  Kapitałowej  TO<span class="_ _2"></span>YA  mogą  wdraża<span class="_ _2"></span>ć  i <span class="_ _1c"> </span>przestrzegać <span class="_ _1c"> </span>rygorystyczn<span class="_ _2"></span>ych </div><div class="t m0 x6 hc yb9a ff4 fs3 fc0 sc0 ls0 ws0">standardó<span class="_ _2"></span>w <span class="_ _e"></span>bezpieczeństwa <span class="_ _e"></span>i <span class="_ _4"></span>higieny <span class="_ _e"></span>pracy,<span class="_ _2"></span> <span class="_ _e"></span>aby <span class="_ _e"></span>minimalizować <span class="_ _4"></span>ryzyko <span class="_ _4"></span>wypadków <span class="_ _e"></span>i <span class="_ _4"></span>chorób <span class="_ _e"></span>zawodo<span class="_ _2"></span>wych. <span class="_ _e"></span>Wpływ <span class="_ _4"></span>ten </div><div class="t m0 x6 hc y81b ff4 fs3 fc0 sc0 ls0 ws0">jest <span class="_ _42"> </span>również <span class="_ _42"> </span>rzeczy<span class="_ _2"></span>wisty <span class="_ _42"> </span>pozytywny,<span class="_ _2"></span> <span class="_ _21"> </span>p<span class="_ _2"></span>onieważ <span class="_ _21"> </span>p<span class="_ _2"></span>rzedstawiciele <span class="_ _21"> </span>G<span class="_ _2"></span>rupy <span class="_ _42"> </span>Kapitałowej <span class="_ _42"> </span>T<span class="_ _2"></span>OYA <span class="_ _42"> </span>utrz<span class="_ _2"></span>ymują <span class="_ _42"> </span>kontakt <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yb9b ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _f"> </span>dostawcami,  wizytują  zakłady <span class="_ _9"> </span>p<span class="_ _2"></span>rodukcyjne  oraz <span class="_ _9"> </span>pro<span class="_ _2"></span>wadzą <span class="_ _f"> </span>kontrole  przestrzegania <span class="_ _f"> </span>zas<span class="_ _2"></span>ad <span class="_ _f"> </span>BHP  przez <span class="_ _9"> </span>dos<span class="_ _2"></span>tawców. </div><div class="t m0 x6 hc y724 ff4 fs3 fc0 sc0 ls0 ws0">Jednocześnie  zdiagnozowany  został <span class="_ _f"> </span>rzeczywisty  negatywny <span class="_ _f"> </span>wpływ, <span class="_ _f"> </span>ponieważ  mimo <span class="_ _f"> </span>utrzymywania  bezpieczeństwa </div><div class="t m0 x6 hc y9f0 ff4 fs3 fc0 sc0 ls0 ws0">należy <span class="_ _9"> </span>zał<span class="_ _2"></span>ożyć, <span class="_ _9"> </span>że <span class="_ _7"> </span>s<span class="_ _2"></span>pecyfika <span class="_ _9"> </span>pracy <span class="_ _9"> </span>u <span class="_ _9"> </span>do<span class="_ _2"></span>stawców <span class="_ _9"> </span>pro<span class="_ _2"></span>duktów <span class="_ _9"> </span>dystrybuowany<span class="_ _2"></span>ch <span class="_ _7"> </span>p<span class="_ _2"></span>rzez <span class="_ _7"> </span>Grup<span class="_ _2"></span>ę <span class="_ _9"> </span>Kapitałową <span class="_ _9"> </span>TOYA <span class="_ _9"> </span>moż<span class="_ _2"></span>e </div><div class="t m0 x6 hc y95e ff4 fs3 fc0 sc0 ls0 ws0">wiązać się z możliwymi wypad<span class="_ _2"></span>kami przy p<span class="_ _2"></span>racy. <span class="ff1"> </span></div><div class="t m0 x6 hc yb9c ff4 fs3 fc0 sc0 ls0 ws0">Z warunkami pracy w górnym zakresie łańcucha wartości (upstream) łączy się kwestia zapobiegania przemocy i nękania </div><div class="t m0 x6 hc yb9d ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _5"> </span>mi<span class="_ _2"></span>ejscu <span class="_ _19"> </span>pracy. <span class="_ _19"> </span>W <span class="_ _19"> </span>procesie <span class="_ _19"> </span>analizy <span class="_ _19"> </span>p<span class="_ _2"></span>odwójnej <span class="_ _19"> </span>istotności <span class="_ _19"> </span>zidentyfikowan<span class="_ _2"></span>o <span class="_ _5"> </span>rzeczywi<span class="_ _2"></span>sty <span class="_ _19"> </span>negatywny <span class="_ _19"> </span>wpły<span class="_ _2"></span>w <span class="_ _5"> </span>oraz </div><div class="t m0 x6 hc yb9e ff4 fs3 fc0 sc0 ls0 ws0">potencjalnie pozyty<span class="_ _2"></span>wny wpływ. Negatywny wpł<span class="_ _2"></span>yw wynika z faktu, że Kodeks Etyki Grupy Kapitałowej TOYA, do któ<span class="_ _2"></span>rego </div><div class="t m0 x6 hc yb9f ff4 fs3 fc0 sc0 ls0 ws0">przestrzegania mają zostać zobowiązani partn<span class="_ _2"></span>erzy biznesowi, nie został wdrożony we wszystkich spółkach Grupy TOYA. </div><div class="t m0 x6 hc y63e ff4 fs3 fc0 sc0 ls0 ws0">Dokument <span class="_ _1c"> </span>został <span class="_ _1c"> </span>formalnie <span class="_ _1c"> </span>wdrożo<span class="_ _2"></span>ny <span class="_ _1c"> </span>w <span class="_ _1c"> </span>jednostce <span class="_ _1c"> </span>dominującej <span class="_ _1c"> </span>w <span class="_ _1c"> </span>II<span class="_ _2"></span><span class="ff1">I <span class="_ _5"> </span>kwartale <span class="_ _1c"> </span>2025 <span class="_ _1c"> </span>roku. <span class="_ _1c"> </span>Natomiast <span class="_ _1c"> </span>pozyty<span class="_ _2"></span>wny </span></div><div class="t m0 x6 hc yba0 ff4 fs3 fc0 sc0 ls0 ws0">potencjalny <span class="_ _e"></span>wpływ <span class="_ _e"></span>wynika<span class="_ _2"></span> <span class="_ _2"></span>z <span class="_ _e"></span>tego, <span class="_ _e"></span>że <span class="_ _e"></span>po <span class="_ _e"></span>wdrożeniu <span class="_ _e"></span>Kodeksu <span class="_ _e"></span>Etyki <span class="_ _e"></span>regulacje <span class="_ _e"></span>dotyczące <span class="_ _e"></span>m.in. <span class="_ _e"></span>równoś<span class="_ _2"></span>ci <span class="_ _2"></span>i <span class="_ _e"></span>różn<span class="_ _2"></span>orodności </div><div class="t m0 x6 hc yba1 ff4 fs3 fc0 sc0 ls0 ws0">pracowników  będą  również  obowiązy<span class="_ _2"></span>wać  w <span class="_ _f"> </span>łańcuch<span class="_ _2"></span>u  wartości.  Grupa  Kapitałowa  TOYA <span class="_ _1c"> </span>chce,  żeby  jej  partnerz<span class="_ _2"></span>y </div><div class="t m0 x6 hc y715 ff4 fs3 fc0 sc0 ls0 ws0">biznesowi podzielali wyzn<span class="_ _2"></span>awane przez nią <span class="_ _2"></span>wartości.<span class="ff1"> <span class="_ _2"></span> </span></div><div class="t m0 x6 hc yba2 ff4 fs3 fc0 sc0 ls0 ws0">Zdiagnozowane <span class="_ _4"></span>wpły<span class="_ _2"></span>wy <span class="_ _4"></span>mają <span class="_ _4"></span>związek <span class="_ _4"></span>z <span class="_ _7"></span>modelem <span class="_ _4"></span>biznesowym <span class="_ _4"></span>Grupy <span class="_ _7"></span>Kapitałowej <span class="_ _4"></span>TOY<span class="_ _2"></span>A, <span class="_ _4"></span>który <span class="_ _4"></span>zakład<span class="_ _2"></span>a <span class="_ _e"></span>p<span class="_ _2"></span>ozyskiwanie </div><div class="t m0 x6 hc yba3 ff4 fs3 fc0 sc0 ls0 ws0">dostawców –<span class="ff1"> przede wszystkim </span>–<span class="ff1"> </span>w <span class="_ _0"></span>Chinach i dystrybucję wyprodu<span class="_ _2"></span>kowanych tam towarów. <span class="_ _0"></span>Organizacja nie przewiduje </div><div class="t m0 x6 hc yba4 ff4 fs3 fc0 sc0 ls0 ws0">w najbliższym czas<span class="_ _2"></span>ie zmieniać swojego m<span class="_ _2"></span><span class="ff1">odelu biznesowego<span class="_ _2"></span>.  </span></div><div class="t m0 x6 hc yb6d ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _7"></span>trakcie <span class="_ _4"></span>an<span class="_ _2"></span>alizy <span class="_ _7"></span>podwójnej <span class="_ _7"></span>istotno<span class="_ _2"></span>ści <span class="_ _7"></span>zidentyfikowano <span class="_ _7"></span>jedno <span class="_ _7"></span>ryzyko <span class="_ _7"></span>związane <span class="_ _4"></span>z <span class="_ _7"> </span>łańcu<span class="_ _2"></span>chem <span class="_ _7"></span>wartości, <span class="_ _7"></span>które <span class="_ _7"></span>wynika <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yba5 ff4 fs3 fc0 sc0 ls0 ws0">z przyjętego modelu biznesowego. W perspektywie długoterminowej istnieje ryzyko zwiększenia kosztów wynikających </div><div class="t m0 x6 hc y2f9 ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _2"></span>wzrastający<span class="_ _2"></span>ch <span class="_ _2"></span>kosztów <span class="_ _2"></span>operacyjnych<span class="_ _2"></span> <span class="_ _2"></span>związanych <span class="_ _2"></span>z <span class="_ _e"></span>wynagrodzeniem <span class="_ _2"></span>pracowników <span class="_ _2"></span>w <span class="_ _2"></span>ł<span class="_ _2"></span>ańcuchu <span class="_ _e"></span>dostaw. <span class="_ _2"></span>Wzros<span class="_ _2"></span>t <span class="_ _2"></span>może </div><div class="t m0 x6 hc yba6 ff4 fs3 fc0 sc0 ls0 ws0">też  wynikać  z  rosnących  standardów  bezpieczeńs<span class="_ _2"></span>twa,  co  jest  powiązane  z  wpływem <span class="_ _f"> </span>dotyczącym  bezpieczeństwa<span class="_ _2"></span> <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yba7 ff1 fs3 fc0 sc0 ls0 ws0">i higieny pracy.<span class="_ _2"></span> </div><div class="t m0 x6 hc yba8 ff4 fs3 fc0 sc0 ls0 ws0">Wśród <span class="_ _2"></span>osób <span class="_ _2"></span>wykonu<span class="_ _2"></span>jących pracę <span class="_ _2"></span>w ł<span class="_ _2"></span>ańcuchu <span class="_ _2"></span>wartości <span class="_ _2"></span>dominują<span class="_ _2"></span> pra<span class="_ _2"></span>cownicy wytwarz<span class="_ _2"></span>ający <span class="_ _2"></span>narzędzia, <span class="_ _2"></span>elektronarzędzia<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yba9 ff1 fs3 fc0 sc0 ls0 ws0"> <span class="ff4">i <span class="_ _2"></span>inn<span class="_ _2"></span>e <span class="_ _2"></span>urządzenia <span class="_ _e"></span>dystrybuowane <span class="_ _2"></span>p<span class="_ _2"></span>óźniej <span class="_ _2"></span>pod <span class="_ _e"></span>różnymi <span class="_ _e"></span>markami <span class="_ _2"></span>przez <span class="_ _e"></span>Grupę <span class="_ _2"></span>Kap<span class="_ _2"></span>itałową <span class="_ _2"></span>TOYA. <span class="_ _e"></span>Znaczącą <span class="_ _e"></span>grupą <span class="_ _e"></span>są <span class="_ _2"></span>też </span></div><div class="t m0 x6 hc y9bb ff4 fs3 fc0 sc0 ls0 ws0">osoby odpowiadające za transport i logistykę <span class="_ _0"></span>wyprodukowanych towarów do magazynów należących do organizacji lu<span class="_ _0"></span>b </div><div class="t m0 x6 h6 ybaa ff4 fs3 fc0 sc0 ls0 ws0">za transpo<span class="_ _2"></span>rt bezpośrednio do kli<span class="_ _2"></span><span class="ff1">enta.<span class="fs2"> </span></span>Osoby t<span class="_ _2"></span>e wykonują swoją pracę w Azji (głównie w <span class="_ _2"></span>Chinach) oraz Eu<span class="_ _2"></span>ropie. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y9b0 ff4 fs3 fc0 sc0 ls0 ws0">Zdiagnozowane <span class="_ _2"></span>is<span class="_ _2"></span>totne <span class="_ _2"></span>negatywne <span class="_ _2"></span>wpływy <span class="_ _2"></span>są <span class="_ _2"></span>systemowe <span class="_ _2"></span>i<span class="_ _2"></span> <span class="_ _2"></span>wynikają <span class="_ _2"></span>ze <span class="_ _2"></span>specyfiki <span class="_ _2"></span>łań<span class="_ _2"></span>cucha <span class="_ _2"></span>wartości <span class="_ _2"></span>Grupy <span class="_ _2"></span>Kap<span class="_ _2"></span>itałowej </div><div class="t m0 x6 hc ybab ff4 fs3 fc0 sc0 ls0 ws0">TOYA. <span class="_ _0"></span>Natomiast pozytywne w<span class="_ _0"></span>pływy wynikają <span class="_ _a"></span>z podejmowan<span class="_ _2"></span>ych <span class="_ _0"></span>działań jak <span class="_ _a"></span>wizyty<span class="_ _2"></span> <span class="_ _0"></span>u <span class="_ _0"></span>dostawców <span class="_ _0"></span>czy <span class="_ _0"></span>planowane objęcie </div><div class="t m0 x6 hc y296 ff4 fs3 fc0 sc0 ls0 ws0">wszystkich d<span class="_ _2"></span>ostawców postanowieni<span class="_ _2"></span>ami Kodeksu E<span class="_ _2"></span>tyki oraz Polityki Praw Człowieka Grup<span class="_ _2"></span>y Kapitałowej TOYA. <span class="_ _2"></span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf60" class="pf w0 h0" ><div class="pc pc60 w0 h0"><img class="bi x2 y3 w3 h3" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">96<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y66a ff4 fs3 fc0 sc0 ls0 ws0">W  ramach  procesu<span class="_ _2"></span>  analizy  pod<span class="_ _2"></span>wójnej  istotności <span class="_ _1c"> </span>nie  analizowano  pos<span class="_ _2"></span>zczególnych  grup  os<span class="_ _2"></span>ób  wykonujących  p<span class="_ _2"></span>racę <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>łańcuchu <span class="_ _4"></span>wartości. <span class="_ _4"></span>Za<span class="_ _2"></span>łożono, <span class="_ _4"></span>że <span class="_ _4"></span>wywierany <span class="_ _4"></span>wpływ <span class="_ _4"></span>jest <span class="_ _e"></span>p<span class="_ _2"></span>odobny, <span class="_ _4"></span>niezależnie <span class="_ _4"></span>od <span class="_ _4"></span>grupy <span class="_ _4"></span>pracownik<span class="_ _2"></span>ów, <span class="_ _4"></span>konkretnego </div><div class="t m0 x6 hc yd8 ff1 fs3 fc0 sc0 ls0 ws0">dostawcy czy regionu<span class="_ _2"></span> geograficznego.  <span class="_ _2"></span> </div><div class="t m0 x6 hc y343 ff4 fs3 fc0 sc0 ls0 ws0">W ramach procesu a<span class="_ _2"></span>nalizy podwójnej is<span class="_ _2"></span>totności zaangażo<span class="_ _2"></span>wano część podmiotów znaj<span class="_ _2"></span>dujących się w łań<span class="_ _2"></span>cuchu wartości </div><div class="t m0 x6 hc y344 ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>ocenę <span class="_ _4"></span>wpł<span class="_ _2"></span>ywu <span class="_ _4"></span>Grupy <span class="_ _7"></span>Kapitałowej <span class="_ _4"></span>TOYA. <span class="_ _7"></span>Organizacja <span class="_ _7"></span>stara <span class="_ _4"></span>się <span class="_ _4"></span>u<span class="_ _2"></span>względniać <span class="_ _4"></span>prawa <span class="_ _7"></span>osób <span class="_ _4"></span>wykonują<span class="_ _2"></span>cych <span class="_ _4"></span>pracę <span class="_ _4"></span>w <span class="_ _7"></span>jej </div><div class="t m0 x6 hc ybac ff4 fs3 fc0 sc0 ls0 ws0">łańcuchu warto<span class="_ _2"></span>ści, czego odzwierciedleni<span class="_ _2"></span>em jest Kodeks Etyki i Po<span class="_ _2"></span>lityka Praw Człowieka.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x34 h5e y6d4 ff2 fs4 fc0 sc0 ls0 ws0">7.5.1.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Wymagania wobec dostawców</span></span> </div><div class="t m0 x6 h6 ybad ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ybae ff4 fs3 fc0 sc0 ls0 ws0">Grupa Kapitałowa TOYA zarządza swoimi istotnymi wpływami <span class="_ _0"></span>na osoby wykonujące pracę w <span class="_ _0"></span>łańcuchu wartości poprzez </div><div class="t m0 x6 hc y4bd ff7 fs3 fc0 sc0 ls0 ws0">Kodeks <span class="_ _7"> </span>E<span class="_ _2"></span>tyki<span class="ff1"> <span class="_ _7"> </span>oraz <span class="_ _9"> </span><span class="ffd">Politykę <span class="_ _9"> </span>Praw <span class="_ _7"> </span>Człowieka<span class="_ _2"></span><span class="ff4">. <span class="_ _7"> </span>Pos<span class="_ _2"></span>tanowienia <span class="_ _7"></span>tych <span class="_ _9"> </span>dokumentów <span class="_ _9"> </span>dotyczą <span class="_ _7"> </span>Grupy <span class="_ _9"> </span>Kapitałowej <span class="_ _9"> </span>TOYA, <span class="_ _7"> </span>jak </span></span></span></div><div class="t m0 x6 hc ya8f ff4 fs3 fc0 sc0 ls0 ws0">również partnerów biznesowych i wpływają na ich pracowników. Za w<span class="_ _0"></span>drożenie polityki w organizacji odpowiada Zarząd </div><div class="t m0 x6 hc ya90 ff1 fs3 fc0 sc0 ls0 ws0">TOYA S.A. </div><div class="t m0 x6 hc ya91 ff4 fs3 fc0 sc0 ls0 ws0">W  zakres<span class="_ _2"></span>ie  bezpieczeńs<span class="_ _2"></span>twa  i <span class="_ _1c"> </span>higieny <span class="_ _1c"> </span>pracy, <span class="_ _5"> </span><span class="ff7">Kodeks <span class="_ _1c"> </span>Etyki<span class="ff1"> <span class="_ _1c"> </span></span></span>jednoznacznie <span class="_ _1c"> </span>wyraża <span class="_ _1c"> </span>oczekiwanie <span class="_ _1c"> </span>Grupa <span class="_ _1c"> </span>TOYA <span class="_ _1c"> </span>wobec </div><div class="t m0 x6 hc ya92 ff4 fs3 fc0 sc0 ls0 ws0">wszystkich <span class="_ _9"> </span>dostawców <span class="_ _9"> </span>do <span class="_ _9"> </span>zap<span class="_ _2"></span>ewnienia <span class="_ _7"> </span>bezpie<span class="_ _2"></span>cznych <span class="_ _9"> </span>i <span class="_ _9"> </span>zdrowych <span class="_ _7"> </span>waru<span class="_ _2"></span>nków <span class="_ _7"> </span>p<span class="_ _2"></span>racy <span class="_ _9"> </span>swoim <span class="_ _7"> </span>p<span class="_ _2"></span>racownikom. <span class="_ _7"> </span>K<span class="_ _2"></span>westia <span class="_ _9"> </span>ta </div><div class="t m0 x6 hc ybaf ff4 fs3 fc0 sc0 ls0 ws0">podnoszo<span class="_ _2"></span>na <span class="_ _e"></span>jest <span class="_ _e"></span>również <span class="_ _4"></span>w <span class="_ _e"></span><span class="ffd">Polityce <span class="_ _4"></span>Praw <span class="_ _e"></span>Człowieka<span class="_ _2"></span></span>, <span class="_ _e"></span>która <span class="_ _e"></span>podkr<span class="_ _2"></span>eśla <span class="_ _e"></span>konieczność <span class="_ _e"></span>za<span class="_ _2"></span>pewnienia <span class="_ _2"></span>b<span class="_ _2"></span>ezpiecznego <span class="_ _e"></span>miejsc<span class="_ _2"></span>a </div><div class="t m0 x6 hc ybb0 ff4 fs3 fc0 sc0 ls0 ws0">pracy <span class="_ _18"> </span>zgo<span class="_ _2"></span>dnie <span class="_ _18"> </span>z <span class="_ _1b"> </span>obowiązującymi <span class="_ _18"> </span>regula<span class="_ _2"></span>cjami <span class="_ _18"> </span>i <span class="_ _1b"> </span>wymaganiami <span class="_ _18"> </span>do<span class="_ _2"></span>tyczącymi <span class="_ _18"> </span>bezpie<span class="_ _2"></span>czeństwa <span class="_ _1b"> </span>i <span class="_ _18"> </span>ochrony <span class="_ _1b"> </span>zdrowia, <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybb1 ff4 fs3 fc0 sc0 ls0 ws0">a w konsekwencji mini<span class="_ _2"></span>malizację ryzyka wyp<span class="_ _2"></span>adków, urazów i zagrożeń.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybb2 ff7 fs3 fc0 sc0 ls0 ws0">Kodeks <span class="_ _2"></span>E<span class="_ _2"></span>tyki<span class="ff1"> <span class="_ _2"></span><span class="ff4">stan<span class="_ _2"></span>owi <span class="_ _2"></span>również <span class="_ _e"></span>stanowczy <span class="_ _2"></span>wyraz <span class="_ _e"></span>sprzeciwu <span class="_ _2"></span>Grup<span class="_ _2"></span>y <span class="_ _2"></span>TOYA <span class="_ _2"></span>wobec <span class="_ _e"></span>jakichkol<span class="_ _2"></span>wiek <span class="_ _2"></span>przejawów <span class="_ _e"></span>molestowania <span class="_ _e"></span></span> </span></div><div class="t m0 x6 hc ybb3 ff4 fs3 fc0 sc0 ls0 ws0">i m<span class="_ _0"></span>obbingu. Zgodnie z <span class="_ _0"></span>treścią <span class="_ _0"></span>Kodeksu –<span class="ff1"> </span>obowiązującą również <span class="_ _a"></span>d<span class="_ _2"></span>ostawców G<span class="_ _0"></span>rupy <span class="ff1">- </span>każdy <span class="_ _0"></span>pracownik ma <span class="_ _0"></span>prawo do <span class="_ _0"></span>pracy </div><div class="t m0 x6 hc ybb4 ff4 fs3 fc0 sc0 ls0 ws0">w zdrowym środowisku<span class="_ _2"></span> wolnym od ws<span class="_ _2"></span>zelkich form wrogości<span class="_ _2"></span> i dręczenia uznan<span class="_ _2"></span>ych za niezgo<span class="_ _2"></span>dne z przepisami prawa. Z<span class="_ _2"></span>a </div><div class="t m0 x6 hc y482 ff4 fs3 fc0 sc0 ls0 ws0">niedopuszczaln<span class="_ _2"></span>e uznaje <span class="_ _0"></span>się jaki<span class="ff1">ekolwiek formy mobbingu, molestowania, molestowania seks<span class="_ _2"></span>ualnego czy dyskryminacji, </span></div><div class="t m0 x6 hc y32b ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _7"></span>szczególnoś<span class="_ _2"></span>ci <span class="_ _7"></span>ze <span class="_ _7"> </span>względu <span class="_ _9"> </span>na <span class="_ _7"> </span>pł<span class="_ _2"></span>eć, <span class="_ _7"></span>wiek, <span class="_ _7"></span>stanowisko, <span class="_ _9"> </span>wykształcenie, <span class="_ _7"> </span>o<span class="_ _2"></span>rient<span class="_ _2"></span>ację <span class="_ _7"> </span>seks<span class="_ _2"></span>ualną, <span class="_ _7"></span>wyznanie, <span class="_ _9"> </span>pochodzenie </div><div class="t m0 x6 hc yabd ff4 fs3 fc0 sc0 ls0 ws0">rasowe <span class="_ _e"></span>lu<span class="_ _2"></span>b <span class="_ _e"></span>etniczn<span class="_ _2"></span>e, <span class="_ _e"></span>niepełnos<span class="_ _2"></span>prawność, <span class="_ _4"></span>światopogląd <span class="_ _4"></span>czy <span class="_ _4"></span>przynależnoś<span class="_ _2"></span>ć <span class="_ _e"></span>do <span class="_ _4"></span>organizacji <span class="_ _e"></span>p<span class="_ _2"></span>racowniczych. <span class="_ _4"></span>Dodatkowo, <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y17d ff1 fs3 fc0 sc0 lsb ws0">w <span class="_ _5"> </span><span class="ffd ls0">Po<span class="_ _2"></span>lityce <span class="_ _5"> </span>Praw <span class="_ _19"> </span>Człowiek<span class="_ _2"></span>a<span class="ff1"> <span class="_ _5"> </span>Grupa <span class="_ _19"> </span>TOYA <span class="_ _19"> </span>deklaruje <span class="_ _19"> </span>brak <span class="_ _19"> </span>tolerancji <span class="_ _5"> </span>dla <span class="_ _14"> </span>wszelkich <span class="_ _5"> </span>form <span class="_ _5"> </span>dy<span class="_ _2"></span>skryminacji, <span class="_ _5"> </span>mobb<span class="_ _2"></span>ingu, </span></span></div><div class="t m0 x6 hc yabe ff4 fs3 fc0 sc0 ls0 ws0">molestowania, <span class="_ _4"></span>wyzysku, <span class="_ _4"></span>maltretowania <span class="_ _e"></span>i <span class="_ _4"></span>przemocy <span class="_ _4"></span>wobec <span class="_ _e"></span>pra<span class="_ _2"></span>cowników. <span class="_ _e"></span>Polityka <span class="_ _4"></span>podkreśla <span class="_ _4"></span>również <span class="_ _e"></span>sp<span class="_ _2"></span>rzeciw <span class="_ _e"></span>wobec<span class="_ _2"></span> </div><div class="t m0 x6 hc ybb5 ff4 fs3 fc0 sc0 ls0 ws0">pracy przymus<span class="_ _2"></span>owej, handlu ludźmi, współ<span class="_ _2"></span>czesnego niewolnictwa oraz<span class="_ _2"></span><span class="ff1"> <span class="_ _2"></span>pracy dzieci.  <span class="_ _4c"> </span> </span></div><div class="t m0 x6 hc y287 ff4 fs3 fc0 sc0 ls0 ws0">Kodeks <span class="_ _4"></span>i <span class="_ _e"></span>Polity<span class="_ _2"></span>ka <span class="_ _e"></span>s<span class="_ _2"></span>tanowią<span class="ff1"> </span>te<span class="_ _2"></span>ż <span class="_ _e"></span>p<span class="_ _2"></span>odstawę <span class="_ _4"></span>ogólnego <span class="_ _e"></span>p<span class="_ _2"></span>odejścia <span class="_ _4"></span>przedsiębiors<span class="_ _2"></span>twa <span class="_ _e"></span>w <span class="_ _4"></span>odnies<span class="_ _2"></span>ieniu <span class="_ _e"></span>do <span class="_ _4"></span>pos<span class="_ _2"></span>zanowania <span class="_ _4"></span>praw </div><div class="t m0 x6 hc yac1 ff4 fs3 fc0 sc0 ls0 ws0">człowieka <span class="_ _e"></span>istotnych <span class="_ _e"></span>dla <span class="_ _e"></span>pracowników <span class="_ _e"></span>w <span class="_ _e"></span>łańcuchu<span class="_ _2"></span> <span class="_ _2"></span>wartoś<span class="_ _2"></span>ci <span class="_ _2"></span>bezpośrednio <span class="_ _e"></span>nawiązu<span class="_ _2"></span>jąc <span class="_ _2"></span>do <span class="_ _e"></span>zasad<span class="_ _2"></span> <span class="_ _2"></span>ujętych <span class="_ _e"></span>w <span class="_ _e"></span>Powszechnej </div><div class="t m0 x6 hc y115 ff4 fs3 fc0 sc0 ls0 ws0">Deklaracji <span class="_ _0"></span>Praw <span class="_ _0"></span>Człowieka, Mię<span class="_ _0"></span>dzyn<span class="_ _2"></span>arodowej <span class="_ _0"></span>Karcie <span class="_ _0"></span>Praw <span class="_ _0"></span>Człowieka; <span class="_ _0"></span>10 <span class="_ _0"></span>zasadach UN <span class="_ _a"></span>Global Compact, <span class="_ _a"></span>Wyty<span class="_ _2"></span>cznych <span class="_ _0"></span>ONZ </div><div class="t m0 x6 hc y5a1 ff4 fs3 fc0 sc0 ls0 ws0">dot. Biznesu i p<span class="_ _2"></span>raw człowieka oraz Wytyczn<span class="_ _2"></span>e OECD dla przedsiębiors<span class="_ _2"></span>tw wielonarodowych. W okr<span class="_ _2"></span>esie sprawozdawczym </div><div class="t m0 x6 hc ybb6 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _e"></span>Kapitałowa <span class="_ _e"></span>TOYA <span class="_ _e"></span>nie <span class="_ _e"></span>odnotowała <span class="_ _e"></span>n<span class="_ _2"></span>a <span class="_ _2"></span>wyższym <span class="_ _e"></span>i <span class="_ _e"></span>niższym <span class="_ _e"></span>szczeblu <span class="_ _4"></span>łańcucha <span class="_ _4"></span>wartości <span class="_ _2"></span>przy<span class="_ _2"></span>padków <span class="_ _e"></span>naruszeń <span class="_ _e"></span>tych </div><div class="t m0 x6 hc y4b0 ff1 fs3 fc0 sc0 ls0 ws0">regulacji.  </div><div class="t m0 x6 hc ybb7 ff4 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _9"> </span>z <span class="_ _f"> </span>postanowieniami <span class="_ _9"> </span>wymieniony<span class="_ _2"></span>ch <span class="_ _9"> </span>dokumentów,<span class="_ _2"></span> <span class="_ _9"> </span>Grupa <span class="_ _f"> </span>Kapitałowa <span class="_ _9"> </span>TOYA <span class="_ _9"> </span>ud<span class="_ _2"></span>ostępnia <span class="_ _9"> </span>swoim <span class="_ _f"> </span>pracownikom </div><div class="t m0 x6 hc ybb8 ff4 fs3 fc0 sc0 ls0 ws0">kanał <span class="_ _2"></span>do <span class="_ _2"></span>zgłaszania n<span class="_ _2"></span>ieprawidłowości. <span class="_ _2"></span>Wraz <span class="_ _2"></span>z wdrożeniem <span class="_ _2"></span>Kodeksu<span class="_ _2"></span> E<span class="_ _2"></span>tyki we <span class="_ _2"></span>wszystkich s<span class="_ _2"></span>półkach <span class="_ _2"></span>Grupy <span class="_ _2"></span>oraz ob<span class="_ _2"></span>jęciem </div><div class="t m0 x6 hc ybb9 ff4 fs3 fc0 sc0 ls0 ws0">nim dostawców, <span class="_ _0"></span>organizacja umożliwi zgłas<span class="_ _2"></span>zanie nieprawidłowości <span class="_ _0"></span>przez osoby w<span class="_ _0"></span>ykonują<span class="_ _2"></span>ce <span class="_ _0"></span>pracę w <span class="_ _0"></span>łańcuchu wartości. </div><div class="t m0 x6 hc ybba ff4 fs3 fc0 sc0 ls0 ws0">Od <span class="_ _4"></span>III <span class="_ _7"></span>kwartału <span class="_ _4"></span>2025 <span class="_ _7"></span>roku, <span class="_ _4"></span>po <span class="_ _4"></span>wdrożeniu <span class="_ _7"></span>Kodeksu <span class="_ _4"></span>Ety<span class="_ _2"></span>ki <span class="_ _4"></span>w <span class="_ _4"></span>jednostce <span class="_ _7"></span>dominującej, <span class="_ _7"></span>dostawcy <span class="_ _4"></span>Toya <span class="_ _4"></span>S.A. <span class="_ _7"></span>mają <span class="_ _4"></span>już <span class="_ _7"></span>taką  </div><div class="t m0 x6 hc ya08 ff4 fs3 fc0 sc0 ls0 ws0">możliwość. Po pełnym wdrożen<span class="_ _2"></span>iu dokumentu w całej Grupie TOYA otrzymywa<span class="_ _2"></span>ne zgłoszenia pozwolą na podejmo<span class="_ _2"></span>wanie </div><div class="t m0 x6 hc y90b ff4 fs3 fc0 sc0 ls0 ws0">działań mający<span class="_ _2"></span>ch na celu naprawę negatywnego wpł<span class="_ _2"></span>ywu w zakresie przes<span class="_ _2"></span>trzegania praw człowieka. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybbb ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _7"> </span>Kap<span class="_ _2"></span>itałowa <span class="_ _7"></span>TOYA <span class="_ _9"> </span>jest <span class="_ _9"> </span>otwarta <span class="_ _7"> </span>n<span class="_ _2"></span>a <span class="_ _7"></span>wszelkie <span class="_ _7"> </span>sy<span class="_ _2"></span>gnały <span class="_ _7"> </span>i <span class="_ _9"> </span>informacje <span class="_ _9"> </span>płynące <span class="_ _7"> </span>ze <span class="_ _9"> </span>strony<span class="_ _2"></span> <span class="_ _7"></span>osób <span class="_ _9"> </span>wykonujących<span class="_ _2"></span> <span class="_ _7"></span>pracę <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybbc ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>ł<span class="_ _2"></span>ańcuchu <span class="_ _7"></span>wartości, <span class="_ _7"></span>w <span class="_ _4"></span>ty<span class="_ _2"></span>m <span class="_ _4"></span>doty<span class="_ _2"></span>czące <span class="_ _4"></span>bezp<span class="_ _2"></span>ieczeństwa <span class="_ _7"></span>i <span class="_ _4"></span>higieny <span class="_ _7"></span>pracy <span class="_ _7"></span>oraz <span class="_ _7"></span>zapobiegania <span class="_ _7"></span>przemocy <span class="_ _7"></span>i <span class="_ _4"></span>molestowaniu<span class="_ _2"></span> <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y39 ff4 fs3 fc0 sc0 ls0 ws0">w miejscu pracy. <span class="_ _2"></span>Dostawcy mają klu<span class="_ _2"></span>czowe znaczenie dla dzi<span class="_ _2"></span>ałalności, dlatego Gru<span class="_ _2"></span>pa Kapitałowa TOYA oczeku<span class="_ _2"></span>je od nich </div><div class="t m0 x6 hc y6a5 ff4 fs3 fc0 sc0 ls0 ws0">zaangażowania w p<span class="_ _2"></span>rzestrzegania uznanych stan<span class="_ _2"></span>dardów etycznych i praktyk biznesowych. Organizacja zwraca <span class="_ _2"></span>uwagę na </div><div class="t m0 x6 hc ybbd ff4 fs3 fc0 sc0 ls0 ws0">tę <span class="_ _7"> </span>ws<span class="_ _2"></span>półpracę <span class="_ _9"> </span>i <span class="_ _7"> </span>za<span class="_ _2"></span>chęca <span class="_ _9"> </span>swoic<span class="_ _2"></span>h <span class="_ _9"> </span>dostawców <span class="_ _9"> </span>do <span class="_ _9"> </span>przestrz<span class="_ _2"></span>egania <span class="_ _9"> </span>poli<span class="_ _2"></span>tyk <span class="_ _9"> </span>mających <span class="_ _9"> </span>na <span class="_ _9"> </span>celu <span class="_ _9"> </span>ogran<span class="_ _2"></span>iczanie <span class="_ _7"> </span>n<span class="_ _2"></span>egatywnych </div></div></div><div class="pi" ></div></div><div id="pf61" class="pf w0 h0" ><div class="pc pc61 w0 h0"><img class="bi x2 y3 w3 h3" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">97<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">wpływów. <span class="_ _9"> </span>W <span class="_ _9"> </span>2025 <span class="_ _7"> </span>roku<span class="_ _2"></span> <span class="_ _7"> </span>d<span class="_ _2"></span>o <span class="_ _7"> </span>Grup<span class="_ _2"></span>y <span class="_ _7"> </span>n<span class="_ _2"></span>ie <span class="_ _7"> </span>przekaza<span class="_ _2"></span>no <span class="_ _7"> </span>w <span class="_ _9"> </span>tym <span class="_ _9"> </span>zakresie <span class="_ _9"> </span>żadnych<span class="_ _2"></span> <span class="_ _7"></span>sygnałów <span class="_ _9"> </span>od <span class="_ _9"> </span>osó<span class="_ _2"></span>b <span class="_ _7"></span>wykonują<span class="_ _2"></span>cych <span class="_ _7"></span>pracę <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 h6 y341 ff4 fs3 fc0 sc0 ls0 ws0">w łańcuchu wartoś<span class="_ _2"></span>ci. <span class="ff1 fs2"> </span></div><div class="t m0 x34 h5e y747 ff2 fs4 fc0 sc0 ls0 ws0">7.5.2.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Wdrażanie aspektów etycznych w łańcuchu war<span class="_ _0"></span>tości<span class="_ _2"></span><span class="ff2"> </span></span></span></div><div class="t m0 x6 h6 y748 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y749 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _7"></span>Kapitałowa <span class="_ _7"></span>TOYA <span class="_ _4"></span>opracował<span class="_ _2"></span>a <span class="_ _7"></span>Kodeks <span class="_ _4"></span>E<span class="_ _2"></span>tyki <span class="_ _4"></span>oraz <span class="_ _7"> </span>Politykę <span class="_ _7"></span>Praw <span class="_ _4"></span>Czł<span class="_ _2"></span>owieka <span class="_ _4"></span>i <span class="_ _9"> </span><span class="ff1 fca"> <span class="_ _7"></span></span>zobowiąże <span class="_ _7"></span>swoich <span class="_ _7"></span>dostawców <span class="_ _7"></span>do </div><div class="t m0 x6 hc y74a ff4 fs3 fc0 sc0 ls0 ws0">przestrzegania <span class="_ _9"> </span>ich <span class="_ _9"> </span>pos<span class="_ _2"></span>tanowień. <span class="_ _7"> </span>Prz<span class="_ _2"></span>edstawiciele <span class="_ _7"> </span>o<span class="_ _2"></span>rganizacji <span class="_ _9"> </span>utrz<span class="_ _2"></span>ymują <span class="_ _9"> </span>kontakt <span class="_ _9"> </span>z <span class="_ _9"> </span>dos<span class="_ _2"></span>tawcami <span class="_ _7"> </span>oraz <span class="_ _9"> </span>wizytu<span class="_ _2"></span>ją <span class="_ _7"> </span>za<span class="_ _2"></span>kłady </div><div class="t m0 x6 hc y74b ff4 fs3 fc0 sc0 ls0 ws0">produkcyjn<span class="_ _2"></span>e, <span class="_ _2"></span>co <span class="_ _e"></span>po<span class="_ _2"></span>zwala <span class="_ _2"></span>n<span class="_ _2"></span>a <span class="_ _e"></span>dobór <span class="_ _e"></span>odpowiednich <span class="_ _e"></span>par<span class="_ _2"></span>tnerów <span class="_ _2"></span>lu<span class="_ _2"></span>b <span class="_ _e"></span>podjęcie <span class="_ _e"></span>rozmów <span class="_ _4"></span>mających <span class="_ _e"></span>na <span class="_ _e"></span>celu <span class="_ _e"></span>ogranicz<span class="_ _2"></span>enie <span class="_ _2"></span>lu<span class="_ _2"></span>b </div><div class="t m0 x6 hc ybbe ff1 fs3 fc0 sc0 ls0 ws0">wye<span class="ff4">liminowanie negaty<span class="_ _2"></span>wnego wpływu na <span class="_ _2"></span>osoby wykonujące pracę w łańcuch<span class="_ _2"></span>u wartości. <span class="_ _e"></span></span> </div><div class="t m0 x6 hc ybae ff4 fs3 fc0 sc0 ls0 ws0">Wraz  z  wdrożenie<span class="_ _2"></span>m  Kodeksu <span class="_ _1c"> </span>Etyki  we  wszys<span class="_ _2"></span>tkich  spół<span class="_ _2"></span>kach  Grupy  TOYA  i  objęci<span class="_ _2"></span>em  nim  dosta<span class="_ _2"></span>wców  również  ich </div><div class="t m0 x6 hc y4bd ff4 fs3 fc0 sc0 ls0 ws0">pracownicy <span class="_ _7"></span>będą <span class="_ _7"></span>mogli <span class="_ _4"></span>korzy<span class="_ _2"></span>stać <span class="_ _7"></span>z <span class="_ _4"></span>tego <span class="_ _7"></span>kanału <span class="_ _7"></span>zgłaszania <span class="_ _7"></span>wątpliwości <span class="_ _4"></span>lub <span class="_ _7"> </span>podejrzeń <span class="_ _7"></span>naruszeń.<span class="_ _e"></span><span class="ff7"> <span class="_ _7"> </span></span>Jednocześnie <span class="_ _7"></span>Grupa </div><div class="t m0 x6 hc ya8f ff4 fs3 fc0 sc0 ls0 ws0">Kapitałowa <span class="_ _e"></span>TOYA <span class="_ _e"></span>n<span class="_ _2"></span>ie <span class="_ _e"></span>planuje <span class="_ _4"></span>bezpośrednio <span class="_ _4"></span>informować <span class="_ _e"></span>pracownikó<span class="_ _2"></span>w <span class="_ _e"></span>dostawców <span class="_ _e"></span>o <span class="_ _4"></span>tym <span class="_ _e"></span>ka<span class="_ _2"></span>nale, <span class="_ _e"></span>pozostawiając <span class="_ _4"></span>to <span class="_ _e"></span>ich </div><div class="t m0 x6 hc ya90 ff1 fs3 fc0 sc0 ls0 ws0">pracodawcom. <span class="_ _2"></span> </div><div class="t m0 x6 hc ya91 ff4 fs3 fc0 sc0 ls0 ws0">Zgłaszane <span class="_ _e"></span>sprawy <span class="_ _2"></span>b<span class="_ _2"></span>ędą <span class="_ _2"></span>rejestrowane <span class="_ _2"></span>w <span class="_ _e"></span>momencie <span class="_ _e"></span>ich <span class="_ _2"></span>wpł<span class="_ _2"></span>ywu. <span class="_ _2"></span>Na <span class="_ _e"></span>tę <span class="_ _2"></span>ch<span class="_ _2"></span>wilę <span class="_ _2"></span>Grupa <span class="_ _e"></span>Kapitałowa <span class="_ _e"></span>TOYA <span class="_ _2"></span>nie <span class="_ _2"></span>moż<span class="_ _2"></span>e <span class="_ _2"></span>ocenić </div><div class="t m0 x6 hc ya92 ff4 fs3 fc0 sc0 ls0 ws0">skuteczności <span class="_ _5"> </span>funkcjonowania <span class="_ _1c"> </span>kanał<span class="_ _2"></span>u  zgłas<span class="_ _2"></span>zania  n<span class="_ _2"></span>ieprawidłowości. <span class="_ _1c"> </span>Możliwość <span class="_ _1c"> </span>taka <span class="_ _5"> </span>jest <span class="_ _1c"> </span>już <span class="_ _1c"> </span>d<span class="_ _2"></span>ostępna <span class="_ _1c"> </span>w <span class="_ _1c"> </span>jednostce </div><div class="t m0 x6 hc ybbf ff4 fs3 fc0 sc0 ls0 ws0">dominującej.<span class="_ _2"></span><span class="ff7 fca"> </span></div><div class="t m0 x6 hc ybc0 ff4 fs3 fc0 sc0 ls0 ws0">Działania <span class="_ _9"> </span>mające <span class="_ _9"> </span>na <span class="_ _9"> </span>celu <span class="_ _9"> </span>uwzględnienie <span class="_ _7"> </span>isto<span class="_ _2"></span>tnych <span class="_ _9"> </span>wpływów <span class="_ _7"> </span>na <span class="_ _9"> </span>o<span class="_ _2"></span>soby <span class="_ _7"> </span>wykonują<span class="_ _2"></span>ce <span class="_ _7"> </span>pracę <span class="_ _9"> </span>w <span class="_ _7"> </span>ł<span class="_ _2"></span>ańcuchu <span class="_ _9"> </span>wartości <span class="_ _9"> </span>oraz </div><div class="t m0 x6 hc ybc1 ff4 fs3 fc0 sc0 ls0 ws0">zapobieganie <span class="_ _1c"> </span>negatywnym <span class="_ _1c"> </span>n<span class="_ _2"></span>a <span class="_ _1c"> </span>nie <span class="_ _1c"> </span>wpływom <span class="_ _1c"> </span>s<span class="_ _2"></span>kupiały <span class="_ _1c"> </span>się <span class="_ _1c"> </span>w <span class="_ _1c"> </span>Grupie <span class="_ _1c"> </span>TOYA <span class="_ _5"> </span>w <span class="_ _1c"> </span>2025 <span class="_ _1c"> </span>roku<span class="_ _2"></span> <span class="_ _1c"> </span>na <span class="_ _1c"> </span>przyjęciu, <span class="_ _5"> </span>wdrożeniu, </div><div class="t m0 x6 h6 ybc2 ff4 fs3 fc0 sc0 ls0 ws0">uruchomieniu <span class="_ _1c"> </span>oraz <span class="_ _1c"> </span>monitowaniu <span class="_ _1c"> </span>kanałów  ko<span class="_ _2"></span>ntakt<span class="_ _2"></span>owych  określon<span class="_ _2"></span>ych  w <span class="_ _1c"> </span>Polityce  Praw <span class="_ _1c"> </span>Człowieka,  Kod<span class="_ _2"></span>eksie  Etyki.<span class="_ _2"></span><span class="ff1 fs2"> </span></div><div class="t m0 x6 hc ybb3 ff4 fs3 fc0 sc0 ls0 ws0">Równolegle <span class="_ _1d"> </span>prowadzono<span class="_ _2"></span> <span class="_ _1d"> </span>monitoro<span class="_ _2"></span>wanie <span class="_ _1d"> </span>obowiązującej <span class="_ _1d"> </span>Procedu<span class="_ _2"></span>ry <span class="_ _1d"> </span>zgłaszania <span class="_ _21"> </span>nieprawidłowości <span class="_ _1d"> </span>i <span class="_ _1d"> </span>prowadz<span class="_ _2"></span>enia </div><div class="t m0 x6 hc ybb4 ff4 fs3 fc0 sc0 ls0 ws0">postępowań <span class="_ _7"></span>wyjaśniający<span class="_ _2"></span>ch <span class="_ _7"></span>w <span class="_ _4"></span>TOYA <span class="_ _7"></span>S.A., <span class="_ _7"></span>która <span class="_ _7"></span>funkcjonu<span class="_ _2"></span>je <span class="_ _4"></span>w <span class="_ _7"></span>organizacji <span class="_ _7"></span>od <span class="_ _7"></span>2020 <span class="_ _7"></span>roku <span class="_ _7"></span>i <span class="_ _7"></span>stanowi<span class="_ _e"></span><span class="ff1"> <span class="_ _7"></span></span>kontynu<span class="_ _2"></span>ację <span class="_ _4"></span>oraz </div><div class="t m0 x6 hc y482 ff4 fs3 fc0 sc0 ls0 ws0">rozwinięcie <span class="_ _2"></span>wcześniejszych <span class="_ _2"></span>ro<span class="_ _2"></span>związań <span class="_ _2"></span>w ty<span class="_ _2"></span>m zakr<span class="_ _2"></span>esie. <span class="_ _2"></span>W <span class="_ _2"></span>2025 <span class="_ _2"></span>roku <span class="_ _2"></span>nie <span class="_ _2"></span>podejmowano <span class="_ _2"></span>dzi<span class="_ _2"></span>ałań <span class="_ _2"></span>naprawczych, <span class="_ _2"></span>pon<span class="_ _2"></span>ieważ </div><div class="t m0 x6 hc y32b ff4 fs3 fc0 sc0 ls0 ws0">nie wystąpiła ta<span class="_ _2"></span>ka konieczność. <span class="ff1"> </span></div><div class="t m0 x6 hc y9c5 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _7"> </span>Kap<span class="_ _2"></span>itałowa <span class="_ _7"></span>TOYA <span class="_ _7"> </span>opracował<span class="_ _2"></span>a <span class="_ _7"></span>Kodeks <span class="_ _9"> </span>Etyki <span class="_ _7"> </span>oraz <span class="_ _9"> </span>Politykę <span class="_ _7"> </span>Praw <span class="_ _9"> </span>Człowieka <span class="_ _7"> </span>i <span class="_ _7"> </span>zo<span class="_ _2"></span>bowiąże <span class="_ _7"></span>swoich <span class="_ _9"> </span>dostawców <span class="_ _7"> </span>d<span class="_ _2"></span>o </div><div class="t m0 x6 hc ybc3 ff4 fs3 fc0 sc0 ls0 ws0">przestrzegania <span class="_ _9"> </span>ich <span class="_ _9"> </span>pos<span class="_ _2"></span>tanowień. <span class="_ _7"> </span>Prz<span class="_ _2"></span>edstawiciele <span class="_ _7"> </span>o<span class="_ _2"></span>rganizacji <span class="_ _9"> </span>utrz<span class="_ _2"></span>ymują <span class="_ _9"> </span>kontakt <span class="_ _9"> </span>z <span class="_ _9"> </span>dos<span class="_ _2"></span>tawcami <span class="_ _7"> </span>oraz <span class="_ _9"> </span>wizytu<span class="_ _2"></span>ją <span class="_ _7"> </span>za<span class="_ _2"></span>kłady </div><div class="t m0 x6 hc ybc4 ff4 fs3 fc0 sc0 ls0 ws0">produkcyjn<span class="_ _2"></span>e, <span class="_ _2"></span>co <span class="_ _e"></span>po<span class="_ _2"></span>zwala <span class="_ _2"></span>n<span class="_ _2"></span>a <span class="_ _e"></span>dobór <span class="_ _e"></span>odp<span class="_ _2"></span>owiednich <span class="_ _e"></span>partn<span class="_ _2"></span>erów <span class="_ _2"></span>lub<span class="_ _2"></span> <span class="_ _2"></span>p<span class="_ _2"></span>odjęcie <span class="_ _e"></span>rozmów <span class="_ _e"></span>mający<span class="_ _2"></span>ch <span class="_ _e"></span>na <span class="_ _e"></span>celu <span class="_ _e"></span>ograniczenie <span class="_ _e"></span>lu<span class="_ _2"></span>b </div><div class="t m0 x6 hc ya02 ff4 fs3 fc0 sc0 ls0 ws0">wyeliminowanie negatywneg<span class="_ _2"></span>o wpływu na os<span class="_ _2"></span>oby wykonujące pracę w łańcuchu<span class="_ _2"></span> wartości.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybc5 ff4 fs3 fc0 sc0 ls0 ws0">Grupa  Kapitałowa  TOYA <span class="_ _f"> </span>wraz  z  zobowiązaniem <span class="_ _f"> </span>swoich  dostawców  do  przestrzegania  postanowień  Kodeksu  Etyki<span class="_ _0"></span> <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y2b5 ff4 fs3 fc0 sc0 ls0 ws0">i Po<span class="_ _2"></span>lityki <span class="_ _2"></span>Praw Człowieka, <span class="_ _2"></span>zac<span class="_ _2"></span>znie <span class="_ _2"></span>monitorować i <span class="_ _2"></span>oc<span class="_ _2"></span>eniać s<span class="_ _2"></span>kuteczność <span class="_ _2"></span>wdrożonych<span class="_ _2"></span> rozwiąza<span class="_ _2"></span>ń p<span class="_ _2"></span>oprzez <span class="_ _2"></span>przegląd <span class="_ _2"></span>polityk<span class="_ _2"></span><span class="ff7 ls3f">. </span></div><div class="t m0 x6 hc ybc6 ff4 fs3 fc0 sc0 ls0 ws0">Działania <span class="_ _2"></span>potrzebne <span class="_ _2"></span>w <span class="_ _2"></span>odpowiedzi <span class="_ _2"></span>na <span class="_ _2"></span>konkretny, <span class="_ _2"></span>rzeczywisty <span class="_ _2"></span>lub <span class="_ _2"></span>potencjalny, <span class="_ _2"></span>negatywny <span class="_ _2"></span>wpływ <span class="_ _2"></span>na <span class="_ _2"></span>osoby <span class="_ _2"></span>wykonujące </div><div class="t m0 x6 hc y3ad ff4 fs3 fc0 sc0 ls0 ws0">pracę <span class="_ _2"></span>w <span class="_ _2"></span>łańcuchu<span class="_ _2"></span> <span class="_ _2"></span>wartości <span class="_ _2"></span>są <span class="_ _2"></span>związa<span class="_ _2"></span>ne <span class="_ _2"></span>z <span class="_ _2"></span>każdora<span class="_ _2"></span>zową <span class="_ _2"></span>prowadzo<span class="_ _2"></span>ną <span class="_ _2"></span>analizą <span class="_ _2"></span>p<span class="_ _2"></span>rzypadku <span class="_ _2"></span>w <span class="_ _2"></span>odnies<span class="_ _2"></span>ieniu <span class="_ _2"></span>do <span class="_ _2"></span>negatywnego<span class="_ _2"></span> </div><div class="t m0 x6 hc y988 ff4 fs3 fc0 sc0 ls0 ws0">wpływu i <span class="_ _0"></span>są <span class="_ _0"></span>dostosowywane do charakteru wpływu i <span class="_ _a"></span>jego okoliczności. W<span class="ff1"> <span class="_ _0"></span><span class="ff4">2025 roku <span class="_ _0"></span>w <span class="_ _0"></span>Grupie nie <span class="_ _0"></span>odnotowano zgłoszeń </span></span></div><div class="t m0 x6 hc ybc7 ff4 fs3 fc0 sc0 ls0 ws0">od <span class="_ _f"> </span>osób <span class="_ _9"> </span>wyko<span class="_ _2"></span>nujących <span class="_ _9"> </span>p<span class="_ _2"></span>racę <span class="_ _9"> </span>w <span class="_ _f"> </span>łańcuchu  wartości. <span class="_ _7"> </span>  Grup<span class="_ _0"></span>a <span class="_ _f"> </span>Kapitałowa <span class="_ _f"> </span>podejmie <span class="_ _f"> </span>działania <span class="_ _f"> </span>mające <span class="_ _9"> </span>na  celu <span class="_ _9"> </span>objęcie </div><div class="t m0 x6 h6 ybb7 ff4 fs3 fc0 sc0 ls0 ws0">Kodeksem <span class="_ _a"></span>E<span class="_ _2"></span>tyki <span class="_ _a"></span>swoich dosta<span class="_ _0"></span>wców <span class="_ _a"></span>i <span class="_ _0"></span>pośrednio <span class="_ _0"></span>ich <span class="_ _0"></span>pracowników.<span class="_ _2"></span><span class="ff1 fs2"> <span class="_ _a"></span><span class="ff4 fs3">Zasoby jakie <span class="_ _8"></span>p<span class="_ _2"></span>rzeznaczono <span class="_ _a"></span>na <span class="_ _0"></span>zarządzenie <span class="_ _0"></span>jej <span class="_ _a"></span>isto<span class="_ _2"></span>tnymi </span></span></div><div class="t m0 x6 hc ybb8 ff4 fs3 fc0 sc0 ls0 ws0">wpływami <span class="_ _e"></span>wiążą <span class="_ _e"></span>s<span class="_ _2"></span>ię <span class="_ _e"></span>z <span class="_ _e"></span>czas<span class="_ _2"></span>em, <span class="_ _e"></span>jaki <span class="_ _e"></span>pracownicy <span class="_ _e"></span>Grup<span class="_ _2"></span>y <span class="_ _e"></span>Kapitałowej <span class="_ _e"></span>TOYA <span class="_ _4"></span>przeznaczyli <span class="_ _e"></span>n<span class="_ _2"></span>a <span class="_ _e"></span>przygotowanie <span class="_ _e"></span>Kodeks<span class="_ _2"></span>u <span class="_ _e"></span>Etyki </div><div class="t m0 x6 hc ybb9 ff4 fs3 fc0 sc0 ls0 ws0">oraz Polityki Praw Czł<span class="_ _2"></span>owieka.<span class="ff7"> </span></div><div class="t m0 x6 hc ybc8 ff4 fs3 fc0 sc0 ls0 ws0">W okresie <span class="_ _2"></span>sprawozdawczym <span class="_ _2"></span>nie od<span class="_ _2"></span>notowano kwestii <span class="_ _2"></span>i incyd<span class="_ _2"></span>entów dotyczący<span class="_ _2"></span>ch narus<span class="_ _2"></span>zenia praw człowieka <span class="_ _2"></span>związanych<span class="_ _2"></span> </div><div class="t m0 x6 hc yb72 ff4 fs3 fc0 sc0 ls0 ws0">z łańcuchem wartości p<span class="_ _2"></span>rzedsiębiorstwa na wyżs<span class="_ _2"></span>zym i niższym szczeblu. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y167 ff4 fs3 fc0 sc0 ls0 ws0">Organizacja <span class="_ _7"></span>w <span class="_ _4"></span>2025 <span class="_ _4"></span>ro<span class="_ _2"></span>ku <span class="_ _4"></span>nie <span class="_ _7"></span>podejmowała <span class="_ _7"></span>działań <span class="_ _4"></span>związa<span class="_ _2"></span>nych <span class="_ _4"></span>z <span class="_ _7"></span>ryzykiem <span class="_ _4"></span>wyżs<span class="_ _2"></span>zych <span class="_ _4"></span>kosztó<span class="_ _2"></span>w, <span class="_ _4"></span>którego <span class="_ _7"></span>materializacja </div><div class="t m0 x6 hc y168 ff4 fs3 fc0 sc0 ls0 ws0">może nastąpić w dł<span class="_ _2"></span>uższej perspektywie. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybc9 ff4 fs3 fc0 sc0 ls0 ws0">Grupa Kapitałowa TO<span class="_ _2"></span>YA nie wyzn<span class="_ _2"></span>aczyła celów dotyczących<span class="_ _2"></span> zarządzania is<span class="_ _2"></span>totnymi negatywnymi wpływami, zwi<span class="_ _2"></span>ększania </div><div class="t m0 x6 hc ybca ff4 fs3 fc0 sc0 ls0 ws0">pozytywnych <span class="_ _4"></span>wpływów <span class="_ _e"></span>i <span class="_ _4"></span>zarządzania <span class="_ _4"></span>istotnymi <span class="_ _e"></span>ryzyka<span class="_ _2"></span>mi <span class="_ _e"></span>związanymi <span class="_ _e"></span>z <span class="_ _4"></span>pracownikami <span class="_ _4"></span>w <span class="_ _e"></span>łań<span class="_ _2"></span>cuchu <span class="_ _e"></span>wartości. <span class="_ _4"></span>Na <span class="_ _e"></span>chwilę </div><div class="t m0 x6 hc ybcb ff4 fs3 fc0 sc0 ls0 ws0">obecną <span class="_ _4"></span>organizacja <span class="_ _4"></span>nie <span class="_ _4"></span>planuje <span class="_ _4"></span>wyzn<span class="_ _2"></span>aczyć <span class="_ _4"></span>celów <span class="_ _4"></span>dotyczą<span class="_ _2"></span>cych <span class="_ _e"></span>os<span class="_ _2"></span>ób <span class="_ _e"></span>wyko<span class="_ _2"></span>nujących <span class="_ _4"></span>pracę <span class="_ _4"></span>w <span class="_ _4"></span>łańcuchu <span class="_ _4"></span>wartości <span class="_ _4"></span>ani <span class="_ _4"></span>nie </div></div></div><div class="pi" ></div></div><div id="pf62" class="pf w0 h0" ><div class="pc pc62 w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">98<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">posiada <span class="_ _2"></span>innego <span class="_ _2"></span>sposobu <span class="_ _2"></span>monitorowania <span class="_ _2"></span>sku<span class="_ _2"></span>teczności <span class="_ _2"></span>swoich <span class="_ _2"></span>działań. <span class="_ _2"></span>Ambicją <span class="_ _2"></span>Grupy <span class="_ _2"></span>Kapitałowej <span class="_ _2"></span>TOYA jes<span class="_ _2"></span>t to<span class="_ _2"></span>, ab<span class="_ _2"></span>y <span class="_ _2"></span>nie<span class="_ _0"></span> </div><div class="t m0 x6 hc y341 ff4 fs3 fc0 sc0 ls0 ws0">występowały negaty<span class="_ _2"></span>wne wpływy w łańcuchu wart<span class="_ _2"></span>ości lub były on<span class="_ _2"></span>e jak najmniejsze. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hb yb04 ff2 fs6 fc0 sc0 ls9 ws0">7.6.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">ESRS S4 <span class="_ _0"></span>KONSUMENCI I UŻYTKOWNICY K<span class="_ _0"></span>OŃCOWI<span class="ff2"> </span></span></span></div><div class="t m0 x6 h6 y51b ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ybcc ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _4"></span>Kapitałowa <span class="_ _4"></span>TOYA <span class="_ _4"></span>dąży <span class="_ _4"></span>do <span class="_ _4"></span>ścisłego <span class="_ _4"></span>przestrz<span class="_ _2"></span>egania <span class="_ _e"></span>przep<span class="_ _2"></span>isów <span class="_ _e"></span>doty<span class="_ _2"></span>czących <span class="_ _4"></span>praw <span class="_ _e"></span>ko<span class="_ _2"></span>nsumentów <span class="_ _4"></span>obowiązujący<span class="_ _2"></span>ch <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y1ba ff4 fs3 fc0 sc0 ls0 ws0">w Unii Europejskiej i w<span class="_ _0"></span> poszczególnych krajach, w których prowadzi swoją działalność. Grupa monitoruje rekomendacje </div><div class="t m0 x6 hc y614 ff4 fs3 fc0 sc0 ls0 ws0">organów w tym obsza<span class="_ _2"></span>rze i dostosowuje s<span class="_ _2"></span>ię<span class="ff1"> </span>do z<span class="_ _2"></span>mieniającego się środowis<span class="_ _2"></span>ka regulacyjnego. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y31f ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _2"></span>Kapitałowa <span class="_ _2"></span>TOYA <span class="_ _2"></span>ma <span class="_ _2"></span>świadomość, <span class="_ _2"></span>że <span class="_ _2"></span>bez p<span class="_ _2"></span>oszanowania <span class="_ _2"></span>praw <span class="_ _2"></span>konsumentów <span class="_ _2"></span>nie <span class="_ _2"></span>mogłaby <span class="_ _2"></span>budować <span class="_ _2"></span>pozy<span class="_ _2"></span>tywnej </div><div class="t m0 x6 hc ybcd ff4 fs3 fc0 sc0 ls0 ws0">relacji z <span class="_ _2"></span>obecnymi kli<span class="_ _2"></span>entami s<span class="_ _2"></span>woich mar<span class="_ _2"></span>ek oraz <span class="_ _2"></span>zdobywać <span class="_ _2"></span>nowych klien<span class="_ _2"></span>tów. W <span class="_ _2"></span>sklepach<span class="_ _2"></span> internetowych <span class="_ _2"></span>prowadzo<span class="_ _2"></span>nych </div><div class="t m0 x6 hc ybce ff4 fs3 fc0 sc0 ls0 ws0">przez <span class="_ _4"></span>Grup<span class="_ _2"></span>ę <span class="_ _4"></span>TOYA, <span class="_ _7"></span>konsumenci <span class="_ _7"></span>mogą <span class="_ _4"></span>prz<span class="_ _2"></span>ekaza<span class="_ _2"></span>ć <span class="_ _4"></span>dwa <span class="_ _7"></span>rodzaje <span class="_ _7"></span>opinii. <span class="_ _4"></span>Pierwszy <span class="_ _7"></span>z <span class="_ _4"></span>nich <span class="_ _7"></span>doty<span class="_ _2"></span>czy <span class="_ _4"></span>funkcjon<span class="_ _2"></span>owania <span class="_ _4"></span>sklepu<span class="_ _2"></span> </div><div class="t m0 x6 hc ybcf ff4 fs3 fc0 sc0 ls0 ws0">internetowego, <span class="_ _2"></span>transak<span class="_ _2"></span>cji i <span class="_ _2"></span>procesu <span class="_ _2"></span>sp<span class="_ _2"></span>rzedaży. <span class="_ _2"></span>Drugi <span class="_ _2"></span>rodzaj op<span class="_ _2"></span>inii d<span class="_ _2"></span>otyczy <span class="_ _2"></span>zakupionego <span class="_ _2"></span>produktu. <span class="_ _2"></span>Przesyłane <span class="_ _2"></span>opinie <span class="_ _2"></span>są </div><div class="t m0 x6 hc ybd0 ff4 fs3 fc0 sc0 ls0 ws0">uwzględniane przez Grupę <span class="_ _2"></span>Kapitałową TOYA i sł<span class="_ _2"></span>użą dalszemu rozwojo<span class="_ _2"></span>wi <span class="ff1">s<span class="_ _2"></span>wojego biznesu.<span class="_ _2"></span>  </span></div><div class="t m0 x6 hc ybd1 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _7"></span>Kapitałowa <span class="_ _7"> </span>TOYA <span class="_ _7"> </span>w <span class="_ _7"> </span>tr<span class="_ _2"></span>akcie <span class="_ _7"></span>procesu <span class="_ _7"></span>analizy <span class="_ _9"> </span>podwójnej <span class="_ _7"></span>istotno<span class="_ _2"></span>ści <span class="_ _7"></span>zdefiniowała <span class="_ _7"></span>swój <span class="_ _7"></span>wpływ <span class="_ _7"></span>na <span class="_ _7"> </span>kons<span class="_ _2"></span>umentów <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybd2 ff4 fs3 fc0 sc0 ls0 ws0">i <span class="_ _0"></span>użytkowników końcowych. <span class="_ _0"></span>Wpływ występuje <span class="_ _a"></span>za<span class="_ _2"></span>równo <span class="_ _0"></span>w <span class="_ _0"></span>ramach samej <span class="_ _a"></span>Grup<span class="_ _2"></span>y <span class="_ _0"></span>Kapitałowej TOYA, <span class="_ _a"></span>jak i <span class="_ _a"></span>u<span class="_ _2"></span> <span class="_ _a"></span>d<span class="_ _2"></span>ystrybutorów </div><div class="t m0 x6 hc ybd3 ff4 fs3 fc0 sc0 ls0 ws0">produktów, czy<span class="_ _2"></span>li w dolnym zakresie łańcucha wartoś<span class="_ _2"></span>ci. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y178 ff4 fs3 fc0 sc0 ls0 ws0">Aktualny <span class="_ _1c"> </span>pozytywny <span class="_ _1c"> </span>wpływ  jest <span class="_ _1c"> </span>związany <span class="_ _1c"> </span>z  tym, <span class="_ _1c"> </span>że <span class="_ _1c"> </span>organizacja  regularnie <span class="_ _1c"> </span>analizuje <span class="_ _1c"> </span>nowe <span class="_ _1c"> </span>wymagania  d<span class="_ _2"></span>otyczące </div><div class="t m0 x6 hc y74f ff4 fs3 fc0 sc0 ls0 ws0">oznakowania  produktów.  Ws<span class="_ _0"></span>zystkie  produkty <span class="_ _f"> </span>spełniają  w<span class="_ _0"></span>ymogi <span class="_ _f"> </span>legislacyjne,  posiadają  pełne <span class="_ _9"> </span>ozn<span class="_ _2"></span>akowanie, <span class="_ _f"> </span>w <span class="_ _f"> </span>tym </div><div class="t m0 x6 hc y750 ff4 fs3 fc0 sc0 ls0 ws0">informacje <span class="_ _2"></span>kontaktowe <span class="_ _2"></span>dla <span class="_ _e"></span>konsumentów. <span class="_ _2"></span>Ka<span class="_ _2"></span>żdy <span class="_ _e"></span>produkt <span class="_ _2"></span>jest <span class="_ _2"></span>wyposaż<span class="_ _2"></span>ony <span class="_ _2"></span>w s<span class="_ _2"></span>zczegółową <span class="_ _2"></span>kartę <span class="_ _2"></span>charaktery<span class="_ _2"></span>styki, <span class="_ _2"></span>część </div><div class="t m0 x6 hc ybd4 ff1 fs3 fc0 sc0 ls0 ws0">z nich <span class="_ _0"></span>- gd<span class="_ _0"></span>y tego <span class="_ _a"></span>p<span class="_ _2"></span>otrzeba -<span class="_ _0"></span> <span class="ff4">w <span class="_ _a"></span>instrukcj<span class="_ _2"></span>ę <span class="_ _0"></span>obsługi, co <span class="_ _a"></span>zwiększa<span class="_ _2"></span> <span class="_ _0"></span>przejrzystość i <span class="_ _0"></span>bezpieczeństwo użytkowania. <span class="_ _0"></span>Dystrybutorzy </span></div><div class="t m0 x6 hc ybd5 ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _2"></span>poszczególnych <span class="_ _e"></span>krajach <span class="_ _2"></span>odp<span class="_ _2"></span>owiadają <span class="_ _2"></span>za <span class="_ _2"></span>ozn<span class="_ _2"></span>akowanie <span class="_ _2"></span>na <span class="_ _2"></span>lokaln<span class="_ _2"></span>ych<span class="_ _2"></span><span class="ff1"> <span class="_ _2"></span></span>rynka<span class="_ _2"></span>ch. <span class="_ _2"></span>Również <span class="_ _2"></span>poten<span class="_ _2"></span>cjalny <span class="_ _2"></span>pozyty<span class="_ _2"></span>wny <span class="_ _2"></span>wpływ </div><div class="t m0 x6 hc ybd6 ff4 fs3 fc0 sc0 ls0 ws0">dotyczy <span class="_ _4"></span>tego, <span class="_ _4"></span>że <span class="_ _e"></span>Grup<span class="_ _2"></span>a <span class="_ _e"></span>Kap<span class="_ _2"></span>itałowa <span class="_ _4"></span>TOYA <span class="_ _4"></span>oraz <span class="_ _4"></span>dystrybuto<span class="_ _2"></span>rzy <span class="_ _e"></span>na <span class="_ _4"></span>rynkach<span class="_ _2"></span> <span class="_ _e"></span>zagran<span class="_ _2"></span>icznych <span class="_ _e"></span>mogą <span class="_ _4"></span>zwiększać <span class="_ _4"></span>przejrzys<span class="_ _2"></span>tość <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y9f1 ff4 fs3 fc0 sc0 ls0 ws0">i bezpieczeństwo użytk<span class="_ _2"></span>owania przez tworzenie bardziej in<span class="_ _2"></span>tuicyjnych<span class="_ _2"></span> oznaczeń i instrukcji dla kon<span class="_ _2"></span>sumentów. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybd7 ff4 fs3 fc0 sc0 ls0 ws0">Aktualny <span class="_ _7"></span>wpływ, <span class="_ _7"></span>który <span class="_ _7"></span>jest <span class="_ _7"></span>zarówno <span class="_ _7"></span>negatywny, <span class="_ _7"></span>jak <span class="_ _7"></span>i <span class="_ _4"></span>poz<span class="_ _2"></span>ytywny <span class="_ _7"></span>związany <span class="_ _7"></span>jest <span class="_ _7"></span>z <span class="_ _7"></span>jakością <span class="_ _7"></span>i <span class="_ _4"></span>bezp<span class="_ _2"></span>ieczeństwem. <span class="_ _7"></span>Każdy </div><div class="t m0 x6 hc y3a8 ff4 fs3 fc0 sc0 ls0 ws0">produkt jest <span class="_ _a"></span>an<span class="_ _2"></span>alizowany, a <span class="_ _a"></span>regularne testy <span class="_ _a"></span>bezp<span class="_ _2"></span>ieczeństwa i <span class="_ _a"></span>zgod<span class="_ _2"></span>ność <span class="_ _0"></span>z <span class="_ _0"></span>normami są <span class="_ _a"></span>klu<span class="_ _2"></span>czowe <span class="_ _0"></span>dla <span class="_ _0"></span>zapewni<span class="_ _2"></span>enia <span class="_ _0"></span>ochrony </div><div class="t m0 x6 hc ybd8 ff4 fs3 fc0 sc0 ls0 ws0">użytkowników. <span class="_ _0"></span>Istnieje <span class="_ _0"></span>dedykowany <span class="_ _0"></span>kanał <span class="_ _a"></span>d<span class="_ _2"></span>o <span class="_ _a"></span>zgłaszania <span class="_ _0"></span>nieprawidłowości <span class="_ _a"></span>o<span class="_ _2"></span>raz <span class="_ _a"></span>dbania o<span class="_ _0"></span> <span class="_ _a"></span>bezpieczeństwo <span class="_ _0"></span>konsumentów. </div><div class="t m0 x6 hc ybd9 ff4 fs3 fc0 sc0 ls0 ws0">Mimo <span class="_ _a"></span>to zdarzały <span class="_ _a"></span>się <span class="_ _0"></span>sytuacje, <span class="_ _0"></span>w <span class="_ _a"></span>których G<span class="_ _0"></span>rupa <span class="_ _0"></span>Kapitałowa <span class="_ _0"></span>TOYA <span class="_ _0"></span>wycofywała <span class="_ _0"></span>produkt <span class="_ _0"></span>z <span class="_ _a"></span>ry<span class="_ _2"></span>nku <span class="_ _a"></span>ze <span class="_ _0"></span>względu <span class="_ _a"></span>na w<span class="_ _0"></span>ątpliwości </div><div class="t m0 x6 hc y790 ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _2"></span>zakresie<span class="_ _2"></span> <span class="_ _2"></span>bezpiecz<span class="_ _2"></span>eństwa <span class="_ _2"></span>pr<span class="_ _2"></span>oduktu. <span class="_ _e"></span>Regularne <span class="_ _2"></span>tes<span class="_ _2"></span>ty <span class="_ _2"></span>pro<span class="_ _2"></span>d<span class="_ _2"></span>uktów <span class="_ _2"></span>mają <span class="_ _e"></span>wyeliminować <span class="_ _e"></span>ta<span class="_ _2"></span>kie <span class="_ _2"></span>sytuacj<span class="_ _2"></span>e, <span class="_ _2"></span>a <span class="_ _e"></span>takie <span class="_ _2"></span>dział<span class="_ _2"></span>anie </div><div class="t m0 x6 hc y623 ff4 fs3 fc0 sc0 ls0 ws0">zostało o<span class="_ _2"></span>kreślone jako potencjalnie pozy<span class="_ _2"></span>tywny wpływ. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y2e ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>trakcie p<span class="_ _2"></span>rocesu <span class="_ _2"></span>analizy <span class="_ _2"></span>podwójnej <span class="_ _2"></span>istotności <span class="_ _2"></span>zidentyfikowano <span class="_ _2"></span>jeszcze <span class="_ _2"></span>jeden <span class="_ _2"></span>wpły<span class="_ _2"></span>w, któ<span class="_ _2"></span>ry jes<span class="_ _2"></span>t za<span class="_ _2"></span>równo ak<span class="_ _2"></span>tualny, <span class="_ _2"></span>jak <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y2f ff4 fs3 fc0 sc0 ls0 ws0">i <span class="_ _4"></span>potencja<span class="_ _2"></span>lny. <span class="_ _4"></span>Dotyczy <span class="_ _7"></span>on <span class="_ _4"></span>praktyk <span class="_ _4"></span>marketin<span class="_ _2"></span>gowych. <span class="_ _4"></span>Grupa <span class="_ _7"></span>Kapitałowa <span class="_ _4"></span>TOYA <span class="_ _4"></span>an<span class="_ _2"></span>alizuje <span class="_ _4"></span>nowe <span class="_ _7"></span>regulacje <span class="_ _4"></span>oraz <span class="_ _7"></span>prowadzi </div><div class="t m0 x6 hc ybda ff4 fs3 fc0 sc0 ls0 ws0">wewnętrzne <span class="_ _2"></span>kon<span class="_ _2"></span>trole <span class="_ _2"></span>dotyczą<span class="_ _2"></span>ce <span class="_ _2"></span>swoich <span class="_ _e"></span>działań<span class="_ _2"></span> <span class="_ _2"></span>marketingo<span class="_ _2"></span>wych, <span class="_ _2"></span>ab<span class="_ _2"></span>y <span class="_ _2"></span>zapewniać <span class="_ _e"></span>dokład<span class="_ _2"></span>ne, <span class="_ _2"></span>rzetelne <span class="_ _e"></span>informacje, <span class="_ _2"></span>kt<span class="_ _2"></span>óre </div><div class="t m0 x6 hc y31 ff4 fs3 fc0 sc0 ls0 ws0">nie <span class="_ _7"></span>wprowadzają<span class="_ _2"></span> <span class="_ _7"></span>w <span class="_ _7"> </span>błąd<span class="_ _2"></span>. <span class="_ _7"></span>Potencjal<span class="_ _2"></span>nie <span class="_ _7"></span>buduje <span class="_ _9"> </span>to <span class="_ _7"> </span>zau<span class="_ _2"></span>fanie <span class="_ _7"></span>i <span class="_ _7"></span>lojalność <span class="_ _9"> </span>konsumentów. <span class="_ _7"> </span>Zd<span class="_ _2"></span>iagnozowane <span class="_ _7"> </span>wpły<span class="_ _2"></span>wy <span class="_ _7"></span>nie <span class="_ _7"> </span>są </div><div class="t m0 x6 hc y32 ff4 fs3 fc0 sc0 ls0 ws0">bezpośrednio <span class="_ _7"></span>związane <span class="_ _7"></span>ze <span class="_ _7"></span>strategią <span class="_ _4"></span>i <span class="_ _7"></span>modelem <span class="_ _7"></span>biznesowym <span class="_ _7"></span>Grupy <span class="_ _7"> </span>Kap<span class="_ _2"></span>itałowej <span class="_ _4"></span>TOY<span class="_ _2"></span>A <span class="_ _4"></span>i <span class="_ _7"></span>nie <span class="_ _7"></span>wpływają <span class="_ _7"></span>na <span class="_ _7"></span>ich <span class="_ _4"></span>zmianę. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybdb ff4 fs3 fc0 sc0 ls0 ws0">W ramach procesu a<span class="_ _2"></span>nalizy podwójnej istotno<span class="_ _2"></span>ści nie zidentyfikowano istotny<span class="_ _2"></span>ch ryzyk i szans. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y67f ff4 fs3 fc0 sc0 ls0 ws0">Konsumenci, <span class="_ _a"></span>którzy<span class="_ _2"></span> <span class="_ _a"></span>podlegają <span class="_ _a"></span>wpł<span class="_ _2"></span>ywom <span class="_ _a"></span>Grupy <span class="_ _0"></span>Kapitałowej <span class="_ _a"></span>TOYA <span class="_ _a"></span>to <span class="_ _0"></span>użytkownicy <span class="_ _a"></span>d<span class="_ _2"></span>ystrybuowanych <span class="_ _0"></span>przez <span class="_ _a"></span>nią <span class="_ _a"></span>pro<span class="_ _2"></span>duktów </div><div class="t m0 x6 hc ybdc ff4 fs3 fc0 sc0 ls0 ws0">–<span class="ff1"> </span>zarówno używający<span class="_ _2"></span> ich w sposób<span class="_ _2"></span> profesjonalny, jak i amatorski. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybdd ff4 fs3 fc0 sc0 ls0 ws0">Grupa Kapitałowa TOYA ni<span class="_ _2"></span>e oferuje produkt<span class="_ _2"></span>ów, które ze swej natury s<span class="_ _2"></span>ą szkodliwe dla ludzi. Asortyment o<span class="_ _2"></span>rganizacji jest </div><div class="t m0 x6 hc ybde ff4 fs3 fc0 sc0 ls0 ws0">zgodny <span class="_ _19"> </span>ze <span class="_ _19"> </span>wszys<span class="_ _2"></span>tkimi <span class="_ _5"> </span>wyma<span class="_ _2"></span>ganymi <span class="_ _5"> </span>n<span class="_ _2"></span>ormami <span class="_ _19"> </span>dotyczącymi <span class="_ _19"> </span>zdrowia <span class="_ _19"> </span>i<span class="_ _2"></span> <span class="_ _5"> </span>b<span class="_ _2"></span>ezpieczeństwa <span class="_ _19"> </span>uży<span class="_ _2"></span>tkowników <span class="_ _19"> </span>końcowych. </div><div class="t m0 x6 hc ybdf ff4 fs3 fc0 sc0 ls0 ws0">Oferowany <span class="_ _5"> </span>sprzęt <span class="_ _5"> </span>elektryczny <span class="_ _1c"> </span>jest <span class="_ _1c"> </span>zgo<span class="_ _2"></span>dny <span class="_ _5"> </span>z <span class="_ _1c"> </span>dyrektywą <span class="_ _1c"> </span>RoH<span class="_ _2"></span>S, <span class="_ _1c"> </span>co <span class="_ _5"> </span>znajduje <span class="_ _1c"> </span>p<span class="_ _2"></span>otwierdzenie <span class="_ _1c"> </span>w <span class="_ _1c"> </span>deklara<span class="_ _2"></span>cji <span class="_ _1c"> </span>zgodnoś<span class="_ _2"></span>ci </div><div class="t m0 x6 hc y98f ff4 fs3 fc0 sc0 ls0 ws0">produktu. <span class="_ _2"></span>Dodat<span class="_ _2"></span>kowo, <span class="_ _2"></span>dostawcy <span class="_ _2"></span>Grupy <span class="_ _2"></span>Kapitał<span class="_ _2"></span>owej <span class="_ _2"></span>TOYA <span class="_ _2"></span>deklarują, <span class="_ _2"></span>że <span class="_ _e"></span>dostarczane <span class="_ _2"></span>przez <span class="_ _2"></span>nich <span class="_ _2"></span>p<span class="_ _2"></span>rodukty <span class="_ _2"></span>nie <span class="_ _2"></span>zawierają </div><div class="t m0 x6 hc ybe0 ff4 fs3 fc0 sc0 ls0 ws0">substancji <span class="_ _2"></span>ujętych <span class="_ _2"></span>w ro<span class="_ _2"></span>zporządzeniu <span class="_ _2"></span>REACH. <span class="_ _2"></span>W przyp<span class="_ _2"></span>adku produ<span class="_ _2"></span>któw, kt<span class="_ _2"></span>óre <span class="_ _2"></span>są <span class="_ _2"></span>przeznaczone <span class="_ _2"></span>do <span class="_ _2"></span>kontaktu <span class="_ _2"></span>ze skórą <span class="_ _2"></span>lub </div><div class="t m0 x6 hc ybe1 ff4 fs3 fc0 sc0 ls0 ws0">odzieżą, zawsze po<span class="_ _2"></span>dawane są informacje o ich skł<span class="_ _2"></span>adzie. <span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf63" class="pf w0 h0" ><div class="pc pc63 w0 h0"><img class="bi x2 yb59 w3 h125" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x66 h6 ya ff1 fs2 fc0 sc0 ls4 ws0">99<span class="ls0"> </span></div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">Grupa Kapitałowa TOYA w <span class="_ _0"></span>jasny sposób informuje też użytkowników końcowych o przysługujących im <span class="_ _0"></span>prawach zgodnie </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _9"> </span>lokalny<span class="_ _2"></span>mi <span class="_ _7"> </span>p<span class="_ _2"></span>rzepisami. <span class="_ _9"> </span>W <span class="_ _9"> </span>przyp<span class="_ _2"></span>adku <span class="_ _9"> </span>krajów <span class="_ _9"> </span>europ<span class="_ _2"></span>ejskich <span class="_ _9"> </span>działania <span class="_ _f"> </span>te <span class="_ _9"> </span>opierają <span class="_ _9"> </span>się <span class="_ _9"> </span>na <span class="_ _f"> </span>Rozporządzeniu<span class="_ _2"></span> <span class="_ _9"> </span>Parlamentu </div><div class="t m0 x6 hc yd8 ff1 fs3 fc0 sc0 ls0 ws0">Europejskiego i <span class="_ _a"></span>Rady<span class="_ _2"></span> <span class="_ _a"></span>(UE) 2016/679 <span class="_ _0"></span><span class="ff4">w <span class="_ _a"></span>s<span class="_ _2"></span>prawie <span class="_ _0"></span>ochrony osób <span class="_ _a"></span>fizyczny<span class="_ _2"></span>ch <span class="_ _0"></span>w <span class="_ _a"></span>związk<span class="_ _2"></span>u <span class="_ _0"></span>z <span class="_ _a"></span>przetwarzan<span class="_ _2"></span>iem <span class="_ _a"></span>dan<span class="_ _2"></span>ych <span class="_ _0"></span>osobowych </span></div><div class="t m0 x6 hc yd9 ff4 fs3 fc0 sc0 ls0 ws0">i  w  sprawie  swobod<span class="_ _2"></span>nego  przepływu  takich  dany<span class="_ _2"></span>ch  oraz  uchylenia  dyrektywy  95/46/WE  w  s<span class="_ _2"></span>krócie  RODO.  Osoby </div><div class="t m0 x6 hc yda ff4 fs3 fc0 sc0 ls0 ws0">odwiedzające witrynę internetową organizacji <span class="_ _0"></span>oraz jej sklepy internetowe <span class="_ _0"></span>i<span class="_ _2"></span>nformowane są o <span class="_ _0"></span>wykorzystywan<span class="_ _2"></span>ych plikach </div><div class="t m0 x6 hc y23d ff1 fs3 fc0 sc0 ls0 ws0">cookie.  </div><div class="t m0 x6 hc y651 ff4 fs3 fc0 sc0 ls0 ws0">Do <span class="_ _4"></span>pro<span class="_ _2"></span>duktów <span class="_ _4"></span>doł<span class="_ _2"></span>ączane <span class="_ _4"></span>są <span class="_ _7"></span>instrukcje <span class="_ _7"></span>obsługi <span class="_ _4"></span>n<span class="_ _2"></span>ie <span class="_ _4"></span>tylko <span class="_ _7"></span>wtedy, <span class="_ _4"></span>gdy <span class="_ _7"></span>wymagają <span class="_ _4"></span>tego <span class="_ _7"></span>przepisy, <span class="_ _7"></span>ale <span class="_ _4"></span>również <span class="_ _7"></span>w <span class="_ _4"></span>każdy<span class="_ _2"></span>m </div><div class="t m0 x6 hc y29d ff4 fs3 fc0 sc0 ls0 ws0">przypadku, <span class="_ _17"> </span>gd<span class="_ _2"></span>y <span class="_ _17"> </span>instrukcje <span class="_ _17"> </span>takie <span class="_ _1f"> </span>mogą <span class="_ _43"> </span>u<span class="_ _2"></span>łatwić <span class="_ _17"> </span>kons<span class="_ _2"></span>umentom <span class="_ _43"> </span>u<span class="_ _2"></span>żytkowanie <span class="_ _17"> </span>pro<span class="_ _2"></span>duktu. <span class="_ _17"> </span> <span class="_ _17"> </span>Karta <span class="_ _17"> </span>p<span class="_ _2"></span>roduktu <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y767 ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _5"> </span>rysunkiem <span class="_ _5"> </span>zło<span class="_ _2"></span>żeniowym <span class="_ _1c"> </span>i<span class="_ _2"></span><span class="ff1"> </span>instrukcja <span class="_ _5"> </span>o<span class="_ _2"></span>bsługi <span class="_ _1c"> </span>są <span class="_ _5"> </span>op<span class="_ _2"></span>racowywane <span class="_ _1c"> </span>przed <span class="_ _5"> </span>wpro<span class="_ _2"></span>wadzeniem <span class="_ _5"> </span>produ<span class="_ _2"></span>ktu <span class="_ _5"> </span>do <span class="_ _5"> </span>dystrybucji <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y240 ff4 fs3 fc0 sc0 ls0 ws0">i <span class="_ _4"></span>sprzed<span class="_ _2"></span>aży. <span class="_ _4"></span>W <span class="_ _4"></span>o<span class="_ _2"></span>fercie <span class="_ _4"></span>organizacji <span class="_ _4"></span>n<span class="_ _2"></span>ie <span class="_ _4"></span>ma <span class="_ _4"></span>prod<span class="_ _2"></span>uktów <span class="_ _4"></span>skierowanych <span class="_ _7"></span>dla <span class="_ _4"></span>dzieci <span class="_ _4"></span>an<span class="_ _2"></span>i <span class="_ _4"></span>innych <span class="_ _7"></span>produktów <span class="_ _4"></span>lub <span class="_ _4"></span>u<span class="_ _2"></span>sług, <span class="_ _4"></span>które </div><div class="t m0 x6 hc y241 ff4 fs3 fc0 sc0 ls0 ws0">wiązałyby s<span class="_ _2"></span>ię z prywatnością lub zdro<span class="_ _2"></span>wiem konsumentów. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc ybe2 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">W <span class="_ _14"> </span>ramach <span class="_ _14"> </span>procesu <span class="_ _14"> </span>analizy <span class="_ _14"> </span>podwójnej <span class="_ _14"> </span>istotnoś<span class="_ _2"></span>ci <span class="_ _14"> </span>Grupa <span class="_ _19"> </span>Kapitał<span class="_ _2"></span>owa <span class="_ _14"> </span>TOYA <span class="_ _19"> </span>nie <span class="_ _14"> </span>zdiagnozo<span class="_ _2"></span>wała <span class="_ _14"> </span>istotnych </span></span></div><div class="t m0 x68 hc ybe3 ff4 fs3 fc0 sc0 ls0 ws0">negatywnych <span class="_ _42"> </span>wpływów <span class="_ _42"> </span>na <span class="_ _15"> </span>konsumentów <span class="_ _42"> </span>lub <span class="_ _42"> </span>u<span class="_ _2"></span>żytkowników <span class="_ _21"> </span>ko<span class="_ _2"></span>ńcowych. <span class="_ _42"> </span>Jednak, <span class="_ _15"> </span>gdy <span class="_ _42"> </span>dochodzi <span class="_ _42"> </span>do </div><div class="t m0 x68 hc y4de ff4 fs3 fc0 sc0 ls0 ws0">jednostkowego <span class="_ _5"> </span>stwierdzenia<span class="_ _2"></span> <span class="_ _5"> </span>wady <span class="_ _5"> </span>produktu, <span class="_ _5"> </span>Grupa <span class="_ _5"> </span>Kapitało<span class="_ _2"></span>wa <span class="_ _1c"> </span>TOYA <span class="_ _5"> </span>podejmuje<span class="_ _2"></span><span class="ff1"> <span class="_ _5"> </span></span>od<span class="_ _2"></span>powiednie <span class="_ _1c"> </span>d<span class="_ _2"></span>ziałania </div><div class="t m0 x68 hc ybe4 ff4 fs3 fc0 sc0 ls0 ws0">zaradcze. Mogą by<span class="_ _2"></span>ć to: uzupełnienie danych, n<span class="_ _2"></span>p. na etykiecie lub w opisie prod<span class="_ _2"></span>uktu,<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc ya30 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">usun<span class="_ _2"></span>ięcie przyczyny zagrożenia produ<span class="_ _2"></span>ktu, <span class="ff1"> </span></span></span></div><div class="t m0 xd hc ybe5 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff1">naprawa lub<span class="_ _2"></span> wymiana produktu na <span class="_ _2"></span>nowy w przypadku j<span class="_ _2"></span>ednostkowych wad.<span class="_ _2"></span> </span></span></div><div class="t m0 x6 hc ybe6 ff4 fs3 fc0 sc0 ls0 ws0">W sy<span class="_ _2"></span>tuacji wycofania <span class="_ _2"></span>produktu <span class="_ _2"></span>ze sprzedaż<span class="_ _2"></span>y ze względu <span class="_ _2"></span>na wadę, <span class="_ _2"></span>jest on <span class="_ _2"></span>wycofany <span class="_ _2"></span>dla wszys<span class="_ _2"></span>tkich grup <span class="_ _2"></span>konsumentów. </div><div class="t m0 x6 hc y326 ff4 fs3 fc0 sc0 ls0 ws0">Grupa n<span class="_ _2"></span>ie identyfikuje u<span class="_ _2"></span>żytkowników ko<span class="_ _2"></span>ńcowych o <span class="_ _2"></span>szczególnych<span class="_ _2"></span> cechach, <span class="_ _2"></span>którzy mogą <span class="_ _2"></span>być n<span class="_ _2"></span>arażeni na <span class="_ _2"></span>większe ryzy<span class="_ _2"></span>ko </div><div class="t m0 x6 hc ybe7 ff4 fs3 fc0 sc0 ls0 ws0">poniesienia szko<span class="_ _2"></span>dy, niż pozostali uży<span class="_ _2"></span>tkownicy. <span class="ff1"> </span></div><div class="t m0 x34 h5e ya96 ff2 fs4 fc0 sc0 ls0 ws0">7.6.1.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Polityki dotyczące konsumentów i użytkowników końcowych </span></span> </div><div class="t m0 x6 h6 y9fe ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ybe8 ff4 fs3 fc0 sc0 ls0 ws0">Polityki związane z zarządzaniem <span class="_ _0"></span>istotnymi wpływami na konsumentów i użytkowników końcowych w <span class="_ _0"></span>Grupie TOYA</div></div><div class="c x0 y1 w157 h0"><div class="t m0 x18f h126 y1cb ff1 fs13 fc0 sc0 ls0 ws0">3</div></div><div class="c x0 y1 w2 h0"><div class="t m0 x190 hc ybe8 ff1 fs3 fc0 sc0 ls0 ws0"> to:  </div><div class="t m0 xd h14 ybe9 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ffd">Kodeks dobrych p<span class="_ _2"></span>raktyk w zakresie komunika<span class="_ _2"></span>cji z konsumentami i użytko<span class="_ _2"></span>wnikami końcowymi Grupy TOYA. <span class="_ _e"></span><span class="ff7"> </span></span></span></div><div class="t m0 xd h14 y50c ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _1"> </span><span class="ff7">Kodeks Etyki Grupy T<span class="_ _2"></span>OYA </span></span></div><div class="t m0 x6 hc yac1 ffd fs3 fc0 sc0 ls0 ws0">Kodeks <span class="_ _0"></span>dobrych <span class="_ _a"></span>p<span class="_ _2"></span>raktyk <span class="_ _a"></span>w <span class="_ _0"></span>zakresie <span class="_ _a"></span>ko<span class="_ _2"></span>munikacji <span class="_ _0"></span>z <span class="_ _a"></span>ko<span class="_ _2"></span>nsumentami <span class="_ _a"></span>i <span class="_ _0"></span>użytkownikami <span class="_ _0"></span>końcowymi <span class="_ _a"></span>Grupy TOYA<span class="_ _2"></span><span class="ff1"> <span class="_ _a"></span>sy<span class="_ _2"></span>stematyzuje </span></div><div class="t m0 x6 hc y115 ff4 fs3 fc0 sc0 ls0 ws0">obowiązujące <span class="_ _0"></span>w <span class="_ _a"></span>organizacji dobre <span class="_ _a"></span>prakty<span class="_ _2"></span>ki <span class="_ _a"></span>w <span class="_ _0"></span>zakresie <span class="_ _a"></span>komun<span class="_ _2"></span>ikacji <span class="_ _a"></span>z konsumentami <span class="_ _a"></span>i <span class="_ _0"></span>użytkownikami <span class="_ _a"></span>koń<span class="_ _2"></span>cowymi. <span class="_ _a"></span>Kod<span class="_ _2"></span>eks </div><div class="t m0 x6 hc y116 ff4 fs3 fc0 sc0 ls0 ws0">opisuje zobowiązan<span class="_ _2"></span>ia i działania Grupy w zakresie m.in.: <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 xd hc ybea ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff1">komunikacji z k<span class="_ _2"></span>onsumentami i opinii w s<span class="_ _2"></span>klepie internetowym, <span class="_ _2"></span> </span></span></div><div class="t m0 xd hc ybeb ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">jakości p<span class="_ _2"></span>roduktów, <span class="ff1"> </span></span></span></div><div class="t m0 xd hc y945 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">dokumentacji d<span class="_ _2"></span>ołączanej do produkt<span class="_ _2"></span>ów, <span class="ff1"> </span></span></span></div><div class="t m0 xd hc y98d ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">sprzedaż<span class="_ _2"></span>y części zamiennych i nap<span class="_ _2"></span>raw pogwarancyjnych, <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd hc yb71 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">informowania o zas<span class="_ _2"></span>adach reklamacji produ<span class="_ _2"></span>któw, <span class="ff1"> </span></span></span></div><div class="t m0 xd hc ybec ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">komunikacji d<span class="_ _2"></span>otyczącej postępowania <span class="_ _2"></span>ze zużytym sprzętem.<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x6 hc ya42 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _15"> </span>proces <span class="_ _15"> </span>tworzenia <span class="_ _15"> </span>Kodeksu <span class="_ _15"> </span>pośrednio <span class="_ _15"> </span>byli <span class="_ _15"> </span>zaangażowani <span class="_ _15"> </span>interesariusze <span class="_ _15"> </span>wewnętrzni <span class="_ _15"> </span>TOYA. <span class="_ _15"> </span>Wynikało <span class="_ _15"> </span>to <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ya43 ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _4"></span>przeprowadzonego <span class="_ _4"></span>w <span class="_ _4"></span>2023 <span class="_ _4"></span>roku <span class="_ _4"></span>procesu <span class="_ _4"></span>analizy <span class="_ _4"></span>istotn<span class="_ _2"></span>ości, <span class="_ _e"></span>w <span class="_ _4"></span>wyniku <span class="_ _4"></span>którego <span class="_ _4"></span>Grupa <span class="_ _4"></span>Kapitałowa <span class="_ _4"></span>TOYA <span class="_ _4"></span>opracowała<span class="_ _2"></span> </div><div class="t m0 x2d h6 y125 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w157 h0"><div class="t m0 x6 h5b yb75 ff1 fs10 fc0 sc0 ls0 ws0">3</div></div><div class="c x0 y1 w2 h0"><div class="t m0 x123 h11 yb76 ff4 fs7 fc0 sc0 ls0 ws0"> <span class="_ _0"></span>Kodeks <span class="_ _a"></span>dobrych <span class="_ _0"></span>prak<span class="_ _0"></span>tyk <span class="_ _a"></span>w zak<span class="_ _0"></span>resie<span class="_ _0"></span> k<span class="_ _a"></span>omunikacji <span class="_ _0"></span>z <span class="_ _0"></span>k<span class="_ _0"></span>onsumenta<span class="_ _0"></span>mi <span class="_ _0"></span>i <span class="_ _0"></span>użytk<span class="_ _0"></span>owni<span class="_ _0"></span>kami <span class="_ _a"></span>końcowymi <span class="_ _a"></span>Grupy <span class="_ _0"></span>T<span class="_ _0"></span>OY<span class="_ _8"></span>A or<span class="_ _0"></span>az <span class="_ _0"></span>Ko<span class="_ _0"></span>deks <span class="_ _0"></span>Ety<span class="_ _0"></span>ki <span class="_ _0"></span>Grupy <span class="_ _a"></span> zost<span class="_ _0"></span>aną <span class="_ _0"></span>wdro<span class="_ _a"></span>żon<span class="ls40">e </span></div><div class="t m0 x6 h11 yb77 ff4 fs7 fc0 sc0 ls0 ws0">w całej Grupie<span class="_ _0"></span> Kapitało<span class="_ _0"></span>wej w 2026 r<span class="_ _0"></span>ok<span class="_ _0"></span>u<span class="ff1"> </span></div></div><a class="l" href="#pf63" ><span class="d m1" style="border-style:none;position:absolute;left:1039.320000px;bottom:761.860000px;width:7.790000px;height:33.810000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf64" class="pf w0 h0" ><div class="pc pc64 w0 h0"><img class="bi x2 y3 w3 h3" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">100 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">Kodeks <span class="_ _e"></span>dobrych <span class="_ _e"></span>praktyk <span class="_ _e"></span>w <span class="_ _2"></span>zakresie <span class="_ _e"></span>komunikacji <span class="_ _e"></span>z <span class="_ _e"></span>konsume<span class="_ _2"></span>ntami <span class="_ _2"></span>i <span class="_ _e"></span>użytkownikami<span class="_ _2"></span> <span class="_ _2"></span>końcowymi, <span class="_ _e"></span>aby <span class="_ _e"></span>lepiej <span class="_ _e"></span>odpowiadać </div><div class="t m0 x6 hc y341 ff4 fs3 fc0 sc0 ls0 ws0">na zgłoszo<span class="_ _2"></span>ne wtedy potrzeby interesariuszy<span class="_ _2"></span>.<span class="ff1"> </span></div><div class="t m0 x6 hc y609 ff7 fs3 fc0 sc0 ls0 ws0">Kodeks <span class="_ _2"></span>Etyki <span class="_ _2"></span>Grupy <span class="_ _2"></span>TOYA <span class="_ _2"></span><span class="ff4">zawiera <span class="_ _2"></span>najważniejsze <span class="_ _2"></span>zasad<span class="_ _2"></span>y <span class="_ _2"></span>przyświecające dzia<span class="_ _2"></span>łalności <span class="_ _2"></span>Grupy, <span class="_ _2"></span>w <span class="_ _2"></span>tym m.in. <span class="_ _2"></span>zas<span class="_ _2"></span>ady <span class="_ _2"></span>etyczne </span></div><div class="t m0 x6 hc y343 ff4 fs3 fc0 sc0 ls0 ws0">w działaniach s<span class="_ _2"></span>przedażowych i marketingowych, przes<span class="_ _2"></span>trzeganie praw kons<span class="_ _2"></span>umentów oraz troskę o j<span class="_ _2"></span>akość<span class="_ _2"></span><span class="ff1"> </span>p<span class="_ _2"></span>roduktów. <span class="ff1"> </span></div><div class="t m0 x6 hc ybed ff4 fs3 fc0 sc0 ls0 ws0">Zakres Kodeksów ob<span class="_ _2"></span>ejmuje całą działaln<span class="_ _2"></span>ość Grupy, a obydwie regulacje o<span class="_ _2"></span>pierają się na: <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc ybee ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">Wytyczny<span class="_ _2"></span>ch OE<span class="_ _2"></span>CD dla <span class="_ _2"></span>przed<span class="_ _2"></span>siębiorstw <span class="_ _2"></span>wielonarodowych <span class="_ _e"></span>–<span class="ff1"> <span class="_ _2"></span></span>w <span class="_ _2"></span>odniesieniu<span class="_ _2"></span> do <span class="_ _2"></span>ochro<span class="_ _2"></span>ny <span class="_ _2"></span>interesów <span class="_ _2"></span>konsumenta,<span class="_ _2"></span> </span></span></div><div class="t m0 x68 hc ydf ff1 fs3 fc0 sc0 ls0 ws0">w <span class="_ _18"> </span>tym <span class="_ _1b"> </span>przestrzegania <span class="_ _18"> </span>uczciwych <span class="_ _1b"> </span>praktyk <span class="_ _18"> </span>bizn<span class="_ _2"></span>esowych, <span class="_ _18"> </span>marketingowych <span class="_ _1b"> </span>i <span class="_ _18"> </span>reklamowych <span class="_ _1b"> </span>w <span class="_ _14"> </span>ko<span class="_ _2"></span>ntaktach <span class="_ _2"></span> </div><div class="t m0 x68 hc y768 ff4 fs3 fc0 sc0 ls0 ws0">z konsumentem oraz dział<span class="_ _2"></span>ań podejmowanych przez TOYA mających n<span class="_ _2"></span>a celu zapewnienie odpowiedniej jakoś<span class="_ _2"></span>ci </div><div class="t m0 x68 hc y5ec ff4 fs3 fc0 sc0 ls0 ws0">oferowanych produkt<span class="_ _2"></span>ów. <span class="ff1"> </span></div><div class="t m0 xd hc ybef ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">Wytyczny<span class="_ _2"></span>ch <span class="_ _4"></span>ONZ <span class="_ _4"></span>dotyczących <span class="_ _4"></span>ochrony<span class="_ _2"></span> <span class="_ _4"></span>konsumentów <span class="_ _7"></span>–<span class="ff1"> <span class="_ _4"></span></span>w <span class="_ _4"></span>odniesieniu <span class="_ _4"></span>d<span class="_ _2"></span>o <span class="_ _4"></span>transparentności <span class="_ _4"></span>w <span class="_ _4"></span>informo<span class="_ _2"></span>waniu </span></span></div><div class="t m0 x68 hc ybf0 ff4 fs3 fc0 sc0 ls0 ws0">konsumentów <span class="_ _19"> </span>o <span class="_ _5"> </span>prod<span class="_ _2"></span>uktach, <span class="_ _5"> </span>obowiązują<span class="_ _2"></span>cych <span class="_ _5"> </span>warunkach, <span class="_ _19"> </span>opłatach <span class="_ _19"> </span>i <span class="_ _5"> </span>ostatecznych<span class="_ _2"></span> <span class="_ _5"> </span>kosztach, <span class="_ _19"> </span>wytycznych </div><div class="t m0 x68 hc ybf1 ff4 fs3 fc0 sc0 ls0 ws0">dotyczących o<span class="_ _2"></span>chrony prywatności, skarg i sporó<span class="_ _2"></span>w z konsumentam<span class="_ _2"></span><span class="ff1 ls24">i.<span class="ls0"> </span></span></div><div class="t m0 x6 hc ybf2 ff4 fs3 fc0 sc0 ls0 ws0">Za wdrażanie zapis<span class="_ _2"></span>ów regulacji odpowiada <span class="_ _2"></span>Zarząd jednostki dominującej w Grupie <span class="_ _2"></span>Kapitałowej TOYA. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ya6e ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _f"> </span>swojej  działalności <span class="_ _f"> </span>organizacja  przestrzega <span class="_ _9"> </span>p<span class="_ _2"></span>raw <span class="_ _9"> </span>czł<span class="_ _2"></span>owieka <span class="_ _f"> </span>istotnych  dla <span class="_ _f"> </span>użytkowników <span class="_ _f"> </span>końcowych.  Kwestię <span class="_ _f"> </span>tę <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybf3 ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>jednostce <span class="_ _4"></span>dominują<span class="_ _2"></span>cej <span class="_ _e"></span>r<span class="_ _2"></span>eguluje <span class="_ _7"></span><span class="ffd">Polityka <span class="_ _4"></span>praw <span class="_ _4"></span>czł<span class="_ _2"></span>owieka<span class="ff1"> <span class="_ _4"></span></span></span>zap<span class="_ _2"></span>ewniająca <span class="_ _4"></span>ochronę <span class="_ _4"></span>praw <span class="_ _7"></span>człowieka <span class="_ _4"></span>w <span class="_ _4"></span>całym <span class="_ _4"></span>łań<span class="_ _2"></span>cuchu </div><div class="t m0 x6 hc ybf4 ff4 fs3 fc0 sc0 ls0 ws0">wartości. <span class="_ _2"></span>Grupa <span class="_ _2"></span>Kapitałowa <span class="_ _2"></span>TOYA w <span class="_ _2"></span>2025 <span class="_ _2"></span>roku <span class="_ _2"></span>ani <span class="_ _2"></span>w <span class="_ _2"></span>ramach <span class="_ _2"></span>procesu <span class="_ _2"></span>analizy <span class="_ _2"></span>podwójnej <span class="_ _2"></span>istotności <span class="_ _2"></span>nie <span class="_ _2"></span>zidentyfikowała </div><div class="t m0 x6 hc y19e ff4 fs3 fc0 sc0 ls0 ws0">negatywnego  wpływu  na  przestrzeganie <span class="_ _f"> </span>praw  człowieka  w <span class="_ _f"> </span>kontekście  konsumentów  i  użytkowni<span class="_ _2"></span>ków  końcowych, </div><div class="t m0 x6 hc ybf5 ff4 fs3 fc0 sc0 ls0 ws0">dlatego nie były s<span class="_ _2"></span>tosowane środki naprawcze w tym zak<span class="_ _2"></span>resie. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x34 h5e ybf6 ff2 fs4 fc0 sc0 ls0 ws0">7.6.2.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Procesy współpracy z konsumentami i użytkowni<span class="_ _0"></span>kami końcowymi<span class="_ _2"></span><span class="ff2"> </span></span></span></div><div class="t m0 x6 h6 ybf7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y5d9 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _1b"> </span>Kapitałowa <span class="_ _1b"> </span>TOYA <span class="_ _18"> </span>do<span class="_ _2"></span>kłada <span class="_ _1b"> </span>wszelkich <span class="_ _1b"> </span>starań, <span class="_ _1b"> </span>aby <span class="_ _1b"> </span>w <span class="_ _18"> </span>najwyżs<span class="_ _2"></span>zym <span class="_ _18"> </span>możl<span class="_ _2"></span>iwym <span class="_ _1b"> </span>stopniu<span class="_ _2"></span> <span class="_ _18"> </span>eliminować <span class="_ _1b"> </span>ryzyko </div><div class="t m0 x6 hc yb13 ff4 fs3 fc0 sc0 ls0 ws0">niekorzystnego <span class="_ _15"> </span>odd<span class="_ _2"></span>ziaływania <span class="_ _42"> </span>p<span class="_ _2"></span>roduktów. <span class="_ _15"> </span>Organizacja <span class="_ _15"> </span>analizuje <span class="_ _15"> </span>trendy<span class="_ _2"></span> <span class="_ _42"> </span>ryn<span class="_ _2"></span>kowe <span class="_ _42"> </span>i <span class="_ _15"> </span>odpowiad<span class="_ _2"></span>a <span class="_ _42"> </span>n<span class="_ _2"></span>a <span class="_ _42"> </span>p<span class="_ _2"></span>otrzeby </div><div class="t m0 x6 hc y8b4 ff4 fs3 fc0 sc0 ls0 ws0">konsumentów dąż<span class="_ _2"></span>ąc do sytuacji, w której mogą oni zn<span class="_ _2"></span>aleźć <span class="_ _2"></span>w ofercie produkty<span class="_ _2"></span> odpowiadające oczeki<span class="_ _2"></span>waniom. Również </div><div class="t m0 x6 hc yb14 ff4 fs3 fc0 sc0 ls0 ws0">brane pod uwagę są<span class="_ _0"></span> opinie na bieżąco <span class="_ _0"></span>przesyłane przez użytkowników sklepów internetowych Grupy Kapitałowej TOY<span class="_ _0"></span>A </div><div class="t m0 x6 hc yb15 ff4 fs3 fc0 sc0 ls0 ws0">oraz opinie <span class="_ _0"></span>otrzymane w <span class="_ _0"></span>ankietach<span class="_ _2"></span> <span class="_ _0"></span>przesłany<span class="_ _2"></span>ch w<span class="_ _0"></span> grudniu 2024 <span class="_ _0"></span>roku w <span class="_ _0"></span>ramach procesu anal<span class="_ _2"></span>izy podwójnej istotności, w </div><div class="t m0 x6 hc ybf8 ff4 fs3 fc0 sc0 ls0 ws0">który  był  zaangażowany  Zarząd  jednostki  dominującej.  Jednocześnie  surowo  przestrzegana  jest  zasada  spełniania </div><div class="t m0 x6 hc ybf9 ff4 fs3 fc0 sc0 ls0 ws0">wszystkich lok<span class="_ _2"></span>alnych wymogów prawnych z<span class="_ _2"></span>wiązanych z jakością i b<span class="_ _2"></span>ezpieczeństwem. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y822 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _2"></span>ramach <span class="_ _2"></span>procesu<span class="_ _2"></span> <span class="_ _2"></span>analizy <span class="_ _2"></span>podwójnej <span class="_ _2"></span>is<span class="_ _2"></span>totności <span class="_ _2"></span>Grupa <span class="_ _e"></span>Kapitałowa <span class="_ _2"></span>TOYA <span class="_ _2"></span>nie <span class="_ _2"></span>zidentyfiko<span class="_ _2"></span>wała <span class="_ _2"></span>negatywnego <span class="_ _e"></span>wpływu <span class="_ _2"></span>na </div><div class="t m0 x6 h6 ybfa ff4 fs3 fc0 sc0 ls0 ws0">konsumentów i <span class="_ _a"></span>użytk<span class="_ _2"></span>owników <span class="_ _a"></span>końcowych<span class="_ _2"></span>. <span class="_ _0"></span>Dlatego <span class="_ _0"></span>też <span class="_ _0"></span>nie <span class="_ _a"></span>ma ona <span class="_ _0"></span>środków <span class="_ _0"></span>naprawczych. <span class="ff1 fs2"> <span class="_ _0"></span><span class="fs3">Mimo <span class="_ _0"></span>to <span class="_ _0"></span>zgodnie <span class="_ _0"></span>z <span class="ff7">Kodeksem<span class="_ _0"></span> </span></span></span></div><div class="t m0 x6 hc ybfb ffd fs3 fc0 sc0 ls0 ws0">Etyki  Grupy <span class="_ _1c"> </span>Kap<span class="_ _2"></span>itałowej  TO<span class="_ _2"></span>YA<span class="ff1"> <span class="_ _1c"> </span><span class="ff4">każda <span class="_ _1c"> </span>ze <span class="_ _1c"> </span>spółek <span class="_ _1c"> </span>wchodzących <span class="_ _1c"> </span>w <span class="_ _1c"> </span>skład <span class="_ _1c"> </span>grupy <span class="_ _1c"> </span>kapita<span class="_ _2"></span>łowej  ma <span class="_ _1c"> </span>stworzyć <span class="_ _1c"> </span>kanały <span class="_ _1c"> </span>do </span></span></div><div class="t m0 x6 hc ya7f ff4 fs3 fc0 sc0 ls0 ws0">przyjmowania i <span class="_ _a"></span>analizo<span class="_ _2"></span>wania <span class="_ _0"></span>zgłoszeń dotyczących naruszenia <span class="_ _a"></span>Kodeks<span class="_ _2"></span>u. <span class="_ _0"></span>Spółki udostępniają <span class="_ _a"></span>zgł<span class="_ _2"></span>aszającym lokalny <span class="_ _0"></span>kanał, </div><div class="t m0 x6 hc ybfc ff4 fs3 fc0 sc0 ls0 ws0">który <span class="_ _9"> </span>w <span class="_ _9"> </span>jak <span class="_ _9"> </span>największym <span class="_ _9"> </span>stopniu <span class="_ _9"> </span>od<span class="_ _2"></span>powiada <span class="_ _9"> </span>potrzebom <span class="_ _9"> </span>i <span class="_ _7"> </span>oczekiwa<span class="_ _2"></span><span class="ff1">n<span class="_ _2"></span>iom <span class="_ _7"> </span>int<span class="_ _2"></span></span>eresariuszy. <span class="_ _9"> </span>Zgłos<span class="_ _2"></span>zenia <span class="_ _9"> </span>można <span class="_ _9"> </span>dokonać </div><div class="t m0 x6 hc y2bc ff4 fs3 fc0 sc0 ls0 ws0">osobiście <span class="_ _2"></span>lub <span class="_ _2"></span>przez <span class="_ _2"></span>wysłanie <span class="_ _2"></span>wiadomości <span class="_ _2"></span>e<span class="_ _2"></span><span class="ff1">-mail na <span class="_ _2"></span>dedyko<span class="_ _2"></span>wane ad<span class="_ _2"></span>resy. <span class="_ _2"></span>Dodatkowo, <span class="_ _2"></span>wszelkie u<span class="_ _2"></span>wagi oraz <span class="_ _2"></span>infor<span class="_ _2"></span>macje <span class="_ _2"></span>o </span></div><div class="t m0 x6 hc ybfd ff4 fs3 fc0 sc0 ls0 ws0">działaniach <span class="_ _21"> </span>narusza<span class="_ _2"></span>jących <span class="_ _21"> </span>postanowienia <span class="_ _21"> </span><span class="ff7">Kod<span class="_ _2"></span>eksu <span class="_ _1d"> </span>d<span class="_ _2"></span>obrych <span class="_ _21"> </span>praktyk <span class="_ _21"> </span>w <span class="_ _1d"> </span>zakres<span class="_ _2"></span>ie <span class="_ _21"> </span>komunikacji <span class="_ _21"> </span>z <span class="_ _21"> </span>konsumen<span class="_ _2"></span>tami  </span></div><div class="t m0 x6 hc ybfe ffd fs3 fc0 sc0 ls0 ws0">i <span class="_ _a"></span>użytko<span class="_ _2"></span>wnikami <span class="_ _a"></span>ko<span class="_ _2"></span>ńcowymi<span class="ff1"> <span class="_ _0"></span><span class="ff4">należy <span class="_ _a"></span>zgłas<span class="_ _2"></span>zać <span class="_ _a"></span>d<span class="_ _2"></span>o <span class="_ _a"></span>osób <span class="_ _0"></span>odpowiedzialnych <span class="_ _0"></span>za <span class="_ _a"></span>ko<span class="_ _2"></span>ntakt <span class="_ _0"></span>z <span class="_ _a"></span>konsumentami, w<span class="_ _0"></span>yznaczony<span class="_ _2"></span>ch <span class="_ _a"></span>przez </span></span></div><div class="t m0 x6 hc ybff ff4 fs3 fc0 sc0 ls0 ws0">Zarząd <span class="_ _9"> </span>w <span class="_ _9"> </span>każdej <span class="_ _9"> </span>spół<span class="_ _2"></span>ce <span class="_ _7"> </span>Grup<span class="_ _2"></span>y <span class="_ _9"> </span>Kapitałowej <span class="_ _9"> </span>TOYA. <span class="_ _9"> </span>Użytko<span class="_ _2"></span>wnicy <span class="_ _7"> </span>ko<span class="_ _2"></span>ńcowi <span class="_ _7"> </span>pro<span class="_ _2"></span>duktów <span class="_ _9"> </span>Grup<span class="_ _2"></span>y <span class="_ _7"> </span>Kap<span class="_ _2"></span>itałowej <span class="_ _7"> </span>TO<span class="_ _2"></span>YA <span class="_ _9"> </span>mogą </div><div class="t m0 x6 hc yc00 ff4 fs3 fc0 sc0 ls0 ws0">uzyskać wsparcie <span class="_ _a"></span>i niezbędne <span class="_ _a"></span>in<span class="_ _2"></span>formacje <span class="_ _0"></span>poprzez kontakt <span class="_ _0"></span>z <span class="_ _0"></span>zespołem <span class="_ _a"></span>Biura<span class="_ _2"></span> <span class="_ _a"></span>Ob<span class="_ _2"></span>sługi Kl<span class="_ _0"></span>ienta. <span class="_ _0"></span>Dotyczy to <span class="_ _a"></span>nie tylko <span class="_ _a"></span>zgłos<span class="_ _2"></span>zeń </div><div class="t m0 x6 hc yc01 ff4 fs3 fc0 sc0 ls0 ws0">problemów <span class="_ _e"></span>z <span class="_ _4"></span>uży<span class="_ _2"></span>tkowaniem <span class="_ _4"></span>produkt<span class="_ _2"></span>u, <span class="_ _e"></span>ale <span class="_ _4"></span>też <span class="_ _4"></span>udzielenia <span class="_ _4"></span>informacji <span class="_ _e"></span>d<span class="_ _2"></span>otyczącej <span class="_ _4"></span>oferty <span class="_ _4"></span>produktów, <span class="_ _4"></span>dostaw <span class="_ _4"></span>czy <span class="_ _4"></span>innych </div><div class="t m0 x6 hc yc02 ff4 fs3 fc0 sc0 ls0 ws0">pytań związan<span class="_ _2"></span>ych ze sprzedażą w sklepie interneto<span class="_ _2"></span>wym. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yc03 ff4 fs3 fc0 sc0 ls0 ws0">W zależności <span class="_ _0"></span>od rynku, klienci <span class="_ _0"></span>mogą skorzystać z <span class="_ _0"></span>Infolinii, maila lub <span class="_ _0"></span>formularzy dostępnych na stronie <span class="_ _0"></span>korporacyjnej i na </div><div class="t m0 x6 hc y955 ff4 fs3 fc0 sc0 ls0 ws0">stronach <span class="_ _19"> </span>sklepów <span class="_ _19"> </span>internetowych. <span class="_ _19"> </span>In<span class="_ _2"></span>formacje <span class="_ _5"> </span>znajd<span class="_ _2"></span>ują <span class="_ _19"> </span>się <span class="_ _5"> </span>również <span class="_ _19"> </span>w <span class="_ _19"> </span>regulaminie <span class="_ _19"> </span>s<span class="_ _2"></span>klepów <span class="_ _19"> </span>internetowych, <span class="_ _19"> </span>który </div><div class="t m0 x6 hc y92b ff1 fs3 fc0 sc0 ls0 ws0">zamieszczony jest n<span class="_ _2"></span>a strona<span class="_ _2"></span><span class="ff4">ch sklepów w dolnej części stro<span class="_ _2"></span>ny głównej, w sekcji Regula<span class="_ _2"></span>miny.<span class="_ _2"></span></span> </div></div></div><div class="pi" ></div></div><div id="pf65" class="pf w0 h0" ><div class="pc pc65 w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">101 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">W ramach <span class="_ _0"></span>obsługi posprzedażowej <span class="_ _a"></span>klient,<span class="_ _2"></span> <span class="_ _0"></span>który dokonał <span class="_ _0"></span>zakupu produktu <span class="_ _0"></span>może <span class="_ _0"></span>zgłosić reklamację <span class="_ _a"></span>lub<span class="_ _2"></span> <span class="_ _0"></span>skontaktować się </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">z  działem  serwisu  np. <span class="_ _1c"> </span>w  sprawie  zakupu  części  zamiennych.  Gru<span class="_ _2"></span>pa  zapewnia  odpowiednie  kanał<span class="_ _2"></span>y  i  mechanizmy </div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">zgłaszania <span class="_ _2"></span>uwag do oferowanych prod<span class="_ _2"></span>uktó<span class="_ _2"></span>w oraz procedury rozpatrywan<span class="_ _2"></span>ia takich zgłoszeń. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y343 ff4 fs3 fc0 sc0 ls0 ws0">Wszystkie <span class="_ _1f"> </span>zgłoszenia, <span class="_ _17"> </span>które <span class="_ _17"> </span>trafiają <span class="_ _1f"> </span>do <span class="_ _17"> </span>Biura <span class="_ _1f"> </span>Obsługi <span class="_ _17"> </span>Klienta <span class="_ _17"> </span>sklepu<span class="_ _2"></span> <span class="_ _17"> </span>internetowego <span class="_ _17"> </span>s<span class="_ _2"></span>ą <span class="_ _17"> </span>monitorowane <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y344 ff4 fs3 fc0 sc0 ls0 ws0">i <span class="_ _9"> </span>rozwiązywane. <span class="_ _f"> </span>W <span class="_ _9"> </span>Grupie <span class="_ _9"> </span>Kapita<span class="_ _2"></span>łowej <span class="_ _9"> </span>TOYA <span class="_ _9"> </span>nie <span class="_ _9"> </span>ma <span class="_ _9"> </span>for<span class="_ _2"></span>malnych <span class="_ _9"> </span>procesó<span class="_ _2"></span>w <span class="_ _9"> </span>pozwalających <span class="_ _f"> </span>ocenić, <span class="_ _9"> </span>w <span class="_ _9"> </span>jakim <span class="_ _f"> </span>stopniu </div><div class="t m0 x6 hc y650 ff4 fs3 fc0 sc0 ls0 ws0">konsumenci <span class="_ _0"></span>są <span class="_ _0"></span>świadomi <span class="_ _a"></span>tego<span class="_ _2"></span>, <span class="_ _a"></span>że <span class="_ _0"></span>mają <span class="_ _a"></span>możl<span class="_ _2"></span>iwość <span class="_ _a"></span>ko<span class="_ _2"></span>ntaktu <span class="_ _0"></span>z <span class="_ _a"></span>Biurem Obsługi <span class="_ _a"></span>Klienta <span class="_ _0"></span>i <span class="_ _a"></span>zgło<span class="_ _2"></span>szenia <span class="_ _0"></span>m.in. <span class="_ _a"></span>n<span class="_ _2"></span>aruszeń <span class="_ _0"></span>Kodeksu </div><div class="t m0 x6 hc y651 ff1 fs3 fc0 sc0 ls0 ws0">Etyki.  </div><div class="t m0 x6 hc y60d ff4 fs3 fc0 sc0 ls0 ws0">Działania <span class="_ _9"> </span>podejmowane <span class="_ _9"> </span>w <span class="_ _9"> </span>trybie <span class="_ _9"> </span>ciągłym <span class="_ _9"> </span>przez <span class="_ _9"> </span>sp<span class="_ _2"></span>ółki <span class="_ _7"> </span>Grupy <span class="_ _9"> </span>Kap<span class="_ _2"></span>itałowej <span class="_ _7"></span>TOYA <span class="_ _9"> </span>związan<span class="_ _2"></span>e <span class="_ _7"> </span>z <span class="_ _9"> </span>isto<span class="_ _2"></span>tnymi <span class="_ _7"> </span>wpływami <span class="_ _9"> </span>na </div><div class="t m0 x6 hc y60e ff4 fs3 fc0 sc0 ls0 ws0">użytkowników koń<span class="_ _2"></span>cowych to: <span class="ff1"> </span></div><div class="t m0 xd hc y10e ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">rzetelne przygotowywanie instru<span class="_ _2"></span>kcji obsługi oraz opi<span class="_ _0"></span>sów produktów. W wymaganych przypadkach dodatkowo </span></span></div><div class="t m0 x68 hc y79f ff4 fs3 fc0 sc0 ls0 ws0">dołączane <span class="_ _e"></span>są <span class="_ _e"></span>char<span class="_ _2"></span>akterystyki, <span class="_ _2"></span>p<span class="_ _2"></span>iktogramy <span class="_ _e"></span>oraz <span class="_ _e"></span>graficzne <span class="_ _e"></span>lub <span class="_ _e"></span>fotograficzn<span class="_ _2"></span>e <span class="_ _2"></span>odn<span class="_ _2"></span>iesienia, <span class="_ _e"></span>etykiety <span class="_ _e"></span>energetyczn<span class="_ _2"></span>e </div><div class="t m0 x68 hc yc04 ff1 fs3 fc0 sc0 ls0 ws0">oraz spos<span class="_ _2"></span>oby utylizacji. </div><div class="t m0 xd hc y637 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">oferowanie <span class="_ _2"></span>produkt<span class="_ _2"></span>ów i <span class="_ _2"></span>opakowań <span class="_ _2"></span>zgod<span class="_ _2"></span>nych <span class="_ _2"></span>z <span class="_ _2"></span>wymogami <span class="_ _2"></span>dyrektywy <span class="_ _2"></span>REACH. <span class="_ _2"></span>W <span class="_ _2"></span>przypadku<span class="_ _2"></span> p<span class="_ _2"></span>roduktów, <span class="_ _2"></span>które </span></span></div><div class="t m0 x68 hc yc05 ff4 fs3 fc0 sc0 ls0 ws0">są przeznaczo<span class="_ _2"></span>ne do kontaktu ze skórą lub<span class="_ _2"></span> odzieżą, zawsze podawane s<span class="_ _2"></span>ą informacje o ich skład<span class="_ _2"></span>zie.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc yaa7 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">prowadzenie  strategii <span class="_ _9"> </span>marke<span class="_ _2"></span>tingowych  zgodnie <span class="_ _9"> </span>z  przyjętymi <span class="_ _9"> </span>s<span class="_ _2"></span>tandardami  rynkowymi <span class="_ _9"> </span>i  w<span class="_ _0"></span>artościami  TOYA, </span></span></div><div class="t m0 x68 hc yc06 ff4 fs3 fc0 sc0 ls0 ws0">wyrażonymi w <span class="ffd">Kodeksie <span class="_ _2"></span>Etyki Grupy Kapitałowej T<span class="_ _2"></span>OYA<span class="ff1">. </span></span></div><div class="t m0 xd hc yc07 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">publikacja<span class="_ _2"></span> <span class="_ _2f"> </span>czytelnych <span class="_ _2f"> </span>dokumentacji <span class="_ _2e"> </span>pro<span class="_ _2"></span>duktowych <span class="_ _2f"> </span>zawierających <span class="_ _2f"> </span>rysunek <span class="_ _2f"> </span>złożeniowy <span class="_ _2f"> </span>produktu<span class="_ _2"></span> <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x68 hc y178 ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _14"> </span>ponumerowanymi <span class="_ _14"> </span>częścia<span class="_ _2"></span>mi <span class="_ _19"> </span>s<span class="_ _2"></span>kładowymi <span class="_ _14"> </span>oraz <span class="_ _14"> </span>listę <span class="_ _14"> </span>części <span class="_ _14"> </span>zamiennych, <span class="_ _14"> </span>przewidzian<span class="_ _2"></span>ych <span class="_ _14"> </span>dla <span class="_ _14"> </span>produktu. </div><div class="t m0 x68 hc yc08 ff4 fs3 fc0 sc0 ls0 ws0">Dokumentacja ta pozwala kupującemu na zapoznanie się z konstrukcją urządzenia i umożliwia podjęcie <span class="_ _0"></span>decyzji </div><div class="t m0 x68 hc y750 ff4 fs3 fc0 sc0 ls0 ws0">dotyczącej <span class="_ _0"></span>sposobu <span class="_ _a"></span>wyko<span class="_ _2"></span>nania <span class="_ _a"></span>nap<span class="_ _2"></span>rawy <span class="_ _a"></span>pogwarancyjnej oraz <span class="_ _a"></span>ewentualny zakup <span class="_ _a"></span>części <span class="_ _a"></span>zamiennych <span class="_ _0"></span>i <span class="_ _a"></span>d<span class="_ _2"></span>okonanie </div><div class="t m0 x68 hc ybd4 ff4 fs3 fc0 sc0 ls0 ws0">naprawy we własny<span class="_ _2"></span>m zakresie. <span class="ff1"> </span></div><div class="t m0 x6 hc yc09 ff4 fs3 fc0 sc0 ls0 ws0">Ponadto <span class="_ _1c"> </span>Grupa <span class="_ _1c"> </span>Kapitałowa <span class="_ _1c"> </span>TOYA  ma <span class="_ _1c"> </span>opisan<span class="_ _2"></span>y  w <span class="_ _1c"> </span>regulaminie  p<span class="_ _2"></span>roces  r<span class="_ _2"></span>eklamacyjny,  u<span class="_ _2"></span>możliwiający  kliento<span class="_ _2"></span>m  łatw<span class="_ _2"></span>e </div><div class="t m0 x6 hc yc0a ff4 fs3 fc0 sc0 ls0 ws0">skorzystanie <span class="_ _f"> </span>ze <span class="_ _9"> </span>wszystkich <span class="_ _9"> </span>p<span class="_ _2"></span>rzysługujących <span class="_ _9"> </span>im <span class="_ _9"> </span>up<span class="_ _2"></span>rawnień <span class="_ _7"> </span>wynika<span class="_ _2"></span>jących <span class="_ _9"> </span>z <span class="_ _f"> </span>przepisów <span class="_ _9"> </span>prawa <span class="_ _9"> </span>lub<span class="_ _2"></span> <span class="_ _9"> </span>własnych <span class="_ _9"> </span>gwaran<span class="_ _2"></span>cji </div><div class="t m0 x6 hc yc0b ff4 fs3 fc0 sc0 ls0 ws0">organizacji. <span class="_ _4"></span>W <span class="_ _4"></span>przypadku <span class="_ _4"></span>złożenia <span class="_ _4"></span>reklamacji, <span class="_ _4"></span>kons<span class="_ _2"></span>ument <span class="_ _e"></span>może <span class="_ _4"></span>liczyć <span class="_ _4"></span>na <span class="_ _4"></span>nieodpłatny<span class="_ _2"></span> <span class="_ _e"></span>odbiór <span class="_ _4"></span>uszkodzon<span class="_ _2"></span>ego <span class="_ _e"></span>produ<span class="_ _2"></span>ktu <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybd7 ff4 fs3 fc0 sc0 ls0 ws0">z  wskazanego  przez  siebie  mie<span class="_ _0"></span>jsca  i  rozpatrzenie  reklamacji  w  zakresie  wskazanym  w  zgłoszeniu  reklamacyjnym. </div><div class="t m0 x6 hc y4c8 ff4 fs3 fc0 sc0 ls0 ws0">Ponadto  Grup<span class="_ _2"></span>a  Kapitałowa  TOYA  umożliwia <span class="_ _1c"> </span>obsłu<span class="_ _2"></span>gę  pogwarancyjną,  która  o<span class="_ _2"></span>bejmu<span class="_ _2"></span>je  sprzedaż  części <span class="_ _1c"> </span>zamiennych <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y4c9 ff4 fs3 fc0 sc0 ls0 ws0">i naprawy we własn<span class="_ _2"></span>ym serwisie. <span class="ff1"> </span></div><div class="t m0 x6 hc y2b ff4 fs3 fc0 sc0 ls0 ws0">Organizacja nie wdroży<span class="_ _2"></span>ła formalnego sposob<span class="_ _2"></span>u śledzenia i oceny skuteczn<span class="_ _2"></span>ości tych działań. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y69a ff4 fs3 fc0 sc0 ls0 ws0">W trakcie <span class="_ _a"></span>p<span class="_ _2"></span>rocesu analizy <span class="_ _0"></span>podwójnej <span class="_ _0"></span>istotnoś<span class="_ _2"></span>ci <span class="_ _0"></span>Grupa Kapit<span class="_ _0"></span>ałowa TOYA <span class="_ _a"></span>n<span class="_ _2"></span>ie <span class="_ _0"></span>zidentyfikowała negatywnych rzeczywistych </div><div class="t m0 x6 hc y57a ff4 fs3 fc0 sc0 ls0 ws0">lub <span class="_ _0"></span>potencjalnych<span class="_ _2"></span> <span class="_ _a"></span>wpł<span class="_ _2"></span>ywów <span class="_ _a"></span>n<span class="_ _2"></span>a <span class="_ _0"></span>konsumentów lub <span class="_ _a"></span>uży<span class="_ _2"></span>tkowników <span class="_ _a"></span>koń<span class="_ _2"></span>cowych. <span class="_ _0"></span>Również m<span class="_ _0"></span>ożliwe ryzyka <span class="_ _a"></span>i szanse <span class="_ _0"></span>związane </div><div class="t m0 x6 hc y662 ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _7"></span>konsumentami <span class="_ _4"></span>i <span class="_ _7"></span>użytkownikami <span class="_ _7"> </span>ko<span class="_ _2"></span>ńcowymi <span class="_ _4"></span>n<span class="_ _2"></span>ie <span class="_ _4"></span>zos<span class="_ _2"></span>tały <span class="_ _4"></span>uznan<span class="_ _2"></span>e <span class="_ _4"></span>za <span class="_ _7"></span>istotne. <span class="_ _7"></span>W <span class="_ _7"></span>2025 <span class="_ _4"></span>roku <span class="_ _7"></span>nie <span class="_ _7"></span>zgłoszono <span class="_ _7"></span>poważnych </div><div class="t m0 x6 hc yc0c ff4 fs3 fc0 sc0 ls0 ws0">kwestii i incydentów doty<span class="_ _2"></span>czących praw człowieka związan<span class="_ _2"></span>ych z konsumentami. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yc0d ff4 fs3 fc0 sc0 ls0 ws0">Mimo braku <span class="_ _2"></span>istotnych<span class="_ _2"></span> negatywnych <span class="_ _2"></span>wpływów Grupa <span class="_ _2"></span>Kapitałowa <span class="_ _2"></span>TOYA opraco<span class="_ _2"></span>wała Kode<span class="_ _2"></span>ks dob<span class="_ _2"></span>rych praktyk w <span class="_ _2"></span>zakresie </div><div class="t m0 x6 hc y25c ff4 fs3 fc0 sc0 ls0 ws0">komunikacji <span class="_ _7"></span>z <span class="_ _4"></span>konsumentami <span class="_ _7"></span>i <span class="_ _4"></span>użytk<span class="_ _2"></span>ownikami <span class="_ _4"></span>końcowymi. <span class="_ _7"></span>W <span class="_ _4"></span>trosce <span class="_ _7"></span>o <span class="_ _4"></span>komfort <span class="_ _7"></span>nabywców, <span class="_ _4"></span>ich <span class="_ _4"></span>b<span class="_ _2"></span>ezpieczeństwo <span class="_ _4"></span>oraz </div><div class="t m0 x6 hc y663 ff4 fs3 fc0 sc0 ls0 ws0">właściwe <span class="_ _9"> </span>i <span class="_ _9"> </span>beza<span class="_ _2"></span>waryjne <span class="_ _9"> </span>wyk<span class="_ _2"></span>orzystanie <span class="_ _9"> </span>n<span class="_ _2"></span>arzędzi <span class="_ _f"> </span>i <span class="_ _9"> </span>urządzeń, <span class="_ _f"> </span>produkty <span class="_ _9"> </span>w <span class="_ _f"> </span>ofercie <span class="_ _9"> </span>Grupy <span class="_ _9"> </span>Kap<span class="_ _2"></span>itałowej <span class="_ _9"> </span>TOYA <span class="_ _9"> </span>po<span class="_ _2"></span>siadają </div><div class="t m0 x6 hc yc0e ff4 fs3 fc0 sc0 ls0 ws0">rzetelnie  przygotowane  i  wymagane  prawem  instrukcje <span class="_ _f"> </span>obsł<span class="_ _2"></span>ugi  oraz <span class="_ _f"> </span>niezbędne  opisy,  a  także  jeśli <span class="_ _f"> </span>zachodzi  taka </div><div class="t m0 x6 hc y531 ff4 fs3 fc0 sc0 ls0 ws0">potrzeba dołącz<span class="_ _2"></span>ane są etykiety energetyczne oraz s<span class="_ _2"></span>posoby utylizacji pro<span class="_ _2"></span>duktu.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y665 ff4 fs3 fc0 sc0 ls0 ws0">W Grupie <span class="_ _a"></span>Kap<span class="_ _2"></span>itałowa TOY<span class="_ _0"></span>A nie <span class="_ _0"></span>przyjęto w <span class="_ _0"></span>2025 roku <span class="_ _0"></span>celów <span class="_ _0"></span>związanych z <span class="_ _0"></span>zarządzaniem istotnymi <span class="_ _0"></span>wpływami związanymi </div><div class="t m0 x6 hc y666 ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _9"> </span>użytk<span class="_ _2"></span>ownikami <span class="_ _9"> </span>końcowymi. <span class="_ _9"> </span>Grup<span class="_ _2"></span>a <span class="_ _9"> </span>nie <span class="_ _9"> </span>planu<span class="_ _2"></span>je <span class="_ _9"> </span>wyznaczyć <span class="_ _9"> </span>sob<span class="_ _2"></span>ie <span class="_ _7"> </span>celów <span class="_ _f"> </span>związanych <span class="_ _9"> </span>z <span class="_ _f"> </span>wpływami <span class="_ _9"> </span>zdiagn<span class="_ _2"></span>ozowanymi <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y680 ff4 fs3 fc0 sc0 ls0 ws0">w procesie analizy po<span class="_ _2"></span>dwójnej istotności. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yc0f ff4 fs3 fc0 sc0 ls0 ws0">Mimo  to <span class="_ _1c"> </span>Grup<span class="_ _2"></span>a  Kapitało<span class="_ _2"></span>wa  TOYA <span class="_ _1c"> </span>monitoruje <span class="_ _1c"> </span>skutecznoś<span class="_ _2"></span>ć  przyjętych<span class="_ _2"></span>  dokumentów <span class="_ _1c"> </span>w <span class="_ _1c"> </span>celu  za<span class="_ _2"></span>rządzenia <span class="_ _1c"> </span>istotnymi<span class="_ _2"></span> </div><div class="t m0 x6 hc ya27 ff4 fs3 fc0 sc0 ls0 ws0">wpływami. <span class="_ _2"></span>Świadczy <span class="_ _2"></span>o <span class="_ _2"></span>tym <span class="_ _2"></span>liczba <span class="_ _2"></span>zgłos<span class="_ _2"></span>zeń <span class="_ _2"></span>trafiających <span class="_ _2"></span>do <span class="_ _2"></span>Biura <span class="_ _2"></span>Obsługi <span class="_ _2"></span>Klienta. <span class="_ _2"></span>Są <span class="_ _2"></span>one a<span class="_ _2"></span>nalizowane <span class="_ _2"></span>pod <span class="_ _2"></span>kątem <span class="_ _2"></span>spraw </div><div class="t m0 x6 hc y77d ff4 fs3 fc0 sc0 ls0 ws0">dotyczących <span class="_ _1c"> </span>dostęp<span class="_ _2"></span>u  do <span class="_ _1c"> </span>informacji <span class="_ _1c"> </span>wys<span class="_ _2"></span>okiej <span class="_ _1c"> </span>jakości, <span class="_ _1c"> </span>bezp<span class="_ _2"></span>ieczeństwa  czy <span class="_ _1c"> </span>prakty<span class="_ _2"></span>k  marketin<span class="_ _2"></span>gowych.  Brak <span class="_ _1c"> </span>z<span class="_ _2"></span>głoszeń </div></div></div><div class="pi" ></div></div><div id="pf66" class="pf w0 h0" ><div class="pc pc66 w0 h0"><img class="bi x2 yc10 w160 h12a" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">102 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">dotyczących <span class="_ _e"></span>ty<span class="_ _2"></span>ch <span class="_ _2"></span>obszarów <span class="_ _e"></span>świadczy <span class="_ _e"></span>o <span class="_ _e"></span>skutecznoś<span class="_ _2"></span>ci <span class="_ _2"></span>p<span class="_ _2"></span>olityk. <span class="_ _2"></span>N<span class="_ _2"></span>atomiast <span class="_ _e"></span>w <span class="_ _2"></span>sy<span class="_ _2"></span>tuacji, <span class="_ _2"></span>w <span class="_ _e"></span>której <span class="_ _e"></span>pojawia <span class="_ _e"></span>się <span class="_ _e"></span>informacja <span class="_ _e"></span>od </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">konsumenta o braku<span class="_ _2"></span> istotnych informacji w instrukcji, p<span class="_ _2"></span>odejmowane są działania mające na celu nap<span class="_ _2"></span>rawienie tego. Nie </div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">wdrożono <span class="_ _7"></span>formalnej <span class="_ _7"></span>procedury<span class="_ _2"></span>, <span class="_ _4"></span>kt<span class="_ _2"></span>óra <span class="_ _7"></span>określałaby <span class="_ _7"></span>ilość <span class="_ _4"></span>zgłoszeń,<span class="_ _2"></span> <span class="_ _4"></span>któ<span class="_ _2"></span>rej <span class="_ _4"></span>os<span class="_ _2"></span>iągnięcie <span class="_ _4"></span>oznacz<span class="_ _2"></span>ałoby, <span class="_ _7"></span>że <span class="_ _7"></span>przyjęte <span class="_ _4"></span>polityki <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yd9 ff4 fs3 fc0 sc0 ls0 ws0">w Grupie Kapitałowej TO<span class="_ _2"></span>YA są nieskuteczne. Nas<span class="_ _2"></span>zą ambicją jest całkowite wyeliminowani<span class="_ _2"></span>e tego rodzaju<span class="_ _2"></span> przypadków. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 xd hb y613 ff2 fs6 fc0 sc0 ls9 ws0">7.7.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">ESRS G1 POS<span class="_ _0"></span>TĘPOWANIE W BIZNESI<span class="_ _0"></span>E <span class="ff2"> </span></span></span></div><div class="t m0 x6 h6 y31b ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y614 ff4 fs3 fc0 sc0 ls0 ws0">Do <span class="_ _4"></span>kompetencji <span class="_ _e"></span>Zarzą<span class="_ _2"></span>du <span class="_ _4"></span>TOYA <span class="_ _e"></span>S.A. <span class="_ _4"></span> <span class="_ _4"></span>należą <span class="_ _4"></span>wszystkie <span class="_ _4"></span>sprawy, <span class="_ _4"></span>które <span class="_ _e"></span>n<span class="_ _2"></span>ie <span class="_ _e"></span>zosta<span class="_ _2"></span>ły <span class="_ _e"></span>zastrz<span class="_ _2"></span>eżone <span class="_ _e"></span>do <span class="_ _4"></span>kompetencji <span class="_ _4"></span>Walnego </div><div class="t m0 x6 hc y615 ff4 fs3 fc0 sc0 ls0 ws0">Zgromadzenia <span class="_ _f"> </span>lub <span class="_ _f"> </span>Rady <span class="_ _f"> </span>Nadzorczej. <span class="_ _9"> </span>Zarzą<span class="_ _2"></span>d <span class="_ _9"> </span>p<span class="_ _2"></span>rowadzi <span class="_ _9"> </span>sprawy <span class="_ _f"> </span>spółki <span class="_ _f"> </span>i <span class="_ _9"> </span>reprezentu<span class="_ _2"></span>je <span class="_ _9"> </span>ją  n<span class="_ _0"></span>a <span class="_ _f"> </span>zewnątrz. <span class="_ _9"> </span>Do  zadań <span class="_ _9"> </span>Rady </div><div class="t m0 x6 hc y616 ff4 fs3 fc0 sc0 ls0 ws0">Nadzorczej <span class="_ _2"></span>należy sta<span class="_ _2"></span>ły nadzór nad <span class="_ _e"></span>działalnością spół<span class="_ _2"></span>ki. W <span class="_ _2"></span>ramach Rady <span class="_ _2"></span>Nadzorczej, <span class="_ _2"></span>w spółce dominu<span class="_ _2"></span>jącej funkcjonuje </div><div class="t m0 x6 hc y617 ff4 fs3 fc0 sc0 ls0 ws0">Komitet <span class="_ _1c"> </span>Au<span class="_ _2"></span>dytu. <span class="_ _5"> </span>Jego <span class="_ _5"> </span>zadaniem <span class="_ _5"> </span>jest <span class="_ _5"> </span>dora<span class="_ _2"></span>dzanie <span class="_ _5"> </span>i <span class="_ _5"> </span>wspieranie <span class="_ _5"> </span>Rady <span class="_ _5"> </span>Nad<span class="_ _2"></span>zorczej <span class="_ _5"> </span>w <span class="_ _1c"> </span>wykonywan<span class="_ _2"></span>iu <span class="_ _1c"> </span>jej <span class="_ _5"> </span>obowiązkó<span class="_ _2"></span>w </div><div class="t m0 x6 hc y618 ff4 fs3 fc0 sc0 ls0 ws0">kontrolnych <span class="_ _e"></span>i <span class="_ _2"></span>nad<span class="_ _2"></span>zorczych, <span class="_ _e"></span>w <span class="_ _2"></span>zakresie <span class="_ _2"></span>szerok<span class="_ _2"></span>o <span class="_ _2"></span>rozumianej <span class="_ _e"></span>sprawozdawczoś<span class="_ _e"></span>ci <span class="_ _2"></span>finanso<span class="_ _2"></span>wej, <span class="_ _2"></span>zgod<span class="_ _2"></span>nie <span class="_ _2"></span>z <span class="_ _e"></span>ustawą <span class="_ _2"></span>o <span class="_ _e"></span>biegłych </div><div class="t m0 x6 h6 yc11 ff1 fs3 fc0 sc0 ls0 ws0">rewidentach, <span class="_ _2"></span>firmach <span class="_ _2"></span>au<span class="_ _2"></span>dytorskich <span class="_ _2"></span>o<span class="_ _2"></span>raz <span class="_ _2"></span>nadzorze <span class="_ _2"></span>p<span class="_ _2"></span>ublicznym. <span class="_ _e"></span><span class="fs2">I</span><span class="ff4">nformacje <span class="_ _2"></span>o <span class="_ _e"></span>wiedzy <span class="_ _2"></span>fachowej <span class="_ _2"></span>czł<span class="_ _2"></span>onków <span class="_ _2"></span>Zarządu <span class="_ _e"></span>i <span class="_ _2"></span>Rady </span></div><div class="t m0 x6 hc yc12 ff4 fs3 fc0 sc0 ls0 ws0">Nadzorczej zos<span class="_ _2"></span>tały ujawnione w rozdziale E<span class="_ _2"></span>SRS2 Ogólne ujawnienie in<span class="_ _2"></span>formacji. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y19a ff4 fs3 fc0 sc0 ls0 ws0">Istotne <span class="_ _2"></span>wpływy, <span class="_ _2"></span>ryzyka <span class="_ _2"></span>i <span class="_ _2"></span>szanse <span class="_ _2"></span>Grupy <span class="_ _2"></span>TOYA z<span class="_ _2"></span>wiązane <span class="_ _2"></span>z <span class="_ _2"></span>postępowaniem <span class="_ _2"></span>w <span class="_ _2"></span>biznesie <span class="_ _2"></span>zosta<span class="_ _2"></span>ły <span class="_ _2"></span>zidentyfikowane <span class="_ _2"></span>w <span class="_ _2"></span>ramach </div><div class="t m0 x6 hc y19b ff4 fs3 fc0 sc0 ls0 ws0">analizy pod<span class="_ _2"></span>wójnej istotności przeprowadzonej w okres<span class="_ _2"></span>ie od listopad<span class="_ _2"></span>a 2024 roku do lutego 2025 roku. <span class="_ _e"></span><span class="ff7 fca"> </span></div><div class="t m0 x6 hc yc13 ff4 fs3 fc0 sc0 ls0 ws0">Przebieg p<span class="_ _2"></span>rocesu, <span class="_ _2"></span>zastosowana <span class="_ _2"></span>metodologia <span class="_ _2"></span>oraz <span class="_ _2"></span>kwestie <span class="_ _2"></span>konsu<span class="_ _2"></span>ltacji z <span class="_ _2"></span>interesariu<span class="_ _2"></span>szami <span class="_ _2"></span>są<span class="_ _2"></span><span class="ff1"> w <span class="_ _2"></span>niniejszym <span class="_ _2"></span>sprawozdaniu </span></div><div class="t m0 x6 hc yc14 ff4 fs3 fc0 sc0 ls0 ws0">ujawnione we wska<span class="_ _2"></span>źniku ESRS<span class="ff1">-</span>2 Informa<span class="_ _2"></span>cje ogólne.  <span class="_ _2"></span><span class="ff7 fca"> </span></div><div class="t m0 x6 hc yc15 ff4 fs3 fc0 sc0 ls0 ws0">W ramach procesu a<span class="_ _2"></span>nalizy podwójnej istotno<span class="_ _2"></span>ści zdiagnozowano:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hc yb51 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">rzeczywisty p<span class="_ _2"></span>ozytywny i potencjalny p<span class="_ _2"></span>ozytywny wpływ dotyczący ku<span class="_ _2"></span>ltury korporacyjnej, <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd hc yc16 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">rzeczywisty p<span class="_ _2"></span>ozytywny i potencjalny p<span class="_ _2"></span>ozytywny wpływ dotyczący ochro<span class="_ _2"></span>ny sygnalistów,<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd hc y9f2 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">rzeczywisty zar<span class="_ _2"></span>ówno negatywn<span class="_ _2"></span>y, jak i pozy<span class="_ _2"></span>tywny wpływ doty<span class="_ _2"></span>czący zarządzania <span class="_ _2"></span>relacjami z dostawcami, <span class="_ _2"></span>w tym </span></span></div><div class="t m0 x68 hc y251 ff4 fs3 fc0 sc0 ls0 ws0">praktyk płatniczy<span class="_ _2"></span>ch,<span class="ff1"> </span></div><div class="t m0 xd hc yc17 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">rzeczywisty p<span class="_ _2"></span>ozytywny, potencjalny p<span class="_ _2"></span>ozytywny wpływ dotyczący z<span class="_ _2"></span>apobiegania korupcji.<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x34 h5e yc18 ff2 fs4 fc0 sc0 ls0 ws0">7.7.1.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Ład korporacyjny w Grupie Kapitałowej TOYA</span></span> </div><div class="t m0 x6 hc ya7a ff4 fs3 fc0 sc0 ls0 ws0">Grupa Kapitałowa T<span class="_ _0"></span>OYA zarządza istotnymi <span class="_ _a"></span>wpł<span class="_ _2"></span>ywami <span class="_ _0"></span>w op<span class="_ _0"></span>arciu o <span class="_ _0"></span>wdrożone wew<span class="_ _0"></span>nętrznie i przestrzegane <span class="_ _0"></span>w <span class="_ _0"></span>codziennej </div><div class="t m0 x6 hc yc19 ff4 fs3 fc0 sc0 ls0 ws0">działalności <span class="_ _7"></span>regulacje, <span class="_ _4"></span>za <span class="_ _7"></span>których <span class="_ _7"></span>wdrożenie <span class="_ _4"></span>o<span class="_ _2"></span>dpowiedzialny <span class="_ _7"></span>jest <span class="_ _4"></span>Zarzą<span class="_ _2"></span>d <span class="_ _4"></span>spó<span class="_ _2"></span>łki <span class="_ _4"></span>dominującej. <span class="_ _7"></span>Dotyczą <span class="_ _4"></span>one<span class="_ _2"></span> <span class="_ _4"></span>wszys<span class="_ _2"></span>tkich </div><div class="t m0 x6 hc yc1a ff4 fs3 fc0 sc0 ls0 ws0">pracowników <span class="_ _e"></span>organizacji, <span class="_ _e"></span>a <span class="_ _e"></span>do<span class="_ _2"></span><span class="ff1">datkowo <span class="_ _4"></span><span class="ffd">Procedura <span class="_ _e"></span>zgłaszania <span class="_ _e"></span>nieprawidło<span class="_ _2"></span>wości <span class="_ _e"></span></span></span>uwzględ<span class="_ _2"></span>nia <span class="_ _e"></span>również <span class="_ _e"></span>osoby <span class="_ _e"></span>nie <span class="_ _e"></span>będące </div><div class="t m0 x6 hc y1ab ff1 fs3 fc0 sc0 ls0 ws0">zatrudnion<span class="_ _2"></span>e w Grupie.  </div></div><div class="c x6 yc1b w161 h70"><div class="t m0 x17 hf y53c ff3 fs7 fc3 sc0 ls0 ws0">Obszar <span class="_ _61"> </span>ładu </div><div class="t m0 x17 hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0">korporacyjnego </div></div><div class="c x191 yc1b w162 h70"><div class="t m0 x17 hf y53c ff3 fs7 fc3 sc0 ls0 ws0">Przyjęta regulacja<span class="ff2"> </span></div></div><div class="c x128 yc1b w163 h70"><div class="t m0 x17 hf y53c ff3 fs7 fc3 sc0 ls0 ws0">Kluczowa treść<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x6 y298 w161 h12b"><div class="t m0 x17 h11 yc1c ff1 fs7 fc0 sc0 ls0 ws0">Kultura k<span class="_ _0"></span>orporacyjna </div></div><div class="c x191 y298 w162 h12b"><div class="t m0 x17 h119 yc1c ff7 fs7 fc0 sc0 ls0 ws0">Kodeks Etyki </div></div><div class="c x128 y298 w163 h12b"><div class="t m0 x17 h11 yc1c ff4 fs7 fc0 sc0 ls0 ws0">Grupa <span class="_ _24"> </span>Kapitałowa <span class="_ _1c"> </span>przyjęła <span class="_ _24"> </span>Kodeks <span class="_ _24"> </span>E<span class="_ _2"></span>tyki<span class="_ _0"></span>, <span class="_ _1c"> </span>który <span class="_ _24"> </span>w <span class="_ _1c"> </span>III <span class="_ _1c"> </span>kwartale <span class="_ _24"> </span>2025 <span class="_ _1c"> </span>został <span class="_ _1c"> </span>wdrożony<span class="_ _0"></span> <span class="ff1"> </span></div><div class="t m0 x17 h11 yc1d ff4 fs7 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>jednostce <span class="_ _4"></span>dominującej, <span class="_ _e"></span>Grupa <span class="_ _4"></span>planuje <span class="_ _4"></span>wdrożenie <span class="_ _4"></span>dokumentu <span class="_ _e"></span>w <span class="_ _7"> </span>pozost<span class="_ _0"></span>ałych <span class="_ _4"></span>spółkach <span class="ff1"> </span></div><div class="t m0 x17 h11 yc1e ff1 fs7 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>2026 <span class="_ _4"></span>r. <span class="_ _4"></span><span class="ff4">W <span class="_ _4"></span>Kodeksie <span class="_ _e"></span>ujęto <span class="_ _4"></span>najważniejsze <span class="_ _e"></span>z<span class="_ _2"></span>asady <span class="_ _e"></span>przyświecające <span class="_ _e"></span>działalności <span class="_ _4"></span>spółki, <span class="_ _4"></span>jak </span></div><div class="t m0 x17 h11 yc1f ff4 fs7 fc0 sc0 ls0 ws0">poszanowanie <span class="_ _19"> </span>praw <span class="_ _14"> </span>człowieka, <span class="_ _14"> </span>przeci<span class="_ _0"></span>wdziałanie <span class="_ _14"> </span>prakt<span class="_ _0"></span>ykom <span class="_ _14"> </span>korupc<span class="_ _0"></span>yjnym <span class="_ _14"> </span>i <span class="_ _14"> </span>unikanie </div><div class="t m0 x17 h11 yc20 ff4 fs7 fc0 sc0 ls0 ws0">konflikt<span class="_ _0"></span>ów <span class="_ _7"> </span>intere<span class="_ _0"></span>sów, <span class="_ _4"></span>relacje <span class="_ _4"></span>z<span class="_ _2"></span> <span class="_ _4"></span>klientami, <span class="_ _7"> </span>odpowiedzial<span class="_ _0"></span>ność <span class="_ _4"></span>za <span class="_ _7"> </span>wpływ, <span class="_ _4"></span>etyczne <span class="_ _4"></span>relacje <span class="_ _4"></span>z </div><div class="t m0 x17 h11 yc21 ff1 fs7 fc0 sc0 ls0 ws0">dostawcami, <span class="ff4">dbanie <span class="_ _2"></span>o <span class="_ _2"></span>środowisko oraz <span class="_ _2"></span>zgodność <span class="_ _2"></span>z <span class="_ _2"></span>obowiązującym prawem <span class="_ _2"></span>i <span class="_ _2"></span>standardami </span></div><div class="t m0 x17 h11 yc22 ff1 fs7 fc0 sc0 ls0 ws0">rynkowym<span class="ff4">i. <span class="_ _14"> </span>Postanowi<span class="_ _0"></span>enia <span class="_ _14"> </span>Kodeksu <span class="_ _14"> </span>Etyki <span class="_ _14"> </span>mają <span class="_ _14"> </span>z<span class="_ _2"></span>astoso<span class="_ _0"></span>wanie <span class="_ _14"> </span>wobec <span class="_ _14"> </span>pracowników, </span></div><div class="t m0 x17 h11 yc23 ff4 fs7 fc0 sc0 ls0 ws0">współpracownik<span class="_ _0"></span>ów, jak i dost<span class="_ _0"></span>awców Grupy Kapit<span class="_ _0"></span>ałowej TOYA. <span class="ff1"> </span></div><div class="t m0 x17 h11 y948 ff4 fs7 fc0 sc0 ls0 ws0">Kodeks <span class="_ _7"> </span>Etyki <span class="_ _4"></span>z<span class="_ _2"></span>ostał <span class="_ _7"> </span>stworzony<span class="_ _0"></span> <span class="_ _7"> </span>w <span class="_ _7"> </span>oparciu <span class="_ _7"> </span>o <span class="_ _7"> </span>ustalenia <span class="_ _7"> </span>zawarte <span class="_ _7"> </span>m.in. <span class="_ _4"> </span>w <span class="_ _7"> </span>wytycznych <span class="_ _7"> </span>ONZ </div><div class="t m0 x17 h11 y7e0 ff4 fs7 fc0 sc0 ls0 ws0">dotyczącyc<span class="_ _0"></span>h <span class="_ _14"> </span>biznesu <span class="_ _14"> </span>i <span class="_ _14"> </span>praw <span class="_ _14"> </span>człowieka <span class="_ _19"> </span>o<span class="_ _2"></span>raz <span class="_ _14"> </span>wytycznyc<span class="_ _0"></span>h <span class="_ _14"> </span>OECD <span class="_ _14"> </span>dla <span class="_ _14"> </span>przedsiębior<span class="_ _0"></span>stw </div><div class="t m0 x17 h11 yada ff4 fs7 fc0 sc0 ls0 ws0">wielonaro<span class="_ _0"></span>dowych, <span class="_ _2"></span>w <span class="_ _2"></span>tym <span class="_ _2"></span>z<span class="_ _2"></span>asady <span class="_ _2"></span>i <span class="_ _2"></span>prawa <span class="_ _2"></span>określo<span class="_ _0"></span>ne <span class="_ _2"></span>w <span class="_ _2"></span>ośmiu <span class="_ _e"></span>podstawowy<span class="_ _0"></span>ch <span class="_ _2"></span>konwencjach </div><div class="t m0 x17 h11 y7e2 ff1 fs7 fc0 sc0 ls0 ws0">wskazanych <span class="_ _2"></span>w <span class="_ _e"></span>D<span class="ff4">eklaracji<span class="_ _0"></span> <span class="_ _e"></span>Międzynarodowej <span class="_ _2"></span>Organizacji <span class="_ _2"></span>Pracy <span class="_ _2"></span>dotyczących <span class="_ _2"></span>podstawowych </span></div><div class="t m0 x17 h11 y7e3 ff4 fs7 fc0 sc0 ls0 ws0">zasad <span class="_ _7"> </span>i  praw <span class="_ _7"> </span>w <span class="_ _7"> </span>pracy <span class="_ _7"> </span>oraz <span class="_ _7"> </span>zasady  i<span class="_ _0"></span> <span class="_ _7"> </span>prawa  ok<span class="_ _0"></span>reślone <span class="_ _7"> </span>w <span class="_ _7"> </span>Międzynarodowej <span class="_ _7"> </span>Karcie <span class="_ _7"> </span>Praw </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Człowieka. Główną <span class="_ _2"></span>podstawą <span class="_ _2"></span>defini<span class="_ _0"></span>owania <span class="_ _2"></span>zasad <span class="_ _2"></span>postępowani<span class="_ _0"></span>a <span class="_ _2"></span>zawartych w <span class="_ _2"></span>dokumencie </div></div></div><div class="pi" ></div></div><div id="pf67" class="pf w0 h0" ><div class="pc pc67 w0 h0"><img class="bi x2 yc24 w164 h12c" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">103 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x128 yc25 w163 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">stanowiły <span class="_ _1c"> </span>jednak<span class="_ _0"></span> <span class="_ _1c"> </span>wartości <span class="_ _1c"> </span>TOYA: <span class="_ _1c"> </span>odpowie<span class="_ _0"></span>dzialność, <span class="_ _1c"> </span>zoriento<span class="_ _0"></span>wanie <span class="_ _1c"> </span>na <span class="_ _1c"> </span>rozwój <span class="_ _1c"> </span>i <span class="_ _1c"> </span>zysk, </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">ukierun<span class="_ _0"></span>kowanie na potrzeby i<span class="_ _0"></span> oczekiwania kl<span class="_ _0"></span>ientów oraz innowac<span class="_ _0"></span>yjność.<span class="ff1"> </span></div></div><div class="c x6 yb25 w161 ha7"><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Ochrona s<span class="_ _0"></span>ygnalistów<span class="ff1"> </span></div></div><div class="c x191 yb25 w162 ha7"><div class="t m0 x17 h119 y7cf ffd fs7 fc0 sc0 ls0 ws0">Procedura <span class="_ _62"> </span>zgłaszania<span class="_ _0"></span> </div><div class="t m0 x17 h119 y87 ffd fs7 fc0 sc0 ls0 ws0">nieprawid<span class="_ _0"></span>łowości <span class="_ _63"> </span>i </div><div class="t m0 x17 h119 y53c ffd fs7 fc0 sc0 ls0 ws0">prowadzenia<span class="_ _0"></span> <span class="_ _17"> </span>postępowań </div><div class="t m0 x17 h119 y1d4 ffd fs7 fc0 sc0 ls0 ws0">wyjaśniają<span class="_ _0"></span>cych w TOYA S.A.<span class="ff7"> </span></div></div><div class="c x128 yb25 w163 ha7"><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">Procedura <span class="_ _24"> </span>umoż<span class="_ _2"></span>liwia <span class="_ _24"> </span>reagowanie <span class="_ _1c"> </span>na <span class="_ _5"> </span>wystąpienie <span class="_ _1c"> </span>niezgodności <span class="_ _1c"> </span>z <span class="_ _1c"> </span>przepisami <span class="_ _1c"> </span>poprzez </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">zidentyfi<span class="_ _0"></span>kowanie <span class="_ _0"></span>naruszeń <span class="_ _a"></span>oraz podejmowanie<span class="_ _0"></span> dzia<span class="_ _0"></span>łań <span class="_ _0"></span>następczych. <span class="_ _a"></span>Regulacja <span class="_ _a"></span>definiuje <span class="_ _0"></span>też </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">kanały zgłoszeń. pro<span class="_ _0"></span>cedury jest<span class="_ _0"></span> udostępniana <span class="_ _0"></span>na stronie inter<span class="_ _0"></span>netowej spółki. <span class="ff1"> </span></div><div class="t m0 x17 h11 y1d4 ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 yc26 w161 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Zarządzanie <span class="_ _7"> </span>relacjami<span class="_ _0"></span> </div><div class="t m0 x17 h11 y7cf ff1 fs7 fc0 sc0 ls0 ws0">z <span class="_ _7"> </span>dostawc<span class="_ _0"></span>ami, <span class="_ _4"></span>w <span class="_ _7"> </span>tym<span class="_ _0"></span> </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">praktyki p<span class="_ _0"></span>łatnicze<span class="ff1"> </span></div></div><div class="c x191 yc26 w162 haa"><div class="t m0 x17 h119 y7dd ff7 fs7 fc0 sc0 ls0 ws0">Kodeks <span class="_ _4c"> </span>Etyki <span class="_ _4d"> </span>Grupy </div><div class="t m0 x17 h119 y7cf ffd fs7 fc0 sc0 ls0 ws0">Kapitało<span class="_ _0"></span>wej TOYA S.A.<span class="ff7"> </span></div></div><div class="c x128 yc26 w163 haa"><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">Oba <span class="_ _7"> </span>dokument<span class="_ _0"></span>y <span class="_ _7"> </span>zawierają <span class="_ _7"> </span>zobowiązanie<span class="_ _0"></span> <span class="_ _7"> </span>dostawców <span class="_ _7"> </span>do <span class="_ _7"> </span>przestr<span class="_ _0"></span>zegania <span class="_ _7"> </span>praw <span class="_ _7"> </span>człowieka, </div><div class="t m0 x17 h11 y7cf ff4 fs7 fc0 sc0 ls0 ws0">zapewnienia uc<span class="_ _0"></span>zciwych warunk<span class="_ _0"></span>ów pracy, zapewnienia bezpie<span class="_ _0"></span>cznych i zdrowych warunkó<span class="_ _0"></span>w </div><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">pracy <span class="_ _a"></span>i pr<span class="_ _0"></span>owadzenia <span class="_ _a"></span>swojej <span class="_ _0"></span>działalności <span class="_ _a"></span>w<span class="ff1"> </span>sposób pr<span class="_ _0"></span>zyjazny <span class="_ _0"></span>dla <span class="_ _a"></span>środowiska. <span class="_ _0"></span>Od <span class="_ _a"></span>III 2025 <span class="_ _a"></span>roku </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Kodeks <span class="_ _21"> </span>postępowania <span class="_ _21"> </span>dostawców <span class="_ _21"> </span>został <span class="_ _42"> </span>zastąpiony <span class="_ _21"> </span>przez <span class="_ _42"> </span>Kodeks <span class="_ _21"> </span>Etyki <span class="_ _21"> </span>mający </div><div class="t m0 x17 h11 y1d4 ff4 fs7 fc0 sc0 ls0 ws0">obowiązywać we wszyst<span class="_ _0"></span>kich spó<span class="_ _0"></span>łkach Grupy Kap<span class="_ _0"></span>itałowej TOYA i ich <span class="_ _0"></span>dostawców. <span class="ff7"> </span></div></div><div class="c x6 yc27 w161 h12d"><div class="t m0 x17 h11 yc28 ff1 fs7 fc0 sc0 ls0 ws0">Zapobiegani<span class="_ _0"></span>e <span class="_ _22"> </span>oraz </div><div class="t m0 x17 h11 yc29 ff1 fs7 fc0 sc0 ls0 ws0">wykrywanie<span class="_ _0"></span> <span class="_ _1c"> </span>korupcji, </div><div class="t m0 x17 h11 yc2a ff1 fs7 fc0 sc0 ls0 ws0">w tym szkoleni<span class="_ _0"></span>a </div></div><div class="c x191 yc27 w162 h12d"><div class="t m0 x12d h119 yc2b ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2e"> </span><span class="ff7">Kodeks </span></span></div><div class="t m0 x7d h119 yc2c ff7 fs7 fc0 sc0 ls0 ws0">antyko<span class="_ _0"></span>rupcyjny <span class="_ _18"> </span>TOYA </div><div class="t m0 x7d h119 yc2d ff7 fs7 fc0 sc0 ls0 ws0">S.A. </div><div class="t m0 x12d h119 yc2e ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2e"> </span><span class="ff7">Polityk<span class="_ _0"></span>a <span class="_ _43"> </span>prezentowa </span></span></div><div class="t m0 x7d h119 yc2f ff7 fs7 fc0 sc0 ls0 ws0">TOYA S.A.  </div><div class="t m0 x12d h119 y7fb ff8 fs7 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2e"> </span><span class="ffd">Procedura <span class="_ _42"> </span>dotycząca </span></span></div><div class="t m0 x7d h119 yc30 ff7 fs7 fc0 sc0 ls0 ws0">stosowan<span class="_ _0"></span>ia <span class="_ _41"> </span>k<span class="_ _2"></span>lauzul </div><div class="t m0 x7d h119 y7fd ff7 fs7 fc0 sc0 ls0 ws0">antyko<span class="_ _0"></span>rupcyjnych <span class="_ _51"> </span>w </div><div class="t m0 x7d h119 y9b3 ff7 fs7 fc0 sc0 ls0 ws0">umowach </div><div class="t m0 x7d h119 y87 ff7 fs7 fc0 sc0 ls0 ws0">zawieranych <span class="_ _32"> </span>przez </div><div class="t m0 x7d h11 y548 ff7 fs7 fc0 sc0 ls0 ws0">TOYA S.A.<span class="ff1"> </span></div></div><div class="c x128 yc27 w163 h12d"><div class="t m0 x17 h11 yc28 ff7 fs7 fc0 sc0 ls0 ws0">Kodeks <span class="_ _1c"> </span>antyk<span class="_ _0"></span>orupcyjny<span class="ff1"> <span class="_ _1c"> </span><span class="ff4">definiuje <span class="_ _1c"> </span>pojęcia <span class="_ _1c"> </span>działań <span class="_ _1c"> </span>korupcyjnych <span class="_ _1c"> </span>oraz <span class="_ _1c"> </span>ustanawia <span class="_ _1c"> </span>reguły </span> </span></div><div class="t m0 x17 h11 yc29 ff4 fs7 fc0 sc0 ls0 ws0">i <span class="_ _e"></span>zasady <span class="_ _e"></span>ograniczające <span class="_ _2"></span>ryzyka <span class="_ _e"></span>wystąpie<span class="_ _0"></span>nia <span class="_ _e"></span>korupcji, <span class="_ _e"></span>jak <span class="_ _2"></span>również <span class="_ _e"></span>działania <span class="_ _e"></span>w <span class="_ _e"></span>przypadku <span class="_ _e"></span>jej </div><div class="t m0 x17 h11 yc2a ff4 fs7 fc0 sc0 ls0 ws0">zaistnieni<span class="_ _0"></span>a. <span class="_ _1c"> </span>Uszczegółowie<span class="_ _0"></span>nie <span class="_ _24"> </span>Kodeksu <span class="_ _24"> </span>stanowi <span class="_ _1c"> </span><span class="ff7">Procedura <span class="_ _24"> </span>Prezentowa</span>, <span class="_ _24"> </span>która <span class="_ _24"> </span>reguluje </div><div class="t m0 x17 h11 yc31 ff4 fs7 fc0 sc0 ls0 ws0">zasady <span class="_ _1a"> </span>wręczania <span class="_ _1f"> </span>i <span class="_ _1a"> </span>przyjmowa<span class="_ _0"></span>nia <span class="_ _1a"> </span>prezentó<span class="_ _0"></span>w <span class="_ _1a"> </span>biznesowych. <span class="_ _1f"> </span>Zapisy<span class="ff7"> <span class="_ _1a"> </span>Kodeksu </span></div><div class="t m0 x17 h11 yc32 ff7 fs7 fc0 sc0 ls0 ws0">antyko<span class="_ _0"></span>rupcyjnego <span class="_ _0"></span><span class="ff4">są <span class="_ _0"></span>zgodne <span class="_ _0"></span>z pol<span class="_ _0"></span>skim <span class="_ _0"></span>prawem, <span class="_ _0"></span>a <span class="_ _0"></span>więc <span class="_ _a"></span>pośrednio <span class="_ _0"></span>odnoszą <span class="_ _0"></span>się <span class="_ _a"></span>do Konwencji </span></div><div class="t m0 x17 h11 yc33 ff4 fs7 fc0 sc0 ls0 ws0">Narodów Zje<span class="_ _0"></span>dnoczonych pr<span class="_ _0"></span>zeciwko Korupcji.<span class="ff1"> </span></div><div class="t m0 x17 h11 y788 ff1 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 h11 yc34 ff4 fs7 fc0 sc0 ls0 ws0">Grupa <span class="_ _42"> </span>udostępnia <span class="_ _15"> </span>regulacje <span class="_ _15"> </span>antykorupcyjne <span class="_ _42"> </span>pracownikom <span class="_ _15"> </span>w <span class="_ _15"> </span>wewnętrznej <span class="_ _15"> </span>sieci </div><div class="t m0 x17 h11 yc35 ff4 fs7 fc0 sc0 ls0 ws0">informaty<span class="_ _0"></span>cznej. <span class="_ _0"></span>Dodatk<span class="_ _0"></span>owo, <span class="_ _0"></span>co <span class="_ _a"></span>do <span class="_ _0"></span>zasady, <span class="_ _a"></span>do <span class="_ _0"></span>umów <span class="_ _a"></span>z <span class="_ _0"></span>kontrah<span class="_ _0"></span>entami <span class="_ _a"></span>włączana <span class="_ _a"></span>jest <span class="_ _0"></span>klauzula </div><div class="t m0 x17 h11 yc36 ff4 fs7 fc0 sc0 ls0 ws0">antykor<span class="_ _0"></span>upcyjna zobowiązująca do p<span class="_ _0"></span>rzestrzegania Kodek<span class="_ _0"></span>su antykorupc<span class="_ _0"></span>yjnego. <span class="ff1"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h6 yc37 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y7a4 ff4 fs3 fc0 sc0 ls0 ws0">Kultura <span class="_ _e"></span>korporacyjna <span class="_ _e"></span>w <span class="_ _2"></span>Grup<span class="_ _2"></span>ie <span class="_ _2"></span>Kapitał<span class="_ _2"></span>owej <span class="_ _2"></span>TO<span class="_ _2"></span>YA <span class="_ _2"></span>oparta <span class="_ _e"></span>jest <span class="_ _e"></span>na <span class="_ _e"></span>etycznych <span class="_ _e"></span>praktykach <span class="_ _e"></span>prowadzenia <span class="_ _e"></span>biznesu, <span class="_ _e"></span>budowie <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybd5 ff4 fs3 fc0 sc0 ls0 ws0">i <span class="_ _e"></span>rozwoj<span class="_ _2"></span>u <span class="_ _e"></span>za<span class="_ _2"></span>ufania <span class="_ _e"></span>wśród <span class="_ _4"></span>klientów <span class="_ _e"></span>o<span class="_ _2"></span>raz <span class="_ _e"></span>ś<span class="_ _2"></span>cisłym <span class="_ _e"></span>przestrzeganiu <span class="_ _4"></span>przepisów. <span class="_ _4"></span>Częścią <span class="_ _4"></span>przyjętych <span class="_ _e"></span>n<span class="_ _2"></span>a <span class="_ _e"></span>poziomie <span class="_ _4"></span>organizacji </div><div class="t m0 x6 hc ybd6 ff4 fs3 fc0 sc0 ls0 ws0">Misji <span class="_ _e"></span>i <span class="_ _e"></span>Wizji <span class="_ _e"></span>są <span class="_ _e"></span>wartoś<span class="_ _2"></span>ci <span class="_ _e"></span><span class="ff1">- <span class="_ _e"></span></span>odpo<span class="_ _2"></span>wiedzialność, <span class="_ _e"></span>zorientowanie<span class="_ _2"></span> <span class="_ _e"></span>na <span class="_ _e"></span>rozwój <span class="_ _e"></span>i <span class="_ _e"></span>zysk, <span class="_ _e"></span>klientocent<span class="_ _2"></span>ryczność <span class="_ _e"></span>oraz <span class="_ _e"></span>in<span class="_ _2"></span>nowacyjność. </div><div class="t m0 x6 hc y622 ff4 fs3 fc0 sc0 ls0 ws0">Wartości <span class="_ _14"> </span>te <span class="_ _14"> </span>towarzyszą<span class="_ _2"></span><span class="ff1"> <span class="_ _14"> </span></span>Grupie <span class="_ _14"> </span>w <span class="_ _14"> </span>codziennym <span class="_ _14"> </span>funkcjono<span class="_ _2"></span>waniu <span class="_ _14"> </span>i <span class="_ _14"> </span>są <span class="_ _14"> </span>fundamentem <span class="_ _14"> </span>przy <span class="_ _14"> </span>podejmowaniu <span class="_ _14"> </span>decyzji<span class="_ _2"></span> </div><div class="t m0 x6 hc y9f2 ff1 fs3 fc0 sc0 ls0 ws0">strategicznych i<span class="_ _2"></span> operacyjnych. </div><div class="t m0 x6 hc y28 ff4 fs3 fc0 sc0 ls0 ws0">Kultura <span class="_ _4"></span>ko<span class="_ _2"></span>rporacyjna <span class="_ _4"></span>jes<span class="_ _2"></span>t <span class="_ _4"></span>kształtowana <span class="_ _4"></span>przez <span class="_ _7"></span>kierownictwo <span class="_ _4"></span>Grupy, <span class="_ _7"></span>które <span class="_ _4"></span>regularnie <span class="_ _4"></span>komuniku<span class="_ _2"></span>je <span class="_ _4"></span>i<span class="_ _2"></span><span class="ff1"> </span>wzmacn<span class="_ _2"></span>ia <span class="_ _4"></span>wartości<span class="_ _2"></span> </div><div class="t m0 x6 hc yc38 ff4 fs3 fc0 sc0 ls0 ws0">poprzez <span class="_ _7"></span>swoje <span class="_ _7"> </span>dział<span class="_ _2"></span>ania, <span class="_ _7"></span>decyzje <span class="_ _7"></span>oraz <span class="_ _7"> </span>spo<span class="_ _2"></span>sób <span class="_ _7"></span>zarządzania. <span class="_ _7"></span>Do <span class="_ _7"></span>współtworz<span class="_ _2"></span>enia <span class="_ _7"></span>kultury <span class="_ _7"></span>korporacy<span class="_ _2"></span>jnej <span class="_ _7"></span>Grupa <span class="_ _7"></span>zachęca </div><div class="t m0 x6 hc yc39 ff4 fs3 fc0 sc0 ls0 ws0">pracowników, <span class="_ _4"></span>zapewniając <span class="_ _7"></span>dostęp<span class="_ _2"></span><span class="ff1"> <span class="_ _4"></span></span>do <span class="_ _4"></span>Intran<span class="_ _2"></span>etu. <span class="_ _4"></span>Dodatkowo, <span class="_ _4"></span>osoby <span class="_ _4"></span>za<span class="_ _2"></span>trudnione <span class="_ _4"></span>uczestniczą<span class="_ _2"></span><span class="ff1"> w <span class="_ _4"></span>szkoleniach <span class="_ _4"></span>z <span class="_ _7"></span>zakresu </span></div><div class="t m0 x6 h6 y84b ff4 fs3 fc0 sc0 ls0 ws0">compliance, <span class="_ _2"></span>które p<span class="_ _2"></span>odnoszą <span class="_ _2"></span>świadomość <span class="_ _2"></span>zasad <span class="_ _2"></span>i <span class="_ _2"></span>wartości <span class="_ _2"></span>firmy. <span class="_ _e"></span><span class="ff1 fs2">T</span>ematem <span class="_ _2"></span>szkoleń <span class="_ _2"></span>compliance <span class="_ _2"></span>są <span class="_ _2"></span>m.in. <span class="_ _2"></span>zapisy <span class="_ _2"></span>kodeksu </div><div class="t m0 x6 hc yc3a ff1 fs3 fc0 sc0 ls0 ws0">antykorup<span class="_ _2"></span>cyjnego <span class="_ _7"> </span>i <span class="ff4">p<span class="_ _2"></span>ozostałych <span class="_ _9"> </span>procedur <span class="_ _9"> </span>związanych <span class="_ _9"> </span>z <span class="_ _9"> </span>minimaliza<span class="_ _2"></span>cją <span class="_ _9"> </span>ryzyka<span class="_ _2"></span> <span class="_ _7"> </span>wystą<span class="_ _2"></span>pienia <span class="_ _7"> </span>d<span class="_ _2"></span>ziałań <span class="_ _9"> </span>korupcyjnych <span class="_ _9"> </span>ora<span class="_ _2"></span>z </span></div><div class="t m0 x6 hc yc3b ff4 fs3 fc0 sc0 ls0 ws0">system <span class="_ _5"> </span>zgł<span class="_ _2"></span>aszania <span class="_ _5"> </span>nieprawidłowości. <span class="_ _19"> </span>Szkolenia <span class="_ _5"> </span>cy<span class="_ _2"></span>kliczne <span class="_ _5"> </span>dedykowan<span class="_ _2"></span>e <span class="_ _5"> </span>są <span class="_ _5"> </span>d<span class="_ _2"></span>la <span class="_ _1c"> </span>ws<span class="_ _2"></span>zystkich <span class="_ _5"> </span>pracowników <span class="_ _19"> </span>oraz <span class="_ _19"> </span>osób </div><div class="t m0 x6 hc yc3c ff4 fs3 fc0 sc0 ls0 ws0">rozpoczynający<span class="_ _2"></span>ch pracę w organizacji. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yc3d ffd fs3 fc0 sc0 ls0 ws0">Procedura zgłaszania <span class="_ _0"></span>nieprawidłowości i <span class="_ _a"></span>prowadzenia postępowań w<span class="_ _0"></span>yjaśniających w <span class="_ _0"></span>TOYA <span class="_ _0"></span>S.A. <span class="ff1">wprowad<span class="_ _2"></span>za w<span class="_ _0"></span> <span class="_ _0"></span>TOYA S.A. </span></div><div class="t m0 x6 hc yc3e ff4 fs3 fc0 sc0 ls0 ws0">mechanizmy <span class="_ _2e"> </span>identy<span class="_ _2"></span>fikacji, <span class="_ _2e"> </span>zgłasza<span class="_ _2"></span>nia <span class="_ _2e"> </span>i <span class="_ _2e"> </span>badania <span class="_ _2e"> </span>wątpliwości <span class="_ _2e"> </span>z<span class="_ _2"></span>wiązanych <span class="_ _2e"> </span>z <span class="_ _2e"> </span>zach<span class="_ _2"></span>owaniami <span class="_ _2e"> </span>niezgodnymi<span class="_ _2"></span> <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y54d ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _7"></span>przepisami <span class="_ _7"></span>dotyczącymi <span class="_ _7"></span>m.in. <span class="_ _4"></span>koru<span class="_ _2"></span>pcji, <span class="_ _7"></span>prania <span class="_ _4"></span>pieniędzy<span class="_ _2"></span> <span class="_ _4"></span>i <span class="_ _7"></span>wspierania <span class="_ _7"></span>terroryzmu, <span class="_ _7"></span>bezpieczeństwa <span class="_ _7"></span>produktów <span class="_ _7"></span>i <span class="_ _4"></span>ich<span class="_ _2"></span> </div><div class="t m0 x6 hc yc3f ff4 fs3 fc0 sc0 ls0 ws0">zgodności z wymogami prawa, ochrony środ<span class="_ _2"></span>owiska, ochrony konsumentów, ochrony prywatnoś<span class="_ _2"></span>ci i <span class="_ _0"></span>danych osobo<span class="_ _2"></span>wych. </div><div class="t m0 x6 hc y460 ff4 fs3 fc0 sc0 ls0 ws0">Spółka dopus<span class="_ _2"></span>zcza zgłoszenia od wewnętrznych lub<span class="_ _2"></span> zewnętrznych interesariuszy. Zg<span class="_ _2"></span>odnie z zapis<span class="_ _2"></span>ami regulacji, sygnaliści </div><div class="t m0 x6 hc yc40 ff4 fs3 fc0 sc0 ls0 ws0">mogą <span class="_ _9"> </span>przeka<span class="_ _2"></span>zywać <span class="_ _9"> </span>infor<span class="_ _2"></span>macje <span class="_ _f"> </span>za <span class="_ _f"> </span>pośrednictwem <span class="_ _9"> </span>u<span class="_ _2"></span>dostępnionych  bezpiecznych, <span class="_ _9"> </span>po<span class="_ _2"></span>ufnych <span class="_ _9"> </span>i <span class="_ _f"> </span>efektywnych <span class="_ _f"> </span>kanałów. </div><div class="t m0 x6 hc yb56 ff4 fs3 fc0 sc0 ls0 ws0">Zgłoszenia przy<span class="_ _2"></span>jmowane są ustnie lub p<span class="_ _2"></span>isemnie, w tym za pomocą narzędzia<span class="_ _2"></span> online gwarantu<span class="_ _2"></span>jącego anonimowość. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yc41 ff4 fs3 fc0 sc0 ls0 ws0">Zgłoszenie ustn<span class="_ _2"></span>e może być doko<span class="_ _2"></span>nane podczas r<span class="_ _2"></span>ozmowy z Compliance O<span class="_ _2"></span>fficerem lub Koord<span class="_ _2"></span>ynatorem ds. Compliance za<span class="_ _2"></span> </div><div class="t m0 x6 hc yc42 ff4 fs3 fc0 sc0 ls0 ws0">pośrednictwem <span class="_ _0"></span>programu <span class="_ _0"></span>Micros<span class="_ _2"></span>oft <span class="_ _a"></span>Teams <span class="_ _0"></span>oraz <span class="ff1">- <span class="_ _a"></span>na w<span class="_ _0"></span>niosek sygnalisty <span class="_ _0"></span>- <span class="_ _a"></span><span class="ff4">pod<span class="_ _2"></span>czas <span class="_ _a"></span>bezp<span class="_ _2"></span>ośredniego <span class="_ _a"></span>spotk<span class="_ _2"></span>ania. <span class="_ _a"></span>Zgł<span class="_ _2"></span>oszenie </span></span></div><div class="t m0 x6 hc yc43 ff4 fs3 fc0 sc0 ls0 ws0">pisemne <span class="_ _19"> </span>możn<span class="_ _2"></span>a <span class="_ _14"> </span>wysłać <span class="_ _14"> </span>na <span class="_ _19"> </span>dedykow<span class="_ _2"></span><span class="ff1">any <span class="_ _14"> </span>adres <span class="_ _19"> </span>e<span class="_ _2"></span>-</span>mail, <span class="_ _19"> </span>p<span class="_ _2"></span>ocztą <span class="_ _19"> </span>tra<span class="_ _2"></span>dycyjną <span class="_ _14"> </span>na <span class="_ _19"> </span>adres <span class="_ _14"> </span>siedziby <span class="_ _14"> </span>TOYA <span class="_ _19"> </span>S.A. <span class="_ _14"> </span>oraz <span class="_ _14"> </span>za </div><div class="t m0 x6 hc y32d ff4 fs3 fc0 sc0 ls0 ws0">pośrednictwem platformy o<span class="_ _2"></span>nline.<span class="ff1"> </span></div><div class="t m0 x6 hc yc44 ff4 fs3 fc0 sc0 ls0 ws0">Przekazane <span class="_ _4"></span>in<span class="_ _2"></span>formacje <span class="_ _4"></span>są <span class="_ _7"></span>wstępnie <span class="_ _4"></span>weryfikowane <span class="_ _7"></span>przez <span class="_ _4"></span>Complian<span class="_ _2"></span>ce <span class="_ _4"></span>Officera <span class="_ _7"></span>lub <span class="_ _4"></span>Koordynato<span class="_ _2"></span>ra <span class="_ _4"></span>ds. <span class="_ _4"></span>Complian<span class="_ _2"></span>ce. <span class="_ _4"></span>Jeśli </div><div class="t m0 x6 hc y800 ff4 fs3 fc0 sc0 ls0 ws0">zgłoszenie <span class="_ _2"></span>zostanie <span class="_ _2"></span>uznane <span class="_ _2"></span>za za<span class="_ _2"></span>sadne, <span class="_ _2"></span>wszczynane jes<span class="_ _2"></span>t p<span class="_ _2"></span>ostępowanie wyjaśniające. <span class="_ _2"></span>W <span class="_ _2"></span>trakcie <span class="_ _2"></span>postępowania,<span class="_ _2"></span> wszy<span class="_ _2"></span>scy </div></div></div><div class="pi" ></div></div><div id="pf68" class="pf w0 h0" ><div class="pc pc68 w0 h0"><img class="bi x2 y3 w3 h3" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">104 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">pracownicy organizacji <span class="_ _a"></span>mają obowiązek <span class="_ _0"></span>udostępn<span class="_ _2"></span>iać <span class="_ _a"></span>ws<span class="_ _2"></span>zelkie <span class="_ _0"></span>dokumenty i <span class="_ _a"></span>udzielać niezbędnych inform<span class="_ _0"></span>acji <span class="_ _0"></span>do ustalenia </div><div class="t m0 x6 hc y341 ff4 fs3 fc0 sc0 ls0 ws0">okoliczności rozp<span class="_ _2"></span>atrywanej sprawy.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y609 ff1 fs3 fc0 sc0 ls0 ws0">Zgodnie  z <span class="_ _1c"> </span><span class="ffd">Proc<span class="_ _2"></span>edurą  zgł<span class="_ _2"></span>aszania  n<span class="_ _2"></span>ieprawidłowości  i <span class="_ _1c"> </span>prow<span class="_ _2"></span>adzenia <span class="_ _1c"> </span>postępowań<span class="_ _2"></span>  wyjaśniających<span class="_ _2"></span>  w  TO<span class="_ _2"></span>YA  S.A. <span class="_ _19"> </span></span>osoby </div><div class="t m0 x6 hc y343 ff4 fs3 fc0 sc0 ls0 ws0">przekazujące <span class="_ _0"></span>zgłoszenia <span class="_ _0"></span>w <span class="_ _a"></span>do<span class="_ _2"></span>brej <span class="_ _a"></span>wierze <span class="_ _a"></span>s<span class="_ _2"></span>ą <span class="_ _a"></span>chron<span class="_ _2"></span>ione <span class="_ _a"></span>przed działaniami <span class="_ _a"></span>odwetowymi. <span class="_ _0"></span>Organ<span class="_ _2"></span>izacja <span class="_ _a"></span>zap<span class="_ _2"></span>ewnia <span class="_ _a"></span>m.in. <span class="_ _0"></span>pełną </div><div class="t m0 x6 hc y344 ff4 fs3 fc0 sc0 ls0 ws0">ochronę poufnoś<span class="_ _2"></span>ci danych sygnalisty i o<span class="_ _2"></span>graniczony do niezbędnego minimum krąg osób<span class="_ _2"></span> mających dostęp do informacji </div><div class="t m0 x6 hc y650 ff4 fs3 fc0 sc0 ls0 ws0">objętych zgłoszeniem.<span class="ff1"> </span>Za<span class="_ _2"></span> ochronę sygnalis<span class="_ _2"></span>tów odpowiada Zarząd, który zobowiązany j<span class="_ _2"></span>est re<span class="_ _0"></span>agować na wszys<span class="_ _2"></span>tkie próby </div><div class="t m0 x6 hc y651 ff4 fs3 fc0 sc0 ls0 ws0">podejmowania <span class="_ _2"></span>dział<span class="_ _2"></span>ań <span class="_ _2"></span>odwetowych. <span class="_ _e"></span>Wobec <span class="_ _2"></span>pracownikó<span class="_ _2"></span>w, <span class="_ _2"></span>którzy<span class="_ _2"></span> <span class="_ _2"></span>dopu<span class="_ _2"></span>ścili <span class="_ _2"></span>się <span class="_ _2"></span>wobec <span class="_ _2"></span>s<span class="_ _2"></span>ygnalisty<span class="_ _2"></span> <span class="_ _2"></span>działań <span class="_ _2"></span>odwetowych, </div><div class="t m0 x6 hc y29d ff4 fs3 fc0 sc0 ls0 ws0">mogą zostać wyciągnięte kon<span class="_ _2"></span>sekwencje, z<span class="_ _2"></span><span class="ff1"> </span>zachowaniem prz<span class="_ _2"></span>episów prawa pracy, k<span class="_ _2"></span>arnego i cywilnego. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y957 ff4 fs3 fc0 sc0 ls0 ws0">Obowiązująca <span class="_ _2f"> </span>w <span class="_ _51"> </span>Spó<span class="_ _2"></span>łce <span class="_ _2f"> </span>procedura <span class="_ _2e"> </span>zgłaszan<span class="_ _2"></span>ia <span class="_ _2e"> </span>nieprawidłowości <span class="_ _2e"> </span>n<span class="_ _2"></span>ie <span class="_ _2e"> </span>wyszc<span class="_ _2"></span>zególnia <span class="_ _2e"> </span>sp<span class="_ _2"></span>raw <span class="_ _2e"> </span>związanyc<span class="_ _2"></span>h <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y170 ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _2"></span>incy<span class="_ _2"></span>dentami <span class="_ _2"></span>korup<span class="_ _2"></span>cji <span class="_ _2"></span>lub <span class="_ _2"></span>przekupstwa, <span class="_ _e"></span>jako <span class="_ _2"></span>p<span class="_ _2"></span>riorytetowych <span class="_ _2"></span>uzn<span class="_ _2"></span>ając, <span class="_ _2"></span>że <span class="_ _2"></span>ka<span class="_ _2"></span>żde <span class="_ _2"></span>zgłoszenie <span class="_ _2"></span>powinn<span class="_ _2"></span>o <span class="_ _2"></span>być <span class="_ _e"></span>rozpatrywane </div><div class="t m0 x6 hc y171 ff1 fs3 fc0 sc0 ls0 ws0">szybko i spra<span class="_ _2"></span>wnie.  </div><div class="t m0 x6 hc y610 ff4 fs3 fc0 sc0 ls0 ws0">Nie <span class="_ _e"></span>są <span class="_ _e"></span>prowad<span class="_ _2"></span>zone <span class="_ _e"></span>odrębne <span class="_ _e"></span>szko<span class="_ _2"></span>lenia <span class="_ _e"></span>antykorupcyjn<span class="_ _2"></span>e <span class="_ _2"></span>z <span class="_ _4"></span>uwagi <span class="_ _e"></span>na <span class="_ _e"></span>za<span class="_ _2"></span>jmowanie <span class="_ _e"></span>stanowiska <span class="_ _e"></span>s<span class="_ _2"></span>zczególnie <span class="_ _e"></span>narażonego <span class="_ _4"></span>na </div><div class="t m0 x6 hc y769 ff4 fs3 fc0 sc0 ls0 ws0">ryzyko <span class="_ _5"> </span>korupcji, <span class="_ _5"> </span>ponieważ <span class="_ _1c"> </span>zap<span class="_ _2"></span>obieganie <span class="_ _1c"> </span>takim <span class="_ _5"> </span>przypad<span class="_ _2"></span>kom <span class="_ _1c"> </span>w<span class="_ _2"></span><span class="ff1"> </span>równym <span class="_ _5"> </span>stopn<span class="_ _2"></span>iu <span class="_ _1c"> </span>dotyczy <span class="_ _5"> </span>wszystkich <span class="_ _5"> </span>pracownik<span class="_ _2"></span>ów. </div><div class="t m0 x6 hc y76a ff4 fs3 fc0 sc0 ls0 ws0">Jednocześnie <span class="_ _e"></span>w <span class="_ _e"></span><span class="ff7">P<span class="_ _2"></span>rocedurze <span class="_ _e"></span>Prezentowej <span class="_ _e"></span>TOYA <span class="_ _e"></span>S.A.<span class="_ _2"></span><span class="ff1"> <span class="_ _e"></span></span></span>wyod<span class="_ _2"></span>rębniono <span class="_ _e"></span>kategorię <span class="_ _e"></span>osób<span class="_ _2"></span> <span class="_ _2"></span>eks<span class="_ _2"></span>ponowanych <span class="_ _4"></span>–<span class="ff1"> <span class="_ _e"></span></span>są <span class="_ _e"></span>to <span class="_ _e"></span>czł<span class="_ _2"></span>onkowie </div><div class="t m0 x6 hc y76b ff4 fs3 fc0 sc0 ls0 ws0">Zarządu,  członkowie <span class="_ _9"> </span>Rady <span class="_ _f"> </span>Nadzorczej  oraz <span class="_ _9"> </span>osoby<span class="_ _2"></span> <span class="_ _9"> </span>kierujące <span class="_ _f"> </span>poszczególny<span class="_ _2"></span>mi <span class="_ _9"> </span>działami,  pracownicy <span class="_ _9"> </span>d<span class="_ _2"></span>ziału <span class="_ _f"> </span>sprzedaży, </div><div class="t m0 x6 hc y76c ff1 fs3 fc0 sc0 ls0 ws0">prokurenci, <span class="_ _9"> </span>a <span class="ff4">także <span class="_ _9"> </span>inne <span class="_ _7"> </span>osoby <span class="_ _9"> </span>wskazane <span class="_ _9"> </span>każdorazo<span class="_ _2"></span>wo <span class="_ _7"></span>uchwałą <span class="_ _7"> </span>zarzą<span class="_ _2"></span>du <span class="_ _7"> </span>z <span class="_ _9"> </span>uwagi <span class="_ _7"> </span>n<span class="_ _e"></span>a <span class="_ _7"> </span>ich <span class="_ _7"> </span>bezpoś<span class="_ _2"></span>rednie <span class="_ _7"></span>uczestnictwo <span class="_ _2"></span></span> </div><div class="t m0 x6 hc y76d ff1 fs3 fc0 sc0 ls0 ws0">w relacjach z kontrah<span class="_ _2"></span>entami. </div><div class="t m0 x6 hc y76e ff4 fs3 fc0 sc0 ls0 ws0">Procedura <span class="_ _0"></span>zgłaszania nie<span class="_ _0"></span>prawidłowości <span class="_ _0"></span>została <span class="_ _0"></span>w <span class="_ _a"></span>trakcie <span class="_ _0"></span>opracowywania <span class="_ _0"></span>jej <span class="_ _a"></span>za<span class="_ _2"></span>pisów <span class="_ _a"></span>s<span class="_ _2"></span>konsultowana <span class="_ _0"></span>z <span class="_ _a"></span>przed<span class="_ _2"></span>stawicielami </div><div class="t m0 x6 hc y76f ff4 fs3 fc0 sc0 ls0 ws0">pracowników. W przyp<span class="_ _2"></span>adku pozostał<span class="_ _2"></span>ych regulacji  nie prowadzon<span class="_ _2"></span>o konsultacji z interesariusza<span class="_ _2"></span>mi. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x34 h5e ya50 ff2 fs4 fc0 sc0 ls0 ws0">7.7.2.<span class="ff6"> <span class="_ _18"> </span></span>Relacje z dostawcami </div><div class="t m0 x6 h6 yc45 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y2af ff4 fs3 fc0 sc0 ls0 ws0">Grupa Kap<span class="_ _2"></span>itałowa TOYA<span class="_ _2"></span> zarządza<span class="_ _2"></span> relacjami <span class="_ _2"></span>z dosta<span class="_ _2"></span>wcami w <span class="_ _2"></span>oparciu <span class="_ _2"></span>o Kodeks <span class="_ _2"></span>Etyki, <span class="_ _2"></span>w który<span class="_ _2"></span>m podkreślono<span class="_ _2"></span> wymagania </div><div class="t m0 x6 hc y9c5 ff4 fs3 fc0 sc0 ls0 ws0">przestrzegania <span class="_ _3b"> </span>praw <span class="_ _2d"> </span>człowieka, <span class="_ _3b"> </span>zapewnienia <span class="_ _2d"> </span>u<span class="_ _2"></span>czciwych <span class="_ _2d"> </span>warunków <span class="_ _3b"> </span>pracy, <span class="_ _2d"> </span>bezp<span class="_ _2"></span>ieczeństwa <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybc3 ff4 fs3 fc0 sc0 ls0 ws0">i higieny pracy ora<span class="_ _2"></span>z odpowiedzialności ekologicznej. Grupa o<span class="_ _2"></span>czekuje, że jej dostawcy będą <span class="_ _2"></span>stosować te same s<span class="_ _2"></span>tandardy </div><div class="t m0 x6 hc ybc4 ff4 fs3 fc0 sc0 ls0 ws0">wobec <span class="_ _9"> </span>swoich  poddostawców. <span class="_ _9"> </span>Prz<span class="_ _2"></span>ez <span class="_ _9"> </span>Kodeks  Etyki, <span class="_ _9"> </span>a  w<span class="_ _0"></span>cześniej <span class="_ _9"> </span>Kodeks  postępowania <span class="_ _9"> </span>dosta<span class="_ _2"></span>wców <span class="_ _9"> </span>promowana  jest </div><div class="t m0 x6 hc ya02 ff1 fs3 fc0 sc0 ls0 ws0">kultura korp<span class="_ _2"></span>oracyjna w <span class="ff4">ramach całego<span class="_ _2"></span> łańcucha wartoś<span class="_ _2"></span>ci.</span> </div><div class="t m0 x6 hc ybc5 ff4 fs3 fc0 sc0 ls0 ws0">Grupa <span class="_ _7"> </span>Kap<span class="_ _2"></span>itałowa <span class="_ _7"></span>TOYA <span class="_ _7"> </span>prze<span class="_ _2"></span>z <span class="_ _7"></span>swoje <span class="_ _9"> </span>dwie <span class="_ _7"></span>spółki <span class="_ _f"> </span><span class="ff1">- <span class="_ _7"> </span>YATO <span class="_ _7"> </span>Tools <span class="_ _9"> </span>(Shanghai) <span class="_ _9"> </span>Co. <span class="_ _7"> </span>Ltd. <span class="_ _9"> </span>i <span class="_ _7"> </span>YATO <span class="_ _7"> </span>Tools<span class="_ _2"></span> <span class="_ _7"></span>(Jiaxing) <span class="_ _9"> </span>Co. <span class="_ _7"> </span>Ltd. <span class="_ _f"> </span></span>–<span class="ff1"> </span></div><div class="t m0 x6 hc y2b5 ff4 fs3 fc0 sc0 ls0 ws0">utrzymuje <span class="_ _e"></span>ścisłe <span class="_ _2"></span>ko<span class="_ _2"></span>ntakty <span class="_ _2"></span>z <span class="_ _e"></span>fabrykami <span class="_ _2"></span>oraz <span class="_ _e"></span>firmami <span class="_ _2"></span>handlowymi, <span class="_ _e"></span>co <span class="_ _e"></span>pozwala <span class="_ _2"></span>n<span class="_ _2"></span>a <span class="_ _2"></span>efektywną <span class="_ _e"></span>lokalną <span class="_ _e"></span>weryfikację <span class="_ _2"></span>jako<span class="_ _2"></span>ści <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybc6 ff4 fs3 fc0 sc0 ls0 ws0">i zgodności z normami. Wizyty<span class="_ _2"></span> w fabrykach i magazyn<span class="_ _2"></span>ach dodatkowo wspierają od<span class="_ _2"></span>powiedzialne praktyki bizn<span class="_ _2"></span>esowe, co </div><div class="t m0 x6 hc y67a ff4 fs3 fc0 sc0 ls0 ws0">sprzyja wyb<span class="_ _2"></span>orowi dostawców, którzy<span class="_ _2"></span> przestrzegają standardów środ<span class="_ _2"></span>owiskowych i społ<span class="_ _2"></span>ecznych.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yafe ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _a"></span>Grup<span class="_ _2"></span>ie <span class="_ _a"></span>nie <span class="_ _0"></span>przyjęto <span class="_ _0"></span>polityk dotyczących <span class="_ _a"></span>p<span class="_ _2"></span>łatności <span class="_ _a"></span>na rzecz <span class="_ _a"></span>dostawców, <span class="_ _0"></span>w <span class="_ _a"></span>ty<span class="_ _2"></span>m <span class="_ _a"></span>ze <span class="_ _0"></span>szczegó<span class="_ _2"></span>lnym <span class="_ _a"></span>uwzględni<span class="_ _2"></span>eniem <span class="_ _a"></span>mały<span class="_ _2"></span>ch </div><div class="t m0 x6 hc yaff ff4 fs3 fc0 sc0 ls0 ws0">i <span class="_ _4d"> </span>ś<span class="_ _2"></span>rednich <span class="_ _53"> </span>przedsiębiorstw. <span class="_ _4d"> </span>Pra<span class="_ _2"></span>ktyką <span class="_ _4d"> </span>bizn<span class="_ _2"></span>esową <span class="_ _4d"> </span>w <span class="_ _53"> </span>organizacji <span class="_ _53"> </span>jest <span class="_ _53"> </span>opłacanie <span class="_ _4d"> </span>n<span class="_ _2"></span>ależności <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ya81 ff1 fs3 fc0 sc0 ls0 ws0">w ustalonym w kon<span class="_ _2"></span>trahentami w terminie. <span class="_ _2"></span> </div><div class="t m0 x6 hc y163 ff4 fs3 fc0 sc0 ls0 ws0">Z <span class="_ _e"></span>uwagi <span class="_ _e"></span>n<span class="_ _2"></span>a <span class="_ _e"></span>różne <span class="_ _e"></span>p<span class="_ _2"></span>raktyki <span class="_ _e"></span>płatnicze <span class="_ _e"></span>na <span class="_ _e"></span>ry<span class="_ _2"></span>nkach, <span class="_ _e"></span>na <span class="_ _e"></span>których <span class="_ _4"></span>działa <span class="_ _e"></span>Grupa <span class="_ _4"></span>TOYA, <span class="_ _e"></span>nie <span class="_ _e"></span>przyjęto <span class="_ _4"></span>formalnej <span class="_ _e"></span>polityki <span class="_ _4"></span>w <span class="_ _e"></span>celu </div><div class="t m0 x6 hc y164 ff4 fs3 fc0 sc0 ls0 ws0">zapobiegania opóźnieniom w płatn<span class="_ _2"></span>ościach. Z uwagi na wie<span class="_ _0"></span>lkość spółki oraz liczbę przetwarzanych faktur w spółce TOYA </div><div class="t m0 x6 hc y165 ff4 fs3 fc0 sc0 ls0 ws0">S.A. wdrożono elektroniczny obieg dokumentów, który wspomaga procesowanie dokumentów od chwili ich w<span class="_ _0"></span>pływu do </div><div class="t m0 x6 hc y5a6 ff4 fs3 fc0 sc0 ls0 ws0">ujęcia <span class="_ _2"></span>w ks<span class="_ _2"></span>ięgach rachu<span class="_ _2"></span>nkowych. <span class="_ _2"></span>System <span class="_ _2"></span>ten <span class="_ _2"></span>określa <span class="_ _2"></span>poszczególne kroki <span class="_ _2"></span>oraz <span class="_ _2"></span>zas<span class="_ _2"></span>ady ak<span class="_ _2"></span>ceptacji koszt<span class="_ _2"></span>ów, co <span class="_ _2"></span>przy<span class="_ _2"></span>czynia </div><div class="t m0 x6 hc y167 ff4 fs3 fc0 sc0 ls0 ws0">się <span class="_ _7"></span>do <span class="_ _4"></span>termino<span class="_ _2"></span>wej <span class="_ _4"></span>r<span class="_ _2"></span>ealizacji <span class="_ _7"></span>płatności. <span class="_ _7"></span>W <span class="_ _7"></span>pozostałych <span class="_ _9"> </span>spółkach <span class="_ _7"></span>w <span class="_ _7"></span>Grupie <span class="_ _7"></span>TOYA <span class="_ _4"></span>ob<span class="_ _2"></span>ieg <span class="_ _7"></span>faktur <span class="_ _7"></span>zaczyna <span class="_ _7"></span>dział <span class="_ _7"></span>zakupów, <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y168 ff4 fs3 fc0 sc0 ls0 ws0">a płatności doko<span class="_ _2"></span>nują działy finansowe mające komp<span class="_ _2"></span>etencje do doko<span class="_ _2"></span>nywania płatności. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybc9 ff4 fs3 fc0 sc0 ls0 ws0">Standardowy <span class="_ _2f"> </span>czas <span class="_ _2f"> </span>na <span class="_ _2f"> </span>o<span class="_ _0"></span>płacenie <span class="_ _2f"> </span>faktury <span class="_ _2f"> </span>wystawionej <span class="_ _2e"> </span>d<span class="_ _2"></span>la <span class="_ _2f"> </span>TOYA <span class="_ _2e"> </span>S.A. <span class="_ _2f"> </span>wynosi <span class="_ _2f"> </span>od <span class="_ _2f"> </span>7<span class="_ _0"></span> <span class="_ _2f"> </span>do <span class="_ _2e"> </span>30 <span class="_ _2f"> </span>dni, <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybca ff4 fs3 fc0 sc0 ls0 ws0">a <span class="_ _4"></span>średni <span class="_ _4"></span>czas <span class="_ _e"></span>potrzebn<span class="_ _2"></span>y <span class="_ _e"></span>na <span class="_ _4"></span>dokonanie <span class="_ _4"></span>płatności <span class="_ _4"></span>w <span class="_ _4"></span>2025 <span class="_ _e"></span>roku <span class="_ _4"></span>wyniós<span class="_ _2"></span>ł <span class="_ _e"></span>27 <span class="_ _4"></span>dni. <span class="_ _4"></span>Około <span class="_ _e"></span>67% <span class="_ _4"></span>płatnoś<span class="_ _2"></span>ci <span class="_ _e"></span>w <span class="_ _4"></span>spółce <span class="_ _4"></span>stanowił </div><div class="t m0 x6 hc ybcb ff4 fs3 fc0 sc0 ls0 ws0">zakup towarów handlowych w ramach Grupy Kapitałowej. W TOYA Romania czas na opłacenie wynosił od 7 do <span class="_ _0"></span>180 dni, </div></div></div><div class="pi" ></div></div><div id="pf69" class="pf w0 h0" ><div class="pc pc69 w0 h0"><img class="bi x2 y3 w3 h3" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">105 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">a średni czas na opłacenie faktury wynosił 75 dni. W dwóch spółkach w Chinach termin opłacenia faktury wynosi 45 dni<span class="_ _2"></span> </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">od <span class="_ _0"></span>chwili <span class="_ _0"></span>dostarczenia towaru <span class="_ _a"></span>d<span class="_ _2"></span>o <span class="_ _0"></span>magazynu, a <span class="_ _a"></span>średni <span class="_ _0"></span>czas p<span class="_ _0"></span>łatności w<span class="_ _0"></span>yniósł<span class="_ _2"></span> <span class="_ _a"></span>45 dni. <span class="_ _a"></span>W 2025 <span class="_ _a"></span>roku wobec <span class="_ _a"></span>żad<span class="_ _2"></span>nej <span class="_ _0"></span>ze <span class="_ _a"></span>s<span class="_ _2"></span>półek </div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">nie było postępowań<span class="_ _2"></span> sądowych<span class="_ _2"></span> dotyczących op<span class="_ _2"></span>óźnień w płatnościach. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x34 h5e ya8a ff2 fs4 fc0 sc0 ls0 ws0">7.7.3.<span class="ff6"> <span class="_ _18"> </span><span class="ff3">Przeciwdziałanie korupcji</span></span> </div><div class="t m0 x6 h6 ya8b ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y74a ff4 fs3 fc0 sc0 ls0 ws0">Zapobiegania <span class="_ _15"> </span>za<span class="_ _2"></span>rzutom <span class="_ _15"> </span>lub <span class="_ _15"> </span>incydento<span class="_ _2"></span>m <span class="_ _15"> </span>związanych <span class="_ _15"> </span>z <span class="_ _15"> </span>korupcją <span class="_ _15"> </span>i <span class="_ _15"> </span>p<span class="_ _2"></span>rzekupstwem <span class="_ _15"> </span>opiera <span class="_ _15"> </span>się <span class="_ _13"> </span>na <span class="_ _15"> </span>przyjętych <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y74b ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _e"></span>jedno<span class="_ _2"></span>stce <span class="_ _e"></span>dominu<span class="_ _2"></span>jącej <span class="_ _e"></span>re<span class="_ _2"></span>gulacjach <span class="_ _4"></span>antykoru<span class="_ _2"></span>pcyjnych <span class="_ _7"></span>–<span class="ff1"> <span class="_ _e"></span><span class="ff7">Kodeksie <span class="_ _4"></span>antykorupcyjnym <span class="_ _4"></span>TOYA <span class="_ _e"></span>S<span class="_ _2"></span>.A.</span><span class="lsa">, <span class="_ _4"></span></span><span class="ff7">Polityce <span class="_ _4"></span>prezentow<span class="_ _2"></span>ej </span></span></div><div class="t m0 x6 hc ya8c ff7 fs3 fc0 sc0 ls0 ws0">TOYA <span class="_ _e"></span>S.A.<span class="ff1"> <span class="_ _e"></span>oraz <span class="_ _e"></span><span class="ffd">Procedu<span class="_ _2"></span>rze <span class="_ _2"></span>dotyczące<span class="_ _2"></span>j <span class="_ _2"></span>stosowania <span class="_ _e"></span>kla<span class="_ _2"></span>uzul <span class="_ _2"></span>antykorupc<span class="_ _2"></span>yjnych <span class="_ _e"></span>w <span class="_ _e"></span>umowach <span class="_ _2"></span>zawieranyc<span class="_ _2"></span>h <span class="_ _e"></span>przez <span class="_ _e"></span>TOYA <span class="_ _2"></span>S.A.<span class="_ _2"></span> </span></span></div><div class="t m0 x6 hc ya8d ff4 fs3 fc0 sc0 ls0 ws0">Informacje <span class="_ _e"></span>o <span class="_ _e"></span>za<span class="_ _2"></span>pisach <span class="_ _e"></span>ty<span class="_ _2"></span>ch <span class="_ _e"></span>regulacji <span class="_ _e"></span>są <span class="_ _4"></span>zawarte <span class="_ _e"></span>w <span class="_ _e"></span>n<span class="_ _2"></span>iniejszym <span class="_ _e"></span>spra<span class="_ _2"></span>wozdaniu <span class="_ _e"></span>w <span class="_ _e"></span>ro<span class="_ _2"></span>zdziale <span class="_ _e"></span>7.7.1 <span class="_ _7"></span><span class="ff1">- <span class="_ _e"></span></span>Polityki <span class="_ _e"></span>p<span class="_ _2"></span>ostępowania <span class="ff1"> </span></div><div class="t m0 x6 hc yc46 ff1 fs3 fc0 sc0 ls0 ws0">w biznesie i kultura k<span class="_ _2"></span>orporacyjna. <span class="_ _2"></span> </div><div class="t m0 x6 hc ya8f ff4 fs3 fc0 sc0 ls0 ws0">TOYA <span class="_ _5"> </span>S.A. <span class="_ _19"> </span>przyjęła <span class="_ _19"> </span>procedury <span class="_ _19"> </span>zapewniające <span class="_ _5"> </span>b<span class="_ _2"></span>ezstronność, <span class="_ _5"> </span>o<span class="_ _2"></span>biektywizm <span class="_ _5"> </span>i <span class="_ _5"> </span>niezależno<span class="_ _2"></span>ść <span class="_ _5"> </span>p<span class="_ _2"></span>rowadzenia <span class="_ _5"> </span>pos<span class="_ _2"></span>tępowań </div><div class="t m0 x6 hc yc47 ff4 fs3 fc0 sc0 ls0 ws0">wyjaśniających <span class="_ _2"></span>ws. korupcji. <span class="_ _2"></span>Jednostką odpowiedzialną <span class="_ _2"></span>za przyjmowanie <span class="_ _2"></span>zgłoszeń i <span class="_ _2"></span>podejmowanie działań<span class="_ _2"></span> następ<span class="_ _2"></span>czych </div><div class="t m0 x6 hc yc48 ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _f"> </span>TOYA  S.A. <span class="_ _9"> </span>j<span class="_ _2"></span>est <span class="_ _f"> </span>Dział  Prawny <span class="_ _f"> </span>i <span class="_ _f"> </span>Comp<span class="_ _2"></span>liance,  w<span class="_ _0"></span> <span class="_ _f"> </span>ramach<span class="_ _2"></span> <span class="_ _f"> </span>którego  upoważnieni <span class="_ _f"> </span>przez <span class="_ _f"> </span>s<span class="_ _2"></span>półkę <span class="_ _f"> </span>do  wykonywania <span class="_ _f"> </span>tych </div><div class="t m0 x6 hc yc49 ff4 fs3 fc0 sc0 ls0 ws0">czynności zos<span class="_ _2"></span>tali Compliance Officer lub Koordy<span class="_ _2"></span>nator ds. Compliance. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ybaf ff4 fs3 fc0 sc0 ls0 ws0">W celu zachowania od<span class="_ _2"></span>powiedniego poziomu bezstronności i należytego rozp<span class="_ _2"></span>oznania zgłoszenia, te dotyczące człon<span class="_ _2"></span>ków </div><div class="t m0 x6 hc ybb0 ff4 fs3 fc0 sc0 ls0 ws0">zarządu s<span class="_ _2"></span>półki, Compliance Officera lub Koordyn<span class="_ _2"></span>atora ds. Compliance, przyjęto n<span class="_ _2"></span>astępujące rozwiązania: <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 xd hc y595 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">jeżeli <span class="_ _9"> </span>zgł<span class="_ _2"></span>oszenie <span class="_ _9"> </span>d<span class="_ _2"></span>otyczy <span class="_ _f"> </span>członka <span class="_ _9"> </span>Zarządu  –<span class="ff1"> <span class="_ _9"> </span></span>przyjmowanie<span class="_ _2"></span> <span class="_ _9"> </span>zgłos<span class="_ _2"></span>zenia <span class="_ _9"> </span>i <span class="_ _f"> </span>podejmowanie <span class="_ _f"> </span>działań <span class="_ _f"> </span>następczych </span></span></div><div class="t m0 x68 hc y5d3 ff4 fs3 fc0 sc0 ls0 ws0">następuje <span class="_ _7"> </span>przez <span class="_ _7"> </span>Complian<span class="_ _2"></span>ce <span class="_ _7"></span>Officera. <span class="_ _7"></span>Compliance <span class="_ _7"> </span>O<span class="_ _2"></span>fficer <span class="_ _7"></span>niezwłocznie <span class="_ _7"></span>po <span class="_ _7"> </span>otrzyman<span class="_ _2"></span>iu <span class="_ _7"></span>zgłoszenia <span class="_ _7"> </span>informuj<span class="_ _2"></span>e <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x68 hc y5f7 ff4 fs3 fc0 sc0 ls0 ws0">o <span class="_ _4"></span>nim <span class="_ _7"></span>przewodniczącego <span class="_ _4"></span>Rady<span class="_ _2"></span> <span class="_ _4"></span>Nadzorczej. <span class="_ _7"></span>Członek <span class="_ _4"></span>Zarządu, <span class="_ _7"></span>którego <span class="_ _4"></span>dotyczy <span class="_ _7"></span>zgłoszenie <span class="_ _4"></span>nie <span class="_ _7"></span>ma <span class="_ _4"></span>dostępu <span class="_ _7"></span>do </div><div class="t m0 x68 hc y5d5 ff4 fs3 fc0 sc0 ls0 ws0">informacji o przebiegu p<span class="_ _2"></span>ostępowania wyjaś<span class="_ _2"></span>niającego aż do jego zakończenia.<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 xd hc yc4a ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">jeżeli zgłos<span class="_ _2"></span>zenie do<span class="_ _2"></span>tyczy Comp<span class="_ _2"></span>liance Officera <span class="_ _2"></span>–<span class="ff1"> <span class="_ _2"></span></span>przyjmowa<span class="_ _2"></span>nie zgłos<span class="_ _2"></span>zenia i <span class="_ _2"></span>podejmowanie d<span class="_ _2"></span>ziałań n<span class="_ _2"></span>astępczych </span></span></div><div class="t m0 x68 hc y727 ff4 fs3 fc0 sc0 ls0 ws0">następuje <span class="_ _1c"> </span>przez <span class="_ _5"> </span>Koordynatora <span class="_ _1c"> </span>ds. <span class="_ _1c"> </span>Compliance. <span class="_ _1c"> </span>Koordyn<span class="_ _2"></span>ator  ds<span class="_ _2"></span>.  Compliance <span class="_ _1c"> </span>niezwłoc<span class="_ _2"></span>znie <span class="_ _1c"> </span>po <span class="_ _1c"> </span>otrzymaniu </div><div class="t m0 x68 hc yc4b ff4 fs3 fc0 sc0 ls0 ws0">zgłoszenia <span class="_ _1c"> </span>informuje <span class="_ _1c"> </span>o  nim  wicepr<span class="_ _2"></span>ezesa  Zarząd<span class="_ _2"></span>u,  w<span class="_ _2"></span><span class="ff1"> </span>którego  kompetencji <span class="_ _1c"> </span>znajd<span class="_ _2"></span>uje  się  nad<span class="_ _2"></span>zór  nad  s<span class="_ _2"></span>trefą </div><div class="t m0 x68 hc yc4c ff4 fs3 fc0 sc0 ls0 ws0">compliance. Compliance Officer <span class="_ _0"></span>jest wyłączony z <span class="_ _0"></span>wszelkich czynności dotyczących przedmiotowego <span class="_ _0"></span>zgłoszenia,<span class="_ _2"></span> </div><div class="t m0 x68 hc yc4d ff4 fs3 fc0 sc0 ls0 ws0">jak również nie ma dos<span class="_ _2"></span>tępu do informacji o przeb<span class="_ _2"></span>iegu postępowania wyjaś<span class="_ _2"></span>niającego aż do jego zako<span class="_ _2"></span>ńc<span class="_ _2"></span><span class="ff1">zenia. </span></div><div class="t m0 xd hc y181 ff8 fs3 fc0 sc0 ls0 ws0">•<span class="ff9"> <span class="_ _2b"> </span><span class="ff4">jeżeli <span class="_ _9"> </span>zgłoszen<span class="_ _2"></span>ie <span class="_ _9"> </span>dotyczy <span class="_ _f"> </span>Koordynatora <span class="_ _9"> </span>ds. <span class="_ _9"> </span>Compliance  –<span class="ff1"> <span class="_ _7"> </span></span>p<span class="_ _2"></span>rzyjmowanie <span class="_ _9"> </span>zgłoszenia <span class="_ _f"> </span>i<span class="ff1"> </span>podejmowani<span class="_ _2"></span>e <span class="_ _9"> </span>działań </span></span></div><div class="t m0 x68 hc y182 ff4 fs3 fc0 sc0 ls0 ws0">następczych <span class="_ _e"></span>następuje <span class="_ _2"></span>przez <span class="_ _2"></span>Compliance <span class="_ _2"></span>O<span class="_ _2"></span>fficera. <span class="_ _2"></span>Complia<span class="_ _2"></span>nce <span class="_ _2"></span>Officer <span class="_ _2"></span>niezwłocznie <span class="_ _2"></span>p<span class="_ _2"></span>o <span class="_ _2"></span>otrzyman<span class="_ _2"></span>iu <span class="_ _2"></span>zgłoszenia </div><div class="t m0 x68 hc y183 ff4 fs3 fc0 sc0 ls0 ws0">informuje <span class="_ _7"> </span>o<span class="_ _2"></span> <span class="_ _7"> </span>nim <span class="_ _9"> </span>Wiceprezes<span class="_ _2"></span>a <span class="_ _7"> </span>za<span class="_ _2"></span>rządu, <span class="_ _7"> </span>w <span class="_ _9"> </span>którego <span class="_ _f"> </span>kompetencji <span class="_ _9"> </span>znajduje <span class="_ _9"> </span>się <span class="_ _9"> </span>nadzór <span class="_ _9"> </span>nad <span class="_ _7"> </span>s<span class="_ _2"></span>trefą <span class="_ _7"> </span>complian<span class="_ _2"></span>ce. </div><div class="t m0 x68 hc yc4e ff4 fs3 fc0 sc0 ls0 ws0">Koordynator ds. Compliance <span class="_ _0"></span>jest wyłączony z <span class="_ _0"></span>wszelkich czynności dotyczących przedmiotowego zgłoszenia, jak </div><div class="t m0 x68 hc yc4f ff4 fs3 fc0 sc0 ls0 ws0">również nie ma dos<span class="_ _2"></span>tępu do informacji o przebiegu<span class="_ _2"></span> Postępowania wyjaś<span class="_ _2"></span>niającego aż do jego zako<span class="_ _2"></span>ńc<span class="_ _2"></span><span class="ff1">zenia. </span></div><div class="t m0 x6 hc yc50 ff4 fs3 fc0 sc0 ls0 ws0">Każde <span class="_ _f"> </span>postępowan<span class="_ _2"></span>ie <span class="_ _9"> </span>wyja<span class="_ _2"></span>śniające <span class="_ _f"> </span>kończy  się <span class="_ _f"> </span>przekazaniem <span class="_ _f"> </span>do  Zarządu <span class="_ _f"> </span>szczegółowego  raportu <span class="_ _f"> </span>podsumowującego </div><div class="t m0 x6 hc yc51 ff4 fs3 fc0 sc0 ls0 ws0">działania <span class="_ _e"></span>i <span class="_ _2"></span>u<span class="_ _2"></span>stalenia. <span class="_ _2"></span>W <span class="_ _e"></span>przypadku<span class="_ _2"></span> <span class="_ _2"></span>stwierdzenia <span class="_ _e"></span>wystąpienia <span class="_ _e"></span>narus<span class="_ _2"></span>zenia <span class="_ _2"></span>prawa <span class="_ _e"></span>raport <span class="_ _e"></span>zawiera <span class="_ _2"></span>rekom<span class="_ _2"></span>endację <span class="_ _2"></span>środ<span class="_ _2"></span>ków </div><div class="t m0 x6 hc yc52 ff1 fs3 fc0 sc0 ls0 ws0">zaradczych.  </div><div class="t m0 x6 hc yc53 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _9"> </span>celu  podnoszenia <span class="_ _9"> </span>świadomości <span class="_ _f"> </span>pracowników <span class="_ _f"> </span>TOYA <span class="_ _f"> </span>S.A. <span class="_ _f"> </span>w <span class="_ _9"> </span>za<span class="_ _2"></span>kresie <span class="_ _9"> </span>zagrożeń  związanych <span class="_ _9"> </span>z <span class="_ _f"> </span>korupcją <span class="_ _f"> </span>organizacja </div><div class="t m0 x6 hc yb3d ff4 fs3 fc0 sc0 ls0 ws0">zobowiązuje się <span class="_ _a"></span>prowadzić regularne <span class="_ _a"></span>s<span class="_ _2"></span>zkolenia <span class="_ _0"></span>dostosowane do <span class="_ _a"></span>poszczególnych<span class="_ _2"></span> <span class="_ _a"></span>gru<span class="_ _2"></span>p, <span class="_ _a"></span>w tym <span class="_ _a"></span>w <span class="_ _0"></span>szczególności do <span class="_ _a"></span>no<span class="_ _2"></span>wych </div><div class="t m0 x6 hc y532 ff4 fs3 fc0 sc0 ls0 ws0">pracowników  oraz  osób <span class="_ _9"> </span>p<span class="_ _2"></span>racujących  w<span class="ff1">  </span>działach <span class="_ _f"> </span>szczególnie  narażonych <span class="_ _f"> </span>na  korupcję. <span class="_ _f"> </span>Za  wypełnianie <span class="_ _f"> </span>obowiązków<span class="_ _2"></span> </div><div class="t m0 x6 hc yc54 ff4 fs3 fc0 sc0 ls0 ws0">szkoleniowych <span class="_ _1b"> </span>przez <span class="_ _18"> </span>pracowników <span class="_ _1b"> </span>TOYA <span class="_ _18"> </span>S.A.<span class="_ _2"></span> <span class="_ _18"> </span>odpo<span class="_ _2"></span>wiada <span class="_ _18"> </span>Koo<span class="_ _2"></span>rdynator <span class="_ _1b"> </span>ds. <span class="_ _18"> </span>Compliance. <span class="_ _1b"> </span>Programy <span class="_ _18"> </span>s<span class="_ _2"></span>zkoleniowe </div><div class="t m0 x6 hc y3db ff4 fs3 fc0 sc0 ls0 ws0">opracowuje, <span class="_ _1c"> </span>p<span class="_ _2"></span>rzy <span class="_ _1c"> </span>wspar<span class="_ _2"></span>ciu <span class="_ _1c"> </span>Koo<span class="_ _2"></span>rdynatora <span class="_ _5"> </span>ds. <span class="_ _5"> </span>Compliance, <span class="_ _1c"> </span>Co<span class="_ _2"></span>mpliance <span class="_ _1c"> </span>Ofic<span class="_ _2"></span>er <span class="_ _1c"> </span>dbając<span class="_ _2"></span> <span class="_ _1c"> </span>o <span class="_ _5"> </span>i<span class="_ _2"></span>ch <span class="_ _5"> </span>zgodno<span class="_ _2"></span>ść <span class="_ _1c"> </span>z <span class="_ _5"> </span>aktualnie<span class="_ _2"></span> </div><div class="t m0 x6 hc y3dc ff4 fs3 fc0 sc0 ls0 ws0">obowiązującymi przepisami <span class="_ _a"></span>p<span class="_ _2"></span>rawnymi <span class="_ _a"></span>o<span class="_ _2"></span>raz <span class="_ _0"></span>uwzględniając <span class="_ _0"></span>potencjalne <span class="_ _0"></span>ryzyka związane <span class="_ _a"></span>z <span class="_ _0"></span>bieżącą <span class="_ _0"></span>działalnością TOYA <span class="_ _a"></span>S.A. </div><div class="t m0 x6 hc y3b6 ff4 fs3 fc0 sc0 ls0 ws0">Wszyscy <span class="_ _9"> </span>pracownicy <span class="_ _9"> </span>są <span class="_ _9"> </span>n<span class="_ _2"></span>arażeni <span class="_ _7"></span>na <span class="_ _9"> </span>ryzy<span class="_ _2"></span>ko <span class="_ _7"></span>korupcji <span class="_ _9"> </span>w <span class="_ _9"> </span>podobny<span class="_ _2"></span>m <span class="_ _7"> </span>stopniu,<span class="_ _2"></span> <span class="_ _7"> </span>w <span class="_ _9"> </span>związku <span class="_ _9"> </span>z <span class="_ _9"> </span>czym <span class="_ _9"> </span>nie <span class="_ _9"> </span>określono <span class="_ _9"> </span>funkcji </div><div class="t m0 x6 h6 y3b7 ff4 fs3 fc0 sc0 ls0 ws0">szczególnie <span class="_ _1b"> </span>narażony<span class="_ _2"></span>ch <span class="_ _1b"> </span>na <span class="_ _1b"> </span>to <span class="_ _1b"> </span>ryzyko.<span class="_ _2"></span><span class="ff1 fs2"> <span class="_ _1b"> </span></span>Członkowie <span class="_ _1b"> </span>Zarządu <span class="_ _1b"> </span>i <span class="_ _1b"> </span>Rady <span class="_ _1b"> </span>Nad<span class="_ _2"></span>zorczej <span class="_ _18"> </span>ró<span class="_ _2"></span>wnież <span class="_ _1b"> </span>są <span class="_ _1b"> </span>objęci <span class="_ _1b"> </span>szkoleniami </div><div class="t m0 x6 hc yb95 ff4 fs3 fc0 sc0 ls0 ws0">antykorup<span class="_ _2"></span>cyjnymi.  Wszystkie  szkolenia  obejmują  definicję  korupcji,  wewnętrzne <span class="_ _f"> </span>regu<span class="_ _2"></span>lacje  obowiązujące  w  spółce </div></div></div><div class="pi" ></div></div><div id="pf6a" class="pf w0 h0" ><div class="pc pc6a w0 h0"><img class="bi x2 yc55 w3 h12e" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">106 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">dotyczące <span class="_ _9"> </span>zap<span class="_ _2"></span>obiegania <span class="_ _9"> </span>korupcji, <span class="_ _f"> </span>a <span class="_ _9"> </span>także <span class="_ _9"> </span>in<span class="_ _2"></span>formacje <span class="_ _9"> </span>o <span class="_ _9"> </span>działan<span class="_ _2"></span>iach <span class="_ _9"> </span>podejmowanych<span class="_ _2"></span> <span class="_ _9"> </span>w <span class="_ _9"> </span>razie <span class="_ _9"> </span>pod<span class="_ _2"></span>ejrzenia <span class="_ _9"> </span>przypad<span class="_ _2"></span>ku </div><div class="t m0 x6 hc ya8 ff1 fs3 fc0 sc0 ls0 ws0">korupcji.   </div><div class="t m0 x6 hc y609 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>poniższej tabeli <span class="_ _a"></span>zap<span class="_ _2"></span>rezentowano <span class="_ _a"></span>informacje dotyczące <span class="_ _0"></span>szkoleń we <span class="_ _a"></span>wszystkich spółkach <span class="_ _0"></span>tworzących <span class="_ _0"></span>Grupę <span class="_ _0"></span>Kapitałową </div><div class="t m0 x6 hc y343 ff4 fs3 fc0 sc0 ls0 ws0">TOYA. <span class="_ _e"></span>Członkowie <span class="_ _e"></span>Zarządu <span class="_ _e"></span>TOYA <span class="_ _e"></span>S.A. <span class="_ _e"></span>sprawują <span class="_ _e"></span>fun<span class="_ _2"></span>kcję <span class="_ _2"></span>w <span class="_ _e"></span>inny<span class="_ _2"></span>ch <span class="_ _2"></span>spó<span class="_ _2"></span>łkach <span class="_ _2"></span>Grup<span class="_ _2"></span>y <span class="_ _e"></span>Kapitałowej <span class="_ _2"></span>TOYA, <span class="_ _e"></span>więc <span class="_ _e"></span>aby <span class="_ _e"></span>u<span class="_ _2"></span>niknąć </div><div class="t m0 x6 h6 y344 ff4 fs3 fc0 sc0 ls0 ws0">podwójnego <span class="_ _e"></span>liczenia, <span class="_ _e"></span>w <span class="_ _e"></span>tabeli <span class="_ _e"></span>z<span class="_ _2"></span><span class="ff1">aprezentowano <span class="_ _e"></span>informacje<span class="_ _2"></span><span class="fs2"> <span class="_ _e"></span></span></span>doty<span class="_ _2"></span>czące <span class="_ _2"></span>s<span class="_ _2"></span>zkoleń <span class="_ _e"></span>dla <span class="_ _e"></span>Zarządu <span class="_ _e"></span>i <span class="_ _e"></span>Rady <span class="_ _e"></span>Nadzorczej <span class="_ _e"></span>jedno<span class="_ _2"></span>stki </div><div class="t m0 x6 hc y650 ff4 fs3 fc0 sc0 ls0 ws0">dominującej. <span class="_ _e"></span>Spó<span class="_ _2"></span>łki <span class="_ _e"></span>YATO <span class="_ _e"></span>Tools<span class="_ _2"></span> <span class="_ _e"></span>(Shanghai) <span class="_ _4"></span>Co., <span class="_ _e"></span>Ltd. <span class="_ _e"></span>oraz <span class="_ _e"></span>YATO <span class="_ _e"></span>Tools <span class="_ _4"></span>(Jiaxing) <span class="_ _e"></span>Co., <span class="_ _4"></span>Ltd., <span class="_ _e"></span>zidentyfikował<span class="_ _2"></span>y <span class="_ _e"></span>pracowników </div><div class="t m0 x6 hc y651 ff4 fs3 fc0 sc0 ls0 ws0">szczególnie narażony<span class="_ _2"></span>ch na ryzyko koru<span class="_ _2"></span>pcji. <span class="ff1"> </span></div><div class="t m0 x6 hc y60d ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 yc56 w165 h70"><div class="t m0 x17 hf y53c ff2 fs7 fc3 sc0 ls0 ws0"> </div></div><div class="c xe7 yc56 w166 h70"><div class="t m0 x17 hf y53c ff3 fs7 fc3 sc0 ls0 ws0">Zarząd TOYA S.A<span class="_ _0"></span>.<span class="ff2"> </span></div></div><div class="c x12f yc56 w167 h70"><div class="t m0 x17 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">Rada <span class="_ _52"> </span>Nadzorcza </div><div class="t m0 x17 hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0">TOYA. S.A. </div></div><div class="c x12a yc56 w168 h70"><div class="t m0 x17 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">Pracownicy </div></div><div class="c x14c yc56 w15c h70"><div class="t m0 x17 hf y53c ff3 fs7 fc3 sc0 ls0 ws0">Pracownicy <span class="_ _4"></span>narażeni <span class="_ _7"> </span>na </div><div class="t m0 x17 hf y1d4 ff2 fs7 fc3 sc0 ls0 ws0">ryzyko korupcji </div></div><div class="c x6 yc57 w165 h39"><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">Liczba osób<span class="ff1"> </span></div></div><div class="c xe7 yc57 w166 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">4 </div></div><div class="c x12f yc57 w167 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 lsd ws0">11<span class="ls0"> </span></div></div><div class="c x12a yc57 w168 h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 lsd ws0">547<span class="ls0"> </span></div></div><div class="c x14c yc57 w15c h39"><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 lsd ws0">50<span class="ls0"> </span></div></div><div class="c x6 y9b2 w165 h70"><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">Liczba <span class="_ _2"></span>osób <span class="_ _2"></span>odbywających </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">szkolenie </div></div><div class="c xe7 y9b2 w166 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 ls0 ws0">4 </div></div><div class="c x12f y9b2 w167 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">11<span class="ls0"> </span></div></div><div class="c x12a y9b2 w168 h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">384<span class="ls0"> </span></div></div><div class="c x14c y9b2 w15c h70"><div class="t m0 x17 h11 y53c ff1 fs7 fc0 sc0 lsd ws0">50<span class="ls0"> </span></div></div><div class="c x6 yaba w165 heb"><div class="t m0 x17 h11 y807 ff1 fs7 fc0 sc0 ls0 ws0">Czas <span class="_ _5"> </span>trwania <span class="_ _5"> </span>i <span class="_ _5"> </span>charakter<span class="_ _0"></span> </div><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">szkoleń<span class="ff1"> </span></div></div><div class="c xe7 yaba w166 heb"><div class="t m0 x17 h11 y807 ff1 fs7 fc0 sc0 ls0 ws0">1 <span class="_ _64"> </span>godzina </div><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">obowiązkowego </div><div class="t m0 x17 h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0">szkolenia </div></div><div class="c x12f yaba w167 heb"><div class="t m0 x17 h11 y807 ff1 fs7 fc0 sc0 ls0 ws0">1 <span class="_ _48"> </span>godzina </div><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">obowiązkowego </div><div class="t m0 x17 h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0">szkolenia </div></div><div class="c x12a yaba w168 heb"><div class="t m0 x17 h11 y807 ff1 fs7 fc0 sc0 ls0 ws0">W <span class="_ _e"></span>Polsce <span class="_ _e"></span>jest <span class="_ _2"></span>t<span class="_ _2"></span>o <span class="_ _e"></span>1 <span class="_ _e"></span>godzina </div><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">obowiązkowego  szkolenia. </div><div class="t m0 x17 h11 y7dd ff4 fs7 fc0 sc0 ls0 ws0">W <span class="_ _21"> </span>Chinach <span class="_ _1d"> </span>pół <span class="_ _21"> </span>g<span class="_ _2"></span>odziny </div><div class="t m0 x17 h11 y88 ff4 fs7 fc0 sc0 ls0 ws0">nieobowiązk<span class="_ _0"></span>owego </div><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">szkolenia. <span class="_ _33"> </span>W <span class="_ _40"> </span>Rumunii </div><div class="t m0 x17 h11 y53c ff4 fs7 fc0 sc0 ls0 ws0">szkolenia <span class="_ _65"> </span>są </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">nieobowiązk<span class="_ _0"></span>owe.<span class="ff1"> </span></div></div><div class="c x14c yaba w15c heb"><div class="t m0 x17 h11 y807 ff1 fs7 fc0 sc0 ls0 ws0">W <span class="_ _1d"> </span>Chinach <span class="_ _1d"> </span>1 <span class="_ _1d"> </span>godziny<span class="_ _0"></span> </div><div class="t m0 x17 h11 y7fd ff4 fs7 fc0 sc0 ls0 ws0">obowiązkowego </div><div class="t m0 x17 h11 y7dd ff1 fs7 fc0 sc0 ls0 ws0">szkolenia.  </div></div><div class="c x6 y70a w165 h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">Częstotliwo<span class="_ _0"></span>ść szkoleń<span class="ff1"> </span></div></div><div class="c xe7 y70a w166 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Raz w roku </div></div><div class="c x12f y70a w167 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Raz w roku  </div></div><div class="c x12a y70a w168 h6c"><div class="t m0 x17 h11 y87 ff1 fs7 fc0 sc0 ls0 ws0">Raz w roku </div></div><div class="c x14c y70a w15c h6c"><div class="t m0 x17 h11 y87 ff4 fs7 fc0 sc0 ls0 ws0">W <span class="_ _5"> </span>spółkach <span class="_ _1c"> </span>w <span class="_ _5"> </span>Chinach </div><div class="t m0 x17 h11 y89 ff4 fs7 fc0 sc0 ls0 ws0">szkolenia <span class="_ _14"> </span>odbywają <span class="_ _14"> </span>się </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">raz na kwartał<span class="ff1"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc yc58 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc59 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc5a ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ya17 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc5b ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ya51 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc5c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ya01 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y65b ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y65c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y65d ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc5d ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hb yc3c ff2 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y5fd ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y5fe ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y5ff ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc5e ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc5f ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc60 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc61 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc62 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc63 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y490 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y491 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc64 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf6b" class="pf w0 h0" ><div class="pc pc6b w0 h0"><img class="bi x2 y210 w3 h2d" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">107 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 ha y16a ff2 fs0 fc0 sc0 ls8 ws0">8.<span class="ff6 ls0"> <span class="_ _1f"> </span><span class="ff3">OŚWIADCZEN<span class="_ _0"></span>IE DOTYCZĄCE<span class="ff2"> </span>ŁA<span class="_ _0"></span>DU KORPORACYJNEGO<span class="ff2"> </span></span></span></div><div class="t m0 x6 hc yd8 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yd9 ff4 fs3 fc0 sc0 ls0 ws0">Zgodnie z § 72 ust.<span class="_ _2"></span> 7 pkt 5 Rozp<span class="_ _2"></span>orządzenie Ministra Finan<span class="_ _2"></span>sów z dnia 6 czerwca 20<span class="_ _2"></span>25 r. w sprawie infor<span class="_ _2"></span>macji bieżących i<span class="_ _2"></span> </div><div class="t m0 x6 hc yda ff4 fs3 fc0 sc0 ls0 ws0">okresowych <span class="_ _7"></span>przekazy<span class="_ _2"></span>wanych <span class="_ _7"></span>przez <span class="_ _7"></span>emitentów <span class="_ _7"></span>papierów <span class="_ _9"> </span>wartościowych<span class="_ _2"></span> <span class="_ _7"></span>oraz <span class="_ _7"></span>warunków <span class="_ _7"></span>uznawania <span class="_ _9"> </span>za <span class="_ _7"></span>równoważne </div><div class="t m0 x6 hc ydb ff1 fs3 fc0 sc0 ls0 ws0">informacji <span class="_ _2"></span>wymaganych<span class="_ _2"></span> <span class="_ _2"></span>przepisami <span class="_ _e"></span>p<span class="ff4">rawa <span class="_ _e"></span>państwa <span class="_ _2"></span>niebędą<span class="_ _2"></span>cego <span class="_ _2"></span>państwe<span class="_ _2"></span>m <span class="_ _2"></span>członkowskim<span class="_ _2"></span></span> <span class="_ _2"></span><span class="ff4">(„Rozporząd<span class="_ _2"></span>zenie”), <span class="_ _2"></span>Zarząd<span class="_ _2"></span> </span></div><div class="t m0 x6 hc ydc ff4 fs3 fc0 sc0 ls0 ws0">Spółki przeds<span class="_ _2"></span>tawia oświadczenie o stos<span class="_ _2"></span>owaniu ładu korporacyjnego w 2025 r.<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 xd hb yc65 ff2 fs6 fc0 sc0 ls9 ws0">8.1.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">ZASADY ŁADU KORP<span class="_ _0"></span>ORACYJNEGO<span class="ff2"> </span></span></span></div><div class="t m0 x6 hc yc66 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 yc67 ff3 fs3 fc0 sc0 ls0 ws0">Wskazanie <span class="_ _e"></span>zbioru <span class="_ _e"></span>zasad <span class="_ _e"></span>ładu <span class="_ _e"></span>korporacyjnego, <span class="_ _e"></span>które<span class="_ _2"></span>mu <span class="_ _2"></span>podlega <span class="_ _e"></span>emitent, <span class="_ _e"></span>oraz <span class="_ _e"></span>miejsca, <span class="_ _e"></span>gdzie <span class="_ _2"></span>te<span class="_ _2"></span>kst <span class="_ _e"></span>zbioru <span class="_ _e"></span>zasad <span class="_ _e"></span>jest </div><div class="t m0 x6 h7 yc68 ff3 fs3 fc0 sc0 ls0 ws0">publicznie dostępn<span class="_ _2"></span>y<span class="ff1">.<span class="ff2"> </span></span></div><div class="t m0 x6 hc y74d ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc69 ff4 fs3 fc0 sc0 ls0 ws0">Od <span class="_ _0"></span>dnia 1 <span class="_ _a"></span>lipca 2021 <span class="_ _a"></span>r. Spółka <span class="_ _0"></span>stosuje zasady <span class="_ _0"></span>ładu <span class="_ _0"></span>korporacyjnego <span class="_ _0"></span>określone w<span class="_ _0"></span> <span class="_ _0"></span>„Dobrych Praktykach spółek <span class="_ _a"></span>noto<span class="_ _2"></span>wanych </div><div class="t m0 x6 hc yc6a ff4 fs3 fc0 sc0 ls0 ws0">na GPW 2021”, stan<span class="_ _2"></span>owiących załącznik do Uchwały Rady<span class="_ _2"></span> Nadzorczej Giełdy Papierów Wartościowy<span class="_ _2"></span>ch nr 13/1834/2021 </div><div class="t m0 x6 hc yc6b ff4 fs3 fc0 sc0 ls0 ws0">z dnia 29 marca <span class="_ _0"></span>2021 r., <span class="_ _0"></span>których treść jest publicznie dostępna na stronie internetowe<span class="_ _0"></span>j Giełdy Papierów Wartościowych </div><div class="t m0 x6 hc ye5 ff1 fs3 fc0 sc0 ls0 ws0">w Warszawie S.A. pod<span class="_ _2"></span> adresem: <span class="fc7">https<span class="_ _2"></span>://www.gpw.pl/dobre<span class="_ _2"></span>-praktyki2021</span><span class="lsf">. </span> </div><div class="t m0 x6 h6 yc6c ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y7b9 ff4 fs3 fc0 sc0 ls0 ws0">Tekst <span class="_ _2"></span>oś<span class="_ _2"></span>wiadczeń <span class="_ _2"></span>doty<span class="_ _2"></span>czących <span class="_ _2"></span>pos<span class="_ _2"></span>zczególnych <span class="_ _e"></span>lat <span class="_ _2"></span>ze <span class="_ _e"></span>wskazaniem <span class="_ _2"></span>zakresu<span class="_ _2"></span>, <span class="_ _2"></span>w <span class="_ _e"></span>jakim <span class="_ _2"></span>Spółka<span class="_ _2"></span> <span class="_ _2"></span>deklarowała <span class="_ _e"></span>przestrzegan<span class="_ _2"></span>ie </div><div class="t m0 x6 h6 yc6d ff4 fs3 fc0 sc0 ls0 ws0">ww. zasad, dos<span class="_ _2"></span>tępny jest na stronie Spół<span class="_ _2"></span>ki w lokalizacji: <span class="_ _2"></span><span class="ff1 fc7">https://toya.p<span class="_ _2"></span>l/lad-korporacyjn<span class="_ _2"></span>y<span class="fc0"> </span></span>w zakładce „Dobre prakt<span class="_ _2"></span>yki”.<span class="ff1 fs2"> </span></div><div class="t m0 x6 h6 y56b ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y7ba ff4 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _5"> </span>nie <span class="_ _5"> </span>stosuje <span class="_ _5"> </span>w <span class="_ _5"> </span>zakr<span class="_ _2"></span>esie <span class="_ _1c"> </span>ład<span class="_ _2"></span>u <span class="_ _5"> </span>korporacyjnego <span class="_ _5"> </span>p<span class="_ _2"></span>raktyk <span class="_ _1c"> </span>wykracz<span class="_ _2"></span>ających <span class="_ _5"> </span>poza <span class="_ _5"> </span>wymogi <span class="_ _5"> </span>przewidzian<span class="_ _2"></span>e <span class="_ _1c"> </span>prawem </div><div class="t m0 x6 hc yc6e ff1 fs3 fc0 sc0 ls0 ws0">krajowym. </div><div class="t m0 x6 hc yc6f ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 yb9d ff3 fs3 fc0 sc0 ls0 ws0">Zakres, <span class="_ _4"></span>w <span class="_ _e"></span>jakim <span class="_ _7"></span>Spółka <span class="_ _e"></span>odstąp<span class="_ _2"></span>iła <span class="_ _e"></span>od <span class="_ _4"></span>postano<span class="_ _2"></span>wień <span class="_ _e"></span>zbior<span class="_ _2"></span>u <span class="_ _e"></span>zasad <span class="_ _4"></span>ładu <span class="_ _4"></span>korpor<span class="_ _2"></span>acyjnego, <span class="_ _e"></span>wskazanie <span class="_ _4"></span>tych <span class="_ _4"></span>postanowień </div><div class="t m0 x6 h7 yb9e ff3 fs3 fc0 sc0 ls0 ws0">oraz wyjaśnienie przyczyn te<span class="_ _2"></span>go odstąpienia<span class="_ _2"></span><span class="ff2">. </span></div><div class="t m0 x6 h6 yc70 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc71 ff4 fs3 fc0 sc0 ls0 ws0">Działając  na <span class="_ _9"> </span>p<span class="_ _2"></span>odstawie <span class="_ _9"> </span>§  29 <span class="_ _f"> </span>ust.  3 <span class="_ _9"> </span>Regulaminu  Giełdy <span class="_ _9"> </span>Pa<span class="_ _2"></span>pierów <span class="_ _f"> </span>Wartościowych  w <span class="_ _f"> </span>Warszawie <span class="_ _f"> </span>S.A.,  Zarząd <span class="_ _9"> </span>Sp<span class="_ _2"></span>ółki </div><div class="t m0 x6 hc yc72 ff4 fs3 fc0 sc0 ls0 ws0">przedstawił <span class="_ _9"> </span>„Informację <span class="_ _7"> </span>na <span class="_ _9"> </span>temat <span class="_ _7"> </span>sta<span class="_ _2"></span>nu <span class="_ _7"> </span>stosowania <span class="_ _9"> </span>przez <span class="_ _7"> </span>sp<span class="_ _2"></span>ółkę <span class="_ _7"></span>rekomendacji <span class="_ _9"> </span>i <span class="_ _7"></span>zasad <span class="_ _9"> </span>zawartych <span class="_ _9"> </span>w <span class="_ _7"></span>Zbiorze <span class="_ _9"> </span>Dobre </div><div class="t m0 x6 hc y696 ff4 fs3 fc0 sc0 ls0 ws0">Praktyki <span class="_ _2"></span>Spół<span class="_ _2"></span>ek Noto<span class="_ _2"></span>wanych na <span class="_ _e"></span>GPW <span class="_ _2"></span>2021”<span class="_ _2"></span> <span class="_ _2"></span>w <span class="_ _2"></span>raporcie <span class="_ _2"></span>EBI <span class="_ _2"></span>nr <span class="_ _2"></span>1/2021 <span class="_ _2"></span>z <span class="_ _2"></span>dnia <span class="_ _2"></span>2 <span class="_ _2"></span>sierpn<span class="_ _2"></span>ia 2021 <span class="_ _2"></span>r. <span class="_ _e"></span>W <span class="_ _2"></span>nawiązaniu <span class="_ _2"></span>do <span class="_ _2"></span>treści </div><div class="t m0 x6 hc yc73 ff4 fs3 fc0 sc0 ls0 ws0">tego  dokumentu, <span class="_ _1c"> </span>Spółka  w  202<span class="ff1">5 <span class="_ _1c"> </span></span>r.  przestrzegał<span class="_ _2"></span>a  zasad  szczegółowych  za<span class="_ _2"></span>wartych  w  „Dobrych <span class="_ _1c"> </span>praktykach  spółek </div><div class="t m0 x6 hc yc74 ff4 fs3 fc0 sc0 ls0 ws0">notowanych n<span class="_ _2"></span>a GPW 2021”, z wyłączeniem wska<span class="_ _2"></span>zanych poniżej:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x67 h6 yc75 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y6a w169 h12f"><div class="t m0 x11b hf y8ac ff2 fs7 fc3 sc0 ls0 ws0">N<span class="fs13">UMER </span></div><div class="t m0 x11b hf y8b ff2 fs13 fc3 sc0 ls0 ws0">ZASADY<span class="fs7"> </span></div></div><div class="c x85 y6a w16a h12f"><div class="t m0 x6c hf y8ac ff3 fs13 fc3 sc0 ls0 ws0">TREŚĆ ZASADY<span class="ff2 fs7"> </span></div></div><div class="c x58 y6a w29 h12f"><div class="t m0 x22 hf y8ac ff2 fs7 fc3 sc0 ls0 ws0">W<span class="ff3 fs13">YJAŚNIENIE PRZYCZYN ODSTĘPSTWA <span class="_ _2"></span></span>S<span class="ff3 fs13">PÓŁKI OD ZASADY</span>: </div></div><div class="c x6 y402 w169 h130"><div class="t m0 x17 h11 yc76 ff1 fs7 fc0 sc0 ls0 ws0">1.3.1.<span class="fcb"> </span></div></div><div class="c x85 y402 w16a h130"><div class="t m0 x17 h11 yc76 ff4 fs7 fc0 sc0 ls0 ws0">W  swo<span class="_ _0"></span>jej <span class="_ _7"> </span>strategii <span class="_ _7"> </span>biznesowej <span class="_ _7"> </span>spółka <span class="_ _7"> </span>uwzględnia <span class="_ _7"> </span>również </div><div class="t m0 x17 h11 yc77 ff4 fs7 fc0 sc0 ls0 ws0">tematykę <span class="_ _f"> </span>E<span class="_ _2"></span>SG, <span class="_ _24"> </span>w <span class="_ _1c"> </span>szczególności <span class="_ _24"> </span>obejmującą: <span class="_ _24"> </span>z<span class="_ _2"></span>agadnie<span class="_ _0"></span>nia </div><div class="t m0 x17 h11 y85d ff4 fs7 fc0 sc0 ls0 ws0">środowisk<span class="_ _0"></span>owe,  zawierające<span class="_ _0"></span>  mierniki  i <span class="_ _7"> </span>ryzyka  związane  ze </div><div class="t m0 x17 h11 yc78 ff4 fs7 fc0 sc0 ls0 ws0">zmianami kli<span class="_ _0"></span>matu i zagadnienia zró<span class="_ _0"></span>wnoważonego ro<span class="_ _0"></span>zwoju;<span class="ff1 fcb"> </span></div></div><div class="c x58 y402 w29 h130"><div class="t m0 x17 h11 yc76 ff4 fs7 fc0 sc0 ls0 ws0">Emitent <span class="_ _2"></span>nie <span class="_ _e"></span>uwzg<span class="_ _2"></span>lędnia <span class="_ _2"></span>w <span class="_ _e"></span>swojej <span class="_ _e"></span>strategii <span class="_ _e"></span>biznesowej <span class="_ _2"></span>tematyki <span class="_ _e"></span>ESG </div><div class="t m0 x17 h11 yc77 ff4 fs7 fc0 sc0 ls0 ws0">obejmującej <span class="_ _a"></span>zagadnienia <span class="_ _a"></span>środowiskowe, <span class="_ _0"></span>zawierające<span class="_ _0"></span> <span class="_ _0"></span>mierniki<span class="_ _0"></span> <span class="_ _0"></span>i <span class="_ _0"></span>ryzyka </div><div class="t m0 x17 h11 y85d ff4 fs7 fc0 sc0 ls0 ws0">związane <span class="_ _14"> </span>ze <span class="_ _18"> </span>zmianami <span class="_ _14"> </span>klimatu <span class="_ _14"> </span>i <span class="_ _14"> </span>zag<span class="_ _2"></span>adnieni<span class="_ _0"></span>a <span class="_ _14"> </span>zrównoważonego </div><div class="t m0 x17 h11 yc78 ff4 fs7 fc0 sc0 ls0 ws0">rozwoju. <span class="_ _4"></span>Emitent <span class="_ _4"></span>ma <span class="_ _4"></span>świadomość <span class="_ _4"></span>wzrostu <span class="_ _4"></span>znaczenia <span class="_ _4"></span>raportowania </div><div class="t m0 x17 h11 yc79 ff1 fs7 fc0 sc0 ls3 ws0">ni<span class="ff4 ls0">efinanso<span class="_ _0"></span>wego <span class="_ _18"> </span>jak <span class="_ _14"> </span>również <span class="_ _18"> </span>tematyki <span class="_ _14"> </span>ESG, <span class="_ _18"> </span>dlatego <span class="_ _18"> </span>wychodząc </span></div><div class="t m0 x17 h11 y882 ff4 fs7 fc0 sc0 ls0 ws0">naprzeciw <span class="_ _1d"> </span>oczekiwani<span class="_ _0"></span>om <span class="_ _1d"> </span>różnych <span class="_ _1d"> </span>grup <span class="_ _1d"> </span>interesari<span class="_ _0"></span>uszy <span class="_ _1d"> </span>rozważy </div><div class="t m0 x17 h11 y8ac ff4 fs7 fc0 sc0 ls0 ws0">podjęcie kr<span class="_ _0"></span>oków do wdro<span class="_ _0"></span>żenia i stosowania nini<span class="_ _0"></span>ejszej zasady.<span class="ff1"> </span></div><div class="t m0 x17 h11 y8b ff1 fs7 fcb sc0 ls0 ws0"> </div></div><div class="c x6 y518 w169 h131"><div class="t m0 x17 h11 yc7a ff1 fs7 fc0 sc0 ls0 ws0">1.3.2.<span class="fcb"> </span></div></div><div class="c x85 y518 w16a h131"><div class="t m0 x17 h11 yc7a ff4 fs7 fc0 sc0 ls0 ws0">W  swo<span class="_ _0"></span>jej <span class="_ _7"> </span>strategii <span class="_ _7"> </span>biznesowej <span class="_ _7"> </span>spółka <span class="_ _7"> </span>uwzględnia <span class="_ _7"> </span>również </div><div class="t m0 x17 h11 yc7b ff4 fs7 fc0 sc0 ls0 ws0">tematykę <span class="_ _42"> </span>ES<span class="_ _2"></span>G, <span class="_ _15"> </span>w <span class="_ _15"> </span>sz<span class="_ _2"></span>czegól<span class="_ _0"></span>ności <span class="_ _15"> </span>obejmującą: <span class="_ _15"> </span>sprawy </div><div class="t m0 x17 h11 yc7c ff4 fs7 fc0 sc0 ls0 ws0">społeczne i <span class="_ _2"></span>pracownicze, <span class="_ _2"></span>dotyczące<span class="_ _0"></span> <span class="_ _2"></span>m.in. <span class="_ _2"></span>podejmowanych i </div><div class="t m0 x17 h11 yc7d ff4 fs7 fc0 sc0 ls0 ws0">planowanych <span class="_ _21"> </span>działań <span class="_ _15"> </span>mających <span class="_ _42"> </span>na <span class="_ _15"> </span>celu <span class="_ _42"> </span>zapewnienie </div><div class="t m0 x17 h11 yc7e ff4 fs7 fc0 sc0 ls0 ws0">równouprawni<span class="_ _0"></span>enia <span class="_ _13"> </span>płci, <span class="_ _12"> </span>należyt<span class="_ _0"></span>ych <span class="_ _12"> </span>warunkó<span class="_ _0"></span>w <span class="_ _12"> </span>pr<span class="ff1">acy, </span></div><div class="t m0 x17 h11 yc7f ff4 fs7 fc0 sc0 ls0 ws0">poszanowania <span class="_ _50"> </span>praw <span class="_ _22"> </span>pracowni<span class="_ _0"></span>ków, <span class="_ _50"> </span>dialogu <span class="_ _22"> </span>ze </div><div class="t m0 x17 h11 yc80 ff4 fs7 fc0 sc0 ls0 ws0">społecznościami l<span class="_ _0"></span>okalnymi, r<span class="_ _0"></span>elacji z klient<span class="_ _0"></span>ami. <span class="ff1 fcb"> </span></div></div><div class="c x58 y518 w29 h131"><div class="t m0 x17 h11 yc7a ff4 fs7 fc0 sc0 ls0 ws0">Emitent <span class="_ _2"></span>nie <span class="_ _e"></span>uwzg<span class="_ _2"></span>lędnia <span class="_ _2"></span>w <span class="_ _e"></span>swojej <span class="_ _e"></span>strategii <span class="_ _e"></span>biznesowej <span class="_ _2"></span>tematyki <span class="_ _e"></span>ESG </div><div class="t m0 x17 h11 yc7b ff4 fs7 fc0 sc0 ls0 ws0">obejmującej <span class="_ _18"> </span>sprawy <span class="_ _18"> </span>społeczne <span class="_ _18"> </span>i <span class="_ _1b"> </span>pracownic<span class="_ _0"></span>ze, <span class="_ _1b"> </span>dotyc<span class="_ _0"></span>zące <span class="_ _18"> </span>m<span class="_ _2"></span>.in. </div><div class="t m0 x17 h11 yc7c ff4 fs7 fc0 sc0 ls0 ws0">podejmowanych <span class="_ _12"> </span>i <span class="_ _34"> </span>planowanych <span class="_ _34"> </span>działań <span class="_ _34"> </span>mających <span class="_ _12"> </span>na <span class="_ _34"> </span>celu<span class="_ _2"></span> </div><div class="t m0 x17 h11 yc7d ff4 fs7 fc0 sc0 ls0 ws0">zapewnienie  równo<span class="_ _0"></span>uprawnienia  płci,  należytyc<span class="_ _0"></span>h  warunków  pracy, </div><div class="t m0 x17 h11 yc7e ff1 fs7 fc0 sc0 ls0 ws0">poszanowania <span class="_ _1b"> </span>pr<span class="ff4">aw <span class="_ _1b"> </span>pracowników, <span class="_ _1b"> </span>dialogu <span class="_ _1b"> </span>ze <span class="_ _1d"> </span>społecznościami </span></div><div class="t m0 x17 h11 yc7f ff4 fs7 fc0 sc0 ls0 ws0">lokalny<span class="_ _0"></span>mi, <span class="_ _19"> </span>relacji <span class="_ _1c"> </span>z<span class="_ _2"></span> <span class="_ _5"> </span>klientami. <span class="_ _5"> </span>Emitent <span class="_ _5"> </span>ma <span class="_ _19"> </span>świadomość<span class="_ _0"></span> <span class="_ _19"> </span>wzrostu </div><div class="t m0 x17 h11 yc80 ff4 fs7 fc0 sc0 ls0 ws0">znaczenia r<span class="_ _0"></span>aportowania <span class="_ _a"></span>niefinansowego, jak r<span class="_ _0"></span>ównież te<span class="_ _0"></span>matyki ESG <span class="_ _0"></span>w </div><div class="t m0 x17 h11 yc81 ff4 fs7 fc0 sc0 ls0 ws0">zakresie <span class="_ _2"></span>wskazanym <span class="_ _e"></span>w <span class="_ _e"></span>przedmiotowej <span class="_ _2"></span>z<span class="_ _2"></span>asadzie, <span class="_ _2"></span>dlatego <span class="_ _e"></span>wychodząc </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0">naprzeciw <span class="_ _1b"> </span>oczeki<span class="_ _0"></span>waniom <span class="_ _1b"> </span><span class="ff4">różnych <span class="_ _1b"> </span>grup <span class="_ _1b"> </span>int<span class="_ _0"></span>eresarius<span class="_ _0"></span>zy, <span class="_ _1b"> </span>rozważy </span></div></div><span class="d m1" style="border-style:none;position:absolute;left:372.820000px;bottom:1043.920000px;width:171.410000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /><span class="d m1" style="border-style:none;position:absolute;left:562.480000px;bottom:968.240000px;width:136.330000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></div><div class="pi" ></div></div><div id="pf6c" class="pf w0 h0" ><div class="pc pc6c w0 h0"><img class="bi x2 y815 w3 hbc" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">108 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 yc82 w169 h12f"><div class="t m0 x11b hf y8ac ff2 fs7 fc3 sc0 ls0 ws0">N<span class="fs13">UMER </span></div><div class="t m0 x11b hf y8b ff2 fs13 fc3 sc0 ls0 ws0">ZASADY<span class="fs7"> </span></div></div><div class="c x85 yc82 w16a h12f"><div class="t m0 x6c hf y8ac ff3 fs13 fc3 sc0 ls0 ws0">TREŚĆ ZASADY<span class="ff2 fs7"> </span></div></div><div class="c x58 yc82 w29 h12f"><div class="t m0 x22 hf y8ac ff2 fs7 fc3 sc0 ls0 ws0">W<span class="ff3 fs13">YJAŚNIENIE PRZYCZYN ODSTĘPSTWA <span class="_ _2"></span></span>S<span class="ff3 fs13">PÓŁKI OD ZASADY</span>: </div></div><div class="c x58 yc83 w29 h132"><div class="t m0 x17 h11 yc78 ff4 fs7 fc0 sc0 ls0 ws0">podjęcie <span class="_ _19"> </span>kroków <span class="_ _14"> </span>do <span class="_ _14"> </span>wdrożenia <span class="_ _14"> </span>i <span class="_ _19"> </span>stosowania <span class="_ _14"> </span>nini<span class="_ _0"></span>ejszej <span class="_ _14"> </span>zasady. </div><div class="t m0 x17 h11 yc79 ff4 fs7 fc0 sc0 ls0 ws0">Natomiast <span class="_ _4"></span>Emitent, <span class="_ _7"> </span>jak <span class="_ _7"> </span>również <span class="_ _4"></span>cała <span class="_ _7"> </span>Grupa <span class="_ _7"> </span>Kapitałowa <span class="_ _4"></span>TOYA <span class="_ _7"> </span>S.A<span class="_ _2"></span>., </div><div class="t m0 x17 h11 y882 ff4 fs7 fc0 sc0 ls0 ws0">zwraca <span class="_ _24"> </span>szczególną <span class="_ _f"> </span>uwag<span class="_ _2"></span>ę <span class="_ _f"> </span>na <span class="_ _1c"> </span>kwestie  z<span class="_ _2"></span>wiązane <span class="_ _24"> </span>z <span class="_ _24"> </span>podstawowymi </div><div class="t m0 x17 h11 y8ac ff4 fs7 fc0 sc0 ls0 ws0">wartości<span class="_ _0"></span>ami, do których o<span class="_ _0"></span>dnosi się niniejsza zasada.<span class="ff1"> </span></div><div class="t m0 x17 h11 y8b ff1 fs7 fcb sc0 ls0 ws0"> </div></div><div class="c x6 y4bf w169 h133"><div class="t m0 x17 h11 yc84 ff1 fs7 fc0 sc0 ls0 ws0">1.4.<span class="fcb"> </span></div></div><div class="c x85 y4bf w16a h133"><div class="t m0 x17 h11 yc84 ff4 fs7 fc0 sc0 ls0 ws0">W <span class="_ _2b"> </span>celu <span class="_ _1"> </span>zapewnienia <span class="_ _2b"> </span>należytej <span class="_ _2b"> </span>komunikacji<span class="_ _0"></span> <span class="_ _2b"> </span>z<span class="_ _2"></span> </div><div class="t m0 x17 h11 yc85 ff4 fs7 fc0 sc0 ls0 ws0">interesari<span class="_ _0"></span>uszami, <span class="_ _7"> </span>w <span class="_ _7"> </span>zakresie <span class="_ _4"></span>przyjętej <span class="_ _7"> </span>strategii <span class="_ _4"></span>biznesowej </div><div class="t m0 x17 h11 yae9 ff4 fs7 fc0 sc0 ls0 ws0">spółka <span class="_ _a"></span>zamieszcza <span class="_ _0"></span>na <span class="_ _a"></span>swojej st<span class="_ _0"></span>ronie <span class="_ _a"></span>internetowej <span class="_ _a"></span>informacje </div><div class="t m0 x17 h11 yc86 ff4 fs7 fc0 sc0 ls0 ws0">na temat założeń <span class="_ _0"></span>posiadanej st<span class="_ _0"></span>rategii, mier<span class="_ _0"></span>zalnych celó<span class="_ _0"></span>w, w </div><div class="t m0 x17 h11 yc87 ff4 fs7 fc0 sc0 ls0 ws0">tym <span class="_ _1b"> </span>zwłaszcza <span class="_ _1d"> </span>celów <span class="_ _1b"> </span>długoterminow<span class="ff1">ych, <span class="_ _1b"> </span>planowanych </span></div><div class="t m0 x17 h11 yc88 ff4 fs7 fc0 sc0 ls0 ws0">działań <span class="_ _5"> </span>oraz <span class="_ _5"> </span>postępów <span class="_ _5"> </span>w <span class="_ _19"> </span>ich <span class="_ _19"> </span>realizacji, <span class="_ _5"> </span>określ<span class="_ _0"></span>onych <span class="_ _5"> </span>za </div><div class="t m0 x17 h11 yc89 ff4 fs7 fc0 sc0 ls0 ws0">pomocą <span class="_ _17"> </span>m<span class="_ _2"></span>iernik<span class="_ _0"></span>ów, <span class="_ _1f"> </span>finansowych <span class="_ _17"> </span>i <span class="_ _1f"> </span>niefinansowych. </div><div class="t m0 x17 h11 yc8a ff1 fs7 fc0 sc0 ls0 ws0">Informacje <span class="_ _a"></span>na <span class="_ _0"></span>temat <span class="_ _a"></span>strategii <span class="_ _a"></span>w obszarze <span class="_ _a"></span>ESG po<span class="_ _0"></span>winny <span class="_ _a"></span>m.in.:  </div><div class="t m0 x17 h11 y882 ff1 fs7 fcb sc0 ls0 ws0"> </div></div><div class="c x58 y4bf w29 h133"><div class="t m0 x17 h11 yc84 ff4 fs7 fc0 sc0 ls0 ws0">Emitent <span class="_ _14"> </span>prezent<span class="_ _0"></span>uje <span class="_ _14"> </span>Strategię <span class="_ _14"> </span>w <span class="_ _14"> </span>ramach <span class="_ _14"> </span>raportów <span class="_ _19"> </span>okresowych. </div><div class="t m0 x17 h11 yc85 ff4 fs7 fc0 sc0 ls0 ws0">Informacje <span class="_ _2"></span>te <span class="_ _2"></span>nie <span class="_ _e"></span>zawierają <span class="_ _2"></span>wszystkich <span class="_ _e"></span>elementów <span class="_ _2"></span>przytoczonych <span class="_ _2"></span>w </div><div class="t m0 x17 h11 yae9 ff4 fs7 fc0 sc0 ls0 ws0">przedmiotowej <span class="_ _13"> </span>zasadzie. <span class="_ _13"> </span>W <span class="_ _13"> </span>przypadku <span class="_ _13"> </span>formalnie <span class="_ _13"> </span>przyjętego </div><div class="t m0 x17 h11 yc86 ff4 fs7 fc0 sc0 ls0 ws0">dokumentu <span class="_ _1c"> </span>Strategii <span class="_ _1c"> </span>i <span class="_ _19"> </span>ujawnienia <span class="_ _1c"> </span>go <span class="_ _5"> </span>zgodnie <span class="_ _5"> </span>z <span class="_ _5"> </span>obowiązującymi </div><div class="t m0 x17 h11 yc87 ff1 fs7 fc0 sc0 ls0 ws0">przepisami,  zo<span class="ff4">stanie  on <span class="_ _f"> </span>udostępniony  interesariuszom  na  stronie </span></div><div class="t m0 x17 h11 yc88 ff4 fs7 fc0 sc0 ls0 ws0">interneto<span class="_ _0"></span>wej. <span class="_ _1f"> </span>Emitent <span class="_ _1f"> </span>ma <span class="_ _1f"> </span>świa<span class="_ _2"></span>domość <span class="_ _1f"> </span>wzrostu <span class="_ _17"> </span>z<span class="_ _2"></span>naczenia </div><div class="t m0 x17 h11 yc89 ff4 fs7 fc0 sc0 ls0 ws0">raporto<span class="_ _0"></span>wania  niefinansowego,  jak  również  tematyki  ESG,  dlatego </div><div class="t m0 x17 h11 yc8a ff4 fs7 fc0 sc0 ls0 ws0">wychodząc <span class="_ _f"> </span>naprzeciw <span class="_ _24"> </span>oczekiwaniom <span class="_ _24"> </span>różnych <span class="_ _24"> </span>grup <span class="_ _24"> </span>interesariuszy, </div><div class="t m0 x17 h11 y882 ff4 fs7 fc0 sc0 ls0 ws0">rozważy <span class="_ _4"></span>podjęcie<span class="_ _0"></span> <span class="_ _4"></span>kroków <span class="_ _e"></span>m<span class="_ _2"></span>ających <span class="_ _4"></span>na <span class="_ _4"></span>celu <span class="_ _4"></span>uwzględnienia <span class="_ _e"></span>strategii </div><div class="t m0 x17 h11 y8ac ff1 fs7 fc0 sc0 ls0 ws0">ESG. </div><div class="t m0 x17 h11 y8b ff1 fs7 fcb sc0 ls0 ws0"> </div></div><div class="c x6 yc8b w169 h134"><div class="t m0 x17 h11 y85d ff1 fs7 fc0 sc0 ls0 ws0">1.4.1.<span class="fcb"> </span></div></div><div class="c x85 yc8b w16a h134"><div class="t m0 x17 h11 y85d ff4 fs7 fc0 sc0 ls0 ws0">objaśniać, <span class="_ _0"></span>w jaki<span class="_ _0"></span> sposób <span class="_ _0"></span>w procesac<span class="_ _0"></span>h decyzyjnych <span class="_ _0"></span>w sp<span class="_ _0"></span>ółce i </div><div class="t m0 x17 h11 yc78 ff4 fs7 fc0 sc0 ls0 ws0">podmiotach <span class="_ _a"></span>z jej <span class="_ _a"></span>grupy uw<span class="_ _0"></span>zględniane <span class="_ _a"></span>są kwe<span class="_ _0"></span>stie <span class="_ _0"></span>związane <span class="_ _a"></span>ze </div><div class="t m0 x17 h11 yc79 ff4 fs7 fc0 sc0 ls0 ws0">zmianą klimatu, wsk<span class="_ _0"></span>azując na wyni<span class="_ _0"></span>kające z tego r<span class="_ _0"></span>yzyka; <span class="ff1"> </span></div></div><div class="c x58 yc8b w29 h134"><div class="t m0 x17 h11 y85d ff4 fs7 fc0 sc0 ls0 ws0">Obecna Str<span class="_ _0"></span>ategia Emitenta <span class="_ _0"></span>nie uwzględni<span class="_ _0"></span>a tematyki<span class="_ _0"></span> ESG. Emitent ma<span class="_ _0"></span> </div><div class="t m0 x17 h11 yc78 ff4 fs7 fc0 sc0 ls0 ws0">świadomość <span class="_ _24"> </span>wzrostu <span class="_ _24"> </span>znaczenia <span class="_ _24"> </span>raporto<span class="_ _0"></span>wania <span class="_ _24"> </span>niefinansowego <span class="_ _24"> </span>jak </div><div class="t m0 x17 h11 yc79 ff4 fs7 fc0 sc0 ls0 ws0">również <span class="_ _2"></span>tematyki <span class="_ _2"></span>ESG, <span class="_ _e"></span>dlatego <span class="_ _2"></span>wychodząc <span class="_ _e"></span>naprzeciw <span class="_ _2"></span>oczekiwaniom </div><div class="t m0 x17 h11 y882 ff4 fs7 fc0 sc0 ls0 ws0">różnych grup intere<span class="_ _0"></span>sariuszy rozważy podjęci<span class="_ _0"></span>e kroków do wdrożenia i<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x17 h11 y8ac ff1 fs7 fc0 sc0 ls0 ws0">stosowani<span class="_ _0"></span>a niniejszej zasady. </div><div class="t m0 x17 h11 y8b ff1 fs7 fcb sc0 ls0 ws0"> </div></div><div class="c x6 yc8c w169 h135"><div class="t m0 x17 h11 yc8d ff1 fs7 fc0 sc0 ls0 ws0">1.4.2.<span class="fcb"> </span></div></div><div class="c x85 yc8c w16a h135"><div class="t m0 x17 h11 yc8d ff4 fs7 fc0 sc0 ls0 ws0">przedstawiać <span class="_ _5"> </span>wartość <span class="_ _19"> </span>wskaźnika <span class="_ _5"> </span>r<span class="_ _2"></span>ówności<span class="_ _0"></span> <span class="_ _19"> </span>wynagrodzeń </div><div class="t m0 x17 h11 yc8e ff4 fs7 fc0 sc0 ls0 ws0">wypłacanych <span class="_ _8"></span>jej <span class="_ _0"></span>pracownikom, <span class="_ _a"></span>obliczanego <span class="_ _8"></span>jako <span class="_ _0"></span>procentowa </div><div class="t m0 x17 h11 yc8f ff4 fs7 fc0 sc0 ls0 ws0">różnica pomiędzy średni<span class="_ _0"></span>m miesięcznym wynagrodzeniem (z<span class="_ _0"></span> </div><div class="t m0 x17 h11 yc90 ff4 fs7 fc0 sc0 ls0 ws0">uwzględnieni<span class="_ _0"></span>em premii, <span class="_ _2"></span>nagród i <span class="_ _2"></span>innych dodatków) kobiet i<span class="_ _2"></span> </div><div class="t m0 x17 h11 yc91 ff4 fs7 fc0 sc0 ls0 ws0">mężczyzn  za  ost<span class="_ _0"></span>atni  ro<span class="_ _0"></span>k,  oraz  przedstawiać  inf<span class="_ _0"></span>ormacje  o </div><div class="t m0 x17 h11 y88a ff4 fs7 fc0 sc0 ls0 ws0">działaniach <span class="_ _1b"> </span>podjętych <span class="_ _1b"> </span>w <span class="_ _1b"> </span>celu <span class="_ _1d"> </span>likwidacji <span class="_ _1b"> </span>ewentualnych </div><div class="t m0 x17 h11 yc79 ff4 fs7 fc0 sc0 ls0 ws0">nierównośc<span class="_ _0"></span>i <span class="_ _2"></span>w <span class="_ _2"></span>tym <span class="_ _2"></span>zakresie<span class="_ _0"></span>, <span class="_ _2"></span>wraz z <span class="_ _2"></span>prezentacją ryzyk <span class="_ _2"></span>z <span class="_ _2"></span>tym </div><div class="t m0 x17 h11 y882 ff4 fs7 fc0 sc0 ls0 ws0">związanych <span class="_ _12"> </span>oraz <span class="_ _12"> </span>horyzontem <span class="_ _12"> </span>cz<span class="_ _0"></span>asowym, <span class="_ _12"> </span>w <span class="_ _12"> </span>którym </div><div class="t m0 x17 h11 y8ac ff4 fs7 fc0 sc0 ls0 ws0">planowane je<span class="_ _0"></span>st doprowadzenie d<span class="_ _0"></span>o równości. <span class="ff1"> </span></div><div class="t m0 x17 h11 y8b ff1 fs7 fcb sc0 ls0 ws0"> </div></div><div class="c x58 yc8c w29 h135"><div class="t m0 x17 h11 yc8d ff1 fs7 fc0 sc0 ls0 ws0">Prezentowana przez Emitenta w <span class="_ _2"></span>raportach okresowych Strategia nie </div><div class="t m0 x17 h11 yc8e ff4 fs7 fc0 sc0 ls0 ws0">odnosi <span class="_ _19"> </span>się <span class="_ _14"> </span>do <span class="_ _19"> </span>kwestii <span class="_ _14"> </span>poruszonych <span class="_ _19"> </span>w <span class="_ _14"> </span>przedmiotowej <span class="_ _19"> </span>zasadzie. </div><div class="t m0 x17 h11 yc8f ff4 fs7 fc0 sc0 ls0 ws0">Emitent <span class="_ _7"> </span>prowadzi  akty<span class="_ _0"></span>wną  politykę <span class="_ _7"> </span>w  zakresie <span class="_ _7"> </span>warunków  pracy  i </div><div class="t m0 x17 h11 yc90 ff4 fs7 fc0 sc0 ls0 ws0">płacy <span class="_ _5"> </span>pracownik<span class="_ _0"></span>ów, <span class="_ _5"> </span>zapewniając <span class="_ _5"> </span>Spółce <span class="_ _1c"> </span>kadrę, <span class="_ _5"> </span>która <span class="_ _5"> </span>przyczynia </div><div class="t m0 x17 h11 yc91 ff1 fs7 fc0 sc0 ls0 ws0">wzrostu organic<span class="_ _0"></span>znego organizacji.<span class="fcb"> </span></div></div><div class="c x6 yc92 w169 h130"><div class="t m0 x17 h11 yc76 ff1 fs7 fc0 sc0 ls0 ws0">1.5.<span class="fcb"> </span></div></div><div class="c x85 yc92 w16a h130"><div class="t m0 x17 h11 yc76 ff4 fs7 fc0 sc0 ls0 ws0">Co <span class="_ _e"></span>najmniej <span class="_ _e"></span>raz <span class="_ _2"></span>w <span class="_ _e"></span>roku <span class="_ _e"></span>spółka <span class="_ _e"></span>ujawnia <span class="_ _2"></span>wydatki <span class="_ _e"></span>ponoszone </div><div class="t m0 x17 h11 yc77 ff4 fs7 fc0 sc0 ls0 ws0">przez nią i jej g<span class="_ _2"></span>rupę na wspieranie kultury, sportu, instytucji </div><div class="t m0 x17 h11 y85d ff4 fs7 fc0 sc0 ls0 ws0">charytat<span class="_ _0"></span>ywnych, <span class="_ _3f"> </span>mediów, <span class="_ _2b"> </span>organizacji<span class="_ _0"></span> <span class="_ _2b"> </span>społecznych,<span class="_ _0"></span> </div><div class="t m0 x17 h11 yc78 ff4 fs7 fc0 sc0 ls0 ws0">związków <span class="_ _15"> </span>z<span class="_ _2"></span>awodowych <span class="_ _15"> </span>itp. <span class="_ _13"> </span>Jeżeli <span class="_ _13"> </span>w <span class="_ _13"> </span>roku <span class="_ _13"> </span>objętym </div><div class="t m0 x17 h11 yc79 ff4 fs7 fc0 sc0 ls0 ws0">sprawozdaniem <span class="_ _7"> </span>spółka  lub <span class="_ _7"> </span>jej  grup<span class="_ _0"></span>a  pono<span class="_ _0"></span>siły  wydatki<span class="_ _0"></span>  na </div><div class="t m0 x17 h11 y882 ff1 fs7 fc0 sc0 ls0 ws0">tego <span class="_ _5"> </span>rodzaju <span class="_ _5"> </span>cele, <span class="_ _1c"> </span>informacja <span class="_ _5"> </span>zawiera <span class="_ _5"> </span>zestawienie <span class="_ _5"> </span>tych </div><div class="t m0 x17 h11 y8ac ff4 fs7 fc0 sc0 ls0 ws0">wydatków.<span class="ff1"> </span></div><div class="t m0 x17 h11 y8b ff1 fs7 fcb sc0 ls0 ws0"> </div></div><div class="c x58 yc92 w29 h130"><div class="t m0 x17 h11 yc76 ff4 fs7 fc0 sc0 ls0 ws0">Emitent <span class="_ _2"></span>nie <span class="_ _e"></span>ujawnia <span class="_ _2"></span>wydatków <span class="_ _2"></span>ponosz<span class="_ _2"></span>onych <span class="_ _2"></span>przez <span class="_ _e"></span>niego <span class="_ _2"></span>i <span class="_ _e"></span>jej <span class="_ _2"></span>g<span class="_ _2"></span>rupę </div><div class="t m0 x17 h11 yc77 ff4 fs7 fc0 sc0 ls0 ws0">na <span class="_ _7"> </span>wspieranie <span class="_ _7"> </span>kultury, <span class="_ _7"> </span>sportu,  i<span class="_ _0"></span>nstytucji <span class="_ _7"> </span>charytatywnyc<span class="_ _0"></span>h,  medi<span class="_ _0"></span>ów, </div><div class="t m0 x17 h11 y85d ff4 fs7 fc0 sc0 ls0 ws0">organizacji <span class="_ _1b"> </span>społecznyc<span class="_ _0"></span>h, <span class="_ _1b"> </span>związków <span class="_ _1b"> </span>zawodowyc<span class="_ _0"></span>h <span class="_ _1b"> </span>itp. <span class="_ _1b"> </span>Powodem </div><div class="t m0 x17 h11 yc78 ff1 fs7 fc0 sc0 ls0 ws0">takiego  stanu <span class="_ _f"> </span>rzeczy <span class="_ _24"> </span>jest <span class="_ _24"> </span>marginalna,  z<span class="_ _2"></span> <span class="_ _f"> </span>punktu <span class="_ _f"> </span>widzenia <span class="_ _24"> </span>sytuacji </div><div class="t m0 x17 h11 yc79 ff1 fs7 fc0 sc0 ls41 ws0">fi<span class="ff4 ls0">nansowej Spółki<span class="_ _0"></span>, skala tego typu<span class="_ _0"></span> wydatków.<span class="ff1 fcb"> </span></span></div></div><div class="c x6 y826 w169 h136"><div class="t m0 x17 h11 yc93 ff1 fs7 fc0 sc0 ls0 ws0">1.6.<span class="fcb"> </span></div></div><div class="c x85 y826 w16a h136"><div class="t m0 x17 h11 yc93 ff4 fs7 fc0 sc0 ls0 ws0">W <span class="_ _e"></span>przypadku <span class="_ _e"></span>spółki <span class="_ _2"></span>należącej <span class="_ _e"></span>do <span class="_ _e"></span>indeksu <span class="_ _e"></span>WIG20, <span class="_ _4"></span>mWIG40<span class="_ _0"></span> </div><div class="t m0 x17 h11 yc94 ff4 fs7 fc0 sc0 ls0 ws0">lub <span class="_ _e"></span>sWIG80 <span class="_ _e"></span>raz <span class="_ _e"></span>na <span class="_ _e"></span>kwartał, <span class="_ _2"></span>a <span class="_ _e"></span>w <span class="_ _e"></span>przypadku <span class="_ _e"></span>pozostałych <span class="_ _2"></span>nie </div><div class="t m0 x17 h11 yc95 ff4 fs7 fc0 sc0 ls0 ws0">rzadziej <span class="_ _f"> </span>niż <span class="_ _24"> </span>raz <span class="_ _24"> </span>w <span class="_ _24"> </span>roku,  spółka <span class="_ _24"> </span>organizuje  spotkanie  dla </div><div class="t m0 x17 h11 yc7a ff4 fs7 fc0 sc0 ls0 ws0">inwestor<span class="_ _0"></span>ów, <span class="_ _51"> </span>zapraszając <span class="_ _2e"> </span>na <span class="_ _51"> </span>nie <span class="_ _51"> </span>w <span class="_ _2e"> </span>szczególności<span class="_ _0"></span> </div><div class="t m0 x17 h11 yc7b ff4 fs7 fc0 sc0 ls0 ws0">akcjonari<span class="_ _0"></span>uszy, <span class="_ _1f"> </span>anality<span class="_ _0"></span>ków, <span class="_ _1f"> </span>ekspertó<span class="_ _0"></span>w <span class="_ _1f"> </span>branżowych <span class="_ _1f"> </span>i </div><div class="t m0 x17 h11 yc7c ff4 fs7 fc0 sc0 ls0 ws0">przedstawici<span class="_ _0"></span>eli <span class="_ _f"> </span>m<span class="_ _2"></span>ediów. <span class="_ _f"> </span>Podczas <span class="_ _24"> </span>spotkania <span class="_ _f"> </span>zarząd <span class="_ _1c"> </span>spółki<span class="_ _0"></span> </div><div class="t m0 x17 h11 yc7d ff4 fs7 fc0 sc0 ls0 ws0">prezentuje <span class="_ _7"> </span>i <span class="_ _f"> </span>komentuje  przyjętą <span class="_ _7"> </span>s<span class="_ _2"></span>trategię  i<span class="_ _0"></span>  jej  realizację, </div><div class="t m0 x17 h11 yc7e ff4 fs7 fc0 sc0 ls0 ws0">wyniki <span class="_ _4"></span>finansowe <span class="_ _7"> </span>spółki <span class="_ _4"></span>i <span class="_ _7"> </span>jej <span class="_ _7"> </span>grupy, <span class="_ _7"> </span>a <span class="_ _7"> </span>także <span class="_ _4"></span>najważniejsze </div><div class="t m0 x17 h11 yc7f ff4 fs7 fc0 sc0 ls0 ws0">wydarzenia <span class="_ _2"></span>mające <span class="_ _e"></span>wpływ <span class="_ _e"></span>na <span class="_ _e"></span>działalność <span class="_ _2"></span>spółki <span class="_ _e"></span>i <span class="_ _e"></span>jej <span class="_ _e"></span>grupy, </div><div class="t m0 x17 h11 yc80 ff4 fs7 fc0 sc0 ls0 ws0">osiągane <span class="_ _14"> </span>wyniki <span class="_ _14"> </span>i <span class="_ _14"> </span>perspektywy <span class="_ _14"> </span>na <span class="_ _18"> </span>przyszłość. <span class="_ _14"> </span>Podczas </div><div class="t m0 x17 h11 yc81 ff4 fs7 fc0 sc0 ls0 ws0">organizowanych  spotkań  zarząd <span class="_ _24"> </span>spółki  publicznie <span class="_ _f"> </span>udziela </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">odpowiedzi i<span class="_ _0"></span> wyjaśnień na zadawan<span class="_ _0"></span>e pytania. <span class="ff1"> </span></div></div><div class="c x58 y826 w29 h136"><div class="t m0 x17 h11 yc93 ff4 fs7 fc0 sc0 ls0 ws0">Emitent <span class="_ _12"> </span>umożliwia <span class="_ _34"> </span>inwestorom, <span class="_ _12"> </span>analitykom, <span class="_ _34"> </span>akcjonariuszom, </div><div class="t m0 x17 h11 yc94 ff4 fs7 fc0 sc0 ls0 ws0">przedstawici<span class="_ _0"></span>elom <span class="_ _2"></span>mediów <span class="_ _2"></span>zadawanie <span class="_ _2"></span>pytań <span class="_ _2"></span>i <span class="_ _2"></span>uzyskiwanie <span class="_ _2"></span>wyjaśnień </div><div class="t m0 x17 h11 yc95 ff4 fs7 fc0 sc0 ls0 ws0">na  tematy  będące  przedmiotem  zainter<span class="_ _0"></span>esowania  tych  osób  o  ile<span class="_ _2"></span> </div><div class="t m0 x17 h11 yc7a ff4 fs7 fc0 sc0 ls0 ws0">obowiązujące <span class="_ _2"></span>przepisy<span class="_ _0"></span> <span class="_ _2"></span>prawa <span class="_ _e"></span>taką <span class="_ _2"></span>możliwość <span class="_ _2"></span>przewidują. <span class="_ _2"></span>Realizacja </div><div class="t m0 x17 h11 yc7b ff1 fs7 fc0 sc0 ls0 ws0">przedmi<span class="ff4">otowej zasady<span class="_ _0"></span> odbywa się w f<span class="_ _0"></span>ormule bezpośr<span class="_ _0"></span>ednich spotk<span class="_ _0"></span>ań </span></div><div class="t m0 x17 h11 yc7c ff4 fs7 fc0 sc0 ls0 ws0">z <span class="_ _f"> </span>ww. <span class="_ _f"> </span>interesariuszami,  czy  też  odpowiedzi  na  pytania  w <span class="_ _24"> </span>formie </div><div class="t m0 x17 h11 yc7d ff1 fs7 fc0 sc0 ls0 ws0">elektroni<span class="_ _0"></span>cznej.<span class="fcb"> </span></div></div></div><div class="pi" ></div></div><div id="pf6d" class="pf w0 h0" ><div class="pc pc6d w0 h0"><img class="bi x2 y815 w3 hbc" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">109 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 yc82 w169 h12f"><div class="t m0 x11b hf y8ac ff2 fs7 fc3 sc0 ls0 ws0">N<span class="fs13">UMER </span></div><div class="t m0 x11b hf y8b ff2 fs13 fc3 sc0 ls0 ws0">ZASADY<span class="fs7"> </span></div></div><div class="c x85 yc82 w16a h12f"><div class="t m0 x6c hf y8ac ff3 fs13 fc3 sc0 ls0 ws0">TREŚĆ ZASADY<span class="ff2 fs7"> </span></div></div><div class="c x58 yc82 w29 h12f"><div class="t m0 x22 hf y8ac ff2 fs7 fc3 sc0 ls0 ws0">W<span class="ff3 fs13">YJAŚNIENIE PRZYCZYN ODSTĘPSTWA <span class="_ _2"></span></span>S<span class="ff3 fs13">PÓŁKI OD ZASADY</span>: </div></div><div class="c x85 y4b w16a h42"><div class="t m0 x17 h11 y8b ff1 fs7 fcb sc0 ls0 ws0"> </div></div><div class="c x6 y507 w169 h137"><div class="t m0 x17 h11 yc96 ff1 fs7 fc0 sc0 ls0 ws0">2.1. </div></div><div class="c x85 y507 w16a h137"><div class="t m0 x17 h11 yc96 ff4 fs7 fc0 sc0 ls0 ws0">Spółka <span class="_ _1c"> </span>powinna <span class="_ _1c"> </span>posiadać <span class="_ _24"> </span>politykę <span class="_ _1c"> </span>różnorodności <span class="_ _24"> </span>wobec </div><div class="t m0 x17 h11 yc97 ff4 fs7 fc0 sc0 ls0 ws0">zarządu <span class="_ _4"> </span>oraz <span class="_ _7"> </span>rady <span class="_ _4"></span>nadzorczej, <span class="_ _4"></span>przyjętą <span class="_ _4"></span>odpowiedni<span class="_ _0"></span>o <span class="_ _4"></span>przez </div><div class="t m0 x17 h11 yc98 ff4 fs7 fc0 sc0 ls0 ws0">radę <span class="_ _43"> </span>nadzorczą <span class="_ _1f"> </span>lub <span class="_ _43"> </span>walne <span class="_ _17"> </span>zg<span class="_ _2"></span>ro<span class="_ _0"></span>madzenie. <span class="_ _17"> </span>Polityka </div><div class="t m0 x17 h11 yc99 ff4 fs7 fc0 sc0 ls0 ws0">różnorodno<span class="_ _0"></span>ści <span class="_ _2"></span>określa <span class="_ _2"></span>cele <span class="_ _2"></span>i <span class="_ _2"></span>kryteria <span class="_ _2"></span>różnorodności<span class="_ _0"></span> <span class="_ _2"></span>m.in. <span class="_ _e"></span>w </div><div class="t m0 x17 h11 yc9a ff4 fs7 fc0 sc0 ls0 ws0">takich <span class="_ _34"> </span>obszarach <span class="_ _34"> </span>jak <span class="_ _43"> </span>płeć, <span class="_ _43"> </span>kierunek <span class="_ _43"> </span>wykształcenia, </div><div class="t m0 x17 h11 yc9b ff4 fs7 fc0 sc0 ls0 ws0">specjalistyc<span class="_ _0"></span>zna wi<span class="_ _0"></span>edza, wie<span class="_ _0"></span>k <span class="_ _0"></span>oraz <span class="_ _0"></span>doświadc<span class="_ _0"></span>zenie <span class="_ _0"></span>zawodowe, </div><div class="t m0 x17 h11 yc84 ff4 fs7 fc0 sc0 ls0 ws0">a <span class="_ _e"></span>także <span class="_ _e"></span>wskazuje <span class="_ _4"></span>termin <span class="_ _e"></span>i <span class="_ _e"></span>sposób <span class="_ _4"></span>monitoro<span class="_ _0"></span>wania <span class="_ _4"></span>reali<span class="_ _0"></span>zacji </div><div class="t m0 x17 h11 yc85 ff4 fs7 fc0 sc0 ls0 ws0">tych <span class="_ _7"> </span>celów. <span class="_ _4"> </span>W<span class="_ _2"></span> <span class="_ _7"> </span>zakresie <span class="_ _7"> </span>zróżnicowani<span class="_ _0"></span>a <span class="_ _7"> </span>pod <span class="_ _7"> </span>względem <span class="_ _7"> </span>płci </div><div class="t m0 x17 h11 yae9 ff4 fs7 fc0 sc0 ls0 ws0">warunkiem zapewni<span class="_ _0"></span>enia różnoro<span class="_ _0"></span>dności organów spó<span class="_ _0"></span>łki, jest </div><div class="t m0 x17 h11 yc86 ff4 fs7 fc0 sc0 ls0 ws0">udział <span class="_ _0"></span>mniejszości <span class="_ _a"></span>w dany<span class="_ _0"></span>m o<span class="_ _0"></span>rganie <span class="_ _a"></span>na poziomie <span class="_ _a"></span>nie ni<span class="_ _0"></span>ższym </div><div class="t m0 x17 h11 yc87 ff4 fs7 fc0 sc0 ls0 ws0">niż 30%. <span class="ff1"> </span></div></div><div class="c x58 y507 w29 h137"><div class="t m0 x17 h11 yc96 ff4 fs7 fc0 sc0 ls0 ws0">Emitent nie<span class="_ _0"></span> posiada polityki różnoro<span class="_ _0"></span>dności wobec Zarządu o<span class="_ _0"></span>raz Rady </div><div class="t m0 x17 h11 yc97 ff4 fs7 fc0 sc0 ls0 ws0">Nadzorczej <span class="_ _2"></span>przyjętej <span class="_ _e"></span>odpowiednio <span class="_ _e"></span>przez <span class="_ _e"></span>Radę <span class="_ _e"></span>Nadzorczą <span class="_ _e"></span>lub <span class="_ _e"></span>Walne </div><div class="t m0 x17 h11 yc98 ff4 fs7 fc0 sc0 ls0 ws0">Zgromadzenie. <span class="_ _1d"> </span>Niemniej, <span class="_ _1d"> </span>z<span class="_ _2"></span>asada <span class="_ _1d"> </span>różnorodności<span class="_ _0"></span> <span class="_ _21"> </span>wśród <span class="_ _21"> </span>swoich </div><div class="t m0 x17 h11 yc99 ff4 fs7 fc0 sc0 ls0 ws0">organów <span class="_ _0"></span>jest <span class="_ _a"></span>bliska Emitent<span class="_ _0"></span>owi <span class="_ _0"></span>i <span class="_ _0"></span>stanowi war<span class="_ _0"></span>tość <span class="_ _0"></span>dodaną <span class="_ _0"></span>organizacji<span class="ff1 ls2e">. </span></div><div class="t m0 x17 h11 yc9a ff1 fs7 fc0 sc0 ls0 ws0">Emitent zapewnia, <span class="ff4">aby w skład organów wchodziły osoby o możliwie </span></div><div class="t m0 x17 h11 yc9b ff4 fs7 fc0 sc0 ls0 ws0">najszerszym <span class="_ _a"></span>zakresie <span class="_ _a"></span>kompetencji <span class="_ _0"></span>oraz <span class="_ _0"></span>kwalifi<span class="_ _0"></span>kacji. <span class="_ _0"></span>Wyboru <span class="_ _a"></span>czł<span class="_ _2"></span>onków </div><div class="t m0 x17 h11 yc84 ff4 fs7 fc0 sc0 ls0 ws0">Rady <span class="_ _4"></span>Nadzorczej <span class="_ _4"></span>dokonuje <span class="_ _4"></span>Walne <span class="_ _4"></span>Zgromadzenie, <span class="_ _4"></span>natomiast <span class="_ _4"></span>Zarząd </div><div class="t m0 x17 h11 yc85 ff4 fs7 fc0 sc0 ls0 ws0">powoływany <span class="_ _1c"> </span>jest <span class="_ _1c"> </span>przez <span class="_ _1c"> </span>Radę <span class="_ _1c"> </span>Nadzorczą. <span class="_ _1c"> </span>Pomimo <span class="_ _1c"> </span>braku <span class="_ _1c"> </span>polityki<span class="ff1"> </span></div><div class="t m0 x17 h11 yae9 ff4 fs7 fc0 sc0 ls0 ws0">różnorodno<span class="_ _0"></span>ści <span class="_ _13"> </span>Emitent <span class="_ _13"> </span>jest <span class="_ _13"> </span>głęboko <span class="_ _13"> </span>przekonany, <span class="_ _13"> </span>że <span class="_ _13"> </span>Walne </div><div class="t m0 x17 h11 yc86 ff1 fs7 fc0 sc0 ls0 ws0">Zgromadzenie  i <span class="_ _7"> </span>Rada  Nadzorcza  przy <span class="_ _7"> </span>wyborze  odpowiednio<span class="_ _0"></span>  Rady </div><div class="t m0 x17 h11 yc87 ff4 fs7 fc0 sc0 ls0 ws0">Nadzorczej <span class="_ _1c"> </span>i <span class="_ _5"> </span>Zarządu, <span class="_ _1c"> </span>kierują <span class="_ _1c"> </span>się <span class="_ _5"> </span>przede <span class="_ _5"> </span>wszystkim <span class="_ _1c"> </span>interesem <span class="_ _1c"> </span>i </div><div class="t m0 x17 h11 yc88 ff4 fs7 fc0 sc0 ls0 ws0">potrzebami <span class="_ _24"> </span>Emitenta <span class="_ _24"> </span>w <span class="_ _1c"> </span>zakresi<span class="_ _0"></span>e <span class="_ _24"> </span>zapewnienia <span class="_ _24"> </span>zróżnicowanej <span class="_ _24"> </span>puli </div><div class="t m0 x17 h11 yc78 ff4 fs7 fc0 sc0 ls0 ws0">talentó<span class="_ _0"></span>w <span class="_ _14"> </span>niezbędnych <span class="_ _14"> </span>do <span class="_ _14"> </span>reali<span class="_ _0"></span>zacji <span class="_ _14"> </span>wyzwań, <span class="_ _14"> </span>które <span class="_ _19"> </span>stoją <span class="_ _14"> </span>przed </div><div class="t m0 x17 h11 yc79 ff4 fs7 fc0 sc0 ls0 ws0">Emitentem. <span class="_ _1b"> </span>Powyżs<span class="_ _0"></span>ze <span class="_ _1b"> </span>potwierdzać <span class="_ _1b"> </span>może <span class="_ _1b"> </span>aktual<span class="_ _0"></span>ny <span class="_ _1b"> </span>skład <span class="_ _1b"> </span>Rady </div><div class="t m0 x17 h11 y882 ff4 fs7 fc0 sc0 ls0 ws0">Nadzorczej <span class="_ _1c"> </span>i <span class="_ _5"> </span>Zarządu, <span class="_ _1c"> </span>który <span class="_ _1c"> </span>zapewnia <span class="_ _1c"> </span>różnorodność <span class="_ _1c"> </span>zarówno <span class="_ _1c"> </span>w </div><div class="t m0 x17 h11 y8ac ff4 fs7 fc0 sc0 ls0 ws0">zakresie wy<span class="_ _0"></span>kształcenia, spec<span class="_ _0"></span>jalistycznej wiedzy<span class="_ _0"></span>, wieku.<span class="ff1"> </span></div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y284 w169 h133"><div class="t m0 x17 h11 yc9c ff1 fs7 fc0 sc0 ls0 ws0">2.2. </div></div><div class="c x85 y284 w16a h133"><div class="t m0 x17 h11 yc9c ff4 fs7 fc0 sc0 ls0 ws0">Osoby <span class="_ _7"> </span>podejmujące  decyzje <span class="_ _7"> </span>w  sprawie <span class="_ _7"> </span>wyboru  członków </div><div class="t m0 x17 h11 yc8d ff4 fs7 fc0 sc0 ls0 ws0">zarządu <span class="_ _14"> </span>lub <span class="_ _14"> </span>rady <span class="_ _14"> </span>nadzorczej <span class="_ _14"> </span>spółki <span class="_ _14"> </span>powinny <span class="_ _14"> </span>zapewnić </div><div class="t m0 x17 h11 yc8e ff4 fs7 fc0 sc0 ls0 ws0">wszechstronn<span class="_ _0"></span>ość t<span class="_ _0"></span>ych or<span class="_ _0"></span>ganów po<span class="_ _0"></span>przez wy<span class="_ _0"></span>bór <span class="_ _0"></span>do i<span class="_ _0"></span>ch <span class="_ _0"></span>składu </div><div class="t m0 x17 h11 yc8f ff4 fs7 fc0 sc0 ls0 ws0">osób <span class="_ _14"> </span>zapewniających <span class="_ _18"> </span>różnorodno<span class="_ _0"></span>ść, <span class="_ _18"> </span>umożliwiając <span class="_ _14"> </span>m<span class="_ _2"></span>.in. </div><div class="t m0 x17 h11 yc90 ff4 fs7 fc0 sc0 ls0 ws0">osiągnięci<span class="_ _0"></span>e <span class="_ _19"> </span>docelowego <span class="_ _19"> </span>wskaźnika <span class="_ _19"> </span>m<span class="_ _2"></span>inimalnego <span class="_ _19"> </span>udziału </div><div class="t m0 x17 h11 yc91 ff4 fs7 fc0 sc0 ls0 ws0">mniejszości, <span class="_ _2"></span>określone<span class="_ _0"></span>go <span class="_ _e"></span>na <span class="_ _2"></span>poziomie <span class="_ _e"></span>nie <span class="_ _e"></span>niższym <span class="_ _2"></span>niż <span class="_ _e"></span>30%, </div><div class="t m0 x17 h11 y88a ff4 fs7 fc0 sc0 ls0 ws0">zgodnie <span class="_ _13"> </span>z <span class="_ _13"> </span>celami <span class="_ _13"> </span>określ<span class="_ _0"></span>onymi <span class="_ _13"> </span>w <span class="_ _13"> </span>przyjętej <span class="_ _13"> </span>polityc<span class="_ _0"></span>e </div><div class="t m0 x17 h11 yc9d ff4 fs7 fc0 sc0 ls0 ws0">różnorodno<span class="_ _0"></span>ści, o której mowa w zasa<span class="_ _0"></span>dzie 2.1.<span class="ff1"> </span></div></div><div class="c x58 y284 w29 h133"><div class="t m0 x17 h11 yc9c ff4 fs7 fc0 sc0 ls0 ws0">Wyboru <span class="_ _2"></span>cz<span class="_ _2"></span>łonków <span class="_ _2"></span>Rady <span class="_ _e"></span>Nadzorczej <span class="_ _e"></span>dokonuje <span class="_ _2"></span>Walne <span class="_ _4"></span>Zgromadzenie, </div><div class="t m0 x17 h11 yc8d ff4 fs7 fc0 sc0 ls0 ws0">natomiast <span class="_ _e"></span>Zarząd <span class="_ _4"></span>powoływany <span class="_ _e"></span>jest <span class="_ _4"></span>przez <span class="_ _4"></span>Radę <span class="_ _4"></span>Nadzorczą. <span class="_ _e"></span>Pomimo </div><div class="t m0 x17 h11 yc8e ff4 fs7 fc0 sc0 ls0 ws0">braku <span class="_ _7"> </span>polityki  r<span class="_ _0"></span>óżnorodności <span class="_ _7"> </span>Emitent  jest<span class="_ _0"></span>  głęboko <span class="_ _7"> </span>przekonany, <span class="_ _7"> </span>że </div><div class="t m0 x17 h11 yc8f ff1 fs7 fc0 sc0 ls0 ws0">Walne <span class="_ _4"></span>Zgromadzenie <span class="_ _4"></span>i <span class="_ _4"></span>Rada <span class="_ _4"></span>Nadzorcza <span class="_ _4"></span>przy <span class="_ _4"></span>wyborze <span class="_ _4"></span>odpowiednio </div><div class="t m0 x17 h11 yc90 ff1 fs7 fc0 sc0 ls0 ws0">Rady <span class="_ _2"></span>Na<span class="ff4">dz<span class="_ _2"></span>orczej <span class="_ _2"></span>i <span class="_ _e"></span>Zarządu <span class="_ _e"></span>kierują <span class="_ _e"></span>się <span class="_ _2"></span>przede <span class="_ _e"></span>wszystkim <span class="_ _e"></span>interesem <span class="_ _2"></span>i<span class="_ _2"></span> </span></div><div class="t m0 x17 h11 yc91 ff4 fs7 fc0 sc0 ls0 ws0">potrzebami <span class="_ _24"> </span>Emitenta <span class="_ _24"> </span>w <span class="_ _1c"> </span>zakresi<span class="_ _0"></span>e <span class="_ _24"> </span>zapewnienia <span class="_ _24"> </span>zróżnicowanej <span class="_ _24"> </span>puli </div><div class="t m0 x17 h11 y88a ff4 fs7 fc0 sc0 ls0 ws0">talentó<span class="_ _0"></span>w <span class="_ _14"> </span>niezbędnych <span class="_ _19"> </span>do <span class="_ _18"> </span>realizacji <span class="_ _14"> </span>wyzwań, <span class="_ _14"> </span>kt<span class="_ _0"></span>óre <span class="_ _14"> </span>stoją <span class="_ _19"> </span>przed </div><div class="t m0 x17 h11 yc9d ff4 fs7 fc0 sc0 ls0 ws0">Emitentem. <span class="_ _1b"> </span>Powyżs<span class="_ _0"></span>ze <span class="_ _1b"> </span>potwierdzać <span class="_ _1b"> </span>może <span class="_ _1b"> </span>aktual<span class="_ _0"></span>ny <span class="_ _1b"> </span>skład <span class="_ _1b"> </span>Rady </div><div class="t m0 x17 h11 yc9e ff1 fs7 fc0 sc0 ls0 ws0">Nadzorczej <span class="_ _1c"> </span>i <span class="_ _5"> </span>Zar<span class="ff4">ządu, <span class="_ _1c"> </span>który <span class="_ _1c"> </span>z<span class="_ _2"></span>apewni<span class="_ _0"></span>a <span class="_ _1c"> </span>różnorodność <span class="_ _1c"> </span>zarówno <span class="_ _1c"> </span>w </span></div><div class="t m0 x17 h11 yc9f ff4 fs7 fc0 sc0 ls0 ws0">zakresie wy<span class="_ _0"></span>kształcenia, spec<span class="_ _0"></span>jalistycznej wiedzy<span class="_ _0"></span>, wieku.<span class="ff1"> </span></div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 yca0 w169 h138"><div class="t m0 x17 h11 yca1 ff1 fs7 fc0 sc0 ls0 ws0">2.7. </div></div><div class="c x85 yca0 w16a h138"><div class="t m0 x17 h11 yca1 ff4 fs7 fc0 sc0 ls0 ws0">Pełnienie przez <span class="_ _2"></span>członków zarządu <span class="_ _2"></span>spółki funkcji w <span class="_ _e"></span>organach </div><div class="t m0 x17 h11 yca2 ff4 fs7 fc0 sc0 ls0 ws0">podmiotów <span class="_ _1d"> </span>spoza <span class="_ _42"> </span>grupy <span class="_ _21"> </span>spółki <span class="_ _21"> </span>wymaga <span class="_ _1d"> </span>z<span class="_ _2"></span>gody <span class="_ _21"> </span>rady </div><div class="t m0 x17 h11 yca3 ff1 fs7 fc0 sc0 ls0 ws0">nadzorczej. </div><div class="t m0 x17 h11 yc76 ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x58 yca0 w29 h138"><div class="t m0 x17 h11 yca1 ff4 fs7 fc0 sc0 ls0 ws0">Członek <span class="_ _14"> </span>Zarządu <span class="_ _18"> </span>nie <span class="_ _18"> </span>m<span class="_ _2"></span>oże <span class="_ _14"> </span>bez <span class="_ _18"> </span>zgody <span class="_ _18"> </span>Walnego <span class="_ _18"> </span>Zgromadzenia </div><div class="t m0 x17 h11 yca2 ff4 fs7 fc0 sc0 ls0 ws0">zajmować <span class="_ _7"> </span>się  inter<span class="_ _0"></span>esami  k<span class="_ _0"></span>onkurencyjnymi, <span class="_ _7"> </span>ani  też <span class="_ _7"> </span>uczestniczyć <span class="_ _7"> </span>w </div><div class="t m0 x17 h11 yca3 ff4 fs7 fc0 sc0 ls0 ws0">spółce <span class="_ _0"></span>konkurencyjnej <span class="_ _0"></span>jako wspól<span class="_ _0"></span>nik spółki <span class="_ _0"></span>cywilnej, spó<span class="_ _0"></span>łki osobowej </div><div class="t m0 x17 h11 yc76 ff4 fs7 fc0 sc0 ls0 ws0">lub jako c<span class="_ _0"></span>złonek organu spółk<span class="_ _0"></span>i kapitał<span class="_ _0"></span>owej, bądź uczest<span class="_ _0"></span>niczyć w inn<span class="ff1">ej </span></div><div class="t m0 x17 h11 yc77 ff4 fs7 fc0 sc0 ls0 ws0">konkure<span class="_ _0"></span>ncyjnej <span class="_ _5"> </span>osobie <span class="_ _5"> </span>prawnej <span class="_ _5"> </span>jako <span class="_ _5"> </span>członek <span class="_ _5"> </span>organu. <span class="_ _5"> </span>Zakaz <span class="_ _5"> </span>ten<span class="_ _2"></span> </div><div class="t m0 x17 h11 y85d ff4 fs7 fc0 sc0 ls0 ws0">obejmuje <span class="_ _5"> </span>także <span class="_ _19"> </span>udział <span class="_ _19"> </span>w <span class="_ _19"> </span>konkurenc<span class="_ _0"></span>yjnej <span class="_ _5"> </span>spółce <span class="_ _19"> </span>kapitałowej, <span class="_ _19"> </span>w </div><div class="t m0 x17 h11 yc78 ff4 fs7 fc0 sc0 ls0 ws0">przypadku posiadania w <span class="_ _2"></span>niej przez <span class="_ _2"></span>Członka Zarządu <span class="_ _2"></span>co najmniej <span class="_ _2"></span>10% </div><div class="t m0 x17 h11 yc79 ff4 fs7 fc0 sc0 ls0 ws0">udziałów <span class="_ _4"></span>albo <span class="_ _e"></span>akcji <span class="_ _4"></span>bądź <span class="_ _4"></span>prawa <span class="_ _e"></span>do <span class="_ _7"> </span>powołania <span class="_ _e"></span>co <span class="_ _4"></span>najmniej <span class="_ _e"></span>jednego </div><div class="t m0 x17 h11 y882 ff1 fs7 fc0 sc0 ls0 ws0">C<span class="ff4">złonka Zarządu. Z<span class="_ _0"></span>akaz nie obejmuje pełnieni<span class="_ _0"></span>a funkcji w podmiotach </span></div><div class="t m0 x17 h11 y8ac ff4 fs7 fc0 sc0 ls0 ws0">wchodzących w s<span class="_ _0"></span>kład grupy kapi<span class="_ _0"></span>tałowej Spółki.<span class="ff1"> </span></div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y9f8 w169 h139"><div class="t m0 x17 h11 yc87 ff1 fs7 fc0 sc0 ls0 ws0">2.11.5. </div></div><div class="c x85 y9f8 w16a h139"><div class="t m0 x17 h11 yc87 ff4 fs7 fc0 sc0 ls0 ws0">Poza <span class="_ _4"></span>czynnościami <span class="_ _e"></span>wynikającymi <span class="_ _4"></span>z <span class="_ _4"></span>przepisów <span class="_ _e"></span>prawa <span class="_ _7"> </span>raz <span class="_ _e"></span>w </div><div class="t m0 x17 h11 yc88 ff4 fs7 fc0 sc0 ls0 ws0">roku <span class="_ _2"></span>rada <span class="_ _e"></span>nadzorcza <span class="_ _e"></span>sporządza <span class="_ _e"></span>i <span class="_ _e"></span>przedstawi<span class="_ _0"></span>a <span class="_ _e"></span>zwyczajnemu </div><div class="t m0 x17 h11 yc89 ff1 fs7 fc0 sc0 ls0 ws0">walnemu <span class="_ _2f"> </span>zgromadzeniu <span class="_ _2f"> </span>do <span class="_ _2f"> </span>zatwierdzenia <span class="_ _2f"> </span>roczne </div><div class="t m0 x17 h11 yc8a ff4 fs7 fc0 sc0 ls0 ws0">sprawozdanie. <span class="_ _1c"> </span>Sprawozdanie, <span class="_ _1c"> </span>o <span class="_ _19"> </span>którym <span class="_ _1c"> </span>mowa <span class="_ _5"> </span>powyżej, </div><div class="t m0 x17 h11 y882 ff4 fs7 fc0 sc0 ls0 ws0">zawiera co naj<span class="_ _0"></span>mniej: oce<span class="_ _0"></span>nę zasadnośc<span class="_ _0"></span>i wydatków, o<span class="ff1"> </span>k<span class="_ _0"></span>tórych </div><div class="t m0 x17 h11 y8ac ff1 fs7 fc0 sc0 ls0 ws0">mowa w zasad<span class="_ _0"></span>zie 1.5; </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x58 y9f8 w29 h139"><div class="t m0 x17 h11 yc87 ff4 fs7 fc0 sc0 ls0 ws0">Emitent <span class="_ _2"></span>nie <span class="_ _e"></span>ujawnia <span class="_ _2"></span>wydatków <span class="_ _2"></span>ponosz<span class="_ _2"></span>onych <span class="_ _2"></span>przez <span class="_ _e"></span>niego <span class="_ _2"></span>i <span class="_ _e"></span>jej <span class="_ _2"></span>g<span class="_ _2"></span>rupę </div><div class="t m0 x17 h11 yc88 ff4 fs7 fc0 sc0 ls0 ws0">na <span class="_ _7"> </span>wspieranie <span class="_ _7"> </span>kultury, <span class="_ _7"> </span>sportu,  i<span class="_ _0"></span>nstytucji <span class="_ _7"> </span>charytatywnyc<span class="_ _0"></span>h,  medi<span class="_ _0"></span>ów, </div><div class="t m0 x17 h11 yc89 ff4 fs7 fc0 sc0 ls0 ws0">organizacji <span class="_ _1b"> </span>społecznyc<span class="_ _0"></span>h, <span class="_ _1b"> </span>związków <span class="_ _1b"> </span>zawodowyc<span class="_ _0"></span>h <span class="_ _1b"> </span>itp. <span class="_ _1b"> </span>Powodem </div><div class="t m0 x17 h11 yc8a ff1 fs7 fc0 sc0 ls0 ws0">takiego <span class="_ _24"> </span>stanu <span class="_ _24"> </span>rzeczy <span class="_ _24"> </span>jest <span class="_ _1c"> </span>marginalna <span class="_ _24"> </span>z <span class="_ _1c"> </span>punktu <span class="_ _24"> </span>widzenia <span class="_ _24"> </span>sytuacji </div><div class="t m0 x17 h11 y882 ff1 fs7 fc0 sc0 ls41 ws0">fin<span class="ff4 ls0">ansowej Spółki, sk<span class="_ _0"></span>ala tego typu wydatk<span class="_ _0"></span>ów.<span class="ff1"> </span></span></div></div><div class="c x6 y826 w169 h132"><div class="t m0 x17 h11 yc7e ff1 fs7 fc0 sc0 ls0 ws0">2.11.6. </div></div><div class="c x85 y826 w16a h132"><div class="t m0 x17 h11 yc7e ff4 fs7 fc0 sc0 ls0 ws0">Poza <span class="_ _4"></span>czynnościami <span class="_ _e"></span>wynikającymi <span class="_ _4"></span>z <span class="_ _4"></span>przepisów <span class="_ _e"></span>prawa <span class="_ _7"> </span>raz <span class="_ _e"></span>w </div><div class="t m0 x17 h11 yc7f ff4 fs7 fc0 sc0 ls0 ws0">roku <span class="_ _2"></span>rada <span class="_ _e"></span>nadzorcza <span class="_ _e"></span>sporządza <span class="_ _e"></span>i <span class="_ _e"></span>przedstawi<span class="_ _0"></span>a <span class="_ _e"></span>zwyczajnemu </div><div class="t m0 x17 h11 yc80 ff1 fs7 fc0 sc0 ls0 ws0">walnemu <span class="_ _2f"> </span>zgromadzeniu <span class="_ _2f"> </span>do <span class="_ _2f"> </span>zatwierdzenia <span class="_ _2f"> </span>roczne </div><div class="t m0 x17 h11 yc81 ff4 fs7 fc0 sc0 ls0 ws0">sprawozdanie. <span class="_ _1c"> </span>Sprawozdanie, <span class="_ _1c"> </span>o <span class="_ _19"> </span>którym <span class="_ _1c"> </span>mowa <span class="_ _5"> </span>powyżej, </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">zawiera <span class="_ _2"></span>co <span class="_ _2"></span>najmniej: <span class="_ _2"></span>informację <span class="_ _2"></span>na <span class="_ _2"></span>t<span class="_ _2"></span>emat <span class="_ _2"></span>stopnia <span class="_ _2"></span><span class="ff1">realizacji </span></div></div><div class="c x58 y826 w29 h132"><div class="t m0 x17 h11 yc7e ff4 fs7 fc0 sc0 ls0 ws0">Z uwagi na fak<span class="_ _0"></span>t, że Emit<span class="_ _0"></span>ent nie po<span class="_ _0"></span>siada polityki r<span class="_ _0"></span>óżnorodności wobe<span class="_ _0"></span>c </div><div class="t m0 x17 h11 yc7f ff4 fs7 fc0 sc0 ls0 ws0">Zarządu  oraz <span class="_ _f"> </span>Rady <span class="_ _f"> </span>Nadzorczej <span class="_ _f"> </span>przyjętej  odpowiednio  p<span class="_ _2"></span>rzez  Radę </div><div class="t m0 x17 h11 yc80 ff4 fs7 fc0 sc0 ls0 ws0">Nadzorczą l<span class="_ _0"></span>ub Walne <span class="_ _0"></span>Zgromadzenie <span class="_ _0"></span>(całość uzasad<span class="_ _0"></span>nienia <span class="_ _0"></span>vide zasada </div><div class="t m0 x17 h11 yc81 ff4 fs7 fc0 sc0 ls0 ws0">2.1.), <span class="_ _1c"> </span>roczne <span class="_ _24"> </span>sprawozdanie <span class="_ _1c"> </span>Rady <span class="_ _24"> </span>Nadz<span class="_ _2"></span>orczej <span class="_ _24"> </span>o <span class="_ _1c"> </span>którym <span class="_ _24"> </span>m<span class="_ _2"></span>owa <span class="_ _1c"> </span>w </div></div></div><div class="pi" ></div></div><div id="pf6e" class="pf w0 h0" ><div class="pc pc6e w0 h0"><img class="bi x2 yca4 w3 h13a" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">110 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 yc82 w169 h12f"><div class="t m0 x11b hf y8ac ff2 fs7 fc3 sc0 ls0 ws0">N<span class="fs13">UMER </span></div><div class="t m0 x11b hf y8b ff2 fs13 fc3 sc0 ls0 ws0">ZASADY<span class="fs7"> </span></div></div><div class="c x85 yc82 w16a h12f"><div class="t m0 x6c hf y8ac ff3 fs13 fc3 sc0 ls0 ws0">TREŚĆ ZASADY<span class="ff2 fs7"> </span></div></div><div class="c x58 yc82 w29 h12f"><div class="t m0 x22 hf y8ac ff2 fs7 fc3 sc0 ls0 ws0">W<span class="ff3 fs13">YJAŚNIENIE PRZYCZYN ODSTĘPSTWA <span class="_ _2"></span></span>S<span class="ff3 fs13">PÓŁKI OD ZASADY</span>: </div></div><div class="c x85 y5c5 w16a h3"><div class="t m0 x17 h11 yc79 ff4 fs7 fc0 sc0 ls0 ws0">polityki <span class="_ _24"> </span>różnorodności <span class="_ _1c"> </span>w <span class="_ _1c"> </span>odniesieniu <span class="_ _1c"> </span>do <span class="_ _1c"> </span>zarządu <span class="_ _1c"> </span>i <span class="_ _1c"> </span>rady </div><div class="t m0 x17 h11 y882 ff4 fs7 fc0 sc0 ls0 ws0">nadzorczej, <span class="_ _24"> </span>w <span class="_ _5"> </span>tym <span class="_ _1c"> </span>realizacji <span class="_ _1c"> </span>celó<span class="_ _0"></span>w, <span class="_ _1c"> </span>o <span class="_ _1c"> </span>których <span class="_ _1c"> </span>mowa <span class="_ _1c"> </span>w </div><div class="t m0 x17 h11 y8ac ff1 fs7 fc0 sc0 ls0 ws0">zasadzie 2.1.  </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x58 y5c5 w29 h3"><div class="t m0 x17 h11 yc79 ff4 fs7 fc0 sc0 ls0 ws0">zasadzie <span class="_ _7"> </span>2.11  ni<span class="_ _0"></span>e <span class="_ _7"> </span>zawiera  inf<span class="_ _0"></span>ormacji, <span class="_ _7"> </span>o  k<span class="_ _0"></span>tórych <span class="_ _7"> </span>mowa  w <span class="_ _7"> </span>zasadzie </div><div class="t m0 x17 h11 y882 ff1 fs7 fc0 sc0 ls0 ws0">2.11.6. </div></div><div class="c x6 y410 w169 h133"><div class="t m0 x17 h11 yc84 ff1 fs7 fc0 sc0 ls0 ws0">3.3. </div></div><div class="c x85 y410 w16a h133"><div class="t m0 x17 h11 yc84 ff4 fs7 fc0 sc0 ls0 ws0">Spółka <span class="_ _7"> </span>należąca <span class="_ _7"> </span>do <span class="_ _7"> </span>indeksu <span class="_ _7"> </span>WIG20, <span class="_ _7"> </span>mWIG40 <span class="_ _7"> </span>lub <span class="_ _7"> </span>sWIG80<span class="_ _0"></span> </div><div class="t m0 x17 h11 yc85 ff4 fs7 fc0 sc0 ls0 ws0">powołuje <span class="_ _1b"> </span>audytora <span class="_ _1b"> </span>wewnętrznego <span class="_ _1d"> </span>kierującego <span class="_ _1b"> </span>funkcją </div><div class="t m0 x17 h11 yae9 ff4 fs7 fc0 sc0 ls0 ws0">audytu wewnętrznego, <span class="_ _2"></span>działającego zgodnie <span class="_ _2"></span>z <span class="_ _2"></span>powszechnie </div><div class="t m0 x17 h11 yc86 ff4 fs7 fc0 sc0 ls0 ws0">uznanymi <span class="_ _2f"> </span>mię<span class="_ _0"></span>dzynarodowymi <span class="_ _2f"> </span>st<span class="_ _0"></span>andardami <span class="_ _2f"> </span>prak<span class="_ _0"></span>tyki </div><div class="t m0 x17 h11 yc87 ff4 fs7 fc0 sc0 ls0 ws0">zawodowej <span class="_ _0"></span>audytu <span class="_ _a"></span>wewnętrznego. W <span class="_ _a"></span>pozostałych <span class="_ _0"></span>spółk<span class="ff1">ach, </span></div><div class="t m0 x17 h11 yc88 ff4 fs7 fc0 sc0 ls0 ws0">w <span class="_ _17"> </span>których <span class="_ _17"> </span>nie <span class="_ _17"> </span>powołano <span class="_ _17"> </span>audytora <span class="_ _43"> </span>wewnętrznego </div><div class="t m0 x17 h11 yc89 ff4 fs7 fc0 sc0 ls0 ws0">spełniającego <span class="_ _14"> </span>ww. <span class="_ _1b"> </span>wy<span class="_ _0"></span>mogi, <span class="_ _18"> </span>komitet <span class="_ _14"> </span>audytu <span class="_ _18"> </span>(lub <span class="_ _18"> </span>rada </div><div class="t m0 x17 h11 yc8a ff4 fs7 fc0 sc0 ls0 ws0">nadzorcza,  jeżeli  pełni  funk<span class="_ _0"></span>cje  komitet<span class="_ _0"></span>u  audytu)  co  roku </div><div class="t m0 x17 h11 y87f ff4 fs7 fc0 sc0 ls0 ws0">dokonuje <span class="_ _1c"> </span>oceny, <span class="_ _5"> </span>czy <span class="_ _5"> </span>istnieje <span class="_ _1c"> </span>potrzeba <span class="_ _5"> </span>powołania <span class="_ _5"> </span>takiej </div><div class="t m0 x17 h11 y8ac ff1 fs7 fc0 sc0 ls0 ws0">osoby. </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x58 y410 w29 h133"><div class="t m0 x17 h11 yc84 ff4 fs7 fc0 sc0 ls0 ws0">Na  dzie<span class="_ _0"></span>ń  publikac<span class="_ _0"></span>ji  niniejszego <span class="_ _7"> </span>oświadczenia  Emitent<span class="_ _0"></span>  nie <span class="_ _7"> </span>powołał </div><div class="t m0 x17 h11 yc85 ff4 fs7 fc0 sc0 ls0 ws0">audytora wewnętrznego <span class="_ _2"></span>kierującego <span class="_ _2"></span>funkcją <span class="_ _2"></span>audytu <span class="_ _2"></span>wewnętrznego. </div><div class="t m0 x17 h11 yae9 ff4 fs7 fc0 sc0 ls0 ws0">Emitent, <span class="_ _f"> </span>Kom<span class="_ _2"></span>itet<span class="_ _0"></span> <span class="_ _24"> </span>Audytu <span class="_ _24"> </span>na <span class="_ _24"> </span>bieżąco <span class="_ _24"> </span>dokonuje <span class="_ _24"> </span>oceny <span class="_ _24"> </span>z<span class="_ _2"></span>asadnośc<span class="_ _0"></span>i </div><div class="t m0 x17 h11 yc86 ff4 fs7 fc0 sc0 ls0 ws0">wyodrębni<span class="_ _0"></span>enia o<span class="_ _0"></span>rganizacyjnego <span class="_ _0"></span>audytu <span class="_ _a"></span>wewnętrznego <span class="_ _0"></span>i <span class="_ _0"></span>w <span class="_ _0"></span>przypadku </div><div class="t m0 x17 h11 yc87 ff1 fs7 fc0 sc0 ls0 ws0">zai<span class="ff4">stnieni<span class="_ _0"></span>a <span class="_ _42"> </span>potrzeby <span class="_ _15"> </span>takiego <span class="_ _42"> </span>wyodrębnienia <span class="_ _42"> </span>Emitent <span class="_ _42"> </span>rozważy </span></div><div class="t m0 x17 h11 yc88 ff4 fs7 fc0 sc0 ls0 ws0">powołanie tak<span class="_ _0"></span>iego audytora.<span class="ff1"> </span></div></div><div class="c x6 yca5 w169 h132"><div class="t m0 x17 h11 yc78 ff1 fs7 fc0 sc0 ls0 ws0">3.6. </div></div><div class="c x85 yca5 w16a h132"><div class="t m0 x17 h11 yc78 ff4 fs7 fc0 sc0 ls0 ws0">Kierujący <span class="_ _f"> </span>audytem <span class="_ _1c"> </span>wewnętrznym <span class="_ _24"> </span>podlega <span class="_ _24"> </span>organizacyjnie </div><div class="t m0 x17 h11 yc79 ff4 fs7 fc0 sc0 ls0 ws0">prezesowi <span class="_ _1b"> </span>zarządu, <span class="_ _1b"> </span>a <span class="_ _1b"> </span>funkcjona<span class="_ _0"></span>lnie <span class="_ _1b"> </span>przewodnic<span class="_ _0"></span>zącemu </div><div class="t m0 x17 h11 y882 ff4 fs7 fc0 sc0 ls0 ws0">komitetu <span class="_ _7"> </span>audytu  lub  przewodnic<span class="_ _0"></span>zącemu  rady  nadzorc<span class="_ _0"></span>zej, </div><div class="t m0 x17 h11 y8ac ff4 fs7 fc0 sc0 ls0 ws0">jeżeli rada <span class="_ _0"></span>pełni funkcję k<span class="_ _0"></span>omitetu audytu.<span class="ff1"> </span></div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x58 yca5 w29 h132"><div class="t m0 x17 h11 yc78 ff4 fs7 fc0 sc0 ls0 ws0">Zasada <span class="_ _2"></span>nie <span class="_ _e"></span>jest <span class="_ _2"></span>stosowana <span class="_ _2"></span>z <span class="_ _e"></span>uwagi <span class="_ _e"></span>na <span class="_ _2"></span>to, <span class="_ _e"></span>że <span class="_ _2"></span>w <span class="_ _e"></span>spółce <span class="_ _2"></span>nie <span class="_ _e"></span>powołano </div><div class="t m0 x17 h11 yc79 ff4 fs7 fc0 sc0 ls0 ws0">osoby <span class="_ _1b"> </span>kierującej <span class="_ _1b"> </span>audytem <span class="_ _1b"> </span>wewnętrznym. <span class="_ _1b"> </span>Emitent <span class="_ _1b"> </span>na <span class="_ _1b"> </span>bież<span class="_ _2"></span>ąco </div><div class="t m0 x17 h11 y882 ff4 fs7 fc0 sc0 ls0 ws0">monitoruje<span class="_ _0"></span> <span class="_ _15"> </span>potrzeby <span class="_ _15"> </span>przeprowadzenia <span class="_ _42"> </span>audytu <span class="_ _15"> </span>poszczególnych </div><div class="t m0 x17 h11 y8ac ff4 fs7 fc0 sc0 ls0 ws0">obszarów działania Spó<span class="_ _0"></span>łki.<span class="ff1"> </span></div></div><div class="c x6 y43c w169 h132"><div class="t m0 x17 h11 yc78 ff1 fs7 fc0 sc0 ls0 ws0">3.10. </div></div><div class="c x85 y43c w16a h132"><div class="t m0 x17 h11 yc78 ff4 fs7 fc0 sc0 ls0 ws0">Co <span class="_ _4"></span>najmniej <span class="_ _e"></span>raz <span class="_ _4"></span>na <span class="_ _4"></span>pięć <span class="_ _4"></span>lat <span class="_ _e"></span>w <span class="_ _4"></span>spółce <span class="_ _4"></span>należącej <span class="_ _4"></span>do <span class="_ _4"></span>indeksu </div><div class="t m0 x17 h11 yc79 ff1 fs7 fc0 sc0 ls0 ws0">WIG20, <span class="_ _14"> </span>mWIG40 <span class="_ _18"> </span>lub <span class="_ _18"> </span>sWIG80 <span class="_ _18"> </span>dokonywany<span class="_ _0"></span> <span class="_ _18"> </span>jest, <span class="_ _18"> </span>przez </div><div class="t m0 x17 h11 y882 ff4 fs7 fc0 sc0 ls0 ws0">niezależnego <span class="_ _f"> </span>audytora <span class="_ _24"> </span>wybranego  przy <span class="_ _24"> </span>udz<span class="_ _2"></span>iale  komitetu </div><div class="t m0 x17 h11 y8ac ff4 fs7 fc0 sc0 ls0 ws0">audytu, przegląd f<span class="_ _0"></span>unkcji aud<span class="_ _0"></span>ytu wewnętrznego.<span class="ff1"> </span></div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x58 y43c w29 h132"><div class="t m0 x17 h11 yc78 ff4 fs7 fc0 sc0 ls0 ws0">Zasada <span class="_ _2"></span>nie <span class="_ _e"></span>jest <span class="_ _2"></span>stosowana, <span class="_ _e"></span>gdyż <span class="_ _2"></span>dotychczas <span class="_ _e"></span>Emitent <span class="_ _2"></span>nie <span class="_ _2"></span>wyodrębnił </div><div class="t m0 x17 h11 yc79 ff4 fs7 fc0 sc0 ls0 ws0">komórki <span class="_ _1c"> </span>audytu <span class="_ _19"> </span>wewnętrznego <span class="_ _5"> </span>oraz <span class="_ _5"> </span>nie <span class="_ _19"> </span>wyodrębni<span class="_ _0"></span>ł <span class="_ _19"> </span>stanowiska </div><div class="t m0 x17 h11 y882 ff4 fs7 fc0 sc0 ls0 ws0">osoby ki<span class="_ _0"></span>erującej funkcją audy<span class="_ _0"></span>tu wewnętrznego.<span class="ff1"> </span></div></div><div class="c x6 y1e7 w169 h13b"><div class="t m0 x17 h11 yc91 ff1 fs7 fc0 sc0 ls0 ws0">4.3. </div></div><div class="c x85 y1e7 w16a h13b"><div class="t m0 x17 h11 yc91 ff4 fs7 fc0 sc0 ls0 ws0">Spółka <span class="_ _7"> </span>zapewnia <span class="_ _7"> </span>powszechnie <span class="_ _7"> </span>dostępną <span class="_ _7"> </span>transmisję <span class="_ _7"> </span>obrad </div><div class="t m0 x17 h11 y88a ff1 fs7 fc0 sc0 ls0 ws0">walnego zgromad<span class="_ _0"></span>zenia w czasie r<span class="_ _0"></span>zeczywisty<span class="_ _0"></span>m. </div><div class="t m0 x17 h11 yc9d ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x58 y1e7 w29 h13b"><div class="t m0 x17 h11 yc91 ff4 fs7 fc0 sc0 ls0 ws0">Emitent <span class="_ _14"> </span>nie <span class="_ _19"> </span>zapewnia <span class="_ _14"> </span>powszechnie <span class="_ _19"> </span>dostępnej <span class="_ _14"> </span>transmisji<span class="_ _0"></span> <span class="_ _14"> </span>obrad </div><div class="t m0 x17 h11 y88a ff4 fs7 fc0 sc0 ls0 ws0">walnego <span class="_ _14"> </span>zgromadzenia <span class="_ _14"> </span>w <span class="_ _18"> </span>czasie <span class="_ _14"> </span>rzeczywistym. <span class="_ _14"> </span>Emitent <span class="_ _14"> </span>będzie </div><div class="t m0 x17 h11 yc9d ff4 fs7 fc0 sc0 ls0 ws0">monitorował <span class="_ _1d"> </span>zapotrzebowanie <span class="_ _1d"> </span>potencjalnych <span class="_ _21"> </span>interesari<span class="_ _0"></span>uszy <span class="_ _21"> </span>na </div><div class="t m0 x17 h11 y882 ff4 fs7 fc0 sc0 ls0 ws0">dostęp <span class="_ _1b"> </span>do <span class="_ _1d"> </span>transmisji <span class="_ _1b"> </span>obrad <span class="_ _1d"> </span>walnego <span class="_ _1d"> </span>zgromadzeni<span class="_ _0"></span>a <span class="_ _1d"> </span>w <span class="_ _1d"> </span>czasie </div><div class="t m0 x17 h11 y8ac ff1 fs7 fc0 sc0 ls0 ws0">rzeczywistym. </div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y259 w169 h134"><div class="t m0 x17 h11 y85d ff1 fs7 fc0 sc0 ls0 ws0">4.8. </div></div><div class="c x85 y259 w16a h134"><div class="t m0 x17 h11 y85d ff4 fs7 fc0 sc0 ls0 ws0">Projekty<span class="_ _0"></span> <span class="_ _17"> </span>uchwał <span class="_ _43"> </span>walnego <span class="_ _17"> </span>zgromadzenia <span class="_ _43"> </span>do <span class="_ _17"> </span>spraw </div><div class="t m0 x17 h11 yc78 ff4 fs7 fc0 sc0 ls0 ws0">wprowadzonych do porządku obrad <span class="_ _2"></span>walnego zgromadzenia </div><div class="t m0 x17 h11 yc79 ff4 fs7 fc0 sc0 ls0 ws0">powinny zostać zgłoszone przez akcjonariuszy najpóźniej na </div><div class="t m0 x17 h11 y882 ff1 fs7 fc0 sc0 ls0 ws0">3 dni przed wal<span class="_ _0"></span>nym zgromadzenie<span class="_ _0"></span>m. </div><div class="t m0 x17 h11 y8ac ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x58 y259 w29 h134"><div class="t m0 x17 h11 y85d ff4 fs7 fc0 sc0 ls0 ws0">Emitent <span class="_ _19"> </span>zachęca <span class="_ _19"> </span>akcjonariuszy <span class="_ _19"> </span>do <span class="_ _14"> </span>zgłaszania <span class="_ _19"> </span>projektów <span class="_ _5"> </span>uchwał </div><div class="t m0 x17 h11 yc78 ff4 fs7 fc0 sc0 ls0 ws0">walnego <span class="_ _0"></span>zgromadzenia <span class="_ _a"></span>do spraw <span class="_ _a"></span>wprowadzonych <span class="_ _0"></span>do <span class="_ _0"></span>porządku <span class="_ _a"></span>obrad </div><div class="t m0 x17 h11 yc79 ff4 fs7 fc0 sc0 ls0 ws0">walnego <span class="_ _2"></span>zgromadzenia <span class="_ _2"></span>w <span class="_ _2"></span>terminie <span class="_ _2"></span>umożliwiającym <span class="_ _2"></span>zapoznanie <span class="_ _2"></span>się <span class="_ _2"></span>z </div><div class="t m0 x17 h11 y882 ff4 fs7 fc0 sc0 ls0 ws0">nimi, <span class="_ _4"></span>jednak <span class="_ _e"></span>regulacje <span class="_ _e"></span>wewnętrze <span class="_ _4"></span>Spółki <span class="_ _e"></span>nie <span class="_ _e"></span>przewidują <span class="_ _4"></span>terminu, <span class="_ _e"></span>o </div><div class="t m0 x17 h11 y8ac ff4 fs7 fc0 sc0 ls42 ws0">któ<span class="ff1 ls0">rym mowa w przedmio<span class="_ _0"></span>towej zasadzie. </span></div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y364 w169 h133"><div class="t m0 x17 h11 yc84 ff1 fs7 fc0 sc0 ls0 ws0">4.9.1. </div></div><div class="c x85 y364 w16a h133"><div class="t m0 x17 h11 yc84 ff1 fs7 fc0 sc0 ls0 ws0">W <span class="_ _2f"> </span>pr<span class="_ _0"></span>zypadku <span class="_ _2e"> </span>gdy <span class="_ _2e"> </span>przedmiotem <span class="_ _2e"> </span>obrad <span class="_ _2e"> </span>walnego </div><div class="t m0 x17 h11 yc85 ff4 fs7 fc0 sc0 ls0 ws0">zgromadzenia  ma  by<span class="_ _0"></span>ć  powołanie  do  r<span class="_ _0"></span>ady  nadzorczej  lub </div><div class="t m0 x17 h11 yae9 ff4 fs7 fc0 sc0 ls0 ws0">powołanie rady <span class="_ _2"></span>nadzorczej <span class="_ _2"></span>nowej kadencji: <span class="_ _2"></span>kandydat<span class="_ _0"></span>ury <span class="_ _2"></span>na </div><div class="t m0 x17 h11 yc86 ff4 fs7 fc0 sc0 ls0 ws0">członków <span class="_ _1b"> </span>rady <span class="_ _1b"> </span>powinny<span class="_ _0"></span> <span class="_ _1b"> </span>zostać <span class="_ _1b"> </span>zgłoszone <span class="_ _1b"> </span>w <span class="_ _1b"> </span>termini<span class="_ _0"></span>e </div><div class="t m0 x17 h11 yc87 ff4 fs7 fc0 sc0 ls0 ws0">umożliwiającym <span class="_ _4"></span>podjęci<span class="_ _0"></span>e <span class="_ _4"></span>przez <span class="_ _4"> </span>akcjonariuszy <span class="_ _e"></span>obecnych <span class="_ _4"></span>n<span class="ff1 ls43">a </span></div><div class="t m0 x17 h11 yc88 ff4 fs7 fc0 sc0 ls0 ws0">walnym <span class="_ _a"></span>zgromadzeniu <span class="_ _a"></span>decyzji <span class="_ _0"></span>z <span class="_ _a"></span>należytym <span class="_ _a"></span>rozeznaniem, <span class="_ _a"></span>lecz </div><div class="t m0 x17 h11 yc89 ff4 fs7 fc0 sc0 ls0 ws0">nie  później <span class="_ _24"> </span>niż <span class="_ _24"> </span>na <span class="_ _f"> </span>3 <span class="_ _24"> </span>dni <span class="_ _24"> </span>przed  walnym <span class="_ _24"> </span>zgromadzeniem;<span class="_ _0"></span> </div><div class="t m0 x17 h11 yc79 ff4 fs7 fc0 sc0 ls0 ws0">kandydatur<span class="_ _0"></span>y, <span class="_ _51"> </span>wraz <span class="_ _51"> </span>z <span class="_ _51"> </span>kompletem <span class="_ _1a"> </span>materiałów <span class="_ _1a"> </span>ich </div><div class="t m0 x17 h11 y882 ff4 fs7 fc0 sc0 ls0 ws0">dotyczącyc<span class="_ _0"></span>h, powinny <span class="_ _0"></span>zostać niezwło<span class="_ _0"></span>cznie opu<span class="_ _0"></span>blikowane <span class="_ _0"></span>na </div><div class="t m0 x17 h11 y8ac ff4 fs7 fc0 sc0 ls0 ws0">stronie<span class="_ _0"></span> internetowej spó<span class="_ _0"></span>łki; <span class="ff1"> </span></div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x58 y364 w29 h133"><div class="t m0 x17 h11 yc84 ff4 fs7 fc0 sc0 ls0 ws0">Emitent <span class="_ _7"> </span>zachęca <span class="_ _7"> </span>akcjona<span class="_ _0"></span>riuszy <span class="_ _7"> </span>do <span class="_ _7"> </span>zgłaszania <span class="_ _7"> </span>kandydat<span class="_ _0"></span>ów <span class="_ _7"> </span>do <span class="_ _7"> </span>Rady </div><div class="t m0 x17 h11 yc85 ff4 fs7 fc0 sc0 ls0 ws0">Nadzorczej <span class="_ _1b"> </span>w <span class="_ _1d"> </span>terminie <span class="_ _1b"> </span>umożliwiającym <span class="_ _1d"> </span>zapoznanie <span class="_ _1b"> </span>się <span class="_ _1d"> </span>z <span class="_ _1d"> </span>ich </div><div class="t m0 x17 h11 yae9 ff4 fs7 fc0 sc0 ls0 ws0">doświadczenie<span class="_ _0"></span>m <span class="_ _14"> </span>zawodowym <span class="_ _19"> </span>oraz <span class="_ _19"> </span>posiadanymi <span class="_ _19"> </span>kompetencjami, </div><div class="t m0 x17 h11 yc86 ff4 fs7 fc0 sc0 ls0 ws0">jednak <span class="_ _19"> </span>regulacje <span class="_ _19"> </span>wewnętrze <span class="_ _14"> </span>Spółki <span class="_ _19"> </span>nie <span class="_ _14"> </span>przewidują <span class="_ _19"> </span>terminu <span class="_ _19"> </span>do </div><div class="t m0 x17 h11 yc87 ff4 fs7 fc0 sc0 ls0 ws0">zgłoszenia <span class="_ _2"></span>kandyda<span class="ff1">tur. <span class="_ _2"></span>Zasada <span class="_ _e"></span>jest <span class="_ _2"></span>natomiast <span class="_ _2"></span>stosowana <span class="_ _e"></span>w <span class="_ _2"></span>z<span class="_ _2"></span>akresie </span></div><div class="t m0 x17 h11 yc88 ff4 fs7 fc0 sc0 ls0 ws0">niezwłocznego <span class="_ _5"> </span>publikowania <span class="_ _5"> </span>przez <span class="_ _19"> </span>Emitenta <span class="_ _19"> </span>kandydatur<span class="_ _0"></span> <span class="_ _19"> </span>wraz <span class="_ _19"> </span>z </div><div class="t m0 x17 h11 yc89 ff4 fs7 fc0 sc0 ls0 ws0">komplete<span class="_ _0"></span>m <span class="_ _1c"> </span>m<span class="_ _2"></span>ateri<span class="_ _0"></span>ałów <span class="_ _1c"> </span>ich <span class="_ _1c"> </span>dotyczących <span class="_ _1c"> </span>na <span class="_ _1c"> </span>stronie <span class="_ _1c"> </span>internetowej </div><div class="t m0 x17 h11 yc79 ff4 fs7 fc0 sc0 ls0 ws0">spółki, o il<span class="_ _0"></span>e kandydatury<span class="_ _0"></span> zostaną zgłoszone w termini<span class="_ _0"></span>e wskazanym w </div><div class="t m0 x17 h11 y882 ff1 fs7 fc0 sc0 ls0 ws0">przedmiotowej zasad<span class="_ _0"></span>z<span class="ls44">ie.</span> </div><div class="t m0 x17 h11 y8ac ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 yca6 w169 h3"><div class="t m0 x17 h11 yc7f ff1 fs7 fc0 sc0 ls0 ws0">4.14. </div></div><div class="c x85 yca6 w16a h3"><div class="t m0 x17 h11 yc7f ff4 fs7 fc0 sc0 ls0 ws0">Spółka <span class="_ _4"></span>powinna <span class="_ _7"> </span>dążyć <span class="_ _4"></span>do <span class="_ _4"></span>podziału <span class="_ _7"> </span>zysku <span class="_ _4"></span>poprzez <span class="_ _4"></span>wypłatę </div><div class="t m0 x17 h11 yc80 ff4 fs7 fc0 sc0 ls0 ws0">dywidendy. <span class="_ _14"> </span>Pozostawie<span class="_ _0"></span>nie <span class="_ _14"> </span>całości <span class="_ _14"> </span>zysku <span class="_ _14"> </span>w <span class="_ _14"> </span>spółce <span class="_ _14"> </span>jest </div><div class="t m0 x17 h11 yc81 ff4 fs7 fc0 sc0 ls0 ws0">możliwe, je<span class="_ _0"></span>żeli <span class="_ _0"></span>zachodzi kt<span class="_ _0"></span>órakolwiek z <span class="_ _0"></span>poniższych <span class="_ _0"></span>przyczyn:<span class="_ _0"></span> </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">a) <span class="_ _4"></span>wysokość <span class="_ _4"></span>tego <span class="_ _4"></span>zysku <span class="_ _4"></span>jest <span class="_ _4"></span>minimalna, <span class="_ _7"> </span>a <span class="_ _4"></span>w <span class="_ _4"></span>konsekwencji </div></div><div class="c x58 yca6 w29 h3"><div class="t m0 x17 h11 yc7f ff4 fs7 fc0 sc0 ls0 ws0">Intencja <span class="_ _a"></span>zasady <span class="_ _0"></span>jest <span class="_ _a"></span>bliska <span class="_ _a"></span>Emitentowi. <span class="_ _a"></span>Zarząd <span class="_ _0"></span>Emitenta <span class="_ _a"></span>każdorazowo, </div><div class="t m0 x17 h11 yc80 ff4 fs7 fc0 sc0 ls0 ws0">we <span class="_ _a"></span>wniosku <span class="_ _0"></span>do <span class="_ _a"></span>Walnego <span class="_ _0"></span>Zgromadzeni<span class="_ _0"></span>a, <span class="_ _a"></span>co do<span class="_ _0"></span> <span class="_ _0"></span>sposobu <span class="_ _a"></span>podziału <span class="_ _a"></span>z<span class="_ _2"></span>ysku </div><div class="t m0 x17 h11 yc81 ff1 fs7 fc0 sc0 ls0 ws0">za  dany  rok<span class="_ _0"></span>  obroto<span class="_ _0"></span>wy,  przedstawia <span class="_ _7"> </span>wraz<span class="_ _2"></span>  z  u<span class="_ _0"></span>zasadnieni<span class="_ _0"></span>em,  swoje </div><div class="t m0 x17 h11 y8b ff4 fs7 fc0 sc0 ls0 ws0">rekomendac<span class="_ _0"></span>je <span class="_ _2f"> </span>mogące <span class="_ _2f"> </span>uwzględn<span class="_ _0"></span>iać <span class="_ _2f"> </span>m.in. <span class="_ _2f"> </span>akt<span class="_ _0"></span>ualną <span class="_ _2f"> </span>oraz </div></div></div><div class="pi" ></div></div><div id="pf6f" class="pf w0 h0" ><div class="pc pc6f w0 h0"><img class="bi x2 yca7 w3 h13c" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">111 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 yc82 w169 h12f"><div class="t m0 x11b hf y8ac ff2 fs7 fc3 sc0 ls0 ws0">N<span class="fs13">UMER </span></div><div class="t m0 x11b hf y8b ff2 fs13 fc3 sc0 ls0 ws0">ZASADY<span class="fs7"> </span></div></div><div class="c x85 yc82 w16a h12f"><div class="t m0 x6c hf y8ac ff3 fs13 fc3 sc0 ls0 ws0">TREŚĆ ZASADY<span class="ff2 fs7"> </span></div></div><div class="c x58 yc82 w29 h12f"><div class="t m0 x22 hf y8ac ff2 fs7 fc3 sc0 ls0 ws0">W<span class="ff3 fs13">YJAŚNIENIE PRZYCZYN ODSTĘPSTWA <span class="_ _2"></span></span>S<span class="ff3 fs13">PÓŁKI OD ZASADY</span>: </div></div><div class="c x85 ybf1 w16a h13d"><div class="t m0 x17 h11 yc99 ff4 fs7 fc0 sc0 ls0 ws0">dywidenda <span class="_ _2"></span>byłaby <span class="_ _e"></span>nieistotna <span class="_ _2"></span>w <span class="_ _4"></span>relacji <span class="_ _2"></span>do <span class="_ _e"></span>wartości <span class="_ _e"></span>akcji; <span class="_ _e"></span>b) </div><div class="t m0 x17 h11 yc9a ff4 fs7 fc0 sc0 ls0 ws0">spółka <span class="_ _7"> </span>wykazuje  niepok<span class="_ _0"></span>ryte <span class="_ _7"> </span>straty  z  l<span class="_ _0"></span>at  ubi<span class="_ _0"></span>egłych,  a <span class="_ _7"> </span>zysk </div><div class="t m0 x17 h11 yc9b ff4 fs7 fc0 sc0 ls0 ws0">przeznaczony je<span class="_ _0"></span>st na <span class="_ _0"></span>ich <span class="_ _a"></span>z<span class="_ _2"></span>mniejszenie<span class="_ _0"></span>; c)<span class="_ _0"></span> spółka <span class="_ _0"></span>uzasadni, <span class="_ _0"></span>że </div><div class="t m0 x17 h11 yc84 ff1 fs7 fc0 sc0 ls0 ws0">przeznaczenie <span class="_ _22"> </span>zysku <span class="_ _22"> </span>na <span class="_ _22"> </span>inwestycje<span class="_ _0"></span> <span class="_ _22"> </span>przyniesie </div><div class="t m0 x17 h11 yc85 ff4 fs7 fc0 sc0 ls0 ws0">akcjonari<span class="_ _0"></span>uszom <span class="_ _1f"> </span>wymierne <span class="_ _1f"> </span>korzyści; <span class="_ _1f"> </span>d) <span class="_ _1f"> </span>spółka <span class="_ _1f"> </span>nie </div><div class="t m0 x17 h11 yae9 ff4 fs7 fc0 sc0 ls0 ws0">wygenerowała <span class="_ _17"> </span>środków <span class="_ _1f"> </span>pienię<span class="_ _0"></span>żnych <span class="_ _1f"> </span>umożliwiający<span class="_ _0"></span>ch </div><div class="t m0 x17 h11 yc86 ff4 fs7 fc0 sc0 ls0 ws0">wypłatę <span class="_ _13"> </span>dywidendy; <span class="_ _13"> </span>e) <span class="_ _13"> </span>wypłata <span class="_ _12"> </span>dywidend<span class="_ _0"></span>y <span class="_ _13"> </span>istotnie </div><div class="t m0 x17 h11 yc87 ff4 fs7 fc0 sc0 ls0 ws0">zwiększyłaby <span class="_ _0"></span>ryzyko <span class="_ _a"></span>naruszenia <span class="_ _0"></span>kowena<span class="_ _0"></span>ntów <span class="_ _0"></span>wynikający<span class="_ _0"></span>ch <span class="_ _0"></span>z </div><div class="t m0 x17 h11 yc88 ff4 fs7 fc0 sc0 ls0 ws0">wiążących <span class="_ _2"></span>spółkę <span class="_ _2"></span>umów <span class="_ _e"></span>kredyto<span class="_ _0"></span>wych <span class="_ _e"></span>lub <span class="_ _2"></span>warunków <span class="_ _2"></span>emisji </div><div class="t m0 x17 h11 yc89 ff1 fs7 fc0 sc0 ls0 ws0">obligacji;  f)  pozostawienie  zy<span class="ff4">sku <span class="_ _24"> </span>w <span class="_ _f"> </span>spółce <span class="_ _f"> </span>jest  z<span class="_ _2"></span>godne  z </span></div><div class="t m0 x17 h11 yc8a ff4 fs7 fc0 sc0 ls0 ws0">rekomendac<span class="_ _0"></span>ją  inst<span class="_ _0"></span>ytucji  sprawując<span class="_ _0"></span>ej  nadzór <span class="_ _7"> </span>nad  spółką <span class="_ _7"> </span>z </div><div class="t m0 x17 h11 y87f ff4 fs7 fc0 sc0 ls0 ws0">racji <span class="_ _1a"> </span>pro<span class="_ _0"></span>wadzenia <span class="_ _1a"> </span>przez <span class="_ _1a"> </span>nią <span class="_ _1f"> </span>określonego <span class="_ _1a"> </span>rodzaju </div><div class="t m0 x17 h11 yca8 ff4 fs7 fc0 sc0 ls0 ws0">działalności. <span class="ff1"> </span></div><div class="t m0 x17 h11 y8b ff1 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x58 ybf1 w29 h13d"><div class="t m0 x17 h11 yc99 ff4 fs7 fc0 sc0 ls0 ws0">przewidywaną  sytuację <span class="_ _24"> </span>finansową <span class="_ _24"> </span>Spółki <span class="_ _24"> </span>i <span class="_ _24"> </span>jej <span class="_ _24"> </span>grupy <span class="_ _24"> </span>kapitałowej, </div><div class="t m0 x17 h11 yc9a ff4 fs7 fc0 sc0 ls0 ws0">strategię<span class="_ _0"></span> <span class="_ _5"> </span>dalszego <span class="_ _5"> </span>rozwoju, <span class="_ _5"> </span>w <span class="_ _5"> </span>tym <span class="_ _1c"> </span>plany <span class="_ _5"> </span>inwestycyjne. <span class="_ _1c"> </span>Emitent </div><div class="t m0 x17 h11 yc9b ff4 fs7 fc0 sc0 ls0 ws0">niezwłocznie <span class="_ _7"> </span>przekazuje  przed<span class="_ _0"></span>miotową <span class="_ _7"> </span>informację  do<span class="_ _0"></span>  wiadomości </div><div class="t m0 x17 h11 yc84 ff4 fs7 fc0 sc0 ls0 ws0">publicznej <span class="_ _1c"> </span>a <span class="_ _1c"> </span>ww.<span class="_ _2"></span> <span class="_ _1c"> </span>wniosek <span class="_ _1c"> </span>jest <span class="_ _1c"> </span>oceniany <span class="_ _1c"> </span>przez <span class="_ _5"> </span>Radę <span class="_ _1c"> </span>Nadzorczą. </div><div class="t m0 x17 h11 yc85 ff1 fs7 fc0 sc0 ls0 ws0">Ostatec<span class="ff4">zna <span class="_ _4"></span>decyzja, <span class="_ _4"></span>z <span class="_ _7"> </span>uwzględnieniem <span class="_ _4"></span>istotnych <span class="_ _4"></span>potrzeb <span class="_ _4"></span>Emitenta, </span></div><div class="t m0 x17 h11 yae9 ff4 fs7 fc0 sc0 ls0 ws0">któryc<span class="_ _0"></span>h <span class="_ _18"> </span>katalog <span class="_ _14"> </span>może <span class="_ _18"> </span>wykraczać <span class="_ _18"> </span>poza <span class="_ _18"> </span>przesłanki <span class="_ _14"> </span>wskazane <span class="_ _14"> </span>w </div><div class="t m0 x17 h11 yc86 ff1 fs7 fc0 sc0 ls0 ws0">przedmiotowej <span class="_ _1a"> </span>zasadzie, <span class="_ _1a"> </span>jest <span class="_ _1a"> </span>podejmowana <span class="_ _1a"> </span>przez <span class="_ _1a"> </span>Walne </div><div class="t m0 x17 h11 yc87 ff1 fs7 fc0 sc0 ls0 ws0">Zgromadzenie E<span class="_ _0"></span>mitenta. </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x67 hc ya2f ff1 fs3 fcb sc0 ls0 ws0"> </div><div class="t m0 xd hb y1da ff2 fs6 fc0 sc0 ls9 ws0">8.2.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">SYSTEM <span class="_ _13"> </span>KONTROLI <span class="_ _13"> </span>WEWNĘTRZNEJ <span class="_ _13"> </span>I <span class="_ _13"> </span>ZARZĄDZANIA <span class="_ _13"> </span>RYZYKIEM <span class="_ _13"> </span>W </span></span></div><div class="t m0 x9f hb yca9 ff3 fs6 fc0 sc0 ls0 ws0">ODNIESIENIU <span class="_ _0"></span>DO PROCESU SPORZĄDZA<span class="_ _0"></span>NIA SPRAWOZD<span class="_ _0"></span>AŃ FINANSOWYC<span class="_ _0"></span>H <span class="ff2"> </span></div><div class="t m0 x6 h6 ycaa ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 ycab ff3 fs3 fc0 sc0 ls0 ws0">Opis  głównych <span class="_ _1c"> </span>cech <span class="_ _1c"> </span>stosowanych <span class="_ _1c"> </span>w <span class="_ _1c"> </span>przedsiębiorstwie <span class="_ _1c"> </span>emitenta <span class="_ _1c"> </span>systemów <span class="_ _1c"> </span>kontroli  wewn<span class="_ _2"></span>ętrznej <span class="_ _1c"> </span>i  zarząd<span class="_ _2"></span>zania </div><div class="t m0 x6 h7 ycac ff3 fs3 fc0 sc0 ls0 ws0">ryzykiem <span class="_ _14"> </span>w <span class="_ _18"> </span>odniesien<span class="_ _2"></span>iu <span class="_ _14"> </span>do <span class="_ _18"> </span>proc<span class="_ _2"></span>esu <span class="_ _14"> </span>sporządzan<span class="_ _2"></span>ia <span class="_ _14"> </span>sprawozdań<span class="_ _2"></span> <span class="_ _14"> </span>finansowych <span class="_ _18"> </span>i <span class="_ _14"> </span>sko<span class="_ _2"></span>nsolidowanych <span class="_ _18"> </span>sprawozd<span class="_ _2"></span>ań </div><div class="t m0 x6 h7 y3f4 ff2 fs3 fc0 sc0 ls0 ws0">finansowych<span class="ff1 lsf">. <span class="_ _2"></span><span class="ls0"> </span></span></div><div class="t m0 x67 hc ycad ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ycae ff4 fs3 fc0 sc0 ls0 ws0">Zarząd Spółki jest odpowiedzialn<span class="_ _2"></span>y za system kontroli wewnętrznej w Spółce i jego skuteczno<span class="_ _2"></span>ść w procesie sporządzania </div><div class="t m0 x6 hc yb88 ff4 fs3 fc0 sc0 ls0 ws0">sprawozdań  finansowych  i <span class="_ _9"> </span>raportów  okresowych, <span class="_ _f"> </span>przygotowywan<span class="_ _2"></span>ych <span class="_ _f"> </span>i <span class="_ _f"> </span>publikowan<span class="_ _2"></span>ych <span class="_ _f"> </span>zgodnie  z <span class="_ _9"> </span>rozp<span class="_ _2"></span>orządzeniem </div><div class="t m0 x6 hc y7cc ff4 fs3 fc0 sc0 ls0 ws0">Ministra  Finansów  z <span class="_ _f"> </span>dnia  6  czerw<span class="_ _0"></span>ca<span class="_ _2"></span><span class="ff1">  </span>2025 <span class="_ _f"> </span>r.  w <span class="_ _f"> </span>sprawie  informacji  bieżących  i <span class="_ _f"> </span>okreso<span class="_ _2"></span>wych  przekazywanych  przez </div><div class="t m0 x6 hc ycaf ff4 fs3 fc0 sc0 ls0 ws0">emitentów <span class="_ _7"></span>papierów <span class="_ _4"></span>warto<span class="_ _2"></span>ściowych <span class="_ _7"></span>oraz <span class="_ _7"></span>warunków <span class="_ _7"></span>uznawania <span class="_ _7"></span>za <span class="_ _4"></span>równo<span class="_ _2"></span>ważne <span class="_ _4"></span>informacji <span class="_ _7"></span>wymaganych <span class="_ _7"></span>przepisami </div><div class="t m0 x6 hc ycb0 ff4 fs3 fc0 sc0 ls0 ws0">prawa  pańs<span class="_ _2"></span>twa  niebędącego  państwem  członkowskim. <span class="_ _5"> </span><span class="ff1">  </span>Spółka <span class="_ _1c"> </span>stosuje  systemy  kontro<span class="_ _2"></span>li  wewnętrznej  w  zakresie </div><div class="t m0 x6 hc ycb1 ff4 fs3 fc0 sc0 ls0 ws0">prowadzenia <span class="_ _e"></span>rachunkowości <span class="_ _e"></span>i <span class="_ _2"></span>s<span class="_ _2"></span>prawozdawczości <span class="_ _e"></span>finansowej <span class="_ _e"></span>zapewniającej <span class="_ _e"></span>rzetelne <span class="_ _2"></span>i <span class="_ _e"></span>jasn<span class="_ _2"></span>e <span class="_ _2"></span>przeds<span class="_ _2"></span>tawienie <span class="_ _2"></span>jej <span class="_ _e"></span>sytuacji </div><div class="t m0 x6 hc ycb2 ff4 fs3 fc0 sc0 ls0 ws0">finansowej <span class="_ _2"></span>i <span class="_ _e"></span>majątkowej. <span class="_ _e"></span>Spółka <span class="_ _e"></span>posiada <span class="_ _2"></span>doku<span class="_ _2"></span>mentację <span class="_ _2"></span>opisu<span class="_ _2"></span>jącą <span class="_ _2"></span>przyjęte <span class="_ _e"></span>zasady <span class="_ _2"></span>ra<span class="_ _2"></span>chunkowości, <span class="_ _2"></span>określające <span class="_ _e"></span>metody </div><div class="t m0 x6 hc y904 ff1 fs3 fc0 sc0 ls0 ws0">w<span class="ff4">yceny <span class="_ _4"></span>ak<span class="_ _2"></span>tywów <span class="_ _4"></span>i <span class="_ _4"></span>p<span class="_ _2"></span>asywów <span class="_ _7"></span>oraz <span class="_ _4"></span>ustalenia <span class="_ _7"></span>wyniku <span class="_ _7"></span>finansowe<span class="_ _0"></span>go, <span class="_ _4"></span>a <span class="_ _7"></span>także <span class="_ _4"></span>s<span class="_ _2"></span>posób <span class="_ _7"></span>prowadzenia <span class="_ _4"></span>ksiąg <span class="_ _7"></span>rachunkowych <span class="_ _4"></span>i </span></div><div class="t m0 x6 hc y641 ff4 fs3 fc0 sc0 ls0 ws0">systemu  ochro<span class="_ _2"></span>ny  danych  i  ich  zbioró<span class="_ _2"></span>w.  Przyjęte  zasady  rach<span class="_ _2"></span>unkowości  stosuje <span class="_ _1c"> </span>się  w  sposób  ciągł<span class="_ _2"></span>y,  zapewniając </div><div class="t m0 x6 hc y642 ff4 fs3 fc0 sc0 ls0 ws0">porównywalność <span class="_ _7"></span>sprawozdań <span class="_ _4"></span>finansowych <span class="_ _4"></span>p<span class="_ _2"></span>rzy<span class="_ _2"></span> <span class="_ _4"></span>zastosowaniu <span class="_ _4"></span>reguły<span class="_ _2"></span> <span class="_ _4"></span>kontynuacji <span class="_ _4"></span>działalnoś<span class="_ _2"></span>ci <span class="_ _4"></span>oraz <span class="_ _4"></span>ostrożnej <span class="_ _7"></span>wyceny. </div><div class="t m0 x6 hc ya9c ff4 fs3 fc0 sc0 ls0 ws0">Sprawozdania finansowe <span class="_ _a"></span>Sp<span class="_ _2"></span>ółki <span class="_ _a"></span>s<span class="_ _2"></span>ą <span class="_ _a"></span>pod<span class="_ _2"></span>dawane <span class="_ _0"></span>badaniom <span class="_ _0"></span>przez <span class="_ _a"></span>p<span class="_ _2"></span>odmioty <span class="_ _0"></span>uprawnione, wy<span class="_ _0"></span>brane w<span class="_ _0"></span> <span class="_ _0"></span>drodze uchwały <span class="_ _a"></span>Rady </div><div class="t m0 x6 hc y57d ff4 fs3 fc0 sc0 ls0 ws0">Nadzorczej. Sprawozd<span class="_ _2"></span>ania są publikowane z<span class="_ _2"></span>godnie z obowiązującymi p<span class="_ _2"></span>rzepisami <span class="_ _2"></span><span class="ff1">prawa. </span></div><div class="t m0 x67 hc ycb3 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ycb4 ff4 fs3 fc0 sc0 ls0 ws0">Księgi <span class="_ _a"></span>rachu<span class="_ _2"></span>nkowe <span class="_ _a"></span>są prowadzone <span class="_ _a"></span>przez <span class="_ _0"></span>Spółkę <span class="_ _0"></span>w <span class="_ _a"></span>sys<span class="_ _2"></span>temie <span class="_ _a"></span>informatyczn<span class="_ _2"></span>ym <span class="_ _a"></span>SAP <span class="_ _0"></span>R3. <span class="_ _0"></span>Dostęp <span class="_ _0"></span>do <span class="_ _0"></span>zasobów <span class="_ _a"></span>informacyjny<span class="_ _2"></span>ch </div><div class="t m0 x6 hc ycb5 ff4 fs3 fc0 sc0 ls0 ws0">systemu <span class="_ _4"></span>informatyczn<span class="_ _2"></span>ego <span class="_ _4"></span>ograniczony <span class="_ _4"></span>jest <span class="_ _4"></span>odp<span class="_ _2"></span>owiednimi <span class="_ _e"></span>u<span class="_ _2"></span>prawnieniami <span class="_ _4"></span>upoważnionych<span class="_ _2"></span> <span class="_ _4"></span>pracowników, <span class="_ _4"></span>wyłącznie <span class="_ _4"></span>w </div><div class="t m0 x6 hc ycb6 ff1 fs3 fc0 sc0 ls0 ws0">zakresie wykonywany<span class="_ _2"></span>ch przez nich obow<span class="_ _2"></span><span class="ff4">iązków. </span> </div><div class="t m0 x6 hc ycb7 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y7c2 ff4 fs3 fc0 sc0 ls0 ws0">Nadzór <span class="_ _e"></span>merytoryczny <span class="_ _e"></span>nad <span class="_ _e"></span>procesem <span class="_ _e"></span>przygotowania <span class="_ _e"></span>s<span class="_ _2"></span>prawozdań <span class="_ _e"></span>finansowych <span class="_ _e"></span>i <span class="_ _e"></span>raportów <span class="_ _e"></span>okresowych <span class="_ _e"></span>Spółki <span class="_ _e"></span>sprawuje </div><div class="t m0 x6 hc ycb8 ff1 fs3 fc0 sc0 ls0 ws0">Dyrektor Finansowy. <span class="_ _2"></span> </div><div class="t m0 x6 hc ycb9 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y7c4 ff4 fs3 fc0 sc0 ls0 ws0">Organizacja <span class="_ _e"></span>prac <span class="_ _2"></span>związa<span class="_ _2"></span>nych <span class="_ _2"></span>z <span class="_ _2"></span>przy<span class="_ _2"></span>gotowaniem <span class="_ _2"></span>rocznych<span class="_ _2"></span> <span class="_ _2"></span>i <span class="_ _2"></span>śródroczny<span class="_ _2"></span>ch <span class="_ _2"></span>sprawozdań <span class="_ _e"></span>finansowych <span class="_ _e"></span>leży <span class="_ _2"></span>w <span class="_ _e"></span>kompetencji </div><div class="t m0 x6 hc y38e ff4 fs3 fc0 sc0 ls0 ws0">działu księgowości oraz <span class="_ _2"></span>kontrolingu.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ycba ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ycbb ff1 fs3 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _4"></span>finans<span class="_ _2"></span>owe, <span class="_ _4"></span><span class="ff4">przygotowan<span class="_ _2"></span>e <span class="_ _e"></span>p<span class="_ _2"></span>rzez <span class="_ _4"></span>dział <span class="_ _4"></span>księgowości <span class="_ _4"></span>we <span class="_ _4"></span>współpra<span class="_ _2"></span>cy <span class="_ _4"></span>z <span class="_ _4"></span>działem <span class="_ _4"></span>kontrolingu, <span class="_ _9"> </span></span>po <span class="_ _4"></span>akceptacji </div><div class="t m0 x6 hc y32e ff4 fs3 fc0 sc0 ls0 ws0">przez Dyrektora Finan<span class="_ _2"></span>sowego, przed p<span class="_ _2"></span>ublikacją podlega weryfikacji Zarząd<span class="_ _2"></span>u oraz Rady Nadzorczej Spół<span class="_ _2"></span>ki.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h6 y89c ff1 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf70" class="pf w0 h0" ><div class="pc pc70 w0 h0"><img class="bi x2 ycbc w3 h13e" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">112 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hb y7b ff2 fs6 fc0 sc0 ls9 ws0">8.3.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">AKCJONARIUSZE <span class="_ _0"></span>POSIADAJĄCY ZNACZNE<span class="_ _0"></span> PAKIETY AKCJI<span class="ff2"> </span></span></span></div><div class="t m0 x67 hc y7c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y7d ff3 fs3 fc0 sc0 ls0 ws0">Wskazanie akcjonariuszy posiadających bezp<span class="_ _2"></span>ośrednio lub p<span class="_ _0"></span>ośrednio znaczne<span class="_ _2"></span> <span class="_ _0"></span>pakiety akcji wraz ze wskazaniem liczby </div><div class="t m0 x6 h7 y7e ff3 fs3 fc0 sc0 ls0 ws0">posiadanych <span class="_ _1c"> </span>przez <span class="_ _1c"> </span>te <span class="_ _1c"> </span>podmioty  akcji, <span class="_ _1c"> </span>ich  p<span class="_ _2"></span>rocentowego  u<span class="_ _2"></span>działu  w <span class="_ _1c"> </span>kapitale <span class="_ _1c"> </span>zakładowym, <span class="_ _1c"> </span>liczby  głosów<span class="_ _2"></span>  z <span class="_ _1c"> </span>nich </div><div class="t m0 x6 h7 y7f ff3 fs3 fc0 sc0 ls0 ws0">wynikających i ich pr<span class="_ _2"></span>ocentowego udzia<span class="_ _2"></span>łu w ogólnej liczbie <span class="_ _2"></span>głosów na walnym zgromadze<span class="_ _2"></span>niu<span class="ff2">.<span class="ff1"> </span></span></div><div class="t m0 x67 hc2 y80 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y92f ff4 fs3 fc0 sc0 ls0 ws0">Struktura akcjonariatu <span class="_ _0"></span>Spółki, <span class="_ _0"></span>uwzględniająca akcjonariuszy posiadających<span class="_ _2"></span><span class="ff1 fs2"> <span class="_ _0"></span><span class="ff4 fs3">na <span class="_ _0"></span>dzień <span class="_ _0"></span>31 <span class="_ _0"></span>grudnia 202<span class="ff1">5 <span class="_ _0"></span><span class="ff4">r. <span class="_ _0"></span>bezpośrednio lub </span></span></span></span></div><div class="t m0 x6 hc ycbd ff4 fs3 fc0 sc0 ls0 ws0">pośrednio  znaczne <span class="_ _9"> </span>pakiety <span class="_ _f"> </span>akcji <span class="_ _f"> </span>„TOYA” <span class="_ _f"> </span>S.A. <span class="_ _f"> </span>wraz <span class="_ _f"> </span>ze  wskazaniem <span class="_ _9"> </span>liczby  posiadanych <span class="_ _f"> </span>przez <span class="_ _f"> </span>te <span class="_ _9"> </span>pod<span class="_ _2"></span>mioty <span class="_ _9"> </span>akcji,  ich </div><div class="t m0 x6 hc y215 ff4 fs3 fc0 sc0 ls0 ws0">procentowego ud<span class="_ _2"></span>ziału w kapitale zakł<span class="_ _2"></span>adowym, liczby głosó<span class="_ _2"></span>w z nich wynika<span class="_ _2"></span>jących i ich pr<span class="_ _2"></span>ocentowego udziału<span class="_ _2"></span> w ogólnej </div><div class="t m0 x6 hc y4dd ff1 fs3 fc0 sc0 ls0 ws0">liczbie <span class="_ _e"></span>g<span class="ff4">łosó<span class="_ _2"></span>w <span class="_ _e"></span>na <span class="_ _e"></span>Walny<span class="_ _2"></span>m <span class="_ _e"></span>Zgromadzeniu <span class="_ _e"></span>Spółki, <span class="_ _4"></span>została <span class="_ _e"></span>(zgodnie <span class="_ _e"></span>z <span class="_ _4"></span>najlepszą <span class="_ _e"></span>wiedzą <span class="_ _4"></span>Spółki) <span class="_ _e"></span>zaprezentowana <span class="_ _4"></span>w <span class="_ _e"></span>tabeli </span></div><div class="t m0 x6 hc y94b ff4 fs3 fc0 sc0 ls0 ws0">poniżej, spo<span class="_ _2"></span>rządzonej na podstawie informacji przekaz<span class="_ _2"></span>an<span class="_ _2"></span>ych Spółce przez akcjon<span class="_ _2"></span>ariuszy.<span class="ff1"> </span></div><div class="t m0 x6 hc ycbe ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y96d ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 ycbf w16b ha8"><div class="t m0 x69 hf y7f1 ff2 fs7 fc3 sc0 ls0 ws0">Nazwa </div></div><div class="c x192 ycbf w16c ha8"><div class="t m0 xe5 hf y7f1 ff2 fs7 fc3 sc0 ls0 ws0">Status </div></div><div class="c x73 ycbf w7a ha8"><div class="t m0 x16 hf y7cf ff2 fs7 fc3 sc0 ls0 ws0">Liczba akcji / l<span class="_ _0"></span>iczba </div><div class="t m0 x16 hf y7f1 ff3 fs7 fc3 sc0 ls0 ws0">głosów na Walny<span class="_ _0"></span>m </div><div class="t m0 x124 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">Zgromadzeniu </div></div><div class="c x8 ycbf w16d ha8"><div class="t m0 x1a hf ycc0 ff3 fs7 fc3 sc0 ls0 ws0">Wartość </div><div class="t m0 xc4 hf y8d8 ff2 fs7 fc3 sc0 ls0 ws0">nominalna </div><div class="t m0 x4c hf y8bc ff2 fs7 fc3 sc0 ls0 ws0">jednej akcji w </div><div class="t m0 x112 hf y9a7 ff3 fs7 fc3 sc0 ls45 ws0">zł<span class="ff2 ls0"> </span></div></div><div class="c x13c ycbf w16e ha8"><div class="t m0 x3c hf y7cf ff3 fs7 fc3 sc0 ls0 ws0">Wartość </div><div class="t m0 x17 hf y7f1 ff2 fs7 fc3 sc0 ls0 ws0">nominalna akcji w </div><div class="t m0 xd8 hf y53c ff3 fs7 fc3 sc0 ls45 ws0">zł<span class="ff2 ls0"> </span></div></div><div class="c x14a ycbf w16f ha8"><div class="t m0 x7b hf y809 ff3 fs7 fc3 sc0 ls0 ws0">Udział w kapital<span class="_ _0"></span>e </div><div class="t m0 xea hf y7cf ff3 fs7 fc3 sc0 ls0 ws0">zakładowym / udzi<span class="_ _0"></span>ał<span class="ff2"> </span></div><div class="t m0 x193 hf y7f1 ff3 fs7 fc3 sc0 ls0 ws0">w ogólnej liczbie <span class="_ _0"></span>głosów na </div><div class="t m0 xe1 hf y53c ff2 fs7 fc3 sc0 ls0 ws0">Walnym Zgromadz<span class="_ _0"></span>eniu </div><div class="t m0 x16 hf y1d4 ff3 fs7 fc3 sc0 ls0 ws0">wyrażone w proc<span class="_ _0"></span>entach (%)<span class="ff2"> </span></div></div><div class="c x6 y5aa w16b h13f"><div class="t m0 x69 h11 y94 ff1 fs7 fc0 sc0 ls0 ws0">Jan Szmidt </div></div><div class="c x192 y5aa w16c h13f"><div class="t m0 x29 h11 y94 ff1 fs7 fc0 sc0 ls0 ws0">osoba fi<span class="_ _0"></span>zyczna </div></div><div class="c x73 y5aa w7a h13f"><div class="t m0 x194 h11 y94 ff1 fs7 fc0 sc0 ls0 ws0">28 284 304 </div></div><div class="c x8 y5aa w16d h13f"><div class="t m0 xa3 h11 y94 ff1 fs7 fc0 sc0 ls0 ws0">0,1 </div></div><div class="c x13c y5aa w16e h13f"><div class="t m0 x7d h11 y94 ff1 fs7 fc0 sc0 ls0 ws0">2 828 430,40 </div></div><div class="c x14a y5aa w16f h13f"><div class="t m0 x6b h11 y94 ff1 fs7 fc0 sc0 ls0 ws0">37,69% </div></div><div class="c x6 ycc1 w16b h140"><div class="t m0 x69 h11 y278 ff4 fs7 fc0 sc0 ls0 ws0">Romuald Szałagan<span class="ff1"> </span></div></div><div class="c x192 ycc1 w16c h140"><div class="t m0 x29 h11 y278 ff1 fs7 fc0 sc0 ls0 ws0">osoba fi<span class="_ _0"></span>zyczna </div></div><div class="c x73 ycc1 w7a h140"><div class="t m0 xfc h11 y278 ff1 fs7 fc0 sc0 ls0 ws0">9 652 290 </div></div><div class="c x8 ycc1 w16d h140"><div class="t m0 xa3 h11 y278 ff1 fs7 fc0 sc0 ls0 ws0">0,1 </div></div><div class="c x13c ycc1 w16e h140"><div class="t m0 x2e h11 y278 ff1 fs7 fc0 sc0 ls0 ws0">965 229,00 </div></div><div class="c x14a ycc1 w16f h140"><div class="t m0 x6b h11 y278 ff1 fs7 fc0 sc0 ls0 ws0">12,86% </div></div><div class="c x6 y673 w16b hcd"><div class="t m0 x69 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Generali<span class="_ _0"></span> OFE </div></div><div class="c x192 y673 w16c hcd"><div class="t m0 x18 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">osoba prawna </div></div><div class="c x73 y673 w7a hcd"><div class="t m0 xfc h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">5 001 147 </div></div><div class="c x8 y673 w16d hcd"><div class="t m0 xa3 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">0,1 </div></div><div class="c x13c y673 w16e hcd"><div class="t m0 x2e h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">500 114,70 </div></div><div class="c x14a y673 w16f hcd"><div class="t m0 x6c h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">6,66% </div></div><div class="c x6 y9d8 w16b h75"><div class="t m0 x69 h11 y576 ff1 fs7 fc0 sc0 ls0 ws0">Pozostali      <span class="_ _0"></span>                          <span class="_ _0"></span>                   </div><div class="t m0 x69 h11 y271 ff1 fs7 fc0 sc0 ls0 ws0">- <span class="ff4">udział poniżej 5%<span class="_ _0"></span><span class="ff1"> </span></span></div></div><div class="c x192 y9d8 w16c h75"><div class="t m0 x7d h11 y574 ff1 fs7 fc0 sc0 ls0 ws0">nie doty<span class="_ _0"></span>czy </div></div><div class="c x73 y9d8 w7a h75"><div class="t m0 x194 h11 y574 ff1 fs7 fc0 sc0 ls0 ws0">32 104 485 </div></div><div class="c x8 y9d8 w16d h75"><div class="t m0 xa3 h11 y574 ff1 fs7 fc0 sc0 ls0 ws0">0,1 </div></div><div class="c x13c y9d8 w16e h75"><div class="t m0 x7d h11 y574 ff1 fs7 fc0 sc0 ls0 ws0">3 210 448,50 </div></div><div class="c x14a y9d8 w16f h75"><div class="t m0 x6b h11 y574 ff1 fs7 fc0 sc0 ls0 ws0">42,79% </div></div><div class="c x6 ycc2 w16b h31"><div class="t m0 x3c hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">RAZEM </div></div><div class="c x192 ycc2 w16c h31"><div class="t m0 x2f h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x73 ycc2 w7a h31"><div class="t m0 x194 hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">75 042 226 </div></div><div class="c x8 ycc2 w16d h31"><div class="t m0 x8f h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x13c ycc2 w16e h31"><div class="t m0 x7d hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">7 504 222,60<span class="_ _0"></span> </div></div><div class="c x14a ycc2 w16f h31"><div class="t m0 xd hf y2b9 ff2 fs7 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc y6dd ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ya17 ff4 fs3 fc0 sc0 ls0 ws0">Pomiędzy dniem przekazan<span class="_ _2"></span>ia poprzedniego raportu<span class="_ _2"></span> okresowego (tj. od <span class="_ _2"></span><span class="ff1">6 listopad<span class="_ _2"></span>a 2025 r.) a 31 grudnia 2025 </span>r. <span class="_ _2"></span>a także </div><div class="t m0 x6 hc y482 ff4 fs3 fc0 sc0 ls0 ws0">po <span class="_ _4"></span>zakończeniu <span class="_ _4"></span>roku <span class="_ _4"></span>202<span class="ff1">5 <span class="_ _4"></span>do <span class="_ _4"></span>dnia <span class="_ _4"></span>zatwierdzenia <span class="_ _4"></span>niniejszego <span class="_ _4"></span>sprawozdania <span class="_ _4"></span>do <span class="_ _4"></span>publikacji <span class="_ _4"></span>nie <span class="_ _4"></span></span>miały<span class="_ _2"></span> <span class="_ _e"></span>miejsca <span class="_ _4"></span>zmiany <span class="_ _4"></span>w </div><div class="t m0 x6 hc y32b ff4 fs3 fc0 sc0 ls0 ws0">strukturze wła<span class="_ _2"></span>sności znacznych pakietów akcji TOY<span class="_ _2"></span>A S.A. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x67 hc ycc3 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ya01 ff4 fs3 fc0 sc0 ls0 ws0">Jednostce <span class="_ _19"> </span>Dominującej<span class="_ _2"></span><span class="ff1"> <span class="_ _5"> </span></span>n<span class="_ _2"></span>ie <span class="_ _5"> </span>są <span class="_ _19"> </span>zn<span class="_ _2"></span>ane <span class="_ _5"> </span>żadn<span class="_ _2"></span>e <span class="_ _5"> </span>umowy, <span class="_ _19"> </span>w <span class="_ _19"> </span>wyniku <span class="_ _19"> </span>któ<span class="_ _2"></span>rych <span class="_ _19"> </span>w <span class="_ _5"> </span>przys<span class="_ _2"></span>złości <span class="_ _5"> </span>mogłyb<span class="_ _2"></span>y <span class="_ _5"> </span>n<span class="_ _2"></span>astąpić <span class="_ _5"> </span>zmiany <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yabe ff1 fs3 fc0 sc0 ls0 ws0">w proporcjach po<span class="_ _2"></span>siadanych akcji przez doty<span class="_ _2"></span>chczasowych akcjonariuszy<span class="_ _2"></span>. <span class="_ _2"></span> </div><div class="t m0 xd hb y7a9 ff2 fs6 fc0 sc0 ls9 ws0">8.4.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">PAPIERY <span class="_ _3"> </span>WARTOŚCIOWE <span class="_ _44"> </span>DAJĄCE <span class="_ _3"> </span>SPECJALNE <span class="_ _44"> </span>UPRAWNIENIA<span class="_ _0"></span> </span></span></div><div class="t m0 x9f hb y4cc ff2 fs6 fc0 sc0 ls0 ws0">KONTROLNE </div><div class="t m0 x6 hc ycc4 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 ycc5 ff3 fs3 fc0 sc0 ls0 ws0">Wskazanie  posiadaczy  wszelkich<span class="_ _2"></span>  papierów  wartościowych,  które  dają  specjalne  uprawnienia  kontr<span class="_ _2"></span>olne,  wraz  z </div><div class="t m0 x6 h7 ycc6 ff3 fs3 fc0 sc0 ls0 ws0">opisem tych up<span class="_ _2"></span>rawnień<span class="ff1"> <span class="ff4">(§ 70 u<span class="_ _2"></span>st. 6 pkt 5 lit. e<span class="_ _2"></span></span> <span class="ff4">Rozporządzenia).</span> </span></div><div class="t m0 x6 hc ycc7 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ycc8 ff4 fs3 fc0 sc0 ls0 ws0">Wszystkie <span class="_ _2"></span>akcje Spółki <span class="_ _2"></span>są <span class="_ _2"></span>akcjami zwykłymi n<span class="_ _2"></span>a okazicie<span class="_ _2"></span>la, które <span class="_ _2"></span>nie dają <span class="_ _2"></span>specjalnych <span class="_ _2"></span>uprawnień ko<span class="_ _2"></span>ntrolnych. <span class="_ _2"></span>Poza w/w<span class="_ _2"></span> </div><div class="t m0 x6 hc y3d6 ff4 fs3 fc0 sc0 ls0 ws0">akcjami, Spółka n<span class="_ _2"></span>ie emitowała żadny<span class="_ _2"></span>ch innych papierów wartościowych.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ycc9 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y3b0 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y223 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ycca ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yccb ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yccc ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y226 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yccd ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ycce ff1 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf71" class="pf w0 h0" ><div class="pc pc71 w0 h0"><img class="bi x2 yccf w3 h141" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">113 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hb y7b ff2 fs6 fc0 sc0 ls9 ws0">8.5.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff2">OGRANICZENIE PRA<span class="_ _0"></span>W Z AKCJI </span></span></div><div class="t m0 x67 hc y7c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y7d ff3 fs3 fc0 sc0 ls0 ws0">Wskazanie <span class="_ _a"></span>ws<span class="_ _2"></span>zelkich <span class="_ _a"></span>ogran<span class="_ _2"></span>iczeń <span class="_ _0"></span>odnośnie <span class="_ _a"></span>do<span class="_ _2"></span> <span class="_ _a"></span>wykonywania <span class="_ _0"></span>prawa <span class="_ _0"></span>głosu, <span class="_ _a"></span>takich jak <span class="_ _8"></span>o<span class="_ _2"></span>graniczenie <span class="_ _a"></span>wykonywania <span class="_ _0"></span>prawa </div><div class="t m0 x6 h7 y7e ff3 fs3 fc0 sc0 ls0 ws0">głosu <span class="_ _a"></span>przez <span class="_ _0"></span>posiadaczy <span class="_ _a"></span>określo<span class="_ _2"></span>nej <span class="_ _a"></span>części <span class="_ _a"></span>lub <span class="_ _0"></span>liczby <span class="_ _a"></span>głosów, <span class="_ _0"></span>ograniczenia <span class="_ _a"></span>czasowe<span class="_ _2"></span> <span class="_ _a"></span>dotyczące<span class="_ _2"></span> <span class="_ _a"></span>wykonywania <span class="_ _a"></span>prawa g<span class="_ _0"></span>łosu </div><div class="t m0 x6 h7 y7f ff3 fs3 fc0 sc0 ls0 ws0">lub <span class="_ _e"></span>zapisy, <span class="_ _e"></span>zgodnie <span class="_ _e"></span>z <span class="_ _e"></span>któr<span class="_ _2"></span>ymi <span class="_ _e"></span>p<span class="_ _2"></span>rawa <span class="_ _e"></span>kapitałowe <span class="_ _e"></span>związane <span class="_ _e"></span>z <span class="_ _e"></span>pap<span class="_ _2"></span>ierami <span class="_ _e"></span>wartościowymi <span class="_ _e"></span>s<span class="_ _2"></span>ą <span class="_ _2"></span>o<span class="_ _2"></span>ddzielone <span class="_ _e"></span>od <span class="_ _e"></span>posiadania </div><div class="t m0 x6 h7 y142 ff3 fs3 fc0 sc0 ls0 ws0">papierów warto<span class="_ _2"></span>ściowych<span class="ff1"> <span class="ff4">(§ 70 us<span class="_ _2"></span>t. 6 pkt 5 lit. f Rozporzą<span class="_ _2"></span>dzenia). </span> </span></div><div class="t m0 x6 hc y143 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y144 ff4 fs3 fc0 sc0 ls0 ws0">Z <span class="_ _15"> </span>akcjami <span class="_ _15"> </span>Spół<span class="_ _2"></span>ki <span class="_ _15"> </span>nie <span class="_ _15"> </span>wiąż<span class="_ _2"></span>ą <span class="_ _15"> </span>się <span class="_ _15"> </span>żad<span class="_ _2"></span>ne <span class="_ _15"> </span>ograniczenia <span class="_ _13"> </span>w <span class="_ _15"> </span>wykonywaniu <span class="_ _13"> </span>prawa <span class="_ _15"> </span>gł<span class="_ _2"></span>osu. <span class="_ _15"> </span>Zgodnie <span class="_ _13"> </span>ze <span class="_ _15"> </span>Statutem <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y145 ff4 fs3 fc0 sc0 ls0 ws0">„TOYA” S.A., każd<span class="_ _2"></span>a akcja daje prawo do jednego gł<span class="_ _2"></span>osu na Walnym Zgromadzen<span class="_ _2"></span>iu.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y146 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y147 ff2 fs3 fc0 sc0 ls0 ws0">Wskazanie <span class="ff3">wszelk<span class="_ _2"></span>ich ograniczeń dotycząc<span class="_ _2"></span>ych przenoszenia prawa <span class="_ _2"></span>własności papierów wartościowych<span class="_ _2"></span> emitenta<span class="_ _e"></span></span>.<span class="ff1"> </span></div><div class="t m0 x6 hc y148 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y149 ff1 fs3 fc0 sc0 ls0 ws0">W 2025 <span class="ff4">r. nie było o<span class="_ _2"></span>graniczeń doty<span class="_ _2"></span>czących przenoszenia <span class="_ _2"></span>prawa własności papierów wartoś<span class="_ _2"></span>ciowych Spółki<span class="_ _2"></span></span><span class="lsf">. </span> </div><div class="t m0 xd hb y7b7 ff2 fs6 fc0 sc0 ls9 ws0">8.6.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff2">OPIS ZASAD ZMIANY<span class="_ _0"></span> STATUTU EM<span class="_ _0"></span>ITENTA </span></span></div><div class="t m0 x67 hc y1c0 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y5aa ff4 fs3 fc0 sc0 ls0 ws0">Zmiana <span class="_ _0"></span>Statutu Spółki <span class="_ _0"></span>dokonywana jest <span class="_ _0"></span>zgodnie <span class="_ _0"></span>z przepisami <span class="_ _0"></span>Kodeksu spółek <span class="_ _a"></span>h<span class="_ _2"></span>andlowych. Uchwały <span class="_ _a"></span>co do <span class="_ _a"></span>z<span class="_ _2"></span>mian <span class="_ _0"></span>Statutu </div><div class="t m0 x6 hc y5ab ff4 fs3 fc0 sc0 ls0 ws0">zwiększających <span class="_ _1f"> </span>świadczenia <span class="_ _1f"> </span>akcjonarius<span class="_ _2"></span>zy <span class="_ _17"> </span>lub <span class="_ _1f"> </span>uszczuplających <span class="_ _1f"> </span>prawa <span class="_ _1f"> </span>przyznane <span class="_ _17"> </span>o<span class="_ _2"></span>sobiście <span class="_ _1f"> </span>poszczególnym </div><div class="t m0 x6 hc y5ac ff4 fs3 fc0 sc0 ls0 ws0">akcjonariuszo<span class="_ _2"></span>m wymagają zgody wszys<span class="_ _2"></span>tkich akcjon<span class="_ _2"></span>ariuszy, których dotyczą. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd hb yb31 ff2 fs6 fc0 sc0 ls9 ws0">8.7.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff2">WALNE ZGROMADZE<span class="_ _0"></span>NIE  </span></span></div><div class="t m0 x6 h6 y6dd ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y5d5 ff3 fs3 fc0 sc0 ls0 ws0">Sposób <span class="_ _4"></span>działania <span class="_ _e"></span>waln<span class="_ _2"></span>ego <span class="_ _e"></span>zgr<span class="_ _2"></span>omadzenia <span class="_ _4"></span>i <span class="_ _e"></span>jego <span class="_ _4"></span>zasadnicze <span class="_ _4"></span>uprawn<span class="_ _2"></span>ienia <span class="_ _e"></span>oraz <span class="_ _4"></span>opis <span class="_ _4"></span>praw <span class="_ _e"></span>akcjonariuszy <span class="_ _4"></span>i <span class="_ _e"></span>sp<span class="_ _2"></span>osobu <span class="_ _e"></span>ich </div><div class="t m0 x6 h7 ycd0 ff3 fs3 fc0 sc0 ls0 ws0">wykonywania, <span class="_ _e"></span>w <span class="_ _e"></span>szczególnośc<span class="_ _2"></span>i <span class="_ _2"></span>zasady <span class="_ _e"></span>wynika<span class="_ _2"></span>jące <span class="_ _e"></span>z <span class="_ _2"></span>r<span class="_ _2"></span>egulaminu <span class="_ _e"></span>walnego <span class="_ _e"></span>zgromadzenia, <span class="_ _e"></span>jeżeli <span class="_ _e"></span>taki <span class="_ _e"></span>regulamin <span class="_ _e"></span>został </div><div class="t m0 x6 h7 y5d7 ff2 fs3 fc0 sc0 ls0 ws0">uchwalony, o ile informacje <span class="_ _2"></span>w tym <span class="_ _2"></span><span class="ff3">zakresie nie wynikają w<span class="_ _2"></span>prost z przepisów pr<span class="_ _2"></span>awa<span class="ff1">).  </span></span></div><div class="t m0 x6 hc y5d8 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yb12 ff4 fs3 fc0 sc0 ls0 ws0">Obrady Walnego Zgro<span class="_ _2"></span>madzenia „TOYA” S.A. odbywają s<span class="_ _2"></span>ię zgodnie z <span class="_ _2"></span>powszechnie obowiązującymi p<span class="_ _2"></span>rzepisami prawa, w </div><div class="t m0 x6 hc yb13 ff4 fs3 fc0 sc0 ls0 ws0">szczególności <span class="_ _1b"> </span>przepisami <span class="_ _1b"> </span>Kodeksu <span class="_ _1b"> </span>spółek <span class="_ _1b"> </span>handlowych, <span class="_ _18"> </span>Statu<span class="_ _2"></span>tu <span class="_ _1b"> </span>Spółki <span class="_ _18"> </span>oraz <span class="_ _1b"> </span>postanowień <span class="_ _18"> </span>Regula<span class="_ _2"></span>minu <span class="_ _1b"> </span>Walnego </div><div class="t m0 x6 hc y8b4 ff1 fs3 fc0 sc0 ls0 ws0">Zgromadzenia <span class="ff4">(dos<span class="_ _2"></span>tęp: </span><span class="fc7">https://toy<span class="_ _2"></span>a.pl/materialy-dla<span class="_ _2"></span>-inwestorow</span>).  </div><div class="t m0 x6 hc yb14 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ycd1 ff4 fs3 fc0 sc0 ls0 ws0">Walne Zgromadzeni<span class="_ _2"></span>e obradu<span class="_ _2"></span>je jako <span class="_ _2"></span>zwyczajne albo<span class="_ _2"></span> nadzwy<span class="_ _2"></span>czajne. Nad<span class="_ _2"></span>zwyczajne Walne <span class="_ _2"></span>Zgromadzenie <span class="_ _2"></span>zwołuje <span class="_ _2"></span>Zarząd </div><div class="t m0 x6 hc ybf8 ff4 fs3 fc0 sc0 ls0 ws0">z własnej inicjatywy, na pisemny wniosek Rady Nadzorczej albo na wniosek akcjonariuszy<span class="_ _2"></span> <span class="_ _0"></span>reprezentujących co najmniej </div><div class="t m0 x6 hc ybf9 ff4 fs3 fc0 sc0 ls0 ws0">1/20 <span class="_ _e"></span>kap<span class="_ _2"></span>itału <span class="_ _4"></span>zakładowego, <span class="_ _4"></span>złoż<span class="_ _2"></span>ony <span class="_ _4"></span>Zarządowi <span class="_ _4"></span>na <span class="_ _4"></span>piśmie <span class="_ _e"></span>lu<span class="_ _2"></span>b <span class="_ _e"></span>w <span class="_ _4"></span>postaci <span class="_ _4"></span>elektronicznej. <span class="_ _4"></span>Wn<span class="_ _2"></span>iosek <span class="_ _e"></span>o<span class="_ _2"></span> <span class="_ _e"></span>zwołan<span class="_ _2"></span>ie <span class="_ _e"></span>Walnego </div><div class="t m0 x6 hc ycd2 ff4 fs3 fc0 sc0 ls0 ws0">Zgromadzenia <span class="_ _15"> </span>powinien <span class="_ _13"> </span>określać <span class="_ _15"> </span>s<span class="_ _2"></span>prawy <span class="_ _15"> </span>wnoszon<span class="_ _2"></span>e <span class="_ _15"> </span>pod <span class="_ _15"> </span>obrady <span class="_ _13"> </span>lub <span class="_ _15"> </span>zawierać <span class="_ _15"> </span>projekt <span class="_ _15"> </span>uch<span class="_ _2"></span>wały <span class="_ _15"> </span>dotyczącej </div><div class="t m0 x6 hc ycd3 ff4 fs3 fc0 sc0 ls0 ws0">proponowanego  porząd<span class="_ _2"></span>ku  obrad.  Zwołanie  Nadzwyczajnego  Walnego  Zgromadzenia  na<span class="_ _2"></span><span class="ff1">  wniosek  Rady  Nadzorczej </span></div><div class="t m0 x6 hc ycd4 ff4 fs3 fc0 sc0 ls0 ws0">powinno nas<span class="_ _2"></span>tąpić w ciągu dwóch tygodn<span class="_ _2"></span>i od daty zgłoszenia wnios<span class="_ _2"></span>ku. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y7c0 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ycd5 ff1 fs3 fc0 sc0 ls0 ws0">Rada Nadzo<span class="_ _2"></span>rcza <span class="ff4">zwołuje</span> Walne Zgromadzeni<span class="_ _2"></span>e:  </div><div class="t m0 xd9 hc y626 ff1 fs3 fc0 sc0 ls16 ws0">a)<span class="ff9 ls0"> <span class="_ _55"> </span><span class="ff4">w przypadku<span class="_ _2"></span>, gdy Zarząd Spółki nie zwołał Zwyczajn<span class="_ _2"></span>ego Walnego Zgromadzenia w prz<span class="_ _2"></span>episanym terminie, <span class="_ _e"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd9 hc ycd6 ff1 fs3 fc0 sc0 ls17 ws0">b)<span class="ff9 ls0"> <span class="_ _2d"> </span><span class="ff4">jeżeli <span class="_ _7"></span>po<span class="_ _2"></span>mimo <span class="_ _7"></span>złożenia <span class="_ _7"> </span>przez<span class="_ _2"></span> <span class="_ _7"></span>Radę <span class="_ _7"></span>Nadzorczą <span class="_ _7"> </span>wnios<span class="_ _2"></span>ku, <span class="_ _7"></span>Zarzą<span class="_ _2"></span>d <span class="_ _7"></span>Spółki <span class="_ _7"></span>nie <span class="_ _7"></span>zwołał <span class="_ _7"> </span>Waln<span class="_ _2"></span>ego <span class="_ _7"></span>Zgromadzen<span class="_ _2"></span>ia <span class="_ _7"></span>w </span></span></div><div class="t m0 x68 hc ycd7 ff1 fs3 fc0 sc0 ls0 ws0">terminie, albo  </div><div class="t m0 xd9 hc y462 ff1 fs3 fc0 sc0 ls3c ws0">c)<span class="ff9 ls0"> <span class="_ _5b"> </span><span class="ff1">gdy uzna to za wska<span class="_ _2"></span>zane.  </span></span></div><div class="t m0 x6 hc y361 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y533 ff1 fs3 fc0 sc0 ls0 ws0">Dopuszcza <span class="_ _2"></span><span class="ff4">się</span> <span class="_ _2"></span><span class="ff4">możliwość udziału<span class="_ _2"></span> w Walny<span class="_ _2"></span>m Zgromadzeniu <span class="_ _2"></span>przy wyko<span class="_ _2"></span>rzystaniu ś<span class="_ _2"></span>rodków komunikacji elektroniczn<span class="_ _2"></span>ej, na </span></div><div class="t m0 x6 hc ycd8 ff4 fs3 fc0 sc0 ls0 ws0">warunkach szcz<span class="_ _2"></span>egółowo określonych przez <span class="_ _2"></span>Zarząd. <span class="ff1"> </span></div><div class="t m0 x6 hc y98e ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y949 ff4 fs3 fc0 sc0 ls0 ws0">Walne Zgromadzenie może podejmować<span class="_ _2"></span> uchwały bez względu na liczbę obecnych akcjonariuszy<span class="_ _2"></span> lub reprezentowanych </div><div class="t m0 x6 hc ycd9 ff4 fs3 fc0 sc0 ls0 ws0">akcji z zastrz<span class="_ _2"></span>eżeniem przypadków wskazan<span class="_ _2"></span>ych w przepisach p<span class="_ _2"></span>rawa. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ycda ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><span class="d m1" style="border-style:none;position:absolute;left:300.280000px;bottom:705.400000px;width:172.970000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></div><div class="pi" ></div></div><div id="pf72" class="pf w0 h0" ><div class="pc pc72 w0 h0"><img class="bi x2 y3 w3 h3" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">114 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">Uchwały <span class="_ _2"></span>Wa<span class="_ _2"></span>lnego <span class="_ _2"></span>Zgromadze<span class="_ _2"></span>nia <span class="_ _2"></span>zap<span class="_ _2"></span>adają <span class="_ _2"></span>bezwzględną <span class="_ _e"></span>większością <span class="_ _e"></span>głosów, <span class="_ _2"></span>o <span class="_ _e"></span>ile <span class="_ _2"></span>przep<span class="_ _2"></span>isy <span class="_ _2"></span>prawa <span class="_ _e"></span>lub <span class="_ _2"></span>Statut <span class="_ _e"></span>Spółki <span class="_ _2"></span>nie </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">stanowią inaczej. Uchwał<span class="_ _2"></span>y Walnego Zgromadzenia pod<span class="_ _2"></span>ejmowane są większoś<span class="_ _2"></span>cią 3/4 oddanych gł<span class="_ _2"></span>osów w sprawach: <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 xd9 hc yd8 ff1 fs3 fc0 sc0 ls16 ws0">a)<span class="ff9 ls0"> <span class="_ _55"> </span><span class="ff1">zmiany Statutu,<span class="_ _2"></span> w tym emisji nowych akcji, <span class="_ _2"></span> </span></span></div><div class="t m0 xd9 hc yd9 ff1 fs3 fc0 sc0 ls17 ws0">b)<span class="ff9 ls0"> <span class="_ _2d"> </span><span class="ff4">emisji obligacji z<span class="_ _2"></span>amiennych i obligacji z<span class="_ _2"></span> prawem pierwszeńst<span class="_ _2"></span>wa objęcia akcji, <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd9 hc yda ff1 fs3 fc0 sc0 ls3c ws0">c)<span class="ff9 ls0"> <span class="_ _5b"> </span><span class="ff4">połączenia Spółki z <span class="_ _2"></span>inną spółką, <span class="ff1"> </span></span></span></div><div class="t m0 xd9 hc ydb ff1 fs3 fc0 sc0 ls17 ws0">d)<span class="ff9 ls0"> <span class="_ _2d"> </span><span class="ff4">obn<span class="_ _2"></span>iżenia kapitału zakład<span class="_ _2"></span>owego, <span class="ff1"> </span></span></span></div><div class="t m0 xd9 hc ydc ff1 fs3 fc0 sc0 ls6 ws0">e)<span class="ff9 ls0"> <span class="_ _3b"> </span><span class="ff1">u<span class="_ _2"></span>morzenia akcji, </span></span></div><div class="t m0 xd9 hc ydd ff1 fs3 fc0 sc0 ls3d ws0">f)<span class="ff9 ls0"> <span class="_ _3e"> </span><span class="ff4">zbycia przedsiębiors<span class="_ _2"></span>twa Spółki albo jego zorgan<span class="_ _2"></span>izowanej części, <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd9 hc yde ff1 fs3 fc0 sc0 ls22 ws0">g)<span class="ff9 ls0"> <span class="_ _55"> </span><span class="ff4">rozwiązan<span class="_ _2"></span>ia Spółki. <span class="ff1"> </span></span></span></div><div class="t m0 x68 hc ydf ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ye0 ff4 fs3 fc0 sc0 ls0 ws0">Uchwały co do zmian<span class="_ _2"></span> Statutu zwiększających świadczenia a<span class="_ _2"></span>kcjonariuszy lub uszczup<span class="_ _2"></span>lających prawa przyznane os<span class="_ _2"></span>obiście </div><div class="t m0 x6 hc ye1 ff4 fs3 fc0 sc0 ls0 ws0">poszczególnym akcjon<span class="_ _2"></span>ariuszom wymagają zgody wszy<span class="_ _2"></span>stkich akcjonariu<span class="_ _2"></span>szy, których dotyczą. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ye2 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ye3 ff4 fs3 fc0 sc0 ls0 ws0">Ważnie podjęte chwały<span class="_ _2"></span> Walnego Zgromadz<span class="_ _2"></span>enia wiążą wszy<span class="_ _2"></span>stkie organy Spół<span class="_ _2"></span>ki, a także wszys<span class="_ _2"></span>tkich akcjonariuszy, w tym </div><div class="t m0 x6 hc ycdb ff4 fs3 fc0 sc0 ls0 ws0">także nieobecnych na <span class="_ _2"></span>Walnym Zgromadzeniu. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y996 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ycdc ff4 fs3 fc0 sc0 ls0 ws0">Do kompetencji Walnego <span class="_ _2"></span>Zgromadzenia należy<span class="_ _2"></span> podejmowanie uchwał w n<span class="_ _2"></span>astępujących spra<span class="_ _2"></span>wach: <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd9 hc ycdd ff1 fs3 fc0 sc0 ls16 ws0">a)<span class="ff9 ls0"> <span class="_ _55"> </span><span class="ff4">rozpatrzenie i zatwierdzeni<span class="_ _2"></span>e sprawozdania Za<span class="_ _2"></span>rządu i Rady Nadzorczej, <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd9 hc y82 ff1 fs3 fc0 sc0 ls17 ws0">b)<span class="ff9 ls0"> <span class="_ _2d"> </span><span class="ff4">nab<span class="_ _2"></span>ycie własnych akcji, <span class="ff1"> </span></span></span></div><div class="t m0 xd9 hc y507 ff1 fs3 fc0 sc0 ls3c ws0">c)<span class="ff9 ls0"> <span class="_ _5b"> </span><span class="ff4">połączenie Spółki lub p<span class="_ _2"></span>rzekształcenie Spółki, <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd9 hc ycde ff1 fs3 fc0 sc0 ls17 ws0">d)<span class="ff9 ls0"> <span class="_ _2d"> </span><span class="ff4">us<span class="_ _2"></span>talanie wynagrodzenia czł<span class="_ _2"></span>onków Rady Nadzorczej, <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd9 hc ycdf ff1 fs3 fc0 sc0 ls6 ws0">e)<span class="ff9 ls0"> <span class="_ _3b"> </span><span class="ff1">tworz<span class="_ _2"></span>enie i likwidacja fundus<span class="_ _2"></span>zy specjalnych,<span class="_ _2"></span>  </span></span></div><div class="t m0 x6 hc yce0 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yce1 ff4 fs3 fc0 sc0 ls0 ws0">Nabycie i zbycie nieruch<span class="_ _2"></span>omości, użytkowania <span class="_ _2"></span>wieczystego lub udziału w nierucho<span class="_ _2"></span>mości przez Spółkę nie wymaga zgody </div><div class="t m0 x6 hc y596 ff1 fs3 fc0 sc0 ls0 ws0">Walnego Zgromadzenia.<span class="_ _2"></span> </div><div class="t m0 x67 hc ya96 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yce2 ff4 fs3 fc0 sc0 ls0 ws0">Walne <span class="_ _9"> </span>Zgromadzenie <span class="_ _f"> </span>może <span class="_ _9"> </span>w <span class="_ _9"> </span>każd<span class="_ _2"></span>ym <span class="_ _9"> </span>czasie <span class="_ _9"> </span>p<span class="_ _2"></span>odjąć <span class="_ _9"> </span>uchwałę <span class="_ _9"> </span>o <span class="_ _9"> </span>zwołan<span class="_ _2"></span>iu <span class="_ _9"> </span>Nadzwyczajnego <span class="_ _9"> </span>Walnego <span class="_ _f"> </span>Zgromadzenia, </div><div class="t m0 x6 hc yce3 ff4 fs3 fc0 sc0 ls0 ws0">uchwały doty<span class="_ _2"></span>czące ogłoszonego porządku<span class="_ _2"></span> obrad oraz uchwały o char<span class="_ _2"></span>akterze porządkowym, do który<span class="_ _2"></span>ch zalicza się:<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 xd9 hc yce4 ff1 fs3 fc0 sc0 ls16 ws0">a)<span class="ff9 ls0"> <span class="_ _55"> </span><span class="ff4">uchwałę o zmianie kolejnoś<span class="_ _2"></span>ci omawiania pos<span class="_ _2"></span>zczególnych punktów p<span class="_ _2"></span>orządku obrad,<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd9 hc yce5 ff1 fs3 fc0 sc0 ls17 ws0">b)<span class="ff9 ls0"> <span class="_ _2d"> </span><span class="ff4">uchwał<span class="_ _2"></span>ę o zdjęciu z porząd<span class="_ _2"></span>ku obrad poszczególny<span class="_ _2"></span>ch spraw,<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd9 hc yce6 ff1 fs3 fc0 sc0 ls3c ws0">c)<span class="ff9 ls0"> <span class="_ _5b"> </span><span class="ff4">uchwałę o sposo<span class="_ _2"></span>bie głosowania,<span class="ff1"> </span></span></span></div><div class="t m0 xd9 hc yce7 ff1 fs3 fc0 sc0 ls17 ws0">d)<span class="ff9 ls0"> <span class="_ _2d"> </span><span class="ff4">uchwał<span class="_ _2"></span>ę o przerwie w obradach.<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x67 hc yce8 ff1 fs3 fc0 sc0 ls0 ws0">  </div><div class="t m0 x6 h7 yce9 ff3 fs3 fc0 sc0 ls0 ws0">Uczestnictwo Członkó<span class="_ _2"></span>w Zarząd<span class="_ _2"></span>u i Rady Nadzorcze<span class="_ _2"></span>j w obradach Walnego Zgromadzenia: <span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 xd9 hc ycea ff1 fs3 fc0 sc0 ls16 ws0">a)<span class="ff9 ls0"> <span class="_ _55"> </span><span class="ff4">uczestniczą <span class="_ _e"></span>w <span class="_ _4"></span>składzie <span class="_ _4"></span>umożliwiającym <span class="_ _e"></span>udzielenie <span class="_ _4"></span>merytorycznej <span class="_ _4"></span>odpowiedzi <span class="_ _e"></span>na <span class="_ _4"></span>pytania <span class="_ _e"></span>zad<span class="_ _2"></span>awane <span class="_ _e"></span>w <span class="_ _e"></span>trakcie<span class="_ _2"></span> </span></span></div><div class="t m0 x68 hc yceb ff4 fs3 fc0 sc0 ls0 ws0">Walnego <span class="_ _7"></span>Zgromadzenia. <span class="_ _7"></span>W <span class="_ _4"></span>przyp<span class="_ _2"></span>adku, <span class="_ _4"></span>gd<span class="_ _2"></span>y <span class="_ _4"></span>uczestn<span class="_ _2"></span>ictwo <span class="_ _4"></span>któregoś <span class="_ _7"></span>z <span class="_ _7"></span>członków <span class="_ _7"></span>tych <span class="_ _4"></span>organów <span class="_ _7"></span>jest <span class="_ _7"></span>z <span class="_ _4"></span>ważnych </div><div class="t m0 x68 hc ycec ff4 fs3 fc0 sc0 ls0 ws0">powodów <span class="_ _34"> </span>niemożliwe, <span class="_ _34"> </span>Uczestn<span class="_ _2"></span>ikom <span class="_ _12"> </span>Waln<span class="_ _2"></span>ego <span class="_ _12"> </span>Z<span class="_ _2"></span>gromadzenia<span class="_ _2"></span><span class="ff1"> <span class="_ _34"> </span></span>zos<span class="_ _2"></span>taną <span class="_ _34"> </span>przedstawione <span class="_ _34"> </span>przyczy<span class="_ _2"></span>ny <span class="_ _34"> </span>ich </div><div class="t m0 x68 hc y4ef ff4 fs3 fc0 sc0 ls0 ws0">nieobecności.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd9 hc yced ff1 fs3 fc0 sc0 ls17 ws0">b)<span class="ff9 ls0"> <span class="_ _2d"> </span><span class="ff4">powinn<span class="_ _2"></span>i, <span class="_ _5"> </span>w <span class="_ _19"> </span>granicach <span class="_ _19"> </span>s<span class="_ _2"></span>woich <span class="_ _19"> </span>kompetencji <span class="_ _19"> </span>i <span class="_ _19"> </span>w <span class="_ _19"> </span>zakresie<span class="_ _2"></span> <span class="_ _5"> </span>niezb<span class="_ _2"></span>ędnym <span class="_ _5"> </span>d<span class="_ _2"></span>o <span class="_ _5"> </span>rozs<span class="_ _2"></span>trzygnięcia <span class="_ _19"> </span>spraw <span class="_ _19"> </span>objętych<span class="_ _2"></span> </span></span></div><div class="t m0 x68 hc y8bb ff4 fs3 fc0 sc0 ls0 ws0">porządkiem obrad, <span class="_ _a"></span>udzielać Uczestnikom <span class="_ _a"></span>wyjaś<span class="_ _2"></span>nień <span class="_ _0"></span>i <span class="_ _0"></span>informacji <span class="_ _a"></span>d<span class="_ _2"></span>otyczących Spó<span class="_ _0"></span>łki, <span class="_ _0"></span>z <span class="_ _0"></span>zastrzeżeniem <span class="_ _a"></span>o<span class="_ _2"></span>graniczeń </div><div class="t m0 x68 hc y220 ff4 fs3 fc0 sc0 ls0 ws0">wynikających z o<span class="_ _2"></span>bowiązujących przepis<span class="_ _2"></span>ów. <span class="ff1"> </span></div><div class="t m0 xd9 hc y6f ff1 fs3 fc0 sc0 ls3c ws0">c)<span class="ff9 ls0"> <span class="_ _5b"> </span><span class="ff1">w <span class="_ _4"></span><span class="ff4">przypad<span class="_ _2"></span>kach <span class="_ _4"></span>wymagających<span class="_ _2"></span> <span class="_ _4"></span>szczegółowej, <span class="_ _7"></span>specjalistycznej <span class="_ _7"></span>wiedzy <span class="_ _4"></span>z <span class="_ _7"></span>danej <span class="_ _4"></span>dziedziny<span class="_ _2"></span> <span class="_ _7"></span>mogą</span> <span class="_ _7"></span><span class="ff4">wskazać <span class="_ _4"></span>os<span class="_ _2"></span>obę </span></span></span></div><div class="t m0 x68 hc ycee ff4 fs3 fc0 sc0 ls0 ws0">spośród pracowników <span class="_ _a"></span>Spół<span class="_ _2"></span>ki, <span class="_ _0"></span>która <span class="_ _0"></span>udzieli <span class="_ _0"></span>takich informacji <span class="_ _a"></span>lu<span class="_ _2"></span>b <span class="_ _0"></span>wyjaśnień. Bie<span class="_ _0"></span>gły <span class="_ _0"></span>rewident dokonujący <span class="_ _0"></span>badania </div><div class="t m0 x68 hc ycef ff4 fs3 fc0 sc0 ls0 ws0">sprawozdań <span class="_ _7"> </span>finans<span class="_ _2"></span>owych <span class="_ _7"></span>Spółki <span class="_ _7"></span>jest <span class="_ _7"></span>zapraszany <span class="_ _7"></span>na <span class="_ _7"></span>obrady <span class="_ _7"></span>Walnego <span class="_ _7"></span>Zgromadzenia, <span class="_ _7"> </span>w <span class="_ _7"> </span>szczególności, <span class="_ _7"> </span>gdy<span class="_ _2"></span> <span class="_ _7"></span>w </div><div class="t m0 x68 hc y44b ff4 fs3 fc0 sc0 ls0 ws0">porządku o<span class="_ _2"></span>brad przewidziano pu<span class="_ _2"></span>nkt dotyczący s<span class="_ _2"></span>praw finansowych Spółki. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x67 hc ycf0 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd9 h7 ycf1 ff3 fs3 fc0 sc0 ls0 ws0">Otwarcie Walnego Zgr<span class="_ _2"></span>omadzenia i wybór Prze<span class="_ _2"></span>wodniczącego<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 xd9 hc y8ce ff4 fs3 fc0 sc0 ls0 ws0">Przewodniczący <span class="_ _51"> </span>Rady <span class="_ _51"> </span>Nadzo<span class="_ _2"></span>rczej<span class="ff1"> <span class="_ _51"> </span>otwiera <span class="_ _51"> </span>Walne<span class="_ _2"></span> <span class="_ _1a"> </span>Z<span class="_ _2"></span>gromadzenie <span class="_ _51"> </span>(</span>w<span class="_ _2"></span> <span class="_ _1a"> </span>p<span class="_ _2"></span>rzypadku <span class="_ _51"> </span>jego <span class="_ _51"> </span>nieobecn<span class="_ _2"></span>ości<span class="ff1"> <span class="_ _51"> </span></span>–<span class="ff1"> </span></div><div class="t m0 xd9 hc ycf2 ff4 fs3 fc0 sc0 ls0 ws0">Wiceprzewodniczący <span class="_ _1d"> </span>Rady <span class="_ _1d"> </span>N<span class="_ _2"></span>adzorczej, <span class="_ _1d"> </span>albo <span class="_ _1d"> </span>osoba <span class="_ _1d"> </span>wskazana <span class="_ _21"> </span>ww.) <span class="_ _1b"> </span>oraz <span class="_ _1d"> </span>pos<span class="_ _2"></span>iada <span class="_ _1d"> </span>uprawnienia <span class="_ _1d"> </span>przysł<span class="_ _2"></span>ugujące </div><div class="t m0 xd9 hc ycf3 ff4 fs3 fc0 sc0 ls0 ws0">Przewodniczącemu do mom<span class="_ _2"></span>entu jego wyboru<span class="_ _2"></span>. <span class="ff1"> </span></div><div class="t m0 xd9 hc ycf4 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd9 hc ycf5 ff4 fs3 fc0 sc0 ls0 ws0">Otwierający <span class="_ _f"> </span>Walne  Zgromadzenie<span class="ff1">  </span>zarządza  oraz <span class="_ _9"> </span>przepro<span class="_ _2"></span>wadza  wybór <span class="_ _9"> </span>Prze<span class="_ _2"></span>wodniczącego  Walnego <span class="_ _f"> </span>Zgromadzenia </div><div class="t m0 xd9 hc ycf6 ff4 fs3 fc0 sc0 ls0 ws0">spośród  osób <span class="_ _9"> </span>uprawniony<span class="_ _2"></span>ch <span class="_ _9"> </span>do<span class="_ _2"></span> <span class="_ _f"> </span>głosowania. <span class="_ _f"> </span>Każdy  Uczestnik <span class="_ _9"> </span>Waln<span class="_ _2"></span>ego <span class="_ _9"> </span>Zgro<span class="_ _2"></span>madzenia <span class="_ _f"> </span>ma  prawo <span class="_ _9"> </span>kand<span class="_ _2"></span>ydować <span class="_ _f"> </span>na </div></div></div><div class="pi" ></div></div><div id="pf73" class="pf w0 h0" ><div class="pc pc73 w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">115 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd9 hc yc ff4 fs3 fc0 sc0 ls0 ws0">Przewodniczącego, <span class="_ _e"></span>jak <span class="_ _e"></span>również <span class="_ _2"></span>zgłos<span class="_ _2"></span>ić <span class="_ _2"></span>jedną <span class="_ _e"></span>kandydaturę <span class="_ _2"></span>n<span class="_ _2"></span>a <span class="_ _2"></span>to <span class="_ _e"></span>stanowisko. <span class="_ _e"></span>Zgłoszony <span class="_ _e"></span>kandydat <span class="_ _e"></span>wpisany <span class="_ _e"></span>zostaje <span class="_ _2"></span>na </div><div class="t m0 xd9 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">listę <span class="_ _5"> </span>kandydu<span class="_ _2"></span>jących <span class="_ _1c"> </span>po <span class="_ _19"> </span>złożeniu <span class="_ _1c"> </span>oś<span class="_ _2"></span>wiadczenia, <span class="_ _5"> </span>że <span class="_ _5"> </span>kandydaturę <span class="_ _5"> </span>przy<span class="_ _2"></span>jmuje. <span class="_ _1c"> </span>Wy<span class="_ _2"></span>boru <span class="_ _5"> </span>Przewodniczącego <span class="_ _5"> </span>Walnego<span class="_ _2"></span> </div><div class="t m0 xd9 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">Zgromadzenia <span class="_ _5"> </span>dokon<span class="_ _2"></span>uje <span class="_ _1c"> </span>s<span class="_ _2"></span>ię <span class="_ _1c"> </span>w <span class="_ _5"> </span>głosowaniu <span class="_ _5"> </span>t<span class="_ _2"></span>ajny<span class="_ _2"></span>m. <span class="_ _1c"> </span>Otwierający <span class="_ _5"> </span>Walne <span class="_ _5"> </span>Zgromadzeni<span class="_ _2"></span>e <span class="_ _1c"> </span>czu<span class="_ _2"></span>wa <span class="_ _1c"> </span>nad<span class="_ _2"></span> <span class="_ _1c"> </span>p<span class="_ _2"></span>rawidłowym </div><div class="t m0 xd9 hc yd9 ff4 fs3 fc0 sc0 ls0 ws0">przebiegiem głosowania <span class="_ _2"></span>oraz ogłasza jego wyn<span class="_ _2"></span>iki.<span class="ff1"> </span></div><div class="t m0 xd9 hc yda ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd9 h7 ydb ff3 fs3 fc0 sc0 ls0 ws0">Przewodniczący Walne<span class="_ _2"></span>go Zgromadzenia<span class="_ _2"></span><span class="ff2"> m.in.<span class="ls46">: </span> </span></div><div class="t m0 xd9 hc ydc ff1 fs3 fc0 sc0 ls17 ws0">d)<span class="ff9 ls0"> <span class="_ _2d"> </span><span class="ff4">zap<span class="_ _2"></span>ewnia sprawny przebieg obrad<span class="_ _2"></span> i poszanowanie praw i interesów wszy<span class="_ _2"></span>stkich akcjonariu<span class="_ _2"></span>szy. <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd9 hc ydd ff1 fs3 fc0 sc0 ls6 ws0">e)<span class="ff9 ls0"> <span class="_ _3b"> </span><span class="ff4">p<span class="_ _2"></span>owinien <span class="_ _13"> </span>przeciwdział<span class="_ _2"></span>ać <span class="_ _13"> </span>w<span class="_ _2"></span> <span class="_ _13"> </span>s<span class="_ _2"></span>zczególności <span class="_ _12"> </span>nadużywaniu <span class="_ _13"> </span>up<span class="_ _2"></span>rawnień <span class="_ _13"> </span>p<span class="_ _2"></span>rzez <span class="_ _13"> </span>Uczestników <span class="_ _12"> </span>i <span class="_ _12"> </span>zapewniać </span></span></div><div class="t m0 x68 hc yde ff4 fs3 fc0 sc0 ls0 ws0">respektowanie praw akcjonar<span class="_ _2"></span>iuszy mniejszo<span class="_ _2"></span>ściowych. <span class="ff1"> </span></div><div class="t m0 xd9 hc ydf ff1 fs3 fc0 sc0 ls3d ws0">f)<span class="ff9 ls0"> <span class="_ _3e"> </span><span class="ff4">do <span class="_ _2"></span>jego <span class="_ _e"></span>obowiązków <span class="_ _e"></span>i <span class="_ _2"></span>up<span class="_ _2"></span>rawnień <span class="_ _2"></span>należy <span class="_ _e"></span>m.in. <span class="_ _e"></span>s<span class="_ _2"></span>twierdzenie <span class="_ _2"></span>prawidłowości <span class="_ _e"></span>zwołania <span class="_ _e"></span>Walnego <span class="_ _e"></span>Zgromadzenia <span class="_ _e"></span>i </span></span></div><div class="t m0 x68 hc ye0 ff4 fs3 fc0 sc0 ls0 ws0">zdolności <span class="_ _9"> </span>do <span class="_ _9"> </span>pod<span class="_ _2"></span>ejmowania <span class="_ _7"> </span>u<span class="_ _2"></span>chwał<span class="ff1 ls10">; <span class="_ _9"> </span></span>przed<span class="_ _2"></span>stawienie <span class="_ _7"> </span>ogło<span class="_ _2"></span>szonego <span class="_ _9"> </span>porzą<span class="_ _2"></span>dku <span class="_ _9"> </span>obrad <span class="_ _9"> </span>Walnego <span class="_ _9"> </span>Zgromadzenia<span class="_ _2"></span><span class="ff1 ls11">; </span></div><div class="t m0 x68 hc ye1 ff4 fs3 fc0 sc0 ls0 ws0">udzielanie, <span class="_ _2"></span>a <span class="_ _e"></span>także <span class="_ _e"></span>odbieranie <span class="_ _e"></span>głosu <span class="_ _2"></span>Uczestniko<span class="_ _2"></span>wi, <span class="_ _2"></span>który <span class="_ _e"></span>wypowiada <span class="_ _2"></span>s<span class="_ _2"></span>ię <span class="_ _2"></span>w <span class="_ _2"></span>s<span class="_ _2"></span>posób <span class="_ _2"></span>oczy<span class="_ _2"></span>wisty <span class="_ _2"></span>nie <span class="_ _2"></span>na <span class="_ _e"></span>temat <span class="_ _2"></span>lub </div><div class="t m0 x68 hc ye2 ff4 fs3 fc0 sc0 ls0 ws0">swą <span class="_ _e"></span>wypowiedzią <span class="_ _4"></span>narusza <span class="_ _4"></span>zasady <span class="_ _e"></span>przy<span class="_ _2"></span>zwoitego <span class="_ _e"></span>zachowania<span class="_ _2"></span><span class="ff1 ls10">; <span class="_ _4"></span></span>zarządzan<span class="_ _2"></span>ie <span class="_ _e"></span>głosowania <span class="_ _4"></span>oraz <span class="_ _e"></span>czuwanie <span class="_ _e"></span>nad<span class="_ _2"></span> <span class="_ _e"></span>jego<span class="_ _2"></span> </div><div class="t m0 x68 hc ye3 ff4 fs3 fc0 sc0 ls0 ws0">prawidłowym <span class="_ _7"></span>przebiegiem <span class="_ _7"></span>oraz<span class="_ _2"></span> <span class="_ _7"></span>ogłaszanie <span class="_ _7"></span>jego <span class="_ _7"></span>wyników<span class="_ _2"></span><span class="ff1 ls10">; <span class="_ _7"></span></span>zarządza<span class="_ _2"></span>nie <span class="_ _7"></span>przerw <span class="_ _7"></span>w <span class="_ _7"></span>obradach, <span class="_ _7"></span>z <span class="_ _7"></span>zastrzeżeniem </div><div class="t m0 x68 hc ycdb ff1 fs3 fc0 sc0 ls0 ws0">p<span class="ff4">ostanowień <span class="_ _1b"> </span>Regulaminu <span class="_ _18"> </span>Walnego <span class="_ _1b"> </span>Zgromadzenia</span><span class="ls10">; <span class="_ _1b"> </span></span><span class="ff4">zamknięcie <span class="_ _18"> </span>Waln<span class="_ _2"></span>ego <span class="_ _18"> </span>Zgromadzen<span class="_ _2"></span>ia <span class="_ _18"> </span>p<span class="_ _2"></span>o <span class="_ _18"> </span>wyczerpaniu </span></div><div class="t m0 x68 hc y996 ff4 fs3 fc0 sc0 ls0 ws0">ustalonego po<span class="_ _2"></span>rządku obrad.<span class="ff1"> </span></div><div class="t m0 xd9 hc ycdc ff1 fs3 fc0 sc0 ls22 ws0">g)<span class="ff9 ls0"> <span class="_ _55"> </span><span class="ff4">ma prawo p<span class="_ _2"></span>owołać Sekretariat Walnego Zgro<span class="_ _2"></span>madzenia w liczb<span class="_ _2"></span>ie 1<span class="ff1">-</span>3 osó<span class="_ _2"></span>b. <span class="ff1"> </span></span></span></div><div class="t m0 xd9 hc ycdd ff1 fs3 fc0 sc0 ls17 ws0">h)<span class="ff9 ls0"> <span class="_ _2d"> </span><span class="ff4">ma <span class="_ _15"> </span>prawo <span class="_ _42"> </span>sko<span class="_ _2"></span>rzystać <span class="_ _42"> </span>z <span class="_ _15"> </span>konsultacji <span class="_ _42"> </span>n<span class="_ _2"></span>otariusza, <span class="_ _42"> </span>prawników <span class="_ _15"> </span>oraz <span class="_ _42"> </span>inny<span class="_ _2"></span>ch <span class="_ _42"> </span>niezależnych <span class="_ _15"> </span>konsultantów, </span></span></div><div class="t m0 x68 hc y82 ff4 fs3 fc0 sc0 ls0 ws0">zaangażowanych<span class="_ _2"></span> przez Zarząd Spółki d<span class="_ _2"></span>o obsługi Walnego Zgromadzenia. <span class="_ _2"></span>Przewodniczący informuje zebran<span class="_ _2"></span>ych </div><div class="t m0 x68 hc y507 ff4 fs3 fc0 sc0 ls0 ws0">o ich obecności n<span class="_ _2"></span>a Walnym Zgromadzeniu.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd9 hc ycde ff1 fs3 fc0 sc0 ls24 ws0">i)<span class="ff9 ls0"> <span class="_ _4a"> </span><span class="ff4">może <span class="_ _e"></span>zarzą<span class="_ _2"></span>dzić <span class="_ _e"></span>krótką <span class="_ _e"></span>przerwę <span class="_ _e"></span>w <span class="_ _2"></span>o<span class="_ _2"></span>bradach, <span class="_ _e"></span>w <span class="_ _e"></span>szczególności <span class="_ _e"></span>w <span class="_ _e"></span>celu: <span class="_ _e"></span>umożliwi<span class="_ _2"></span>enia <span class="_ _e"></span>sformułowania <span class="_ _e"></span>wnios<span class="_ _2"></span>ków, </span></span></div><div class="t m0 x68 hc ycdf ff4 fs3 fc0 sc0 ls0 ws0">uzgodnienia <span class="_ _0"></span>stanowisk Uczest<span class="_ _0"></span>ników, <span class="_ _a"></span>za<span class="_ _2"></span>sięgnięcia <span class="_ _a"></span>opinii osób, <span class="_ _a"></span>o <span class="_ _0"></span>których <span class="_ _a"></span>mowa <span class="_ _0"></span>w <span class="_ _a"></span>§ <span class="_ _0"></span>6 <span class="_ _a"></span>us<span class="_ _2"></span>t. <span class="_ _a"></span>5 <span class="_ _0"></span>Regulaminu <span class="_ _0"></span>Walnego </div><div class="t m0 x68 hc yce0 ff4 fs3 fc0 sc0 ls0 ws0">Zgromadzenia, <span class="_ _e"></span>umożliwienia <span class="_ _e"></span>zajęcia <span class="_ _e"></span>stanowiska<span class="_ _2"></span><span class="ff1"> <span class="_ _e"></span></span>Zarządowi <span class="_ _2"></span>i <span class="_ _e"></span>Radzie <span class="_ _e"></span>Nadzorczej, <span class="_ _e"></span>w <span class="_ _2"></span>inny<span class="_ _2"></span>ch <span class="_ _e"></span>wymagających <span class="_ _2"></span>te<span class="_ _2"></span>go </div><div class="t m0 x68 hc yce1 ff4 fs3 fc0 sc0 ls0 ws0">przypadka<span class="_ _2"></span>ch, w szczególności gdy Walne Zgromad<span class="_ _2"></span>zenie trwa d<span class="_ _2"></span>łużej niż 2 godziny.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x67 hc y596 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ya96 ff4 fs3 fc0 sc0 ls0 ws0">Zarządzone <span class="_ _2"></span>p<span class="_ _2"></span>rzez <span class="_ _2"></span>Przewodniczącego <span class="_ _2"></span>p<span class="_ _2"></span>rzerwy <span class="_ _2"></span>nie <span class="_ _2"></span>mogą <span class="_ _e"></span>mieć <span class="_ _2"></span>na <span class="_ _e"></span>celu <span class="_ _2"></span>utrudnienia <span class="_ _2"></span>Uczestn<span class="_ _2"></span>ikom <span class="_ _2"></span>wykony<span class="_ _2"></span>wania <span class="_ _2"></span>ich <span class="_ _2"></span>praw. </div><div class="t m0 x6 hc yce2 ff4 fs3 fc0 sc0 ls0 ws0">Jeżeli <span class="_ _1c"> </span>przer<span class="_ _2"></span>wa <span class="_ _1c"> </span>w <span class="_ _5"> </span>obradach <span class="_ _5"> </span>miałaby <span class="_ _5"> </span>powodować <span class="_ _5"> </span>odrocz<span class="_ _2"></span>enie <span class="_ _1c"> </span>obrad <span class="_ _5"> </span>Walnego <span class="_ _5"> </span>Zgromad<span class="_ _2"></span>zenia <span class="_ _1c"> </span>co <span class="_ _5"> </span>najmniej <span class="_ _5"> </span>do <span class="_ _1c"> </span>d<span class="_ _2"></span>nia </div><div class="t m0 x6 hc yce3 ff4 fs3 fc0 sc0 ls0 ws0">następnego, <span class="_ _2"></span>n<span class="_ _2"></span>iezbędne <span class="_ _2"></span>jest <span class="_ _2"></span>p<span class="_ _2"></span>odjęcie <span class="_ _2"></span>przez <span class="_ _2"></span>Wa<span class="_ _2"></span>lne<span class="_ _2"></span> <span class="_ _2"></span>Zgromadzenie, <span class="_ _2"></span>w<span class="_ _2"></span>iększością <span class="_ _2"></span>2/3<span class="_ _2"></span> <span class="_ _2"></span>głosów, <span class="_ _2"></span>s<span class="_ _2"></span>tosownej <span class="_ _2"></span>uchwały<span class="_ _2"></span>. <span class="_ _2"></span>Łącznie </div><div class="t m0 x6 hc yce4 ff4 fs3 fc0 sc0 ls0 ws0">przerwy takie nie mogą <span class="_ _2"></span>trwać dłużej niż <span class="_ _2"></span>30 dni.<span class="ff1"> </span></div><div class="t m0 x6 hc yce5 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 yce6 ff3 fs3 fc0 sc0 ls0 ws0">Uprawnienia Uczestników W<span class="_ _2"></span>alnego Zgromadzen<span class="_ _2"></span>ia<span class="ff2"> </span></div><div class="t m0 x6 hc yce7 ff4 fs3 fc0 sc0 ls0 ws0">Każdy <span class="_ _7"></span>Uczestnik <span class="_ _7"></span>Walnego <span class="_ _7"></span>Zgromadzenia <span class="_ _7"></span>jest <span class="_ _4"></span>up<span class="_ _2"></span>rawniony <span class="_ _4"></span>d<span class="_ _2"></span>o <span class="_ _4"></span>zgł<span class="_ _2"></span>oszenia <span class="_ _7"></span>wniosku <span class="_ _7"></span>w <span class="_ _4"></span>sprawie <span class="_ _7"></span>formalnej. <span class="_ _7"></span>Za <span class="_ _4"></span>wnios<span class="_ _2"></span>ki <span class="_ _7"></span>w </div><div class="t m0 x6 hc yce8 ff4 fs3 fc0 sc0 ls0 ws0">sprawach formalnych uważa się wnioski, co do sposobu obradowania i głosowania, a w sz<span class="_ _0"></span>czególności co do:<span class="_ _2"></span><span class="ff1"> odroczenia </span></div><div class="t m0 x6 hc yce9 ff4 fs3 fc0 sc0 ls0 ws0">lub <span class="_ _4"></span>zamknięcia <span class="_ _e"></span>d<span class="_ _2"></span>yskusji,<span class="ff1"> <span class="_ _4"></span>przerw <span class="_ _4"></span>w <span class="_ _e"></span>o<span class="_ _2"></span>bradach, <span class="_ _4"></span></span>kolejnoś<span class="_ _2"></span>ci <span class="_ _e"></span>głos<span class="_ _2"></span>owania <span class="_ _4"></span>wniosków <span class="_ _4"></span>zgłoszonych <span class="_ _4"></span>w <span class="_ _e"></span>ramach<span class="_ _2"></span> <span class="_ _e"></span>dan<span class="_ _2"></span>ego <span class="_ _e"></span>pun<span class="_ _2"></span>ktu </div><div class="t m0 x6 hc ycea ff4 fs3 fc0 sc0 ls0 ws0">porządku o<span class="_ _2"></span>brad,<span class="ff1"> </span>zamknięcia listy k<span class="_ _2"></span>andydatów przy wyborach.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yceb ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ycec ff4 fs3 fc0 sc0 ls0 ws0">Zgłoszone <span class="_ _e"></span>wnioski <span class="_ _e"></span>w <span class="_ _e"></span>s<span class="_ _2"></span>prawach <span class="_ _e"></span>formalnych <span class="_ _e"></span>rozstrzygan<span class="_ _2"></span>e <span class="_ _2"></span>s<span class="_ _2"></span>ą<span class="ff1"> <span class="_ _e"></span></span>przez <span class="_ _e"></span>Przewodn<span class="_ _2"></span>iczącego, <span class="_ _e"></span>a <span class="_ _e"></span>w <span class="_ _e"></span>przypad<span class="_ _2"></span>ku <span class="_ _2"></span>s<span class="_ _2"></span>przeciwu <span class="_ _e"></span>wobec </div><div class="t m0 x6 hc y4ef ff4 fs3 fc0 sc0 ls0 ws0">jego decyzji, zgłos<span class="_ _2"></span>zonego przez Uczestnika <span class="_ _2"></span>–<span class="ff1"> </span>w drodze głos<span class="_ _2"></span>owania.<span class="ff1"> </span></div><div class="t m0 x6 hc yced ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y8bb ff4 fs3 fc0 sc0 ls0 ws0">Z <span class="_ _2"></span>zastrzeżeniem <span class="_ _2"></span>postanowień <span class="_ _2"></span>§ <span class="_ _2"></span>8 <span class="_ _2"></span>Regulaminu <span class="_ _2"></span>Walnego <span class="_ _2"></span>Zgromadzenia, <span class="_ _2"></span>każd<span class="_ _2"></span>y <span class="_ _2"></span>Uczestnik <span class="_ _2"></span>powinien zabierać <span class="_ _2"></span>głos <span class="_ _2"></span>jedynie<span class="_ _2"></span> </div><div class="t m0 x6 hc y220 ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _43"> </span>sprawach <span class="_ _43"> </span>ob<span class="_ _2"></span>jętych <span class="_ _43"> </span>przyjętym <span class="_ _43"> </span>p<span class="_ _2"></span>orządkiem <span class="_ _43"> </span>obrad, <span class="_ _43"> </span>ak<span class="_ _2"></span>tualnie <span class="_ _43"> </span>rozpatry<span class="_ _2"></span>wanych, <span class="_ _43"> </span>w <span class="_ _43"> </span>szczególności <span class="_ _43"> </span>za<span class="_ _2"></span>dając </div><div class="t m0 x6 hc y6f ff4 fs3 fc0 sc0 ls0 ws0">przedstawicielom <span class="_ _9"> </span>Spółki <span class="_ _7"> </span>p<span class="_ _2"></span>ytania. <span class="_ _7"> </span>Wn<span class="_ _2"></span>ioski <span class="_ _7"> </span>doty<span class="_ _2"></span>czą<span class="_ _2"></span>ce <span class="_ _7"></span>projektów <span class="_ _7"> </span>uch<span class="_ _2"></span>wał <span class="_ _7"></span>lub <span class="_ _9"> </span>ich <span class="_ _7"> </span>zm<span class="_ _2"></span>iany <span class="_ _7"> </span>powinny<span class="_ _2"></span> <span class="_ _7"></span>być <span class="_ _9"> </span>złożone <span class="_ _7"> </span>wraz <span class="_ _9"> </span>z </div><div class="t m0 x6 hc ycee ff1 fs3 fc0 sc0 ls0 ws0">uzasadn<span class="_ _2"></span>ieniem, <span class="_ _18"> </span>w <span class="_ _18"> </span>formi<span class="_ _2"></span>e <span class="_ _18"> </span>pis<span class="_ _2"></span>emnej <span class="_ _18"> </span>do <span class="_ _18"> </span>S<span class="_ _2"></span>ekretariatu <span class="_ _18"> </span>W<span class="_ _2"></span>alnego <span class="_ _18"> </span>Zgro<span class="_ _2"></span>madzenia <span class="_ _1b"> </span>lub, <span class="_ _18"> </span>w <span class="_ _18"> </span>przy<span class="_ _2"></span>padku <span class="_ _1b"> </span>jego <span class="_ _18"> </span>braku, <span class="_ _1b"> </span>u </div><div class="t m0 x6 hc ycef ff4 fs3 fc0 sc0 ls0 ws0">Przewodniczącego. Zabierając głos<span class="_ _2"></span> lub <span class="_ _0"></span>składając wniosek, Uczestnik winien podać swoje imię <span class="ff1">i nazwisko, a w przypadku </span></div><div class="t m0 x6 hc y44b ff4 fs3 fc0 sc0 ls0 ws0">gdy nie występuje w imi<span class="_ _2"></span>eniu własnym, również dan<span class="_ _2"></span>e dotyczące akcjonariu<span class="_ _2"></span>sza, którego reprezentuje.<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ycf0 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ycf1 ff4 fs3 fc0 sc0 ls0 ws0">Przewodniczący <span class="_ _2"></span>udziela <span class="_ _2"></span>głosu<span class="_ _2"></span> w <span class="_ _2"></span>kolejności <span class="_ _2"></span>zgłos<span class="_ _2"></span>zeń, <span class="_ _2"></span>a d<span class="_ _2"></span>la <span class="_ _2"></span>wygłoszen<span class="_ _2"></span>ia repliki <span class="_ _4"></span>–<span class="ff1"> </span>po<span class="_ _2"></span> <span class="_ _2"></span>wyczerpaniu <span class="_ _2"></span>listy <span class="_ _2"></span>wypowiadaj<span class="_ _2"></span>ących </div><div class="t m0 x6 hc y8ce ff4 fs3 fc0 sc0 ls0 ws0">się <span class="_ _a"></span>w <span class="_ _0"></span>danej <span class="_ _0"></span>sprawie <span class="_ _a"></span>ob<span class="_ _2"></span>jętej <span class="_ _a"></span>porządkiem <span class="_ _0"></span>obrad. <span class="_ _0"></span>Przewodniczący <span class="_ _a"></span>może <span class="_ _0"></span>członkom <span class="_ _0"></span>Rady <span class="_ _a"></span>Nad<span class="_ _2"></span>zorczej <span class="_ _a"></span>i <span class="_ _0"></span>Zarządu <span class="_ _0"></span>Spółki <span class="_ _a"></span>udzielić </div><div class="t m0 x6 hc ycf2 ff4 fs3 fc0 sc0 ls0 ws0">głosu poza kolejnością<span class="ff1">. </span>Uczestnik może się wypowiedzieć <span class="_ _0"></span>również poprzez złożenie na piśmie <span class="_ _0"></span>oświadczenia, pytania lub </div><div class="t m0 x6 hc ycf3 ff4 fs3 fc0 sc0 ls0 ws0">wniosku. Po wyczerpaniu się listy<span class="_ _2"></span> mówców, Przewodniczący informuje Walne Zgromadzen<span class="_ _2"></span>ie o treści takich wypowiedzi </div><div class="t m0 x6 hc ycf4 ff4 fs3 fc0 sc0 ls0 ws0">oraz organizuje udzielenie wyjaśnień, a w razie <span class="_ _a"></span>p<span class="_ _2"></span>otrzeby poddaje pod głosowanie złożone wnioski. W razie <span class="_ _0"></span>wątpliwości, </div><div class="t m0 x6 hc ycf5 ff1 fs3 fc0 sc0 ls0 ws0">co  do <span class="_ _1c"> </span>brz<span class="_ _2"></span><span class="ff4">mienia  głosowan<span class="_ _2"></span>ego  wnios<span class="_ _2"></span>ku,  Uczestn<span class="_ _2"></span>ik  może <span class="_ _1c"> </span>przed <span class="_ _1c"> </span>głosowan<span class="_ _2"></span>iem  zwrócić <span class="_ _1c"> </span>się <span class="_ _1c"> </span>do <span class="_ _1c"> </span>Przewodniczącego <span class="_ _1c"> </span>o </span></div><div class="t m0 x6 hc ycf6 ff4 fs3 fc0 sc0 ls0 ws0">odczytanie <span class="_ _9"> </span>jego <span class="_ _f"> </span>treści. <span class="_ _9"> </span>Uczestnik <span class="_ _f"> </span>Walnego <span class="_ _9"> </span>Zgromadzen<span class="_ _2"></span>ia, <span class="_ _9"> </span>który <span class="_ _9"> </span>po <span class="_ _f"> </span>powzięciu <span class="_ _9"> </span>przez <span class="_ _f"> </span>Walne <span class="_ _9"> </span>Zgromadzenie <span class="_ _9"> </span>uchwały<span class="_ _2"></span>, </div></div></div><div class="pi" ></div></div><div id="pf74" class="pf w0 h0" ><div class="pc pc74 w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">116 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">przeciwko <span class="_ _2"></span>której gł<span class="_ _2"></span>osował <span class="_ _2"></span>zażądał <span class="_ _2"></span>zapro<span class="_ _2"></span>tokołowania <span class="_ _2"></span>sprzeciwu, ma <span class="_ _2"></span>możliwość <span class="_ _2"></span>przeds<span class="_ _2"></span>tawienia zwięzłe<span class="_ _2"></span>go u<span class="_ _2"></span>zasadnienia </div><div class="t m0 x6 hc ya8 ff1 fs3 fc0 sc0 ls0 ws0">tego sprzeciwu.<span class="_ _2"></span> </div><div class="t m0 x6 hc yd8 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yd9 ff4 fs3 fc0 sc0 ls0 ws0">Pytania <span class="_ _2"></span>zadawane <span class="_ _2"></span>w związk<span class="_ _2"></span>u z <span class="_ _2"></span>Walnym <span class="_ _2"></span>Zgromadzeniem, <span class="_ _2"></span>wraz <span class="_ _2"></span>z u<span class="_ _2"></span>dzielonymi <span class="_ _2"></span>na nie <span class="_ _2"></span>odpowiedziami, <span class="_ _2"></span>Spółka <span class="_ _2"></span>zamieszcza </div><div class="t m0 x6 hc yda ff4 fs3 fc0 sc0 ls0 ws0">na swojej stro<span class="_ _2"></span>nie internetowej, bezpoś<span class="_ _2"></span>rednio po zakończeniu ob<span class="_ _2"></span>rad Walnego Zgromadzenia.<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ydb ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 ydc ff3 fs3 fc0 sc0 ls0 ws0">Powzięcie uchwały<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 hc ydd ff4 fs3 fc0 sc0 ls0 ws0">Uchwałę  uważa <span class="_ _f"> </span>się  za <span class="_ _f"> </span>powziętą,<span class="_ _2"></span> <span class="_ _f"> </span>jeżeli  za <span class="_ _f"> </span>jej  podjęciem  głosowali  akcjonariusze  reprezentujący <span class="_ _f"> </span>większość  głosów </div><div class="t m0 x6 hc yde ff4 fs3 fc0 sc0 ls0 ws0">wymaganą <span class="_ _2"></span>zgodnie <span class="_ _2"></span>z <span class="_ _2"></span>przepisami Kodeks<span class="_ _2"></span>u <span class="_ _2"></span>spółek h<span class="_ _2"></span>andlowych lu<span class="_ _2"></span>b Statutu<span class="_ _2"></span>. Jeżeli <span class="_ _2"></span>do p<span class="_ _2"></span>rojektu uchwał<span class="_ _2"></span>y zostały <span class="_ _2"></span>zgłoszone </div><div class="t m0 x6 hc ydf ff1 fs3 fc0 sc0 ls0 ws0">propozycje <span class="_ _4"></span>zmian, <span class="_ _4"></span>propozycje <span class="_ _4"></span>te<span class="ff4">, <span class="_ _4"></span>z <span class="_ _4"></span>zastrzeżeniem <span class="_ _4"></span>§ <span class="_ _e"></span>8 <span class="_ _4"></span>ust. <span class="_ _4"></span>2 <span class="_ _e"></span>Regulaminu<span class="_ _2"></span> <span class="_ _e"></span>Walnego <span class="_ _4"></span>Zgromad<span class="_ _2"></span>zenia, <span class="_ _e"></span>p<span class="_ _2"></span>oddawane <span class="_ _4"></span>są <span class="_ _4"></span>pod </span></div><div class="t m0 x6 hc ye0 ff4 fs3 fc0 sc0 ls0 ws0">głosowanie  w <span class="_ _f"> </span>kolejności  ustalonej <span class="_ _f"> </span>przez  Przewodniczącego,  a <span class="_ _f"> </span>następnie  poddaje  się<span class="_ _0"></span>  pod <span class="_ _9"> </span>gł<span class="_ _2"></span>osowanie  cały <span class="_ _f"> </span>projekt </div><div class="t m0 x6 hc ye1 ff4 fs3 fc0 sc0 ls0 ws0">uchwały, wraz z p<span class="_ _2"></span>rzyjętymi poprawkami.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ye2 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ye3 ff1 fs3 fc0 sc0 ls0 ws0">Tajne<span class="ls22">go</span> <span class="_ _e"></span><span class="ff4">głosowania <span class="_ _e"></span>nie <span class="_ _2"></span>zarzą<span class="_ _2"></span>dza <span class="_ _2"></span>s<span class="_ _2"></span>ię <span class="_ _2"></span>w <span class="_ _2"></span>przy<span class="_ _2"></span>padku <span class="_ _e"></span>głosowań <span class="_ _e"></span>nad <span class="_ _e"></span>wnioskami <span class="_ _2"></span>w <span class="_ _e"></span>sprawach <span class="_ _e"></span>formalnych. <span class="_ _2"></span>Głos<span class="_ _2"></span>owanie <span class="_ _2"></span>oraz </span></div><div class="t m0 x6 hc ycdb ff4 fs3 fc0 sc0 ls0 ws0">liczenie głosów <span class="_ _2"></span><span class="ff1">przeprowadza <span class="_ _2"></span></span>się <span class="_ _2"></span>przy pomocy <span class="_ _2"></span>firmy liczącej <span class="_ _2"></span>głosy techniką <span class="_ _2"></span>komputerową <span class="_ _2"></span>lub w <span class="_ _2"></span>inny sposób okr<span class="_ _2"></span>eślony </div><div class="t m0 x6 hc y996 ff4 fs3 fc0 sc0 ls0 ws0">w instrukcji głos<span class="_ _2"></span>owania, przedłożonej przez <span class="_ _2"></span>Przewodniczącego.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ycdc ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 ycdd ff3 fs3 fc0 sc0 ls0 ws0">Głosowanie dotycząc<span class="_ _2"></span>e Rady Nadzorczej<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 hc y82 ff4 fs3 fc0 sc0 ls0 ws0">Walne Zgromadzenie <span class="_ _0"></span>określa liczbę członków <span class="_ _0"></span>Rady Nadzorczej <span class="_ _0"></span>danej kadencji<span class="ff1"> </span>Głosowanie <span class="_ _0"></span>na członków <span class="_ _0"></span>Rady Nadzorczej </div><div class="t m0 x6 hc y507 ff4 fs3 fc0 sc0 ls0 ws0">odbywa <span class="_ _4"></span>się <span class="_ _4"></span>oddzielnie <span class="_ _4"></span>na <span class="_ _7"></span>każdego <span class="_ _e"></span>z <span class="_ _7"></span>kandydatów, <span class="_ _4"></span>w <span class="_ _4"></span>głosowaniu <span class="_ _4"></span>tajnym, <span class="_ _4"></span>zwykł<span class="_ _2"></span>ą <span class="_ _e"></span>większo<span class="_ _2"></span>ścią <span class="_ _4"></span>głosów. <span class="_ _4"></span>Głos <span class="_ _4"></span>odd<span class="_ _2"></span>any <span class="_ _e"></span>na </div><div class="t m0 x6 hc ycde ff4 fs3 fc0 sc0 ls0 ws0">większą <span class="_ _2"></span>liczbę <span class="_ _2"></span>kand<span class="_ _2"></span>ydatów <span class="_ _2"></span>niż <span class="_ _2"></span>liczba <span class="_ _2"></span>miejsc <span class="_ _2"></span>man<span class="_ _2"></span>datowych <span class="_ _2"></span>jest <span class="_ _2"></span>głosem <span class="_ _2"></span>nieważny<span class="_ _2"></span>m. <span class="_ _2"></span>W <span class="_ _2"></span>skład <span class="_ _2"></span>Rady <span class="_ _2"></span>Nadzorczej <span class="_ _e"></span>wch<span class="_ _2"></span>odzą </div><div class="t m0 x6 hc ycdf ff4 fs3 fc0 sc0 ls0 ws0">kandydaci, którzy <span class="_ _0"></span>uzyskując zwykłą w<span class="_ _0"></span>iększość głosów otrzy<span class="_ _0"></span>mali największą <span class="_ _0"></span>ich liczbę, <span class="_ _0"></span>zaś <span class="_ _0"></span>przy jednakowej liczbie <span class="_ _a"></span>gło<span class="_ _2"></span>sów <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yce0 ff4 fs3 fc0 sc0 ls0 ws0">na <span class="_ _2"></span>ostatnim <span class="_ _2"></span>miejscu <span class="_ _2"></span>mandato<span class="_ _2"></span>wym przepro<span class="_ _2"></span>wadza <span class="_ _2"></span>się <span class="_ _2"></span>ponowne <span class="_ _2"></span>głosowan<span class="_ _2"></span>ie <span class="_ _2"></span>na <span class="_ _2"></span>tych <span class="_ _2"></span>kandydatów <span class="_ _2"></span>stos<span class="_ _2"></span>ując <span class="_ _2"></span>odpowiednio </div><div class="t m0 x6 hc yce1 ff4 fs3 fc0 sc0 ls0 ws0">powyższe zas<span class="_ _2"></span>ady.<span class="ff1"> </span></div><div class="t m0 x6 hc y596 ff1 fs3 fc0 sc0 ls0 ws0">  </div><div class="t m0 x6 hc ya96 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yce2 ff4 fs3 fc0 sc0 ls0 ws0">Szczególny <span class="_ _14"> </span>tryb <span class="_ _19"> </span>gł<span class="_ _2"></span>osowania <span class="_ _14"> </span>zarządza <span class="_ _14"> </span>Przewodniczący <span class="_ _14"> </span>Walnego <span class="_ _19"> </span>Zgro<span class="_ _2"></span>madzenia <span class="_ _14"> </span>przy <span class="_ _19"> </span>wyb<span class="_ _2"></span>orach <span class="_ _19"> </span>gru<span class="_ _2"></span>pami <span class="_ _19"> </span>do<span class="_ _2"></span> <span class="_ _19"> </span>Rad<span class="_ _2"></span>y </div><div class="t m0 x6 hc yce3 ff4 fs3 fc0 sc0 ls0 ws0">Nadzorczej. <span class="_ _7"></span>Na <span class="_ _4"></span>wniosek <span class="_ _7"></span>akcjonariuszy<span class="_ _2"></span>, <span class="_ _4"></span>reprezentujących<span class="_ _2"></span> <span class="_ _4"></span>co <span class="_ _4"></span>najmniej <span class="_ _7"></span>jedną <span class="_ _4"></span>piąt<span class="_ _2"></span>ą <span class="_ _4"></span>kapitał<span class="_ _2"></span>u <span class="_ _4"></span>zakł<span class="_ _2"></span>adowego, <span class="_ _4"></span>wybór <span class="_ _4"></span>Rad<span class="_ _2"></span>y </div><div class="t m0 x6 hc yce4 ff4 fs3 fc0 sc0 ls0 ws0">Nadzorczej <span class="_ _9"> </span>p<span class="_ _2"></span>owinien <span class="_ _9"> </span>być <span class="_ _9"> </span>d<span class="_ _2"></span>okonany <span class="_ _9"> </span>w <span class="_ _f"> </span>drodze  głosowania <span class="_ _9"> </span>oddzielnymi <span class="_ _9"> </span>grupami, <span class="_ _f"> </span>nawet <span class="_ _f"> </span>gdy <span class="_ _9"> </span>Statut <span class="_ _f"> </span>przewiduje <span class="_ _9"> </span>inn<span class="_ _2"></span>y </div><div class="t m0 x6 hc yce5 ff4 fs3 fc0 sc0 ls0 ws0">sposób  powołania <span class="_ _f"> </span>Rady  Nad<span class="_ _0"></span>zorczej. <span class="_ _f"> </span>Podczas<span class="_ _2"></span> <span class="_ _f"> </span>głosowania <span class="_ _f"> </span>grupami  jednej <span class="_ _9"> </span>akcji  przysługuje  jede<span class="_ _0"></span>n  głos. <span class="_ _9"> </span>N<span class="_ _2"></span>a <span class="_ _f"> </span>Walnym </div><div class="t m0 x6 hc yce6 ff4 fs3 fc0 sc0 ls0 ws0">Zgromadzeniu <span class="_ _7"></span>tworzy <span class="_ _7"></span>się <span class="_ _4"></span>wó<span class="_ _2"></span>wczas <span class="_ _7"></span>grupy <span class="_ _7"></span>akcjonariuszy, <span class="_ _7"></span>do <span class="_ _4"></span>wyb<span class="_ _2"></span>oru <span class="_ _7"></span>Członków <span class="_ _7"></span>Rady <span class="_ _7"></span>Nadzor<span class="_ _2"></span>czej, <span class="_ _7"></span>przy <span class="_ _7"></span>czym <span class="_ _7"></span>utworzyć </div><div class="t m0 x6 hc yce7 ff4 fs3 fc0 sc0 ls0 ws0">można <span class="_ _e"></span>tyle <span class="_ _e"></span>grup, <span class="_ _e"></span>ile <span class="_ _e"></span>jest <span class="_ _e"></span>miejsc <span class="_ _e"></span>do <span class="_ _e"></span>obsadzenia <span class="_ _e"></span>w <span class="_ _e"></span>Radzie <span class="_ _e"></span>Nadzo<span class="_ _2"></span>rczej. <span class="_ _2"></span>Akcjo<span class="_ _2"></span>nariusz <span class="_ _e"></span>może <span class="_ _2"></span>n<span class="_ _2"></span>ależeć <span class="_ _2"></span>ty<span class="_ _2"></span>lko <span class="_ _e"></span>do <span class="_ _e"></span>jednej <span class="_ _e"></span>grupy </div><div class="t m0 x6 hc yce8 ff4 fs3 fc0 sc0 ls0 ws0">wyborczej.  Minim<span class="_ _0"></span>um  akcji <span class="_ _9"> </span>p<span class="_ _2"></span>otrzebnych  do <span class="_ _9"> </span>utworz<span class="_ _2"></span>enia <span class="_ _f"> </span>grupy <span class="_ _f"> </span>określa <span class="_ _f"> </span>się <span class="_ _f"> </span>dzieląc  liczbę <span class="_ _9"> </span>akcji  reprezentowanych  na </div><div class="t m0 x6 hc yce9 ff1 fs3 fc0 sc0 ls0 ws0">Walny<span class="ff4">m <span class="_ _1b"> </span>Zgromadzeniu <span class="_ _1b"> </span>prze<span class="_ _2"></span>z <span class="_ _1b"> </span>liczbę <span class="_ _1b"> </span>mandatów <span class="_ _1b"> </span>w <span class="_ _1b"> </span>Radzie <span class="_ _1b"> </span>Nadzo<span class="_ _2"></span>rczej, <span class="_ _1b"> </span>które <span class="_ _1b"> </span>pozostają <span class="_ _1b"> </span>do <span class="_ _1b"> </span>obsadzenia. <span class="_ _1b"> </span>Grup<span class="_ _2"></span>a </span></div><div class="t m0 x6 hc ycea ff4 fs3 fc0 sc0 ls0 ws0">akcjonariuszy<span class="_ _2"></span> <span class="_ _4"></span>ma <span class="_ _4"></span>prawo <span class="_ _4"></span>do <span class="_ _4"></span>wyboru <span class="_ _4"></span>ty<span class="_ _2"></span>lu <span class="_ _4"></span>członków <span class="_ _4"></span>Rady<span class="_ _2"></span> <span class="_ _e"></span>Nad<span class="_ _2"></span>zorczej, <span class="_ _4"></span>ile <span class="_ _4"></span>razy <span class="_ _4"></span>liczba <span class="_ _4"></span>re<span class="_ _2"></span>prezentowanych <span class="_ _4"></span>przez <span class="_ _7"></span>nią <span class="_ _4"></span>akcji </div><div class="t m0 x6 hc yceb ff1 fs3 fc0 sc0 ls0 ws0">przekracza <span class="_ _e"></span>obliczone <span class="_ _e"></span>minimu<span class="_ _2"></span>m. <span class="_ _2"></span>Grupy<span class="_ _2"></span> <span class="_ _2"></span>ak<span class="_ _2"></span>cjonariusz<span class="_ _2"></span><span class="ff4">y <span class="_ _e"></span>mogą <span class="_ _e"></span>się <span class="_ _e"></span>łączyć <span class="_ _e"></span>w <span class="_ _e"></span>celu <span class="_ _e"></span>optymalnego <span class="_ _e"></span>wykorzys<span class="_ _2"></span>tania <span class="_ _2"></span>p<span class="_ _2"></span>osiadanych </span></div><div class="t m0 x6 hc ycec ff4 fs3 fc0 sc0 ls0 ws0">wspólnie <span class="_ _5"> </span>akcji <span class="_ _19"> </span>do <span class="_ _5"> </span>wyboru<span class="_ _2"></span> <span class="_ _5"> </span>członków <span class="_ _5"> </span>Rad<span class="_ _2"></span>y <span class="_ _5"> </span>Nadzorczej. <span class="_ _5"> </span>Dla <span class="_ _19"> </span>każdej <span class="_ _19"> </span>z <span class="_ _5"> </span>utworzony<span class="_ _2"></span>ch <span class="_ _5"> </span>grup <span class="_ _5"> </span>Przewodniczący <span class="_ _19"> </span>zarządza </div><div class="t m0 x6 hc y4ef ff4 fs3 fc0 sc0 ls0 ws0">utworzenie osobnej listy <span class="_ _0"></span>obecności. <span class="_ _0"></span>W każdej <span class="_ _0"></span>grupie przeprowadza <span class="_ _0"></span>się wybory <span class="_ _0"></span>przewodniczą<span class="_ _2"></span><span class="ff1">cego zebrania danej <span class="_ _0"></span>grupy, </span></div><div class="t m0 x6 hc yced ff4 fs3 fc0 sc0 ls0 ws0">który <span class="_ _e"></span>zapewnia <span class="_ _2"></span>organ<span class="_ _2"></span>izację <span class="_ _2"></span>p<span class="_ _2"></span>rzebiegu <span class="_ _e"></span>wyborów <span class="_ _e"></span>w <span class="_ _2"></span>grupie: <span class="_ _e"></span>tj. <span class="_ _e"></span>zgłasza<span class="_ _2"></span>nie <span class="_ _2"></span>kand<span class="_ _2"></span>ydatów, <span class="_ _2"></span>p<span class="_ _2"></span>rzeprowadzanie <span class="_ _2"></span>głosowań<span class="_ _2"></span> <span class="_ _2"></span>ora<span class="_ _2"></span>z </div><div class="t m0 x6 hc y8bb ff4 fs3 fc0 sc0 ls0 ws0">sporządzenie <span class="_ _0"></span>protokołu<span class="_ _2"></span> <span class="_ _a"></span>obrad <span class="_ _0"></span>grupy <span class="_ _0"></span>przez <span class="_ _a"></span>n<span class="_ _2"></span>otariusza. <span class="_ _0"></span>Każdej <span class="_ _0"></span>z <span class="_ _a"></span>utworzon<span class="_ _2"></span>ych <span class="_ _a"></span>grup<span class="_ _2"></span> <span class="_ _a"></span>zapewni<span class="_ _2"></span>a <span class="_ _a"></span>się <span class="_ _0"></span>oddzielne <span class="_ _0"></span>pomieszczenie<span class="_ _2"></span> </div><div class="t m0 x6 hc y220 ff1 fs3 fc0 sc0 ls0 ws0">d<span class="ff4">la przeprowadzenia wyborów, chyba, że jest to niemożliwe ze <span class="_ _0"></span>względów organizacyjny<span class="_ _2"></span>ch. Wówczas grupy korzystają z </span></div><div class="t m0 x6 hc y6f ff4 fs3 fc0 sc0 ls0 ws0">jednego <span class="_ _18"> </span>pomieszczenia <span class="_ _18"> </span>zam<span class="_ _2"></span>iennie. <span class="_ _14"> </span>Każ<span class="_ _2"></span>da <span class="_ _18"> </span>z <span class="_ _18"> </span>utworzony<span class="_ _2"></span>ch <span class="_ _14"> </span>grup <span class="_ _18"> </span>p<span class="_ _2"></span>rzeprowadza <span class="_ _18"> </span>wybory <span class="_ _18"> </span>w <span class="_ _18"> </span>obecnoś<span class="_ _2"></span>ci <span class="_ _14"> </span>no<span class="_ _2"></span>tariusza, </div><div class="t m0 x6 hc ycee ff4 fs3 fc0 sc0 ls0 ws0">sporządza<span class="_ _2"></span>jącego protokół, przy czym kolej<span class="_ _2"></span>ność us<span class="_ _2"></span>tala Przewodniczący Walnego Zgro<span class="_ _2"></span>madzenia. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ycef ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y44b ff4 fs3 fc0 sc0 ls0 ws0">Po <span class="_ _1b"> </span>przeprowadzeniu <span class="_ _1b"> </span>wybor<span class="_ _2"></span>ów <span class="_ _1b"> </span>grupami, <span class="_ _1b"> </span>przewodniczą<span class="_ _2"></span>cy <span class="_ _1b"> </span>zebrania <span class="_ _1b"> </span>grupy <span class="_ _1b"> </span>d<span class="_ _2"></span>oręcza <span class="_ _1b"> </span>Przewodniczącemu <span class="_ _1b"> </span>Waln<span class="_ _2"></span>ego </div><div class="t m0 x6 hc ycf0 ff4 fs3 fc0 sc0 ls0 ws0">Zgromadzenia p<span class="_ _2"></span>isemne wynik<span class="_ _2"></span>i przepro<span class="_ _2"></span>wadzonych <span class="_ _2"></span>w grupie <span class="_ _2"></span>tajnych <span class="_ _2"></span>głosowań. <span class="_ _2"></span>Przewodniczący Walnego <span class="_ _2"></span>Zgromadzenia </div><div class="t m0 x6 hc ycf1 ff4 fs3 fc0 sc0 ls0 ws0">ogłasza skład<span class="_ _2"></span> Rady Nadzorczej po zebraniu<span class="_ _2"></span> wszystk<span class="_ _2"></span>ich wyników głosowań w grupach<span class="_ _2"></span>.<span class="ff1"> </span></div><div class="t m0 x6 hc y8ce ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ycf2 ff4 fs3 fc0 sc0 ls0 ws0">Uchwały <span class="_ _1b"> </span>Walnego <span class="_ _1b"> </span>Zgromadzen<span class="_ _2"></span>ia <span class="_ _1b"> </span>są <span class="_ _1b"> </span>protokołowane <span class="_ _1b"> </span>przez <span class="_ _1b"> </span>notarius<span class="_ _2"></span>za <span class="_ _1b"> </span>pod <span class="_ _1b"> </span>rygorem <span class="_ _1b"> </span>ich <span class="_ _1b"> </span>nieważności. <span class="_ _1b"> </span>Protokół </div><div class="t m0 x6 hc ycf3 ff4 fs3 fc0 sc0 ls0 ws0">podpisywan<span class="_ _2"></span>y <span class="_ _a"></span>jest <span class="_ _a"></span>przez notariusza <span class="_ _a"></span>i <span class="_ _a"></span>Przewodniczącego Walnego <span class="_ _a"></span>Zgromadzenia. W <span class="_ _a"></span>protokole <span class="_ _0"></span>stwierdza <span class="_ _a"></span>s<span class="_ _2"></span>ię <span class="_ _a"></span>prawidłowość </div><div class="t m0 x6 hc ycf4 ff4 fs3 fc0 sc0 ls0 ws0">zwołania <span class="_ _0"></span>Walnego <span class="_ _a"></span>Zgro<span class="_ _2"></span>madzenia <span class="_ _0"></span>i <span class="_ _a"></span>jego <span class="_ _0"></span>zdoln<span class="_ _2"></span>ość <span class="_ _a"></span>do <span class="_ _a"></span>p<span class="_ _2"></span>owzięcia <span class="_ _a"></span>uch<span class="_ _2"></span>wał <span class="_ _a"></span>oraz w<span class="_ _0"></span>ymienia <span class="_ _0"></span>się <span class="_ _a"></span>powzięte <span class="_ _a"></span>uch<span class="_ _2"></span>wały, <span class="_ _a"></span>a przy <span class="_ _a"></span>każdej </div><div class="t m0 x6 hc ycf5 ff4 fs3 fc0 sc0 ls0 ws0">uchwale: liczbę akcji, z <span class="_ _2"></span>których od<span class="_ _2"></span>dano ważne głosy<span class="_ _2"></span>, procentowy udział<span class="_ _2"></span> tych akcji w kapitale zak<span class="_ _2"></span>ładowym, łączną <span class="_ _2"></span>liczbę </div><div class="t m0 x6 hc ycf6 ff4 fs3 fc0 sc0 ls0 ws0">ważnych <span class="_ _2"></span>głosów, <span class="_ _2"></span>liczbę <span class="_ _2"></span>głosów <span class="_ _2"></span>„za”, <span class="_ _2"></span>„przeciw” <span class="_ _2"></span>i <span class="_ _2"></span>„wstrzymu<span class="_ _2"></span>jącyc<span class="_ _2"></span>h <span class="_ _2"></span>się” <span class="_ _2"></span>oraz <span class="_ _2"></span>zgłoszone <span class="_ _2"></span>sprzeciwy. <span class="_ _2"></span>Do <span class="_ _2"></span>protoko<span class="_ _2"></span>łu <span class="_ _2"></span>dołącza </div></div></div><div class="pi" ></div></div><div id="pf75" class="pf w0 h0" ><div class="pc pc75 w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">117 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">się <span class="_ _9"> </span>listę <span class="_ _7"> </span>o<span class="_ _2"></span>becności <span class="_ _9"> </span>z <span class="_ _9"> </span>podpisami <span class="_ _7"> </span>Uczestnikó<span class="_ _2"></span>w. <span class="_ _7"> </span>Odp<span class="_ _2"></span>is <span class="_ _7"> </span>p<span class="_ _2"></span>rotokołu <span class="_ _9"> </span>Zarząd <span class="_ _9"> </span>Spółki <span class="_ _9"> </span>wnosi <span class="_ _9"> </span>do <span class="_ _9"> </span>księgi <span class="_ _9"> </span>protokołów. <span class="_ _9"> </span>Do <span class="_ _9"> </span>księgi </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">protokołów Zarzą<span class="_ _2"></span>d dołącza również dowody zwołan<span class="_ _2"></span>ia Walnego Zgromadzenia. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yd8 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yd9 ff4 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _19"> </span>ujawnia <span class="_ _5"> </span>n<span class="_ _2"></span>a <span class="_ _5"> </span>swojej <span class="_ _19"> </span>stronie <span class="_ _5"> </span>in<span class="_ _2"></span>ternetowej <span class="_ _19"> </span>wyniki <span class="_ _19"> </span>głosowań <span class="_ _19"> </span>w <span class="_ _5"> </span>ter<span class="_ _2"></span>minie <span class="_ _5"> </span>tygod<span class="_ _2"></span>nia <span class="_ _5"> </span>od <span class="_ _19"> </span>zakończenia <span class="_ _19"> </span>Walnego </div><div class="t m0 x6 hc yda ff4 fs3 fc0 sc0 ls0 ws0">Zgromadzenia. <span class="_ _19"> </span>Wy<span class="_ _2"></span>niki <span class="_ _19"> </span>głosowań<span class="_ _2"></span> <span class="_ _19"> </span>pozosta<span class="_ _2"></span>ją <span class="_ _19"> </span>dostępn<span class="_ _2"></span>e <span class="_ _19"> </span>do <span class="_ _19"> </span>dnia <span class="_ _14"> </span>upływu <span class="_ _19"> </span>terminu <span class="_ _19"> </span>n<span class="_ _2"></span>a <span class="_ _19"> </span>zaska<span class="_ _2"></span>rżenie <span class="_ _19"> </span>uchwał <span class="_ _19"> </span>Wa<span class="_ _2"></span>lnego </div><div class="t m0 x6 hc ydb ff1 fs3 fc0 sc0 ls0 ws0">Zgromadzenia.<span class="_ _2"></span> </div><div class="t m0 x6 hc ydc ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ydd ff4 fs3 fc0 sc0 ls0 ws0">Obrady Walnego Zgromadzenia mogą być rejestrowane; zapis obrad w <span class="_ _0"></span>takim przypadku zostaje umieszczony na <span class="_ _0"></span>stronie </div><div class="t m0 x6 hc yde ff4 fs3 fc0 sc0 ls0 ws0">internetowej Spółki <span class="_ _2"></span>bezpośrednio po z<span class="_ _2"></span>akończeniu Walnego Zgromadzenia. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ydf ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hb y521 ff2 fs6 fc0 sc0 ls9 ws0">8.8.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">ZARZĄD, RADA NAD<span class="_ _0"></span>ZORCZA I KOMITET A<span class="_ _0"></span>UDYTU <span class="ff2"> </span></span></span></div><div class="t m0 x6 h6 ycf7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 ycf8 ff3 fs3 fc0 sc0 ls0 ws0">Opis zasad <span class="_ _0"></span>dotyczących powoływania i <span class="_ _0"></span>odwoływania osób zarządzających oraz <span class="_ _0"></span>ich uprawnień, w <span class="_ _a"></span>szcz<span class="_ _2"></span>ególności prawo </div><div class="t m0 x6 h7 ycf9 ff3 fs3 fc0 sc0 ls0 ws0">do podjęcia d<span class="_ _2"></span>ecyzji o emisji lub wykupie akcji<span class="_ _2"></span><span class="ff2">.<span class="ff1"> </span></span></div><div class="t m0 x6 hc y505 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y247 ff3 fs3 fc0 sc0 ls0 ws0">Opis <span class="_ _e"></span>działania <span class="_ _4"></span>organów <span class="_ _e"></span>zar<span class="_ _2"></span>ządzających, <span class="_ _e"></span>n<span class="_ _2"></span>adzorujących <span class="_ _4"></span>lub <span class="_ _e"></span>adm<span class="_ _2"></span>inistrujących <span class="_ _e"></span>emitenta <span class="_ _4"></span>oraz <span class="_ _4"></span>ich <span class="_ _e"></span>komitetów, <span class="_ _4"></span>wraz <span class="_ _e"></span>ze<span class="_ _2"></span> </div><div class="t m0 x6 h7 y525 ff3 fs3 fc0 sc0 ls0 ws0">wskazaniem składu osob<span class="_ _2"></span>owego tych organó<span class="_ _2"></span>w i zmian, które w nich z<span class="_ _2"></span>aszły w ciągu ostatniego roku o<span class="_ _2"></span>brotowego<span class="_ _e"></span><span class="ff2">.<span class="ff1">  </span></span></div><div class="t m0 x6 hc y7b9 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 yc6d ff2 fs3 fc0 sc0 ls0 ws0">W <span class="_ _14"> </span>odniesieniu <span class="_ _14"> </span>do <span class="_ _18"> </span>komitetu <span class="_ _14"> </span>audytu <span class="_ _14"> </span>albo<span class="_ _2"></span> <span class="_ _14"> </span>odpowiednio <span class="_ _14"> </span>rady <span class="_ _14"> </span>nadzorczej <span class="_ _14"> </span>lub<span class="_ _2"></span> <span class="_ _14"> </span>innego <span class="_ _14"> </span>organu <span class="_ _14"> </span>nadzo<span class="_ _2"></span>rczego <span class="_ _14"> </span>lub </div><div class="t m0 x6 h7 y24a ff3 fs3 fc0 sc0 ls0 ws0">kontrolującego w<span class="_ _2"></span> przypadku wykonywania przez ten o<span class="_ _2"></span>rgan obowiązków ko<span class="_ _2"></span>mitetu audytu wskazanie:<span class="_ _e"></span><span class="ff2"> </span></div><div class="t m0 xd9 h7 y63b ff2 fs3 fc0 sc0 ls47 ws0">a)<span class="ff6 ls0"> <span class="_ _3b"> </span><span class="ff3">osób sp<span class="_ _2"></span>ełniających ustawowe kr<span class="_ _2"></span>yteria niezależności,<span class="_ _2"></span><span class="ff2"> </span></span></span></div><div class="t m0 xd9 h7 ycfa ff2 fs3 fc0 sc0 ls48 ws0">b)<span class="ff6 ls0"> <span class="_ _2d"> </span><span class="ff3">osób <span class="_ _2"></span>posiadających <span class="_ _2"></span>wiedzę <span class="_ _2"></span>i u<span class="_ _2"></span>miejętności <span class="_ _2"></span>w zakr<span class="_ _2"></span>esie r<span class="_ _2"></span>achunkowości <span class="_ _2"></span>lub <span class="_ _2"></span>badania sprawozdań <span class="_ _2"></span>finansowych,<span class="_ _2"></span> </span></span></div><div class="t m0 x68 h7 ycfb ff2 fs3 fc0 sc0 ls0 ws0">ze wskazaniem sposob<span class="_ _2"></span>u ich nabycia, </div><div class="t m0 xd9 h7 ycfc ff2 fs3 fc0 sc0 ls49 ws0">c)<span class="ff6 ls0"> <span class="_ _30"> </span><span class="ff3">osób posiadających wiedzę i umiejętności z zakresu branży, <span class="_ _0"></span>w której działa emitent, ze <span class="_ _0"></span>wskazaniem sposobu </span></span></div><div class="t m0 x68 h7 ycfd ff2 fs3 fc0 sc0 ls0 ws0">ich nabycia, </div><div class="t m0 xd9 h7 ycfe ff2 fs3 fc0 sc0 ls48 ws0">d)<span class="ff6 ls0"> <span class="_ _2d"> </span><span class="ff3">czy  na  rzecz  emitenta <span class="_ _f"> </span>były  świadczone  przez  firmę  audy<span class="_ _0"></span>torską  badającą  jego  sprawozdanie  finansowe </span></span></div><div class="t m0 x68 h7 ycff ff3 fs3 fc0 sc0 ls0 ws0">dozwolone  usługi  niebędące  badaniem  i  czy  w <span class="_ _f"> </span>związku  z  tym  dokonano  oceny  ni<span class="_ _0"></span>ezależności  tej  firmy </div><div class="t m0 x68 h7 yd00 ff3 fs3 fc0 sc0 ls0 ws0">audytorskiej oraz wyr<span class="_ _2"></span>ażano zgodę na świadczen<span class="_ _2"></span>ie tych usług,<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 xd9 h7 y849 ff2 fs3 fc0 sc0 ls4a ws0">e)<span class="ff6 ls0"> <span class="_ _3b"> </span><span class="ff3">głównych <span class="_ _0"></span>założeń opracowanej <span class="_ _a"></span>polityki <span class="_ _0"></span>wyboru firmy <span class="_ _a"></span>audyto<span class="_ _2"></span>rskiej <span class="_ _a"></span>d<span class="_ _2"></span>o <span class="_ _0"></span>przeprowadzania <span class="_ _0"></span>badania <span class="_ _0"></span>lub atestacji </span></span></div><div class="t m0 x68 h7 yd01 ff3 fs3 fc0 sc0 ls0 ws0">sprawozdawczo<span class="_ _2"></span>ści <span class="_ _43"> </span>zr<span class="_ _2"></span>ównoważonego <span class="_ _17"> </span>rozwoju <span class="_ _1f"> </span>oraz <span class="_ _43"> </span>polityki <span class="_ _17"> </span>świadc<span class="_ _2"></span>zenia <span class="_ _43"> </span>p<span class="_ _2"></span>rzez <span class="_ _17"> </span>firmę <span class="_ _17"> </span>au<span class="_ _2"></span>dytorską </div><div class="t m0 x68 h7 y442 ff3 fs3 fc0 sc0 ls0 ws0">przeprowad<span class="_ _2"></span>zającą <span class="_ _1c"> </span>badanie <span class="_ _1c"> </span>lub <span class="_ _1c"> </span>atestację <span class="_ _1c"> </span>spr<span class="_ _2"></span>awozdawczości <span class="_ _1c"> </span>zrówno<span class="_ _2"></span>ważo<span class="_ _2"></span>nego <span class="_ _1c"> </span>rozwoju, <span class="_ _1c"> </span>przez <span class="_ _1c"> </span>p<span class="_ _2"></span>odmioty </div><div class="t m0 x68 h7 yd02 ff3 fs3 fc0 sc0 ls0 ws0">powiązane z tą firmą audytorską oraz przez członka sieci firmy audytorskiej dozwolonyc<span class="_ _2"></span>h usług niebędących </div><div class="t m0 x68 h7 yd03 ff3 fs3 fc0 sc0 ls0 ws0">badaniem lub ate<span class="_ _2"></span>stacją sprawozdawczości zrówn<span class="_ _2"></span>oważonego rozwoju,<span class="_ _2"></span><span class="ff2">, </span></div><div class="t m0 xd9 h7 yd04 ff2 fs3 fc0 sc0 ls4b ws0">f)<span class="ff6 ls0"> <span class="_ _52"> </span><span class="ff3">czy <span class="_ _0"></span>rekomendacja <span class="_ _0"></span>dotycząca <span class="_ _a"></span>wybor<span class="_ _2"></span>u <span class="_ _a"></span>firmy <span class="_ _0"></span>audytorskiej <span class="_ _a"></span>do <span class="_ _0"></span>przeprowadzen<span class="_ _2"></span>ia <span class="_ _a"></span>badania <span class="_ _a"></span>spełniała <span class="_ _0"></span>obowiązujące<span class="_ _2"></span> </span></span></div><div class="t m0 x68 h7 y7ab ff3 fs3 fc0 sc0 ls0 ws0">warunki, <span class="_ _19"> </span>a <span class="_ _19"> </span>w <span class="_ _19"> </span>przypadku <span class="_ _19"> </span>g<span class="_ _2"></span>dy <span class="_ _5"> </span>wybó<span class="_ _2"></span>r <span class="_ _5"> </span>firm<span class="_ _2"></span>y <span class="_ _5"> </span>audytor<span class="_ _2"></span>skiej <span class="_ _19"> </span>nie <span class="_ _19"> </span>dotyczył <span class="_ _19"> </span>przedłu<span class="_ _2"></span>żenia <span class="_ _5"> </span>u<span class="_ _2"></span>mowy <span class="_ _19"> </span>o <span class="_ _19"> </span>badanie </div><div class="t m0 x68 h7 y52e ff2 fs3 fc0 sc0 ls0 ws0">sprawozdania finansowe<span class="_ _2"></span>go - <span class="_ _2"></span><span class="ff3">czy rekomend<span class="_ _2"></span>acja ta została spo<span class="_ _2"></span>rządzo<span class="_ _2"></span>na w następstwie zor<span class="_ _2"></span>ganizowanej przez </span></div><div class="t m0 x68 h7 yd05 ff3 fs3 fc0 sc0 ls0 ws0">emitenta pro<span class="_ _2"></span>cedury wyboru spełniającej obowiązujące kr<span class="_ _2"></span>yteria,<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 xd9 h7 yc3e ff2 fs3 fc0 sc0 ls4c ws0">g)<span class="ff6 ls0"> <span class="_ _55"> </span><span class="ff3">liczby <span class="_ _a"></span>o<span class="_ _2"></span>dbytych <span class="_ _a"></span>p<span class="_ _2"></span>osiedzeń <span class="_ _a"></span>komitetu<span class="_ _2"></span> <span class="_ _a"></span>audytu <span class="_ _0"></span>albo <span class="_ _a"></span>posiedzeń <span class="_ _0"></span>rady <span class="_ _a"></span>nadzor<span class="_ _2"></span>czej <span class="_ _a"></span>lub <span class="_ _0"></span>innego <span class="_ _a"></span>organu <span class="_ _0"></span>nadzorującego </span></span></div><div class="t m0 x68 h7 y823 ff3 fs3 fc0 sc0 ls0 ws0">lub kontrolujące<span class="_ _2"></span>go poświęconych wykonywaniu obo<span class="_ _2"></span>wiązków komitetu aud<span class="_ _2"></span>ytu,<span class="ff2"> </span></div><div class="t m0 xd9 h7 yd06 ff2 fs3 fc0 sc0 ls48 ws0">h)<span class="ff6 ls0"> <span class="_ _2d"> </span><span class="ff3">w p<span class="_ _2"></span>rzypadku <span class="_ _2"></span>wykonywania <span class="_ _2"></span>obowiązków <span class="_ _2"></span>komitetu <span class="_ _2"></span>audytu<span class="_ _2"></span> przez <span class="_ _2"></span>radę<span class="_ _2"></span> nadzorc<span class="_ _2"></span>zą lub <span class="_ _2"></span>inny <span class="_ _2"></span>organ <span class="_ _2"></span>nadzorujący </span></span></div><div class="t m0 x68 h7 y627 ff3 fs3 fc0 sc0 ls0 ws0">lub <span class="_ _2"></span>kontro<span class="_ _2"></span>lujący <span class="_ _2"></span><span class="ff2">- <span class="_ _2"></span></span>które <span class="_ _e"></span>z u<span class="_ _2"></span>stawowych <span class="_ _2"></span>warunków <span class="_ _2"></span>d<span class="_ _2"></span>ających <span class="_ _2"></span>możliwość <span class="_ _2"></span>skorzystania <span class="_ _2"></span>z <span class="_ _2"></span>tej <span class="_ _e"></span>możliwości <span class="_ _2"></span>został<span class="_ _2"></span>y </div><div class="t m0 x68 h7 yc40 ff3 fs3 fc0 sc0 ls0 ws0">spełnione, wraz z p<span class="_ _2"></span>rzytoczeniem odpowiednich<span class="_ _2"></span> danych<span class="_ _2"></span><span class="ff2">.<span class="ff1"> </span></span></div><div class="t m0 x67 h5e y490 ff2 fs4 fc0 sc0 ls0 ws0">8.8.1.<span class="ff6"> <span class="_ _66"></span><span class="ff3">Zarząd<span class="ff2"> </span></span></span></div><div class="t m0 x6 hc y9f8 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y8f1 ff4 fs3 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _2"></span>ze Sta<span class="_ _2"></span>tutem <span class="_ _2"></span>„TOYA” <span class="_ _2"></span>S.A. <span class="_ _2"></span>Zarząd<span class="_ _2"></span> s<span class="_ _2"></span>kłada <span class="_ _2"></span>się <span class="_ _2"></span>z <span class="_ _2"></span>jednego d<span class="_ _2"></span>o s<span class="_ _2"></span>iedmiu czło<span class="_ _2"></span>nków, <span class="_ _2"></span>w <span class="_ _2"></span>tym Prez<span class="_ _2"></span>esa <span class="_ _2"></span>Zarządu <span class="_ _2"></span>oraz, <span class="_ _2"></span>jeżeli </div><div class="t m0 x6 hc y8f2 ff4 fs3 fc0 sc0 ls0 ws0">Zarząd <span class="_ _9"> </span>jes<span class="_ _2"></span>t <span class="_ _9"> </span>wieloosobowy, <span class="_ _9"> </span>Wiceprezes<span class="_ _2"></span>a <span class="_ _9"> </span>Zarządu. <span class="_ _f"> </span>Liczbę <span class="_ _9"> </span>członków <span class="_ _f"> </span>danej <span class="_ _9"> </span>kadencji <span class="_ _9"> </span>Zarządu<span class="_ _2"></span> <span class="_ _9"> </span>określa <span class="_ _9"> </span>Rada <span class="_ _f"> </span>Nadzorcza. </div><div class="t m0 x6 hc y798 ff4 fs3 fc0 sc0 ls0 ws0">Członkowie <span class="_ _2"></span>Zarządu<span class="_ _2"></span> <span class="_ _2"></span>powoływani <span class="_ _e"></span>są <span class="_ _2"></span>na <span class="_ _e"></span>wspólną, <span class="_ _2"></span>trwaj<span class="_ _2"></span>ącą <span class="_ _2"></span>trzy <span class="_ _2"></span>lata <span class="_ _2"></span>kadencję, <span class="_ _e"></span>zaś <span class="_ _2"></span>mandaty <span class="_ _2"></span>Czł<span class="_ _2"></span>onków <span class="_ _2"></span>Zarządu <span class="_ _e"></span>wygasają </div><div class="t m0 x6 hc y910 ff4 fs3 fc0 sc0 ls0 ws0">najpóźniej <span class="_ _7"></span>z <span class="_ _4"></span>dniem <span class="_ _7"></span>odbycia <span class="_ _7"></span>Walnego <span class="_ _4"></span>Zgro<span class="_ _2"></span>madzenia, <span class="_ _4"></span>zatw<span class="_ _2"></span>ierdzającego <span class="_ _4"></span>s<span class="_ _2"></span>prawozdanie <span class="_ _7"></span>finansowe <span class="_ _7"></span>za <span class="_ _4"></span>ostatn<span class="_ _2"></span>i <span class="_ _4"></span>pełen <span class="_ _7"></span>rok </div><div class="t m0 x6 hc y991 ff4 fs3 fc0 sc0 ls0 ws0">obrotowy pełnienia <span class="_ _2"></span>funkcji.<span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf76" class="pf w0 h0" ><div class="pc pc76 w0 h0"><img class="bi x2 y368 w3 h51" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">118 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">Członkowie Zarządu s<span class="_ _2"></span>ą powoływani i odwoływan<span class="_ _2"></span>i przez Radę Nadzorczą<span class="_ _2"></span>. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ya8 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">Skład Zarząd<span class="_ _2"></span>u Spółki, składa się w 100% z mężczyzn<span class="_ _2"></span> i przedstawia się nas<span class="_ _2"></span>tępująco:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd9 hc yd9 ff1 fs3 fc0 sc0 ls16 ws0">a)<span class="ff9 ls0"> <span class="_ _55"> </span><span class="ff1">Grzegorz <span class="_ _e"></span>Pinkosz <span class="_ _e"></span><span class="ff4">–</span> <span class="_ _e"></span><span class="ff4">Pr<span class="_ _2"></span>ezes <span class="_ _2"></span>Za<span class="_ _2"></span>rządu,<span class="_ _2"></span></span> <span class="_ _e"></span><span class="ff4">jest <span class="_ _e"></span>związany <span class="_ _e"></span>z <span class="_ _e"></span>TOYA <span class="_ _e"></span>S.A. <span class="_ _e"></span>od <span class="_ _e"></span>1999 <span class="_ _e"></span>roku, <span class="_ _e"></span>a <span class="_ _e"></span>fun<span class="_ _2"></span>kcję <span class="_ _2"></span>Pr<span class="_ _2"></span>ezesa <span class="_ _e"></span>Zarządu <span class="_ _e"></span>TOYA </span></span></span></div><div class="t m0 x68 hc yda ff4 fs3 fc0 sc0 ls0 ws0">S.A. pełni <span class="_ _0"></span>od 2009 <span class="_ _a"></span>roku<span class="_ _2"></span>. W <span class="_ _a"></span>202<span class="_ _2"></span><span class="ff1">5 <span class="_ _0"></span><span class="ff4">roku Grzegorz <span class="_ _0"></span>Pinkosz pełnił równie<span class="_ _0"></span>ż funkcję <span class="_ _0"></span>Wiceprezesa Zarządu YATO <span class="_ _0"></span>Tools </span></span></div><div class="t m0 x68 hc ydb ff4 fs3 fc0 sc0 ls0 ws0">(Shanghai) Co., Ltd<span class="_ _2"></span>., Członka Zarządu YATO Tools (J<span class="_ _2"></span>iaxing) Co., Ltd.,<span class="_ _2"></span> a także Administratora TOYA Roman<span class="_ _2"></span>ia S.A.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd9 hc ydc ff1 fs3 fc0 sc0 ls17 ws0">b)<span class="ff9 ls0"> <span class="_ _2d"> </span><span class="ff1">Maciej <span class="_ _19"> </span>Lubn<span class="_ _2"></span>auer <span class="_ _19"> </span><span class="ff4">–</span> <span class="_ _19"> </span><span class="ff4">Wiceprezes <span class="_ _19"> </span>Zarzą<span class="_ _2"></span>du,</span> <span class="_ _19"> </span><span class="ff4">uko<span class="_ _2"></span>ńczył <span class="_ _5"> </span>Wy<span class="_ _2"></span>dział <span class="_ _5"> </span>Fizyki <span class="_ _14"> </span>Te<span class="_ _0"></span>chnicznej <span class="_ _19"> </span>i <span class="_ _19"> </span>Ma<span class="_ _2"></span>tematyki <span class="_ _5"> </span>Sto<span class="_ _2"></span>sowanej </span></span></span></div><div class="t m0 x68 hc ydd ff4 fs3 fc0 sc0 ls0 ws0">Politechniki Łódzkiej oraz Wydział Zarządzania Uniwersytetu Warszawskiego, jest członkiem ACCA (Association </div><div class="t m0 x68 hc yde ff4 fs3 fc0 sc0 ls0 ws0">of <span class="_ _4"></span>Chartered <span class="_ _4"></span>Certified <span class="_ _4"></span>A<span class="_ _2"></span>ccountan<span class="_ _2"></span>ts). <span class="_ _4"></span>Od <span class="_ _4"></span>2012 <span class="_ _4"></span>roku <span class="_ _7"></span>pełni <span class="_ _4"></span>funkcję <span class="_ _4"></span>Dyrektora <span class="_ _4"></span>Finans<span class="_ _2"></span>owego <span class="_ _4"></span>T<span class="_ _2"></span><span class="ff1">OY<span class="_ _2"></span>A <span class="_ _4"></span>S.A. <span class="_ _4"></span>Posiada<span class="_ _2"></span> </span></div><div class="t m0 x68 hc ydf ff4 fs3 fc0 sc0 ls0 ws0">wieloletnie doświadczeni<span class="_ _2"></span>e na stanowisku<span class="_ _2"></span> dyrektora finansowego, w wielu s<span class="_ _2"></span>półkach różnych branż.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd9 hc ye0 ff1 fs3 fc0 sc0 ls3c ws0">c)<span class="ff9 ls0"> <span class="_ _5b"> </span><span class="ff1">Robert <span class="_ _a"></span>Borys <span class="_ _a"></span><span class="ff4">–<span class="ff1"> <span class="_ _0"></span><span class="ff4">Wiceprezes <span class="_ _a"></span>Za<span class="_ _2"></span>rządu, jest <span class="_ _8"></span>związan<span class="_ _2"></span>y <span class="_ _a"></span>ze <span class="_ _a"></span>Spółką <span class="_ _0"></span>od <span class="_ _a"></span>2004 <span class="_ _a"></span>roku. <span class="_ _0"></span>Od <span class="_ _a"></span>2009<span class="_ _2"></span> <span class="_ _a"></span>roku <span class="_ _a"></span>p<span class="_ _2"></span>ełni <span class="_ _a"></span>funkcję <span class="_ _a"></span>Dyrektor<span class="_ _2"></span>a </span></span></span></span></span></div><div class="t m0 x68 hc ye1 ff4 fs3 fc0 sc0 ls0 ws0">Działu <span class="_ _4"></span>IT. <span class="_ _4"></span>Od <span class="_ _4"></span>20<span class="_ _2"></span>21 <span class="_ _4"></span>roku <span class="_ _4"></span>pełni<span class="_ _2"></span> <span class="_ _4"></span>funkcję <span class="_ _4"></span>Censora<span class="_ _2"></span> <span class="_ _4"></span>TOYA <span class="_ _4"></span>Roman<span class="_ _2"></span>ia <span class="_ _4"></span>S.A. <span class="_ _4"></span>z <span class="_ _4"></span>siedzibą <span class="_ _7"></span>w <span class="_ _4"></span>Bukareszcie, <span class="_ _4"></span>będącej<span class="_ _2"></span> <span class="_ _4"></span>spółką </div><div class="t m0 x68 hc ye2 ff4 fs3 fc0 sc0 ls0 ws0">zależną Grupy Kap<span class="_ _2"></span>itałowej TOYA S.A.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd9 hc ye3 ff1 fs3 fc0 sc0 ls17 ws0">d)<span class="ff9 ls0"> <span class="_ _2d"> </span><span class="ff1">Jan<span class="_ _2"></span> Jakub Szmidt <span class="ff4">–</span> <span class="_ _0"></span><span class="ff4">Wiceprezes Zarząd<span class="_ _2"></span>u, jest <span class="ff1">absolwent<span class="ls6">em</span> </span>Wydziału Business Administration w Wyższej Szkole </span></span></span></div><div class="t m0 x68 hc ycdb ff4 fs3 fc0 sc0 ls0 ws0">Bankowej we <span class="_ _2"></span>Wrocławiu. <span class="_ _2"></span>W 2021 <span class="_ _2"></span>roku ob<span class="_ _2"></span>jął stanowisko<span class="_ _2"></span> Specjalisty d<span class="_ _2"></span>s. Analizy <span class="_ _2"></span>Rynku TOYA S.A. <span class="_ _2"></span>Od 202<span class="_ _2"></span>4 roku </div><div class="t m0 x68 hc y996 ff4 fs3 fc0 sc0 ls0 ws0">jest też Członkiem Zarzą<span class="_ _2"></span>du YATO Tools (Shanghai) Co<span class="_ _2"></span>., Ltd. i p<span class="_ _2"></span>ełni funkcję Prezesa Zarządu<span class="_ _2"></span> spółki Un<span class="_ _e"></span><span class="ff1">icase. </span></div><div class="t m0 x6 hc ycdc ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ycdd ff4 fs3 fc0 sc0 ls0 ws0">Żaden <span class="_ _14"> </span>z <span class="_ _19"> </span>członków <span class="_ _14"> </span>Zarządu <span class="_ _19"> </span>TOYA <span class="_ _14"> </span>S.A. <span class="_ _19"> </span>nie <span class="_ _14"> </span>jest <span class="_ _14"> </span>reprezentantem <span class="_ _19"> </span>pracowników. <span class="_ _14"> </span>Pracownicy <span class="_ _14"> </span>spółki <span class="_ _19"> </span>mają <span class="_ _14"> </span>swojego </div><div class="t m0 x6 hc y82 ff4 fs3 fc0 sc0 ls0 ws0">przedstawiciela, ale nie zas<span class="_ _2"></span>iada on w Zar<span class="_ _2"></span>ządzie spółki. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 h6 y376 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yd07 ff4 fs3 fc0 sc0 ls0 ws0">Członkowie <span class="_ _2"></span>Zarządu<span class="_ _2"></span> <span class="_ _2"></span>mogą <span class="_ _2"></span>być <span class="_ _2"></span>w <span class="_ _2"></span>każdej <span class="_ _2"></span>chwili <span class="_ _2"></span>od<span class="_ _2"></span>wołani, <span class="_ _2"></span>co <span class="_ _2"></span>nie <span class="_ _2"></span>uwłacza <span class="_ _2"></span>ich <span class="_ _e"></span>roszczeniom <span class="_ _2"></span>ze <span class="_ _2"></span>stos<span class="_ _2"></span>unku <span class="_ _2"></span>pracy <span class="_ _2"></span>lub <span class="_ _2"></span>innego </div><div class="t m0 x6 hc y438 ff4 fs3 fc0 sc0 ls0 ws0">stosunku p<span class="_ _2"></span>rawnego łączącego ich ze Spółką. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y27f ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y9fc ff4 fs3 fc0 sc0 ls0 ws0">Do  kompetencji <span class="_ _1c"> </span>Zarządu  n<span class="_ _2"></span>ależą  wszystkie  sp<span class="_ _2"></span>rawy  Spółki,  któ<span class="_ _2"></span>re  nie  zostały <span class="_ _1c"> </span>zastrzeżone  do  ko<span class="_ _2"></span>mpetencji  Walnego </div><div class="t m0 x6 hc yd08 ff1 fs3 fc0 sc0 ls0 ws0">Zgromadzenia lub Rad<span class="_ _2"></span>y Nadzorczej. <span class="_ _2"></span> </div><div class="t m0 x6 hc y328 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ybf6 ff4 fs3 fc0 sc0 ls0 ws0">Zarząd pracuje w<span class="_ _0"></span> oparciu <span class="_ _0"></span>o <span class="_ _0"></span>Regulamin <span class="_ _0"></span>zatwierdzony przez R<span class="_ _0"></span>adę Nadzorczą, <span class="_ _0"></span>co określa <span class="_ _a"></span>Sta<span class="_ _2"></span>tut „TOYA” <span class="_ _a"></span>S.A. Regulamin ten </div><div class="t m0 x6 hc yd09 ff4 fs3 fc0 sc0 ls0 ws0">wskazuje <span class="_ _e"></span>s<span class="_ _2"></span>zczegółowe <span class="_ _e"></span>kompe<span class="_ _2"></span>tencje <span class="_ _e"></span>Zarządu<span class="_ _2"></span>. <span class="_ _e"></span>Za<span class="_ _2"></span>rząd <span class="_ _e"></span>prowadzi <span class="_ _4"></span>sprawy <span class="_ _4"></span>Spółki <span class="_ _e"></span>i <span class="_ _4"></span>pod <span class="_ _e"></span>przewodnictwem <span class="_ _e"></span>Pr<span class="_ _2"></span>ezesa <span class="_ _e"></span>Zarzą<span class="_ _2"></span>du </div><div class="t m0 x6 hc yd0a ff4 fs3 fc0 sc0 ls0 ws0">zarządza Spółką i<span class="_ _0"></span> re<span class="_ _0"></span>prezentuje ją <span class="_ _0"></span>na zew<span class="_ _0"></span>nątrz. Sposób <span class="_ _0"></span>reprezentacji Spółki <span class="_ _0"></span>określa Statut, <span class="_ _a"></span>zgodnie z któr<span class="_ _0"></span>ym do <span class="_ _a"></span>skł<span class="_ _2"></span>adania </div><div class="t m0 x6 hc yb69 ff4 fs3 fc0 sc0 ls0 ws0">oświadczeń woli i podpisywania w imieniu Spółki upoważnieni są jedn<span class="_ _2"></span>oosobowo Prezes Zarządu lub łącznie Wiceprezes </div><div class="t m0 x6 hc yd0b ff4 fs3 fc0 sc0 ls0 ws0">Zarządu wraz z<span class="_ _2"></span> Członkiem Zarządu.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yd0c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yd0d ff4 fs3 fc0 sc0 ls0 ws0">Niżej <span class="_ _a"></span>wymi<span class="_ _2"></span>enione <span class="_ _a"></span>doku<span class="_ _2"></span>menty <span class="_ _0"></span>korporacyjne, <span class="_ _0"></span>zawierające <span class="_ _0"></span>m.in. <span class="_ _0"></span>opis <span class="_ _0"></span>zasad <span class="_ _a"></span>doty<span class="_ _2"></span>czących <span class="_ _a"></span>powoły<span class="_ _2"></span>wania <span class="_ _a"></span>i <span class="_ _0"></span>odwoływania <span class="_ _0"></span>osób </div><div class="t m0 x6 hc yd0e ff4 fs3 fc0 sc0 ls0 ws0">zarządzający<span class="_ _2"></span>ch oraz <span class="_ _2"></span>ich uprawnień, <span class="_ _2"></span>w szczególności <span class="_ _2"></span>uprawnienie <span class="_ _2"></span>do pod<span class="_ _2"></span>jęcia decyzji <span class="_ _2"></span>o emis<span class="_ _2"></span>ji lub <span class="_ _2"></span>wykupie ak<span class="_ _2"></span>cji, zostały </div><div class="t m0 x6 hc y90 ff1 fs3 fc0 sc0 ls0 ws0">umieszczone <span class="_ _2"></span>na <span class="_ _2"></span>s<span class="_ _2"></span>tronie <span class="_ _2"></span>i<span class="ff4">nt<span class="_ _2"></span>ernetowej <span class="_ _2"></span>https<span class="_ _2"></span>://toya.pl/w <span class="_ _2"></span>zakł<span class="_ _2"></span>adce <span class="_ _2"></span>Dla <span class="_ _2"></span>inwesto<span class="_ _2"></span>rów <span class="_ _e"></span>–</span> <span class="_ _2"></span><span class="ff4">Mat<span class="_ _2"></span>eriały <span class="_ _2"></span>dla <span class="_ _e"></span>inwestorów <span class="_ _e"></span>–</span> <span class="_ _2"></span>Statut, </div><div class="t m0 x6 hc yd0f ff1 fs3 fc0 sc0 ls0 ws0">regulaminy: </div><div class="t m0 xd9 hc yd10 ff1 fs3 fc0 sc0 ls16 ws0">a)<span class="ff9 ls0"> <span class="_ _55"> </span><span class="ff4">Statut „TOYA” S.A,<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xd9 hc y80d ff1 fs3 fc0 sc0 ls17 ws0">b)<span class="ff9 ls0"> <span class="_ _2d"> </span><span class="ff4">Regulamin Zarzą<span class="_ _2"></span>du,<span class="ff1"> </span></span></span></div><div class="t m0 xd9 hc yd11 ff1 fs3 fc0 sc0 ls3c ws0">c)<span class="ff9 ls0"> <span class="_ _5b"> </span><span class="ff1">Regulamin Rady Nadzorczej,<span class="_ _2"></span> </span></span></div><div class="t m0 xd9 hc y466 ff1 fs3 fc0 sc0 ls17 ws0">d)<span class="ff9 ls0"> <span class="_ _2d"> </span><span class="ff1">Regulamin Waln<span class="_ _2"></span>ego Zgromadzenia.<span class="_ _2"></span> </span></span></div><div class="t m0 x6 h7 yd12 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hb yd13 ff3 fs3 fc0 sc0 ls0 ws0">Stan posiadania akcji prze<span class="_ _2"></span>z osoby zarządzające<span class="_ _2"></span><span class="ff2 fs6">  </span></div><div class="t m0 x6 hc yd14 ff4 fs3 fc0 sc0 ls0 ws0">Liczbę  akcji <span class="_ _f"> </span>i  liczbę <span class="_ _f"> </span>głosów <span class="_ _f"> </span>w  kapitale <span class="_ _f"> </span>Spółki,  posiadanych  przez <span class="_ _f"> </span>Członków  Zarządu <span class="_ _9"> </span>na  dzień  przekazania  ra<span class="_ _0"></span>portu </div><div class="t m0 x6 hc yd15 ff4 fs3 fc0 sc0 ls0 ws0">przedstawia pon<span class="_ _2"></span>iższa tabela:<span class="ff1"> </span></div><div class="t m0 x6 hc yd16 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 yd17 w170 h142"><div class="t m0 xac hf y562 ff2 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c x195 yd17 w171 h142"><div class="t m0 xef hf y562 ff2 fs7 fc3 sc0 ls0 ws0">Liczba akcji  </div></div><div class="c x89 yd17 w172 h142"><div class="t m0 xea hf y562 ff3 fs7 fc3 sc0 ls0 ws0">Wartość nominal<span class="_ _0"></span>na akcji w zł<span class="ff2"> </span></div></div><div class="c xc8 yd17 w11a h142"><div class="t m0 xfc hf y562 ff3 fs7 fc3 sc0 ls0 ws0">Liczba głosów <span class="ff2"> </span></div></div><div class="c x196 yd17 w104 h142"><div class="t m0 x1a hf y562 ff3 fs7 fc3 sc0 ls0 ws0">Udział (%) <span class="ff2"> </span></div></div><div class="c x6 y9f8 w170 h68"><div class="t m0 x69 h11 y3e9 ff1 fs7 fc0 sc0 ls0 ws0">Grzegorz Pink<span class="_ _0"></span>osz </div></div><div class="c x195 y9f8 w171 h68"><div class="t m0 x110 h11 y3e9 ff1 fs7 fc0 sc0 ls0 ws0">146 812 </div></div><div class="c x89 y9f8 w172 h68"><div class="t m0 x85 h11 y3e9 ff1 fs7 fc0 sc0 ls0 ws0">14 681,20 </div></div><div class="c xc8 y9f8 w11a h68"><div class="t m0 x38 h11 y3e9 ff1 fs7 fc0 sc0 ls0 ws0">146 812 </div></div><div class="c x196 y9f8 w104 h68"><div class="t m0 x7c h11 y3e9 ff1 fs7 fc0 sc0 ls0 ws0">0,20% </div></div><div class="c x6 yd18 w170 h27"><div class="t m0 x69 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Maciej Lubna<span class="_ _0"></span>uer </div></div><div class="c x195 yd18 w171 h27"><div class="t m0 xc5 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">61 831 </div></div><div class="c x89 yd18 w172 h27"><div class="t m0 xaa h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">6 183,10 </div></div><div class="c xc8 yd18 w11a h27"><div class="t m0 x3f h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">61 831 </div></div><div class="c x196 yd18 w104 h27"><div class="t m0 x7c h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">0,08% </div></div><div class="c x6 ycce w170 h27"><div class="t m0 x69 h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">Robert<span class="_ _0"></span> Borys </div></div><div class="c x195 ycce w171 h27"><div class="t m0 x3e h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">8 528 </div></div><div class="c x89 ycce w172 h27"><div class="t m0 xac h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">852,80 </div></div><div class="c xc8 ycce w11a h27"><div class="t m0 xe2 h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">8 528 </div></div><div class="c x196 ycce w104 h27"><div class="t m0 x7c h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">0,01% </div></div><div class="c x6 y3b w170 h27"><div class="t m0 x69 h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">Jan Jakub<span class="_ _0"></span> Szmidt  </div></div><div class="c x195 y3b w171 h27"><div class="t m0 x110 h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">241 094 </div></div><div class="c x89 y3b w172 h27"><div class="t m0 x85 h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">24 109,40 </div></div><div class="c xc8 y3b w11a h27"><div class="t m0 x38 h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">241 094 </div></div><div class="c x196 y3b w104 h27"><div class="t m0 x7c h11 y268 ff1 fs7 fc0 sc0 ls0 ws0">0,32% </div></div><div class="c x6 yd19 w170 h27"><div class="t m0 x69 hf y391 ff3 fs7 fc0 sc0 ls0 ws0">RAZEM członkowie Za<span class="_ _0"></span>rządu<span class="ff2"> </span></div></div><div class="c x195 yd19 w171 h27"><div class="t m0 x110 hf y391 ff2 fs7 fc0 sc0 ls0 ws0">458 265 </div></div><div class="c x89 yd19 w172 h27"><div class="t m0 x85 hf y391 ff2 fs7 fc0 sc0 ls0 ws0">45 826,50 </div></div><div class="c xc8 yd19 w11a h27"><div class="t m0 x38 hf y391 ff2 fs7 fc0 sc0 ls0 ws0">458 265 </div></div><div class="c x196 yd19 w104 h27"><div class="t m0 x7c hf y391 ff2 fs7 fc0 sc0 ls0 ws0">0,61% </div></div></div><div class="pi" ></div></div><div id="pf77" class="pf w0 h0" ><div class="pc pc77 w0 h0"><img class="bi x2 yd1a w3 h143" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA8oAAAI0CAIAAABK4ke+AAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzdeZAd13Um+O+cc29mvvdqRWEHSBAgQIIguID7IoKbCImSLErUZlkaS7ZlycvYHo8d3e62He52R7ttz0zb0TGedo813V7aizZbsvaNImmJ4gIu4gqAG0AQALEWanlLZt57zvyRrwDSbotyWDHDKN1fVFTUgipkvnwv4stb555DZgYAwFN9HKmxmAiBDGIQBQNsIMAICigBwIzHvEAMWUQRIYBTEBAJgREJSpjqxqwjcxUGCm4hKNjgFCME6nZbVrZzV7qx7gDzfbgOuI1uRPCoDSVDBUZolxgHiDEIiIoIiAMMAtDCgbWrheOm4eEpQRlGiAQAEVi4VotE8LjAYblHkiRJkiTJouFOffSnf/6VL96/ZzGdW+TAZmwmZmLDyArACBFQ4gG7UhwbfIyZRjGDKtQCcSSJzBG0Nq9mu4NBZNcajeJnT54c6bRdPTfK1YRUa6ZGlk6OvvPdP3N8+uQDDz/yjXvume5Xtc8GEHXCxYg5X8a6qKu2hn5ZBxafFT4rBmXJZoJIiGyRYDmNAwYYoCBVMgOUYAQlGEAmZG4xXSD17vd+csfNF29Ir8MkSZIkSRZhvD4yWz5/tLeYzq3rO2RGAKmxgUgBKGhheZgYA7EujNiIDGRMxMZOiZRIYUY4RHmomEVsANN+2xf92XLlaPvsczdff8m6Ky/cPDU5OimzWN/etuXq7dee/c0Hn7p7567nDs31ZmPf+pEpwoHMKBq1SHzsawh9ccJmDBOzZvW6R7pw4Aw4AwwEYxAZCIDX0tuiukADrfq1phdhkiRJkiSLM14H3ymLycV0blHGhh+djnAMAgAQQPBxzmlPwTWJIjNwNDYYyIY/Q7EcwI22R9p56M1SObN22diO7Ve/5YZzNy7jUKGTwQM5jgNZ3squPG/Nxedt+JH3vPn+J3p33fvo579238ETc52RSYwvnYWGGM0M0aiVBY3DhWpTNiNYLPLhEaoAvPCBwAhgGBtmFXOL6QJprIxTaUiSJEmSJIs0XteRypoW1cnFPqwJrE2gBsDghe8Sglk0VjjAgzzIgQQCWABqIMJUctbedDnfXzbeetftr3/f27cuzdACMsBlgKHXC6CIlgMJQhXMdUSuu7h95cVXve6arZ/47N1PPPX03pmDtYzAOfgcsbZYI89hBDIQ1AAYqu7wsExgAiOYg/Gp448UIi2yC2RqlF6ESZIkSZIszngNcXD5Yjq3PM4CRMZGzc5GbnKsNiUjUJADjwMMciAHIliEVmI9Zz2xyll13orRqy+/8PpLN521dtW6cfMx5jEwVOtSnGeWdhahZ6JSEDnnR8A1oR8Aw40XdK46/9ZDB6++Z9ehL+889NiTu+YH3QoUpdAIhTN2gAACItKZ5gbAoEAkAqEcrl2TETRwVsuiukDsAErxOkmSJEmSxRqvYS+volgEvJbNfYOZAAKQMZkpDCxmplFcGQyhRtuBAqqSUOY86OhcXp9cv3rpT7z/fW+/5kwBMiAzI+0CJUwBiBNQBBjC4Oz0TQqBCbkLgAFRJa45I9u8duP7btmy78h1f/Gpu+596DsvHJ+e17x2ozWPhEpBjpcsH53LqroyKImLFmIITsCoGVEQGNEwVmNsMV0gi3XzYCZJkiRJkizGeG0Ki4vp3AILTABRYoMATISqGhCZZxJwDDWRo4wtdK3ue0cdqax75MINKz5w++2Xbj3njCnkAAOZRVi98PgIwGAPykDegOar1HTZA8gUZDAFVGAARmG+wsZx/29++pbnD970J5/6wte+/cjh/onoQePjs/1QH97bC9HlGYurooIIXoLVDCaYCsSgFBfZBRJEWmS9BpMkSZIkSfH61EdkyhYW07kNeAxEMAZ8k37J1I12TOuq6pKgYG3pLFu0uj/e4XWrpi7ZvPHGy9522blrlmQsFlykIEKAgkGeWAAYwSCRODS9qIEM5UK2ZmrKHVSgAvNNqz2mss2zbXgLct4y/rc/80Pvf/v2+5/Y97X7nnzmhZe4nDefzdkEkUQIIMqswtA6Ug1EoGJEqCyyCyQaCSleJ0mSJEmySOP1IsRNOXVT30wwmOPQm4PHyPhI3Z9z/eNZeTJje8ONV73vHbeetboz4TAiKLtd68e8PQKzJkAHIkBA0oRBBXShSTUAhxLDYC0EARxAIMAW1rSJoQaqSZCT2aC8aO342asvfPuOC+dLfOFrD338U5/e229Pz07XkGxsqnY5gg63WgJAplAipUVWSpEKr5MkSZIkWdTxuiltWExKGMPiMF4DrJZ1OJb97tHDnVyWj9COG6+9+YZrL9q8bNShI6B6UIgU7azpiBcqldbp9VVd6D8iwwKRUw9igdMN/xhEaFZlZSGAw5NjmFWDAREVrWJ+frZojRTMowV++I2X3Hrdto9/85mv3nH3zsd2uwjhsW4V4FsgBwA2vD1YZBTOkBJ2kiRJkiSLNF4bSBdXvM7ijIEAMWMCkZlHcKFuZdiyZcMN11xwxaaVm1cvaefINLZFWUuSGhEhOudHq2jIXGb1sKCaiIdT1UEWYQHWNO8z6OTp2xOCMiKgUIUqNWvcouoE4MwJoqoWhTgJUckR5Y7Hx/CTb950+/XrH332wB33Pf3Nh58+EgfdoJHypjcfGQWmyIvqAlHzeCVJkiRJkizKeE3/nyUdevUCYoM//SEAs2bxlhZ6m7jgvWaRKAoFmJFBSxQEqlD3wdG3surIWcShyCMNXmrZ9FgelrbKH/6h7VdtO++89atHPbPJcE2YGcbDpWImJwCQ+ebx8K98fJp3DuSA4n948Dxc2OZX/DWAT/0aBsCcA5CF7zvCciuX5fGczcveeeG6Q9PXvnhs5v/6739z53eemVUfOiv6KFTbkA4A1BVIIYIwcN4yqjCYF4moq66sBwVQvfAWAEAdkENzmAfYZP41k68VlGqvkyRJkiRZpPH6NWWhyNhe9v4V5REqZSX9CDFyzeBzdl6DEuWApxAxG0dbJ7Xuty2sXz/xusuu3HhG54ZLtywfdQUhg7HVMHrtLJ6aCTnPAAhTE612J//3//qnntx/fNf+l75+73OP7Nl3sjsoB/NGBMmimQYS5xTolUqUeRbyNVnTENAMBCNAFjK9LdzVpNXiJEmSJEmSH7x4Lahf/uk/qFrh6CqTAVRgDspQl3c65Vxfe7Uw5eLJ/OrOs5s2b7jlpuu2X7FxZQfNDsdM4RWOiJC9ptJmYNfEYVUUjCznEaC9YelFG5befsPWp57rf+7r9379nkeOnJjOW1NBWtPdfjVvcAWywtxoRYQQXKwX7k8I8DADaRPegRoUAcTFVmGfJEmSJEmS4vWrOdUO2UAgkMEIaMYuAgAbCdgNm3cQwLF/eP/4xJJOq1X3BxmFqfHx977x6muvuuLcNUsFCAExlmN57hnUtKrW19Zmznhq3yQZNDJgakucj0AAlmxsnbP2xtddccE99z/4lbvuee7FmWJ82djUypM1QmRUESC4DFRhOByIh4vW1tRgKBCbeA3L0/M+SZIkSZLkByte27Aml4xgYBAZaKGPGwOAdRA6iBVZZNaCKl+UY3Zg8+qV55979vWXb9l4zoq1vudIDD029c5Fq0ShymxCxq+1RikGqEK46elnsOgQEYOYQS1nv8LRjosmb7zg9T9627U7dz2784kD9z3+XH2sP6858jEz1qhKFcAwbxCYGBiksAiqwQqqQUYhxeskSZIkSZIfsHgdXjZm/BUV0rSwQ1AdRyHVHHUu1QjP3XTdlttuufza889wgNlsQfNU9vMsV1MCCcF7jrEU14IpjGGvrXgtwLA1iSqZggUMxEjOOQKAgkOLENnJEn/2DRfdfsNFh7r4yj3PfvyzX3v2wMFKWcmVPjcTgwPMIMPNmhTABDbQQq1IkiRJkiRJ8gMVr2EE70GEGKFGDKtrqIIZphDhUI+w5FJRPbtx7fIffeftt24/owW0MGCUGQ0YgfLlgDKdngAj4gEFsVHTDPs1tNFPFuo5wAQTACAHnwEwYQCGklALdDzzAXDAqhbef8vZV1645i8/dedDDz965MSJA1gWY2DmEAXR8tElZVlBFQCEQQJNnTqSJEmSJEl+AOO1KygEMwVFwMRUdWAW286zxbqul+b11nWT111x8bWXbjlrzWiHURhyiwJjc0ALMJAHmjpubd7bsBgZBgWUIfKaWcEWW+jsQQQSWygRb94DcMPVbRJERunBOXMV+YKp/IKffuP07C1PPLnrzx899uhje148dJx9O0jszx/K8lYAqWA4AHI4BjJJkiRJkiT5gYrXGowUFhAqr7VDOVE4QZg5tn/18iU33LT9vW+9YtMqZtMWcQbLmvVeFVjr5cPKMdwcKQoAagsbCJvC7tfYOZ9aV+amhuPlo9cNsGbWOgAoNW8hto2MXYw0OurWXX3+xqsxGFx/17f3fvWOv3vwsT0TI0uOHH9pcumqmrLZ6Vn4jNttQ0jP+yRJkiRJkh+seE1a26BHniY7uQtVPTdXnZhfMlLc9kM33P7WN65d5caywRhMCIxaQ19cBpVXFFMvzKEZJtYmli58LiA0s8tfY+d96iNuhj0CunDwPJxTowtRXEkEMRLUOQdofzBYWbTrAu++8aw3XnPWF7/x6Ce/8HUa1NPHXxhQMT623HwrBuulZ32SJEmSJMkPWrz21u+M56HfrU4cXbty8tJLtm2/dNPWs9euWzHR9nAMCjnDmJTJgT2iggwUwayAGingh4MWm4mPhmFFMzdzzf9BoP3/PVqfuhZNhxRzdmrlGkA0iMEtDBJXmAKqRCAXgimBstZY6EdiZRr3eP8tW2+5+tx9h47d/8SL37h39zP7pue7lUBQpM4hSZIkSZIkP2DxOmftzxxbs2zJO37kzW/fsWndCNqAB1zQDBGhqfLIAB4WJnsDBXAMqCM4kkUgG84sfNlmvmFYXcjb/BqK1/ayQ6HhsUZYWEjSBsoWIjgBAiJAmBHBFaAGZhT1nHMCNYjLkPFYtnJ8zQWb17zjHVc+9Fj45KcfePKpp+dCKg5JkiRJkiR5bcRrYw9TIIoFtkhQNijBwEpsEGUGEWDQ4CyyBYER2IwMEo0MrPXx1tiSbmkIhnwULLCIqgfrj/GgwIA1nDfWf8e7dly8ZeOW9WtHW4hmzZIuOQYAjuoqRfU/PEhZGAVeIXcGjiViCccgAnkwFqqa62CiyE4FcAJM4RhigCksADYjeTNM0QEegWGAwhgkBm663IUYnACwiJqgBGnuBcjAw0AfiCPAIK+G2kAMbprxAbEaiHenVq8XOucxiI28KgxwAoLx8JsUQmRmEDfF2fnCN8DL1Sw6KEhhBakzHVdeYdhwvtu+9qKj02f+q7967MGHHpnrDkYnlkSTQR1Zsub063IgIj6jiAB2VSQFgZsadgOUTdkiwWpeNcz9pkAkKMwIAGkz+0dBRmkAe5IkSZIkKV6/WsDGsPNG8wlFAkAGGEhBMG2+T6YGRDglomHIZCWCkeSdQRVEfPSOrEYsCcHxoGPds1dO3HDldevXtG/YevaqJaOFgEOFUDoWAwNEUFiARYLjpjHIP44AIgMTIFAzGJw0iZdATboVUzNrJtcMfyyawYgiiGDmAYY6gKGECFs4dTu93JyBLUSjKERNfCcEggFMoGZ4IqwZlGNE1PSxVm2ODZJlMCWLC7cHw82XZmAmYUAV0UAUVQ1wzosMF+bl1PEMz1mIAFOzCDJPEAiRCYiJl0+0RzvZf/nlNc+/cOXuvQfvuv+Jh3fvOx6sH2OAJ1dQNlaDIpSt1shggRGCQgQWm7xMBoKS9jAcrmkv+/sAmXFMr6okSZIkSVK8/qfH62HWAqBgAzcJlS2IhWbUosIZM5rk+rJy56IzMX/iBDg6J2LVWE6D2RPXX7b1XW+58arzly3JYcA44GAaS0ZkcS8bhtL0/CBSIn21nnqssAhTsAMxkSj4VPc7g2PtkwUiBjVL3mRgI6iqMANkMbakCcoRGhFrRENenMrLTFCAjIgEJAuPjwIRCKA4fISQAzlMiQiA1rX3npvgbaYKg7hThwYDMTUlLMOykKZNH4sb3lEQkZk1SXr4P5oCCuoQkSNiIiAKFFrBGEqs4p13GU/pyTPX2PazNv7ITec/sq/36Tsf/uI9jx2c7kXfkc5kd64f52cjOzDDeYiDGMxgEYhkrqlXKWwOw7umhQcNYpDT8zXNCGmETZIkSZIkKV6/SrqOGK5ZNnGqCbzN0i+DmC2IWQRFOGMP4mHfC1KgWXXW6uR85qztYkuqCzaset22c7Zt2bBp1djqcS9mHFUIHCswO3HGPpjBTk1Eb5aEmwhXf/eDJSUDAU6JVVltWOawkNPNyMgCwM3OSCVfA0oMx9GgCnKFj7UQMTlrqjXE/LCmA4CSkQAWAjnfHFwMpkQgHvbOo4oQgnG0TABBFKgXQxwQOzOpo0EYBI1kgDbxdKFxIFnznyk0qIEciF1UUwMxwwzGAiVws9xdGyCwpu+IqYXSscAMLMRwFBWC8qTPO6BKlS5e315/5rXvePPVzx986avf3rPz4d3T6PdaWaWZGkFNEYklqgFi4AgjMAGZ9Q0wSCQ2aqpgSGmY/Yc3CUmSJEmSJClev0pgHRaG2PBDwKjZHtgkbDJwJGdwRh4koCb2BWDgrPSoxSrR3qqpJW++8erXX3f5xWfAKzoMqivtzbaKHIS6qijv9GsziMrpxh+0sDJsAJPJqwU4YQYQgbJG5pEBBHgYmS4shw+LpNXnA9DJvtUwdTh63KZnByGqiGxZU3hB4eEIzHBABTS1IsOVYwMVzoBgmBsAnlikKZAgZIwOEOpI4qgFEoXFmsSG08+N2EkJzPTQaTtbGCLTNOOTYfkKcngnYK2AAAOxM1AF9GtyngBu8j4BERjUgKJwklEr84wYUNfInBnVysxct9bWBgOrMAFjgk1TfNbE6rdcvLoMN+zc+cQff+6Be/bMzPb6knfIZf3KWDKFa8rNjRyIKs2ay61ECmlWshf2ZEakouskSZIkSVK8/t7o6aQ9bB9HoFOjWsjgYlMo0rwZYDVskFmvZfOZ1c7KW2/eftubX3fphlEB8ogRBCsHmWO0monlzhfFkdnymRePzZY6G0Q5c85ZDARTsJJEYrHKYfDdj5VjRsy1ajtzG85YunIcowRGDVOYgSSQqyRXQgQOzGD3c4e+8e0HH3ny6RcPn+iWNYl33ue9o+vOPOPKyy4595yzL7tw/eoxckAG5E1hiAUAPdj8gI5N9144OD+wEbgigpQC0YBoQFRT5BUTUxtXt5d4mAlZDTJT1PAA5mrsP9Y7ON0zIJJXEgMxVLSmcjajuGZJ5+y1K0a8cqyhtfpOYDk2jz0vnpgbxKYGnGAEc9Qp67lOGyuWjp6xtCOceXHwDHPKLjADOFy7fS8cPX78eJ7JORvWrxxzhUAEVg+mHN565YZLtm36zM65v/jYp3Y/t4+s7Vy7j7qiQjkDXPOXigqt4R0EMWyhqzgUMLJIZjA24vQCS5IkSZIkxevvzhaiNJ36jDQaIjETopGYCcwghtBjhJaLmc6uaOPy8zZs27Lxqm2bzl474QgF4C06qslq+Gbd1hm8QRR0IujP/+Z/6qE1HYvgWjB1WjOiQgL5yI6j+Fer7GXMGcE7l1vvv/zOr66adBRroASiBuNsZE7t6Wnd/fwLX/+7R+99+ImTvariojQfaLkWwxZ4eTF65Ai+86VH7XMPrF02fs3Fm6+66Kxrtq5d3spaZrkAiH1lLrIDc3P/7g8+enhWKhqtkRkxEIhqUHRhfkWH/o/f+NlLNyzNIWQVlQPLR4JqhDz14vF/8eu/92LVMeJIEiEEMGIWB230qZz9lZ/9wNlnryxDbIU+XCsCc4p7Ht//b37/o/Oa1ZQZkYEI5gd1kaOujl1xyebf/ZUP5SxlrQW3QoiR6cCRmYef3P2FR/YvXzY1OdZG3f/KHd9aNV6869YbV0yMtDNF2YPwhLTeefXUjot+/LGnX3h01/5vPbL78ecPz1kWZLyG00DwOdAGNTXWGP5BQwNMyVQsCEKEj8jSCyxJkiRJkhSvvxs61S9jWGULn3mBi6EKdSlExD6aEjSHORo4HYxb/fY3XvOR99y8YgQw5AaxyBq5GfttAabDEm3yChcAA7pwMxibReeodcza0Jp1wBYNFLmAeSi/+sY5dmRogUYNA3MRYAugGoDBD8jftaf7f37iznt3PlibIBuptAPpQBzo1ABIChhFjJwXvtBdJ6ZfuOM7f/P1e954xXn/8iPvPHPMo6Y8y4P2GfmWc9aed8kl+76563ifgrQjeUOz2RG5TZfzx/76a49c+OHXA8wKKYpoYl5K4NN3PH6g747QmIKHFTUALPhax3RwzcVXXn3tZQbAIlQhvjSZBf74b77yYs8Psgk93Q9byaoOzKz65qPPP3NoZuzMicL77iC2Cj8zwEf/8jN7nnv+f/3N31g6jrkuWhnG/fVf/Pw9v/X7f/g/f/hDW85eM32yv3TpREdjh8uxDq/ZtuHmbRve/67rH9xz/KN/9dk7dz6ej0y5zuTc/CyNrrOZGUAwNooQ0O0hF1hT8K5sqpT2NSZJkiRJkuL1P13d70c2seisphhCXY912kXu+ideWjXRvunay97/1qvPWtnhErkiY5gqU2ia+MFsOCEFDPJYaCMNgEggWUBh1oK0QbUyiVUGBhcgDyjsVYpDEFtGCAyjflM2TcJQoEYsRh49VH70E1++c+ezMWTjy9bU4KrbhwrYL1Q7AABGxjE/r4NQOga1++Co+NLfPTQ1Wvzij72lRQ5Ai6gPA+j6q87/3F2P+GIkDKu6s+bsjHBi/uRDTz03AJyAKQMCTEtgADz01PMhG1O0ATSPA6Cwuu07ftB921tuHevAA8IO5EA+AI/vGTzzwkuWj6prD8frAICZ5n2qW+3xfnn8mYMvnX/mhAdahRiwa88zL7x44IM//hPf+NLdf/iHfzgyMjI2MvrGHa9/77tv3Xn/zv/7zz7+m7/+i8XU8gFAsc45tsj16orYLXf5lZuntvzaB79y774vfv3OBx7dtXps6uDx/cXYuBJVJ4+ABFkGU5DBcGqnY3p1JUmSJEmS4vWrMPCp9wDITAQOShbYasc6NmLrlvPZ61befOVNV23dNDXGHVKngTOQiQZjplPtRIzImvVwZgAEZliz3iumpBHUNMJgGDgGIJAxLIAZVIG6r3K4NAHAoDBljQyxEMgouPa9e2f+9X/+7MPPTfvOUmeYmZ6HLzhrqxk0ohkfY0qwOFeDCM4BALloubWLEuGTdzzYreKv/8JtFbAiaC7aU7nq/LPfcO22z93zWGWq1DJrZk1KxYx8cteB6T/51P0fvv0KBbNyIAnAn39+9xP7js6jDQ5oWtqBYJGtQpz/Xz7y/psunZowa4c+GCgmBip9w1/89edOVqjFQwmE4X5IUxRLtX+sC13SHr33/ifedtVmGKKaCD388GPvuP3tV1609t7vPLZl67Zf+qUPH3zxpd/97d8/e8PqD33kJ//j7/7HffsObVq/qhcw4jIgxKhtEWOpYr2SZELoA9vXveeaDzz13EsPPbrn27uO7Hl234tHT7Y6k1Ha/RAiNRscOZDo8K4pSZIkSZIkxevvxel1SbNqULTzMKgd6ovOP+9tN1x887Z1yycxCrQBhJ6VfcpzwMM4BCPH7Lwt7JFUwGi4EdIBggBTAC4ah55wC1Y3Tf0yDpnWIBqwVCQExzr63Q8zmgEqGinUVFcUW0yAa8/V+R9+8kvf2n0SftRVKt61R0YhUtc1qkoYYlEQmiIH1xmvos4PeggKdjHjwHl3PrSXT37hWw+fuXHzm95w7upeJe0iF0TWn/nADz39wgtPHZzxqGtERQFzkb12lvZ6g49/5otbzlz2psvXm2kgueeRox/79Bf6yGtp5xgouOltJ4ge5eVb1r//DZvygA5VCMfVjahvB2DPcyfue+jxyCPRCE6ASBaaiucSYkUb/ZMG7N69a3bOJkaJojmhuZMnbrx687EuZlWOdO3pA/XB/bOcj4y12y3fWrti2cnDR6vJiWVLWt2ualbkHjBQKHMiIBZEMK6jrjx75Y2bVp4g7Ds0+Pwd93/yy3c/e/Soz8cpGwnDMhVWGjbETpIkSZIkSfH6ew3XTU9pyfzMzPSa5Uvf8dY33Pbmtet9MxEGVlbwERQoAywgGrI8yxGA+LJBf/FlHfeauN70nhNioShN/S4BFhFKWGnGZgISs0z11XbOZREAkzVvAGIdxGVP7zvw7YefwNQ5+SBq2a3LKhDFEJz3RSZWl2JRLBAim/ZOHOGi085bseVriMZYHjs+uebMo0f2jjl8/G8+e975526bEkRDVbba+Zk5Np21avcLh5pBMIAaHNwYylhFnZ6ZvePOu26+6IxO5jXiy1/56sFDh2NrDXyB/oxBQGKAWSAdbL96oypGHFB2wVHrKnoEYO/BlwZ14IKFJMSmEUoNRNIKvRlM5hAZDAbHBsf37du7duv6lueqhoY6GKY68KOTR+cGv/8HfySx/OF3vfvCSzaNCVYvWxLL7vLJlpVlq+2NoNpUeAigqGuQwsi7DKi1X460RzauLD74nu1bt138//z1Hfc/umfedOGp0fRq1NT6OkmSJEmSH+h4beLNeWggLZ1FZ7UnUZJ+TSYFZe04qEgqIu1YyOq5FR1ePpbfePmW6y/fuH7N0qXjHaHoDI4EAPIm+7aGNQL+e4vzlAEZCLM22LTirMNH5ibz6XJMet1x3xuZKvo1DhwVf2R2DJITH2zpPMA9GTGZRLSMps+ZUBvMVfCVH82qmdp12p3RkdKPYa6lLmSdnYfrf/Xf7j4YJnHyeO1ZclF1iEbtlvVnR9G96ZI177jxoovWr2yJzZw4eudzvc/ccd8Dz+0vsyUVjyECE1PT892is3S+nD806Pza733ign9/63rxjtAZaPDxA7dd9ehjTxw4UDq/fM5lNMFIIQ8AACAASURBVNHWgQqc9xMvdec+fv9z17wws23j1LefPPyFR/b33BJnLVSUi+9GH5GzY1+fuHTT6ndcufUMDtCBiY9uncXggnlHOx/ZO6DRikaCZvA51X2rDUWnQr7cHp0vz+rJGb325iNzu//7J766bcNPUEumgV5nxdHj3RVLO0X36DnL3L/4l7/wX//bXx07cbg0dCN2Hzx08WVbB4SaqWVwtFDO3VwxecWdDLd9G9226qTzZ25p37j+1pP9W76x84kv3ffUcy/NPHukO1v7rOVCLNXA0oJ01BiREUhUBRACqZr0ydIOyCRJkiRJFmm8dnHeh5MGUXCgvOZWv4rwOY/kFqLWpWvnk3RydvpE4fn1V1/63rfuuOAc1yEUBGcQxIwM36cNbVuX+f/wC+/O8pF+i8sxqUq0S7SAubr78b979E8+/+TRakwti+YJSqZmNXJ3xcaz/sPPvqEwSIGaMaKYCZA2qqP1hWu8s1BG+eRnvvrY7mcrm0TRNg0wZmGt+gWjP3fslrdu/+Ufu/msDmxQjRTZ8mVTyze7c7Zu/vl/+9G9J+bRasNnYEZUcySumJ7rzvYG9z3+7JrLLnIMAC0n561b/e63vemPPvq3PatP1pH8OAb92O+WWVy2ZHk5f+QzX9x5wc+94Qtff2R2vsrak3NVjFT34M3Q7mTlzOGzVrR+4UPvWz3FBiUTYmOrI3gQqUv4zhN7lF1Z1ihaCCUTcS51b8bnee1HFYIwgPpBiA/v2nvXg3tuve68tsM5Z079yZ994ld+8YMjWV73u8un2pdv2/gnf/yJd7/p6j27n9/11OPn/OJPEeCYmF/9IhoyYyUQgcZb+Ugrf/eOK96y44ojfXzhrj2f/fpdz+6bKXUcLHPzgxi76HRcp6UWo5paqBBRl1592gGZJEmSJMmijdeZVkUsSy4CF6AclPNoZqFfUA3qic0vzYpLzhq57JJrtl96/trlxahAgMzgFEAUBFgNc5Dvw562wo5sPmOExAJ3+yTmWu02i9bB6zfbMzbztOSblbMA5xAIBqtc72S7rC6cQqaRQDVxK/YHnNUsvMp701AODs/oNx98ouSCslEzMqO6HMB558xXs2dtWPHBt16xpg2nJo5CqI1Iol145tgv/fT7f/s//9X+XlmqoVYwNxUnIFaiux985k2XX9QGYMEBHv49b7i0Ohn/+JN3jXSm5g/ux+gkxlpczs8N4khr6p6duz/1ja337NwVJC+DkmPJOfQyl5HOHV5T9H/rFz942UZmQz9YJs5BSQNxFnN88Rt7nn/pZEmTlLfNgGrAGVHVe+utN//dnXfM0giJQyxRA1nraF38wV989sZrzhtl3HT5RU8+/uTv/P6fvu6mm6+5dMtEjttef835Gzd85+Enn3zkgV/95Z+fHPEM9Hu9YnT0VW+TSvjh4EwLgshEiOSIcok/uWPTWy8/86Hdh+95dHbX0y/s2b9/PmiNOnZPRgGEzSqYInc6sIVZ90mSJEmSJIsuXgfKauoEykAFyAGm1SyVx1w4tnbM/8jbX/e+2292HiMOAmjULJAnxKpLBHEMR8Pp6N8PSuQQUXVdqx4hMvIcMqAkK6tYVaZGDuSMeDjhxgJrL6t0FKByBo5zyaFHOzQeQicaESoifu7AS88fmR34FRYMYuycDkpQEKpocOxNb3rTuatHi2htqclRhJTGk1LPmX/DZcu/den5n7nnqbLfRdYmkTqqhQjxwvLo8yemK4wXEFWGtcDs3Efed8W37n3o5MFpNz4RYt00PFEqpvtlb0D/+x98ulfG0aWr5no9kIbuCfhV0LmOzr7lis3XnD0xSjCAvSjELBJiBd07g499/s4u8kCFFCOx14epi2HdqskP/fCF+x+/9+HjI4QIGqDbjd7PyOTuYzNPPXf4mvWT65aNfOTHP/i3X737Y3/6X6/bfkM9iAcPvfTkE4/PzUz//E996KxVYxy1jvXEaEc1Nr1cvovKkBExSIgJkSxmWpFz7YxhNjXlzrhq9Y5r1kVc8K3vzHz8c3d+Z9fTB2b6lI9UlCs8IKgAVOkVmCRJkiTJoo3XNRUDbqOZhGIl6aBNvXNXZ2973S23XHn+pRumtJwx16lCGapqtNVxRABckQ+7gKiB3ferOKTCuMtbqGtQb9563qgAAF+RxmxcRlcqWtD65T+S53m7yAmAEGKFOkJ7yFuC3Pkc5oXcoRMz/Si1d1ATBzODE2KmuuyIXnL+xjGHEcQ46LLL4FpmiPMn8pGlGeS6Ky/527sectlIgFqz9Y8cINHo2Hyc6aHOIQxUVZZlQVEwtl+x9akvfLtfD4I5iFOosq9DkLzoV1XeatcRkZjIYAEsbDqe2Y4rz2vXg8IXp7eBEpFR0PjtR1585sCRKCNgH6PBDEIcBpecd8kZkzhrxeTDc94G0zlrzargitp+rPXorr3bNy0p+/Nrlo5/8L07lo8Vf/nxj2VZRsQbNmz40P/03g2rxqanuysmO82VZH71e6SMXt4/prkhAqoSzBAPxEy5jFJH3HjR+Latt31754uf/MLdD+858NJMSa1xl3fKCLIeLG1/TJIkSZJkkcZrU4JGj8EIl5Mtvu7CdTuu2HjZuWeun8pZKwkn4C2glzsm55v+HrFWcR7EIDJiW+jb/M/XRUGAE09oE4mRNwCW1+a6Oj4bRtUYVLPFptsISOYH2ldXAZkUkAzwCH1wEckbKARExr7jvVJacAWMvPZiMHUtQuUorl2+ZOvZy12MsK44AyksErPkZrEkaV9y/uR4y893a4VTI7CABRAYprvloRODTZNFQRFEYihgUHrnrds+fee3unO9ygpkrFGr2qg1GiJR3ioR48k5eJKWYLSDqvTov+7ijddeuLGTB4Q54VY/ijgiRcYy1w+fu/O+432ULqNixGoloUKoZdXbdlw4Dly6cfnfPHMSMeS+9hnNw0Hy42X/oV0v6A9d7p0EQ1Dc9sbr3rxj+3y322q1HHPmQIYVkx2BsW9uruhV75IEIIAsAhjOBhKBACAzAsi7wRLMwvsIX3D29itX37LtR3bvn777/mfvvHfPoaOzJ3uDuawWpK2NSZIkSZIs0njd4f4ymTnvjKkPv/O2y85dubKt45ki9oEKIopxBQn6CyPRGSSSAWCDKNC8yT9/DiQAwDcT0g1mlJGQoZmhnolk5kSlBkC1WCAyA4G85aMDbvUBcIuBSMhpSimviAGIdwGY6VtFOchBg4t9mKud02rAREuXjLcLOF7oyE00vFHg6FhzwkiB8dHOgfk5Zm8gIxquvBL6FR+fmzMuECPIsXJOpFStGi9+5Wd/9Df+05/XA+vWA7ZMYSw+qjUZFJ0OEGLZg0M776/N+cM/+s7JNlDPw3sizcQZQYmjZXuP2RPPH6ykHeGMPULf2FB3V4zl2zaOjQCXnbsSnz0gFNg0GoEJxv3IO3ft23usv25J4QmjAjHKGZ3xTnPwPBybuZCov4dsDcAjDJ8IC88iAzet+OKwdXdwcIiBoR4BkLZk7VUjl77nsp9772UHp/Fnf/n5P7/3GXvlnyCSJEmSJEkWT7xeOSY/9Z433HbTlvXjGCFkVqGchy9AWU9djwDCFMRANKyxpmZKXxOqvr9djtuAU0BBVGdUm+VQhqozbcVBO/QH3CYKDDWQDcdASqCsBoQghgDk3KqBCPDCsZV1NDBIgEBQhoKGJ+R97nIABGKoviJiGgjIgCzLYEYGkJKREYMUxho1VqUBsAjLm18YBr0s89dfsuqabVsP3/PkAEIMjQo2Q4TPUJa+ldVVgJFjLnovXX7xheeuzaE11ACGacboR4hgei4++8L+mfm+SUvVIShCQB49wrpVK8YEGbBp7bIWlaq1CiolMGARjo/MDh7be2T10vVQ9a8s/CADAzxM1MO7he8pYQ+LOpo/V7ABcaGUpXkmkLagGSyCDRZARqhH234Qq5n5etlE5+c+/Obz3oKl5dH0IkySJEmSZDE5HbZIBwde2P3EE7tmu7EGBupiPj5Aaza4imGEEojIFZkhMziYgzXDzIep7PvYAyLTEtGgCiuBmqAwwCrRfqG9dpz3VhnIwNYMPwGDWF82KJCAADSTXTIgg3nA0UIoxMI/NiMig5QqlaImBnmQgHj46JiYUWyW5w2qBoBgTUPAZoK6VzhRQg0ywKkBgDjL0XNRf/Z9r9+8ZnWc73kCWVAdgCpyEd7qqo+6ykQwCGfg0I/eejEbSnNoTVhtFgPFUAiqCO7IXfc/GZSNHZhhBo0O5hEuPPfMHOCItUvGL1s/0aIymtSRQAYtKYQ5y//sKzuPVnDMru42f2Forl8zcZ6aOT8GQAD5pxT4EEC2MCfo1OZWRpOyBZQhZtAMKhat1hiEeaQzF/WRfc/f9+DDgzqtXidJkiRJsqicXr1+cbb+xN3f+csvf2v96qUXnLPhJ354x4aVE0ty5ECM4FonCz4Vx4cx1UAAkfJw2VIXBpz/s5GCCUYgX8EZu9w1++U0EowAEEiUmmzdrL2qs5ABuUEsGsmpgTaiJRAK7kyOZMysxiAfOTc1aDSzCDk60z06h6UTyCl3PGzgTQDIGbsamFf0qsr5LFhzhmowA8ww4mXJeNs1PyASDd35ODrqQz076qfOmHJv23HFI8/sj4M+IBDAifWnqdVGGYs8C/1e22U/d/u1V21eUypKkFCWFxm0jzBgbpvxQLDz8T2S5ZUBRIAid4jzrPXWTWs8IFEzZ+++cdveZ/ccVgELzAiV9QehNfaVh/c+eai7dl2HYh++M0zG9vcGl/9TLlwzPGjh/urvt4wxREEgEBArZJk3+G7QvvHhefvbux5+4IndOx9/+sh869ZffWd6ESZJkiRJsjjj9cCN9SbWs4XnBoNnHtj74DN/+mO377j5onUXr261yUCzqGP0U6eXK4dBqqnhMILJ8Kvfh3it5JgAQuC835RDCxw4UF6Kr0QiCdAE3YWkjyhWO8BrBQSYB+DAgMIGsAhy452MmVUVYCUHjggRpkZ8YnZ2Zh5hAhEkYKLhKjWUzHFlmJ1Hv1dCuNnO1yx9E1QJrSybHB1hBCUjIBrAAkBj5X20krdt3bBx3fpn9u9njgY2GFAj1mYh85n26YrLrnjz9rECqszRMF/BZZCmMtpUhB94dObkbDeyi0ZwhBjhHFVaZH7t6pUCMBlifdVFZ7W9aAmwkMUMFjOJJPPRPbv/MNZtgD9dBgIynFrNPx2M/94X/jH8in9nGNaGmAERZpHIKAOATCs4A+aV7n384Me+dO/XHnrm5AAxX+FcXYWYXoRJkiRJkizOeA14rViDBBlB1t470/+tP/r0X00VV28+88KzV1988YaNS2Pum7oQOFK2AA1NfTSYFRyJmlLcU4H3ZQUDxs3uR7NIHq+sP6DT74ed6Cq4XAwWzEjIMQCrFarm1bKaSCUA0agmGMiBSmDQFHMo9ckqICMrFo7CKUkALVsy2gknI/t5y2puOQTogJlAMjvffeCRZy5eu7HpModYkzMxVW4NAojw3DMvdedmxE9VxKYOkiEqhKFY0zm5dCKvUZsWGUMQszYswOdLq7oaLfzFK8P7d1z0O392ICpprAO1VTgv50gtlLS8pT/3tgtXrj5exy7JqBFIEAFW1LWB6pPs/vrL98+GkYG0AjEBphUEbGHDhg2jS8a7ABHUeGQZJpavCbu7kreNK6WeZE4H6nnsnof233bl2lyKieFVj9AIA0iM2KzZymkwhTbL0tQU2EdqLqgxIiESAhANY7DhXQ2ZNtXViAHMIDJoBekhEHC8p4/s2vv4rn07H9v7+LNHZ8qs4inLMrZM7biISy/CJEmSJEkWZ7wmjVSX1uQpICD3rWV7Tg52fWO3fOOJVcuWrFm5/Offvf38c1as6YCD5fXAoebMa1lyVsB1VDmaZjLsItIkZjtdOdCkbrVhLjudsF8WtfVlnTsUFryxI2cAQ6GlshC8kQEBptJ0DbGmSqXpYUJgR4amKfXCr82MSYENZ6xexv2T1bES4/XYKh3MkpEwA1bWuOub97/l6o2uhSUZO/FkKrDKtQdVPNbH5z73FWGan57msZXKOThDqEAZJG5eiakWRWTMWR1jIQYoJDMU3osCE4xLN02pcxokhgrcRlRGjzLpVvWaCVywikEqQq65GxAwQMIu+NoXzx/o3ffkswPpKBfGACIkImrQ+NJ071f/t49TmHWiRZtn21P7T/Tb2YRJux+PaWbOajHKa/fU7hcPSDbB2YhBCGS28FALQAtlPc0XI0CAB7HR8I4HzV0UhlXoiKBmQ2NdghRCMIMv1FCqseR92HcOV9/69s4v373zyeeOVNSifLK2JZo5NiEo2UBPPyuSJEmSJEkWXbz+h/q9gRNkrQ7F+vjJ2ZmZ2V/77Ue2X3P5299w46Wbxn1rTAGtB67dMjXT4DjzMFhFSkIgdnY6OZPBAUokBB12Sv7H60gITdnJMHEvfJWaomwjBgRGpBmIiHKjFpQ5thmg0AFsoR2GwQykYhIJy6fGz1i94uhzh30xRrkLXTMmI7H/t707DbL0Og/7/pxz3vfe292zYOcCgeC+wSREipRYlERLtKjVJmXZSSxLiZ2UrVT2SpWr8jWpfEmqUqmo4orsip2oLMsiZZmWKAiWSNCiuIEgCIILFpIASGIhtuEMZunp7nvf9z0nH+7tmQHIyDTFOOLw9ysU2WwMMN23Z4r/PvO8z2l1SvmRx5986JFHXvGGF6XolucPlsvlztFjZ8co8/K5Tz38hYceXtU+yqy2GiWirSINXYyptZfe+H054vxeXLMd07iKbziRrbk7KPOhzFetRE1R5hF12eYplyj5oMQyR9R5Tl1J0TaPHtaoQ553u3sHD3/tkROnn07lysgRKUeKyDlaxGz7xJnxyce/sr93uu9T7upevr/vboh85cFqGWmazRbD8nxpY52mZ06cfOShZ65+xZU1YppiMymevtmSkDxFahG1RV+j2+wnjCgtR5tHm0eLVMZpuWytdotFRIoU+0OtZXYwRe7iidPTrX9y5x99/HOPPP7UqfPjkI5OqZ9qqTlHi5amiEhRk7QGAC7rvN5MGx82cSrz7Touh1pT6lrKY6tPtSv+5ce/8IFPfvGmlz7/J97yhpd935Xf/8rvu7pPrUWaxq1ZTOPYdynSFK3GNMRm/UZuqdQoNXKNmK9XJq8ruh0+mLhO4QuPTl6S1OvxjhJdxFQjr/863LaXo6WILmqfasvTVq6RxlgPNoyzyG09SzFFRBfl2Lz91Z95+0P/52+daMO0v9tSixotlaG2+eLok6fP/PYtn7z22FWvu3Enz46UxZFzrS77+Ngnv/I//9o/ObUsu9O8u+LacTlFm0pdbcVBOn9uezH70R98ax+x1dVUYzHrNt8YpBSHW+pqxFD6KXeRDy/eSXlKOXKO1A25LUtEPRKp9Dk2d9W0ZUwHURbzre2Pffbegz7GvIo2RM6Ru0h9RDe17szU5dl2nl8/9d3+tJp3j0Xb3l8OUfqYLVZ753Pftda2Ft3uudO33vIHr/4vfzn6aDla5NTS4fDM4Ze/5Yg6RBmjpUgpaokxR84tpwsr9zYD9mOZ92NtB1OaUtkfp6mfPXZyeuCxJ9//kc/efc8Dp87W07uxGrfy1pE6W9TINaVoNfLUYoqYWkxlTH4HAgCXcV5HuvSP6lNM0xQt1dSXUkpJKeLMqWe648eHfvHH95/82L23HJnHK15wxa/84rt+4Kbrn7fdLSNKma/bK9oUbYi6fgywSxE5lcM2my7Z45cjpfUCitiU/eHKjsOO22zUTiVS11KqqdRUIteIVW0Hab16OXfRhsh9y5tr3aPEKqJLMWspokYbc3RHu/5n/uJrPvm517/vkw/s756KxU6Mecp9TDEtdsYx/tUnPn/ffff//E++7R0//rado+nrJ4fbPvLxP/qT25/Y7c9O/bS4IoYcfR/Tspv2++HkVf34/a+98fWvfFmucXyWow45R9RLnw9MEVGizduytIOoEW0ZdR4t9W0v1X7V+r61vm6+FnmzlmQ9WR41ZqfGdse9Xxq3jk77NUqNlCK1SG09jNHqfBgiasTYxezotHosl5rK0KYp6hTdVkt1ymPMZm21+PAnPvfDb3v0hjfe0KU43Fxen/PdVbSo0Y9RSsQsokRNbYrN45wlDtdmT3lxMI6p64aIU6s4ca77R+/+w9+97eND2Vpc+cKvn52PZ6fSHZltb9e+LOvhvUNpijRFTJHW/06D1wDAZZ3XF48xN0PTOboSEVNr+0PNKfXPv37Y3T2731J/1f50cG6cTj+yf+//9I+ff8XWm15149vf+v1vuOnGq4/O56XbTqWPktsQMUZrEWOKXFJJmxPriKiR1nck5kjTJQfWF3dpx+HTc/XilSeH70810jSWMbdac4qcW1pO3ThFjN1+jlrTbIx+c0dKW89qT21oV2/P/uv/+C/f/+ivf+nE8vx4UGtE7iPScihRjow73ePDuX/8Bx/7Zx/4ZC5lfzXt7e9N3XaaHZ9aH92RiC6mIaLO2vJIXv3FH7jpP/1b79wureS63N9bLGar8+dnW1sXPsrNtyptWkyrxbScxlrH5ZRnY8T2uJ/aNI7T1hRbU9Sy+QxT1Gg1orTuyG70t/zJpx85lVZxPEpEXW32jrQWbSzDuTyem+eulm5qtY55u47jdLb0ZUzdskbq5m0cp25+ahz6xZXLsfyTW+9+x2u+b7adckRX17fqPKuwU0qlxaxGF1Ha+suxijRGajWXGmWMbopyPuL8VB76ypMfvesLH/rEPY+dOH162e11Vw8xP316jHK0HO9yTWNKw3IVKaLkw0Gd+Kar/AAALr+8PmzBqNFyW5dpHA77Rlcjxd7ZKF2k1KKLcqxGO9+G/bpz7uzy0U88+Ae333vtse2f/7l3vOPH3viK69I8ukXq5nXsyqaQU5tya4dX/UXU2lJKF0/M1+/NhzMidX034PqvWqOUMk0xDctc19vztlsbWhojlUgRy3O16w9inKVVi2mIFtE/+3uHNivRIl523eKX3/Xj/+Ov/vqsu/pgflVMY6QSrY9SVlOsUu5jOD2kaYip5X5+dIjS7VwTY47zB3Hldpz++nwrLZ859bqbb/g7v/QLr7h+0cUQEYutebQ6297evGiR1nv1UqTUuq5s55h3KZbjqizmqUWMeb7YWZTZuDyfUyzT+uvRStQcqaVur/VnI959yx2nV0ejHJ/NFqsTj8WxnchTn5bj3pnrdubztJ9jbGmach1y7NSa+nx6fGp36nI6VtNW5HmkNpZurLMoxz5876mHH31k62U3Hu9imGrfhphd/DUw1KmL1rXcHWxumNkEfbTaz89HWUYZI55ejZ9/uPz2P/+dT971mVa29oa0nHLMj4xp1qKP6CNSa6sWQ20pldTSJZdC1kip5LaeFLGVDwC4zPM6H04L1NSipcOFH4fzGl2bptamnCPaYXbnmtNBm03RLWNVl+kfvufW3/gXf/gf/JWf+JW/+YNX5JhSt5WiLpcxLmezLnVdpL7WGhE5r0/J13dwt0v6/rnrJFqL1lrUaVbysZ2tnUW/bNvDkNM05VhFmUXrypHrFrPtEl3EbIxhP9rs0s9scwFKrTW6HD/+5ld8+sfe/P47vzSb571hNaZZpClSijSPqY7rpydTjjzb2Z6dPnlqfOZsHLsyrjgeu6djFrF3+qoj3U/9pbe96sbFN3lRL+5EaTnSejDi/LS1Ny12V0MbZ3nsYzav3f7p/RgXR9t8dn5aT8zUut6Dl9IU/dDijnt2nzhxvo1XxOLIOEbkI323New93XX711+18/f+7i89fyt1bVnzUHMdc92u15xbHXzt7LnbPn73h+5+eLVcRr8dsf5+pUTro3VPnjj5F151Y4voZ/16tXdEnVpqNaVIU0zRWp6v1/ZNUcdIfZ0dOT2mvS6miNvvffrd77314188eebsbt8fazEbSum25qsx2uaX0xgtRawirfLmAseynpLPkaJFrjki54ia5TUAcPnmdVtPbbSUDp9fS22KWD//tq7EnNsUKaIN0/rP91uOlCL1EWXIZYhpbFPO/flh/LV/8cF/+f6PvOol17/t+1/6lte99DUvvubIfH5+iG6queSUc0RMdYpo6714sQm99Ox7TTbzAzlFVyKWyzzL0/ln9k490bauzuPOonY5asrdqsz6cdo/NZWIcZznMu9SvmQzX17fMtgizXOkiOuP5v/2P/rZK4/s/P5HP9/OH6zmV67qIlrKOUUbY70+MOVo9ezTT8+PHJtai72v1zrGtLeVp5dfu/jPfvFv/dQPvTjGWDzrO5R8+NFvviNpreVoY057kersSKQp97OaFjHE1G8vD4Y021nlslujRc2bA/s2RjdGnF3Gu3/nfafP7c36Y8tpLx2Ms1kuy915HByL3bfddPNf+6Ertlv0MbVUp9TGaLM2Pzfu7PdXl3bmzrvuni+u2FvtT2WMOIjap+lotPLhOz7/4z/8xiGiTK0rrbVpvakvlciRI/pWT0daTblMMc+znf1WnjyTPvWFr37oU4/f/+XHv/TI0/urdLBztG4dGbt+tRpabUObHX4Ra241RUtpGWmIiGilRIm23vtXUsvrO3BaeK4RALis83o9z7BOwrS5BSZapPVzeq2lSDGlvkWkllKMbVPD+dJH+IbVEFG2jxyPdOWDJ7/+5Wce+cT9jx/97X/9w2949S++8yf/wiu2j5S8FbEcIqeYdyVFLFcHW7NZipouOcA+bOt6sbTbFGkqMc1jtVOmaTpdYn+nnikxLWO+l7bzan+7Hpu36NdrLlrM8oXz8LIO39Vy1dJyNpt3JY5et/jvf+WnfuA1L3/P7916zyNf30s7u6s6TFPXdSmXlmZjLlMri1kbzj6x6HJuq+083vC8Iy+5/vm/8ks//caXXT2PmEWM47SeUI/Nofu6sOvhq9IiorSYx9DX03m12uri/LjfoszbwaNMKgAAHw1JREFU2Zj1Qz3d1+XVR6OPlDdfjzRFbhGPPPbkffd99tjWkTaeynvnUuuPzrdPn37y6ivjBTvT3/zZtx5LsX34yrSIIWJWo/RtK9JPveUV/+DXdr924qvHjlw1xH6k3TTNyjhE3br9k58+df5vXX8kopRIU4qI1HKkVW1Rp5RaxHzK+aDNct56Zor3vO/O9/7hHU+fbWdX870hat2+6roXnj31YIx1XHRpth2lxnQ4Sd9aSlNurUXUVKLldDj/vp7Paes3WrLxGgC43PN6XdhtiogcNbXNiXJKrUZuUSLamObrcEzRUhtzi7rJpNwitZRmi9k4Dnu7u3mxnY9fW1fDM3V1EPPbPvXAvV96+OZXv/QXf+Htr75m54pj0UVMEcMwbc3ml8yHxOZhx0s+prhwK01Jw/JglqZrju+M+2e66WAnn8vRSt5KcbTG6orZYnWuLmYtculTlBhjs2WjrEdeulnJKdU2ltb6nFqNn3vry9702v/qn97yx7/xe7e1KRZHrthfLuvUxrTMbTbl2dFU01baSsNy98yNzzv6zr/4xrf/6Jtf8cKtnYhcW5enrosWJS7dwRGRI7f1FHtEilrG/e7c167uTndp90hK2/2iRZrvP7XI8/Pnd490bf/xp2Yvel6KvP5H1pe8fOWrj43LM9289cNUUl7Mjm/1NS32t9twzZGdF117JI8RsYrWouWWU02lHkRaLKMcvHDr2GtvfN6wPBjr+ZbOxnSmTH03RtSdcRZPPnniupdf201jV9o4jGXWR8Q4jvNZXyJOLUsq26dW8Z5b7/jwnZ976PGzp/bTuWVe7MznR+Z7586fePLBnSu3c+6H2g6Wq4iIrlx8DrWllFqNrray2USyrutILa/H6WvLOeLwqwIAcBlJrW0OEf/m//6R3/roVyLG3GqOMbW6PoNsKbeUpigRqaX1NeNDrmNZ/8jWWooWuaVoUaJO3ayv0S2HiG47ch9RY9wv0/md2Ovb8vg8/8RL5jfffNMPvfmm5z3v2uPbszYNi64vMZXNoWaKFmPOXRuijS3NVqlEi27/dJm1Fv2jB4t7Tu7vRd2J/e22n1tapsVe2pqG4aVb5eYXbMdw0FrXyk7uD6LlSN0UeTNRXlufotVVakOeVlFmURar1p2JeOR0/eqTJ7708JMnT+49dfL8qXMHU3Qx275mnq69Il55w9UvfsE1r3nR1VcvSt9qF2OX1/s9pmgxdkef+7IePp2Z1ivtVk8MefaRR3NEzFLdrWU+6+er8610p2t3XT+++flTpBdGaxFTpNrybJnj8XMHD514JnIXEataZ2V+MEXXptKWz9uZ3XDtFcdzKlONyJHLlGOZYns/YnawLLt7NT/4xHR6t6R+EfmgpL2ulX7cTtPsZJx6+Q0veN52XkyreZlqrZFnU3Rji1brmdPPfPKBE++/a/ejd33m8XMHBzUfpNK6fkrr2xyHnGtLdWtvPkUaI+fSD7nk1mpOmxUvbYyYos0iZpEiNhc9ts2+l7j4RxRlHN/73/3sO9/0Yr8PAYDLMK9/6Vc/9Fsf+/K/g5+yrQ5yalft9C+54bp//+d+9J0/cnWJOB6xFTGL2scwjsu97th6ccVwMC5K67v1REHdbB1pqUXeXH4ez3kWsl58O/9br3678GpcfIHSn5cR4emSA/LNzMn6Ocg2xGaXXxvT8bQZ/d5cZ95SjC211I2x2dNxdPVkpBJDm/pjY7/YjdiPWEbc/3T87h9+9pOf/uyXHn1mVY7+O/iMcjuQ1wDAZeb/h3s95keO1eHg1LkzZ+85deqJh99/y5H/4j/5D19zw+x5WzFMaVHmXTfPY4va+lmeL0pqUx2GXMpmhDp17U8r3ny5PjJ3YWH4xW8G1jtKUhetxeY0ffPtxvpvR2ptql3ppqjjWFvp+hRt6tJ8K7pZS/1BxLLFA0/Fh++4//c/+JGHvnai5i51R81FAwB81+T1cmgRXV4cT2311O7BmQee+JW/9z+88kXXvfWNr33rD7zyplfeuD2PF6RV6lKMU201lS6VruWuRhpiczl332J2SWa2iOdUdbvsri1JrZXN+XWKlFtEjVwvXikfkdrh/HNLsR5caTmnOq2ipZ1uNozDcjVM86sPlquW02Mnz338sw98+FNf/PxDj588t79fu5gfH1uspuTKFwCA75q8jtk8Vss6TcvWLev8/FS3ZzsPnowHbr3r3X945+te+5obb7zxv3n7C178ohe0FNM4bPUXb4cpEfUbb/w7fC6yXTIk8u3l9Z+fUZBv8rFd/PxStM1Huh6Ibpu5kbRIU0RL69t41j9gnHLfT0NdHgyLxaLr+geH+Pjnzt35qc98+PY7nzq9W7avHPJ8P/qDlmKcRekiX3rXDwAAf87zenUQOUdZpNTSOMY4W5VyYjXMy87ZafzgZx/vP//kHR8//9pXvuymV9/w1ptf/bIb+kWNrRSzFH2M0aZoY0SO1EVKh3PIKaVNdD5rcfZlJW0e/dx0dUqbZYqbTSM1IsUYm5XSqUapkWqXppamLk7urT5/9/0PPvjVd39+/6sPP7y/HKJsTYsjw5hqmuW+L3232fadpqij3xsAAN8leR3D+sS1tdZyV+bbLZVptbfXukjz3HUxm911fu9znzuXP/3pY//so+/4odf+8s/94M0vuuJoiSMlUltGHSL1m5njdHjOur56e3Nomy8u9Lt85M21NevD6TYdtnYuFz7T1NZrXqYoQ8QqYhVx6nz8/m33vu9f3fb4U6dqrU/Mbqh1q5sdH+s01Sh93yKGlqOunxytNlIDAHw35XWKadO+KSLqNK4icnSziByRaqSD1RCzI8M0RJRT0/QHH/n0/ffe8863veHHfvD1N7/46kXt56WPFHk9HtFa5GjjlEqJiGhT1BopRc6R5pfTl2qKiBSbu3+GIdZLpdePM6b1595a102RD2pOOfYjHj8XX/zK+ffcctvH7/7C/tQNcUXquin6yDG0aLlLOepmwfm0ORZvOaK6UREA4Lsmr7s6xuEpc4sSkWtaXwZeIiI2M8U1okabptSdz0e/+MzBr/3+Hb/5gTtfecPzf+QHX/W6V73i5pdedXUXdWolWh+55ZxqLTGl9TUy0xA1RX9Z5fV6015pkSNyyesD7MP0HiJSlP5cdFPEo1/fu++hr952x4P3fOXEV5985uRBalvXxWxrWtUoXZp2L/wrY33vziX/M2Jql74PAIA/53mdom02ykWsH8krLWpqEeOFcY5+PN9Sjogaecr9Xsz3punp89OjD08ff+JLq9U9r7pi/JV3vvWn3/66nS4th9gpZauUFn2/ftgvl4vpebmYarR8OHqdu4hpWqWWSuu6qaSaYor43FPxG7/1ux+5/dOrPD8zlq/vxdaxq8fteeRZLFt0s9jaTudPX/h35m82BtIih7wGAPhuyeu6nmTYlNyF0emaIlrabG7u66pGnqKLlFrkqCm6rShlOYzLgyFK99CJc//rr7/3o5976K+/6+duekW//jSmVZ2ndqTvU4pol1sg5rRp3mGYorWIqGW2avlgjDyLZ1bx3t+//Z/f9pmnv37q/Go+RLcq8+PXXnvm66eij5iX6FPEKoYpX3J9e02xuYXmWXkNAMB3T16PsThMuPXc8PpZunrJ4rlY5q0WqaVSo0TqDo9Ta6Qp0tilaRXzh1dHH7v9ix/89APXX3fFj77hlX/pra999QuvvG6n241oq7Q9m3WX25eqRkRrraaa+r5G7I7t4ZO7H777gdvufPDLXztx4vT5vXq85eenRZ4iD7WtdpflyqunYRnjbsq1SzVNrUaOSId7DFO7WNgXIjsliQ0A8N2S15H7iIhWI9XDNdbr2esL96HEmK9Y/9BN7nWRYmrDfleXszbU5bAq21M+mmM806Zzj576ypf/6J/8xj99y00v+8V3veOH3vC666+cnV1OV83L5fSlSjFF1BSplLKs8eCjT/6z3/vABz91/6Pny+k4OvZHpu7qOFhEP49hiIjocxycn/b3c2nzWe3bKsaDcRxW/ZURraULgyE5Ujr8z4hYrxDR1wAA3yV5nepy89bFhMvfcFHM8Kx/Zlr/2G5M3bi5VKalSDW6/amLcnwvvTD3L//gY8Od/+hTL7r+kV/4K2/76bddvR+xFdG12G5TFwcxLWMcYrYTuR9qP5W8PrBtF69l2VxY00UrMUaM0aYxHfkm3yBESzGli2fw/6ZnKFuNFDXyeMlP1EfLbRV1GXUZbdVm12/OjNsq2hRpijpFKTGN4zR18+3ztRvKfExx79dWv3nL7bd/7ksPPXXuIL+09fPN5pAppbIf48HmGHpcf3lTa+lgnB/EPNLRuHBFT7vwUl94e/Noo98VAADfTXn9HbJO4s01ji1FatFS2j3Y+8IDD/79f/DV3/in2z/08qt+9C2vf+vrX/78o2mn9V3uYtZyq61GilZatFa7HOvxlLg4Bb5u7hKRUnT58Cd7zm01hxe5fGu3Q7Yx2phT10UXKY8RLWKKFGkWuaQ0T9Ha1FJqrY4pWuQSqaslLWvUyLVPu/tx31ceu+PeJ+794kN3f/Hhr50ZxrKYZsday9HqehTbkTMAgLz+M+R1mlJbr5DLETGVlFrO/SKn/vyw3D31zPvvPve+j3726p3+XX/prb/88++48ZroWszT5qi81Vgt92db3XpTxmE7r+eSS43cIrd08bT32fWaDk+667f60bYaMebUopU+dVPEFFEjtdRF6iKi2z+XZ7NUSktlVdPu/pTnZSwxRvzJZ57+zfe87zMPPPbMsoxT6o9eUY9t769qqxGlRJtSqylqbnVKM7+mAQDk9beV1+sD7JSj1Ui57/thNQ7LVYqxxNRa7I0xn13z9WH5O//60/d9+Wvfd+3x//xv/9UXXRnjQaRhddXR2WIxj1aj1c05dGsRKVKXUkR06/f264BueZPfz91Hktu3ssQudZsLF9f/q01dKulwDmN9Bt5SRO4OhvFgin6ry9vl1Co++Iknb7/r8x+9+94nTp7N29cMs+3VcliOKYaIXKLrI6ZorcSY25TbJK8BAOT1t5nXKVpLNWKKlKO11WqMlNN8K+eW6phjqrMr9vb399PW7jA99YWTsy8+9bF7fvVNr37RG15z/Vtf/4qYzxZd6VMpqXZRUxsiakSN2iK3nMpmXGSz4K8enl1f3LDRDv/mvzGvV6kMUbqIPiJHizpEG0pESbltjsnzbjmaI8ZZOXluvOvOr9z30NMf/tT99z16cneVhm6nLq5oNdchosyin8U4bn7iNqVoqdXcammjX9AAAPL625KipRatpfXKkZQi5cipRZ6mYWoRpYuDVZRZ6+fjwcHY7dSt2QNnn3n8zq/e+vF7jpVb3vEjb/4bP/+jr3rxFX2UeZTt1Jc2Rhsi1Wg1xVhSyRcvWEmbOZC2Xme3ebjyWxx2HiOWES2ibO6Cr9HWA9g5pW69z3q3j7MHccttn/kXt3zgq48/c1C7aXZs6o+37a3hYIo8j0UXB7sxjZHTZlCl1Wg1bQ7do0bxCxoAQF5/W9rFU+TUoq0vWa/rSexuvUmji6HWWoeIbhapW61alONn2rJ023t1/90fvu/WO+5/+Y3Pf83LXvLjb7rxDa9+0ZV9t5NLn2qqY2otcm11bHkWLfJ6LmT9EGHOF+6d/FPyutbNWHZKaR6ti5ZbK206LON+mbply0NLDz+5+/kvfPkDD+1++u7PPvnUyVbmy+6q1rqxLKZaYjVFyRFTPtgrsR85t2lVU16vBInNLsNcW++mRQAAef1t13WKlKOlC2fL0aLFYXK3FCn6NkxRx5ZqlM2RcyotyljqmBYpprPnTp/68pkHTjzwO+//yI1Xbb/9R9787/30m1587XxeyiKiRIzTcDDFrI8+RbSUas0lIl16O/n/a1u31nLOKaWIKKtzJS8jSqRZ5H7VZqenNM7irofjX/3xp37vAx8+vT8epEWtbbH1/ClKLalfzMe9gxQRUXObImLW9vu2vx4mqalMKdfINZUWqUbf8uY7DQAA5PW3IUdshjNSxOZJx5bbJU8arjeC5FZrjJsnIC8s0Utdizw7fu1q3HvsxNl5WXztfP7n7//EJ+76/N/4yz/xl3/s5ce62NuLo/M+lagRY0TJkXMXbfo3ZmytNednbeurUXMbo+VIqZX5+Yinxvhf/uFt7/3ju8b+yDS/dtguizSN43QwRaxW0c+6KBG5RU3RUkzrTdsXvrmIqDnWJ/YRkS+5ebH6NQ0AIK+/DWk9cBwtUmtps/i51hotpZYiWhrSrEWkyKnVqAcp1lv8Lgx1pHEYI3LeOjpEe3JZc+uffGx1zz/83f/rd4/+yBte8/pXXXfzq17y/CvnsxylxSxHHqc+jaUr0VqkSJHTNwvttDlSj2EYSikRsYydXLZ3V/nzX37qvke+8JHPPvIndz9wps5X82umGm13GYud1f5elK6fzetiVuu03F9FOhwwj2hRh9QPqY+LV+GkiNQ2z1+GyRAAAHn9Z7E+vW7rAeR0eJS9nsOeIiLalLejtYihtJrbkFrkaDVFtNRSalHqcNBSK/OtKc3XExdjTnt1f+/p/S//4R2LPxqed8WRv/0zb3zLm1//yu87NkXkUkqOiLa5iCYivtnThOvT6/VwSM651nqiTu+/e3rP797yhUeePncwnj2orT/az+c5pT5PuZum8dRsvthfjcO5VXR9dLNYT3znFC3VlFrkiK6l+SU7BJ9zdXlzrQwAgLz+M2j50sTMLVrUliMubNZI6zsdc2tTalFiSq2WFjXl2lKL1s/KWKfhYBnzWcy3Y4yIGmlrlSOWB3urg3E8+6v/x9//6Otu+uvv+rk33fyaFx6fnzl75vixY3/6x5UORcRyuXz00Uf/7w8/9Bu3P/b0qbOt315Ns3xkq43jMNXY3+1LPTLLy70ztb9ulkpezKYoY0RMU+QuYn1YnVqsl2f3ETVaW6832VxNAwDAn8O8TjHkdvDd09bPerOlqJdMR6ynQGI6deE9U1pfQn7pYXOdWkTOZRbRduNgN9bjJikiYpgtYrY4GbF71dvf9/DyD/63P77q2B0//AOvfstrr3z9Ta9++dWLK2fRTas+HeRobTiT8iy6+RCLg9Qvc37sdP3K40/dcd9jH/zYPV976sS5od9P8yjzqFPJEcNuWX/c81mNOFsjtq6N1iLGiDHWR+LlG8t5N2L3cvrFl9vYDLUAAJdrXrfc127xPfXJt9a+8V3Pecc4RS6LrsyePD/8/oc+9YEPHbT93/zZH3vzL/3CT73h5ce30mw1xbH5kSlijBgiHjsTt37o7lv/5JOPPfXMqf1xOc2i72q3NbVn/0FBem5WpvQ9F5rl3NdydRUOAHCZ5nWuY5mW3+N5fWGo42Jel1xrral1pUTux2m66roX/OuP3fWZuz/zrp9821/7+Z++/qrNkfK5Me6654l3/8tbb7/7vt2xW7UyP3bt1vb2apymqXZpeNZPXZu8Pj5vfTYvDgBcVtKFxPwHt33xjgdPfG998um5h8jt4ursQ7N+HKeoU0rRpZrbNC1XR7rUxVDG5fOuueKqK4+/6ftv2j9YfuGBh+774kOrVlq3vYpuaqXmPLbcYr3/+jkd+dysrN97Q9RH6rm/8zM/cPNLrvP7EAC4DPP6IGL4nn85vnH7xnS49W6KGMaoUxydR2sxS5sL09sYucRYoyubYenx8N8ztMOI/4YNIyaOI2IZcaTFwmsBAFyWeR1t2Gy041nFvbe+7jGitCgROVq0lvL6DvbNBu3a6vpdKSIi5fXjli1dyOh6yS4/Ng7yov+mqw0BAC6HvAYAAP5sspcAAADkNQAAyGsAAJDXAACAvAYAAAAA4LuQxXwAAPAdYzgEAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAOS1lwAAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAgO893YW3UkpeDuD/O601LwIAl73k//AAAOA7xXAIAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAN9Ed+GtlJKXAwAAnqO19q3/YKfXAADwHXPx9Dr+7nu9HAAA8Gfh9BoAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5LWXAAAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAMBlKbXWNm+l5OUAAIDnuBDM3wqn1wAA8B2T/q1iHAAA+FM4vQYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAAee0lAAAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAAkNcAACCvAQBAXgMAgLwGAADkNQAAyGsAAJDXAACAvAYAAHkNAADyGgAA5DUAACCvAQBAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAAHkNAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAAyGsAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAABAXgMAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAAf251F95KKXk5AADgOVpr3/oPdnoNAADfMenfKsYBAIA/hdNrAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQBAXgMAAPIaAADkNQAAyGsAAJDXXgIAAJDXAAAgrwEAQF4DAADyGgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAJDXAAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAgLwGAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAA5DUAAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AAAgrwEAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAAB5DQAA8hoAAOQ1AADIawAAQF4DAIC8BgAAeQ0AAMhrAACQ1wAAIK8BAEBeAwAA8hoAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAACQ1wAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAAIC8BgAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAOQ1AADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAIK8BAEBeAwCAvAYAAHkNAADIawAAkNcAACCvAQAAeQ0AAPIaAADkNQAAyGsAAEBeAwCAvAYAAHkNAABsdOv/Sil5LQAA4Bu11r71H+z0GgAAvmP+H31LuYYbKX3IAAAAAElFTkSuQmCC"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">119 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 yc ff3 fs3 fc0 sc0 ls0 ws0">Wynagrodzenia Członków <span class="_ _2"></span>Zarządu (w tys. zł):<span class="_ _2"></span><span class="ff2"> </span></div><div class="t m0 x6 hc ya8 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 yd1b w114 h144"><div class="t m0 x69 hf ya67 ff3 fs7 fc3 sc0 ls0 ws0">Imię i nazwisko<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xe6 yd1b w34 h144"><div class="t m0 x69 hf ya67 ff2 fs7 fc3 sc0 ls0 ws0">Stanowisko </div></div><div class="c x128 yd1b w7a h144"><div class="t m0 x9d hf yd1c ff2 fs7 fc3 sc0 ls0 ws0">Wynagrodzeni<span class="_ _0"></span>e </div><div class="t m0 x121 hf ya67 ff2 fs7 fc3 sc0 ls0 ws0">zasadnicze brutto </div><div class="t m0 x26 hf y702 ff3 fs7 fc3 sc0 ls0 ws0">(stałe i zmienne)<span class="ff2"> </span></div></div><div class="c x12a yd1b w6d h144"><div class="t m0 x12d hf yd1d ff2 fs7 fc3 sc0 ls0 ws0">Dodatkowe benefity i<span class="_ _0"></span> </div><div class="t m0 x17 hf yd1e ff3 fs7 fc3 sc0 ls0 ws0">przyznane świadcz<span class="_ _0"></span>enia<span class="ff2"> </span></div></div><div class="c x176 yd1b w173 h144"><div class="t m0 x4a hf yd1c ff3 fs7 fc3 sc0 ls0 ws0">Koszt progra<span class="_ _0"></span>mów </div><div class="t m0 x26 hf ya67 ff2 fs7 fc3 sc0 ls0 ws0">emerytalnych </div><div class="t m0 xee hf y702 ff2 fs7 fc3 sc0 ls0 ws0">(PPK) </div></div><div class="c x197 yd1b w174 h144"><div class="t m0 x21 hf ya67 ff3 fs7 fc3 sc0 ls0 ws0">Razem tys. zł<span class="ff2"> </span></div></div><div class="c x6 y5c5 w114 hcd"><div class="t m0 x69 hf y263 ff2 fs7 fc0 sc0 ls0 ws0">ROK 2025 </div></div><div class="c xe6 y5c5 w34 hcd"><div class="t m0 x69 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x128 y5c5 w7a hcd"><div class="t m0 x69 hc y37a ff1 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x12a y5c5 w6d hcd"><div class="t m0 x69 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x176 y5c5 w173 hcd"><div class="t m0 x69 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x197 y5c5 w174 hcd"><div class="t m0 x69 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 yd1f w114 h25"><div class="t m0 x69 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Grzegorz Pink<span class="_ _0"></span>osz </div></div><div class="c xe6 yd1f w34 h25"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Prezes Zarządu<span class="ff1"> </span></div></div><div class="c x128 yd1f w7a h25"><div class="t m0 x6 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">1 238 </div></div><div class="c x12a yd1f w6d h25"><div class="t m0 x4b h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">6 </div></div><div class="c x176 yd1f w173 h25"><div class="t m0 x38 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x197 yd1f w174 h25"><div class="t m0 x194 hf y263 ff2 fs7 fc0 sc0 ls0 ws0">1 244 </div></div><div class="c x6 yd20 w114 h2e"><div class="t m0 x69 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Maciej Lubna<span class="_ _0"></span>uer </div></div><div class="c xe6 yd20 w34 h2e"><div class="t m0 x69 h11 y27e ff4 fs7 fc0 sc0 ls0 ws0">Wiceprezes Z<span class="_ _0"></span>arządu <span class="ff1"> </span></div></div><div class="c x128 yd20 w7a h2e"><div class="t m0 x6 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">1 195 </div></div><div class="c x12a yd20 w6d h2e"><div class="t m0 x4b h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">6 </div></div><div class="c x176 yd20 w173 h2e"><div class="t m0 x38 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x197 yd20 w174 h2e"><div class="t m0 x194 hf y27e ff2 fs7 fc0 sc0 ls0 ws0">1 201 </div></div><div class="c x6 yd21 w114 h2e"><div class="t m0 x69 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Robert<span class="_ _0"></span> Borys </div></div><div class="c xe6 yd21 w34 h2e"><div class="t m0 x69 h11 y27e ff4 fs7 fc0 sc0 ls0 ws0">Wiceprezes Z<span class="_ _0"></span>arządu<span class="ff1"> </span></div></div><div class="c x128 yd21 w7a h2e"><div class="t m0 x6 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">1 181 </div></div><div class="c x12a yd21 w6d h2e"><div class="t m0 x4b h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">8 </div></div><div class="c x176 yd21 w173 h2e"><div class="t m0 x38 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x197 yd21 w174 h2e"><div class="t m0 x194 hf y27e ff2 fs7 fc0 sc0 ls0 ws0">1 189 </div></div><div class="c x6 yd22 w114 h2e"><div class="t m0 x69 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Jan Jakub<span class="_ _0"></span> Szmidt </div></div><div class="c xe6 yd22 w34 h2e"><div class="t m0 x69 h11 y27e ff4 fs7 fc0 sc0 ls0 ws0">Wiceprezes Z<span class="_ _0"></span>arządu<span class="ff1"> </span></div></div><div class="c x128 yd22 w7a h2e"><div class="t m0 x38 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">693<span class="ls0"> </span></div></div><div class="c x12a yd22 w6d h2e"><div class="t m0 x4b h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 </div></div><div class="c x176 yd22 w173 h2e"><div class="t m0 x38 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x197 yd22 w174 h2e"><div class="t m0 xa3 hf y27e ff2 fs7 fc0 sc0 lsd ws0">696<span class="ls0"> </span></div></div><div class="c x6 y930 w114 hcd"><div class="t m0 x69 hf y263 ff2 fs7 fc0 sc0 ls0 ws0">ROK 2024 </div></div><div class="c xe6 y930 w34 hcd"><div class="t m0 x69 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c x128 y930 w7a hcd"><div class="t m0 x69 hc y37a ff1 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x12a y930 w6d hcd"><div class="t m0 x69 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x176 y930 w173 hcd"><div class="t m0 x69 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x197 y930 w174 hcd"><div class="t m0 x69 hc2 y852 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="ff2"> </span></div></div><div class="c x6 yd23 w114 h25"><div class="t m0 x69 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Grzegorz Pink<span class="_ _0"></span>osz </div></div><div class="c xe6 yd23 w34 h25"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Prezes Zarządu<span class="ff1"> </span></div></div><div class="c x128 yd23 w7a h25"><div class="t m0 x6 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">1 163 </div></div><div class="c x12a yd23 w6d h25"><div class="t m0 x4b h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">6 </div></div><div class="c x176 yd23 w173 h25"><div class="t m0 x38 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x197 yd23 w174 h25"><div class="t m0 x194 hf y263 ff2 fs7 fc0 sc0 ls0 ws0">1 169 </div></div><div class="c x6 yd24 w114 hcd"><div class="t m0 x69 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Maciej Lubna<span class="_ _0"></span>uer </div></div><div class="c xe6 yd24 w34 hcd"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Wiceprezes Z<span class="_ _0"></span>arządu <span class="ff1"> </span></div></div><div class="c x128 yd24 w7a hcd"><div class="t m0 x6 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">1 125 </div></div><div class="c x12a yd24 w6d hcd"><div class="t m0 x4b h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">6 </div></div><div class="c x176 yd24 w173 hcd"><div class="t m0 x38 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x197 yd24 w174 hcd"><div class="t m0 x194 hf y263 ff2 fs7 fc0 sc0 ls0 ws0">1 131 </div></div><div class="c x6 y39e w114 hea"><div class="t m0 x69 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Robert<span class="_ _0"></span> Borys </div></div><div class="c xe6 y39e w34 hea"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Wiceprezes Z<span class="_ _0"></span>arządu<span class="ff1"> </span></div></div><div class="c x128 y39e w7a hea"><div class="t m0 x6 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">1 112 </div></div><div class="c x12a y39e w6d hea"><div class="t m0 x4b h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">9 </div></div><div class="c x176 y39e w173 hea"><div class="t m0 x38 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x197 y39e w174 hea"><div class="t m0 x194 hf y263 ff2 fs7 fc0 sc0 ls0 ws0">1 121 </div></div><div class="c x6 yd25 w114 h2e"><div class="t m0 x69 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Jan Jakub<span class="_ _0"></span> Szmidt </div></div><div class="c xe6 yd25 w34 h2e"><div class="t m0 x69 h11 y27e ff4 fs7 fc0 sc0 ls0 ws0">Wiceprezes Z<span class="_ _0"></span>arządu<span class="ff1"> </span></div></div><div class="c x128 yd25 w7a h2e"><div class="t m0 x38 h11 y27e ff1 fs7 fc0 sc0 lsd ws0">179<span class="ls0"> </span></div></div><div class="c x12a yd25 w6d h2e"><div class="t m0 x4b h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 </div></div><div class="c x176 yd25 w173 h2e"><div class="t m0 x38 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x197 yd25 w174 h2e"><div class="t m0 xa3 hf y27e ff2 fs7 fc0 sc0 lsd ws0">181<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc y653 ff4 fs3 fc0 sc0 ls0 ws0">Wynagrodzenia <span class="_ _1c"> </span>podane  w  nin<span class="_ _2"></span>iejszej  nocie  obejmują<span class="_ _2"></span>  wynagrodzenia <span class="_ _1c"> </span>brutto <span class="_ _1c"> </span>rzeczywiście  wypłaco<span class="_ _2"></span>ne  w  202<span class="_ _e"></span><span class="ff1">5  roku<span class="_ _2"></span>  </span></div><div class="t m0 x6 hc y569 ff4 fs3 fc0 sc0 ls0 ws0">(w  tym  wynagrodzenia  zmienn<span class="_ _2"></span>e  za  okresy  wcześniejsze,  objęte  rezerwami  na  dzień  31  grudnia  202<span class="_ _e"></span><span class="ff1">4  </span>r.)  a  także </div><div class="t m0 x6 hc yd26 ff4 fs3 fc0 sc0 ls0 ws0">dodatkowe benefity i świad<span class="_ _2"></span>czenia oraz kos<span class="_ _2"></span>zty poniesione przez pra<span class="_ _2"></span>codawcę z tytułu PPK. Wy<span class="_ _2"></span>nagrodzenia nie obejmują </div><div class="t m0 x6 hc yd27 ff4 fs3 fc0 sc0 ls0 ws0">niewypłaconego <span class="_ _e"></span>wyn<span class="_ _2"></span>agrodzenia <span class="_ _4"></span>zmiennego <span class="_ _e"></span>za <span class="_ _e"></span>ro<span class="_ _2"></span>k <span class="_ _e"></span>202<span class="_ _2"></span><span class="ff1">5 <span class="_ _e"></span></span>(o<span class="_ _2"></span>bjętego <span class="_ _e"></span>rezerwą <span class="_ _4"></span>na <span class="_ _e"></span>dzień <span class="_ _4"></span>31 <span class="_ _4"></span>grudnia <span class="_ _e"></span>202<span class="_ _2"></span><span class="ff1">5 <span class="_ _e"></span>r.). <span class="_ _4"></span>Ponadto <span class="_ _4"></span>po </span></div><div class="t m0 x6 hc yd28 ff4 fs3 fc0 sc0 ls0 ws0">zakończeniu <span class="_ _2"></span>roku <span class="_ _2"></span>2025 <span class="_ _2"></span>r. <span class="_ _2"></span>Rada N<span class="_ _2"></span>adzorcza <span class="_ _2"></span>przyjęła <span class="_ _2"></span>uchwałę doty<span class="_ _2"></span>czącą <span class="_ _2"></span>zmiany sta<span class="_ _2"></span>łego s<span class="_ _2"></span>kładnika wyn<span class="_ _2"></span>agrodzenia <span class="_ _2"></span>p. Jan<span class="_ _2"></span>a </div><div class="t m0 x6 hc yc8b ff4 fs3 fc0 sc0 ls0 ws0">Jakuba <span class="_ _2"></span>Szmidta <span class="_ _2"></span>ze <span class="_ _e"></span>skutkiem <span class="_ _2"></span>od <span class="_ _2"></span>1 <span class="_ _2"></span>stycznia <span class="_ _e"></span>2025 <span class="_ _2"></span>r. <span class="_ _2"></span>Wyrównanie <span class="_ _2"></span>dotyczą<span class="_ _e"></span><span class="ff1">ce <span class="_ _2"></span>roku <span class="_ _2"></span>2025 <span class="_ _2"></span>r. <span class="_ _2"></span>w <span class="_ _2"></span>kwocie <span class="_ _2"></span></span>147 <span class="_ _2"></span>tys. <span class="_ _2"></span>zł<span class="_ _2"></span><span class="ff1"> <span class="_ _2"></span></span>nie <span class="_ _2"></span>zostało </div><div class="t m0 x6 hc yd29 ff4 fs3 fc0 sc0 ls0 ws0">uwzględnione w po<span class="_ _2"></span>wyższym zestawieniu. Wynagro<span class="_ _2"></span>dzeni<span class="_ _2"></span><span class="ff1">e to </span>zosta<span class="_ _2"></span>nie ujęte w kosztach roku 2026 r. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yd2a ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _7"></span>spółce <span class="_ _4"></span>nie <span class="_ _7"></span>występują <span class="_ _7"></span>zobowiązania <span class="_ _7"></span>wynikające <span class="_ _7"></span>z <span class="_ _4"></span>emerytur <span class="_ _7"></span>i <span class="_ _4"></span>świad<span class="_ _2"></span>czeń <span class="_ _4"></span>o<span class="_ _2"></span> <span class="_ _4"></span>podob<span class="_ _2"></span>nym <span class="_ _4"></span>charakterze <span class="_ _7"></span>dla <span class="_ _7"></span>byłych <span class="_ _7"></span>osób </div><div class="t m0 x6 hc y3f5 ff4 fs3 fc0 sc0 ls0 ws0">zarządzający<span class="_ _2"></span>ch, <span class="_ _0"></span>nadzorujących <span class="_ _0"></span>albo byłych <span class="_ _a"></span>człon<span class="_ _2"></span>ków <span class="_ _0"></span>organów <span class="_ _a"></span>ad<span class="_ _2"></span>ministrujących ani <span class="_ _a"></span>zob<span class="_ _2"></span>owiązania <span class="_ _a"></span>za<span class="_ _2"></span>ciągnięte <span class="_ _0"></span>w <span class="_ _0"></span>związku </div><div class="t m0 x6 hc y43e ff1 fs3 fc0 sc0 ls0 ws0">z tymi emeryturami.<span class="_ _2"></span> </div><div class="t m0 x6 hc yd2b ff4 fs3 fc0 sc0 ls0 ws0">Wynagrodzenia czł<span class="_ _2"></span>onków Zarządu<span class="_ _2"></span><span class="ff1"> </span>TOYA S.A nie były w 202<span class="_ _2"></span><span class="ff1">5 </span>roku powiązane z k<span class="_ _2"></span>westiami zrównoważonego rozwoj<span class="_ _2"></span>u.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc y381 ff1 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _9"> </span>31 <span class="_ _9"> </span>grudnia <span class="_ _9"> </span>2025 <span class="_ _9"> </span><span class="ff4">r. <span class="_ _9"> </span>ni<span class="_ _2"></span>e <span class="_ _7"> </span>b<span class="_ _2"></span>yły <span class="_ _9"> </span>zawarte <span class="_ _9"> </span>żadne <span class="_ _9"> </span>umowy <span class="_ _9"> </span>pomiędzy <span class="_ _9"> </span>Jedn<span class="_ _2"></span>ostką <span class="_ _9"> </span>Dominującą <span class="_ _9"> </span>a <span class="_ _9"> </span>osob<span class="_ _2"></span>ami <span class="_ _7"> </span>zarzą<span class="_ _2"></span>dzającymi </span></div><div class="t m0 x6 hc yd2c ff4 fs3 fc0 sc0 ls0 ws0">przewidujące rekompens<span class="_ _2"></span>aty w przypadku<span class="_ _2"></span> rezygnacji lub zwolnienia tych o<span class="_ _2"></span>sób z zajmowanego s<span class="_ _2"></span>tanowiska.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x67 h5e yd2d ff2 fs4 fc0 sc0 ls0 ws0">8.8.2.<span class="ff6"> <span class="_ _66"></span><span class="ff2">Rada Nadzorcza  </span></span></div><div class="t m0 x6 hc yd2e ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc1a ff1 fs3 fc0 sc0 ls4d ws0">W <span class="ff4 ls0">Radzie Nadzo<span class="_ _2"></span>rczej zasiada 7 osób (85% męż<span class="_ _2"></span>czyzn i 15% kob<span class="_ _2"></span>iet): <span class="ff1"> </span></span></div><div class="t m0 xd9 hc y1ab ff1 fs3 fc0 sc0 ls16 ws0">a)<span class="ff9 ls0"> <span class="_ _1"> </span><span class="ff1">Piotr <span class="_ _4"></span>Mondalski <span class="_ _4"></span><span class="ff4">–</span> <span class="_ _4"></span><span class="ff4">Przewodniczący <span class="_ _4"></span>Rady <span class="_ _4"></span>Nadzorczej <span class="_ _4"></span>(<span class="_ _2"></span>posiada <span class="_ _4"></span>wieloletnie <span class="_ _e"></span>doś<span class="_ _2"></span>wiadczenie <span class="_ _4"></span>w <span class="_ _e"></span>zarzą<span class="_ _2"></span>dzaniu <span class="_ _4"></span>dużymi </span></span></span></div><div class="t m0 x67 hc y98a ff4 fs3 fc0 sc0 ls0 ws0">spółkami. Od 2011 ro<span class="_ _2"></span>ku pełni funkcję Przewodniczącego Ra<span class="_ _2"></span>dy Nad<span class="_ _2"></span>zorczej TOYA S.A.),<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd9 hc yd2f ff1 fs3 fc0 sc0 ls17 ws0">b)<span class="ff9 ls0"> <span class="_ _3f"> </span><span class="ff1">Jan <span class="_ _4"></span>Szmidt <span class="_ _e"></span><span class="ff4">–</span> <span class="_ _e"></span><span class="ff4">Wic<span class="_ _2"></span>eprzewodnic<span class="_ _2"></span>zący <span class="_ _e"></span>Rady <span class="_ _4"></span>Nadzorczej <span class="_ _4"></span>(współza<span class="_ _2"></span>łożyciel <span class="_ _e"></span>i <span class="_ _e"></span>p<span class="_ _2"></span>omysłodawca <span class="_ _e"></span>TO<span class="_ _2"></span>YA <span class="_ _e"></span>S.A., <span class="_ _e"></span>kt<span class="_ _2"></span>óry <span class="_ _e"></span>posiad<span class="_ _2"></span>a </span></span></span></div><div class="t m0 x67 hc yd30 ff4 fs3 fc0 sc0 ls0 ws0">doświadczenie <span class="_ _1b"> </span>z <span class="_ _18"> </span>zakresu <span class="_ _1b"> </span>business<span class="_ _2"></span> <span class="_ _18"> </span>development, <span class="_ _1b"> </span>potwierdzone <span class="_ _18"> </span>wieloma<span class="_ _2"></span> <span class="_ _18"> </span>sukcesami<span class="_ _2"></span> <span class="_ _18"> </span>na <span class="_ _1b"> </span>rynku <span class="_ _18"> </span>p<span class="_ _2"></span>olskim <span class="_ _18"> </span>i </div><div class="t m0 x67 hc yd31 ff4 fs3 fc0 sc0 ls0 ws0">międzynarodowym. Funkcję <span class="_ _2"></span>Wiceprzewodniczącego Rady<span class="_ _2"></span> Nadzorczej TOYA <span class="_ _2"></span>S.A. pełni od 2011 roku.),<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 xd9 hc yd32 ff1 fs3 fc0 sc0 ls3c ws0">c)<span class="ff9 ls0"> <span class="_ _23"> </span><span class="ff1">Beata Szmidt <span class="ff4">–</span> <span class="ff4">Czł<span class="_ _2"></span>onek Rady Nadzo<span class="_ _2"></span>rczej (wieloletnia akcjo<span class="_ _2"></span>nariuszka znająca s<span class="_ _2"></span>pecyfikę działalności TOYA S.A.<span class="_ _2"></span>),</span> </span></span></div><div class="t m0 xd9 hc y3b2 ff1 fs3 fc0 sc0 ls17 ws0">d)<span class="ff9 ls0"> <span class="_ _3f"> </span><span class="ff4">Dariusz <span class="_ _e"></span>Górka <span class="_ _2"></span>–<span class="ff1"> <span class="_ _2"></span></span>Członek <span class="_ _2"></span>Rad<span class="_ _2"></span>y <span class="_ _2"></span>Nad<span class="_ _2"></span>zorczej <span class="_ _2"></span>(menedżer <span class="_ _e"></span>z <span class="_ _2"></span>doś<span class="_ _2"></span>wiadczeniem <span class="_ _2"></span>w <span class="_ _2"></span>ins<span class="_ _2"></span>tytucjach <span class="_ _2"></span>międzynar<span class="_ _2"></span>odowych <span class="_ _2"></span>i <span class="_ _2"></span>na </span></span></div><div class="t m0 x67 hc yd33 ff4 fs3 fc0 sc0 ls0 ws0">rynku kap<span class="_ _2"></span>itałowym, członek rad nadzorczych<span class="_ _2"></span> wielu spółek z różnorodn<span class="_ _2"></span>ych branż),<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd9 hc yd34 ff1 fs3 fc0 sc0 ls6 ws0">e)<span class="ff9 ls0"> <span class="_ _2b"> </span><span class="ff1">Zeno<span class="_ _2"></span>n <span class="_ _2"></span>Beker <span class="_ _2"></span><span class="ff4">–</span> <span class="_ _2"></span><span class="ff4">N<span class="_ _2"></span>iezależny <span class="_ _2"></span>Człon<span class="_ _2"></span>ek <span class="_ _2"></span>Rady <span class="_ _2"></span>Nadzo<span class="_ _2"></span>rczej <span class="_ _2"></span>(pos<span class="_ _2"></span>iada <span class="_ _2"></span>wieloletnie <span class="_ _2"></span>doświadczeni<span class="_ _2"></span>e <span class="_ _2"></span>w <span class="_ _2"></span>zakresie <span class="_ _2"></span>auto<span class="_ _2"></span>matyki, </span></span></span></div><div class="t m0 x67 hc yd35 ff4 fs3 fc0 sc0 ls0 ws0">informatyki i zarządza<span class="_ _2"></span>nia. Był członkiem Zarządu<span class="_ _2"></span> dużych spółek),<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xd9 hc y99f ff1 fs3 fc0 sc0 ls3d ws0">f)<span class="ff9 ls0"> <span class="_ _3d"> </span><span class="ff4">Grzegorz  Maciąg  –<span class="ff1">  </span>Czło<span class="_ _2"></span>nek  Rady  Nadzorczej  (jes<span class="_ _2"></span>t  radcą  prawnym  zrzeszonym  w  Ok<span class="_ _2"></span>ręgowej  Izbie  Radców </span></span></div><div class="t m0 x67 hc yaef ff4 fs3 fc0 sc0 ls0 ws0">Prawnych <span class="_ _4"></span>w <span class="_ _4"></span>Gdańs<span class="_ _2"></span>ku. <span class="_ _4"></span>Był <span class="_ _4"></span>członkiem <span class="_ _4"></span>organów <span class="_ _4"></span>ad<span class="_ _2"></span>ministracyjny<span class="_ _2"></span>ch <span class="_ _4"></span>i <span class="_ _4"></span>zarządzających <span class="_ _4"></span>w <span class="_ _4"></span>wi<span class="_ _2"></span>elu <span class="_ _4"></span>spółkach <span class="_ _7"></span>z <span class="_ _e"></span>ró<span class="_ _2"></span>żnych </div><div class="t m0 x67 hc yd36 ff4 fs3 fc0 sc0 ls0 ws0">branż) <span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf78" class="pf w0 h0" ><div class="pc pc78 w0 h0"><img class="bi x2 y4fd w3 h69" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">120 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd9 hc yc ff1 fs3 fc0 sc0 ls22 ws0">g)<span class="ff9 ls0"> <span class="_ _1"> </span><span class="ff1">Wojciech <span class="_ _18"> </span>Papiera<span class="_ _2"></span>k <span class="_ _14"> </span><span class="ff4">–</span> <span class="_ _18"> </span><span class="ff4">Niezal<span class="_ _2"></span>eżny <span class="_ _14"> </span>Czł<span class="_ _2"></span>onek <span class="_ _14"> </span>Rady<span class="_ _2"></span> <span class="_ _14"> </span>Nadzo<span class="_ _2"></span>rczej <span class="_ _14"> </span>(<span class="_ _2"></span>menedżer <span class="_ _18"> </span>z <span class="_ _18"> </span>wieloletnim <span class="_ _18"> </span>doświadczeni<span class="_ _2"></span>em <span class="_ _14"> </span>w </span></span></span></div><div class="t m0 x67 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">bankowości i n<span class="_ _2"></span>a rynku kapitałowym. Członek Zarządu<span class="_ _2"></span> banków i innych firm z sekto<span class="_ _2"></span>ra finansowego).<span class="_ _2"></span><span class="ff1"> <span class="_ _2"></span> </span></div><div class="t m0 x6 hc yd8 ff4 fs3 fc0 sc0 ls0 ws0">Panowie:  Zenon  Be<span class="_ _0"></span>ker  i <span class="_ _f"> </span>Wojciech  Papierak  spełniają  kryteria, <span class="_ _f"> </span>które  powinni  spełniać  nie<span class="_ _0"></span>zależni  Członkowie  Rady </div><div class="t m0 x6 hc yd9 ff1 fs3 fc0 sc0 ls0 ws0">Nadzorczej <span class="ff4">(oz<span class="_ _2"></span>nacza to, że odsetek niezależnych<span class="_ _2"></span> Członków Rady N<span class="_ _2"></span>adzorczej stanowi 28%)<span class="_ _2"></span></span>. </div><div class="t m0 x6 hc yda ff1 fs3 fcb sc0 ls0 ws0"> </div><div class="t m0 x6 hc ydb ff4 fs3 fc0 sc0 ls0 ws0">Rada Nadzorcza TOYA <span class="_ _a"></span>S.<span class="_ _2"></span>A. jest <span class="_ _0"></span>zespołem, który łączy <span class="_ _0"></span>doświadczenie w <span class="_ _a"></span>różn<span class="_ _2"></span>ych branżach, w <span class="_ _a"></span>ty<span class="_ _2"></span>m <span class="_ _0"></span>w <span class="_ _0"></span>IT, finansach, prawie, </div><div class="t m0 x6 hc ydc ff4 fs3 fc0 sc0 ls0 ws0">inwestycjach <span class="_ _0"></span>oraz <span class="_ _a"></span>za<span class="_ _2"></span>rządzaniu, <span class="_ _a"></span>co <span class="_ _0"></span>pozwala <span class="_ _a"></span>na <span class="_ _0"></span>skuteczne <span class="_ _0"></span>nadzorowanie <span class="_ _0"></span>spółki <span class="_ _0"></span>w <span class="_ _a"></span>kontekście <span class="_ _0"></span>jej <span class="_ _a"></span>stra<span class="_ _2"></span>tegii. <span class="_ _a"></span>Członkowie <span class="_ _0"></span>Rady </div><div class="t m0 x6 hc ydd ff4 fs3 fc0 sc0 ls0 ws0">posiadają <span class="_ _1c"> </span>zarówno  do<span class="_ _2"></span>świadczenie  krajowe,  jak  i  międzynarod<span class="_ _2"></span>owe,  co  umożliwia  im  odp<span class="_ _2"></span>owiednie  reagowanie  na<span class="_ _2"></span> </div><div class="t m0 x6 hc yde ff4 fs3 fc0 sc0 ls0 ws0">globalne <span class="_ _2"></span>wyz<span class="_ _2"></span>wania <span class="_ _2"></span>i <span class="_ _2"></span>szans<span class="_ _2"></span>e <span class="_ _2"></span>rynkowe. <span class="_ _2"></span>W <span class="_ _2"></span>Rad<span class="_ _2"></span>zie <span class="_ _2"></span>Nadzorczej<span class="_ _2"></span> <span class="_ _2"></span>obecny <span class="_ _e"></span>jest <span class="_ _2"></span>także <span class="_ _2"></span>zało<span class="_ _2"></span>życiel <span class="_ _2"></span>spół<span class="_ _2"></span>ki. <span class="_ _2"></span>Jego <span class="_ _2"></span>unikalna <span class="_ _e"></span>wiedza <span class="_ _2"></span>o </div><div class="t m0 x6 hc ydf ff4 fs3 fc0 sc0 ls0 ws0">historii  firmy,  wartościach  oraz  strategii  ma  f<span class="_ _0"></span>undament<span class="_ _2"></span>alne  znaczenie  dla  nadzorowania  działań  związanych  z  jej </div><div class="t m0 x6 hc ye0 ff4 fs3 fc0 sc0 ls0 ws0">przyszłością, w t<span class="_ _2"></span>ym w obszarze zrównoważonego roz<span class="_ _2"></span>woju. <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ye1 ff1 fs3 fcb sc0 ls0 ws0"> </div><div class="t m0 x6 hc ye2 ff4 fs3 fc0 sc0 ls0 ws0">Liczbę <span class="_ _0"></span>akcji <span class="_ _0"></span>i liczbę <span class="_ _a"></span>głosów w <span class="_ _0"></span>kapitale Spółki, <span class="_ _a"></span>p<span class="_ _2"></span>osiadanych przez <span class="_ _a"></span>Członkó<span class="_ _2"></span>w <span class="_ _a"></span>Rad<span class="_ _2"></span>y <span class="_ _0"></span>Nadzorczej<span class="_ _2"></span> <span class="_ _a"></span>n<span class="_ _2"></span>a <span class="_ _0"></span>dzień <span class="_ _0"></span>przekazania raportu </div><div class="t m0 x6 hc ye3 ff4 fs3 fc0 sc0 ls0 ws0">przedstawia pon<span class="_ _2"></span>iższa tabela.<span class="ff1"> </span></div><div class="t m0 x6 hc ycdb ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e yd37 w175 h145"><div class="t m0 x38 h11 ya4b ff1 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c x198 yd37 w74 h145"><div class="t m0 x7d hf ya4b ff2 fs7 fc3 sc0 ls0 ws0">Liczba akcji  </div></div><div class="c x89 yd37 w172 h145"><div class="t m0 xea hf ya4b ff3 fs7 fc3 sc0 ls0 ws0">Wartość nominal<span class="_ _0"></span>na akcji w zł<span class="ff2"> </span></div></div><div class="c xc8 yd37 w11a h145"><div class="t m0 xfc hf ya4b ff3 fs7 fc3 sc0 ls0 ws0">Liczba głosów <span class="ff2"> </span></div></div><div class="c x196 yd37 w104 h145"><div class="t m0 x1a hf ya4b ff3 fs7 fc3 sc0 ls0 ws0">Udział (%) <span class="ff2"> </span></div></div><div class="c x3e yd38 w175 h2e"><div class="t m0 x69 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Jan Szmidt </div></div><div class="c x198 yd38 w74 h2e"><div class="t m0 xf1 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">28 284 304 </div></div><div class="c x89 yd38 w172 h2e"><div class="t m0 xd6 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 828 430,40 </div></div><div class="c xc8 yd38 w11a h2e"><div class="t m0 x1d h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">28 284 304 </div></div><div class="c x196 yd38 w104 h2e"><div class="t m0 x12c h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">37,69% </div></div><div class="c x3e yd39 w175 h2e"><div class="t m0 x69 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Beata Szmidt </div></div><div class="c x198 yd39 w74 h2e"><div class="t m0 x8f h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">3 239 253 </div></div><div class="c x89 yd39 w172 h2e"><div class="t m0 x41 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">323 925,30 </div></div><div class="c xc8 yd39 w11a h2e"><div class="t m0 x6 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">3 239 253 </div></div><div class="c x196 yd39 w104 h2e"><div class="t m0 x7c h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">4,32% </div></div><div class="c x3e yd3a w175 h31"><div class="t m0 x69 h11 y2b9 ff4 fs7 fc0 sc0 ls0 ws0">Grzegorz Maciąg<span class="ff1"> </span></div></div><div class="c x198 yd3a w74 h31"><div class="t m0 xfc h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">2 800 </div></div><div class="c x89 yd3a w172 h31"><div class="t m0 x177 h11 y2b9 ff1 fs7 fc0 sc0 lsd ws0">280<span class="ls0"> </span></div></div><div class="c xc8 yd3a w11a h31"><div class="t m0 xe2 h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">2 800 </div></div><div class="c x196 yd3a w104 h31"><div class="t m0 x7c h11 y2b9 ff1 fs7 fc0 sc0 ls0 ws0">0,00% </div></div><div class="c x3e y527 w175 h58"><div class="t m0 x69 hf y3bc ff3 fs7 fc0 sc0 ls0 ws0">RAZEM członkowie <span class="_ _0"></span>Rady Nadzorcz<span class="_ _0"></span>ej<span class="ff2"> </span></div></div><div class="c x198 y527 w74 h58"><div class="t m0 xf1 hf y3bc ff2 fs7 fc0 sc0 ls0 ws0">31 526 357 </div></div><div class="c x89 y527 w172 h58"><div class="t m0 xd6 hf y3bc ff2 fs7 fc0 sc0 ls0 ws0">3 152 <span class="lsd">63</span>5,70<span class="_ _0"></span> </div></div><div class="c xc8 y527 w11a h58"><div class="t m0 x1d hf y3bc ff2 fs7 fc0 sc0 ls0 ws0">31 526 357 </div></div><div class="c x196 y527 w104 h58"><div class="t m0 x22 hf y3bc ff2 fs7 fc0 sc0 ls0 ws0">42,01% </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h7 yd3b ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h7 y481 ff3 fs3 fc0 sc0 ls0 ws0">Wynagrodzenia Członków <span class="_ _2"></span>Rady Nadzorczej (w t<span class="_ _2"></span>ys. zł):<span class="ff2"> </span></div><div class="t m0 x6 h7 yd3c ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y24 w34 h146"><div class="t m0 x69 hf y578 ff3 fs7 fc3 sc0 ls0 ws0">Imię i nazwisko<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xe6 y24 w175 h146"><div class="t m0 x69 hf y578 ff2 fs7 fc3 sc0 ls0 ws0">Stanowisko </div></div><div class="c xa y24 w159 h146"><div class="t m0 x11f hf ya95 ff3 fs7 fc3 sc0 ls0 ws0">Wynagrodzeni<span class="_ _0"></span>e stałe z tytułu </div><div class="t m0 x10b hf ya5b ff3 fs7 fc3 sc0 ls0 ws0">pełnienia funkcji<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x44 y24 w68 h146"><div class="t m0 x120 hf ya95 ff3 fs7 fc3 sc0 ls0 ws0">Koszt progra<span class="_ _0"></span>mów </div><div class="t m0 x12d hf ya5b ff2 fs7 fc3 sc0 ls0 ws0">emerytalnych (<span class="_ _0"></span>PPK) </div></div><div class="c x196 y24 w104 h146"><div class="t m0 x3b hf y578 ff3 fs7 fc3 sc0 ls0 ws0">Razem tys. zł<span class="ff2"> </span></div></div><div class="c x3e yc70 w34 hcd"><div class="t m0 x69 hf y263 ff2 fs7 fc0 sc0 ls0 ws0">ROK 2025 </div></div><div class="c xe6 yc70 w175 hcd"><div class="t m0 x69 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xa yc70 w159 hcd"><div class="t m0 x69 hc y37a ff1 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x44 yc70 w68 hcd"><div class="t m0 x69 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x196 yc70 w104 hcd"><div class="t m0 x69 hc2 y852 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x3e yd3d w34 hcd"><div class="t m0 x69 h11 y3af ff1 fs7 fc0 sc0 ls0 ws0">Piotr Mond<span class="_ _0"></span>alski </div></div><div class="c xe6 yd3d w175 hcd"><div class="t m0 x69 h11 y3af ff4 fs7 fc0 sc0 ls0 ws0">Przewodniczący RN<span class="ff1"> </span></div></div><div class="c xa yd3d w159 hcd"><div class="t m0 xaf h11 y3af ff1 fs7 fc0 sc0 lsd ws0">216<span class="ls0"> </span></div></div><div class="c x44 yd3d w68 hcd"><div class="t m0 xe2 h11 y3af ff1 fs7 fc0 sc0 ls0 ws0">1 </div></div><div class="c x196 yd3d w104 hcd"><div class="t m0 x110 hf y3af ff1 fs7 fc0 sc0 lsd ws0">217<span class="ff2 ls0"> </span></div></div><div class="c x3e yce6 w34 h37"><div class="t m0 x69 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Jan Szmidt </div></div><div class="c xe6 yce6 w175 h37"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Wiceprzewodnic<span class="_ _0"></span>zący RN<span class="ff1"> </span></div></div><div class="c xa yce6 w159 h37"><div class="t m0 xaf h11 y263 ff1 fs7 fc0 sc0 lsd ws0">216<span class="ls0"> </span></div></div><div class="c x44 yce6 w68 h37"><div class="t m0 x64 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x196 yce6 w104 h37"><div class="t m0 x110 hf y263 ff1 fs7 fc0 sc0 lsd ws0">216<span class="ff2 ls0"> </span></div></div><div class="c x3e yabf w34 hcd"><div class="t m0 x69 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Beata Szmidt </div></div><div class="c xe6 yabf w175 hcd"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xa yabf w159 hcd"><div class="t m0 xaf h11 y263 ff1 fs7 fc0 sc0 lsd ws0">144<span class="ls0"> </span></div></div><div class="c x44 yabf w68 hcd"><div class="t m0 x64 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x196 yabf w104 hcd"><div class="t m0 x110 hf y263 ff1 fs7 fc0 sc0 lsd ws0">144<span class="ff2 ls0"> </span></div></div><div class="c x3e ybd9 w34 hcd"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Dariusz Gór<span class="_ _0"></span>ka<span class="ff1"> </span></div></div><div class="c xe6 ybd9 w175 hcd"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xa ybd9 w159 hcd"><div class="t m0 xaf h11 y263 ff1 fs7 fc0 sc0 lsd ws0">144<span class="ls0"> </span></div></div><div class="c x44 ybd9 w68 hcd"><div class="t m0 xe2 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">2 </div></div><div class="c x196 ybd9 w104 hcd"><div class="t m0 x110 hf y263 ff1 fs7 fc0 sc0 lsd ws0">146<span class="ff2 ls0"> </span></div></div><div class="c x3e yd3e w34 hcd"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Grzegorz Maciąg<span class="ff1"> </span></div></div><div class="c xe6 yd3e w175 hcd"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xa yd3e w159 hcd"><div class="t m0 xaf h11 y263 ff1 fs7 fc0 sc0 lsd ws0">144<span class="ls0"> </span></div></div><div class="c x44 yd3e w68 hcd"><div class="t m0 xe2 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">2 </div></div><div class="c x196 yd3e w104 hcd"><div class="t m0 x110 hf y263 ff1 fs7 fc0 sc0 lsd ws0">146<span class="ff2 ls0"> </span></div></div><div class="c x3e yd3f w34 h2e"><div class="t m0 x69 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Wojciech Papi<span class="_ _0"></span>erak </div></div><div class="c xe6 yd3f w175 h2e"><div class="t m0 x69 h11 y27e ff4 fs7 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xa yd3f w159 h2e"><div class="t m0 xaf h11 y27e ff1 fs7 fc0 sc0 lsd ws0">144<span class="ls0"> </span></div></div><div class="c x44 yd3f w68 h2e"><div class="t m0 xe2 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">2 </div></div><div class="c x196 yd3f w104 h2e"><div class="t m0 x110 hf y27e ff1 fs7 fc0 sc0 lsd ws0">146<span class="ff2 ls0"> </span></div></div><div class="c x3e yd40 w34 h2e"><div class="t m0 x69 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Zenon Be<span class="_ _0"></span>ker </div></div><div class="c xe6 yd40 w175 h2e"><div class="t m0 x69 h11 y27e ff4 fs7 fc0 sc0 ls0 ws0">Członek RN (<span class="_ _0"></span>od 26.06.2024 r.)<span class="ff1"> </span></div></div><div class="c xa yd40 w159 h2e"><div class="t m0 xaf h11 y27e ff1 fs7 fc0 sc0 lsd ws0">144<span class="ls0"> </span></div></div><div class="c x44 yd40 w68 h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x196 yd40 w104 h2e"><div class="t m0 x110 hf y27e ff1 fs7 fc0 sc0 lsd ws0">144<span class="ff2 ls0"> </span></div></div><div class="c x3e yd41 w34 hcd"><div class="t m0 x69 hf y263 ff2 fs7 fc0 sc0 ls0 ws0">ROK 2024 </div></div><div class="c xe6 yd41 w175 hcd"><div class="t m0 x69 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xa yd41 w159 hcd"><div class="t m0 x69 hc y37a ff1 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x44 yd41 w68 hcd"><div class="t m0 x69 h6 y852 ff1 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x196 yd41 w104 hcd"><div class="t m0 x69 hc2 y852 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x3e yd42 w34 hcd"><div class="t m0 x69 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Piotr Mond<span class="_ _0"></span>alski </div></div><div class="c xe6 yd42 w175 hcd"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Przewodniczący RN<span class="ff1"> </span></div></div><div class="c xa yd42 w159 hcd"><div class="t m0 xaf h11 y263 ff1 fs7 fc0 sc0 lsd ws0">216<span class="ls0"> </span></div></div><div class="c x44 yd42 w68 hcd"><div class="t m0 x64 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x196 yd42 w104 hcd"><div class="t m0 x110 hf y263 ff2 fs7 fc0 sc0 lsd ws0">216<span class="ls0"> </span></div></div><div class="c x3e yd43 w34 hcd"><div class="t m0 x69 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Jan Szmidt </div></div><div class="c xe6 yd43 w175 hcd"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Wiceprzewodnic<span class="_ _0"></span>zący RN<span class="ff1"> </span></div></div><div class="c xa yd43 w159 hcd"><div class="t m0 xaf h11 y263 ff1 fs7 fc0 sc0 lsd ws0">134<span class="ls0"> </span></div></div><div class="c x44 yd43 w68 hcd"><div class="t m0 x64 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x196 yd43 w104 hcd"><div class="t m0 x110 hf y263 ff2 fs7 fc0 sc0 lsd ws0">134<span class="ls0"> </span></div></div><div class="c x3e yd44 w34 hcd"><div class="t m0 x69 h11 y3af ff1 fs7 fc0 sc0 ls0 ws0">Beata Szmidt </div></div><div class="c xe6 yd44 w175 hcd"><div class="t m0 x69 h11 y3af ff4 fs7 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xa yd44 w159 hcd"><div class="t m0 xac h11 y3af ff1 fs7 fc0 sc0 lsd ws0">97<span class="ls0"> </span></div></div><div class="c x44 yd44 w68 hcd"><div class="t m0 x64 h11 y3af ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x196 yd44 w104 hcd"><div class="t m0 xc5 hf y3af ff2 fs7 fc0 sc0 lsd ws0">97<span class="ls0"> </span></div></div><div class="c x3e yd45 w34 h25"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Dariusz Gór<span class="_ _0"></span>ka<span class="ff1"> </span></div></div><div class="c xe6 yd45 w175 h25"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xa yd45 w159 h25"><div class="t m0 xaf h11 y263 ff1 fs7 fc0 sc0 lsd ws0">144<span class="ls0"> </span></div></div><div class="c x44 yd45 w68 h25"><div class="t m0 xe2 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">2 </div></div><div class="c x196 yd45 w104 h25"><div class="t m0 x110 hf y263 ff2 fs7 fc0 sc0 lsd ws0">146<span class="ls0"> </span></div></div><div class="c x3e ycd7 w34 hcd"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Grzegorz Maciąg<span class="ff1"> </span></div></div><div class="c xe6 ycd7 w175 hcd"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xa ycd7 w159 hcd"><div class="t m0 xaf h11 y263 ff1 fs7 fc0 sc0 lsd ws0">144<span class="ls0"> </span></div></div><div class="c x44 ycd7 w68 hcd"><div class="t m0 xe2 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">2 </div></div><div class="c x196 ycd7 w104 hcd"><div class="t m0 x110 hf y263 ff2 fs7 fc0 sc0 lsd ws0">146<span class="ls0"> </span></div></div><div class="c x3e yd46 w34 hcd"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Michał Kobus<span class="ff1"> </span></div></div><div class="c xe6 yd46 w175 hcd"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Członek RN (<span class="_ _0"></span>do 26.06.2024 r.)<span class="ff1"> </span></div></div><div class="c xa yd46 w159 hcd"><div class="t m0 xac h11 y263 ff1 fs7 fc0 sc0 lsd ws0">70<span class="ls0"> </span></div></div><div class="c x44 yd46 w68 hcd"><div class="t m0 xe2 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">1 </div></div><div class="c x196 yd46 w104 hcd"><div class="t m0 xc5 hf y263 ff2 fs7 fc0 sc0 lsd ws0">71<span class="ls0"> </span></div></div><div class="c x3e yd47 w34 hea"><div class="t m0 x69 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">Wojciech Papi<span class="_ _0"></span>erak </div></div><div class="c xe6 yd47 w175 hea"><div class="t m0 x69 h11 y263 ff4 fs7 fc0 sc0 ls0 ws0">Członek RN<span class="ff1"> </span></div></div><div class="c xa yd47 w159 hea"><div class="t m0 xaf h11 y263 ff1 fs7 fc0 sc0 lsd ws0">144<span class="ls0"> </span></div></div><div class="c x44 yd47 w68 hea"><div class="t m0 xe2 h11 y263 ff1 fs7 fc0 sc0 ls0 ws0">2 </div></div><div class="c x196 yd47 w104 hea"><div class="t m0 x110 hf y263 ff2 fs7 fc0 sc0 lsd ws0">146<span class="ls0"> </span></div></div><div class="c x3e y9c w34 h2e"><div class="t m0 x69 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">Zenon Be<span class="_ _0"></span>ker </div></div><div class="c xe6 y9c w175 h2e"><div class="t m0 x69 h11 y27e ff4 fs7 fc0 sc0 ls0 ws0">Członek RN (<span class="_ _0"></span>od 26.06.2024 r.)<span class="ff1"> </span></div></div><div class="c xa y9c w159 h2e"><div class="t m0 xac h11 y27e ff1 fs7 fc0 sc0 lsd ws0">89<span class="ls0"> </span></div></div><div class="c x44 y9c w68 h2e"><div class="t m0 x64 h11 y27e ff1 fs7 fc0 sc0 ls0 ws0">- </div></div><div class="c x196 y9c w104 h2e"><div class="t m0 xc5 hf y27e ff2 fs7 fc0 sc0 lsd ws0">89<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc y364 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _7"></span>spółce <span class="_ _4"></span>nie <span class="_ _7"></span>występują <span class="_ _7"></span>zobowiązania <span class="_ _7"></span>wynikające <span class="_ _7"></span>z <span class="_ _4"></span>emerytur <span class="_ _7"></span>i <span class="_ _4"></span>świad<span class="_ _2"></span>czeń <span class="_ _4"></span>o<span class="_ _2"></span> <span class="_ _4"></span>podob<span class="_ _2"></span>nym <span class="_ _4"></span>charakterze <span class="_ _7"></span>dla <span class="_ _7"></span>byłych <span class="_ _7"></span>osób </div><div class="t m0 x6 hc y365 ff4 fs3 fc0 sc0 ls0 ws0">zarządzający<span class="_ _2"></span>ch, <span class="_ _0"></span>nadzorujących <span class="_ _0"></span>albo byłych <span class="_ _a"></span>człon<span class="_ _2"></span>ków <span class="_ _0"></span>organów <span class="_ _a"></span>ad<span class="_ _2"></span>ministrujących ani <span class="_ _a"></span>zob<span class="_ _2"></span>owiązania <span class="_ _a"></span>za<span class="_ _2"></span>ciągnięte <span class="_ _0"></span>w <span class="_ _0"></span>związku </div><div class="t m0 x6 hc y64d ff1 fs3 fc0 sc0 ls0 ws0">z tymi emeryturami.<span class="_ _2"></span> </div></div></div><div class="pi" ></div></div><div id="pf79" class="pf w0 h0" ><div class="pc pc79 w0 h0"><img class="bi x2 y3 w3 h3" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">121 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff4 fs3 fc0 sc0 ls0 ws0">Wynagrodzenia <span class="_ _7"></span>członków <span class="_ _4"></span>Rady <span class="_ _4"></span>Nadzorczej <span class="_ _4"></span>TOYA <span class="_ _4"></span>S.A <span class="_ _4"></span>nie <span class="_ _4"></span>były <span class="_ _4"></span>w <span class="_ _4"></span>202<span class="_ _2"></span><span class="ff1">5 <span class="_ _4"></span></span>roku<span class="_ _2"></span> <span class="_ _4"></span>powiązane <span class="_ _4"></span>z <span class="_ _4"></span>kwestiami <span class="_ _4"></span>zrównoważoneg<span class="_ _2"></span>o </div><div class="t m0 x6 hc ya8 ff1 fs3 fc0 sc0 ls0 ws0">rozwoju. </div><div class="t m0 x67 h5e yd48 ff2 fs4 fc0 sc0 ls0 ws0">8.8.3.<span class="ff6"> <span class="_ _66"></span><span class="ff2">Komitet Audytu </span></span></div><div class="t m0 x67 hc yd49 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd9 hc y919 ff1 fs3 fc0 sc0 ls0 ws0">S<span class="ff4">kład Komitetu Aud<span class="_ _2"></span>ytu przedstawia się nas<span class="_ _2"></span>tępująco: <span class="_ _2"></span></span> </div><div class="t m0 xd9 hc yd4a ff1 fs3 fc0 sc0 ls16 ws0">a)<span class="ff9 ls0"> <span class="_ _30"> </span><span class="ff1">Wo<span class="_ _2"></span>jciech Papierak <span class="ff4">–</span> <span class="ff4">Przewod<span class="_ _2"></span>niczący Komitetu Audy<span class="_ _2"></span>tu</span> </span></span></div><div class="t m0 xd9 hc y3e6 ff1 fs3 fc0 sc0 ls17 ws0">b)<span class="ff9 ls0"> <span class="_ _55"> </span><span class="ff4">Dariusz <span class="_ _2"></span>Górka –<span class="ff1"> </span>Członek Komitetu Au<span class="_ _2"></span>dytu,<span class="ff1"> </span></span></span></div><div class="t m0 xd9 hc y194 ff1 fs3 fc0 sc0 ls3c ws0">c)<span class="ff9 ls0"> <span class="_ _45"> </span><span class="ff1">Zeno<span class="_ _2"></span>n Beker <span class="ff4">–</span> <span class="ff4">Członek Komit<span class="_ _2"></span>etu Audytu. <span class="_ _2"></span></span> </span></span></div><div class="t m0 x6 hc y195 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd9 hc y196 ff4 fs3 fc0 sc0 ls0 ws0">Członkami <span class="_ _e"></span>Komitetu <span class="_ _2"></span>Au<span class="_ _2"></span>dytu <span class="_ _e"></span>spełniającymi <span class="_ _e"></span>warunki <span class="_ _2"></span>n<span class="_ _2"></span>iezależnoś<span class="_ _2"></span>ci <span class="_ _2"></span>o <span class="_ _e"></span>których <span class="_ _e"></span>mowa <span class="_ _2"></span>w <span class="_ _e"></span>art. <span class="_ _e"></span>129 <span class="_ _2"></span>us<span class="_ _2"></span>t <span class="_ _2"></span>3 <span class="_ _e"></span>Ustawy <span class="_ _e"></span>z <span class="_ _2"></span>dnia <span class="_ _e"></span>11 </div><div class="t m0 xd9 hc y197 ff4 fs3 fc0 sc0 ls0 ws0">maja 2017 r. o biegłych re<span class="_ _2"></span>widentach, firmach au<span class="_ _2"></span>dytorskich oraz nad<span class="_ _2"></span>zorze publicznym s<span class="_ _2"></span>ą:<span class="ff1"> </span></div><div class="t m0 xd9 hc y198 ff1 fs3 fc0 sc0 ls16 ws0">a)<span class="ff9 ls0"> <span class="_ _55"> </span><span class="ff1">Zenon Beker, </span></span></div><div class="t m0 xd9 hc yd4b ff1 fs3 fc0 sc0 ls17 ws0">b)<span class="ff9 ls0"> <span class="_ _2d"> </span><span class="ff1">Wojciech Pap<span class="_ _2"></span>ierak.  </span></span></div><div class="t m0 x6 hc yd4c ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y434 ff4 fs3 fc0 sc0 ls0 ws0">Członkiem <span class="_ _4"></span>Komitetu <span class="_ _4"></span>Au<span class="_ _2"></span>dytu <span class="_ _4"></span>posiad<span class="_ _2"></span>ającym <span class="_ _4"></span>wiedzę <span class="_ _4"></span>i <span class="_ _4"></span>umiejętno<span class="_ _2"></span>ści <span class="_ _4"></span>w <span class="_ _4"></span>zakresie <span class="_ _4"></span>rachunkowoś<span class="_ _2"></span>ci <span class="_ _4"></span>lub <span class="_ _4"></span>badan<span class="_ _2"></span>ia <span class="_ _4"></span>sprawozdań </div><div class="t m0 x6 hc yd4d ff4 fs3 fc0 sc0 ls0 ws0">finansowych <span class="_ _7"> </span>oraz <span class="_ _7"> </span>w <span class="_ _7"> </span>za<span class="_ _2"></span>kresie <span class="_ _7"></span>branży<span class="_ _2"></span><span class="ff1">, <span class="_ _7"> </span></span>w <span class="_ _7"> </span>której <span class="_ _7"> </span>sp<span class="_ _2"></span>ecjalizuje <span class="_ _7"></span>się <span class="_ _7"></span>TOYA <span class="_ _7"></span>S.A. <span class="_ _7"> </span>jes<span class="_ _2"></span>t <span class="_ _7"></span>Pan <span class="_ _7"></span>Darius<span class="_ _2"></span>z <span class="_ _7"></span>Górka.<span class="_ _2"></span><span class="ff1"> <span class="_ _7"></span></span>Dariusz <span class="_ _7"></span>Górka <span class="_ _7"> </span>jest </div><div class="t m0 x6 hc y7c8 ff4 fs3 fc0 sc0 ls0 ws0">absolwentem <span class="_ _f"> </span>m.in.  Stern <span class="_ _9"> </span>Sch<span class="_ _2"></span>ool <span class="_ _9"> </span>of  Business <span class="_ _9"> </span>(Nowy  Jork, <span class="_ _9"> </span>USA),<span class="_ _2"></span> <span class="_ _9"> </span>na  której <span class="_ _9"> </span>ukończy<span class="_ _2"></span>ł <span class="_ _9"> </span>stu<span class="_ _2"></span>dia <span class="_ _9"> </span>MBA  ze <span class="_ _9"> </span>specjalizacją<span class="_ _2"></span> <span class="_ _f"> </span>w </div><div class="t m0 x6 hc yd4e ff4 fs3 fc0 sc0 ls0 ws0">finansach, podczas których nabył wiedzę <span class="_ _0"></span>i umiejętności w w<span class="_ _0"></span>yżej wskazanym obszarze. Pozostaje on członkiem Instytutu </div><div class="t m0 x6 hc yd4f ff4 fs3 fc0 sc0 ls0 ws0">Księgowości Zarządczej (I<span class="_ _2"></span>MA) w Newark (No<span class="_ _2"></span>wy Jork, USA).<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x67 hc yd50 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yd51 ff4 fs3 fc0 sc0 ls0 ws0">Główne <span class="_ _1c"> </span>założenia<span class="_ _2"></span><span class="ff1">  </span>op<span class="_ _2"></span>racowanej <span class="_ _1c"> </span>przez <span class="_ _1c"> </span>Sp<span class="_ _2"></span>ółkę <span class="_ _1c"> </span>Polityki <span class="_ _1c"> </span>wyboru <span class="_ _5"> </span>firmy  au<span class="_ _2"></span>dytorskiej <span class="_ _1c"> </span>do<span class="_ _2"></span>  przeprowadza<span class="_ _2"></span>nia <span class="_ _1c"> </span>badania <span class="_ _5"> </span>są </div><div class="t m0 x6 hc yd52 ff4 fs3 fc0 sc0 ls0 ws0">następujące:<span class="ff1"> </span></div><div class="t m0 x83 hc yd53 ff1 fs3 fc0 sc0 ls16 ws0">a)<span class="ff9 ls0"> <span class="_ _55"> </span><span class="ff4">wybór <span class="_ _14"> </span>firmy <span class="_ _14"> </span>audytorskiej <span class="_ _14"> </span>dla <span class="_ _14"> </span>celów <span class="_ _19"> </span>przep<span class="_ _2"></span>rowadzenia <span class="_ _14"> </span>badania <span class="_ _14"> </span>Spółki <span class="_ _14"> </span>przeprowadzany <span class="_ _14"> </span>jest <span class="_ _14"> </span>zgodnie <span class="_ _14"> </span>z </span></span></div><div class="t m0 x85 hc y3cb ff4 fs3 fc0 sc0 ls0 ws0">Procedurą wyboru firmy a<span class="_ _2"></span>udytorskiej, op<span class="_ _2"></span>racowaną przez Spółkę;<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x83 hc yc45 ff1 fs3 fc0 sc0 ls17 ws0">b)<span class="ff9 ls0"> <span class="_ _3b"> </span><span class="ff4">wybór <span class="_ _e"></span>firmy <span class="_ _2"></span>au<span class="_ _2"></span>dytorskiej <span class="_ _e"></span>dokonywany <span class="_ _e"></span>jes<span class="_ _2"></span>t <span class="_ _e"></span>mocą <span class="_ _2"></span>u<span class="_ _2"></span>chwały <span class="_ _2"></span>Rad<span class="_ _2"></span>y <span class="_ _e"></span>Nadzorczej <span class="_ _e"></span>Spółki,<span class="_ _2"></span> <span class="_ _2"></span>n<span class="_ _2"></span>ie <span class="_ _2"></span>później <span class="_ _e"></span>niż <span class="_ _e"></span>do <span class="_ _e"></span>ko<span class="_ _2"></span>ńca </span></span></div><div class="t m0 x85 hc y9ff ff4 fs3 fc0 sc0 ls0 ws0">grudnia <span class="_ _1d"> </span>roku,<span class="_ _2"></span> <span class="_ _1b"> </span>pop<span class="_ _2"></span>rzedzającego <span class="_ _1b"> </span>ro<span class="_ _2"></span>k <span class="_ _1d"> </span>który <span class="_ _1d"> </span>będzie <span class="_ _1d"> </span>objęty <span class="_ _21"> </span>badaniem <span class="_ _21"> </span>lub <span class="_ _1d"> </span>atestacją <span class="_ _1d"> </span>sp<span class="_ _2"></span>rawozdawczości </div><div class="t m0 x85 hc ya00 ff4 fs3 fc0 sc0 ls0 ws0">zrównoważonego rozwoju; <span class="_ _2"></span><span class="ff1">; </span></div><div class="t m0 x83 hc y2cd ff1 fs3 fc0 sc0 ls3c ws0">c)<span class="ff9 ls0"> <span class="_ _5b"> </span><span class="ff4">Komitet <span class="_ _2"></span>Audytu <span class="_ _2"></span>jest <span class="_ _2"></span>odpowiedzialny <span class="_ _2"></span>za <span class="_ _2"></span>należyte <span class="_ _2"></span>oraz <span class="_ _2"></span>zgodne z <span class="_ _2"></span>prawem <span class="_ _2"></span>oraz <span class="_ _2"></span>niniejszą <span class="_ _2"></span>Polityką <span class="_ _2"></span>wyboru <span class="_ _2"></span>firmy </span></span></div><div class="t m0 x85 hc ybe9 ff1 fs3 fc0 sc0 ls0 ws0">audytorskiej p<span class="_ _2"></span>rzeprowadzenie wyboru firmy au<span class="_ _2"></span>dytorskiej;<span class="_ _2"></span> </div><div class="t m0 x83 hc yd54 ff1 fs3 fc0 sc0 ls17 ws0">d)<span class="ff9 ls0"> <span class="_ _3b"> </span><span class="ff4">wybór f<span class="_ _0"></span>irmy audytorskiej <span class="_ _0"></span>dokonywany jest <span class="_ _0"></span>po <span class="_ _0"></span>przedstawieniu przez Komitet <span class="_ _a"></span>Aud<span class="_ _2"></span>ytu <span class="_ _0"></span>Radzie <span class="_ _0"></span>Nadzorczej Spółki </span></span></div><div class="t m0 x85 hc yd55 ff4 fs3 fc0 sc0 ls0 ws0">rekomendacji <span class="_ _2"></span>co do <span class="_ _2"></span>wyboru. <span class="_ _2"></span>W przy<span class="_ _2"></span>padku, <span class="_ _2"></span>gdy wybó<span class="_ _2"></span>r firmy <span class="_ _2"></span>audytorskiej <span class="_ _2"></span>nie doty<span class="_ _2"></span>czy przedłużenia <span class="_ _2"></span>umowy o<span class="_ _2"></span> </div><div class="t m0 x85 hc yd56 ff1 fs3 fc0 sc0 ls0 ws0">badanie  sprawozdan<span class="_ _2"></span>ia  finansowego  rekomendacja  zaw<span class="_ _2"></span><span class="ff4">iera  przynajmniej  dwie  możliwości  wyboru  firmy </span></div><div class="t m0 x85 hc ybc5 ff1 fs3 fc0 sc0 ls0 ws0">audytorskiej <span class="_ _e"></span>wraz <span class="_ _2"></span>z <span class="_ _2"></span>uzasadn<span class="_ _2"></span>ieniem<span class="_ _0"></span> <span class="_ _2"></span>oraz <span class="_ _2"></span>wska<span class="_ _2"></span>zanie <span class="_ _2"></span>uzasad<span class="_ _2"></span>nionej <span class="_ _2"></span>preferencji <span class="_ _2"></span>Komitetu <span class="_ _2"></span>Au<span class="_ _2"></span>dytu <span class="_ _2"></span>wobec <span class="_ _2"></span>jedn<span class="_ _2"></span>ej </div><div class="t m0 x85 hc y2b5 ff1 fs3 fc0 sc0 ls0 ws0">z nich; </div><div class="t m0 x83 hc ybc6 ff1 fs3 fc0 sc0 ls6 ws0">e)<span class="ff9 ls0"> <span class="_ _55"> </span><span class="ff4">wybór <span class="_ _14"> </span>firmy <span class="_ _14"> </span>audytorskiej <span class="_ _14"> </span>może <span class="_ _14"> </span>dotyczyć <span class="_ _14"> </span>jedynie <span class="_ _14"> </span>przeprowadzenia <span class="_ _14"> </span>badania, <span class="_ _14"> </span>jedynie <span class="_ _14"> </span>przeprowadzenia </span></span></div><div class="t m0 x85 hc y3ad ff4 fs3 fc0 sc0 ls0 ws0">atestacji <span class="_ _1c"> </span>zró<span class="_ _2"></span>wnoważonego <span class="_ _5"> </span>rozwoju <span class="_ _5"> </span>lub <span class="_ _5"> </span>łącznie <span class="_ _5"> </span>badania <span class="_ _5"> </span>i <span class="_ _5"> </span>atestacji <span class="_ _5"> </span>sprawozdawczoś<span class="_ _2"></span>ci <span class="_ _1c"> </span>zrównoważo<span class="_ _2"></span>nego </div><div class="t m0 x85 hc y988 ff1 fs3 fc0 sc0 ls0 ws0">rozwoju.  </div><div class="t m0 x83 hc ybc7 ff1 fs3 fc0 sc0 ls3d ws0">f)<span class="ff9 ls0"> <span class="_ _3e"> </span><span class="ff1">w <span class="_ _2"></span>przyp<span class="_ _2"></span>adku <span class="_ _2"></span>badania <span class="_ _2"></span>ustawowego, <span class="_ _2"></span>pierwsza <span class="_ _2"></span>umowa <span class="_ _2"></span>o <span class="_ _e"></span>badanie <span class="_ _2"></span>sprawozdan<span class="_ _2"></span>ia finan<span class="_ _2"></span>sowego <span class="_ _2"></span>jest <span class="_ _2"></span>zawierana <span class="_ _e"></span>z </span></span></div><div class="t m0 x85 hc yd57 ff4 fs3 fc0 sc0 ls0 ws0">firmą  audytorską  na <span class="_ _f"> </span>okres  nie <span class="_ _f"> </span>krótszy  niż  dwa <span class="_ _f"> </span>lata  z  możliwością <span class="_ _f"> </span>przedłużenia  na  kolejne  co <span class="_ _f"> </span>najmniej </div><div class="t m0 x85 hc ybb8 ff4 fs3 fc0 sc0 ls0 ws0">dwuletnie <span class="_ _4"></span>okr<span class="_ _2"></span>esy, <span class="_ _4"></span>z <span class="_ _7"></span>uwzględnieniem <span class="_ _7"></span>wynikających <span class="_ _7"></span>z <span class="_ _4"></span>pows<span class="_ _2"></span>ze<span class="_ _2"></span>chnie <span class="_ _4"></span>obowiązujący<span class="_ _2"></span>ch <span class="_ _4"></span>prze<span class="_ _2"></span>pisów <span class="_ _4"></span>prawa <span class="_ _7"></span>zasad </div><div class="t m0 x85 hc ybb9 ff4 fs3 fc0 sc0 ls0 ws0">rotacji firmy audyto<span class="_ _2"></span>rskiej i kluczowego biegłego rewidenta;<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x83 hc ybba ff1 fs3 fc0 sc0 ls22 ws0">g)<span class="ff9 ls0"> <span class="_ _30"> </span><span class="ff1">przy <span class="_ _2"></span>wyborze <span class="_ _2"></span>firmy <span class="_ _2"></span>aud<span class="_ _2"></span>ytorskiej<span class="_ _2"></span><span class="ff4">, <span class="_ _2"></span>która <span class="_ _2"></span>ma <span class="_ _2"></span>przepro<span class="_ _2"></span>wadzić <span class="_ _2"></span>Bad<span class="_ _2"></span>anie <span class="_ _2"></span>ustawowe<span class="_ _2"></span></span> <span class="_ _2"></span><span class="ff4">uwzględnia<span class="_ _2"></span> <span class="_ _2"></span>się <span class="_ _2"></span>zasad<span class="_ _2"></span>ę <span class="_ _2"></span>zmiany </span></span></span></div><div class="t m0 x85 hc yd58 ff4 fs3 fc0 sc0 ls0 ws0">firmy <span class="_ _2"></span>audy<span class="_ _2"></span>torskiej <span class="_ _2"></span>w<span class="_ _2"></span> <span class="_ _2"></span>taki <span class="_ _e"></span>sposób<span class="_ _2"></span>, <span class="_ _2"></span>aby<span class="_ _2"></span> <span class="_ _2"></span>maksymalny<span class="_ _2"></span> <span class="_ _2"></span>czas <span class="_ _e"></span>nieprzerwanego <span class="_ _e"></span>trwania <span class="_ _e"></span>zleceń <span class="_ _e"></span>badań<span class="_ _2"></span> <span class="_ _2"></span>ustawowych </div><div class="t m0 x85 hc y90b ff4 fs3 fc0 sc0 ls0 ws0">przeprowadzany<span class="_ _2"></span>ch <span class="_ _9"> </span>przez  tę <span class="_ _9"> </span>samą <span class="_ _f"> </span>firmę <span class="_ _9"> </span>au<span class="_ _2"></span>dytorską  powi<span class="_ _0"></span>ązaną <span class="_ _f"> </span>z <span class="_ _f"> </span>tą <span class="_ _9"> </span>firmą <span class="_ _f"> </span>audyto<span class="_ _2"></span>rską <span class="_ _9"> </span>lub <span class="_ _f"> </span>jakiegokolwiek </div><div class="t m0 x85 hc y336 ff4 fs3 fc0 sc0 ls0 ws0">członka sieci działającej w państwach Unii Europejskiej, do której należą te firmy audytorskie, nie przekraczał </div><div class="t m0 x85 hc yb1d ff4 fs3 fc0 sc0 ls0 ws0">pięciu <span class="_ _1c"> </span>lat. <span class="_ _1c"> </span>Natomiast <span class="_ _1c"> </span>w <span class="_ _1c"> </span>przypad<span class="_ _2"></span>ku  kluczo<span class="_ _2"></span>wego  biegłego <span class="_ _1c"> </span>rewidenta, <span class="_ _1c"> </span>wyb<span class="_ _2"></span>oru <span class="_ _1c"> </span>dokonuje <span class="_ _1c"> </span>się <span class="_ _1c"> </span>tak, <span class="_ _1c"> </span>aby <span class="_ _1c"> </span>n<span class="_ _2"></span>ie </div><div class="t m0 x85 hc yb1e ff4 fs3 fc0 sc0 ls0 ws0">przeprowadzał on badania ustawowego w Spółce przez <span class="_ _0"></span>okres dłuższy niż pięć lat. W t<span class="_ _0"></span>ym przypadku kluczowy </div><div class="t m0 x85 hc yb1f ff4 fs3 fc0 sc0 ls0 ws0">biegły <span class="_ _2"></span>rewident <span class="_ _e"></span>może <span class="_ _2"></span>po<span class="_ _2"></span>nownie <span class="_ _2"></span>p<span class="_ _2"></span>rzeprowadzić <span class="_ _2"></span>bad<span class="_ _2"></span>anie <span class="_ _2"></span>ustawowe <span class="_ _e"></span>w <span class="_ _2"></span>Spó<span class="_ _2"></span>łce <span class="_ _2"></span>po <span class="_ _e"></span>upływie <span class="_ _2"></span>co <span class="_ _e"></span>najmniej <span class="_ _2"></span>trz<span class="_ _2"></span>ech </div><div class="t m0 x85 hc yb20 ff4 fs3 fc0 sc0 ls0 ws0">lat od zakoń<span class="_ _2"></span>czenia ostatniego badania <span class="_ _2"></span>ustawowego;<span class="ff1"> </span></div><div class="t m0 x83 hc yd59 ff1 fs3 fc0 sc0 ls17 ws0">h)<span class="ff9 ls0"> <span class="_ _3b"> </span><span class="ff4">powyższe <span class="_ _12"> </span>postano<span class="_ _2"></span>wienia <span class="_ _12"> </span>znajdują <span class="_ _12"> </span>odp<span class="_ _2"></span>owiednie <span class="_ _12"> </span>zastosowanie <span class="_ _12"> </span>do <span class="_ _12"> </span>wyboru<span class="_ _2"></span> <span class="_ _12"> </span>firmy <span class="_ _12"> </span>aud<span class="_ _2"></span>ytorskiej <span class="_ _12"> </span>do </span></span></div><div class="t m0 x85 hc yd5a ff4 fs3 fc0 sc0 ls0 ws0">przeprowadzenia Atesta<span class="_ _2"></span>cji sprawozdawczości zró<span class="_ _2"></span>wnoważonego rozwoju;<span class="_ _e"></span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf7a" class="pf w0 h0" ><div class="pc pc7a w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">122 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x83 hc yc ff1 fs3 fc0 sc0 ls24 ws0">i)<span class="ff9 ls0"> <span class="_ _3c"> </span><span class="ff4">wybór firmy audyto<span class="_ _2"></span>rskiej dokonywany jest <span class="_ _2"></span>w oparciu o następujące kryteria wyboru<span class="_ _2"></span>:<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xad hc ya8 ff1 fs3 fc0 sc0 ls24 ws0">i.<span class="ff9 ls0"> <span class="_ _5c"> </span><span class="ff4">oferta <span class="_ _9"> </span>firmy <span class="_ _f"> </span>audytors<span class="_ _2"></span>kiej <span class="_ _9"> </span>nie  podlega <span class="_ _9"> </span>odrzuceniu  zgodnie <span class="_ _9"> </span>z  § <span class="_ _7"> </span>9<span class="_ _2"></span> <span class="_ _9"> </span>u<span class="_ _2"></span>st. <span class="_ _9"> </span>4  Procedury <span class="_ _9"> </span>wyb<span class="_ _2"></span>oru <span class="_ _9"> </span>firmy<span class="_ _2"></span> </span></span></div><div class="t m0 x148 hc yd8 ff1 fs3 fc0 sc0 ls0 ws0">audytorskiej; </div><div class="t m0 x85 hc yd9 ff1 fs3 fc0 sc0 ls24 ws0">ii.<span class="ff9 ls0"> <span class="_ _5c"> </span><span class="ff4">firma <span class="_ _9"> </span>au<span class="_ _2"></span>dytorska  ma <span class="_ _9"> </span>możliwo<span class="_ _2"></span>ści <span class="_ _f"> </span>zapewnić <span class="_ _f"> </span>przeprowadze<span class="_ _2"></span>nie <span class="_ _f"> </span>niezbędnych  procedur <span class="_ _f"> </span>badania <span class="_ _1c"> </span><span class="ff1">lub </span></span></span></div><div class="t m0 x148 hc yda ff4 fs3 fc0 sc0 ls0 ws0">astestacji <span class="_ _1f"> </span>sprawozdawczoś<span class="_ _2"></span>ci <span class="_ _17"> </span>zrównoważonego <span class="_ _1f"> </span>rozwoj<span class="_ _2"></span>u <span class="_ _1f"> </span>takż<span class="_ _2"></span>e <span class="_ _17"> </span>w <span class="_ _1f"> </span>zagranicznych <span class="_ _1f"> </span>spółkach </div><div class="t m0 x148 hc ydb ff4 fs3 fc0 sc0 ls0 ws0">wchodzących w skł<span class="_ _2"></span>ad Grupy Kapitałowej „TOYA” S.A.;<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 xe hc ydc ff1 fs3 fc0 sc0 ls24 ws0">iii.<span class="ff9 ls0"> <span class="_ _5c"> </span><span class="ff1">firma audytorska p<span class="_ _2"></span>osiada:  </span></span></div><div class="t m0 x148 hc y3e5 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _67"> </span><span class="ff4">wiedzę <span class="_ _1d"> </span>i <span class="_ _21"> </span>mi<span class="_ _2"></span>ędzynarodowe <span class="_ _21"> </span>kontakty, <span class="_ _21"> </span>które <span class="_ _21"> </span>można <span class="_ _21"> </span>wykorzystać <span class="_ _21"> </span>w <span class="_ _21"> </span>celu <span class="_ _21"> </span>prawidłowego </span></span></div><div class="t m0 x192 hc yd5b ff1 fs3 fc0 sc0 ls0 ws0">przeprowadzenia bad<span class="_ _2"></span>ania <span class="ff4">lub<span class="_ _2"></span> atestacji sprawozdawczości zró<span class="_ _2"></span>wnoważonego rozwoju<span class="_ _2"></span></span>; </div><div class="t m0 x148 hc yb29 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _67"> </span><span class="ff4">doświadczenie <span class="_ _7"></span>w <span class="_ _7"></span>przeprowadzeniu<span class="_ _2"></span> <span class="_ _4"></span>bad<span class="_ _2"></span>ania <span class="_ _7"></span>w <span class="_ _4"></span>s<span class="_ _2"></span>półkach <span class="_ _7"></span>publicznych <span class="_ _7"></span>w <span class="_ _4"></span>rozu<span class="_ _2"></span>mieniu <span class="_ _7"></span>Ustawy <span class="_ _7"></span>z </span></span></div><div class="t m0 x192 hc y6d5 ff4 fs3 fc0 sc0 ls0 ws0">dnia <span class="_ _1b"> </span>29 <span class="_ _1d"> </span>lipca <span class="_ _1b"> </span>2005 <span class="_ _1b"> </span>r. <span class="_ _1d"> </span>o <span class="_ _1b"> </span>ofercie <span class="_ _1b"> </span>pub<span class="_ _2"></span>licznej <span class="_ _1b"> </span>i <span class="_ _1b"> </span>warunka<span class="_ _2"></span>ch <span class="_ _1b"> </span>wprowadzania <span class="_ _1d"> </span>instrumentów </div><div class="t m0 x192 hc yd5c ff4 fs3 fc0 sc0 ls0 ws0">finansowych <span class="_ _0"></span>do <span class="_ _0"></span>zorganizowanego <span class="_ _a"></span>s<span class="_ _2"></span>ystemu <span class="_ _a"></span>ob<span class="_ _2"></span>rotu <span class="_ _a"></span>ora<span class="_ _2"></span>z <span class="_ _a"></span>o <span class="_ _a"></span>spółkach<span class="_ _2"></span> <span class="_ _a"></span>publicznych s<span class="_ _0"></span>porządzających </div><div class="t m0 x192 hc yd5d ff4 fs3 fc0 sc0 ls0 ws0">sprawozdanie zgod<span class="_ _2"></span>nie z Międzynarodowymi Stan<span class="_ _2"></span>dardami Sprawozdawczości Finan<span class="_ _2"></span>sowej;<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x148 hc yd5e ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _67"> </span><span class="ff1"> <span class="ff4">doświadczenie <span class="_ _4"></span>w <span class="_ _e"></span>p<span class="_ _2"></span>rzeprowadzeniu <span class="_ _4"></span>Atestacji <span class="_ _4"></span>sprawozdawczości <span class="_ _4"></span>zrównoważon<span class="_ _2"></span>ego <span class="_ _e"></span>rozw<span class="_ _2"></span>oju <span class="_ _e"></span>w </span></span></span></div><div class="t m0 x192 hc yd5f ff4 fs3 fc0 sc0 ls0 ws0">oparciu  o  Krajo<span class="_ _2"></span>wy  Standard  Usł<span class="_ _2"></span>ug  Atestacji  Sprawozda<span class="_ _2"></span>wczości  Zrówno<span class="_ _2"></span>ważonego  Rozwoju<span class="_ _2"></span> </div><div class="t m0 x192 hc yd60 ff4 fs3 fc0 sc0 ls0 ws0">3002PL <span class="_ _21"> </span>oraz<span class="_ _2"></span> <span class="_ _21"> </span>znaj<span class="_ _2"></span>omość <span class="_ _21"> </span>Eu<span class="_ _2"></span>ropejskich <span class="_ _42"> </span>Standardów <span class="_ _42"> </span>Sprawozd<span class="_ _2"></span>awczości <span class="_ _21"> </span>Zró<span class="_ _2"></span>wnoważonego </div><div class="t m0 x192 hc yb63 ff1 fs3 fc0 sc0 ls0 ws0">Rozwoju (E<span class="ls4e">SRS),<span class="_ _2"></span></span> </div><div class="t m0 x148 hc y7b8 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _67"> </span><span class="ff4">zaplecze <span class="_ _21"> </span>kad<span class="_ _2"></span>rowe <span class="_ _21"> </span>zło<span class="_ _2"></span>żone <span class="_ _42"> </span>m.in. <span class="_ _21"> </span>z <span class="_ _42"> </span>osób <span class="_ _42"> </span>zrzeszo<span class="_ _2"></span>nych <span class="_ _21"> </span>w <span class="_ _42"> </span>międzynaro<span class="_ _2"></span>dowej <span class="_ _21"> </span>organi<span class="_ _2"></span>zacji </span></span></div><div class="t m0 x192 hc yd61 ff4 fs3 fc0 sc0 ls0 ws0">specjalistów <span class="_ _9"> </span>z <span class="_ _9"> </span>zakresu <span class="_ _9"> </span>finan<span class="_ _2"></span>sów, <span class="_ _7"> </span>ra<span class="_ _2"></span>chunkowości <span class="_ _9"> </span>i <span class="_ _9"> </span>zarządz<span class="_ _2"></span>ania <span class="_ _9"> </span>ACCA<span class="_ _2"></span>, <span class="_ _9"> </span>jak <span class="_ _9"> </span>równi<span class="_ _2"></span>eż <span class="_ _7"> </span>dan<span class="_ _2"></span>ych <span class="_ _9"> </span>w </div><div class="t m0 x192 hc yd62 ff4 fs3 fc0 sc0 ls0 ws0">ramach Sprawozdawczości z<span class="_ _2"></span>równoważonego rozwoju<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x148 hc ybb0 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _67"> </span><span class="ff4">odpowiednią wiedze facho<span class="_ _2"></span>wą i znajomość b<span class="_ _2"></span>ranży, w której działaln<span class="_ _2"></span>ość prowadzi Spółka;<span class="_ _e"></span><span class="ff1"> </span></span></span></div><div class="t m0 xe hc ybb1 ff1 fs3 fc0 sc0 ls0 ws0">iv.<span class="ff9"> <span class="_ _5c"> </span><span class="ff4">firma <span class="_ _9"> </span>audytors<span class="_ _2"></span>ka <span class="_ _9"> </span>zap<span class="_ _2"></span>ewnia <span class="_ _9"> </span>Spółce,  Radzie <span class="_ _9"> </span>Nadzorczej,  Komi<span class="_ _0"></span>tetowi <span class="_ _f"> </span>Audytu,<span class="_ _2"></span> <span class="_ _9"> </span>bieżący  be<span class="_ _0"></span>zpośredni </span></span></div><div class="t m0 x148 hc yd63 ff4 fs3 fc0 sc0 ls0 ws0">kontakt z k<span class="_ _2"></span>luczowym biegłym rewidentem;<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x85 hc yd64 ff1 fs3 fc0 sc0 ls4f ws0">v.<span class="ff9 ls0"> <span class="_ _68"> </span><span class="ff4">firma <span class="_ _a"></span>audy<span class="_ _2"></span>torska <span class="_ _0"></span>wykorzystuje <span class="_ _a"></span>narzędzia<span class="_ _2"></span> <span class="_ _a"></span>informatyczne <span class="_ _0"></span>oraz <span class="_ _0"></span>posiada <span class="_ _0"></span>doświadczenie <span class="_ _a"></span>w <span class="_ _0"></span>badaniu<span class="_ _2"></span> <span class="_ _a"></span>ksiąg </span></span></div><div class="t m0 x148 hc yc5a ff1 fs3 fc0 sc0 ls0 ws0">rachunkowych p<span class="_ _2"></span>rowadzonych w systemie SAP;<span class="_ _2"></span> </div><div class="t m0 xe hc y24d ff1 fs3 fc0 sc0 ls0 ws0">vi.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">siedzibą <span class="_ _2"></span>firmy audytorskiej oddziału<span class="_ _2"></span> lub biura jest Wrocław;<span class="_ _2"></span></span></span> </div><div class="t m0 x41 hc y9a9 ff1 fs3 fc0 sc0 ls0 ws0">vii.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">firma <span class="_ _9"> </span>audytors<span class="_ _2"></span>ka <span class="_ _7"></span>umożliwia <span class="_ _9"> </span>w <span class="_ _9"> </span>trakcie <span class="_ _9"> </span>obowiązywania <span class="_ _9"> </span>umowy <span class="_ _9"> </span>ze <span class="_ _9"> </span>Spółką <span class="_ _9"> </span>przeprowadzan<span class="_ _2"></span>ie <span class="_ _7"> </span>oceny </span></span></div><div class="t m0 x148 hc ybf7 ff4 fs3 fc0 sc0 ls0 ws0">proponowany<span class="_ _2"></span>ch <span class="_ _18"> </span>p<span class="_ _2"></span>rzez <span class="_ _1b"> </span>Spółkę <span class="_ _1b"> </span>rozwiązań <span class="_ _1b"> </span>księgowych <span class="_ _1b"> </span>dotyczących <span class="_ _1b"> </span>istotnych <span class="_ _1b"> </span>kwestii <span class="_ _1b"> </span>objętych </div><div class="t m0 x148 hc yc5c ff1 fs3 fc0 sc0 ls0 ws0">badaniem; </div><div class="t m0 x68 hc y65a ff1 fs3 fc0 sc0 ls0 ws0">viii.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">firma aud<span class="_ _2"></span>ytorska <span class="_ _2"></span>składa <span class="_ _2"></span>ofertę uwzględniającą<span class="_ _2"></span> elementy <span class="_ _2"></span>wskaza<span class="_ _2"></span>ne w § <span class="_ _2"></span>12 us<span class="_ _2"></span>t. 4 Pro<span class="_ _2"></span>cedury <span class="_ _2"></span>wyboru </span></span></div><div class="t m0 x148 hc yd65 ff1 fs3 fc0 sc0 ls0 ws0">firmy audytorskiej;<span class="_ _2"></span> </div><div class="t m0 xe hc y65c ff1 fs3 fc0 sc0 ls0 ws0">ix.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">cena, p<span class="_ _2"></span>rzy czym cena oferowania <span class="_ _2"></span>przez firmę audytorską n<span class="_ _2"></span>ie stanowi czynnika d<span class="_ _2"></span>ecydującego;<span class="_ _2"></span></span></span> </div><div class="t m0 x85 hc y65d ff1 fs3 fc0 sc0 ls50 ws0">x.<span class="ff9 ls0"> <span class="_ _68"> </span><span class="ff4">bezstronn<span class="_ _2"></span>ość, obiektywizm, uczciwość oraz niezależn<span class="_ _2"></span>ość firmy audy<span class="_ _2"></span>torskiej;<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x83 hc y382 ff1 fs3 fc0 sc0 ls12 ws0">j)<span class="ff9 ls0"> <span class="_ _4a"> </span><span class="ff4">w <span class="_ _0"></span>przypadku<span class="_ _2"></span> <span class="_ _a"></span>powstania lub <span class="_ _8"></span>u<span class="_ _2"></span>jawnienia <span class="_ _a"></span>się <span class="_ _0"></span>okoliczności <span class="_ _0"></span>mogących <span class="_ _0"></span>stanowić <span class="_ _a"></span>wpł<span class="_ _2"></span>yw <span class="_ _a"></span>osó<span class="_ _2"></span>b <span class="_ _a"></span>trzecich <span class="_ _a"></span>n<span class="_ _2"></span>a <span class="_ _a"></span>procedu<span class="_ _2"></span>rę </span></span></div><div class="t m0 x85 hc yd66 ff4 fs3 fc0 sc0 ls0 ws0">wyboru, <span class="_ _4"></span>osoba <span class="_ _4"></span>której <span class="_ _4"></span>okoliczności <span class="_ _4"></span>te <span class="_ _4"></span>dotyczą, <span class="_ _e"></span>zo<span class="_ _2"></span>bowiązana <span class="_ _e"></span>jest <span class="_ _4"></span>niezwłoczn<span class="_ _2"></span>ie <span class="_ _e"></span>powstrzy<span class="_ _2"></span>mać <span class="_ _e"></span>się <span class="_ _4"></span>od <span class="_ _4"></span>dalszych </div><div class="t m0 x85 hc yb16 ff4 fs3 fc0 sc0 ls0 ws0">wykonywanych p<span class="_ _2"></span>rzez siebie czynn<span class="_ _2"></span>ości w ramach pr<span class="_ _2"></span>ocedury przetargowej<span class="_ _2"></span> oraz niezwłoczn<span class="_ _2"></span>ie poinformować o </div><div class="t m0 x85 hc yb17 ff1 fs3 fc0 sc0 ls0 ws0">tym fakcie Komitet Audytu<span class="_ _2"></span>; </div><div class="t m0 x83 hc y822 ff1 fs3 fc0 sc0 ls51 ws0">k)<span class="ff9 ls0"> <span class="_ _30"> </span><span class="ff4">umowę <span class="_ _7"> </span>o <span class="_ _9"> </span>przep<span class="_ _2"></span>rowadzenie <span class="_ _9"> </span>bad<span class="_ _2"></span>ania <span class="_ _9"> </span>lub<span class="_ _2"></span> <span class="_ _7"> </span>atesta<span class="_ _2"></span>cji <span class="_ _7"></span>sprawozdawczo<span class="_ _2"></span>ści <span class="_ _7"> </span>zró<span class="_ _2"></span>wnoważonego <span class="_ _9"> </span>rozwoju  <span class="ff1">podpisuje </span></span></span></div><div class="t m0 x85 hc ybfa ff4 fs3 fc0 sc0 ls0 ws0">Zarząd z po<span class="_ _2"></span>dmiotem wybranym przez Radę Nad<span class="_ _2"></span>zorczą.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x85 hc ybfb ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd9 hc ya7f ff4 fs3 fc0 sc0 ls0 ws0">Główne <span class="_ _2"></span>zało<span class="_ _2"></span>żenia <span class="_ _2"></span><span class="ff1">op<span class="_ _2"></span>racowanej <span class="_ _e"></span></span>przez <span class="_ _e"></span>Spółkę <span class="_ _2"></span>Polity<span class="_ _2"></span>ki <span class="_ _2"></span>świadczenia<span class="_ _2"></span> <span class="_ _2"></span>przez <span class="_ _e"></span>firmę <span class="_ _2"></span>aud<span class="_ _2"></span>ytorską <span class="_ _e"></span>przeprowadzającą <span class="_ _e"></span>badan<span class="_ _2"></span>ie </div><div class="t m0 xd9 hc ybfc ff4 fs3 fc0 sc0 ls0 ws0">lub <span class="_ _0"></span>atestację <span class="_ _a"></span>s<span class="_ _2"></span>prawozdawczości <span class="_ _0"></span>zrównoważonego <span class="_ _0"></span>rozwoju przez <span class="_ _a"></span>podmioty<span class="_ _2"></span> <span class="_ _a"></span>powiązan<span class="_ _2"></span>e <span class="_ _a"></span>z <span class="_ _0"></span>tą <span class="_ _a"></span>firmą <span class="_ _0"></span>audytorską<span class="_ _2"></span> <span class="_ _a"></span>oraz przez<span class="_ _0"></span> </div><div class="t m0 xd9 hc y2bc ff4 fs3 fc0 sc0 ls0 ws0">członka <span class="_ _1b"> </span>sieci <span class="_ _1b"> </span>firmy <span class="_ _1b"> </span>audy<span class="_ _2"></span>torskiej <span class="_ _1b"> </span>dozwolonych <span class="_ _1b"> </span>us<span class="_ _2"></span>ług <span class="_ _1b"> </span>niebędących <span class="_ _1b"> </span>badan<span class="_ _2"></span>iem<span class="_ _2"></span><span class="ff1"> <span class="_ _1b"> </span></span>lub <span class="_ _1b"> </span>atestacją <span class="_ _1b"> </span>s<span class="_ _2"></span>prawozdawczości </div><div class="t m0 xd9 hc ybfd ff4 fs3 fc0 sc0 ls0 ws0">zrównoważonego rozwoju<span class="_ _2"></span><span class="ff1"> </span>są nas<span class="_ _2"></span>tępujące:<span class="ff1"> </span></div><div class="t m0 x83 hc ybfe ff1 fs3 fc0 sc0 ls16 ws0">a)<span class="ff9 ls0"> <span class="_ _55"> </span><span class="ff4">Politykę <span class="_ _0"></span>opracowuje <span class="_ _0"></span>Komitet <span class="_ _0"></span>Audytu <span class="_ _0"></span>i <span class="_ _a"></span>jes<span class="_ _2"></span>t <span class="_ _a"></span>ona <span class="_ _0"></span>skierowana <span class="_ _0"></span>do <span class="_ _a"></span>wszys<span class="_ _2"></span>tkich <span class="_ _a"></span>czło<span class="_ _2"></span>nków <span class="_ _a"></span>Grupy <span class="_ _0"></span>Kapitałowej <span class="_ _0"></span>„TOYA” </span></span></div><div class="t m0 x85 hc ybff ff1 fs3 fc0 sc0 ls0 ws0">S.A.; </div><div class="t m0 x83 hc yc00 ff1 fs3 fc0 sc0 ls17 ws0">b)<span class="ff9 ls0"> <span class="_ _3b"> </span><span class="ff4">biegły <span class="_ _e"></span>rewident <span class="_ _e"></span>lub <span class="_ _4"></span>firma <span class="_ _e"></span>audyto<span class="_ _2"></span>rska <span class="_ _e"></span>przeprowad<span class="_ _2"></span>zający <span class="_ _e"></span>czynności <span class="_ _e"></span>rewizji <span class="_ _4"></span>finansowej <span class="_ _e"></span>spó<span class="_ _2"></span>łki <span class="_ _e"></span>lub/oraz <span class="_ _4"></span>Grupy </span></span></div><div class="t m0 x85 hc yc01 ff4 fs3 fc0 sc0 ls0 ws0">Kapitałowej <span class="_ _2"></span>„<span class="_ _2"></span>TOYA” <span class="_ _2"></span>S.A., <span class="_ _e"></span>ani <span class="_ _e"></span>żaden <span class="_ _2"></span>z <span class="_ _e"></span>członków <span class="_ _e"></span>sieci, <span class="_ _2"></span>do <span class="_ _e"></span>której <span class="_ _2"></span>n<span class="_ _2"></span>ależy <span class="_ _2"></span>biegły <span class="_ _e"></span>rewident <span class="_ _2"></span>lub<span class="_ _2"></span> <span class="_ _2"></span>firma <span class="_ _2"></span>au<span class="_ _2"></span>dytorska, </div><div class="t m0 x85 hc yc02 ff4 fs3 fc0 sc0 ls0 ws0">nie <span class="_ _e"></span>ś<span class="_ _2"></span>wiadczą <span class="_ _e"></span>b<span class="_ _2"></span>ezpośrednio <span class="_ _e"></span>ani <span class="_ _4"></span>pośrednio <span class="_ _4"></span>na <span class="_ _4"></span>rzecz <span class="_ _4"></span>badanej <span class="_ _4"></span>Spółki, <span class="_ _4"></span>ani <span class="_ _e"></span>jednos<span class="_ _2"></span>tek <span class="_ _e"></span>przez <span class="_ _e"></span>n<span class="_ _2"></span>ią <span class="_ _e"></span>kon<span class="_ _2"></span>trolowanych </div><div class="t m0 x85 hc yb74 ff4 fs3 fc0 sc0 ls0 ws0">żadnych zab<span class="_ _2"></span>ronionych usług niebędących czy<span class="_ _2"></span>nnościami rewizji finans<span class="_ _2"></span>owej ze szczególnym uwzględnieni<span class="_ _2"></span>em:<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x9a hc yb78 ff1 fs3 fc0 sc0 ls24 ws0">i.<span class="ff9 ls0"> <span class="_ _68"> </span><span class="ff4">us<span class="_ _2"></span>ług podatkowych do<span class="_ _2"></span>tyczących:<span class="ff1"> </span></span></span></div><div class="t m0 x199 hc yb95 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff1">przygotowywania <span class="_ _2"></span>formularzy podatkowych<span class="_ _2"></span>; </span></span></div><div class="t m0 x199 hc y77d ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff4">podatków od<span class="_ _2"></span> wynagrodzeń;<span class="_ _2"></span><span class="ff1"> </span></span></span></div></div></div><div class="pi" ></div></div><div id="pf7b" class="pf w0 h0" ><div class="pc pc7b w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">123 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x199 hc y5c0 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff4">zobowiązań celnych<span class="_ _2"></span>;<span class="ff1"> </span></span></span></div><div class="t m0 x199 hc yd67 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff4">identyfikacji <span class="_ _18"> </span>dota<span class="_ _2"></span>cji <span class="_ _14"> </span>p<span class="_ _2"></span>ublicznych <span class="_ _18"> </span>i <span class="_ _18"> </span>zachęt <span class="_ _1b"> </span>podatkowych, <span class="_ _18"> </span>chyba <span class="_ _18"> </span>że <span class="_ _18"> </span>wsp<span class="_ _2"></span>arcie <span class="_ _14"> </span>biegłeg<span class="_ _2"></span>o </span></span></div><div class="t m0 x119 hc yb5a ff4 fs3 fc0 sc0 ls0 ws0">rewidenta lub firmy au<span class="_ _2"></span>dytorskiej w odniesieniu do t<span class="_ _2"></span>akich usług j<span class="_ _2"></span>est wymagane prawem;<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x199 hc yd68 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff4">wsparcia <span class="_ _a"></span>do<span class="_ _2"></span>tyczącego <span class="_ _a"></span>kontroli<span class="_ _2"></span> <span class="_ _a"></span>podatkowych <span class="_ _0"></span>prowadzonych <span class="_ _0"></span>przez <span class="_ _a"></span>organy <span class="_ _0"></span>podatkowe, <span class="_ _a"></span>chyb<span class="_ _2"></span>a </span></span></div><div class="t m0 x119 hc yd69 ff4 fs3 fc0 sc0 ls0 ws0">że wsparcie biegłego r<span class="_ _2"></span>ewidenta lub<span class="_ _2"></span> firmy audytorskiej w od<span class="_ _2"></span>niesieniu do takich <span class="_ _2"></span>kontroli jest </div><div class="t m0 x119 hc yd6a ff1 fs3 fc0 sc0 ls0 ws0">wymagane prawem;<span class="_ _2"></span> </div><div class="t m0 x199 hc yc83 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff4">obliczania <span class="_ _2e"> </span>podatku <span class="_ _2e"> </span>bezpośredniego <span class="_ _51"> </span>i <span class="_ _51"> </span>poś<span class="_ _2"></span>redniego <span class="_ _51"> </span>oraz <span class="_ _2e"> </span>odroczonego <span class="_ _51"> </span>p<span class="_ _2"></span>odatku </span></span></div><div class="t m0 x119 hc y12 ff1 fs3 fc0 sc0 ls0 ws0">dochodowego;<span class="_ _2"></span> </div><div class="t m0 x199 hc yd6b ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff4">świadczenia dora<span class="_ _2"></span>dztwa podatkowego;<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xb1 hc y501 ff1 fs3 fc0 sc0 ls24 ws0">ii.<span class="ff9 ls0"> <span class="_ _68"> </span><span class="ff4">us<span class="_ _2"></span>ług <span class="_ _a"></span>ob<span class="_ _2"></span>ejmujących <span class="_ _a"></span>ja<span class="_ _2"></span>kikolwiek <span class="_ _a"></span>u<span class="_ _2"></span>dział <span class="_ _a"></span>w zarządzaniu <span class="_ _a"></span>lub<span class="_ _2"></span> <span class="_ _a"></span>w <span class="_ _0"></span>procesie <span class="_ _a"></span>de<span class="_ _2"></span>cyzyjnym <span class="_ _0"></span>badanej <span class="_ _0"></span>jednostki;<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x125 hc ybad ff1 fs3 fc0 sc0 ls24 ws0">iii.<span class="ff9 ls0"> <span class="_ _68"> </span><span class="ff4">pro<span class="_ _2"></span>wadzenia księgowości ora<span class="_ _2"></span>z sporządzania d<span class="_ _2"></span>okumentacji księgowej i sprawozd<span class="_ _2"></span>ań finansowych;<span class="_ _e"></span><span class="ff1"> </span></span></span></div><div class="t m0 x125 hc yd6c ff1 fs3 fc0 sc0 ls0 ws0">iv.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">usłu<span class="_ _2"></span>g w zakresie wynagrodzeń;<span class="_ _2"></span></span></span> </div><div class="t m0 xb1 hc yd6d ff1 fs3 fc0 sc0 ls4f ws0">v.<span class="ff9 ls0"> <span class="_ _68"> </span><span class="ff4">opracowywania <span class="_ _9"> </span>i <span class="_ _7"></span>wdrażania <span class="_ _7"> </span>p<span class="_ _2"></span>rocedur <span class="_ _7"> </span>kontro<span class="_ _2"></span>li <span class="_ _7"></span>wewnętrznej <span class="_ _7"> </span>lu<span class="_ _2"></span>b <span class="_ _7"></span>procedur <span class="_ _9"> </span>zarządzania <span class="_ _7"> </span>ryzy<span class="_ _2"></span>kiem </span></span></div><div class="t m0 x199 hc yd6e ff4 fs3 fc0 sc0 ls0 ws0">związanych <span class="_ _40"> </span>z <span class="_ _58"> </span>przygotowywaniem <span class="_ _40"> </span>lub <span class="_ _40"> </span>ko<span class="_ _2"></span>ntrolowaniem <span class="_ _40"> </span>informacji <span class="_ _40"> </span>finan<span class="_ _2"></span>sowych <span class="_ _40"> </span>lub </div><div class="t m0 x199 hc yd6f ff4 fs3 fc0 sc0 ls0 ws0">opracowywaniem i wdraża<span class="_ _2"></span>niem technologicznych s<span class="_ _2"></span>ystemów dotyczących in<span class="_ _2"></span>formacji finansowej;<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x125 hc yd70 ff1 fs3 fc0 sc0 ls0 ws0">vi.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">usłu<span class="_ _2"></span>g <span class="_ _e"></span>w <span class="_ _e"></span>zakresie <span class="_ _4"></span>wyceny, <span class="_ _e"></span>w <span class="_ _e"></span>tym <span class="_ _4"></span>wyceny <span class="_ _e"></span>dokon<span class="_ _2"></span>ywanych <span class="_ _e"></span>w <span class="_ _e"></span>związk<span class="_ _2"></span>u <span class="_ _e"></span>z <span class="_ _e"></span>u<span class="_ _2"></span>sługami <span class="_ _e"></span>aktu<span class="_ _2"></span>arialnymi <span class="_ _e"></span>lub </span></span></div><div class="t m0 x199 hc yd71 ff4 fs3 fc0 sc0 ls0 ws0">usługami wsparcia <span class="_ _2"></span>w zakresie rozwiązywania spo<span class="_ _2"></span>rów prawnych;<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xad hc ya91 ff1 fs3 fc0 sc0 ls0 ws0">vii.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">usłu<span class="_ _2"></span>g prawnych obejmujących:<span class="_ _2"></span></span></span> </div><div class="t m0 x199 hc yd72 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff4">udzielanie ogólnych<span class="_ _2"></span> porad prawnych;<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x199 hc y7e9 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff1">negocjowanie w im<span class="_ _2"></span>ieniu badanej jednos<span class="_ _2"></span>tki; </span></span></div><div class="t m0 x199 hc yd73 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff4">występowanie w charakterz<span class="_ _2"></span>e rzecznika w ramach<span class="_ _2"></span> rozstrzygania s<span class="_ _2"></span>poru;<span class="ff1"> </span></span></span></div><div class="t m0 x199 hc y7a2 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff4">usług związan<span class="_ _2"></span>ych z funkcją audytu wewnętrznego bad<span class="_ _2"></span>anej jednostki;<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x85 hc y74f ff1 fs3 fc0 sc0 ls0 ws0">viii.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">us<span class="_ _2"></span>ług <span class="_ _14"> </span>związanych <span class="_ _14"> </span>z <span class="_ _14"> </span>finans<span class="_ _2"></span>owaniem, <span class="_ _14"> </span>strukturą <span class="_ _14"> </span>kapitałową <span class="_ _14"> </span>i <span class="_ _14"> </span>aloka<span class="_ _2"></span>cją <span class="_ _14"> </span>kapitału <span class="_ _14"> </span>praz <span class="_ _14"> </span>strategią </span></span></div><div class="t m0 x199 hc y93f ff4 fs3 fc0 sc0 ls0 ws0">inwestycyjną <span class="_ _4"></span>klienta, <span class="_ _e"></span>na <span class="_ _e"></span>rzecz <span class="_ _4"></span>którego <span class="_ _e"></span>wykony<span class="_ _2"></span>wane <span class="_ _e"></span>jest <span class="_ _e"></span>badanie, <span class="_ _e"></span>z <span class="_ _4"></span>wyjątkiem <span class="_ _e"></span>świadczenia<span class="_ _2"></span> <span class="_ _e"></span>usług </div><div class="t m0 x199 hc y7a4 ff4 fs3 fc0 sc0 ls0 ws0">atestacyjnych<span class="_ _2"></span> <span class="_ _21"> </span>w <span class="_ _42"> </span>związku<span class="_ _2"></span> <span class="_ _21"> </span>ze <span class="_ _15"> </span>sprawozdaniami <span class="_ _42"> </span>finans<span class="_ _2"></span>owymi, <span class="_ _42"> </span>takich <span class="_ _42"> </span>jak <span class="_ _42"> </span>wydawa<span class="_ _e"></span>nie <span class="_ _42"> </span>listów </div><div class="t m0 x199 hc ybd5 ff4 fs3 fc0 sc0 ls0 ws0">poświadczających<span class="_ _2"></span> w związku z prosp<span class="_ _2"></span>ektami emisyjnymi badanej jedn<span class="_ _2"></span>ostki;<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x125 hc ybd6 ff1 fs3 fc0 sc0 ls0 ws0">ix.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">us<span class="_ _2"></span>ług w zakresie zasob<span class="_ _2"></span>ów ludzkich w odniesieniu do:<span class="_ _2"></span></span></span> </div><div class="t m0 x199 hc yd74 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff4">kadry <span class="_ _e"></span>kierowniczej <span class="_ _e"></span>mogącej <span class="_ _e"></span>wywierać <span class="_ _e"></span>znaczący <span class="_ _e"></span>wpływ <span class="_ _2"></span>na <span class="_ _4"></span>przygotowywanie <span class="_ _e"></span>dokumentacji </span></span></div><div class="t m0 x119 hc yd75 ff4 fs3 fc0 sc0 ls0 ws0">rachunkowej <span class="_ _a"></span>lub<span class="_ _2"></span> <span class="_ _a"></span>sprawozdań <span class="_ _0"></span>finansowych<span class="_ _2"></span> <span class="_ _a"></span>podlegających <span class="_ _a"></span>b<span class="_ _2"></span>adaniu <span class="_ _a"></span>us<span class="_ _2"></span>tawowemu, <span class="_ _a"></span>jeżeli <span class="_ _a"></span>taki<span class="_ _2"></span>e </div><div class="t m0 x119 hc yd76 ff4 fs3 fc0 sc0 ls0 ws0">usługi obejmują<span class="_ _2"></span>:<span class="ff1"> </span></div><div class="t m0 x119 hc y50b ffc fs3 fc0 sc0 ls0 ws0">o<span class="ff9"> <span class="_ _3e"> </span><span class="ff4">poszukiwan<span class="_ _2"></span>ie lub dobór kandydatów na <span class="_ _2"></span>takie stanowiska;<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x119 hc y902 ffc fs3 fc0 sc0 ls0 ws0">o<span class="ff9"> <span class="_ _3e"> </span><span class="ff4">przeprowadzanie ko<span class="_ _2"></span>ntroli kandydat<span class="_ _2"></span>ów na takie stanowiska;<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x199 hc yd77 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff1">opracowywania s<span class="_ _2"></span>truktury organizacyjnej;<span class="_ _2"></span> </span></span></div><div class="t m0 x199 hc yd78 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff4">kontroli kos<span class="_ _2"></span>ztów.<span class="ff1"> </span></span></span></div><div class="t m0 x83 hc yd79 ff1 fs3 fc0 sc0 ls3c ws0">c)<span class="ff9 ls0"> <span class="_ _5b"> </span><span class="ff4">firma <span class="_ _e"></span>audyto<span class="_ _2"></span>rska <span class="_ _e"></span>przepro<span class="_ _2"></span>wadzająca <span class="_ _e"></span>atesta<span class="_ _2"></span>cję <span class="_ _e"></span>sprawozdawczoś<span class="_ _2"></span>ci <span class="_ _e"></span>zrównoważonego <span class="_ _e"></span>ro<span class="_ _2"></span>zwoju <span class="_ _e"></span>Spó<span class="_ _2"></span>łki <span class="_ _e"></span>lub/oraz </span></span></div><div class="t m0 x85 hc y3d2 ff4 fs3 fc0 sc0 ls0 ws0">Grupy  Kapitałowej  TOYA <span class="_ _f"> </span>S.A.  ani  żaden  z <span class="_ _f"> </span>członków  sieci,  do <span class="_ _f"> </span>której  należy  firma <span class="_ _f"> </span>audytors<span class="_ _2"></span>ka,  nie <span class="_ _f"> </span>mogą </div><div class="t m0 x85 hc yd7a ff4 fs3 fc0 sc0 ls0 ws0">świadczyć <span class="_ _7"></span>bezpośrednio <span class="_ _4"></span>an<span class="_ _2"></span>i <span class="_ _e"></span>po<span class="_ _2"></span>średnio <span class="_ _4"></span>na <span class="_ _7"></span>rzecz <span class="_ _4"></span>Spółki <span class="_ _7"></span>lub/oraz <span class="_ _7"></span>Grupy <span class="_ _4"></span>Kapita<span class="_ _2"></span>łowej <span class="_ _4"></span>TOYA <span class="_ _4"></span>S.A. <span class="_ _7"></span>podlegającej </div><div class="t m0 x85 hc yb6d ff4 fs3 fc0 sc0 ls0 ws0">Atestacji <span class="_ _0"></span>sprawozdawczoś<span class="_ _2"></span>ci <span class="_ _a"></span>zró<span class="_ _2"></span>wnoważonego <span class="_ _0"></span>rozwoju, na <span class="_ _a"></span>rzecz jej <span class="_ _a"></span>jednos<span class="_ _2"></span>tki <span class="_ _0"></span>dominującej ani <span class="_ _a"></span>jednos<span class="_ _2"></span>tek <span class="_ _0"></span>przez </div><div class="t m0 x85 hc yba5 ff4 fs3 fc0 sc0 ls0 ws0">nią kontrolowan<span class="_ _2"></span>ych w ramach Europ<span class="_ _2"></span>ejskiego Obszaru Gos<span class="_ _2"></span>podarczego usług: <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x9a hc yd7b ff1 fs3 fc0 sc0 ls24 ws0">i.<span class="ff9 ls0"> <span class="_ _68"> </span><span class="ff4">ob<span class="_ _2"></span>ejmujących jakikolwiek udział w z<span class="_ _2"></span>arządzaniu lub w proces<span class="_ _2"></span>ie decyzyjnym badan<span class="_ _2"></span>ej jednostki; <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 xb1 hc yba6 ff1 fs3 fc0 sc0 ls24 ws0">ii.<span class="ff9 ls0"> <span class="_ _68"> </span><span class="ff4">pro<span class="_ _2"></span>wadzenia księgowości ora<span class="_ _2"></span>z sporządzanie doku<span class="_ _2"></span>mentacji księgowej i sprawozdań<span class="_ _2"></span> finansowych;<span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x125 hc yba7 ff1 fs3 fc0 sc0 ls24 ws0">iii.<span class="ff9 ls0"> <span class="_ _68"> </span><span class="ff4">op<span class="_ _2"></span>racowywania <span class="_ _7"> </span>i <span class="_ _7"> </span>wdra<span class="_ _2"></span>żania <span class="_ _7"></span>procedur <span class="_ _9"> </span>kontroli <span class="_ _7"> </span>wewnętrzn<span class="_ _2"></span>ej <span class="_ _7"></span>lub <span class="_ _9"> </span>procedur <span class="_ _7"> </span>za<span class="_ _2"></span>rządzania <span class="_ _7"></span>ryzykiem </span></span></div><div class="t m0 x199 hc yd7c ff4 fs3 fc0 sc0 ls0 ws0">związanych z przygotowywaniem lub kontrolowani<span class="_ _2"></span>em informacji finansowych lub opracowywanie<span class="_ _2"></span> </div><div class="t m0 x199 hc y34 ff4 fs3 fc0 sc0 ls0 ws0">i wdrażanie technologiczny<span class="_ _2"></span>ch systemów dotyczą<span class="_ _2"></span>cych informacji finansowej;<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x125 hc yd7d ff1 fs3 fc0 sc0 ls0 ws0">iv.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">w <span class="_ _2"></span>zakresie <span class="_ _2"></span>wyceny, <span class="_ _2"></span>w <span class="_ _2"></span>tym <span class="_ _2"></span>wyceny <span class="_ _2"></span>dokon<span class="_ _2"></span>ywane w <span class="_ _2"></span>związku <span class="_ _2"></span>z <span class="_ _2"></span>us<span class="_ _2"></span>ługami <span class="_ _2"></span>aktuarialnymi <span class="_ _2"></span>lub <span class="_ _2"></span>usługami </span></span></div><div class="t m0 x199 hc yd7e ff4 fs3 fc0 sc0 ls0 ws0">wsparcia w  zakresie rozwiązy<span class="_ _2"></span>wania sporó<span class="_ _2"></span>w prawnych; <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xb1 hc yd7f ff1 fs3 fc0 sc0 ls4f ws0">v.<span class="ff9 ls0"> <span class="_ _68"> </span><span class="ff4">prawnych obejmujący<span class="_ _2"></span>ch: <span class="ff1"> </span></span></span></div><div class="t m0 x199 hc y606 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff4">udzielanie ogólnych<span class="_ _2"></span> porad prawnych; <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x199 hc y6cb ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff1">negocjowanie w im<span class="_ _2"></span>ieniu badanej jednos<span class="_ _2"></span>tki; oraz  </span></span></div><div class="t m0 x199 hc y1d8 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff4">występowanie w charakterz<span class="_ _2"></span>e rzecznika w ramach<span class="_ _2"></span> rozstrzygania s<span class="_ _2"></span>poru; <span class="ff1"> </span></span></span></div><div class="t m0 x125 hc yd80 ff1 fs3 fc0 sc0 ls0 ws0">vi.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">związanych<span class="_ _2"></span> z funkcją audytu wewnętrznego bad<span class="_ _2"></span>anej jednostki; <span class="_ _2"></span></span></span> </div><div class="t m0 xad hc ya45 ff1 fs3 fc0 sc0 ls0 ws0">vii.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">związanych<span class="_ _2"></span> <span class="_ _2"></span>z <span class="_ _2"></span>finansowaniem, <span class="_ _2"></span>strukt<span class="_ _2"></span>urą <span class="_ _2"></span>kapitałową <span class="_ _2"></span>i <span class="_ _2"></span>alokacją <span class="_ _2"></span>kapitału <span class="_ _e"></span>oraz <span class="_ _2"></span>strategią <span class="_ _2"></span>inwestycyjn<span class="_ _2"></span>ą </span></span></div><div class="t m0 x199 hc ya46 ff4 fs3 fc0 sc0 ls0 ws0">klienta, <span class="_ _2"></span>na <span class="_ _2"></span>rzecz <span class="_ _e"></span>którego <span class="_ _2"></span>wyk<span class="_ _2"></span>onywane <span class="_ _2"></span>jest <span class="_ _2"></span>b<span class="_ _2"></span>adanie, <span class="_ _2"></span>z <span class="_ _2"></span>wyją<span class="_ _2"></span>tkiem <span class="_ _2"></span>świadczenia <span class="_ _e"></span>usług <span class="_ _2"></span>ates<span class="_ _2"></span>tacyjnych </div></div></div><div class="pi" ></div></div><div id="pf7c" class="pf w0 h0" ><div class="pc pc7c w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">124 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x199 hc yc ff4 fs3 fc0 sc0 ls0 ws0">w <span class="_ _f"> </span>związku  ze <span class="_ _9"> </span>sprawozd<span class="_ _2"></span>aniami <span class="_ _f"> </span>finansowymi,  takich <span class="_ _f"> </span>jak  wydawanie <span class="_ _9"> </span>lis<span class="_ _2"></span>tów <span class="_ _f"> </span>poświadcz<span class="_ _2"></span>ających <span class="_ _f"> </span>w </div><div class="t m0 x199 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">związku z pros<span class="_ _2"></span>pektami emisyjnymi badan<span class="_ _2"></span>ej jednostki; <span class="ff1"> </span></div><div class="t m0 x85 hc yd8 ff1 fs3 fc0 sc0 ls0 ws0">viii.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">pro<span class="_ _2"></span>wadzenie działań promocyjny<span class="_ _2"></span>ch i prowadzenie obrotu akcjami lub udziałami badanej jedno<span class="_ _2"></span>stki </span></span></div><div class="t m0 x199 hc yd9 ff4 fs3 fc0 sc0 ls0 ws0">na rachunek włas<span class="_ _2"></span>ny lub gwarantowanie emis<span class="_ _2"></span>ji akcji lub udziałów bad<span class="_ _2"></span>anej jednostki; <span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x125 hc yda ff1 fs3 fc0 sc0 ls0 ws0">ix.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">us<span class="_ _2"></span>ługi w zakresie zasob<span class="_ _2"></span>ów ludzkich w odniesieniu do: <span class="_ _2"></span></span></span> </div><div class="t m0 x199 hc yd81 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff4">kadry <span class="_ _e"></span>kierowniczej <span class="_ _e"></span>mogącej <span class="_ _e"></span>wywierać <span class="_ _e"></span>znaczący <span class="_ _e"></span>wpływ <span class="_ _2"></span>na <span class="_ _4"></span>przygotowywanie <span class="_ _e"></span>dokumentacji </span></span></div><div class="t m0 x119 hc yd82 ff4 fs3 fc0 sc0 ls0 ws0">rachunkowej <span class="_ _a"></span>lub<span class="_ _2"></span> <span class="_ _a"></span>sprawozdań <span class="_ _0"></span>finansowych<span class="_ _2"></span> <span class="_ _a"></span>podlegających <span class="_ _a"></span>b<span class="_ _2"></span>adaniu <span class="_ _a"></span>us<span class="_ _2"></span>tawowemu, <span class="_ _a"></span>jeżeli <span class="_ _a"></span>taki<span class="_ _2"></span>e </div><div class="t m0 x119 hc y3e5 ff4 fs3 fc0 sc0 ls0 ws0">usługi obejmują<span class="_ _2"></span>: <span class="ff1"> </span></div><div class="t m0 x199 hc yb28 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff4">poszukiwan<span class="_ _2"></span>ie lub dobór kandydatów na <span class="_ _2"></span>takie stanowiska, lub <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x199 hc yd83 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff4">przeprowadzan<span class="_ _2"></span>ie kontroli referencji kandyd<span class="_ _2"></span>atów na takie stanowiska; <span class="_ _2"></span><span class="ff1"> </span></span></span></div><div class="t m0 x199 hc y502 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff1">opracowywania s<span class="_ _2"></span>truktury organizacyjnej; ora<span class="_ _2"></span>z  </span></span></div><div class="t m0 x199 hc yd6c ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff4">kontroli kos<span class="_ _2"></span>ztów.<span class="ff1"> </span></span></span></div><div class="t m0 x199 hc yd84 ff8 fs3 fc0 sc0 ls0 ws0">−<span class="ff9"> <span class="_ _4a"> </span><span class="ff1"> </span></span></div><div class="t m0 x83 hc y522 ff1 fs3 fc0 sc0 ls17 ws0">d)<span class="ff9 ls0"> <span class="_ _3b"> </span><span class="ff4">biegły <span class="_ _e"></span>rewident <span class="_ _4"></span>i <span class="_ _4"></span>firma <span class="_ _e"></span>aud<span class="_ _2"></span>ytorska <span class="_ _4"></span>mogą <span class="_ _4"></span>świadczyć <span class="_ _4"></span>niektóre <span class="_ _e"></span>usłu<span class="_ _2"></span>gi <span class="_ _e"></span>podatkowe <span class="_ _4"></span>i <span class="_ _4"></span>usługi <span class="_ _e"></span>w <span class="_ _4"></span>zakresie <span class="_ _4"></span>wyceny, </span></span></div><div class="t m0 x85 hc y523 ff4 fs3 fc0 sc0 ls0 ws0">jeżeli <span class="_ _2"></span>takie <span class="_ _2"></span>usługi <span class="_ _e"></span>nie <span class="_ _2"></span>są <span class="_ _2"></span>istotne <span class="_ _2"></span>lub <span class="_ _2"></span>jeżeli <span class="_ _2"></span>nie <span class="_ _2"></span>wywi<span class="_ _2"></span>erają <span class="_ _2"></span>one <span class="_ _e"></span>–<span class="ff1"> <span class="_ _2"></span></span>łączn<span class="_ _2"></span>ie <span class="_ _2"></span>lub <span class="_ _2"></span>osobno <span class="_ _2"></span>–<span class="ff1"> <span class="_ _2"></span></span>b<span class="_ _2"></span>ezpośredniego <span class="_ _2"></span>wpływu </div><div class="t m0 x85 hc y611 ff4 fs3 fc0 sc0 ls0 ws0">na <span class="_ _e"></span>bad<span class="_ _2"></span>anie <span class="_ _e"></span>sprawozdania <span class="_ _e"></span>finan<span class="_ _2"></span>sowego. <span class="_ _e"></span>Usług <span class="_ _4"></span>takich<span class="_ _2"></span> <span class="_ _e"></span>nie <span class="_ _e"></span>należy <span class="_ _e"></span>uznawać <span class="_ _4"></span>za <span class="_ _e"></span>nieistotne, <span class="_ _4"></span>jeżeli <span class="_ _2"></span>ob<span class="_ _2"></span>ejmują <span class="_ _e"></span>one </div><div class="t m0 x85 hc yb0b ff4 fs3 fc0 sc0 ls0 ws0">agresywne <span class="_ _1b"> </span>planowanie <span class="_ _1b"> </span>podatkowe. <span class="_ _1b"> </span>Biegły <span class="_ _1b"> </span>rewident <span class="_ _18"> </span>lu<span class="_ _2"></span>b <span class="_ _1b"> </span>firma <span class="_ _18"> </span>audy<span class="_ _2"></span>torska <span class="_ _1b"> </span>powinny <span class="_ _18"> </span>mieć <span class="_ _1b"> </span>możliwość </div><div class="t m0 x85 hc ya14 ff4 fs3 fc0 sc0 ls0 ws0">świadczenia <span class="_ _14"> </span>us<span class="_ _2"></span>ług <span class="_ _14"> </span>niebędących <span class="_ _14"> </span>czynnościami <span class="_ _14"> </span>rewizji <span class="_ _14"> </span>finans<span class="_ _2"></span>owej, <span class="_ _14"> </span>w <span class="_ _14"> </span>zakresie <span class="_ _14"> </span>niezwiązanym <span class="_ _14"> </span>z <span class="_ _14"> </span>polity<span class="_ _2"></span>ką </div><div class="t m0 x85 hc yd72 ff1 fs3 fc0 sc0 ls0 ws0">podat<span class="ff4">kową <span class="_ _4"></span>Spółki <span class="_ _e"></span>i/ora<span class="_ _2"></span>z <span class="_ _e"></span>Grupy <span class="_ _4"></span>Kapitałowej <span class="_ _e"></span>„TOYA” <span class="_ _4"></span>S.A., <span class="_ _e"></span>k<span class="_ _2"></span>tóre <span class="_ _e"></span>nie <span class="_ _e"></span>są <span class="_ _4"></span>zabronione <span class="_ _4"></span>na <span class="_ _e"></span>mocy <span class="_ _4"></span>obowiązujących </span></div><div class="t m0 x85 hc yd85 ff4 fs3 fc0 sc0 ls0 ws0">aktów prawnych i d<span class="_ _2"></span>o których można zaliczyć:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x9a hc yd86 ff1 fs3 fc0 sc0 ls24 ws0">i.<span class="ff9 ls0"> <span class="_ _68"> </span><span class="ff4">us<span class="_ _2"></span>ługi <span class="_ _1c"> </span>wykonywane <span class="_ _1c"> </span>w <span class="_ _1c"> </span>związ<span class="_ _2"></span>ku <span class="_ _1c"> </span>z <span class="_ _1c"> </span>pros<span class="_ _2"></span>pektem  emis<span class="_ _2"></span>yjnym <span class="_ _1c"> </span>badan<span class="_ _2"></span>ej  jedn<span class="_ _2"></span>ostki, <span class="_ _1c"> </span>przeprowadzane </span></span></div><div class="t m0 x199 hc yd87 ff4 fs3 fc0 sc0 ls0 ws0">zgodnie <span class="_ _0"></span>z <span class="_ _a"></span>krajowym <span class="_ _0"></span>standardem <span class="_ _0"></span>usług <span class="_ _0"></span>pokrewnych <span class="_ _a"></span>i <span class="_ _0"></span>polegające <span class="_ _a"></span>n<span class="_ _2"></span>a <span class="_ _a"></span>przepro<span class="_ _2"></span>wadzaniu <span class="_ _0"></span>uzgodnionych </div><div class="t m0 x199 hc yd88 ff1 fs3 fc0 sc0 ls0 ws0">procedur: </div><div class="t m0 xb1 hc yd89 ff1 fs3 fc0 sc0 ls24 ws0">ii.<span class="ff9 ls0"> <span class="_ _68"> </span><span class="ff1">du<span class="_ _2"></span>e diligence w zakresie kondycji eko<span class="_ _2"></span>nomiczno<span class="_ _2"></span>-finansowej; </span></span></div><div class="t m0 x125 hc yd8a ff1 fs3 fc0 sc0 ls24 ws0">iii.<span class="ff9 ls0"> <span class="_ _68"> </span><span class="ff4">wydawan<span class="_ _2"></span>ie listów poświadcza<span class="_ _2"></span>jących;<span class="ff1"> </span></span></span></div><div class="t m0 x125 hc yd8b ff1 fs3 fc0 sc0 ls0 ws0">iv.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">usłu<span class="_ _2"></span>gi <span class="_ _e"></span>atesta<span class="_ _2"></span>cyjne <span class="_ _4"></span>w <span class="_ _4"></span>zakresie <span class="_ _4"></span>informacji <span class="_ _4"></span>finansowych <span class="_ _4"></span>pro <span class="_ _4"></span>forma, <span class="_ _4"></span>p<span class="_ _2"></span>rognoz <span class="_ _4"></span>wyników <span class="_ _4"></span>lub <span class="_ _4"></span>wyników </span></span></div><div class="t m0 x199 hc yd8c ff1 fs3 fc0 sc0 ls0 ws0">szacunkowych<span class="_ _2"></span>, zamieszczanych w prospekcie emisyjn<span class="_ _2"></span>ym badanej jednos<span class="_ _2"></span>tki; </div><div class="t m0 xb1 hc yc4a ff1 fs3 fc0 sc0 ls4f ws0">v.<span class="ff9 ls0"> <span class="_ _68"> </span><span class="ff4">badanie <span class="_ _7"></span>historycznych <span class="_ _4"></span>informacji <span class="_ _7"></span>finansowych <span class="_ _7"></span>do <span class="_ _4"></span>prospektu, <span class="_ _7"></span>o <span class="_ _4"></span>którym <span class="_ _4"></span>mowa <span class="_ _7"></span>w <span class="_ _4"></span>rozporządzeniu </span></span></div><div class="t m0 x199 hc y727 ff4 fs3 fc0 sc0 ls0 ws0">Komisji  (WE) <span class="_ _1c"> </span>nr <span class="_ _1c"> </span>809/2<span class="_ _2"></span>004  z <span class="_ _1c"> </span>dnia <span class="_ _1c"> </span>29 <span class="_ _1c"> </span>kwietnia <span class="_ _1c"> </span>2004 <span class="_ _1c"> </span>r. <span class="_ _1c"> </span>wykonują<span class="_ _2"></span>cym  dyrektywę <span class="_ _1c"> </span>2003/71/WE<span class="_ _2"></span> </div><div class="t m0 x199 hc ya98 ff1 fs3 fc0 sc0 ls0 ws0">Parlamentu <span class="_ _2"></span>Europejskiego <span class="_ _2"></span>i <span class="_ _2"></span>R<span class="_ _2"></span>ady <span class="_ _2"></span>w sp<span class="_ _2"></span>rawie in<span class="_ _2"></span>formacji <span class="_ _2"></span>zawartych <span class="_ _2"></span>w <span class="_ _2"></span>prospektach<span class="_ _2"></span> emis<span class="_ _e"></span>yjnych<span class="_ _2"></span> oraz </div><div class="t m0 x199 hc yd8d ff4 fs3 fc0 sc0 ls0 ws0">formy, <span class="_ _1f"> </span>włączenia <span class="_ _1f"> </span>przez <span class="_ _1f"> </span>o<span class="_ _2"></span>dniesienie <span class="_ _1f"> </span>i <span class="_ _1f"> </span>publikacji <span class="_ _1f"> </span>takich<span class="_ _2"></span> <span class="_ _1f"> </span>prospektów <span class="_ _1f"> </span>emisyjnych <span class="_ _1f"> </span>oraz </div><div class="t m0 x199 hc yc4d ff1 fs3 fc0 sc0 ls0 ws0">rozpowszechnian<span class="_ _2"></span>ia  reklam <span class="_ _1c"> </span>(tj.<span class="_ _2"></span>  Dz. <span class="_ _5"> </span>U. <span class="_ _1c"> </span>UE. <span class="_ _1c"> </span>L. <span class="_ _1c"> </span>z <span class="_ _1c"> </span>2004 <span class="_ _1c"> </span>r., <span class="_ _1c"> </span>nr <span class="_ _1c"> </span>149, <span class="_ _1c"> </span>str. <span class="_ _1c"> </span>1 <span class="_ _5"> </span>- <span class="_ _1c"> </span>uchy<span class="_ _2"></span>lony) <span class="_ _1c"> </span><span class="ff4">–</span>  obecnie </div><div class="t m0 x199 h6 yd8e ff4 fs3 fc0 sc0 ls0 ws0">rozporządzenie <span class="_ _9"> </span>Parlamentu <span class="_ _7"> </span>E<span class="_ _2"></span>uropejskiego <span class="_ _7"> </span>i <span class="_ _9"> </span>Rady <span class="_ _9"> </span>(UE) <span class="_ _7"></span>2017/1129 <span class="_ _7"> </span>z <span class="_ _9"> </span>dnia <span class="_ _9"> </span>1<span class="_ _2"></span><span class="ff1">4 <span class="_ _7"></span>czerwca <span class="_ _7"> </span>20<span class="_ _2"></span>17 <span class="_ _7"></span>r.<span class="fs2"> <span class="_ _9"> </span></span><span class="lsb">w </span></span></div><div class="t m0 x199 hc y65e ff4 fs3 fc0 sc0 ls0 ws0">sprawie <span class="_ _21"> </span>prospektu, <span class="_ _21"> </span>który <span class="_ _21"> </span>ma <span class="_ _21"> </span>być <span class="_ _21"> </span>publikowany <span class="_ _21"> </span>w <span class="_ _21"> </span>związku <span class="_ _1d"> </span>z <span class="_ _21"> </span>ofertą <span class="_ _21"> </span>publiczną <span class="_ _21"> </span>pap<span class="_ _2"></span>ierów </div><div class="t m0 x199 hc y65f ff4 fs3 fc0 sc0 ls0 ws0">wartościowych lub dopuszczeniem <span class="_ _0"></span>ich do obrotu <span class="_ _0"></span>na rynku regulowanym <span class="_ _0"></span>oraz uchylenia dyrektywy </div><div class="t m0 x199 hc yd8f ff4 fs3 fc0 sc0 ls0 ws0">2003/71/WE <span class="_ _e"></span>(tj. <span class="_ _4"></span>Dz. <span class="_ _e"></span>U. <span class="_ _e"></span>UE<span class="_ _2"></span>. <span class="_ _e"></span>L. <span class="_ _e"></span>z <span class="_ _4"></span>2017 <span class="_ _e"></span>r., <span class="_ _e"></span>nr <span class="_ _4"></span>168, <span class="_ _e"></span>str. <span class="_ _e"></span>12) <span class="_ _4"></span>oraz <span class="_ _e"></span>rozporząd<span class="_ _2"></span>zenie <span class="_ _e"></span>de<span class="_ _2"></span><span class="ff1">legowane <span class="_ _4"></span>Komisji </span></div><div class="t m0 x199 hc yd90 ff4 fs3 fc0 sc0 ls0 ws0">(UE) <span class="_ _2"></span>2019/980 <span class="_ _2"></span>z <span class="_ _e"></span>dnia <span class="_ _2"></span>14 <span class="_ _e"></span>marca <span class="_ _2"></span>2019 <span class="_ _2"></span>r.<span class="_ _2"></span> <span class="_ _2"></span>uzupełniające <span class="_ _2"></span>ro<span class="_ _2"></span>zporządzenie <span class="_ _2"></span>Parlam<span class="_ _2"></span>entu <span class="_ _2"></span>Europejs<span class="_ _2"></span>kiego <span class="_ _2"></span>i </div><div class="t m0 x199 hc yd91 ff4 fs3 fc0 sc0 ls0 ws0">Rady (U<span class="_ _0"></span>E) <span class="_ _0"></span>2017/1129 <span class="_ _0"></span>w <span class="_ _0"></span>odniesieniu do <span class="_ _0"></span>formatu, <span class="_ _0"></span>treści, <span class="_ _0"></span>weryfikacji <span class="_ _0"></span>i <span class="_ _a"></span>za<span class="_ _2"></span>twierdzania <span class="_ _0"></span>prospektu, który </div><div class="t m0 x199 hc yd92 ff4 fs3 fc0 sc0 ls0 ws0">ma być publikowany w związk<span class="_ _0"></span>u<span class="ff1"> </span>z ofertą publiczną papierów <span class="_ _0"></span>wartościowych lub dopuszczeniem ich </div><div class="t m0 x199 hc y67c ff4 fs3 fc0 sc0 ls0 ws0">do obrotu na rynku regulowanym, i <span class="_ _0"></span>uchylające rozporządzenie Komisji (WE) nr 809/2004 (tj. Dz. U. </div><div class="t m0 x199 hc yd93 ff1 fs3 fc0 sc0 ls0 ws0">UE. L. z 2019 r., nr 166, s<span class="_ _2"></span>tr. 26); </div><div class="t m0 x125 hc yd94 ff1 fs3 fc0 sc0 ls0 ws0">vi.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">weryfikację pak<span class="_ _2"></span>ietów konsolidacyjny<span class="_ _2"></span>ch;</span></span> </div><div class="t m0 xad hc yd95 ff1 fs3 fc0 sc0 ls0 ws0">vii.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">potwierdzenie <span class="_ _1d"> </span>s<span class="_ _2"></span>pełnienia <span class="_ _1d"> </span>warun<span class="_ _2"></span>ków <span class="_ _1d"> </span>zawartych <span class="_ _1d"> </span>umów <span class="_ _1d"> </span>kredy<span class="_ _2"></span>towych <span class="_ _1d"> </span>na <span class="_ _1d"> </span>pods<span class="_ _2"></span>tawie <span class="_ _1b"> </span>an<span class="_ _2"></span>alizy </span></span></div><div class="t m0 x199 hc yc53 ff4 fs3 fc0 sc0 ls0 ws0">informacji <span class="_ _f"> </span>finansowych  pochodzących  ze <span class="_ _9"> </span>zbadan<span class="_ _2"></span>ych <span class="_ _9"> </span>p<span class="_ _2"></span>rzez <span class="_ _f"> </span>daną <span class="_ _f"> </span>firmę <span class="_ _f"> </span>audytorską<span class="_ _2"></span> <span class="_ _9"> </span>sp<span class="_ _2"></span>rawozdań </div><div class="t m0 x199 hc yb3d ff1 fs3 fc0 sc0 ls0 ws0">finansowych; </div><div class="t m0 x85 hc y532 ff1 fs3 fc0 sc0 ls0 ws0">viii.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">us<span class="_ _2"></span>ługi  ates<span class="_ _2"></span>tacyjne  w <span class="_ _1c"> </span>zakresie <span class="_ _1c"> </span>sprawozdawczoś<span class="_ _2"></span>ci  dotyczącej <span class="_ _1c"> </span>ładu<span class="_ _2"></span>  korporacy<span class="_ _2"></span>jnego,  zarządzan<span class="_ _2"></span>ia </span></span></div><div class="t m0 x199 hc yc54 ff4 fs3 fc0 sc0 ls0 ws0">ryzykiem oraz sp<span class="_ _2"></span>ołecznej odpowiedzialności biznesu<span class="_ _2"></span>;<span class="ff1"> </span></div><div class="t m0 x125 hc y3db ff1 fs3 fc0 sc0 ls0 ws0">ix.<span class="ff9"> <span class="_ _68"> </span><span class="ff4">us<span class="_ _2"></span>ługi <span class="_ _e"></span>polegające <span class="_ _e"></span>n<span class="_ _2"></span>a <span class="_ _e"></span>ocenie <span class="_ _e"></span>z<span class="_ _2"></span>godności <span class="_ _e"></span>in<span class="_ _2"></span>formacji <span class="_ _e"></span>ujawnian<span class="_ _2"></span>ych <span class="_ _e"></span>przez <span class="_ _4"></span>instytucje <span class="_ _e"></span>finan<span class="_ _2"></span>sowe <span class="_ _e"></span>i <span class="_ _e"></span>firmy </span></span></div><div class="t m0 x199 hc y3dc ff4 fs3 fc0 sc0 ls0 ws0">inwestycyjne z <span class="_ _a"></span>wymogami w <span class="_ _a"></span>z<span class="_ _2"></span>akresie <span class="_ _0"></span>ujawniania inform<span class="_ _0"></span>acji dotyczących <span class="_ _0"></span>adekwatności kapitałowej </div><div class="t m0 x199 hc y3b6 ff4 fs3 fc0 sc0 ls0 ws0">oraz zmiennych s<span class="_ _2"></span>kładników wynagrodzeń;<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 xb1 hc y3b7 ff1 fs3 fc0 sc0 ls50 ws0">x.<span class="ff9 ls0"> <span class="_ _68"> </span><span class="ff4">poś<span class="_ _2"></span>wiadczenia <span class="_ _1c"> </span>doty<span class="_ _2"></span>czące <span class="_ _1c"> </span>sprawozd<span class="_ _2"></span>ań <span class="_ _1c"> </span>lub <span class="_ _5"> </span>innych <span class="_ _5"> </span>informacji <span class="_ _5"> </span>finansowych <span class="_ _5"> </span>przeznaczon<span class="_ _2"></span>ych <span class="_ _1c"> </span>dla </span></span></div><div class="t m0 x199 hc yb95 ff4 fs3 fc0 sc0 ls0 ws0">organów <span class="_ _1b"> </span>nadzoru,<span class="_ _2"></span> <span class="_ _1b"> </span>rady <span class="_ _18"> </span>nadzorczej <span class="_ _1b"> </span>lub<span class="_ _2"></span> <span class="_ _1b"> </span>innego <span class="_ _1b"> </span>organu <span class="_ _1b"> </span>nadzorczego <span class="_ _1b"> </span>spółki <span class="_ _1b"> </span>lub <span class="_ _1b"> </span>właścicieli, </div></div></div><div class="pi" ></div></div><div id="pf7d" class="pf w0 h0" ><div class="pc pc7d w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA8oAAABgCAIAAABKYhx2AAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzdeZAd13Um+O+cc29mvvdqRWEHSBAgQIIguID7IoKbCImSLErUZlkaS7ZlycvYHo8d3e62He52R7ttz0zb0TGedo813V7aizZbsvaNImmJ4gIu4gqAG0AQALEWanlLZt57zvyRrwDSbotyWDHDKN1fVFTUgipkvnwv4stb555DZgYAwFN9HKmxmAiBDGIQBQNsIMAICigBwIzHvEAMWUQRIYBTEBAJgREJSpjqxqwjcxUGCm4hKNjgFCME6nZbVrZzV7qx7gDzfbgOuI1uRPCoDSVDBUZolxgHiDEIiIoIiAMMAtDCgbWrheOm4eEpQRlGiAQAEVi4VotE8LjAYblHkiRJkiTJouFOffSnf/6VL96/ZzGdW+TAZmwmZmLDyArACBFQ4gG7UhwbfIyZRjGDKtQCcSSJzBG0Nq9mu4NBZNcajeJnT54c6bRdPTfK1YRUa6ZGlk6OvvPdP3N8+uQDDz/yjXvume5Xtc8GEHXCxYg5X8a6qKu2hn5ZBxafFT4rBmXJZoJIiGyRYDmNAwYYoCBVMgOUYAQlGEAmZG4xXSD17vd+csfNF29Ir8MkSZIkSRZhvD4yWz5/tLeYzq3rO2RGAKmxgUgBKGhheZgYA7EujNiIDGRMxMZOiZRIYUY4RHmomEVsANN+2xf92XLlaPvsczdff8m6Ky/cPDU5OimzWN/etuXq7dee/c0Hn7p7567nDs31ZmPf+pEpwoHMKBq1SHzsawh9ccJmDBOzZvW6R7pw4Aw4AwwEYxAZCIDX0tuiukADrfq1phdhkiRJkiSLM14H3ymLycV0blHGhh+djnAMAgAQQPBxzmlPwTWJIjNwNDYYyIY/Q7EcwI22R9p56M1SObN22diO7Ve/5YZzNy7jUKGTwQM5jgNZ3squPG/Nxedt+JH3vPn+J3p33fvo579238ETc52RSYwvnYWGGM0M0aiVBY3DhWpTNiNYLPLhEaoAvPCBwAhgGBtmFXOL6QJprIxTaUiSJEmSJIs0XteRypoW1cnFPqwJrE2gBsDghe8Sglk0VjjAgzzIgQQCWABqIMJUctbedDnfXzbeetftr3/f27cuzdACMsBlgKHXC6CIlgMJQhXMdUSuu7h95cVXve6arZ/47N1PPPX03pmDtYzAOfgcsbZYI89hBDIQ1AAYqu7wsExgAiOYg/Gp448UIi2yC2RqlF6ESZIkSZIszngNcXD5Yjq3PM4CRMZGzc5GbnKsNiUjUJADjwMMciAHIliEVmI9Zz2xyll13orRqy+/8PpLN521dtW6cfMx5jEwVOtSnGeWdhahZ6JSEDnnR8A1oR8Aw40XdK46/9ZDB6++Z9ehL+889NiTu+YH3QoUpdAIhTN2gAACItKZ5gbAoEAkAqEcrl2TETRwVsuiukDsAErxOkmSJEmSxRqvYS+volgEvJbNfYOZAAKQMZkpDCxmplFcGQyhRtuBAqqSUOY86OhcXp9cv3rpT7z/fW+/5kwBMiAzI+0CJUwBiBNQBBjC4Oz0TQqBCbkLgAFRJa45I9u8duP7btmy78h1f/Gpu+596DsvHJ+e17x2ozWPhEpBjpcsH53LqroyKImLFmIITsCoGVEQGNEwVmNsMV0gi3XzYCZJkiRJkizGeG0Ki4vp3AILTABRYoMATISqGhCZZxJwDDWRo4wtdK3ue0cdqax75MINKz5w++2Xbj3njCnkAAOZRVi98PgIwGAPykDegOar1HTZA8gUZDAFVGAARmG+wsZx/29++pbnD970J5/6wte+/cjh/onoQePjs/1QH97bC9HlGYurooIIXoLVDCaYCsSgFBfZBRJEWmS9BpMkSZIkSfH61EdkyhYW07kNeAxEMAZ8k37J1I12TOuq6pKgYG3pLFu0uj/e4XWrpi7ZvPHGy9522blrlmQsFlykIEKAgkGeWAAYwSCRODS9qIEM5UK2ZmrKHVSgAvNNqz2mss2zbXgLct4y/rc/80Pvf/v2+5/Y97X7nnzmhZe4nDefzdkEkUQIIMqswtA6Ug1EoGJEqCyyCyQaCSleJ0mSJEmySOP1IsRNOXVT30wwmOPQm4PHyPhI3Z9z/eNZeTJje8ONV73vHbeetboz4TAiKLtd68e8PQKzJkAHIkBA0oRBBXShSTUAhxLDYC0EARxAIMAW1rSJoQaqSZCT2aC8aO342asvfPuOC+dLfOFrD338U5/e229Pz07XkGxsqnY5gg63WgJAplAipUVWSpEKr5MkSZIkWdTxuiltWExKGMPiMF4DrJZ1OJb97tHDnVyWj9COG6+9+YZrL9q8bNShI6B6UIgU7azpiBcqldbp9VVd6D8iwwKRUw9igdMN/xhEaFZlZSGAw5NjmFWDAREVrWJ+frZojRTMowV++I2X3Hrdto9/85mv3nH3zsd2uwjhsW4V4FsgBwA2vD1YZBTOkBJ2kiRJkiSLNF4bSBdXvM7ijIEAMWMCkZlHcKFuZdiyZcMN11xwxaaVm1cvaefINLZFWUuSGhEhOudHq2jIXGb1sKCaiIdT1UEWYQHWNO8z6OTp2xOCMiKgUIUqNWvcouoE4MwJoqoWhTgJUckR5Y7Hx/CTb950+/XrH332wB33Pf3Nh58+EgfdoJHypjcfGQWmyIvqAlHzeCVJkiRJkizKeE3/nyUdevUCYoM//SEAs2bxlhZ6m7jgvWaRKAoFmJFBSxQEqlD3wdG3surIWcShyCMNXmrZ9FgelrbKH/6h7VdtO++89atHPbPJcE2YGcbDpWImJwCQ+ebx8K98fJp3DuSA4n948Dxc2OZX/DWAT/0aBsCcA5CF7zvCciuX5fGczcveeeG6Q9PXvnhs5v/6739z53eemVUfOiv6KFTbkA4A1BVIIYIwcN4yqjCYF4moq66sBwVQvfAWAEAdkENzmAfYZP41k68VlGqvkyRJkiRZpPH6NWWhyNhe9v4V5REqZSX9CDFyzeBzdl6DEuWApxAxG0dbJ7Xuty2sXz/xusuu3HhG54ZLtywfdQUhg7HVMHrtLJ6aCTnPAAhTE612J//3//qnntx/fNf+l75+73OP7Nl3sjsoB/NGBMmimQYS5xTolUqUeRbyNVnTENAMBCNAFjK9LdzVpNXiJEmSJEmSH7x4Lahf/uk/qFrh6CqTAVRgDspQl3c65Vxfe7Uw5eLJ/OrOs5s2b7jlpuu2X7FxZQfNDsdM4RWOiJC9ptJmYNfEYVUUjCznEaC9YelFG5befsPWp57rf+7r9379nkeOnJjOW1NBWtPdfjVvcAWywtxoRYQQXKwX7k8I8DADaRPegRoUAcTFVmGfJEmSJEmS4vWrOdUO2UAgkMEIaMYuAgAbCdgNm3cQwLF/eP/4xJJOq1X3BxmFqfHx977x6muvuuLcNUsFCAExlmN57hnUtKrW19Zmznhq3yQZNDJgakucj0AAlmxsnbP2xtddccE99z/4lbvuee7FmWJ82djUypM1QmRUESC4DFRhOByIh4vW1tRgKBCbeA3L0/M+SZIkSZLkByte27Aml4xgYBAZaKGPGwOAdRA6iBVZZNaCKl+UY3Zg8+qV55979vWXb9l4zoq1vudIDD029c5Fq0ShymxCxq+1RikGqEK46elnsOgQEYOYQS1nv8LRjosmb7zg9T9627U7dz2784kD9z3+XH2sP6858jEz1qhKFcAwbxCYGBiksAiqwQqqQUYhxeskSZIkSZIfsHgdXjZm/BUV0rSwQ1AdRyHVHHUu1QjP3XTdlttuufza889wgNlsQfNU9vMsV1MCCcF7jrEU14IpjGGvrXgtwLA1iSqZggUMxEjOOQKAgkOLENnJEn/2DRfdfsNFh7r4yj3PfvyzX3v2wMFKWcmVPjcTgwPMIMPNmhTABDbQQq1IkiRJkiRJ8gMVr2EE70GEGKFGDKtrqIIZphDhUI+w5FJRPbtx7fIffeftt24/owW0MGCUGQ0YgfLlgDKdngAj4gEFsVHTDPs1tNFPFuo5wAQTACAHnwEwYQCGklALdDzzAXDAqhbef8vZV1645i8/dedDDz965MSJA1gWY2DmEAXR8tElZVlBFQCEQQJNnTqSJEmSJEl+AOO1KygEMwVFwMRUdWAW286zxbqul+b11nWT111x8bWXbjlrzWiHURhyiwJjc0ALMJAHmjpubd7bsBgZBgWUIfKaWcEWW+jsQQQSWygRb94DcMPVbRJERunBOXMV+YKp/IKffuP07C1PPLnrzx899uhje148dJx9O0jszx/K8lYAqWA4AHI4BjJJkiRJkiT5gYrXGowUFhAqr7VDOVE4QZg5tn/18iU33LT9vW+9YtMqZtMWcQbLmvVeFVjr5cPKMdwcKQoAagsbCJvC7tfYOZ9aV+amhuPlo9cNsGbWOgAoNW8hto2MXYw0OurWXX3+xqsxGFx/17f3fvWOv3vwsT0TI0uOHH9pcumqmrLZ6Vn4jNttQ0jP+yRJkiRJkh+seE1a26BHniY7uQtVPTdXnZhfMlLc9kM33P7WN65d5caywRhMCIxaQ19cBpVXFFMvzKEZJtYmli58LiA0s8tfY+d96iNuhj0CunDwPJxTowtRXEkEMRLUOQdofzBYWbTrAu++8aw3XnPWF7/x6Ce/8HUa1NPHXxhQMT623HwrBuulZ32SJEmSJMkPWrz21u+M56HfrU4cXbty8tJLtm2/dNPWs9euWzHR9nAMCjnDmJTJgT2iggwUwayAGingh4MWm4mPhmFFMzdzzf9BoP3/PVqfuhZNhxRzdmrlGkA0iMEtDBJXmAKqRCAXgimBstZY6EdiZRr3eP8tW2+5+tx9h47d/8SL37h39zP7pue7lUBQpM4hSZIkSZIkP2DxOmftzxxbs2zJO37kzW/fsWndCNqAB1zQDBGhqfLIAB4WJnsDBXAMqCM4kkUgG84sfNlmvmFYXcjb/BqK1/ayQ6HhsUZYWEjSBsoWIjgBAiJAmBHBFaAGZhT1nHMCNYjLkPFYtnJ8zQWb17zjHVc+9Fj45KcfePKpp+dCKg5JkiRJkiR5bcRrYw9TIIoFtkhQNijBwEpsEGUGEWDQ4CyyBYER2IwMEo0MrPXx1tiSbmkIhnwULLCIqgfrj/GgwIA1nDfWf8e7dly8ZeOW9WtHW4hmzZIuOQYAjuoqRfU/PEhZGAVeIXcGjiViCccgAnkwFqqa62CiyE4FcAJM4RhigCksADYjeTNM0QEegWGAwhgkBm663IUYnACwiJqgBGnuBcjAw0AfiCPAIK+G2kAMbprxAbEaiHenVq8XOucxiI28KgxwAoLx8JsUQmRmEDfF2fnCN8DL1Sw6KEhhBakzHVdeYdhwvtu+9qKj02f+q7967MGHHpnrDkYnlkSTQR1Zsub063IgIj6jiAB2VSQFgZsadgOUTdkiwWpeNcz9pkAkKMwIAGkz+0dBRmkAe5IkSZIkKV6/WsDGsPNG8wlFAkAGGEhBMG2+T6YGRDglomHIZCWCkeSdQRVEfPSOrEYsCcHxoGPds1dO3HDldevXtG/YevaqJaOFgEOFUDoWAwNEUFiARYLjpjHIP44AIgMTIFAzGJw0iZdATboVUzNrJtcMfyyawYgiiGDmAYY6gKGECFs4dTu93JyBLUSjKERNfCcEggFMoGZ4IqwZlGNE1PSxVm2ODZJlMCWLC7cHw82XZmAmYUAV0UAUVQ1wzosMF+bl1PEMz1mIAFOzCDJPEAiRCYiJl0+0RzvZf/nlNc+/cOXuvQfvuv+Jh3fvOx6sH2OAJ1dQNlaDIpSt1shggRGCQgQWm7xMBoKS9jAcrmkv+/sAmXFMr6okSZIkSVK8/qfH62HWAqBgAzcJlS2IhWbUosIZM5rk+rJy56IzMX/iBDg6J2LVWE6D2RPXX7b1XW+58arzly3JYcA44GAaS0ZkcS8bhtL0/CBSIn21nnqssAhTsAMxkSj4VPc7g2PtkwUiBjVL3mRgI6iqMANkMbakCcoRGhFrRENenMrLTFCAjIgEJAuPjwIRCKA4fISQAzlMiQiA1rX3npvgbaYKg7hThwYDMTUlLMOykKZNH4sb3lEQkZk1SXr4P5oCCuoQkSNiIiAKFFrBGEqs4p13GU/pyTPX2PazNv7ITec/sq/36Tsf/uI9jx2c7kXfkc5kd64f52cjOzDDeYiDGMxgEYhkrqlXKWwOw7umhQcNYpDT8zXNCGmETZIkSZIkKV6/SrqOGK5ZNnGqCbzN0i+DmC2IWQRFOGMP4mHfC1KgWXXW6uR85qztYkuqCzaset22c7Zt2bBp1djqcS9mHFUIHCswO3HGPpjBTk1Eb5aEmwhXf/eDJSUDAU6JVVltWOawkNPNyMgCwM3OSCVfA0oMx9GgCnKFj7UQMTlrqjXE/LCmA4CSkQAWAjnfHFwMpkQgHvbOo4oQgnG0TABBFKgXQxwQOzOpo0EYBI1kgDbxdKFxIFnznyk0qIEciF1UUwMxwwzGAiVws9xdGyCwpu+IqYXSscAMLMRwFBWC8qTPO6BKlS5e315/5rXvePPVzx986avf3rPz4d3T6PdaWaWZGkFNEYklqgFi4AgjMAGZ9Q0wSCQ2aqpgSGmY/Yc3CUmSJEmSJClev0pgHRaG2PBDwKjZHtgkbDJwJGdwRh4koCb2BWDgrPSoxSrR3qqpJW++8erXX3f5xWfAKzoMqivtzbaKHIS6qijv9GsziMrpxh+0sDJsAJPJqwU4YQYQgbJG5pEBBHgYmS4shw+LpNXnA9DJvtUwdTh63KZnByGqiGxZU3hB4eEIzHBABTS1IsOVYwMVzoBgmBsAnlikKZAgZIwOEOpI4qgFEoXFmsSG08+N2EkJzPTQaTtbGCLTNOOTYfkKcngnYK2AAAOxM1AF9GtyngBu8j4BERjUgKJwklEr84wYUNfInBnVysxct9bWBgOrMAFjgk1TfNbE6rdcvLoMN+zc+cQff+6Be/bMzPb6knfIZf3KWDKFa8rNjRyIKs2ay61ECmlWshf2ZEakouskSZIkSVK8/t7o6aQ9bB9HoFOjWsjgYlMo0rwZYDVskFmvZfOZ1c7KW2/eftubX3fphlEB8ogRBCsHmWO0monlzhfFkdnymRePzZY6G0Q5c85ZDARTsJJEYrHKYfDdj5VjRsy1ajtzG85YunIcowRGDVOYgSSQqyRXQgQOzGD3c4e+8e0HH3ny6RcPn+iWNYl33ue9o+vOPOPKyy4595yzL7tw/eoxckAG5E1hiAUAPdj8gI5N9144OD+wEbgigpQC0YBoQFRT5BUTUxtXt5d4mAlZDTJT1PAA5mrsP9Y7ON0zIJJXEgMxVLSmcjajuGZJ5+y1K0a8cqyhtfpOYDk2jz0vnpgbxKYGnGAEc9Qp67lOGyuWjp6xtCOceXHwDHPKLjADOFy7fS8cPX78eJ7JORvWrxxzhUAEVg+mHN565YZLtm36zM65v/jYp3Y/t4+s7Vy7j7qiQjkDXPOXigqt4R0EMWyhqzgUMLJIZjA24vQCS5IkSZIkxevvzhaiNJ36jDQaIjETopGYCcwghtBjhJaLmc6uaOPy8zZs27Lxqm2bzl474QgF4C06qslq+Gbd1hm8QRR0IujP/+Z/6qE1HYvgWjB1WjOiQgL5yI6j+Fer7GXMGcE7l1vvv/zOr66adBRroASiBuNsZE7t6Wnd/fwLX/+7R+99+ImTvariojQfaLkWwxZ4eTF65Ai+86VH7XMPrF02fs3Fm6+66Kxrtq5d3spaZrkAiH1lLrIDc3P/7g8+enhWKhqtkRkxEIhqUHRhfkWH/o/f+NlLNyzNIWQVlQPLR4JqhDz14vF/8eu/92LVMeJIEiEEMGIWB230qZz9lZ/9wNlnryxDbIU+XCsCc4p7Ht//b37/o/Oa1ZQZkYEI5gd1kaOujl1xyebf/ZUP5SxlrQW3QoiR6cCRmYef3P2FR/YvXzY1OdZG3f/KHd9aNV6869YbV0yMtDNF2YPwhLTeefXUjot+/LGnX3h01/5vPbL78ecPz1kWZLyG00DwOdAGNTXWGP5BQwNMyVQsCEKEj8jSCyxJkiRJkhSvvxs61S9jWGULn3mBi6EKdSlExD6aEjSHORo4HYxb/fY3XvOR99y8YgQw5AaxyBq5GfttAabDEm3yChcAA7pwMxibReeodcza0Jp1wBYNFLmAeSi/+sY5dmRogUYNA3MRYAugGoDBD8jftaf7f37iznt3PlibIBuptAPpQBzo1ABIChhFjJwXvtBdJ6ZfuOM7f/P1e954xXn/8iPvPHPMo6Y8y4P2GfmWc9aed8kl+76563ifgrQjeUOz2RG5TZfzx/76a49c+OHXA8wKKYpoYl5K4NN3PH6g747QmIKHFTUALPhax3RwzcVXXn3tZQbAIlQhvjSZBf74b77yYs8Psgk93Q9byaoOzKz65qPPP3NoZuzMicL77iC2Cj8zwEf/8jN7nnv+f/3N31g6jrkuWhnG/fVf/Pw9v/X7f/g/f/hDW85eM32yv3TpREdjh8uxDq/ZtuHmbRve/67rH9xz/KN/9dk7dz6ej0y5zuTc/CyNrrOZGUAwNooQ0O0hF1hT8K5sqpT2NSZJkiRJkuL1P13d70c2seisphhCXY912kXu+ideWjXRvunay97/1qvPWtnhErkiY5gqU2ia+MFsOCEFDPJYaCMNgEggWUBh1oK0QbUyiVUGBhcgDyjsVYpDEFtGCAyjflM2TcJQoEYsRh49VH70E1++c+ezMWTjy9bU4KrbhwrYL1Q7AABGxjE/r4NQOga1++Co+NLfPTQ1Wvzij72lRQ5Ai6gPA+j6q87/3F2P+GIkDKu6s+bsjHBi/uRDTz03AJyAKQMCTEtgADz01PMhG1O0ATSPA6Cwuu07ftB921tuHevAA8IO5EA+AI/vGTzzwkuWj6prD8frAICZ5n2qW+3xfnn8mYMvnX/mhAdahRiwa88zL7x44IM//hPf+NLdf/iHfzgyMjI2MvrGHa9/77tv3Xn/zv/7zz7+m7/+i8XU8gFAsc45tsj16orYLXf5lZuntvzaB79y774vfv3OBx7dtXps6uDx/cXYuBJVJ4+ABFkGU5DBcGqnY3p1JUmSJEmS4vWrMPCp9wDITAQOShbYasc6NmLrlvPZ61befOVNV23dNDXGHVKngTOQiQZjplPtRIzImvVwZgAEZliz3iumpBHUNMJgGDgGIJAxLIAZVIG6r3K4NAHAoDBljQyxEMgouPa9e2f+9X/+7MPPTfvOUmeYmZ6HLzhrqxk0ohkfY0qwOFeDCM4BALloubWLEuGTdzzYreKv/8JtFbAiaC7aU7nq/LPfcO22z93zWGWq1DJrZk1KxYx8cteB6T/51P0fvv0KBbNyIAnAn39+9xP7js6jDQ5oWtqBYJGtQpz/Xz7y/psunZowa4c+GCgmBip9w1/89edOVqjFQwmE4X5IUxRLtX+sC13SHr33/ifedtVmGKKaCD388GPvuP3tV1609t7vPLZl67Zf+qUPH3zxpd/97d8/e8PqD33kJ//j7/7HffsObVq/qhcw4jIgxKhtEWOpYr2SZELoA9vXveeaDzz13EsPPbrn27uO7Hl234tHT7Y6k1Ha/RAiNRscOZDo8K4pSZIkSZIkxevvxel1SbNqULTzMKgd6ovOP+9tN1x887Z1yycxCrQBhJ6VfcpzwMM4BCPH7Lwt7JFUwGi4EdIBggBTAC4ah55wC1Y3Tf0yDpnWIBqwVCQExzr63Q8zmgEqGinUVFcUW0yAa8/V+R9+8kvf2n0SftRVKt61R0YhUtc1qkoYYlEQmiIH1xmvos4PeggKdjHjwHl3PrSXT37hWw+fuXHzm95w7upeJe0iF0TWn/nADz39wgtPHZzxqGtERQFzkb12lvZ6g49/5otbzlz2psvXm2kgueeRox/79Bf6yGtp5xgouOltJ4ge5eVb1r//DZvygA5VCMfVjahvB2DPcyfue+jxyCPRCE6ASBaaiucSYkUb/ZMG7N69a3bOJkaJojmhuZMnbrx687EuZlWOdO3pA/XB/bOcj4y12y3fWrti2cnDR6vJiWVLWt2ualbkHjBQKHMiIBZEMK6jrjx75Y2bVp4g7Ds0+Pwd93/yy3c/e/Soz8cpGwnDMhVWGjbETpIkSZIkSfH6ew3XTU9pyfzMzPSa5Uvf8dY33Pbmtet9MxEGVlbwERQoAywgGrI8yxGA+LJBf/FlHfeauN70nhNioShN/S4BFhFKWGnGZgISs0z11XbOZREAkzVvAGIdxGVP7zvw7YefwNQ5+SBq2a3LKhDFEJz3RSZWl2JRLBAim/ZOHOGi085bseVriMZYHjs+uebMo0f2jjl8/G8+e975526bEkRDVbba+Zk5Np21avcLh5pBMIAaHNwYylhFnZ6ZvePOu26+6IxO5jXiy1/56sFDh2NrDXyB/oxBQGKAWSAdbL96oypGHFB2wVHrKnoEYO/BlwZ14IKFJMSmEUoNRNIKvRlM5hAZDAbHBsf37du7duv6lueqhoY6GKY68KOTR+cGv/8HfySx/OF3vfvCSzaNCVYvWxLL7vLJlpVlq+2NoNpUeAigqGuQwsi7DKi1X460RzauLD74nu1bt138//z1Hfc/umfedOGp0fRq1NT6OkmSJEmSH+h4beLNeWggLZ1FZ7UnUZJ+TSYFZe04qEgqIu1YyOq5FR1ePpbfePmW6y/fuH7N0qXjHaHoDI4EAPIm+7aGNQL+e4vzlAEZCLM22LTirMNH5ibz6XJMet1x3xuZKvo1DhwVf2R2DJITH2zpPMA9GTGZRLSMps+ZUBvMVfCVH82qmdp12p3RkdKPYa6lLmSdnYfrf/Xf7j4YJnHyeO1ZclF1iEbtlvVnR9G96ZI177jxoovWr2yJzZw4eudzvc/ccd8Dz+0vsyUVjyECE1PT892is3S+nD806Pza733ign9/63rxjtAZaPDxA7dd9ehjTxw4UDq/fM5lNMFIIQ8AACAASURBVNHWgQqc9xMvdec+fv9z17wws23j1LefPPyFR/b33BJnLVSUi+9GH5GzY1+fuHTT6ndcufUMDtCBiY9uncXggnlHOx/ZO6DRikaCZvA51X2rDUWnQr7cHp0vz+rJGb325iNzu//7J766bcNPUEumgV5nxdHj3RVLO0X36DnL3L/4l7/wX//bXx07cbg0dCN2Hzx08WVbB4SaqWVwtFDO3VwxecWdDLd9G9226qTzZ25p37j+1pP9W76x84kv3ffUcy/NPHukO1v7rOVCLNXA0oJ01BiREUhUBRACqZr0ydIOyCRJkiRJFmm8dnHeh5MGUXCgvOZWv4rwOY/kFqLWpWvnk3RydvpE4fn1V1/63rfuuOAc1yEUBGcQxIwM36cNbVuX+f/wC+/O8pF+i8sxqUq0S7SAubr78b979E8+/+TRakwti+YJSqZmNXJ3xcaz/sPPvqEwSIGaMaKYCZA2qqP1hWu8s1BG+eRnvvrY7mcrm0TRNg0wZmGt+gWjP3fslrdu/+Ufu/msDmxQjRTZ8mVTyze7c7Zu/vl/+9G9J+bRasNnYEZUcySumJ7rzvYG9z3+7JrLLnIMAC0n561b/e63vemPPvq3PatP1pH8OAb92O+WWVy2ZHk5f+QzX9x5wc+94Qtff2R2vsrak3NVjFT34M3Q7mTlzOGzVrR+4UPvWz3FBiUTYmOrI3gQqUv4zhN7lF1Z1ihaCCUTcS51b8bnee1HFYIwgPpBiA/v2nvXg3tuve68tsM5Z079yZ994ld+8YMjWV73u8un2pdv2/gnf/yJd7/p6j27n9/11OPn/OJPEeCYmF/9IhoyYyUQgcZb+Ugrf/eOK96y44ojfXzhrj2f/fpdz+6bKXUcLHPzgxi76HRcp6UWo5paqBBRl1592gGZJEmSJMmijdeZVkUsSy4CF6AclPNoZqFfUA3qic0vzYpLzhq57JJrtl96/trlxahAgMzgFEAUBFgNc5Dvw562wo5sPmOExAJ3+yTmWu02i9bB6zfbMzbztOSblbMA5xAIBqtc72S7rC6cQqaRQDVxK/YHnNUsvMp701AODs/oNx98ouSCslEzMqO6HMB558xXs2dtWPHBt16xpg2nJo5CqI1Iol145tgv/fT7f/s//9X+XlmqoVYwNxUnIFaiux985k2XX9QGYMEBHv49b7i0Ohn/+JN3jXSm5g/ux+gkxlpczs8N4khr6p6duz/1ja337NwVJC+DkmPJOfQyl5HOHV5T9H/rFz942UZmQz9YJs5BSQNxFnN88Rt7nn/pZEmTlLfNgGrAGVHVe+utN//dnXfM0giJQyxRA1nraF38wV989sZrzhtl3HT5RU8+/uTv/P6fvu6mm6+5dMtEjttef835Gzd85+Enn3zkgV/95Z+fHPEM9Hu9YnT0VW+TSvjh4EwLgshEiOSIcok/uWPTWy8/86Hdh+95dHbX0y/s2b9/PmiNOnZPRgGEzSqYInc6sIVZ90mSJEmSJIsuXgfKauoEykAFyAGm1SyVx1w4tnbM/8jbX/e+2292HiMOAmjULJAnxKpLBHEMR8Pp6N8PSuQQUXVdqx4hMvIcMqAkK6tYVaZGDuSMeDjhxgJrL6t0FKByBo5zyaFHOzQeQicaESoifu7AS88fmR34FRYMYuycDkpQEKpocOxNb3rTuatHi2htqclRhJTGk1LPmX/DZcu/den5n7nnqbLfRdYmkTqqhQjxwvLo8yemK4wXEFWGtcDs3Efed8W37n3o5MFpNz4RYt00PFEqpvtlb0D/+x98ulfG0aWr5no9kIbuCfhV0LmOzr7lis3XnD0xSjCAvSjELBJiBd07g499/s4u8kCFFCOx14epi2HdqskP/fCF+x+/9+HjI4QIGqDbjd7PyOTuYzNPPXf4mvWT65aNfOTHP/i3X737Y3/6X6/bfkM9iAcPvfTkE4/PzUz//E996KxVYxy1jvXEaEc1Nr1cvovKkBExSIgJkSxmWpFz7YxhNjXlzrhq9Y5r1kVc8K3vzHz8c3d+Z9fTB2b6lI9UlCs8IKgAVOkVmCRJkiTJoo3XNRUDbqOZhGIl6aBNvXNXZ2973S23XHn+pRumtJwx16lCGapqtNVxRABckQ+7gKiB3ferOKTCuMtbqGtQb9563qgAAF+RxmxcRlcqWtD65T+S53m7yAmAEGKFOkJ7yFuC3Pkc5oXcoRMz/Si1d1ATBzODE2KmuuyIXnL+xjGHEcQ46LLL4FpmiPMn8pGlGeS6Ky/527sectlIgFqz9Y8cINHo2Hyc6aHOIQxUVZZlQVEwtl+x9akvfLtfD4I5iFOosq9DkLzoV1XeatcRkZjIYAEsbDqe2Y4rz2vXg8IXp7eBEpFR0PjtR1585sCRKCNgH6PBDEIcBpecd8kZkzhrxeTDc94G0zlrzargitp+rPXorr3bNy0p+/Nrlo5/8L07lo8Vf/nxj2VZRsQbNmz40P/03g2rxqanuysmO82VZH71e6SMXt4/prkhAqoSzBAPxEy5jFJH3HjR+Latt31754uf/MLdD+858NJMSa1xl3fKCLIeLG1/TJIkSZJkkcZrU4JGj8EIl5Mtvu7CdTuu2HjZuWeun8pZKwkn4C2glzsm55v+HrFWcR7EIDJiW+jb/M/XRUGAE09oE4mRNwCW1+a6Oj4bRtUYVLPFptsISOYH2ldXAZkUkAzwCH1wEckbKARExr7jvVJacAWMvPZiMHUtQuUorl2+ZOvZy12MsK44AyksErPkZrEkaV9y/uR4y893a4VTI7CABRAYprvloRODTZNFQRFEYihgUHrnrds+fee3unO9ygpkrFGr2qg1GiJR3ioR48k5eJKWYLSDqvTov+7ijddeuLGTB4Q54VY/ijgiRcYy1w+fu/O+432ULqNixGoloUKoZdXbdlw4Dly6cfnfPHMSMeS+9hnNw0Hy42X/oV0v6A9d7p0EQ1Dc9sbr3rxj+3y322q1HHPmQIYVkx2BsW9uruhV75IEIIAsAhjOBhKBACAzAsi7wRLMwvsIX3D29itX37LtR3bvn777/mfvvHfPoaOzJ3uDuawWpK2NSZIkSZIs0njd4f4ymTnvjKkPv/O2y85dubKt45ki9oEKIopxBQn6CyPRGSSSAWCDKNC8yT9/DiQAwDcT0g1mlJGQoZmhnolk5kSlBkC1WCAyA4G85aMDbvUBcIuBSMhpSimviAGIdwGY6VtFOchBg4t9mKud02rAREuXjLcLOF7oyE00vFHg6FhzwkiB8dHOgfk5Zm8gIxquvBL6FR+fmzMuECPIsXJOpFStGi9+5Wd/9Df+05/XA+vWA7ZMYSw+qjUZFJ0OEGLZg0M776/N+cM/+s7JNlDPw3sizcQZQYmjZXuP2RPPH6ykHeGMPULf2FB3V4zl2zaOjQCXnbsSnz0gFNg0GoEJxv3IO3ft23usv25J4QmjAjHKGZ3xTnPwPBybuZCov4dsDcAjDJ8IC88iAzet+OKwdXdwcIiBoR4BkLZk7VUjl77nsp9772UHp/Fnf/n5P7/3GXvlnyCSJEmSJEkWT7xeOSY/9Z433HbTlvXjGCFkVqGchy9AWU9djwDCFMRANKyxpmZKXxOqvr9djtuAU0BBVGdUm+VQhqozbcVBO/QH3CYKDDWQDcdASqCsBoQghgDk3KqBCPDCsZV1NDBIgEBQhoKGJ+R97nIABGKoviJiGgjIgCzLYEYGkJKREYMUxho1VqUBsAjLm18YBr0s89dfsuqabVsP3/PkAEIMjQo2Q4TPUJa+ldVVgJFjLnovXX7xheeuzaE11ACGacboR4hgei4++8L+mfm+SUvVIShCQB49wrpVK8YEGbBp7bIWlaq1CiolMGARjo/MDh7be2T10vVQ9a8s/CADAzxM1MO7he8pYQ+LOpo/V7ABcaGUpXkmkLagGSyCDRZARqhH234Qq5n5etlE5+c+/Obz3oKl5dH0IkySJEmSZDE5HbZIBwde2P3EE7tmu7EGBupiPj5Aaza4imGEEojIFZkhMziYgzXDzIep7PvYAyLTEtGgCiuBmqAwwCrRfqG9dpz3VhnIwNYMPwGDWF82KJCAADSTXTIgg3nA0UIoxMI/NiMig5QqlaImBnmQgHj46JiYUWyW5w2qBoBgTUPAZoK6VzhRQg0ywKkBgDjL0XNRf/Z9r9+8ZnWc73kCWVAdgCpyEd7qqo+6ykQwCGfg0I/eejEbSnNoTVhtFgPFUAiqCO7IXfc/GZSNHZhhBo0O5hEuPPfMHOCItUvGL1s/0aIymtSRQAYtKYQ5y//sKzuPVnDMru42f2Forl8zcZ6aOT8GQAD5pxT4EEC2MCfo1OZWRpOyBZQhZtAMKhat1hiEeaQzF/WRfc/f9+DDgzqtXidJkiRJsqicXr1+cbb+xN3f+csvf2v96qUXnLPhJ354x4aVE0ty5ECM4FonCz4Vx4cx1UAAkfJw2VIXBpz/s5GCCUYgX8EZu9w1++U0EowAEEiUmmzdrL2qs5ABuUEsGsmpgTaiJRAK7kyOZMysxiAfOTc1aDSzCDk60z06h6UTyCl3PGzgTQDIGbsamFf0qsr5LFhzhmowA8ww4mXJeNs1PyASDd35ODrqQz076qfOmHJv23HFI8/sj4M+IBDAifWnqdVGGYs8C/1e22U/d/u1V21eUypKkFCWFxm0jzBgbpvxQLDz8T2S5ZUBRIAid4jzrPXWTWs8IFEzZ+++cdveZ/ccVgELzAiV9QehNfaVh/c+eai7dl2HYh++M0zG9vcGl/9TLlwzPGjh/urvt4wxREEgEBArZJk3+G7QvvHhefvbux5+4IndOx9/+sh869ZffWd6ESZJkiRJsjjj9cCN9SbWs4XnBoNnHtj74DN/+mO377j5onUXr261yUCzqGP0U6eXK4dBqqnhMILJ8Kvfh3it5JgAQuC835RDCxw4UF6Kr0QiCdAE3YWkjyhWO8BrBQSYB+DAgMIGsAhy452MmVUVYCUHjggRpkZ8YnZ2Zh5hAhEkYKLhKjWUzHFlmJ1Hv1dCuNnO1yx9E1QJrSybHB1hBCUjIBrAAkBj5X20krdt3bBx3fpn9u9njgY2GFAj1mYh85n26YrLrnjz9rECqszRMF/BZZCmMtpUhB94dObkbDeyi0ZwhBjhHFVaZH7t6pUCMBlifdVFZ7W9aAmwkMUMFjOJJPPRPbv/MNZtgD9dBgIynFrNPx2M/94X/jH8in9nGNaGmAERZpHIKAOATCs4A+aV7n384Me+dO/XHnrm5AAxX+FcXYWYXoRJkiRJkizOeA14rViDBBlB1t470/+tP/r0X00VV28+88KzV1988YaNS2Pum7oQOFK2AA1NfTSYFRyJmlLcU4H3ZQUDxs3uR7NIHq+sP6DT74ed6Cq4XAwWzEjIMQCrFarm1bKaSCUA0agmGMiBSmDQFHMo9ckqICMrFo7CKUkALVsy2gknI/t5y2puOQTogJlAMjvffeCRZy5eu7HpModYkzMxVW4NAojw3DMvdedmxE9VxKYOkiEqhKFY0zm5dCKvUZsWGUMQszYswOdLq7oaLfzFK8P7d1z0O392ICpprAO1VTgv50gtlLS8pT/3tgtXrj5exy7JqBFIEAFW1LWB6pPs/vrL98+GkYG0AjEBphUEbGHDhg2jS8a7ABHUeGQZJpavCbu7kreNK6WeZE4H6nnsnof233bl2lyKieFVj9AIA0iM2KzZymkwhTbL0tQU2EdqLqgxIiESAhANY7DhXQ2ZNtXViAHMIDJoBekhEHC8p4/s2vv4rn07H9v7+LNHZ8qs4inLMrZM7biISy/CJEmSJEkWZ7wmjVSX1uQpICD3rWV7Tg52fWO3fOOJVcuWrFm5/Offvf38c1as6YCD5fXAoebMa1lyVsB1VDmaZjLsItIkZjtdOdCkbrVhLjudsF8WtfVlnTsUFryxI2cAQ6GlshC8kQEBptJ0DbGmSqXpYUJgR4amKfXCr82MSYENZ6xexv2T1bES4/XYKh3MkpEwA1bWuOub97/l6o2uhSUZO/FkKrDKtQdVPNbH5z73FWGan57msZXKOThDqEAZJG5eiakWRWTMWR1jIQYoJDMU3osCE4xLN02pcxokhgrcRlRGjzLpVvWaCVywikEqQq65GxAwQMIu+NoXzx/o3ffkswPpKBfGACIkImrQ+NJ071f/t49TmHWiRZtn21P7T/Tb2YRJux+PaWbOajHKa/fU7hcPSDbB2YhBCGS28FALQAtlPc0XI0CAB7HR8I4HzV0UhlXoiKBmQ2NdghRCMIMv1FCqseR92HcOV9/69s4v373zyeeOVNSifLK2JZo5NiEo2UBPPyuSJEmSJEkWXbz+h/q9gRNkrQ7F+vjJ2ZmZ2V/77Ue2X3P5299w46Wbxn1rTAGtB67dMjXT4DjzMFhFSkIgdnY6OZPBAUokBB12Sv7H60gITdnJMHEvfJWaomwjBgRGpBmIiHKjFpQ5thmg0AFsoR2GwQykYhIJy6fGz1i94uhzh30xRrkLXTMmI7H/t707j7Hrvu4D/j3n9/vde9+bjbsWmqL2jZFkyZItyLZiK5bXRHKctI1jt0mL1EV3FAjQf1v0nxYoihoN6gRNWiOOY8lxHFuWFVuiYlk7JVHUQlILSUlcxG3E4Sxv3nv33t/vnP5x75sZSmriykVqjc8HhDB8Gs68bYDvPXN+56gk4kNHjx84dOiSa88j+HJxWJbl2MTkfITL3XNPHXzxwMFKAlwmKnCAVqDaI5LqhVvfw8BiHxu6SLHCWyqywn7o8trllToIweWAlJoTOzgeOpQMSM7kHUHbo4cCqTn3vf7w4OuHpmdPklsLBohBADMUyLrTc/H40VcH/dkQiL30+YXgt4DXDqsSlLKsqMtFp1FSOj196tCB0+svWStASmg7xenthoRwAikgiiDw7XxCwClDc2gOBbmYylJVfFEABMKgFnHZMIE9js2me3785A8ffe7Q0RMzi7GmiUQhiRNmKJQSAIKQRWtjjDHGrOp43XYbjzIxubwrsaxFiLwSR5UTuuYvHn3xvide2nbh2R+78dqL3rP2vZe+Z30gVVCKnQwpxuAJlKCCVKMdv8FKTuAELEDejExuUrSODiY2UXjp6OSKSN20dzh4IAm4+TOatsdQAjwkkCinDgsoomlsiBlYm16KBMDDTeb6q5+65cD/+Ma01mnQU1IIlFwtmhcTx2fnvnn3Exsn1121dYyzcVeML6iUAY888ep/+sofz5Sul3K/ZmMsEzQ5qToY0uJCt8g+/P6bAtDxQoIi8+2FARFGU+oEqF1I7MGjxTvEiRjMIF+zlg6QcZALjHZXjZZIQ7gi73QfeXbPMCByBa3BDPagAPikfi55zrqcb07BD1KV+yPQ7qCs4QKyouovcvCq2il8b2H2nru/f/m/+CIClKFgUho1z4xefmVAargIJRBBHCKDWZmWRu61DfbR5SGKDhMlcoOYUsiOnEr7jhy/96Fnd+3eNzMvsz1UscOdcckKAQsRVMBJkYCkSC6S/QQaY4wxZhXHa9DKX9UTUkpQEgrOOeeIgLmZ035qqg7Fj1449cieu8dzXHLOmi99/vb3bdt8VteXgHN5k72gCVpDmmOAngAmN8pmacUcPwZRM4ACbbIfjewY5bh2ojY5kFciISfkwAJUokNqRi+zh9bgoNyudYdDBXhCpgQINDL8hA+f+sUrnnju6rue2DfozaAYQ+TEAQmpGIsRf/n483v3vvDZj99860dvHpugN07V2x969Ic/fuxYL8ynkIo1qBkhIJU+DUJ9al2I771y69WXXsSCqYwhNTMgK88HEgAHzbV0OoQAWkJyKAXtk4RKQ1AN0r4W3I4laTrLIchmou7Y83LsTKSBwAmIQArSphlDJa9rQIDokU2k6gg7IVdrSpAE31GSxBFZplXx4OPPffDmw1uu2+IJo8nl8qarKygEIcI5IAMchDShPc7pMBqbnbgYxkje18BMhekF/4d3/OA72x+tXadYe+4b83mcT86PZ92uBFfKaO8QJVACEqj5mtZ4bYwxxphVHa+Xy5ht0zTDOwBJdVALE4WzN9e93vxAKawbpOFCTLOHBnv+4x+dvaZz/WVbb7npvddu27p+Is+d75ILcKw1EKEKRAI7ctRWrAEIqNmRyKC0omC9PEsbo9NzsrzyZHQ7CShFF1lFmMCsVCYfExD9gCFCWURod6Ro06udtNb13exf/cNffuHwV1+eLhfjUATgAFBZO7jxOOaP1gt/9P1H/vS+J9i5QZX6g37yXcqmkgb4ccAj1YBkWo5z9Yvv2/ZPfuu2rlPHUg76RZFVi4tZp7N0L9tLFU1FqopUpigSy8RZBLpxQJpiTJ2EToK49hESBCqAUz/eQ7j7x08fmqEKU3CAVO3cEVVodPUCx4WcvTifVCRyV2JM8y64SL4UkM81xuTzmViHYm0Z3R/fs+vWK96TdYkBL81WnTMSNhE5RSbwgNPm5ahAEaTCTuAifIJbBBaTO/Dq8Yd3vvjA47uPTM/Olr7v19fIZ2cj3ISb8iwUieqyAgGOR406eNtRfsYYY4wxqy9ej7IgBMraJFOMmn3hBYT+PJwHkcLDTQp0UeuBjC3Ml4cf3//9x/ZsnOx+9jO33vqR6y7ZRDl8QT6X6F2bkEkTq45W/QEiSkTLFfPmVh71iEizG7D5IwLnXEpIdcnSTM/rqtZKEeRAQLkgPgwRM6oUqYYC4cxrB80cFLhoU/HF2z/6H7781cyvH+brkCLIQQOcqxIq4oB6tqZUIymHfKKG82MbEBmLQ6ztYvaNvEPl6ZmrrtnyO1/43CWbC48aQNHJoZJ1u+2TBmrm6hGI1HvXZeSeUMbKFTkpEDkvxgqXxXKRCSU1r4c6CIOUfF/DPHDH3Ttmqwm4qSwrqukjmBwDp0Bl7M9tGstzGjCiUkosNWNMhALPxhO95JkmhTrgHKTR+SgZ3OSDe2YOHj7UuWjrlEedJGiNbPk9UEvyUK/sh+2GmTbQQyXki3AlXAROVvH5g+6bf/atJ3Y+o67Tr6lMjHw8UqYIQABItVLUokSOlFYshRQQOdamU8Sm8hljjDFmlcdrHnULCCmURgM/Rv0aXlNSTcyAjmI3C9NQswRfopKS/uDOe7725z/4e7/ysS/95vvXMBL5DkHKErHMMk/eg4KIAGBuquTNDm5dke/fPE5CFaoKSZnjybHOWBFK7dY1U0qMCi6Deje+qci6Dh7IIuoBNFv5yNoFKCICz/joDZc8/ZEb7n3y5Sznfl1FykAJRKAcSWJzepIYnI11s9lTM/H0PCbXYs0UerPIgP7sunH/iV+6+bKtxds8qcszUZRBTWPEYur0U9Grao0Zx4AsFz+YHSAWE5pni6npmBFp5uARJYRasWN379j0osY1KMZjBHg8+E7dP+n9YPO6sd/9x184u0NeS+FaWCJLVzYsVMPX5xe2P7rrgV0Hq7JE6ALN9YqDBqg/Pn3qFy7bqkDIQjPaG5CkpEIESkhQ5bwZ25cgERQkG5+N1PdIwGN7Tt7x7XsefenU3HwvhElFVjvnO3kVoe3bKUIJqEAVtwscXdMlzyAoWBhgBoQtXhtjjDFm9cZrbbo2lGh0fo00Ac35tyYlMmsCAVqn5vf7yiACBcDV7GqkqIk5LNbxK39+/1/c+9BlF2y++b0X3njVhVecv2E8zxdr+CTsmJgBJEmANnPx0AY9OnOvSds/wATvgLLkjNPi6f7MMe2s5zhWiGcIsa9cFmIazCQHxJizyz3xisl83GwZVFDOIGDzBP+bf/DpteNj33v4eV0cVvnaSgooMRM0ohkfSAyV+ZMn8/HJpIr+GyIRqd/hdPHG4p9+/rc+8YHzEVGccYXCo3vfXpGoKkMjUx8k2TgocciECtRIoVsOa8rGKnY9gUK4LdhrhI/AfIk7vnXX7EI/C5Nl6tMwZhm7spdjOInezduu+bUPrOkqApKSJNIIzTRfiGODsN7p3JM7d+XFmn41SC4CQ0igNAF1D+54/qMfvK4GXFLvVDU1k/rIgcFAUJkFVYldQs7Z2EDd8Tl66sXXHnjq6AuvHH350MlBRcOxCemMRx+qqlbRWrPRiyisQlCiElQDgDoHB23m/jlSbnbgKOxcozHGGGNWdbxu+hmaSEjtFhgoqDmnp0ogJAoKkBIhapuGeeURvrqqAdcdnwKt3X/qjVdOH3r8haMT3/yrD157+edv+/gvXNIdd9wByhpMyL0joKyGnSwjCK0oYI+ytSwnbU2g5JByVGMupTTrMBiTOYdUIu9Tl6tBVyZzRWjGXCgyXqqHuyb4VmWlVGZZ7h0mNhX/7kufeN8VF9/53Xt2H3qjT2O9SuqUvPfETimL7JK6ItN6/ljhmbXqctxy1vgFm8/+0hc+ed1F63MgA2JMTYc62qJ7k7Bl9KwoAKfIUQeZ5arqeCzGgcLlOo8s1DIbpFw/gQDi9vWgBFbg0JHje/c+O9kZ1zjD/QXSMJF3Z2ePr1+Lc8bSb376pklCd/TMKFADmcAF7YA+ceMlv/+V3uvTr02Or6sxAPUoZS7WkM5jTzw9s/hbm8cB50CJAJAyqBKFJCIF8sQ81Iy5czrhzrue/PYPdpyc1/kq79cQ6a7bdO78zH5EiYWnrAsnSKNOelWixKoKCDko06j/venP0eYDJZt4bYwxxpjVHq+bhK0JAENI24oykQpY4QCNlDfBkaCkkRXSxiRWkBJlRRZj3e/1uOjy1Eap6tNSDZFvf2rfnpcPXnP5hZ//3C2XbxhbMwkPJKCuUyfLV/SHoD3suOI+YWkrjaO6HGaUNkyNxcGcT8MxXmCo4w5hQlCtyYpqQYpMwS4QHCLaKRuuaXnxmWMi0ehUA5MKPnPTRddf+S//5O4ffe272zWhGF8zKEtJGqlkzRJnEyTUoQ7VZW9u61kTt/3idbd8+IZLzu2MASzqOXkPhcPKGRwAg7XpMcdCugAAE0tJREFUYgcI4uLAL7y+3s966o0TdUOhoHxwouB8cbE37nVw9ER23lkEbv5Js+Tl1deOxHLO5xrq5IiLbKoThIpBV+sN42PnbRznCKCCKpSVScjJEFSUcMNzO5NXbj2rLodRFpXmkeZcCj4CMhYzHD8+venijT5F7zTW0WUBQIwxz4IDZkpHrjtT4c57djz45HMHjs7PDGih5GIsz8fz/sLi9PH9Y2u7zKEWHZYVAHi3fA5ViUgFXtS1k0iadA1SbtrpRZmB0atijDHGGLOKkGpbRPzN//bQNx5+FYiswoik0tQglViJEhxASs2a8ZoluuYzVZWgYCUoHCT5LAh8WQO+Cw6AIA5cWhxDP2g5lfPHLsivuWbbB27YdtZZG6e6maa68MEhubaoSVBEZq81NCplFTko/GDWZaoIh4fF7lODPmQMg64OWKmkok+dVNcXdtw153RRD1W9ujEOQyiDfAK3HeWigaBSkdacKrgMrqjUzwGHZuW149MvHzx+6lT/xKnFmYVhgkfW3ZDTxjW4dMv688/ZcMV569cXLqh4RM/NfI8ERfQTb35aR6czqRlpVx2rOXvoMAPISHri8izk1aI6Pyt+U4g3nJ1A50IVSCBRzkrG0YXhgenTYA+gEslcPkzwmpyWZ41lWzaumWJySQAGu8QoCd0BkA1L1+sL7z+WZnuOQgEeOup7dSF2KWWnMHPxlnPO6nKRqtwlEQFnCT4qVGRu9vQT+6bv3dl7eOczRxeGQ+EhOfUhUbPNsWYWJen08wSKYHahZseqwtSOeNEIJGgGZCCgXfSo7bwXLP+KwsX47X/76duuP99+Do0xxhizCuP1F778wDceeeVv4VtqNWTSdWPhgi2b/u5nPnzbh9Y7YAroABkkoI6x7PvJZnBFPYyF0+CbjgJpp44oKbhdfo43nYWU5Y/5/3r029KzsfwE0c9Ki3BaUSBve06ac5Bao53lp5GmqG39bteZKyEqKfmIdk7HRHUc5FBrCpMxFD1gAJTACyfxnR88+8TTz758+HTlJv4WHhHr0OK1McYYY1aZ/w97PfLxSamHMwtz87tnZo4dvPfu8X/+j/7+FVuyszqoExUu9z7nqBANGeeFI01S1+xc20JNXv+6xMur9cjc0sDw5YuBZkYJeaiiraa3lxvN/wapJvHOJ0iMos4HgiZPeQc+UwpDoFTsO4EHd7zwvfsfOvD6tLAnP2F90cYYY4wx75p4XdYKeC6mSKsTveHcvmNf+t1/f+l5m2667sqb3nfptku3dnOcQxV5QkyiQs6T88peQDXa5dxBka2ImQq8KVXrqltbQqqurV8TiBUQsCyvlAdIR/3PSmgaV5SZJFVQGvNZHeuyqlO+flhWynTk1MKjz+578KmXnj9w9NTCYCAe+VRUVIls5YsxxhhjzLsmXiPLUZWSUqm+lHwxSTcb238K++7ZeccPnrzqyiu2bt36r2855/zzzlFCinUnLG+HcYC8dePf6FykrmgSeWfx+menFeRt7tvy4yNoe0+bhmht+0aooAQoNdt4mk+IiUNItZTDuigK78P+Go8+t/DkU888+NiTJ2Z7rru25nyAMFRCzOA8eOWuH2OMMcYY8zMer6shmOEKIqUYEbPKuemqzt3YfIr3P3s0PH98x6OLV1560bbLt9x0zeUXbQmFoEPICAERmqARYJAH0agPmYja0HnG4OxVhdqjn22uJmqHKbaTRgQgRLQjpUngBCSeklLyONWvnt/1wv79r93x/OC1gwcHZQ3XScV4HUko4xBc8O20b0qQaD8bxhhjjDHvkniNuqm4qqqyd3lXyaWq31cPytl7ZNnOxf5zzy3w009P/unDt37gyi9+5v3XnLdmwmHcgbSE1KDQ9hzTqM7arN5ui7a8PNBv9eB2bU1TnNY0ytrslh4paTPmJcHVQAVUwMwivrd9z11/uf3oiRkROZZtEen4bCpKSgIXggK1MqQ5OSo2kdoYY4wx5t0Urwmpzb4EQFKsAIbPAAZIQMOqRjZepxpwMyl9/6GnX9iz+7abr/3I+6++5vz1hYTcBRC4aY9QBUNjIucAQBNEQARmUL6aXqoEgNDu/qlrNEOlm+OM1Dx2Ve8TeChMjAFwdAEvvbp4593bH9314iD5GmvI+4QARq1Q9sSQdsB5asviyoDYRkVjjDHGmHdNvPYSMaoyKxzAQs0ycAcAbU+xAAJNifwiT7x0eviV7+34+n1PXrrl7A+9/7KrLrvkmgvXrfeQpA4awMpMIg6JmjUyqYYQwqqK182kPadggB03BexR9K4BggsL8Ak4/EZ/74HXtu/Yv/vV6deOnz41JO1sQtZJlcB5Sr2lL4lm786KvwJJV95mjDHGGGN+xuM1QduJckBzJM8phBSIS+0cIS4qMQABJw595P2UTi6mwwfTo8derqrdl62JX7rtpk/ectWYp7LGmHMd5xQhNIf92C1Hz9UiCZRHrdfsgZQqUnLqfXIkhAQ8dwJf+8Z3Hnrs6Yrzueje6KMzuT52c3CGUuEzdLq0OLv0Nfnt2kAUDIvXxhhjjDHvlngtTSdDm+SWWqeFAKV2cnOQSsAJHkQKhhB8B86VdSyHNZw/ML3wX7767YefO/Drt39m2yWheRipkpx0PAQiQFdbQGRqM29dJ6gCEJdVysMIznC6wre/99ifbX/m5Bszi1Vew1cun9q4ce6NGQQgdwgEVKgTr1jfLoR2C80Z8doYY4wxxrx74nVEMYpwTd9wc5ZOVgyeQ8kdBSk5gQP5UTlVQAkUPaUK+cFq4shjL93/9L7Nm9Z8+NpLf+mmKy8/d+2mMd8DtKJulvnV9lIJAFUVEgpBgF7Ug6d6D+7at/3J/a+8Pj09u9iXKeWzqeAErkWrXunWrk91idgjFk9CSQUM0GiOIelywl4K2UQWsY0xxhhj3i3xGhwAQAUkozHWTe/10j4URF7TfGob9zwISeuBlzLTWsq6ct3EE4w4p2nh8Myrr/zwj7/2Jzduu+jzt9/6gWuv2rw2my/TutytppeKkAAhkHOuFOw/fPxPv3vf/U+9cHjRzWIihvHk12NYIOSoawAIjOFiGgzYaZ5J0ApxGGNdhbWAKi01hjCIRv8F0IwQsXxtjDHGGPMuidckZfvRcoTjtyyKqc/4N6n5XB/Jx3apjBJI4AfJw0316VwOF99/pH7yD586b/Ohz/3KzZ+8ef0A6ABe0dXkMUQqEWtkY+BQS0iOm4KtLq9laRfWeKhDBCI0RRp/mwsEKCHRcg3+bzpDqQKCgOOKbxSgrBWkhJTQSrPNbc1YK2gCJUiCc0gxpuTz7qL42uWRsOf16ut3P/bYcy8fOLEw5As15O3kkETkBojDtgwdm5eXVGkY8yFy0ASWVvTo0lO99HF7tNF+Kowxxhhj3k3x+v+RJhK3axyVQAol6g37L+7b/3u//9rX/qT7gYvXffjGq2+6+uKzJ2hMg2ePTFlFBQR1ClXxjKY9Bctd4E3mdgARPI++2Zu21YwWufxk2yE1QiOT9/AgjoACCQTKwI4oJ6gmJVKVSFCwA3lxVAoELIF6A+x99ciOPcf2vHRg10sHX5+roytSNqnKUGlasa3kbIwxxhhj8fqniNeUSJsRcgwgOSJlDgVTWKzL3szpe3ct3PXws+vHwu2/dNMXP3vr1g3wipzaUrkKqnKQdXwzKWOUnZu+ZCdgBSstV3vPTK80qnTLT3pvVYDIpFAXyCcgAQJS8iAPwA8WOMvIOSVXCfUGiXMXHSLw42dOfv3Ou57Zd+R06WKiMLFGJruDSlQA56CJVAjCKokye08bY4wxxli8fkfxuilgE0MFxCGEuop1WRGiQ1JFPyLPNrxRl9/6q6f3vvL6ezZO/bPf/tXz1iIOQXW1biIrihwqUGnr0KoAgTwRAN/cGpoArdzG7zfPI2H9SYbYkW8XLjZ/0+TJ0agPo6mBKwHsh3UcJoSO566bqXD/48cf2/n8w7v2HDs1z90NddatyrqMhBpgBx+ABFWHyJpYk8VrY4wxxhiL1+8wXhNUSYAEYqhWVQQx5R1mJYmMJNma/mAwoE6vTidePJW9dOKR3V++/vLzrr1i801XX4I8K7wL5ByJh5DWgAACUbAyubZdpB3wJ6Pa9fKEDR39z78xXlfkajgPBIChkBpaO8ARa1sm556bYCBm7tRC3Pnkq3sPnHzwqRf2Hj7Vq6j2Y1KsUWGpAZchZIix/caaCEoqrOI02hvaGGOMMcbi9TtCUFKoUjNyhAjEYFJwSnVSwHkMK7hMQx6Hw+jHpJPtmz999MnX7nl096S7+9YP3fAbn/3wZeevCXA5XJeC0witQQIVQnTkeHnBCrV9INqMs2sPV/6Ezc4RKAEFXLsLXqBNAzYT+WaedS9gfoi7tz/z53ff99rR00PxKZtMYUq7nXqYwDkKj2EPKYKpbVRRgQq1RXcInL2hjTHGGGMsXr8julxFJoU2S9al6cT2zSQNj1pEpAZ8BvJVpXBTc1o63+3L4I4H996z44WLt559xUUXfPT6rddeft7a4MfYBRKSSKpgUYnKGRTc9IU0hwiZl/ZO/jXxWqRtyyaiHOqhrOo0jZJxKMmXyrXSweO951985b4Dvad3PXv8xCl1eenXqfroiiQOVYJjIPGw7zAAs6ZKiJuRIGhnGbJosE2LxhhjjDEWr99xuiYQQ2mptgyFYhS5lUAIWidIVBK4tuRMTuGik0gFIc0vzM68Mrdvet+37n1o67ruLR+64e988vrzN+a5cwXggJjqYUIWEAhQIhF2AK3cTv5/zNaqysxEBMBVC45LwIEycKg0m00UM+w8iL/80VPfve/B2UEcUiGiRefsBCeOQpHH/pAAQFgTgEwHQQdNM4mQS8QCFnIKEgTl9krDGGOMMcZYvH4HGGibMwhoTzoq64qThs1EEFYRxPYE5NIQPfIKzqY2VrF/ZHo+d8Xri/xn9z7++M7nf+OXP/bLH7l40qPfx0QeyEGACDgGs4emvzHGigjzGdP6BMIaoQwidfkicCLiP//B9m//aGcM4ynfWHddQSnGNExAVSFkHg5ghRCUkJpJ20sXF4Awmoo9AF6xeVHsPW2MMcYYY/H6HaCm4RgKUqV28LOIQImUAKWaMgUITCqQIaGZ4rfU1EGxjgBzZ6KGHi+FNRw/Uu3+g+/8z+9MfOjaK66+bNM1l11w9to8YzhFxuCYAkXnHVRBIDC9XdCmtqSOuq6dcwBKjLHr9ip+/pUTew+9+NCzh368a9+c5FW+IQm0V6IYqwZ9OB+yXIpMJJWDCjRqMAcUUlOoKWB5FQ4BpO35S1hniDHGGGOMxeufRlO91qYBmUal7KYPOwGAJu5CFaidCmtNCoYKAUpKpHBSD5XU5Z1EedNxEZn6MuifHLzygx3FD+uz1oz/9qeuu/GGqy99z2QC2DnHALRdRAPg7U4TNtXrpjmEmUVkWtK9u9Kd37n7xUMnF4ZxfigaJkKeM1HgxD6lOJPlxaCK9UIFH+AzNB3fTFASIgUDXilfMUPwTavL1dbKGGOMMcZYvP4pKK+MmKxQiDKwNFmDmp2OrJpI4ZBIxSmEWJQUGjIXJdXDEnmGvIsIQECdioFy2K+GMc5/+b//3sNXbfv12z9z/TVXnDuVz83PTU1O/vX3i0YAlGV5+PDh//Xgga89duTkzLyGbpUyHu9ojHUSDHrByXjGZX9OwqaMHBdZgosAUgJ7oClWk6IZnh0AgWoz3qRdTWOMMcYYY34G4zWhZh2+e7L1GR8qQVZ0RzRdIEgzS7ckapaQryw2S1KA2WWA9jDsoWk3IQCoswJZcQrorbvlroPl9//rj9ZN7vjg+y6/8cq1V2+7/OL1xdoMPlWBhgzVeo44g89rFEMKJfORWXn16Ikde4/c/8ju109ML9RhQDlcDkmOgbrnmvudZwLMC9DZCFUgAhFNSdy9NTn3gN5qevOxRrWmFmOMMcas1nitHMQXP1cPXlXfetObbogJ7ArvsuOL9fceeOq+B4Y6+PqnP3LDFz73iWsvnupQViVM5uMJiEANHJnDPQ/suufHTxw5cXpmEMuUIXjxnaRn/qKA3hwriX7ugqZbeJ3FVuEYY4wxZpXGa5boUvlzHq+XmjqW47VjERFS7xw4xJTWbTrnrx7Z+cyuZ27/+M2/9tlPbl7XlpQXInbuPnbHX9zz2K69vegrdfnkxk63W8WUkniqz/jWohavp3INbP3ixhhjjFlVaCli/v72l3bsn/75evD05iKyLo/OHslCjAmSiOBJWFMqq3FPHrWL5Vkb1qxbO3X9e7cNhuWL+w7sfelApU59t4JP6oQ5Kiua+ddvypFvjpXy89dEPS4Lv/Op911zwSb7OTTGGGPMKozXQ6D+uX863jp9I42m3iWgjpCEiRyqyKhdmK4R7BAF3rXN0nH0dWodhfi3TBixjmMAJTCuKOy5MMYYY8yqjNfQup1oZ85I3P1m3SPgFA5gKFSJmx3s7QRtUWluIgAgbo5bKi3FaFkxy8+0hlyEtx1taIwxxhizGuK1McYYY4wx5qfD9hQYY4wxxhhj8doYY4wxxhiL18YYY4wxxli8NsYYY4wxxli8NsYYY4wxxhhjjDHGGPMu9L8BfIuW1a2+i1gAAAAASUVORK5CYII="/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">125 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x199 hc yc ff4 fs3 fc0 sc0 ls0 ws0">wykraczające <span class="_ _e"></span>poza <span class="_ _e"></span>zakres <span class="_ _e"></span>b<span class="_ _2"></span>adania <span class="_ _e"></span>i <span class="_ _2"></span>mające <span class="_ _e"></span>p<span class="_ _2"></span>omóc <span class="_ _2"></span>ty<span class="_ _2"></span>m <span class="_ _2"></span>organ<span class="_ _2"></span>om <span class="_ _2"></span>w <span class="_ _e"></span>wypełnieniu <span class="_ _e"></span>ich <span class="_ _e"></span>u<span class="_ _2"></span>stawowych </div><div class="t m0 x199 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">obowiązków;<span class="ff1"> </span></div><div class="t m0 x83 hc yd8 ff1 fs3 fc0 sc0 ls6 ws0">e)<span class="ff9 ls0"> <span class="_ _55"> </span><span class="ff4">świadczenie <span class="_ _1b"> </span>usług <span class="_ _18"> </span>niebędąc<span class="_ _2"></span>ych <span class="_ _18"> </span>b<span class="_ _2"></span>adaniem <span class="_ _18"> </span>odby<span class="_ _2"></span>wa <span class="_ _18"> </span>się <span class="_ _18"> </span>zgo<span class="_ _2"></span>dnie <span class="_ _18"> </span>z <span class="_ _1b"> </span>wymogami <span class="_ _18"> </span>należn<span class="_ _2"></span>ości <span class="_ _18"> </span>określon<span class="_ _2"></span>ymi </span></span></div><div class="t m0 x85 hc yd9 ff4 fs3 fc0 sc0 ls0 ws0">odpowiednio <span class="_ _2"></span>dla <span class="_ _e"></span>takich <span class="_ _2"></span>usług <span class="_ _2"></span>w <span class="_ _2"></span>zasadach <span class="_ _e"></span>etyki <span class="_ _2"></span>zawodowej <span class="_ _2"></span>oraz <span class="_ _2"></span>sta<span class="_ _2"></span>ndardach <span class="_ _2"></span>wykonywania <span class="_ _2"></span>takich<span class="_ _2"></span> <span class="_ _2"></span>usług, <span class="_ _2"></span>jak </div><div class="t m0 x85 hc yda ff4 fs3 fc0 sc0 ls0 ws0">również w przepisach s<span class="_ _2"></span>zczególnych;<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x83 hc ydb ff1 fs3 fc0 sc0 ls3d ws0">f)<span class="ff9 ls0"> <span class="_ _3e"> </span><span class="ff4">podmioty <span class="_ _1b"> </span>świadczące <span class="_ _1b"> </span>usługi <span class="_ _1b"> </span>niebędące <span class="_ _18"> </span>bad<span class="_ _2"></span>aniem <span class="_ _18"> </span>p<span class="_ _2"></span>owinny <span class="_ _1b"> </span>cechować <span class="_ _1b"> </span>się <span class="_ _18"> </span>krytycznym <span class="_ _1b"> </span>nastawieniem, </span></span></div><div class="t m0 x85 hc ydc ff4 fs3 fc0 sc0 ls0 ws0">zachowaniem  czujności  wobec  okoliczności  mogących  wskazywać  na  ew<span class="_ _0"></span>entualne  błędy  lub  zachowania </div><div class="t m0 x85 hc ydd ff4 fs3 fc0 sc0 ls0 ws0">sprzeczne z zas<span class="_ _2"></span>adami i przepisami obowiązującymi w zak<span class="_ _2"></span>resie dziedziny<span class="_ _2"></span><span class="ff1"> </span>świad<span class="_ _2"></span>czonych usług;<span class="ff1"> </span></div><div class="t m0 x83 hc yde ff1 fs3 fc0 sc0 ls22 ws0">g)<span class="ff9 ls0"> <span class="_ _30"> </span><span class="ff4">w przypadku<span class="_ _2"></span> gdy b<span class="_ _2"></span>iegły rewident lub<span class="_ _2"></span> firma aud<span class="_ _2"></span>ytorska świadczą <span class="_ _2"></span>przez okres <span class="_ _2"></span>co najmniej <span class="_ _2"></span>trzech kolejnych <span class="_ _2"></span>lat </span></span></div><div class="t m0 x85 hc ydf ff4 fs3 fc0 sc0 ls0 ws0">obrotowych na rzecz Spółki lub jednostki zależnej, usługi niebędące badaniem sprawozdań finansowych inne </div><div class="t m0 x85 hc ye0 ff4 fs3 fc0 sc0 ls0 ws0">niż <span class="_ _e"></span>us<span class="_ _2"></span>ługi, <span class="_ _e"></span>o <span class="_ _e"></span>których<span class="_ _2"></span> <span class="_ _e"></span>mowa <span class="_ _e"></span>w <span class="_ _4"></span>art. <span class="_ _e"></span>3 <span class="_ _e"></span>p<span class="_ _2"></span>rzedmioto<span class="_ _2"></span>wej <span class="_ _e"></span>Polityki, <span class="_ _4"></span>całkowite <span class="_ _e"></span>wynagrod<span class="_ _2"></span>zenie <span class="_ _e"></span>z <span class="_ _e"></span>t<span class="_ _2"></span>ytułu <span class="_ _e"></span>ta<span class="_ _2"></span>kich <span class="_ _e"></span>usług </div><div class="t m0 x85 hc ye1 ff4 fs3 fc0 sc0 ls0 ws0">jest <span class="_ _e"></span>ograniczone <span class="_ _e"></span>do <span class="_ _e"></span>naj<span class="_ _2"></span>wyżej <span class="_ _2"></span>70% <span class="_ _e"></span>średn<span class="_ _2"></span>iego <span class="_ _e"></span>wynagrodzeni<span class="_ _2"></span>a <span class="_ _2"></span>p<span class="_ _2"></span>łaconego <span class="_ _e"></span>w <span class="_ _e"></span>trzech <span class="_ _e"></span>kolejnych <span class="_ _e"></span>ostatn<span class="_ _2"></span>ich <span class="_ _e"></span>latach </div><div class="t m0 x85 hc ye2 ff4 fs3 fc0 sc0 ls0 ws0">obrotowych <span class="_ _18"> </span>z <span class="_ _18"> </span>tytułu <span class="_ _14"> </span>badania <span class="_ _18"> </span>Spółki <span class="_ _14"> </span>oraz,<span class="_ _2"></span> <span class="_ _14"> </span>w <span class="_ _14"> </span>stos<span class="_ _2"></span>ownych <span class="_ _14"> </span>przypadkach<span class="_ _2"></span>, <span class="_ _14"> </span>jej <span class="_ _14"> </span>jedn<span class="_ _2"></span>ostek <span class="_ _14"> </span>zależnych <span class="_ _1d"> </span><span class="ff1">oraz </span></div><div class="t m0 x85 hc ye3 ff4 fs3 fc0 sc0 ls0 ws0">skonsolido<span class="_ _2"></span>wanego sprawozdania finans<span class="_ _2"></span>owego Grupy Kapitałowej „TOYA” S.A.<span class="_ _2"></span>;<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x83 hc ycdb ff1 fs3 fc0 sc0 ls17 ws0">h)<span class="ff9 ls0"> <span class="_ _3b"> </span><span class="ff4">świadczenie <span class="_ _2"></span>dozwolonych <span class="_ _e"></span>usług <span class="_ _2"></span>niebędących <span class="_ _2"></span>czy<span class="_ _2"></span>nnościami <span class="_ _2"></span>rewizji <span class="_ _2"></span>finansowej <span class="_ _2"></span>jest <span class="_ _2"></span>możli<span class="_ _2"></span>we <span class="_ _2"></span>tylko <span class="_ _2"></span>i <span class="_ _2"></span>wył<span class="_ _2"></span>ącznie </span></span></div><div class="t m0 x85 hc y996 ff4 fs3 fc0 sc0 ls0 ws0">po <span class="_ _2"></span>u<span class="_ _2"></span>przednim <span class="_ _2"></span>zatwierdzeniu<span class="_ _2"></span> <span class="_ _2"></span>przez <span class="_ _e"></span>Komitet <span class="_ _2"></span>Audy<span class="_ _2"></span>tu <span class="_ _2"></span>takiej <span class="_ _e"></span>usługi <span class="_ _e"></span>stosowną <span class="_ _e"></span>uchwałą. <span class="_ _2"></span>Komitet <span class="_ _e"></span>Audytu <span class="_ _e"></span>wyraża </div><div class="t m0 x85 hc ycdc ff4 fs3 fc0 sc0 ls0 ws0">zgodę <span class="_ _4"></span>na <span class="_ _4"></span>świad<span class="_ _2"></span>czenie <span class="_ _e"></span>d<span class="_ _2"></span>ozwolonych <span class="_ _7"></span>usług <span class="_ _4"></span>niebędącyc<span class="_ _2"></span><span class="ff1">h <span class="_ _4"></span>badaniem <span class="_ _4"></span>w <span class="_ _4"></span>przypad<span class="_ _2"></span>ku, <span class="_ _4"></span>gdy <span class="_ _4"></span>uzasadnion<span class="_ _2"></span>a <span class="_ _4"></span>potrzeba </span></div><div class="t m0 x85 hc ycdd ff4 fs3 fc0 sc0 ls0 ws0">skorzystania  z <span class="_ _f"> </span>takich <span class="_ _f"> </span>usług  z<span class="_ _0"></span>ostanie  zgłoszona <span class="_ _f"> </span>przez <span class="_ _f"> </span>jeden  z <span class="_ _9"> </span>organów  Spółki <span class="_ _f"> </span>po  prze<span class="_ _0"></span>prowadzeniu  przez </div><div class="t m0 x85 hc y82 ff4 fs3 fc0 sc0 ls0 ws0">Komitet <span class="_ _e"></span>audytu <span class="_ _e"></span>oceny <span class="_ _e"></span>zagroż<span class="_ _2"></span>eń <span class="_ _2"></span>i <span class="_ _e"></span>za<span class="_ _2"></span>bezpieczeń <span class="_ _e"></span>niezależności, <span class="_ _e"></span>o <span class="_ _e"></span>kt<span class="_ _2"></span>órej <span class="_ _2"></span>mowa <span class="_ _4"></span>w <span class="_ _2"></span>art.<span class="_ _2"></span> <span class="_ _2"></span>69<span class="_ _e"></span><span class="ff1">-73 <span class="_ _e"></span>usta<span class="_ _2"></span>wy <span class="_ _2"></span>z <span class="_ _e"></span>d<span class="_ _2"></span>nia <span class="_ _e"></span>11 </span></div><div class="t m0 x85 hc y507 ff1 fs3 fc0 sc0 ls52 ws0">ma<span class="ff4 ls0">ja <span class="_ _5"> </span>2017 <span class="_ _5"> </span>r. <span class="_ _5"> </span>o <span class="_ _5"> </span>biegłych <span class="_ _5"> </span>rewidentach, <span class="_ _5"> </span>firmach <span class="_ _5"> </span>aud<span class="_ _2"></span>ytorskich <span class="_ _5"> </span>oraz <span class="_ _1c"> </span>n<span class="_ _2"></span>adzorze <span class="_ _5"> </span>publicznym.<span class="_ _2"></span><span class="ff1"> <span class="_ _5"> </span></span>Stosu<span class="_ _2"></span>je <span class="_ _1c"> </span>się <span class="_ _5"> </span>to </span></div><div class="t m0 x85 hc ycde ff4 fs3 fc0 sc0 ls0 ws0">odpowiednio w stos<span class="_ _2"></span>unku do atestacji sprawozd<span class="_ _2"></span>awczości zrównoważonego rozwoju<span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ycdf ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yce0 ff4 fs3 fc0 sc0 ls0 ws0">Wybór  firmy <span class="_ _f"> </span>audytors<span class="_ _2"></span>kiej  do <span class="_ _f"> </span>przeprowadzenia  badania  sprawozdania  finansowego  Spółki  za  202<span class="_ _2"></span><span class="ff1">5  </span>r. <span class="_ _f"> </span>nie  dotyczył </div><div class="t m0 x6 hc yce1 ff4 fs3 fc0 sc0 ls0 ws0">przedłużenia <span class="_ _4"></span>umowy <span class="_ _e"></span>o <span class="_ _e"></span>badanie <span class="_ _4"></span>sprawozdania <span class="_ _4"></span>finansowego,<span class="_ _2"></span><span class="ff1"> <span class="_ _e"></span></span>a <span class="_ _e"></span>rekomendacja <span class="_ _4"></span>Komitetu <span class="_ _e"></span>Audytu <span class="_ _e"></span>„<span class="_ _2"></span>TOYA” <span class="_ _e"></span>S.A. <span class="_ _e"></span>dotycząca </div><div class="t m0 x6 hc y596 ff4 fs3 fc0 sc0 ls0 ws0">powołania firmy <span class="_ _0"></span>audytors<span class="_ _2"></span>kiej <span class="_ _0"></span>badającej sprawozdanie finansowe „TOYA” S.A. <span class="_ _0"></span>w <span class="_ _0"></span>latach 2023, 2024 <span class="_ _0"></span>oraz 2025 –<span class="ff1"> </span>spełniała </div><div class="t m0 x6 hc ya96 ff4 fs3 fc0 sc0 ls0 ws0">obowiązujące w<span class="_ _0"></span>arunki i <span class="_ _a"></span>została sporządzona <span class="_ _0"></span>w <span class="_ _0"></span>następstwie <span class="_ _0"></span>zorganizowanej przez <span class="_ _a"></span>Spółkę procedury <span class="_ _a"></span>wyb<span class="_ _2"></span>oru <span class="_ _a"></span>s<span class="_ _2"></span>pełniającej </div><div class="t m0 x6 hc yce2 ff4 fs3 fc0 sc0 ls0 ws0">obowiązujące kryteria, p<span class="_ _2"></span>olegającej na:<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x83 hc yce3 ff1 fs3 fc0 sc0 ls16 ws0">a)<span class="ff9 ls0"> <span class="_ _55"> </span><span class="ff4">zapros<span class="_ _2"></span>zeniu <span class="_ _9"> </span>p<span class="_ _2"></span>rzez <span class="_ _9"> </span>Spółkę <span class="_ _f"> </span>dowolnych <span class="_ _f"> </span>firm <span class="_ _9"> </span>aud<span class="_ _2"></span>ytorskich <span class="_ _9"> </span>do <span class="_ _f"> </span>składan<span class="_ _2"></span>ia <span class="_ _9"> </span>ofert <span class="_ _9"> </span>w  sprawie <span class="_ _9"> </span>świadczenia <span class="_ _f"> </span>usługi </span></span></div><div class="t m0 x85 hc yce4 ff1 fs3 fc0 sc0 ls0 ws0">badania sprawozdania finanso<span class="_ _0"></span>wego, <span class="_ _0"></span>pod <span class="_ _0"></span>warunkiem przestrzegania art. <span class="_ _a"></span>17 ust. <span class="_ _a"></span>3<span class="_ _2"></span><span class="ffa fs4"> <span class="_ _0"></span><span class="ff4 fs3">rozporzą<span class="_ _2"></span>dzenia <span class="_ _0"></span>Parlamentu </span></span></div><div class="t m0 x85 hc yce5 ff4 fs3 fc0 sc0 ls0 ws0">Europejskiego <span class="_ _4"></span>i <span class="_ _4"></span>Rad<span class="_ _2"></span>y <span class="_ _4"></span>(UE) <span class="_ _4"></span>nr <span class="_ _4"></span>537/2014 <span class="_ _4"></span>z <span class="_ _4"></span>dn<span class="_ _2"></span>ia <span class="_ _4"></span>16 <span class="_ _4"></span>kwietnia <span class="_ _4"></span>2016 <span class="_ _4"></span>roku<span class="_ _2"></span> <span class="_ _4"></span>w <span class="_ _4"></span>sprawie <span class="_ _4"></span>szczegóło<span class="_ _2"></span>wych <span class="_ _4"></span>wymogów </div><div class="t m0 x85 hc yce6 ff4 fs3 fc0 sc0 ls0 ws0">dotyczących <span class="_ _1c"> </span>ustawowych  badań  sprawozd<span class="_ _2"></span>ań  finansowych  jednos<span class="_ _2"></span>tek  interesu  publicznego,  uchylaj<span class="_ _2"></span>ącego </div><div class="t m0 x85 hc yce7 ff4 fs3 fc0 sc0 ls0 ws0">decyzję Komisji 2005/90<span class="_ _2"></span>9/WE;<span class="ff1"> </span></div><div class="t m0 x83 hc yce8 ff1 fs3 fc0 sc0 ls17 ws0">b)<span class="ff9 ls0"> <span class="_ _3b"> </span><span class="ff4">organizacji <span class="_ _4"></span>procedury <span class="_ _4"></span>wyb<span class="_ _2"></span>oru, <span class="_ _4"></span>która <span class="_ _4"></span>w <span class="_ _4"></span>żad<span class="_ _2"></span>en <span class="_ _4"></span>sposób <span class="_ _4"></span>n<span class="_ _2"></span>ie <span class="_ _e"></span>wyklu<span class="_ _2"></span>czała <span class="_ _4"></span>z <span class="_ _4"></span>udzia<span class="_ _2"></span>łu <span class="_ _4"></span>w <span class="_ _4"></span>procedu<span class="_ _2"></span>rze <span class="_ _4"></span>wyboru <span class="_ _4"></span>firm, </span></span></div><div class="t m0 x85 hc yce9 ff4 fs3 fc0 sc0 ls0 ws0">które <span class="_ _9"> </span>uzyskały<span class="_ _2"></span> <span class="_ _7"> </span>mniej <span class="_ _9"> </span>niż <span class="_ _9"> </span>15% <span class="_ _9"> </span>s<span class="_ _2"></span>wojego <span class="_ _7"> </span>całko<span class="_ _2"></span>witego <span class="_ _9"> </span>wynagrodzenia <span class="_ _9"> </span>z <span class="_ _9"> </span>ty<span class="_ _2"></span>tułu <span class="_ _9"> </span>badań <span class="_ _9"> </span>od <span class="_ _9"> </span>jednostek <span class="_ _9"> </span>interesu </div><div class="t m0 x85 hc ycea ff4 fs3 fc0 sc0 ls0 ws0">publicznego  w <span class="_ _9"> </span>dany<span class="_ _2"></span>m <span class="_ _9"> </span>p<span class="_ _2"></span>ańskie <span class="_ _9"> </span>Unii  Europejskiej <span class="_ _f"> </span>w <span class="_ _f"> </span>poprze<span class="_ _2"></span><span class="ff1">dnim <span class="_ _f"> </span>roku  kalendarzowym, <span class="_ _f"> </span>zamieszczonych  w </span></div><div class="t m0 x85 hc yceb ff4 fs3 fc0 sc0 ls0 ws0">wykazie <span class="_ _2"></span>firm au<span class="_ _2"></span>dytorskich, <span class="_ _2"></span>o <span class="_ _2"></span>którym <span class="_ _2"></span>mowa <span class="_ _2"></span>w art. <span class="_ _2"></span>91 <span class="_ _2"></span>ustawy <span class="_ _2"></span>z <span class="_ _2"></span>dnia <span class="_ _2"></span>11 <span class="_ _2"></span>maja <span class="_ _2"></span>2017 r. <span class="_ _2"></span>o <span class="_ _2"></span>biegł<span class="_ _2"></span>ych <span class="_ _2"></span>rewidentach, </div><div class="t m0 x85 hc ycec ff1 fs3 fc0 sc0 ls0 ws0">firmach audytorskich<span class="_ _2"></span> oraz nadzorze pub<span class="_ _2"></span>licznym; </div><div class="t m0 x83 hc y4ef ff1 fs3 fc0 sc0 ls3c ws0">c)<span class="ff9 ls0"> <span class="_ _5b"> </span><span class="ff4">przygotowaniu<span class="_ _2"></span> <span class="_ _1d"> </span>przez <span class="_ _1d"> </span>Spółkę <span class="_ _1d"> </span>dokumentacji <span class="_ _1d"> </span>przetargowej<span class="_ _2"></span> <span class="_ _1d"> </span>dla <span class="_ _1d"> </span>zaproszonych<span class="_ _2"></span> <span class="_ _1d"> </span>firm <span class="_ _1b"> </span>audyto<span class="_ _2"></span>rskich, <span class="_ _1d"> </span>która </span></span></div><div class="t m0 x85 hc yced ff4 fs3 fc0 sc0 ls0 ws0">umożliwiła <span class="_ _e"></span>im <span class="_ _e"></span>poznan<span class="_ _2"></span>ie <span class="_ _2"></span>dział<span class="_ _2"></span>alności <span class="_ _e"></span>Spółki, <span class="_ _e"></span>wskazy<span class="_ _2"></span>wała <span class="_ _e"></span>sprawozdania <span class="_ _e"></span>finans<span class="_ _2"></span>owe <span class="_ _2"></span>pod<span class="_ _2"></span>legające <span class="_ _e"></span>badaniu <span class="_ _e"></span>oraz </div><div class="t m0 x85 hc y8bb ff4 fs3 fc0 sc0 ls0 ws0">zawierała <span class="_ _2"></span>p<span class="_ _2"></span>rzejrzyste <span class="_ _2"></span>i <span class="_ _e"></span>niedyskryminujące <span class="_ _e"></span>kryteria <span class="_ _e"></span>wyboru,<span class="_ _2"></span><span class="ff1"> <span class="_ _2"></span></span>które <span class="_ _e"></span>są <span class="_ _e"></span>stosowane <span class="_ _2"></span>przez <span class="_ _e"></span>Spółkę <span class="_ _e"></span>do <span class="_ _2"></span>oceny <span class="_ _e"></span>ofert </div><div class="t m0 x85 hc y220 ff4 fs3 fc0 sc0 ls0 ws0">złożonych p<span class="_ _2"></span>rzez firmy audytorskie;<span class="ff1"> </span></div><div class="t m0 x83 hc y6f ff1 fs3 fc0 sc0 ls17 ws0">d)<span class="ff9 ls0"> <span class="_ _3b"> </span><span class="ff4">swobodzie <span class="_ _2"></span>okreś<span class="_ _2"></span>lenia <span class="_ _2"></span>przez <span class="_ _e"></span>Spółkę <span class="_ _2"></span>procedu<span class="_ _2"></span>ry <span class="_ _2"></span>wyboru <span class="_ _e"></span>i <span class="_ _2"></span>możliwości <span class="_ _2"></span>p<span class="_ _2"></span>rowadzenia <span class="_ _2"></span>bezp<span class="_ _2"></span>ośrednich <span class="_ _2"></span>negocjacji <span class="_ _e"></span>z </span></span></div><div class="t m0 x85 hc ycee ff1 fs3 fc0 sc0 ls0 ws0">zainteresowanymi oferentami<span class="_ _2"></span> w trakcie procedury;<span class="_ _2"></span> </div><div class="t m0 x83 hc ycef ff1 fs3 fc0 sc0 ls6 ws0">e)<span class="ff9 ls0"> <span class="_ _55"> </span><span class="ff4">ocenie <span class="_ _7"> </span>przez <span class="_ _9"> </span>Spółkę <span class="_ _7"> </span>o<span class="_ _2"></span>fert <span class="_ _7"></span>złożonych <span class="_ _9"> </span>przez <span class="_ _7"></span>firmy <span class="_ _7"> </span>audy<span class="_ _2"></span>torskie <span class="_ _7"></span>zgodnie <span class="_ _7"></span>z <span class="_ _9"> </span>kryteriami <span class="_ _7"></span>wyboru <span class="_ _7"> </span>o<span class="_ _2"></span>kreślonymi <span class="_ _7"> </span>w </span></span></div><div class="t m0 x85 hc y44b ff1 fs3 fc0 sc0 ls0 ws0">dokumentacji przetargow<span class="_ _2"></span>ej; </div><div class="t m0 x83 hc ycf0 ff1 fs3 fc0 sc0 ls3d ws0">f)<span class="ff9 ls0"> <span class="_ _3e"> </span><span class="ff4">przygoto<span class="_ _2"></span>waniu <span class="_ _19"> </span>p<span class="_ _2"></span>rzez <span class="_ _19"> </span>Spół<span class="_ _2"></span>kę <span class="_ _19"> </span>sp<span class="_ _2"></span>rawozdania <span class="_ _14"> </span>zawierającego <span class="_ _14"> </span>wnioski <span class="_ _19"> </span>z <span class="_ _14"> </span>procedury <span class="_ _14"> </span>wyboru<span class="_ _2"></span>, <span class="_ _19"> </span>które <span class="_ _14"> </span>zostało </span></span></div><div class="t m0 x85 hc ycf1 ff4 fs3 fc0 sc0 ls0 ws0">zatwierdzone uchwałą <span class="_ _2"></span>Komitetu Audy<span class="_ _2"></span>tu;<span class="ff1"> </span></div><div class="t m0 x83 hc y8ce ff1 fs3 fc0 sc0 ls22 ws0">g)<span class="ff9 ls0"> <span class="_ _30"> </span><span class="ff4">uwzględnieniu <span class="_ _9"> </span>przez <span class="_ _9"> </span>Spó<span class="_ _2"></span>łkę <span class="_ _9"> </span>oraz <span class="_ _9"> </span>Komitet <span class="_ _f"> </span>Audytu <span class="_ _9"> </span>ws<span class="_ _2"></span>zelkich <span class="_ _9"> </span>ustaleń <span class="_ _f"> </span>lub <span class="_ _9"> </span>wniosków <span class="_ _9"> </span>zawartych <span class="_ _f"> </span>w <span class="_ _9"> </span>rocznym </span></span></div><div class="t m0 x85 hc ycf2 ff4 fs3 fc0 sc0 ls0 ws0">sprawozdaniu<span class="_ _2"></span>, o <span class="_ _a"></span>którym mowa w <span class="_ _a"></span>art. 90 ust. <span class="_ _0"></span>5 ustawy <span class="_ _0"></span>z dnia <span class="_ _0"></span>11 <span class="_ _0"></span>maja 2017 <span class="_ _a"></span>r. o biegłych rewide<span class="_ _0"></span>ntach, firmach </div><div class="t m0 x85 hc ycf3 ff1 fs3 fc0 sc0 ls0 ws0">audytorskich<span class="_ _2"></span> oraz nadzorze publicznym;<span class="_ _2"></span> </div><div class="t m0 x83 hc ycf4 ff1 fs3 fc0 sc0 ls17 ws0">h)<span class="ff9 ls0"> <span class="_ _3b"> </span><span class="ff4">wykazaniu <span class="_ _5"> </span>przez <span class="_ _19"> </span>Spółkę <span class="_ _19"> </span>–<span class="ff1"> <span class="_ _19"> </span>na <span class="_ _19"> </span>wniosek <span class="_ _5"> </span>Komisji <span class="_ _19"> </span>Nadzo<span class="_ _2"></span>ru <span class="_ _5"> </span>Finans<span class="_ _2"></span>owego <span class="_ _5"> </span></span>–<span class="ff1"> <span class="_ _19"> </span></span>że <span class="_ _5"> </span>proc<span class="_ _2"></span>edura <span class="_ _5"> </span>wyboru<span class="_ _2"></span> <span class="_ _5"> </span>została </span></span></div><div class="t m0 x85 hc ycf5 ff4 fs3 fc0 sc0 ls0 ws0">przeprowadzona <span class="_ _2"></span>zgodnie <span class="_ _2"></span>z wymogami, <span class="_ _2"></span>o <span class="_ _2"></span>których mo<span class="_ _2"></span>wa w <span class="_ _2"></span>art. 130 <span class="_ _2"></span>ust. 2 <span class="_ _2"></span>i <span class="_ _2"></span>3 ustawy <span class="_ _2"></span>z dn<span class="_ _2"></span>ia 11 <span class="_ _2"></span>maja <span class="_ _2"></span>2017 r. <span class="_ _2"></span>o </div><div class="t m0 x85 hc ycf6 ff4 fs3 fc0 sc0 ls0 ws0">biegłych rewidentach, firmac<span class="_ _2"></span>h audytorskich o<span class="_ _2"></span>raz nadzorze p<span class="_ _2"></span><span class="ff1">ubliczny<span class="_ _2"></span>m. </span></div></div></div><div class="pi" ></div></div><div id="pf7e" class="pf w0 h0" ><div class="pc pc7e w0 h0"><img class="bi x2 yd96 w39 h147" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">126 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ya8 ff4 fs3 fc0 sc0 ls0 ws0">Komitet Audytu odb<span class="_ _2"></span>ył w 202<span class="ff1">5 <span class="lsc">r.</span> cztery<span class="_ _2"></span> posiedzenia. </span></div><div class="t m0 xd hb y51a ff2 fs6 fc0 sc0 ls9 ws0">8.9.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">POLITYKA RÓŻNOR<span class="_ _0"></span>ODNOŚCI<span class="ff2"> </span></span></span></div><div class="t m0 x6 h8 y55e ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yd97 ff4 fs3 fc0 sc0 ls0 ws0">Spółka <span class="_ _2"></span>nie <span class="_ _2"></span>opracowała <span class="_ _2"></span>i nie <span class="_ _2"></span>realizuje <span class="_ _2"></span>polityki <span class="_ _2"></span>różnoro<span class="_ _2"></span>dności. W <span class="_ _2"></span>ocenie <span class="_ _2"></span>Zarządu <span class="_ _2"></span>Spółki <span class="_ _2"></span>jedynym kry<span class="_ _2"></span>terium wybo<span class="_ _2"></span>ru o<span class="_ _2"></span>sób </div><div class="t m0 x6 hc yd98 ff4 fs3 fc0 sc0 ls0 ws0">sprawujących  funkcje  we <span class="_ _9"> </span>wład<span class="_ _2"></span>zach  spółki <span class="_ _f"> </span>oraz  jej <span class="_ _f"> </span>kluczowych  menadżerów <span class="_ _f"> </span>jest  doświadczenie  oraz <span class="_ _f"> </span>kompetencje </div><div class="t m0 x6 hc y270 ff1 fs3 fc0 sc0 ls0 ws0">kandydata do spra<span class="_ _2"></span>wowanie danej fu<span class="_ _2"></span><span class="ff4">nkcji. Spółka deklaru<span class="_ _2"></span>je rozważenie w przys<span class="_ _2"></span>złości opracowania sto<span class="_ _2"></span>sownej polityki. <span class="_ _2"></span></span> </div><div class="t m0 xd hb y52 ff2 fs6 fc0 sc0 ls9 ws0">8.10.<span class="ff6 ls0"> <span class="_ _3c"> </span><span class="ff3">INFORMACJA <span class="_ _55"> </span>O <span class="_ _55"> </span>PODMIOCIE <span class="_ _55"> </span>BADAJĄCYM <span class="_ _55"> </span>SPRAWOZDANIE<span class="_ _0"></span> </span></span></div><div class="t m0 x9f hb yd99 ff2 fs6 fc0 sc0 ls0 ws0">FINANSOWE </div><div class="t m0 x67 h148 yd4b ff9 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y704 ff4 fs3 fc0 sc0 ls0 ws0">Podmiotem <span class="_ _5"> </span>u<span class="_ _2"></span>prawionym <span class="_ _19"> </span>do <span class="_ _19"> </span>bad<span class="_ _2"></span>ania <span class="_ _5"> </span>oraz <span class="_ _19"> </span>p<span class="_ _2"></span>rzeglądu <span class="_ _5"> </span>sprawozdań<span class="_ _2"></span> <span class="_ _5"> </span>jedn<span class="_ _2"></span>ostkowych <span class="_ _19"> </span>i <span class="_ _5"> </span>skons<span class="_ _2"></span>olidowanych <span class="_ _19"> </span>jest <span class="_ _19"> </span>Grant </div><div class="t m0 x6 hc ya6b ff4 fs3 fc0 sc0 ls0 ws0">Thornton  Polska  Prosta  Spółka  Akcyjna  z <span class="_ _f"> </span>siedzibą  w  Poznaniu<span class="_ _2"></span><span class="ff1">  (dalej:  Audytor)</span>.  Wyboru  audytora  dokonała  Rada </div><div class="t m0 x6 hc yd9a ff1 fs3 fc0 sc0 ls0 ws0">Nadzorcza 19 gru<span class="_ _2"></span>dnia 2022 r.<span class="ff9 fs4"> </span></div><div class="t m0 x6 hc yd9b ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yb9b ff1 fs3 fc0 sc0 ls0 ws0">U<span class="ff4">mowa  o <span class="_ _9"> </span>badan<span class="_ _2"></span>ie <span class="_ _f"> </span>i <span class="_ _f"> </span>przeglą<span class="_ _2"></span>d <span class="_ _f"> </span>została  zawarta <span class="_ _f"> </span>5 <span class="_ _f"> </span>lipca  2023 <span class="_ _9"> </span>r.  i <span class="_ _f"> </span>obejmuje  przegląd <span class="_ _f"> </span>pół<span class="_ _2"></span>roczny <span class="_ _f"> </span>oraz  badanie <span class="_ _f"> </span>roczne </span></div><div class="t m0 x6 hc y724 ff1 fs3 fc0 sc0 ls0 ws0">jednostkowego i sko<span class="_ _2"></span>nsolidowanego spra<span class="_ _2"></span>wozdania finansowego za la<span class="_ _2"></span>ta 2023<span class="_ _2"></span>-<span class="ls7">2025.</span> </div><div class="t m0 x6 hc yd9c ff4 fs3 fc0 sc0 ls0 ws0">Wynagrodzenie <span class="_ _f"> </span>podmiotu  up<span class="_ _0"></span>rawionego <span class="_ _f"> </span>do <span class="_ _f"> </span>badania  zgodnie<span class="_ _0"></span> <span class="_ _9"> </span>z  zawartymi <span class="_ _9"> </span>umowami <span class="_ _f"> </span>zo<span class="_ _2"></span>stało <span class="_ _f"> </span>przedstawione <span class="_ _f"> </span>poniżej </div><div class="t m0 x6 hc yd64 ff4 fs3 fc0 sc0 ls0 ws0">(kwoty w tys. zł<span class="_ _2"></span>):<span class="ff1"> </span></div><div class="t m0 x6 hc yd9d ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x7 yd9e w176 h27"><div class="t m0 x69 h11 y268 ff1 fs7 fc3 sc0 ls0 ws0">  </div></div><div class="c x5c yd9e w177 h27"><div class="t m0 xff hf y268 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">5 </span></div></div><div class="c x10f yd9e w178 h27"><div class="t m0 x17e hf y268 ff2 fs7 fc3 sc0 lsd ws0">202<span class="ls0">4 </span></div></div><div class="c x7 yd9f w176 h105"><div class="t m0 x69 h11 ya4f ff1 fs7 fc0 sc0 ls0 ws0">Badanie r<span class="_ _0"></span>ocznego sprawozdania <span class="_ _0"></span>finansowego (jedno<span class="_ _0"></span>stkowego i s<span class="_ _0"></span>konsolidowanego) (*<span class="_ _0"></span>) </div></div><div class="c x5c yd9f w177 h105"><div class="t m0 x38 h11 ya4f ff1 fs7 fc0 sc0 lsd ws0">146<span class="ls0"> </span></div></div><div class="c x10f yd9f w178 h105"><div class="t m0 x87 h11 ya4f ff1 fs7 fc0 sc0 lsd ws0">117<span class="ls0"> </span></div></div><div class="c x7 y727 w176 h149"><div class="t m0 x69 h11 y3eb ff4 fs7 fc0 sc0 ls0 ws0">Przegląd półroczne<span class="_ _0"></span>go sprawozdania f<span class="_ _0"></span>inansowego (je<span class="_ _0"></span>dnostkowe<span class="_ _0"></span>go i skonsolidowanego) (<span class="_ _0"></span>*)<span class="ff1"> </span></div></div><div class="c x5c y727 w177 h149"><div class="t m0 x3f h11 y3eb ff1 fs7 fc0 sc0 lsd ws0">60<span class="ls0"> </span></div></div><div class="c x10f y727 w178 h149"><div class="t m0 xc7 h11 y3eb ff1 fs7 fc0 sc0 lsd ws0">48<span class="ls0"> </span></div></div><div class="c x7 y457 w176 h14a"><div class="t m0 x69 h11 y3eb ff4 fs7 fc0 sc0 ls0 ws0">Inne usługi atest<span class="_ _0"></span>acyjne <span class="ff1">- </span>atest<span class="_ _0"></span>acja sprawozdawczości zró<span class="_ _0"></span>wnoważonego ro<span class="_ _0"></span>zwoju (*)<span class="ff1"> </span></div></div><div class="c x5c y457 w177 h14a"><div class="t m0 x38 h11 y3eb ff1 fs7 fc0 sc0 lsd ws0">120<span class="ls0"> </span></div></div><div class="c x10f y457 w178 h14a"><div class="t m0 x87 h11 y3eb ff1 fs7 fc0 sc0 lsd ws0">120<span class="ls0"> </span></div></div><div class="c x7 yda0 w176 h14b"><div class="t m0 x69 h11 y3eb ff4 fs7 fc0 sc0 ls0 ws0">Inne usługi atest<span class="_ _0"></span>acyjne –<span class="ff1"> </span>sprawo<span class="_ _0"></span>zdanie o wynagrodzeni<span class="_ _0"></span>ach Zarządu i R<span class="_ _0"></span>ady Nadzorczej<span class="ff1"> </span></div></div><div class="c x5c yda0 w177 h14b"><div class="t m0 x3f h11 y3eb ff1 fs7 fc0 sc0 ls0 ws0">12 </div></div><div class="c x10f yda0 w178 h14b"><div class="t m0 xdb h11 y3eb ff1 fs7 fc0 sc0 ls0 ws0">9 </div></div><div class="c x7 y15a w176 h25"><div class="t m0 x69 hf y263 ff2 fs7 fc0 sc0 ls0 ws0">RAZEM </div></div><div class="c x5c y15a w177 h25"><div class="t m0 x38 hf y263 ff2 fs7 fc0 sc0 lsd ws0">33<span class="ls0">8 </span></div></div><div class="c x10f y15a w178 h25"><div class="t m0 x87 hf y263 ff2 fs7 fc0 sc0 lsd ws0">294<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 h11 y442 ff4 fs7 fc0 sc0 ls0 ws0">(*) dotyczy wynagrodzenia należnego za rok objęty usługą, <span class="_ _2"></span>tj,. 202<span class="_ _2"></span><span class="ff1">5 oraz 2024, <span class="_ _2"></span>a nie faktycznie zafakturowane<span class="_ _0"></span>go <span class="_ _2"></span>w danym roku; ponadto <span class="_ _2"></span>kwoty nie </span></div><div class="t m0 x6 h11 y65e ff4 fs7 fc0 sc0 ls0 ws0">obejmują opłaty z t<span class="_ _0"></span>ytułu nadzoru wy<span class="_ _0"></span>noszącej 2,29% <span class="_ _0"></span>w 202<span class="ff1">5 r. oraz 2,29% <span class="_ _0"></span>w 2024 <span class="ff4">r., a także ko<span class="_ _0"></span>sztów dodatko<span class="_ _0"></span>wych<span class="ff1"> </span></span></span></div><div class="t m0 x6 hc y641 ff4 fs3 fc0 sc0 ls0 ws0">Audytor <span class="_ _4"></span>świadczył <span class="_ _4"></span>dozwolone <span class="_ _e"></span>u<span class="_ _2"></span>sługi <span class="_ _e"></span>niebędące <span class="_ _4"></span>badan<span class="_ _2"></span>iem. <span class="_ _e"></span>W <span class="_ _e"></span>związk<span class="_ _2"></span>u <span class="_ _e"></span>z <span class="_ _4"></span>tym <span class="_ _4"></span>dokonano <span class="_ _4"></span>oceny <span class="_ _e"></span>niezależno<span class="_ _2"></span>ści <span class="_ _e"></span>Aud<span class="_ _2"></span>ytora </div><div class="t m0 x6 h8 y642 ff4 fs3 fc0 sc0 ls0 ws0">oraz wyrażono z<span class="_ _2"></span>godę na świadczenie tych us<span class="_ _2"></span>ług <span class="_ _2"></span>Spółka nie korzystał<span class="_ _2"></span>a z innych usług wybranej firmy audytors<span class="_ _2"></span>kiej<span class="_ _2"></span><span class="ff1">. <span class="fs4"> </span></span></div><div class="t m0 x6 h8 yda1 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _69"> </span> </div></div></div><div class="pi" ></div></div><div id="pf7f" class="pf w0 h0" ><div class="pc pc7f w0 h0"><img class="bi x2 y3 w3 h3" alt="" src="data:image/png;base64,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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">127 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 ha y16a ff2 fs0 fc0 sc0 ls8 ws0">9.<span class="ff6 ls0"> <span class="_ _10"></span><span class="ff3">INFORMACJA<span class="_ _0"></span> <span class="_ _3f"> </span>O <span class="_ _2b"> </span>ZNACZĄCYCH <span class="_ _3f"> </span>ZDARZENIACH, <span class="_ _3f"> </span>JAKIE </span></span></div><div class="t m0 xd ha y16b ff3 fs0 fc0 sc0 ls0 ws0">NASTĄPIŁY PO<span class="_ _0"></span> DNIU BILANS<span class="_ _0"></span>OWYM<span class="ff2"> </span></div><div class="t m0 x6 hc yda ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hb yda2 ff2 fs6 fc0 sc0 ls9 ws0">9.1.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">WPŁYW KONF<span class="_ _0"></span>LIKTU NA BLISKIM WSC<span class="_ _0"></span>HODZIE<span class="ff2"> </span></span></span></div><div class="t m0 x6 h6 y31c ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yda3 ff4 fs3 fc0 sc0 ls0 ws0">Konflikt <span class="_ _2"></span>na <span class="_ _2"></span>Bliskim Ws<span class="_ _2"></span>chodzie, <span class="_ _2"></span>który <span class="_ _2"></span>wybuchł<span class="_ _2"></span> 28 <span class="_ _2"></span>lutego <span class="_ _2"></span>2026 <span class="_ _2"></span>roku, <span class="_ _2"></span>nie <span class="_ _2"></span>będzie miał <span class="_ _2"></span>znaczącego <span class="_ _2"></span>wpływu <span class="_ _2"></span>na <span class="_ _2"></span>Grupę, <span class="_ _2"></span>o <span class="_ _2"></span>ile </div><div class="t m0 x6 hc y347 ff4 fs3 fc0 sc0 ls0 ws0">pozostanie <span class="_ _4"></span>o<span class="_ _2"></span>n <span class="_ _4"></span>wydarzeniem <span class="_ _4"></span>regionalnym. <span class="_ _4"></span>Grupa <span class="_ _7"></span>nie <span class="_ _e"></span>pro<span class="_ _2"></span>wadzi <span class="_ _4"></span>istotn<span class="_ _2"></span>ej <span class="_ _4"></span>działalności <span class="_ _4"></span>w <span class="_ _4"></span>tamtym <span class="_ _4"></span>rejonie. <span class="_ _4"></span>Nal<span class="_ _2"></span>eży <span class="_ _4"></span>jednak </div><div class="t m0 x6 hc yda4 ff4 fs3 fc0 sc0 ls0 ws0">wskazać, że przez Morze Czerwone prowadzi kanał żeglugowy pomiędzy Azją i <span class="_ _0"></span>Europą,<span class="_ _2"></span> który <span class="_ _0"></span>jest wykorzystywany przez </div><div class="t m0 x6 hc yda5 ff4 fs3 fc0 sc0 ls0 ws0">przewoźników, <span class="_ _14"> </span>z <span class="_ _19"> </span>który<span class="_ _2"></span>ch <span class="_ _19"> </span>usłu<span class="_ _2"></span>g <span class="_ _19"> </span>korzy<span class="_ _2"></span>sta <span class="_ _19"> </span>Spół<span class="_ _2"></span>ka. <span class="_ _19"> </span>Z <span class="_ _14"> </span>pozyskanych <span class="_ _14"> </span>informacji <span class="_ _19"> </span>wynika<span class="_ _2"></span> <span class="_ _19"> </span>jednak, <span class="_ _14"> </span>że <span class="_ _19"> </span>ko<span class="_ _2"></span>nflikt <span class="_ _19"> </span>wojenny<span class="_ _2"></span> </div><div class="t m0 x6 hc yda6 ff4 fs3 fc0 sc0 ls0 ws0">spowodował, że przewoźnicy wykorzystują inne trasy żegl<span class="_ _0"></span>ugowe, co spowodu<span class="_ _2"></span>je przedłużenie<span class="_ _0"></span> czasu dostawy towarów o </div><div class="t m0 x6 hc ycf8 ff4 fs3 fc0 sc0 ls0 ws0">około 2 tygod<span class="_ _2"></span>nie. <span class="ff1"> </span></div><div class="t m0 x6 hc ycf9 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y505 ff4 fs3 fc0 sc0 ls0 ws0">Wspomniany <span class="_ _4"></span>konflikt <span class="_ _4"></span>może <span class="_ _4"></span>mieć <span class="_ _e"></span>j<span class="_ _2"></span>ednak <span class="_ _e"></span>p<span class="_ _2"></span>ośrednie <span class="_ _4"></span>znaczenie <span class="_ _e"></span>d<span class="_ _2"></span>la <span class="_ _e"></span>Spół<span class="_ _2"></span>ki <span class="_ _e"></span>w <span class="_ _4"></span>szczególności, <span class="_ _4"></span>jeśli <span class="_ _4"></span>będzie <span class="_ _4"></span>on <span class="_ _4"></span>długotrwały. </div><div class="t m0 x6 hc y247 ff4 fs3 fc0 sc0 ls0 ws0">Wzrost <span class="_ _0"></span>cen <span class="_ _a"></span>noś<span class="_ _2"></span>ników <span class="_ _a"></span>energ<span class="_ _2"></span>ii <span class="_ _a"></span>może <span class="_ _0"></span>spowodować<span class="_ _2"></span> <span class="_ _a"></span>obn<span class="_ _2"></span>iżenie <span class="_ _a"></span>wzros<span class="_ _2"></span>tu <span class="_ _a"></span>gos<span class="_ _2"></span>podarczego, <span class="_ _0"></span>a <span class="_ _a"></span>nawet <span class="_ _0"></span>recesję <span class="_ _0"></span>w <span class="_ _0"></span>wielu <span class="_ _a"></span>p<span class="_ _2"></span>aństwach, </div><div class="t m0 x6 hc y525 ff4 fs3 fc0 sc0 ls0 ws0">w  kt<span class="_ _2"></span>órych <span class="_ _1c"> </span>Grupa <span class="_ _1c"> </span>ma <span class="_ _1c"> </span>klientó<span class="_ _2"></span>w.  Z<span class="_ _2"></span>arząd <span class="_ _1c"> </span>ocenia, <span class="_ _5"> </span>że <span class="_ _1c"> </span>wielkość <span class="_ _1c"> </span>tego <span class="_ _1c"> </span>wpły<span class="_ _2"></span>wu, <span class="_ _1c"> </span>na <span class="_ _1c"> </span>chwilę <span class="_ _1c"> </span>obecną, <span class="_ _1c"> </span>jest <span class="_ _5"> </span>niemożliwa <span class="_ _1c"> </span>do </div><div class="t m0 x6 hc y7b9 ff1 fs3 fc0 sc0 ls0 ws0">oszacowania. <span class="_ _2"></span> </div><div class="t m0 x6 hc yc6d ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y9d8 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd hb yda7 ff2 fs6 fc0 sc0 ls9 ws0">9.2.<span class="ff6 ls0"> <span class="_ _11"> </span><span class="ff3">ANEKS DO UMOWY <span class="_ _a"></span>O KREDYT W RACHUNKU BIEŻĄC<span class="_ _0"></span>YM<span class="ff2"> </span></span></span></div><div class="t m0 x6 hc yb52 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yda8 ff4 fs3 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>dniu <span class="_ _4"></span>20 <span class="_ _4"></span>marca <span class="_ _4"></span>2026 <span class="_ _4"></span>r. <span class="_ _4"></span>TOYA <span class="_ _4"></span>S.A. <span class="_ _4"></span>zawarła <span class="_ _7"></span>aneks <span class="_ _e"></span>n<span class="_ _2"></span>r <span class="_ _4"></span>8 <span class="_ _e"></span>do <span class="_ _4"></span>Umowy <span class="_ _4"></span>o <span class="_ _4"></span>Kredyt <span class="_ _7"></span>w <span class="_ _e"></span>Rach<span class="_ _2"></span>unku <span class="_ _4"></span>Bieżącym <span class="_ _4"></span>nr <span class="_ _4"></span>09/030/19/Z/ <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc yda9 ff4 fs3 fc0 sc0 ls0 ws0">z <span class="_ _2"></span>mBankiem <span class="_ _e"></span>S.A. <span class="_ _e"></span>z <span class="_ _2"></span>siedzib<span class="_ _2"></span>ą <span class="_ _2"></span>w <span class="_ _e"></span>Warszawie. <span class="_ _2"></span>O <span class="_ _e"></span>zawarciu <span class="_ _e"></span>Umowy <span class="_ _e"></span>TOYA <span class="_ _2"></span>S.A. <span class="_ _e"></span>informowała <span class="_ _e"></span>w <span class="_ _e"></span>Raporcie <span class="_ _2"></span>Bieżą<span class="_ _2"></span>cym <span class="_ _2"></span>nr <span class="_ _e"></span>3/2019 <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ydaa ff1 fs3 fc0 sc0 ls0 ws0">z dnia 4 marca 2019 r.<span class="_ _2"></span> </div><div class="t m0 x6 hc ydab ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ydac ff4 fs3 fc0 sc0 ls0 ws0">Na mocy aneksu<span class="_ _2"></span> data ostatecznej spł<span class="_ _2"></span>aty kredytu została ustalona n<span class="_ _2"></span>a 26 marca 2027 r. <span class="_ _e"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ydad ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y358 ff4 fs3 fc0 sc0 ls0 ws0">Na <span class="_ _2"></span>mocy <span class="_ _e"></span>aneksu <span class="_ _e"></span>zabezpieczenie <span class="_ _2"></span>kredy<span class="_ _2"></span>tu <span class="_ _2"></span>stanowi <span class="_ _e"></span>weksel <span class="_ _2"></span>in <span class="_ _e"></span>blanco <span class="_ _2"></span>wystawiony<span class="_ _2"></span> <span class="_ _2"></span>przez <span class="_ _2"></span>Sp<span class="_ _2"></span>ółkę <span class="_ _2"></span>zaopatrzony <span class="_ _e"></span>w<span class="_ _e"></span><span class="ff1"> </span>deklarację </div><div class="t m0 x6 hc ydae ff4 fs3 fc0 sc0 ls0 ws0">wekslową.<span class="ff1"> </span></div><div class="t m0 x6 hc ydaf ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y84e ff4 fs3 fc0 sc0 ls0 ws0">Pozostałe warun<span class="_ _2"></span>ki Umowy nie odbiegają od<span class="_ _2"></span> warunków powszechnie s<span class="_ _2"></span>tosowanych dla <span class="_ _2"></span>tego typu umów.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ydb0 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ydb1 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ydb2 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ydb3 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yab1 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yab2 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ydb4 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ydb5 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc y4d4 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ydb6 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ydb7 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ydb8 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ydb9 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ydba ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ydbb ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ydbc ff1 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf80" class="pf w0 h0" ><div class="pc pc80 w0 h0"><img class="bi x2 ydbd w160 h14c" alt="" 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"/><div class="c x0 y1 w2 h0"><div class="t m0 x3 h4 y4 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5 ff3 fs1 fc0 sc0 ls0 ws0">Spółka <span class="ff2">TOYA S.A. <span class="ls1">i </span>Grupa TOYA </span></div><div class="t m0 x5 h5 y6 ff4 fs1 fc0 sc0 ls0 ws0">Sprawozdanie z działalności za okres 12 miesięcy zakończony 31<span class="ff1"> grudnia <span class="ls2">20</span>25 <span class="ls3">r.</span> </span></div><div class="t m0 x6 h6 y7 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 h6 y8 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h6 y55a ff1 fs2 fc0 sc0 ls0 ws0">________________<span class="_ _0"></span>__________<span class="_ _0"></span>______________<span class="_ _0"></span>___________<span class="_ _0"></span>___________<span class="_ _0"></span>______________<span class="_ _0"></span>___________ </div><div class="t m0 x8 h6 y9 ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x165 h6 ya ff1 fs2 fc0 sc0 ls0 ws0">128 </div><div class="t m0 x6 h6 yb ff1 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yc ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc ya8 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yd8 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yd9 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6 hc yda ff4 fs3 fc0 sc0 ls0 ws0">Zarząd Toya S.A.<span class="_ _2"></span><span class="ff1"> </span></div><div class="t m0 x6 hc ydb ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 y62f w179 h14d"><div class="t m0 x1b h7 ydbe ff2 fs3 fc0 sc0 ls0 ws0">Data </div></div><div class="c x19a y62f w17a h14d"><div class="t m0 x17 h7 ydbe ff3 fs3 fc0 sc0 ls0 ws0">Imię i Nazwisko<span class="ff2"> </span></div></div><div class="c xcf y62f w134 h14d"><div class="t m0 x17 h7 ydbe ff2 fs3 fc0 sc0 ls0 ws0">Funkcja </div></div><div class="c x9c y62f w17b h14d"><div class="t m0 x1b h7 ydbe ff2 fs3 fc0 sc0 ls0 ws0">Podpis </div></div><div class="c x6 y3bd w179 haa"><div class="t m0 x1b hc ydbf ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1b hc ydc0 ff1 fs3 fc0 sc0 ls0 ws0">26.03.2026 </div><div class="t m0 x1b hc y701 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x19a y3bd w17a haa"><div class="t m0 x17 hc ydbf ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 hc ydc0 ff1 fs3 fc0 sc0 ls0 ws0">Grzegorz Pinkosz<span class="_ _2"></span> </div><div class="t m0 x17 hc y701 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 hc ydbe ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y3bd w134 haa"><div class="t m0 x17 hc ydbf ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 hc ydc0 ff4 fs3 fc0 sc0 ls0 ws0">Prezes Zarządu<span class="_ _2"></span><span class="ff1"> </span></div></div><div class="c x9c y3bd w17b haa"><div class="t m0 x1b hc ydbf ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 ydc1 w179 he8"><div class="t m0 x1b hc ydc2 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1b hc ydc3 ff1 fs3 fc0 sc0 ls0 ws0">26.03.2026 </div><div class="t m0 x1b hc ydc4 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x19a ydc1 w17a he8"><div class="t m0 x17 hc ydc2 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 hc ydc3 ff1 fs3 fc0 sc0 ls0 ws0">Maciej Lubnauer<span class="_ _2"></span> </div><div class="t m0 x17 hc ydc4 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 hc ydbe ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf ydc1 w134 he8"><div class="t m0 x17 hc ydc2 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 hc ydc3 ff4 fs3 fc0 sc0 ls0 ws0">Wiceprezes Zarząd<span class="_ _2"></span>u<span class="ff1"> </span></div></div><div class="c x9c ydc1 w17b he8"><div class="t m0 x1b hc ydc2 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 ydc5 w179 he"><div class="t m0 x1b hc ydbf ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1b hc ydc0 ff1 fs3 fc0 sc0 ls0 ws0">26.03.2026 </div><div class="t m0 x1b hc y701 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x19a ydc5 w17a he"><div class="t m0 x17 hc ydbf ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 hc ydc0 ff1 fs3 fc0 sc0 ls0 ws0">Robert Borys </div><div class="t m0 x17 hc y701 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 hc ydbe ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf ydc5 w134 he"><div class="t m0 x17 hc ydbf ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 hc ydc0 ff4 fs3 fc0 sc0 ls0 ws0">Wiceprezes Zarząd<span class="_ _2"></span>u<span class="ff1"> </span></div></div><div class="c x9c ydc5 w17b he"><div class="t m0 x1b hc ydbf ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x6 ya93 w179 haa"><div class="t m0 x1b hc ydc6 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1b hc y47e ff1 fs3 fc0 sc0 ls0 ws0">26.03.2026 </div><div class="t m0 x1b hc y597 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x19a ya93 w17a haa"><div class="t m0 x17 hc ydc6 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 hc y47e ff1 fs3 fc0 sc0 ls0 ws0">Jan Jakub Szmidt<span class="_ _2"></span> </div><div class="t m0 x17 hc y597 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 hc ydbe ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf ya93 w134 haa"><div class="t m0 x17 hc ydc6 ff1 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x17 hc y47e ff4 fs3 fc0 sc0 ls0 ws0">Wiceprezes Zarząd<span class="_ _2"></span>u<span class="ff1"> </span></div></div><div class="c x9c ya93 w17b haa"><div class="t m0 x1b hc ydc6 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x6 hc y5d3 ff1 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div></div><div class="loading-indicator"><img alt="" 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