<?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" lang="pl" xmlns="http://www.w3.org/1999/xhtml"><!--Consolia XBRL Tools v2.11.2.0--><head><title>toya_SF_2023-12-31_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 */
#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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wLYoz/1spLaDvyK0RH+uH4HxOQSWzshESrX0HHEQeSqA3O+j+nwcCfh4OmSw7j6fmzT9Ou02DsURtlQSUUDrS9QzVRjqHt+cxJMRVV7AxOP6uTVmfU4wyqzJeLRxf90CKSjJVH1YvdAStFiqoxJmQpegorYj2IhrTCMT2O8MrLTAOeptHMaTCQxxnl5XLj/TSkv00iwsFQrK3QS+SDOTtWRCmGl7nKVlHASEaw8Og9Eo95KJuu2wRFIVXdofKK8bujZ/6KJg1c9MDffRaw/BFEQFR07Ql6eQOfgd+H1HuMVifRtSfLc56lDTyAMQDeM8YAUZAkOYveFPJEbAzJW/RkzBuy0XdIsUTIITCqW7bGY0Fd5FQXnD+GrDgzTbBkEPEjReQJOJKnsSuwK0H3j6HYwFrAY11nvl5iLdgKpAu14MjTWBYJnPnPU+BGoHkSy56yBJq58CSKn3BPZMHHyRK3LpF29LlWTPdNK8UiGP0LaTCB7du2pt0l1ujkvVu0ZlEAvNF9CoC5IdypsnuCMyDLALI2PDD7vjQAr5KBNljBwEKVF+hCLByiaInUbPZ8rr2jlyRY3pnoXJnvuv+CbR9blwBfusby/pG1O9q3f2xt/JHt+7u2JxK92YDG7djXvT0e78sGNRa/s+mqmz9/27W57qX5c27aCr7c+dmP5/25oFI456ZtV12ajCcu/sRNHz8UhpfxY5+46WMXGPTdjiD4BKkjLcg3FsJqFmDVAbGaBQhJ2dJqwKbaEBefijKabRIdPRldnQYUR06WmDUmdmam+mZOywrA6NTpYlHOw1cNr5zZzfu2reH2CQhaikLgx8sAmjHAywC8Ab1TfUDSQKMak9UZXSUltAUF11hHtIpr8G7HJ3DI8+zMZsGCk6xg5VDpm5XfWW0iSfKKhI6TItAhTr+Mo7/5vcTvpTTdrvI2mVTtDkXEf3gLQ1JWgQ8GfczXcIJACZqn3r5RBbgMAFx+D/DoAPLvC+FyqMahQwAJJcCUTypKHIkjomsS231ikdjyDJpFIogfbSqxLrUPZ/ITSmkSjTXg57k+RS/OvACE7QXIg5lM0Vpj2seNbv+GPmpIfizSMolmT5Yjef8kaMaXa+0Yo+E8bBut01PpWWwb3Ix1oL0k1NHhELQxsQYG1wCYBQVqB1+NU6xo5WbaRIUjccGhoSvGDq9ocTGW6GChuH9NkecEHKdZnub7t1zQvePKEa8Q7ttz4zlvYQlZOpey6w5FoHgLxwVicQWNDB7bt35pl+7oyAZCybBNZVS73abSfCTkbF+9I51ct/28y25c86IT8nn4zDT+TUCbTWhqIdpsqdFmCxT8SWx9SUTWJpH+JIIk+3FL+yS25sQqi/AMsAt2ZBiNPdFrBy93cRIlStyyta1/jEbpZRNu8PVkia7rCaWYmQYUkiGlrNNWk2w6+JIB/NpAOfij/7d918lpFybR9hPl3mFAvSfLRlfLjL7E8tpo6x/LRm+00V2ZnquoQJ/pYtroMl03HNBhMMTI0Nv5XK9hi9OoSeQu1LgRm6U7Nkt3jNZ8OH61s33iotu25zau7HdZRIwATMCwmeX7BtZctiru7duz5DqrbHAGf3j08o258W2AFboEliNYC8eXthztWXlsLN48cWRw8dZOF3pn694da/uiguaVWaeV0hxuTfRH/YXxc1oTw3mfrNJ2za5wzSv3dy1ZHU5GZAvjCwU4Php2RofO6Rm+bMeQBaNbl6w37YrjzFuAL2xA/+VQbCHOKADOyELOKAAi5WxqRk0zbIpl1VQmE2j1+12BDLiXQVyZbAq3BSSgpvw5iG62xKqSTVrLAIpl+jJAXIHw5aYAkgELAGsNsQyuqypSzluv+PjUlBX8MykJ1KVs/Obf1G+NC0piQzOb2a5ca1cnudk8XWtcpXgaxQ3PCutQq7oUCHeD/gyjQfybBsHYz7RjnD3oAMqSwttmfm+zAHeCE1nsAkoPtviDGZ+IfvEzFuG72Mw/o3ejNzE2h67wlVcZniEI8IZaFYW2u7weF4+rjMAAxSyy7zyvYT+dGQAy6wUy+2tSQgbQ7LvpU7GmT7uautNAboslC5K2NCFNSN4SQLpxug9YjBIfTSTcTekMYP2uSTR1IjMOpK0VSJu7UaaAToSWHaIEvAPRgmSaMskEvjXYMd74yf8H/dcNndFX1OhMKNc7y8DeTpUz41CmW0+W7QuK7ZThYVS7Tct1Or6L5AJvAwhqh9qLQl9QM5Q4Dr4AEPwmf8+2K+/a2bRmtM8hiRhJA2JyiYGdA1s/tbXF2bd3xdJz4m6FPo+KerEeSQJMAGKBindpuCt68I4daXS6dOWRnUsSvOIQaA0Ip9Npl5xeV9fOq5aES1m34IpilmBAATLqctrEyq0EkVl1wJDD84B/p5IBJI+MIr9ZiNrLAbUFSO3lAPW9Te7+ZzAHcEQLWGtJQxC3EArFi3/s723CMxk6Pq1NDE6iaKO+hJjXi/AdEjUzbajOGkHtRq8fvIu6mNlBm0zxj+VqKy0+XdYmaKPhfOWaNlrD9wb6AOJQQKZ0H6pV70BFSpvkoKv2FDiNhnPYS+DPOvOrLvzsjs1XrApzzuaRvdc9frj/3JhDxgiaFVk+WBhp3XbLoRVa52e3rz8+FnlUax7NR1eMDvokfueWtg3D+ZCMYR2XXXz+6mzbtg+PxS+/4/57bj08YJM4TaGB+VR4SZaWX3nfZn9L07K949HeJl3Q/crQBc2XnRssLptYC23pF8+8RYwAufQjf7cQpYKAUiqkVBDglKRkzUpaKZyXJ9H04yXPOL8W4hMi1BCw50/nc7NyZTR5V+i6uBggHgOmbMDMIrpvVgIwGjVDxPYOtCH8AWNnFXFmPYgyoq5QzEow2LdmbgfsDlSazGOvuyXiv4RwIm17+0eihcUpSRGJUZtM6U6XJmog2m8BemkG+BJJpAcZR362EA4mav7EBJhQ4RlMR2xIL2BVEYkWB2QCfLMhQgqycABZimVLmrC0d0COFgsphs783j2x4vdz+A4iavoXpssHvpj23sSZ0/iJ92ld51d9FtCd+T2IWOgVvz+bUeeoEMOkz6oRw6wDq17lTWNdodf4Gpdw+A3qGfxuR37V4Zu37rxhS3N22yc37tqgZ0b2XDO+50MrfJmJYyO9Gzpc42p6SWF4d8knRgY6Fu9bEttuz40Xt18+6rMX1vePX7gsjF7cvG3D8mIwuXTXosGL921KLPrIRPOmiaXt/uzI+uTiIzvHw6HBkTHssLM1rif7xmOBQmvO7+9fNjHzkUBxUTGQGhsbb/YV087U0AagY5KAbq8AurUhy5FvLUS1sZqOGYMeeot3wNQx7YBAPIII3q4/tLS20kkg3U9q64anS/REo2ooTi+gWQSjr/drWKcP19r1hzKE1SBwiStr6+jh6TKAn69KitBBU2eJQi2g7jvMaLOjSpWOXtT01Ig7HXU1wjpbRs/99LPHgj3tWVWvKZLoouWte24/vMLRddv2dZeuCD9iaxkpRFeMDPpEESqSoUJIxoW6IlkRv+L2B+695fAAxUs0Z1NIzVAlijRyxRe3+lvSyw1V4hB1nzJ0pOmy84Ody9ashXr/zPeALokD/yuExJB3zqZJqdNhVdEVUUGMiKI9xnNhLhxyRCIcao+EY9HpEg++4l5ORO1EAhFQOy4Iine1spY09QZ0aRFICR06OHmA8ZycB2TKFZ2ZfN70uWQ0X3W7AL2C//tuW7OAgB7QXohOlxs6mG3aoKX6DGsAG6dBUxhN1Rbn8CBe11qm26XTwOUiIjiuJkL2gMyg2ZnfPkCKetTti0gUj91NW10JbzDp5LAb0crd6Nd77ECH4bTAol2V73Ai8Kskt504wUsMjjMW/lMzlxmx/9EzrxKXkD5kEfK5szF/0utFrJPY2ieaCRfh0ljo1xQmNBAiniwlZpWLESwA5TQFjaL78feHhVh6wgArsIZ3U5hIGJDlxDw1ZICbigitWkaipmDyhufCNK4oEZdIuijFSnuWr/nkwTUdnsTyg0Njh8fbZZ7DCZJhtYGdxwf33Hu0LzF20d8/d+HIVZsSxCe13kg0He07//o7Pje86op1TeF02GoFkb5LV23xsLPn2GNHt3/3q/941UgwFzdwtvrMW+hbgF81ZP8C3GrREJ7TeIQjSOvqKq8Yyvt5aOSAgTv7mcE1jfcbmMRUxNGaN151wlEE5e0hhyugUNgbqAj8b0dApTAnLdAkCd6If6tdIeiZyTOvYB8D440hH1tovFw8hnjcnpgbIcjgajsgyMmSOTYjxqwO3QqXFkvse4AZs+BqAKQBUZ4zmXR1NqZJxuaoqfrMnpdyqw6PZcbaRJxkOYHm7f6mQKw97uGfRQV70KkHFAZFFy05viFncWoS7XB57BaLbLFlRjvwh2gBhBXgDdJpAwIMNZi3B7l6gXmLDqeEiKJDwhl1tXMSTc6uj1Rnfdqk2JPvDmNMma0+ZwyAeWslNfrV1knq88ThagiCAxJZuZkpAXjK5J/A/EIOPQho+hL6I5E/StpdLrtEy26VeKRGz7e/oFR5kJoC/lcnMr3A3BY3BW1iS4vajHCaLdDMcdbAjc1othm1NKM83tzcmRGs9kBhvKVZVBHOHmgWNFtTJtgpuWPj7rXWuoqDo5fzfWgmn55Cc1BhAoW3daucLjrg8kURqE05b0Suecgd3g/co4G49wZvVJTVVo2CEDZW1GNxPIzPykYXClWlmkerlzT5TxhnCzodAYXEfo3NrGRSiWQI/Rm4Nm/LJDZNKA63tDuQ9lqJZ0hsscUXbfYcsThkkpgVp31v3yqJFoEov317/d79Np/Kiq6E552N+P3uuFtiVa8G45gjZ6ZJGfgYOpJZiPO+BmCKiAOJYBPAsfCi8RPqRNLgrQaHDS5Gw8X0p94NAGLwMdU7icZPldUJ2nh+lhc314UjGgKKmhYlSNmz+MAX/u1TR758tNM3dOgffnb94QePdk4Ghi9cvf9zR5c1q/6lRyf2fu7I8hYV37Liq1NP3bihePiLB9Y9/60nPjXRdfSBS4cvWpNZcfmdX7itY8nR1c3LLv37u24DOAD8SSSM+CCDPL2Qn4VgHSUhoCYYNg5eNjUxieJP2nSVZRgpDiLcx0v6uFR3/KGzA0JbuMMBVBG02KjDWkVQ4oM0NNDFwB8BDlUVWjfAywZ4Y/BQbZM+ey3EjJd1H04XYsDPAk8gComEs33i4jv2n9iKcTpUUCqNvcLkgsiZ3IpI+/ruwBM9JUdn8O699yzZNZoPWPCX2i48dM7ydKUZ8hLUVsSDiRDNCLmRHct7Nyo0MfNmoDC8bEUVjzGAx1akF/mvs/H4hG5nBDKBTGJrSmIuUfT6FoFXMkEWoesoJZuEhM/O6gzt9YYXgdk+WWoaD6+Vq8Jo4keH+CnOxeyMXHzBCMrcj/3tXUFcnyC9RjtreU7DJqNludqyUcTT1ebpeuDmQ3XViImrPlELPp8SJjebVMCIWHzlsZVti5U2nOTscY8rINNYngFKpvPoIYyzh5xAs9LYq0zWizq3XLct87QjP1E8ueH2jVesjOJnhi7fP+5UL91d+Y0aFFkRWBHOIqLZtnV94Zn/r06nR+L+yNCeLaHOlL2yPLtyt+EPECCmuAPI+yiqnE2hZxEZyyN9IIAolkRXH3ghUbk9MegfeQaFm8YRFClJTQhtpTEBp5voplZhEo2cGJxonUQTJ0v+ea4T9Dhh6Ccr6WJtacoMBd2P/7/q1nDPjM7oEbj5VW6KTKLIk2Wjm0HYz6ny4ITf6KnsX8hjQ9Jpo6cG/VMNFKkqPfF5S1IUDDHBdwK/w1hyYvh4z5qOni29/njf+JrVffHha564oOfcNZ0unKJ5kbVml+xaPHxwWSLWOz6xqjfee+Tu3dn1wzmFIb7MaLpTFVxeV7RvVbppcXs2V1y2s7T21kP9mj/oclJ2l1MTA9FAfGBTvnmgvQU+7l/5yf3dVt2tVPda7wFydwTIXQg5vIB9ZRGGcdhYlbFNorHHS/5ZhTMzBYzli6fzhrv02ELPDelg/MaTsn++7pmq79XOX4A1li2OoCQjyFzlll9hvBZyOqH/98vKZyXO2M/i8A+LHPEHuCBuE9/+PGNaKobYpVhpzeXQjI1kFLkZ2CcX8IvSyF0LzE1PI8GAZue52GokwNk1PphmgFfqBpYGOHzrGryfPsMxfKHq11reH96w+ta5cKQBWCbXzfea+mYdxVmniZrnLRLHHftve/bghQ/uCzg/D1ziIECJSmJ3ypbeA8uXXXXOkAzuatDSqxSK/uzSyUt7+654+jLcXsPNO3/c8JENTS0bP7xm9h7E0dcA/fcDHKWQ2xfAEedGQEQo8LwYgOs6KUTHWkrWkhhdLSBunEcpZTVV9e6LRQNRAAUZqCGhtwQ3N90l6d2ADSzNe9oYEBhAEDl1DsFbUHO1ECpMPd+LVvGDUjS2chsGIwXIKeiOf6NwazTsDtlYYp/iFrHIaPLPlMUR8UVivCCif62Eat4N+hL2c7tLInGgBSt39h7t7b64Gz2Xk1gcBJqKmSPxnwhCyEBGssg9C+k9AduLBJAYtrckUQF3krImwQt3UzGgQE5mxwNAkURPlhyze5Izz1W3ROQi3Bv7tfXXUIbeC96QJSoLIR4vAxCHAVN2zNuuTD8H0QXDRYqWcBqtr3nXN6vg4qAhZPhvbQ6WxGlJk995G7tA5DCC5q38DOFw4CQFQmdJs+LkzFNOoKUEhScl3SYUFNZq89re2SbD5W6XJrpVyu5w0LRs8yj4PWFSc7hsornXNA73M/DvgVisq7bbbqZIVCNu1sv4JtFHTsXisS5mEn34ScQSQ1U81jqJ+Uq6irBdcW+MwoMjqTddo+1vlKQV+PKar9NXjVumXwDa/BfTcD/JXIaCi9vv39DgO+csoCv1Ztk1KrW/UTZgZ3M5+hriGjMs75sT0dn1DpMdLWgL2hixd+BNRCRlc1lB9+Lg1iNdq87t1bXMsvOu37jxqpxKxBI2t5VA/ylzYLB9/UCr38L729Mdh3aMKk5ZAnRgvxRYXkot2nJhz6Ibbrn+0MDSvs1WEHoJ9B+HhvJrzj9ysCk8VAz3lD+zwdBzywGu1+HfRdqQpxbAtMeDyBCp3kThrwk/iZLcXzKjgb8kEKfViXG40/ZWKbqitmtjLPRM94EL8FFf6ih5/tamBo51svDXMpnh/lLOjDoDfyk7o7a3yqBBQ7bMlPGv6gnNLnzYZ9c9qOoOu2Ez19GSKki+1mWdpXNGsj5x08b+rf0pK8MSIDjtXrml9R/u0nJjR27bmRjtb/PS+JgSC9q9EV/b2vLBfbF95wWSAYskBMM+Z8Sr3nt3z003f/L8kmgPQkk3eJYokgeQJuDGLMCzJS7Y3BcCD9lQB0SoSws14fFhcJNlEErKvukZ7ZzPb1C/myk3AJP53BUfl+DiG2C/D9zUXGmbA+7Jvln2jEqdCzJstdlZPEvUHBG9vgJRY1q7ybPNeCSluawkFjB4tmt9V1Sj7dll5123Ib28t6DtRTlbwOnwgxCz8iJg3ba1g60B6+KRRsb9x+CyvqS/MDQy6u/89E3Xnb9YDbY40QotQm0r0jO7hpa2rj7v8MGWnfu6z/vM+nq+E34n0BUtSDfy1bPx/kQq10ERCDuJSSU2LAs+3GYLZyYxsaQhYeqrHR0pnywLuZ+kRoVflnwrGhw+GLtnqgkkGbiVYOyruEvqB2hl4N3RQX21XAVN5X5STo36hF+WfXNYGLqCRpMaG6fR2h5WlYWr2XsNoamRQkAbuwd3lq594ZbzaPKcQ6W9y7IsyxKMyAg9a3bnNn5sY5Ozfd2xz+1ac9Gy0AOrRvt3r+iQ9577qbVh7LdDB8dSwV737vNUuyoKnMfrYgVdFRITl6/pv/UzH9vbm1o83pHva16+Z5Grudu0Yz2Vm/FW8hJkLTK1gJ5QfLL/GfS3QF/L6G9L4ZHupaWRrtKI3T5S6iKQlPDy2BJf98td/oiydGn7y6XIyhrKpgC7zUzBUH7KyPcwVkys03WdrL5/UxPZY8LLZQC5tPvlsgkbaX+5DIAbkQ1bwDSoeR63BTVRXQtiY/N3B9RwLYejmrKh+1C8FcMphqNozRPT0z1NPl7+Li8SFMtL9PcelDvXHBxqLtIEgRMAiqZFi2ZN9aS9wr1XczzMJRS5K53W7rWHBuzZpJ+iKLKDkDVgJxmWcXWsKW6yyLxD16zcO19ec9l4XKJIgSNUCIDjOADownOiwugOu8JfsfqyVXGSFShSAfKwGNAJ2s5uZBzFF9BDYr7Q3d0zvsrr6fH0LIGqKMYnEU+hG/EQZMeIf7wnT0RKb2ZHE+yfFUVf/kZkhf7rElnHOpQGZDpdVTHQkuYzU9NTVkM7wS0CxSRc6H/do0HP5Nzm2dKbZdCBwv65DLqILH+jHFlB6r8uk3MJDONjJF1TZIbxJRekKPD+PqAx9lqXHPzsjolPJC08SgIvhxUi3Rv729f3Jzk5xFuHtxwsLtvf5zFV3VkGet1Azm+xBNtihp5rWXXJykRQ51QLZbc7VF5z2e1Ng5nNlwSjy/riufXHhjpvuvm6A4sbTXZuonz4UHN6ad7XU755vRl39Z15C3+UPIz01zI851A43OKM9PMIF+YdfH+BINU3S8XRsJNDIi2ULznsW04ur+7NACTBJQlIxMxUTs6bixkl1wduZ5DKbYIX1TfLZ8E3mBejWXr+Sj1ay4Wja456PYUGOKG1BCmKBuLGadCAyCR6CHiV7rS/7dD2ZfIquEYJ82pIDOUwFkYxfplAV5GSxUJZB7cc6iptKroY2llLpcGaXP0ObzZs6z1wy9rK4dptchEDF8XBW+VcV3tbVgkv60tF+zcVIoNhw84AnKN/IjOIiiSRvz8b66eSfpsPmcR2lXjO7/PZ/Eki4rRMokueIEuREWfVNL+0Ylo20P3iC9U8GfeT7wNrrp5XgUgI9WS5CtaAXNcP0/KcbYNaAvX8LZH/ImVPyueNKRhJKW5wFVWxyl9nkXgSNdZ8IZqJHwDNxnF6zOOJOlnWGX27tYYt/CO0iS3a2JvsqtyMoQZuupBTC+DGlu1qBbjZWRK4Vn82a+vpam3vhlMpsWT7SPqNkrOuDF6aNpbM83Dv8RezSPpgbUxcVWENXJUEgKz2EWf6jbJzrqowMGa0WhhpZxuBGgrfpmR3EiDOhpKU1Zvw+QAyK7+3ZJeXR5MdpsbnBJrmBNUSLMQ9/FcB5wYdemAhlL71l7HL1jYLULvDtFlVwFBMbRltx5+dRTCK9AJ5PwnkvbCQj15KESrQ/DiBp1OqLQle/pKS9qVUMTti8ylk2p+knZFh53KxQXwNt3JqymUuZ0qG4s7VcpDdJe19WxuoXhhsvszXkropmkUblirRswS+eoGflJ2V46jIMYwWdnkCNo6o/OocA4mALykM5Wfl/B70HxibK+xwBFUG/4Lg0iuPVboUJ82KDAkUKIu+XhENpgXonBXxd36KHmdFGsdpvqZP0dcAfjXkvAXwa9UQvsQhnMYTpHW4qgQNKXZVFSZ/9kNzt7LhfgNWTEHtmDf9/1hYkznP1lC1MZO/A3Z+M/K7BcZcHGxubinq9lBwLLQZ2QwGAuJjblGInxiVE2+WRkYXtQA7hNib+dDmscGilO8dyS/31DV8VcUD7wpYhswUCM5kwB5KcQp8PJ/PmUwS/Fv7MnASAq1GEm+W36NZIwOZVmOqb77RiM2xGQvewk2DXvXYZk0JuQ+t8xIwJa09ufN3jEJDYty0Uughmsx1588zb9Zo8jjKql6b5rYQaMgytOVAsXtdhwu3DW8pLxrYtMgxx8J4C67S8p7zb15XOTh709fp7BmZexP/KGBLHBr6L4dAzB4srsyEl/elYos3FMKDkQZbD+jciTy0AJ1jrS6XO0ZIOGJBbbhFimpvltpHo26JcFlaY0wgPRJYzs4121DuAUEBEeuUtL9/KzMmb9feLC8AeJaVr8r7BycP/ihDHwZMX7PwNFnomW/f51BgcNvhHoh37EWAqZkfzqLZ32nvWfaeaE4OwBynMRA3/gTgFe4/Xn42ZuHem7/EIg6rA1NxRwQ6yrzg/bM6mny5RM9GfNWFJLi1UOLOfmygTVS9fy6ro3Ty5TI9L/r7AHuP+E88xQ3HPrt1xyc2pNyd642rjamHtdaVi7p3rShGFXvr2KKenfAKOzr6dzdeua2jZcPV46N/d8NV2zoyG67elFvV4UuP7Dp00aLcqkW+9OiuCy4ENvuNyi34j8H8U0gf8sOF4oRgW7sgtoltDlF3IHD6nrQutLcFCTr7ZmxUFx0BQnGPKCuLbzRM2CC/6VG+MJ2pZmub5sXwLD94B+bmtwkfy75ZbmxBF9+Yj8lG77Ke09u4EdbAbLV0UQswRwaGf2x6782jvQX7WowFDpDuV0h0BjPWNAC7SQNbj3Qt31fyPAR8+Xj7BTuWycFMebBt/UBr0IJ9pPOmW64r9yuBtKuyqqakid8DFx7w3YPBZf2pwvpjK9NLC55u4MLfNzyUW3PekQtM2cZeBzTI1/KK5q4YJWTZq3gQr0eYRB0la6l5VPHICW+c0kMjet3SmDKdmapb76cQ4X3AjX3eZrPX8jywuXbqrFj5XfWrHcwEzFtkGFX32UIb1y2RV851K6uyG9T7RsfjctinUxT+OUL3BdwKzdFd+2+YqBw6W2TvTS4vhkiapShTH7JnprE/AJwNL2T3ngVqcAY4oQVMKqXtXeCFhC2FknvoR4kAmSVLJE5yPyqNBt5MIClrChPwVOalknvhVUhZmb93WIr83/RlxkqwB3LoR8Ar5X5ULo2mAm+WU+7MS2X3Aiubcv04HNawOUjUPaizUtaJ6v4gpMYfKN7CCsHsQEvTYIujbdXWlW0d+z6zKTMxkBUZGqNojqOFUMfqno6VBWdh5ZaVbYXtHx2PLelu4nm8zAUDdtVhc6Y7fIm2VLJrom/4+PpWye4WGFlg7HDZwe13u5u7g6m2dKo4UVp8eKJFUOw8B2l0+MyfsG8RDyFDyDcX4Otke1O6I72YYfvZ/g42nc526B06kl28tKO/m2l6mU0H25da3igF6zoBoGE6d7oId4iqh0HmHQNxl9QP0NpcJzIA20tMe9PLZQM4aHmjHJyrTIyzHi4rbNSQ3vCu63L1BSKsvkBkLClh38IojpfY/9hDUOmsO+G1MwxLAp5mAqmMvmj1IjdGkvieK3iBElTxyjTK2wy3hETT/2Hh8JtZzW6XuQqnFeR8huVY3iL6fQ6alnjKkV/RLngDAQl9S1SlaMD+Ii2wBMEK9It2U04uAPbtN/izSDfyjwvQIMQ7kNbuXGs44nQgvCPS6gx351iyY8Q30vRGybqCnF1LrqZ55XNTcIlANhZ39A/QxkT3PEBr0xtlA3LOuvPc/L3ZfZL22T1NiP15gRjehHKKV7O5LSQWtA5tPVQc3Fp0svShWqhAogcpijdWCnYsU1bCPU7zthPQwAgJHggtKyWi/RvbgkNhrFBTOTM/dS3y+lojtp7yrRvQG2q3TbzeCPzubwC8LkMeWchraEa/dMoXUpXsM+g7wGfrQj96SulUQoufweCZ6SZ0pqSUQktG2kZaulXcGR+ZG1iZe6DGkUVzDdT6C0PxWN+9hbldPP/5fI+sr+qRAZNURS5ewzJuHv00V/e1eiotuOzFq9xMfoPEY5sPXLmU1twhzRXW2IHKT0irK+7xJJzCdhRl1KDLBfxpdJhA1xKc4tOBAWXQUbJly7oVAUzQQi7gWZP4fbzOHPjlL/75HF6gMYKROOyWmUNATxHwGl/PypRgYUFYJrIzDpbF/pMRAeoB/mfcDLP0kee+t9OI2kgWQc/8GPjFnwN0yCBfWMgOhAG+nQiPBUsiikQEBwikwEuPPoNJoImIhUtSSU+NRATFN6Isp2oYLTZsQzceIXCXhAWBDezPeTQH81UFotZTlmfPWeC1M/oqWt+Gbp6icHvc7wkoFH5b5beU6Ij6vBEZ59CLn6IwNQaeyDR+IypRgj3o9sUUXET/vbJUUgUShLI0ek7lTpqnCFJQJPRZ9F5wn8Apjq48iq6C5/YJTpUMHtaA73c3wF0WuWGBtfywTU0+g8EKBSF05qTDATdPILrUlpEwY/OO2JZJK+ehqyGbH6BjQTgTU42PFsJUde+5hiV1DnPmqwxpx+8myODY/ut2VCqU4oo63WEF4//nVgyjgQJ1+2UavQjr2b1miR/jtYi72Yffy+vc5m/97PfXVO5igJ4kBZuEFvFDgo3mDX6TuJnQ+lNPfWUndD0EA0ckguAq/iTSity6EH+x2DLEC7hstOQkvY44KcbBC3EgTPgvLUtD7F9KtmVVA5Trm86h0GjN27MvCQvDGoiyMC3hv5TBUxv7lzJ43GCdcuD/WvaXhL7bPn09GwZXMYLAKKe9gqN3CgJGMYLEzvyTqhAEiWGUoIgYUrlWhHnEQPYwWrXgt5KqptH2uGvmNkVm7HZd4TWFtus2khFlhxU7T1ZYu67LnHLmDPIR7CfYH8nfKTSyFpnE/x5BwL1rsCnsN8a9dfV7P8C+j/WT/w7urTHvgRhsAvsxzpC/RTyIHzkGsVxy+Dgvz8t+lvEoXi+DyL77vDrHSfokdu0p6Qh5BGDiGuxDs0cDjHTHqRxcxzNW8+Tq9gPH+e4rv19Tw7k1ZDOWQYNGyYHY7FkCPI+TOGbxuyIO3FX51TbGHy3YNPTjpKh4bA6vwmAHHvgZzih2gZDkBx+WJD2GPcMKFIYxIv/RyndMe/FN7MfoS2COItJn1MgQ6Un03hMIxYFhncDnDArN5CH5gQPPnfXMWKREa+cRc3YaXYYFw0kn/mk8HIy5CewVUdas2E8lqyobv9uJfRdDwO96kQH4u6e8OmJ3QVSoj+JHG3qehj972vxZF3btE7j6aHkOQLr+2/GaMMJjeLAEQ20on1L3bi5GbEAtWVlgKFmXLRzhD+KhYMxL4LduPyBzqkh7PHaaIPlsOxaWrLKRn/0coP8EGGMMudCgvkIEZNmv+J0OxWFlmCAC4+5rTwZkzQNHrh3h5xMR6h9A/Qz0B0/DFapM0QyBIu/XrqptUCN70jwTxM/FMG7kC9nxCatU+Y8vUaw/pTktDH5iCR4IJ13Ep/FQCHwsQQt8wJ9wkt/lNUvldOURQWZkq6GOj1Y+bbHaZEgURa58Gd0u8qZu+Q72AnYUzFsz6748LgsKwktwqMrD1JF5xDldo44EqEMpD5fnQKT7ahGCmTjfbowcOp9HCV4RKyc4RSLxT1D9CSdxxVuyiEcpl0ejRF3GJn2qPPMxGYznWezHxD+Qv0GSyJUmHQIWi26XmGDQngzRCGW1R8HgHg/SFlyFPPSECjA6lz/7qrlu+Rdyp3M56KEbBDGJEf1AjRtYvJq23kCQatI6alwBRrJhvmjSgV9Q+QLt9wbc2OELME8s4cCvI2OOTrtP5Yh9aJctG1/s8tDYtABlIzfzdV6wCljfzDeM76c8Xlb1qBUKQwJRbwjg4RnAjw+RLyNx88xKSYgHWcQPFJJNVA1O5P1WQ51Y50/A5MT882DGL+RyVYJF3q+FOeM0argGcejkzp2tXmdFLxW3RW1O1cJcH3FuwP3hmJO4joprLYpTEZlPB12rcU8k7iJw1utiVL8D/fsDH6+MGtz3hM9Jyx6tsmvHZ9A7LJIsm3kT38e+i99JTiMqkkYmzOpDCPqFEzZbYBL9wknO+ZA8iX3iZPQR+mht1Eifud6VNwrYnJKdD5UhzON09JFyI1TjslY1+8Z+1qLWnXJi8c6PrLvhBiU1sOvDa66/4Xo52pMurislXRy4alq0ri/l5ImftRy56OD6wievzV988YE1uRtujPa1ONPDGzet8cd6mhypwfWb1pjzgbrEB3hYQ0LIztp8jpVEu8fCSN4HaZr3PKhAnTtXF0ybSR5Axl4w3Tza+2AZACueB8sLgKfrqRrAUUGNqHCWZPaGRGvc543Fr9y2qYAFIkALXkfFXLccv+xaW6jZsaptND2YcZCe7q0tmULlbUFWZexJn3PHeZ6wja686s4OgPl8HczHD+YTBV6asT55QuEQQJqSPZbyO3x4+ksJRLfqAR3XdXfqwRBkMvcRcS6TGVvrW9PTSNFgzhdmpoz9ChHX018qg3ah1IPlhVsaE0VqGzc+1I/W9WQGbVlg5rE0auak+Leu9UUZL8BA2uYQKdTL5roLfZgvFvMRn6Ki+r1HL7o+17W5eSgzkLKR7WNXBdXh5i/yKq9aCVbiTxVLle8ZKHnKp288J5T6lTPVBmTzaYAPFeDDhYwZsskjFKVItEhJD0EBO8HNJWvOzDA2az1RuvRQeQGouiM1O51qIG96TiCSsXznKtwbS7iID31DEWHZG0yQBfJrlNtlm7nKkK/LVAsNvsG6Nl8DMnUV0OshZJ0xRjbkQdyKoPL+p7FrEQvAs+Nhcq7xNa3vC6bKeAbxm3BPkI6Hy+RcK1xP9Y2ZgbGpGGBc3GCKcb+lb/PRxZdeS5BbgJkC495M4B9deYECvoUSLhx/femhZfFDh2wtGvpd6CtU2uWAeMXeTej3oZECc/gtsAW/B3OonsopKRLjCDtpColEaAcezeiWFJyMD6j0iIPGeRtkn7MUejWYzU/l4Jkk8/xT3phh6gM2rluDmhWImxGTvRYwNUZO+LV8NNEUwRK/48KpbATrwjDJ4/DGsDgKjyg4Nc0pEWgzyhOs1WVzegWSw17TBMmBvlkh7ZLkwp6SNR4XPDM/xoqsQMMUVm7mu1gvw1M4ITmMfHcMXYQ/iV1G3oMIwJuLGJZbIFlcXIr0vXTaLCt2isVL4Dtw5l86XZtB3U1Cf8BE4yXLx7l0NusQK/9CbJJYIFc2i65XFkMf+SlsCt9r+M0Tdb/5w9j3cSf5S3Bvff3eR4F//Qfy5+Dehvq974C2KaPtxvq9r4C2MQNuU/3eXQAubsBtnnNPN+5tqd/7ETaKraAuAPe21u8dwkbRaePetroPj55JYg9jyxEd2JGV1cpn6H0gEgqhXyxxgvtR9Xj0UfryOUxfP7hVElX3o2X1OB19tDwH5t22RmKzSYcE9rAl1rf16onle3tc1mjvtqvXrN7XZbtpyZLWZYviOlcaMz/RwdyxYxesL6RHdrRnL7rkgg2F3IptHatXNA1v2LzGN7YmvWTD5nWmr247k0U/gY2AaGSbwfsWze/nEY63cAjnx0l+EhVPuS4hL5trQIzqJ8Zeh5Gz/oQB64LAj5fnQ1d3KPTaIjpNGeqmr8rS2usYq3htqtNKoZff7bJANvwJyVs0q80p4pM0CwISiqWx8hj0ZNxOG3UIxzEUJ2gC5uj94Ew7VgC06EB2mxawgH6vxEqAy8CU2JZJjC8JNlb/SvK4WHiUurRhYDPP9RmpjnKtiouRfJ/Uv1IGsFTh0fIcaJgtDlOrTLezPoN3rW5kVLVC/0SwFr6StFtIQbF8rWs8ozYXoqVcmKc4guZoPtu7NNi3rk33Ly6PXYUOcMwR1uvVLFbe5fUIn8uuHurxRLI2u02wci6XneZ1TfTnS4GWjVv39+yV4Py/C3gxBeY/gdxizt+F/rokImNhpDOMIOFOnG+ZRL9bEkf4sUSyZHctTd6f8E+e+XrJYncu9fvJ/EODx7WHyXnMauaUTYN/xbPqUrlL2pg/eX8ZNB7MP1QePE5qQHHP42SjWpR5vhWrJ5ZgCxSJwqpFomrVwRYoEoWh2Y3XjC/an2ZZkpVY1p3uaYoP5r1yoj87wnMUCO6HUiNtAdYe90UXt0dZiWR5ikl3j8S7Jwp6oLAkHi/G1Obi9uGYTackC+3z2mXFKocKIXvUY7EKotdhVSKLIhaPXVJ11cE5nTrFaDbR3dIdzCwrRhgM96bzMO/n+2ey2E5sEMQNzcj1hsTE0k670pySU1Q8RoNXSrbHnc0PUelUDA/SsqIIwUuEORJhniPUi1Mzz00B9E7lZhf2FbToeN7Yn447leaHyh+kl/RzU1VMA3+ktp5cWxppqM6Eh9E8tpPkLOwlfhSEATbVJZGYv/KwKAKDwaGHSdkddXriTh7dfrHybazy7JsdjNej3UGxFI6DtzssMhcMB0X0MYqmYDE2qpJAj1c+DvnwNODDPNaH9CCHDCvRHm+zJjyT6POwAk8ijmf44JeKRbLt6fQx/aEF2M3MhrVOy+lqPo6tGPxSGbRItz1dTh8j9YcW5LH5LPbe1YyA6FbL52BEYt31u7q3BjkaJSigZGhHsjPZvqrgEsO92VS7S+WJxYRTQ48yHMHLQuUXEYdfXHZOp2ND/ryNRZuVlHlSsalWTrKKnkxvWA87RUaxoyt0m0VkfX77KQz154cNe2EFuDkCZDSDLDbXfE4k9K5n0LsQWPPwnlMIonNtUCRlIJ5tX0ynyfCX5eO9Dy6EJSQ9W0fEwFK67Ytl0EIOf7ksHyd7H3xvLM0mf75HUSGqXlMIw0Yjq6/eMrY1I/Ghnj2f3h1Z4pJZFFZMoBhHqMW3aMPiFB/e1F0czztu5F2pQPNa0LyjIzeYUvYXj2wu5pas9kcOX3XV3hLHkKpIWBTVwjEMHe1f32rzeloHCkpQFx22QJ+zPx8rDprrkEDGDgJe8iLLDAmzyiSpaSAmJ+SnXcf4OVJgnA06DUTBrEPAES756fJ8IPOcT0PRn0JtvdDwerGDsLZYZScpaQG7OyBR6IOVz3A0yVs59FWriIWBOvZJM7eAWWNQA2FHrALn89lFBD/zO0DbQ4C2caSILDPXTZ9FcugXEBvSid77hFHMh/M9g/4DkkAG0ftKPDfY2deRS1AJshnSXAE0b77XeTyxBCrnJffOJTpivilp8/hOY0U/oIarPZHO5nvLzuPkknvPJr5enEt7rMM4YYm9a7UetF6tx2SArsDKD58zsKPX51000R5ocvHBkUvWDmws2Dz5oVS8LSBt5J0pf3xRRGH1ZGDVSIfoa420DqbVzmXZxUnVnVw33Oxq6g2ll3QV7HI8lbSlJhYnPM3t7tRwZ0a1JdPN6AWSXeEUf0oXXW6vNbSicpfs8wcUeyLR7Iwm1VAT0LsQz9sNGSohlxire1lPXuyaRO85GYmIIEq8u6TlxV6IxN4v+v10+5fTx/UH5zthNRGCmMxM1xZObf7eLwJzRqfbv1xOH6f1B89yzGZPKxBnW7OO2bqthhDVM3/Mqq3YdjHat+fTO5snnBaWYCSGdsQKofaNAy1iZGuxdzxrEwP5ZXsWD25q1/6OJhe1tQLhyZfSq9Et8SNXXH5Or8DTsoVxO2WGYyN9a3OKy5vrD/tHlgzkgL1bf1eg3TnQGVk04EtldUN+9Moj6K3YPyPhWo3lILrvhG4jn0EPIhYAcPSUjfN8pGGGU401luc9gml7dZuMwr0KMK16tegWVE8Pb8rivOxSNQeHk7kNi2OKhhGiS5VtAol63cL5zz96ey9BkxjOiuzo/U9/57yBq5ZQAk3iwIxM3GOetXgSjLltwTEfqI3Zw73rmOc9qu8VVPdUDD+tXiHah6JtqSVg0JwxaB6nWsGgZQ3DJacKYiIS87jR4+XnHzFGDesOMqMPPPWd8wavHIZ7JbC69ep7EcSK7EU2gVhzDKHBCHXgbsYBd3YgfcgSZCWIXLYj+5BDyDHkKnS5ocUOrtpfXlNedMnl3ZcnLriw6cLAjt2R3czS5cJypDRIDFqzBVuhfPmFu5cPFgqDy3dfeHmZ9mzY4vCMHrl47OLFl145fGXuvIPtB12btvm2KavX2ddhnb1UL5dqkVouvvLgtnW9LS2967YdvPJiOrZ3VyiGZE5nTsvmARPovJlrk+/1hsIWyt/SAgrPov/d+EoxxJFx/a1DNAgLncR8Ll79VKufevWz9pye933+5/zntH3u9+i8/mu/h7+QLRSyt8C3v+Zb860ReFXpyIH/Hsq3tuax1fB9xgVvYB+uw848nC3kchG0tVBoRb8NH1a2wPe/Quhb4BV+G3jLgm+Vn+Xzrb8EX9DPgot1sLfLwBv6lVymbWYpuLo1my1ggSpQhQYX/wmb/UshW2gBF0CeSASpHMV/TkpG/fkuZC2yDrnI8Mua7c12prufQ6eREYRGdwP3JIBejzAIiu4uKQQW7aDwcbcoXzCOjg/S2Bqk7xcv/WLrS784DT5BwP8LKHMzL5pbxeZp5WoDAF0C4I4+F2hQhYfkkoOy8c+IiWon7IwVtEa3vzF8qm7z1S2W6Zug+M/f2YyvnKGwy/xDB8cimN8tQQUTIP0607OyRbUE2xKJUsZPc8BKMxST7BwMDW7rdFUehzsTXMAOjy3DDAg24FSdElEZJqW3XieltweI8tu34K2Ffavbyds5BiMo6lm3Hu0aDjrTAdWiWgWJVO0KRasKH+sZnbmO0V26kUtk5ViHw86wIAaxziyq1YDCXwF4jyMvLnA+XGI1OwNewYAoIgF2EiVLSjBiDyQQzap9XcOjuKa5GaM2QGTc3VisxMitqpY6AQ6g9flqUQ5j1Z393/RjZMRpxhi4MmwMmkSMNmWjzXtUPgkH8dnyoHNroOCvwEoEVq4S34B+XTCOfYEv/WXUKEsASxi9Smd1bEhiiT9SNqfLLlaWAuum6S6bOPPbemWCh+N+tYZP4irShhSQ+xbAZwyeA1B8RApPqyl4EMDvy6722RRSTaX9SdYZWe1cK66dTR1BM8/njP1SM68nU4s13rORsTu9IMicmm16fYNt4Zx/dV7OP3GVZp/5HTrB0owadnvCGk9UPn+1Ub7LwNMbRtUnB7hEj2LtjOqMwLJeNPHfok+b+Z+Z+2SNYSUGcLTIYh+bOV5H3b/WjurPfB3rZUUaeOsCUsMl6SVlpAv9+AK49PHNzWirtwvFAICCdyWsVn/J5mtfbbE2J5oSk2dePemLLIWfJQenLbVawTerFVxJ8EqCV+kqkPEJvjdVv8PPUgjc4CEoD0FtPpRvSkvWhL+rVXCGxp1rqTV1lAO3d/Y/IyKEC6suaARg5vH2rbnnzX22J/9/Mjoz0dEYTNOCbedxClw5q+b3V7fCWtB4WEIb08erG2JzCjdgNNGEK7pL7HdF3Jrw385WHRN91tswXgvqut9KYq8weddKR8RlE/6sN9sxKWj9FMbZ/A4dpiotsXkURvBmwtiJ0ZtHV989PiPV2eZLiRDnSgZmhvo/tHj1o6uxr9TyUhFjHRTWsvkGdYcSQzzA9aGxFuSnBk/965m36A8B+exGfr4ATznESIbno1GBy2YRpDXiEFqF1ly3I/wM+gRwmUJYtuQpOTpWp1ZzIqKHs3y3IxTN5MS59RTrWWLA9kzlikVnxlFLiDxdezdSrT9IRwap3gNyvkw3HMOI42G0dlV1JjWjpli+Xl3M9JHJZkr1pbz+lEtAV2DA0KiutD/U5BbQfRguhwPOpEItxdBXSNEe9bsDComuxtC/EIIe9XhDEsVGJZnFcdYq4i+802JeKxLxiM0lEgSnSG//kOjkLQyBsxb+7eeJ3loVR7g+9SSwP9cTMaNm5kcNv1MMIQ49KoiwQGZEfAajAeI5rKekIHos+hof9sIalHuU/eR+MPfLsMsbs0WmZr4BgyXrtDOTN2pIF2FVcohrJSZEXyu/T+v0NxqKVxrpJgsUr8Q/geNKLOgPWUk0VSldTYqOqMcXFmgBS1AWV8IfbnJy6I1Y5Q/o/m5gwwmC5pnpP7AC0GySR8O/xUvG5oVwdYUz9izOPFG5Gb8W4KAPGTAzFktCc0s4tFh3DNj7S9ozmAdpQYoY87jFEkJaHJMYU3KECoPcwOLX7KWErnsTe/Kad3/3t7nzGiY13ff1r9ewMiUriBGRTynGYgxAzxzsuGFv+uLXyo39cd3fLs/pMT3bY9rocU7cgplrzPGzsababRIKnCkYicGdSBRicQeIpgjSn2zVWwabNGuwEFmRqvRdRVocca83IDIGNt0JX6TJwWEP4IxqmfBHNcYZ2c1zlT9ilT+i+ytvs7pNJkiepWyRrMfRkmn1dv8JYBqyVx3TtEV4Z8Lm1m3CoDPssnGynSMuB6jHgUOJ4PcTAcSHJJF2s4ZQiYtkW8OtrVrYnnoGW4wACmGlks+vkZEX/Ygdd2opDk9Ys2g2q4R/7tzd+oqybw7ODZ/lsFlLFRYje2HmhelMLRUaotpHZiMvlut9gX6c4Z+XnbuV1lfKc/qqVdmGf6NitpYYXkskaygdFqttaDfsbd/vLSxpCveknc7syK7LRiuPe73MU1STE/WOHV0RPzmyarLvK4tW5R0hvWWg6YWhXxc3dvnxVbmNo0WZChYGUi0bVw3mPL4Afm/Q6y6Mrc51Vb6W6F1WGfO1hpTKveHulaaNPvfMq/hXiSzw2e+A+DsZCCDqJDZYYlvURFuy6090dBIdeMJLgxcsasOfaNvrmES7TiTPnYs2s9xWrXTXbGUSDnZDd/2p7IUdPVk2OmqDPZ0qt+1Nwr5Olud0Nq9219zDEfOKrlINCyEE/lV4LFSkhUB+Vc/iA+sWp7VA97r2no19KQvPkJyoto3tKGy4bldboLTjmnt2RQd7F4UkfJKyudya5Al78hOHjl/a3rejP+QOeESRC0eDqseltO68afvYvXd+8txuFny1mfYJ4u058qfAPv3GsE/N6Epj7XU5ghA2wJN2JIpsr+ZIQOWne32SqEsi431d3u17nTmL64pmBri5ZydDSNn7elnezfheLzNn8dVsSbNgo/mezY4gCJurZ+envnJD5S3eJpHkU3TC89qH7zu46NHAcHnH9Z+/fu815ww127C7Rz9328f2dFGSU4askt91w3nFncOxd15pWXnuhZeaPLICyNlFYE5NyBWGjAVYm8ZoGhOLCg7BgUTZV2PJqM0WYF5L7tZeC5wtULUwAi4mns7NypJuY18tm22TzGvl5O6A9lo5cLYQzQ8FtLkXjeHARbBqm8RWdvSi+zQQDfASU7ljCL3fBq9FZub3giqSxFN03IlZeZbAac1ht/GVH/gYGzxxUbnPTWlOhyrQFocVIsQK5w/0O5z/UuRLcP5Pdg4NF4eHk+wk5izFAERPD2L1Eq3FVLLz1VRzcmgoUnyteXeCcg2/Rkb2Cd92zVXrU9NA9aYbEHM6Vy3MMd2gZ4JDna+Wzd6ai6+Vjf4iw6+VQY8u4dtl11zFPpU2+mxAVrQaAFd1dv04RXUrsRFp2ll4xb5Jchb+qmjEGTwisjjJELQ/1apv3845m0JLK3/HG0hkYgYS52KcFmoYP1/w+tzsPn+z06pxHKXpKkHxLNnfp8abs95iHcNinQa0TdcVoXIfwPkS4FdsAziPVbNWfQbPMQHNHxAExM++HghrfpvNxfxPeLdrji/QUKNzCuYDNypvm419vVxtGWb+pzy/7YKB58Jx5zaMYOG0j/WjBzScpAFzVW5aa1TDcwRkCnuOStrRdzjAYozdoatC5VSA1nT4J0fW0KanS+PfC3otYK7nn3mFGAU6uIR80dit8STdk+hrJTaVStK4qZB7Slyb55VUNhbrzvZNop0naRqqY/pEN1TH/InsWerYWG42c3ehLtaL1l+bWzhCzPNK2ewJ/sWQzsfLoK9u2NmpcvfeLOzuZDl7lkbOpOXZhN6zFHL7nLQemDNDz12lJkYxggbKWWxasn9w7Kr9qzo8idEDSwr7mzunOYHiFR7d5bBTqwm7vOzLaw89cKQrvvyCmx47sPYzm3n8EcqmOxTRF/amRvdceHVp6LwlUZsd9UsSFwk4g57KLpuHDsc69t++Y/0Dt1+ztS2Wd5o8RCwFflkGudfgIXtYEEPg5dAjPBfNIFFOT+2JhMGES3Y+Ew05CC/CiTrxri6mbu6iwiPbsCpptUjp6dmlkVOgP8HoUC//DT3OO3wdPCuED6rV9X8avxwe9XA6fCBi31wJbIYM54BlhdHvmYdvQMiOTqC/WsNqETOY12kensThafT5SmftGv9vyryiKrvQz9euTZyhXwU405ARMz8D0XiO1ziEIK175o7frMidM0Ih/l1BGo7h16bzOqyC6nDCoscNg9bPHhuws/KZtzCO/Ciws2eAnaWwHbK5fv/omVcxBYwzgWw0xikhCZ/gTfi8YBThPYaLQs6VCTOJ5LQ5Xq4GSZoeCDmX3xvrfBBtC5aouEhqGtw1qEVDfjcPxJ/lKU51hhzedMDOfBb+JSKnHpRpFCV794wmcKAerBKlud26RZAEa7gzhb0OZwmXCg0bC/Xdy2A+7VUbG6c0WqGaiOYmLaXrqZC/WfHn9qRC4Dvt1xXWHdvj3m+Zx0/GitMLUyBozZuFN2bLTdg+SOOal/rBFpTAeBkLV5lAZYZi1IjHHVRZvPKb8zCz0CWI/7+Pwr/I5PCrNLoV/TZj0QNOV1ClCYYULVa+cm5FtWo0I8JFJYHG5Jk/MSbhGfz1Onu2od+DqhJA1HwR7AYCrgqsN6NNo3q6QxJBhLHHCTXiPNeqsYJ6ia0CwhLp9Mn5ftV7lUjHbkAJRgCDDhu27zmUtweMWvfoCfSQwB4gVKdLkwyb9oPa2N+5xjwnEAVjvhOMOVfVQ/FEKNKSCWUyfMgpOJy804rwPBNxtAiE6AxFfWJUjDK+PZmFZmMccYG0hTWKwcSmTlf/bASwcvAUONBHhqXTFuiQySw46zldNvzlwlrqFNGHVjGh4R3tdjPbyMDJnahRIrcS9LippefzEgb8b44+vhUzjwEq1Og3BQvFWdifjKGHeeYQqTldNskbRA/0UoIK/7QnCP8G0R/Xif3ZAzQjs+F4gDxauVSEuBs+8xb5IvADOs2KQKU2hOvkhVYx25ptcWR0Z9QViUYcOs+179ZFV4RDMlmnQ+BbWqOdVn9it3//WVq3KibVLSDzNXtllI//2/qaVw2+tnRz9tJatRy8nSYFlNUCRnkM9DFs5t9w3uaza26FQU9hj8HD8Q6nDyjHb1Bp17muuEehbifQ562BaLN/v9PPzCrKY+98hGRpWP6Mwi9/5xP1+98OBThH0j/Thv3YG3NwgZDpxwNcEssAH/aYezOlMNKTb5Zs/iY6JvroRXt8NhppbhL9sXwP7wztdu4n9i2gX4wyVkCepjKmTNk/WEOz4CHMwoIVtONhCZ+3+GjXVR+uwwNodbm7lk269rh8/AOCU3dwGCVZJPpClFF9dofXSmDfBPi5whFkbxecTp3HaIvFyuxBWcWv2z0AfYtDAW8E46OrJsZjsbGVK0IzX23EkD9QicTGx8dj8fHVq1NopW4EjfjOwBWM71CtGt/dYMR3O4CvNk7kjJoWhuWBVfT7jSr6/UYVfeaEujc5CT7oeS5ZLSHTKJbPnCqre2GxfOZkmZ7na32AghXEuKu49donLt556+68qxNcXXjObefkTrk6N/evvmxzT8Tq7tyyeOXxzT1RGfvKwF133Xp0OLP1E5uW3nv3zYcHcjs+ub9jS3+ke8dlVxxLL9rcH+rcfsmVx8x5G/Mz5u2uzvsaY97QPt0F5NCPNCPHa3FtX8ndWDn/lVr1+z/pu6V388mfn1c3v2RjEq/MVsL/U3l+2/csg2/wzdwy+Bh+l61pyd5PrL9tBOONv9OhksAbTwX+ElrsbVne4T2Ry6ot6k2rrh3b3+vGg007tqzuiVRuog1zLBi8QdFcone8lB0USLJyoHX5tjoObgc4gDXw7zczt2uF7nXGLggkkmBykwArfoQs/jzxY8AMOmv3JQQ6nGyC1er/1LQ7vF+eq0LMv8IHl/m3puGC07RxjhGqooYtt5KP9BZ/Xp7bXdOiP5UX6DBd67Cxgr2/waJn0PepYI/fHly8s6+p3ZrACEaPeV1+K41GKT3R07JnPTz5beL0m1TKiWKrLh5PnVCTfdlbhz60ZFePF+/p3Le23ybtXP2y4uZpDiCVFfn/Tg1mXJWVdRx/P+j1FteOu5oCSuXhWO+YoZ+wM6/gViBbI+ZaHqxY7wKo7gDRj9PVC15ITO4Y8C/9l0SJXkVjtPD6wN4IMGmPJ7LNaHNuEqVO+BtlySwM8e61JmTYG730X8r0gPB6eWBvc8Swj83wb1tSJ8tz+jqrXsRCxeSJtoWLRRC4FaMo4CLykfYl2ebRgjfcvmR0uCPUd/iOzW1bR3IqDQJnVqCFZN+mnvZ1Xf7OtbvXFTv23rg+vLSvVSXwH8CCEDJvd9vdLV3BUGsqlsh0j+VXXrO1IDvdqmyhNIfDJniCHn9hMNrcV8gNbh0aOLahINicNguQa4jbXkOuW0y5Rn5g4PxqwNMPAp4OmatVJR5hGBurOmxGTXn6SZWV/PME0qgJimZerO6FAEyaZeTpElteGPx9qsnjDxq19JnKr0/inBnOUNjJyssCC/8Ar0Bhv+Ph8XXd4VSFdz5U1+FXypLkdmgSA9dorgB6awOwbUnkgDEPPYn4gU3luciepB98+OwI83+oew/wNq4rX3wqZjAzKDPovXcCIMECghXsvYmSSFGFVG+jLtkqltwUO3GLY9lxTXF3Ni/FLVbilPWL4myykRPv34l38zZ2dhE7u/s+Od63TiIXUu/eGYAEQEqWY2ff9zctiRjMPXPn3tN+9557DoAnFqiZFwMDeAYwVZ2vNJHVlrYhLZKaXgwRls4MbyzNoPCKfsW1j8xsOjVhM18FwI5b2mxFTzg3Xtm4cSyjPYGyOh+4xhMoemLL7Ztr67bddwTbWTBGs7ff82lv95Zl2N4ijPbYhfcUq8G7Nsnxf9mUys8FgBsUMDchMOGEBxhL1pzeHN2MMCZVpa/Kz3JN5lQg6dEuCUPl/a5XzkIk+0p+w1r2iCRv6KMR+pDtq8KmwvxvqIIidpEaa9TljlgYNI3NPUbyjghQb2YlugkjBL/b4dUSwxh6kmSNQafNoSFbMfSzBGvw2Z0ejmScUi0xSs1i78yqODWNwc0Z/CcGC0fgtIr54CsYvlKpoiGEUH7wOIavWNi/Qi/8GvD/H6U1gmOyzvFhDVJWg5ZFWQ0oKauBI6uCqwac4AQDoCgH9JCTFhVHhOkLLtFCTl+QLyxWkr9gIZ3+QgKDjT+j9RGv3Q2T8c29oFAZAzZfRKvUoqd+CCBU2OfwChR2HxpXANvn8EQ0Si3mmHMZLBoSp1Q0euecSKsonNRYDOjv0DNwfwtmf5j7DHqlEsIstdUo6YUbwLj8FoyLXz7pl7WaYaUBlmNdm1mUQ8wqv8mqVAibFeV4H3qI8wc1ssKH3n6xAgILu5sYPYBBtSBVVBh8mUKFiBf4xxT2RRQdgluadk9YDQbgrrl53YCewEbmX60K/bmEKzUWOW/Lhf9EEPwo0Hm18lnc74LZ3o54kAC2NcuTHnulMUJqIuAHgEwyAE1C5SYPCxWHqditzRcKKGQdgEa7kHfgKbIStntWBA1NrKQ9SprOlwKQF2WLEwzMxyAVZxgAWPsoriBxwM6CavYe9D2OxQm4tD17gONZEicJjLRYMXEuApMMUDDJwG6Y8gN/X2GymClaLZjUs9U8R8IiuCoYR0QYTAaFOmjHzvIaQm+2GFQKVgX8P3ls4HoL3M8AdmIG+ZVcLyCf81iPLM+vUuqrG06js1nVcNtwmyuaMixHkBQjJTFzpQeWr2h+YWAk3peKIHpDtcKKvxvs15y3FucAyqdQbz2n/Vte2tw8k5LGUBrPc0k5/yGkNND8glhMK4jDVGVWzXnRWpbqTaIXk+jB0S3PM7xkOmK4VnmJdXJctbgIQNUlagY8ozCYGv12q20rVDIUSTlCCcPq1Yw17u3HniovDzD3rYsUEvjgqN0nVDtiZq2RZRR6Y37pvEkfiqccTWA+mi+cw39B7gPeeDvyj0tkHxJY3uF0uX3p+ow9YxcyvCAnmEvwTKbeS1DV74b67QLPEmpTt3qw6XISzEn/Cagk19bLpyJnmZPvD1W/Kxa3oJouI8tcMFSaNmIhbTGxRJq5qv6dN09MXZMSsFA4aicKeT6dwnzG4q61u+ubVjYF9PTXGEc6MZ9qrmZ5Z8rDYyebPnfq5p1tndlJXq3VFCUt3m2tT1dJSYvdtZ29PRW27qZIy65TE491tVeObt23X8JPsNbDDHlUgBERUH4qkHOFGhCKfyIPI7egiKRPLQiK4YporOKWilvSx1u70hUb6/bqHIJzEk6Tdm+6IXeL4NQ56iqoqpM9206jfNYT1s64Z7CZ1e3vDQ6OrX5v11DVIBljzINjr115ZfBdpr9YuKqT0mJRq7wVoJU9YbinnYI4NHU2pf3Fi9W/+tUrZ0tmV1LZ6ZMNObHo4TPS0/3izOrB9vdE8Ohdq98T5x9+5dhr4pVXMsF3xZIOxKqTMbkD0t6B9ozkMcmngUuzTl8iT7VOkmAY1156foRYIk1Y4Ri8aeFcDmhEET+Bk05qO/Jpqil6r5zl2skr0D0kzdljrtrdMyVZMP/EuZnxXcDkGUH3FEDPKlXORE/9QkmLbEwLs4yplNqmYammRdWg+NkpS1xgGT7SufWWdaHedIAgMAz/Tnmi6+I8mktmySb+AcMqeyfD8U4jpeWA02vSsQ6fY1GFDJqXS2Tcfsent7dSlC5u946O9md8JM2QJEMVeO6fAc9djfybjNj3oj/PulL1u1bWr6zfGNU4tQ4NokYRJ+K82nW1KxpBHZEBKV39xmg854pcjfuv7Gkdbx3vHH5vZsg/CO7UOkiFebDztdodir6i2X4lJbvR+TiABUZ75QyMHF1wKKUf6VMmD/9j0SvjObH4YTPD74klj9vR+ZpY9sAzKdkDz8cKzPOWEl3grIusYn8CPHUl+mUpJTLwSOjiRMo2TyGRst4rJ7/98yfGSphvPqEydekkzJ8YBxV4iCL3ILfJVf++jXQDHnKz/G0nr0euXz6zfnz9OLL++s54w6f5eJz/NH59w549k17IRIEGZOZk7jZj1BgN2F5Tty2/rRfeSgxtPX9kSJEb6g68ly7zB2SP4AzgJvngEYSZ0u6l9kzhRGhJWsL5NaSKmdtO5kTpUW2218Sihx3Zel48MgSeJw51pwPviekyl0F2Gs4AfpIeKSPV4hM1pgUm+jAuKfwCmK+k3sVlZTUkDpJ4X3vLilqz2aBQUCo9p3LEL4NTErxeCDZPHOi77R4Fyb8JXD+FktEof78Jp2JV1pDToCxPiEiQ+JYrOYbkdKrDBGOK8v3Zyt7lwXiHgdJwfNBtuAxm8Vf7x0Z6055rrjLVOJYb1R8lj6JcUwb4k7CmjAqZRL4uc9Y49CbpsLq7tbuurrsV94afxwIIjDJUZW1eYxPf/sLoSPj7NM07qqsT+MuO/sTrjXzxfP5tUX2Y1nNSyBwMJpSPfAhyEDpwKpv40fYXxNEROvx9MU/Ngb8sOvr5xOtiGcWi8jGtsXzIXHF5mNJdbsOS5WUu6l6msXcKVWP23LbMdV4bsq48OVlUVKbxU7+8P197ZhAMK03ybtuBoNfm3p/3Ll2xKtO6dYw15sF+JVeTcSQaZpsxMrKsqNBMOLtrLF6oRqNh1L5wzLjBlbBojDAuI+9cZpsM4YoqG4LBOjSKOmA3rkU+j9qkqDBtkAmdRr+ZTSYPbtt6aGt/S/NA88DW5kOVVUkkyXI333IrcyuD3JrcKh5KtiNIe/KQuFVhX3kd1AMJO7yzupJB6NH63NGe/m25loO9G3KjI9HBZCh46y1aheH2876hG9819JPdxSnr5hFCK9xzlz3Sc8n5E0PFnqk2nwGZl8qn53VDIVteeqEDR+tzIujCwW05EXRidENOLO6G7/bzom/IcOO7YnlX5sFFK9ysL7ini/xRQ7HDCo3NfLXwv6wCDlru334T1o6wScHVywi4HaLtXrOroRF4s7AU1OCOmydWXVutJUJhmLITfQdTKih7rCnctrLew/KnWRVcUFPTpy+3eE7rpts2GFubKhU4jv4vpaM+kYaukjexu7N6RQdwlskhWq0kl/KOnbIX3dU6AQAmtEw/wmEGgr+s7g6rIIjZAPS3m3fdmfe39++TYm8Br9J7ySPI95H/D5UihZ6+s//UAKyTtBU5hb7xzCF3hSv+PPoe0ou40Dee+/zXn/7JT4mvMTB1KI98DX0/W/Pw2tGVWw9uO4CLh247CsY43dt313Uxz+f9Av8w4Od073Wf9/MPP8z7P39dbxrwNYOs/AHk6zTC/PQnTxPUmXdP9z/RPbA13msQHqZGrbn7e27LHe3u76vYlrvrTrfM6h251LB68Ox5qtTiSUYPsO8s+LPA7uWMnq/ZJO3Rgv9hPL/0J5/B1FQo5lRU06lT7tvpM++KJb2735oT7+85ehuQAthDKAdSH2VJSHXkRNhP6uxiWCZFmZ0B3A96Oi8NS8K0SzJ9sJTnPZcvC8XnxzWoZ+EL04fCQnpvvnbQtVUCHgpHHMR/YbSCtlVIkuHm+NMchyuUnJr69sO6hpX7elJ9HIPBQlPALbK49ZGmCgf30NzOyxMbE9+4Yk+nMRlxK0jFQgUrY0VzzMVq0LvMfMvG26FYJRU4gRUEmsQgPJUEendGru32NdqRTqb3QImrFKHEVXu0BXja1SrBU+JFIFZyOavV82L189WfWhnWqGgdqTOadBxJKaw1y+rxxJLyVre8aUHe9o4fHQvLda4YgjeYdYVaWSNQEsOSJAJxv4jMVyySUPSCa+4UuRPI5x2oUpLOk03XNz+Pvo9MINcD6dwsFzV7D2mQipoN3dC+bATvnZjctGaHv7YyQm4+0djwqf03czcYJ9Zsbth/g9F4w/6GzWsmKCDOzROuBqKdy93ccyK3o7up0TmZ+9RJYVPvslz7SG3OP1zmWpZKGZosEi++sO4kRUBIwrVYomLy827mcuLNPTtO5ETpmZsmc6L01PZlObF9xF+bE0uevFhqPrQw2odIiPGjCwi5EyVJyIV6R8Aca4k6Of6nLGB4hlXRP31EaFyxr6e6j1OWMHzMyT48t/MxoWnF3p6qPhVBwm8ZSp0KRsF3zGMfhd0bl+/pyn9P1kO2ElT0ZfPsD9d8akVYqyLUDCHAbwRrzVg93vjhHHts/FjhG7m2nsIAfJpTch3dbMCuwW8ivKZ3P9t/dXfHdPgo0VuZ29/TPpOrE3uncr0j3vKqGwteSGt+XcuWjctUPmt6V1ygs78yJwJK4kxOBLQAMXEJaguORJEa/ZDVkI/pTCzSk5jCQFH7YKUWkwV4FPhuqeiXu3aXvBxSqNXySXoRWLn/wneu2d2Ynaq3Yr+6rNWRj+tGLCivkhpkhfqL9CjQVf+A/J3EI9Vgdn8CeeSl/u93r+84vi78bcWWytyTPY/kbu+emW4/kfvq39Td1Hs4t2VkVa53eAmOWdq4Q85plWm/BDinmPqTgHee7Ln9kZwoPeEmoGekZ2w5nBO3jPSuAry0+DmXNM0fg6f+O2w1Ro/SlLwkJ3HFXjA3tgp5SW4EVxryS3Ll9hrwIMz7T337kurrk7LXzZtK7bXVvGCv8wycuVwG/tgGu4SzP6LBLud5yX8mlgOen0J2I9Ip3efivHF5LtuzA5Z242catJpEbgpp6A3njCOlfAeZG/C29p/l8ytSGDBonF2eE7M9M1J7kzjTkNVqGhI5EdIwhnNiORXIuoBzrdqfyQdb5ArZCwz6F3NdacE5/B9sPPH1BaX2xcvlDou2afnuTlOF30qSBEaQNKugBIvHGGmMOFkeu57U2qMOZ4DHSIXWHnE6/QKGP2c3fXDXfJ0Vw4dPY95WMQpSy+DSNCooScmtRg1l5ezy+PyzYM7uRb4mV6fMGk7lrhs+NIged9xDKDbnxno6c5XdX4EzIHwpeu9VxxBnbudAf7TXnFOMlPhFefUkT2JBRUkVpa87lRMXaI5tzoljPZWdObGy+0sSYbP4pWgWko46c6JEXGHOiYqyarCyVsrPbkE1zW/5fjxdUvbFUkxTpsHKahB+45PSD42ACuQQBYnBZFWMggZayBhtiDo4HqNsPP71BU32hbmdl9BZeBfJQy4KCCip4KXikYCfPpYiKOMtk05V4C2buYRLL6aF0C+Ws2CR3tiFXIvcIUcOeZoQJxHcmBvpOS5x3oE+t6s5t72vN/3H4Ijlj+Qij3xeecgmUS0TGNmYE0d6Dkg0rOKBvqzb1decEwGdYPqPYnCEtPxRJBf52AsqZKEk7aL6PRdljA9nO8BdulKF0qatHNw15K7y6AnIPhTD0kq1wW11V4fs7FcK6iWRppS45DrLvAVneUntoiBxSbuQdJF2AbwDRnmxhjGMHFtZARgRJ1QUZTCZBY6kST0satkhs4pKwQgEmMYCxivilKPjx5YtrWvsJrR30VQX6ZuvIj+Q665neU9zwyrEqWh/MHdrzzU5sft5abae3NLU6HZN5R6/8YYtvcslHLbkzC+ld6RQ4gLZWx/Mibf2iICy2P2kRNsvPrklC6lvAf60RL99OURcQYC4LsITS6qfy+QN7JN1ez6MmcirADPtlpgJJwEz0QvMFHSwT8ztfBQAMUllMCSjZii91aWTWOnRT87J+VAltnwJ1XQpRvzhmpMrIkCf6Cm31yppEwjc/lqqbCnWzeM+C8B9NyA3yWdXr9Kpruu7orthpWsf0RrKbe/JTOTiG3vHcq0ji8r6FEO+vIcTLGm/PQQUU09m40ROBDRax3LiElSKod6HFWr9xDBefm1aYRHM0v4kRRu8NptHV1zo9a+H7R6Ra8ZazB5hcc1YSrWwXfmJQrqymrMSnoM26kfId6S5TzyvU73Q92z3ZMPBFa5vKtaGck/03J+7sXtiZeZQ7qEH49f27smtHRnNtQ4vwQmLoVyeI+rLqD4BeOKJnhvvz4kS5WsP5USJ9to9OXHtSOso4JHF9JeCcB+LV/6a2C3PW/TyPG/RyiLeWvB03sGLMBsrnOYgb3Fq6vQjS6+xxpyf3BqrhW/e+NmNhmxzksIWGJNEH5Z27v3Szn05Y8L40BLG/G9eW+UovIyXYVW0BV4mJoEe25zPAuyc6Q5PvszxOX9WiYfXRMZ7fG0501BvYy4ygpfDNKDE4PFwU2YWeeVcrFXSY6A9N/myyI3zOXGBxlBbTgRUIo05sZyOrMZkOjHkTCyWP9LzyeqtQSIStcCzg38lzWTlNVL6oTOflNLJ25g7gJ55BHlIPt/3pe52/7pW5X2KHj53R8+ncvu627K+6dwtN5t29q7K9Yw05CLD5ZO0SL/AWapaoHQHmKc7evZ9KidK1HZO50SJXs+qnNgzEmkAEzZcPmGLdMrlzthfUXuQNxJRaYYXrel82B7MJ6kfLramY+HV/y9Ev2SVZl7e3wfyfiPyedlvOXFiYl9ubU+8gh7I9SeqlTHPycNXTvR25apHNOc95YE0MFJTyhAkc5QgJ2MJAyJr9wEzBMlMDOTEIkLVXTmxemSJSp2xBWIyKwFil1my82PzjcSZxPs4WajxGU3ZQg4DDTOzswraE0sa08vTco3PuYOXvaCzYk+HMR50QtaQPF1KsPnM0eYKB6dFb5mvEarAPkqN0MvVHjQrcwFgIRWtlDVQSWVRae6pWqBPXkRelP2W733v0GBiGz72zdwDPZ/NHese6Afztx0WYv3hc9/6/F2HejfmxkY6c9XDS3CCxAvSBEqAq6Be8hzRUCD9wDdz4gM9xz6bE/PkD22XirfmHzAGQPnYSHUn4JHhJXkkNv+YmPwYWeN8dF75K6ieS/AWVQuj8jT0v20kyWgV5C0pXIqlaDfgrfrxtB3y1pa5A/8t68wQghniISepyDMmrbN64fcAggHGlCOZoZqKvqlRXjZj/jVWl2UkRuV5GSIxiqZsi3gZv/A96dzA3yHdyBSyE/kZ5Oc2FtGjv0CqkDH0d0gGWY2pERfSg/4iKygTVXV8xlWVcSmVrkwVgWyCJwwcMcXrHb2J6d9YlHU8nl35ktpiCQ6ezfZvPRssXc2Eeu61c9L2bUY6cJvPqyNv8MLN3MKBnGCH4nURELVM/0aUqKpXviSqs4BwdvCsmO0Pbj0rBkvXMqHes74Ukw5WFg7pYrF5zzwYkuvnutB8jq98eV05d3d6fvvWBNA/WZQCXU78FUyi8znQ8X8hOZ3mJt4Y33DvrsyMJWhVmsPOXwyK3R595dDuU9MzN62KrFjrCahcKT+v00fa1lwxEO51oFZGPfdzTaAl0bIqYxdCzbHMqkZntnfk95E6j3rroZUHe534PZzXYxJa3K037u1zGZxNBrVJ4FAK92X6g97h4Z5ajys9lOj6dFbfHDBXpxvcpo5AaHJipNmvpNX/YU6FLVUDkyFHdcgY7V4z2xPO4LS9uipuTDUGGrvkeuvoffh3F/KHGBCYPwRhCFLbR5bXPpeOA+fzh1zkliXyh7xZUvR8oeJwYSnzJM3CFIYsjeBIENjRSjKJ6JAQchj5nhxp6MTWZzX6w7vE9t3h9sO7p1fMLEdOYxuyemZFe+3yA33ypXA7HZ/yaeDqk8pCTvVt+/PgYPO/xstYrvU1KT2fdPDpzJnfvHJOyicA/hzPp2OQI1S1pVRJiaxOtJDZqb7BbX8WBwfjzf8qxstYrtX6mpSqr/SsYX7NqHQxO7+oFazJn2uR1GQLnr68Qs/o/yZ5exQu7mCkQpAWd3QYloEXHU7wK5Dz/MW5C4ZlRx7dVrVmoAaWsdCxTCA73dm6vq9Ki9GMitJ2rt5ZB6tE01KVaJjlQCBReWvZVbt7fb9uWDKwcPpQ4mdlizb2ss/vN+6+dzrK8gaGdZr8PsGgszZtHuA8oYTV09sUDGRX1bq7/FiyMOOzr1ozdmdVQNcE60rfNM8Ikk/VOHcK/RrgzRCyWuJNHRsOIQ67I+S1I2Fvn+k8WTq32jMvCvm0bHJSDU3hVtJ0XiRL50q+uVB4aLHByg/0/9ZUDor9kbRsKhiOohgg7J6akJ39gbQsY3KDcfEOH1sR56BmBjobqF0MxXRwUe27lHwYRc4Z03bhPaxHOgP0jPQ+lUjEqde5dFFaGVFGXEqdy6zT0wbqTzFnNOb4kyHi8seUOkMM/Kj93epSSZNPseWjyvj8X4WqS3KYZUmCERegHKP+JALSBsefxMulDcOs4Z+8V6BZWM2Yr9M0z6fpOiPWg5NK4Op95n6YFsMiyfwNRzUaBadlP70Vnu83m508gS47ymnxHGcxmwQ1PvTBe5R0YpilsS92KTkd5/fZFUMYNX+UZ32XgpHzHQB9hX9TOq8Tl8/roM3S9eEL5/CXpeuJ/PWodF0Jrhul61X58z0PS3MBrpPPk3uQL6NquYbI1YcOXnOwa2xZ57JlBzuv0SPfR2eRCiQAjB2FZICxa725roK67ebbDx6ZqaBuvv3IzMyR22+mKhR9+rFDuWUHd3Re09J1de/k+R1DN+Raum/74d0PvIAEuOp+/l2b+zWu2P2afUU66gP/kdy9guMvVbgpjh6UCipJPzCFx3wUPZzNmrGrD+XE+cfumDwv7hhquSEntnTffdsPxburH3hBlB5v498VbZz7NbGkC/B0vOT65V3BAlyQZlkKi8WWWHLPn5BfOGGB/aXB8+mSiH1jscOHttSOrh2pTW+9Yyo53lGpoilMISVT96aXNadHaiw1I2tGaq0VrYMrk0KFoGRrNt85c/PdJKl9Q4qlB87h7zcRZCQFY+kh8ICx9J5I0lQ/Xm/DYSz9YZYFBlt9WKPA+9uaVqQtWi0lZ4RSuSs7EhWdCTP2ZLg2Gmkcb+0+MlGlNto4mufgiX6BtblstniTJ1obi2bGs4mxzpqAjqSEmKnzmg1Nf0l0/bgU0J/oWREMpbUKo0JvMPKszqy3xNKQT/fNnSIfB7jyunwclHf37m1c7ljPod6DvQ3OdbnGteP1Lv+23rbz40PVOf+I0Fu+TDGPK/PJKyD7RAGVYxzADnk629blxAKl8bbz4viQvzonllPLZx+SMUM+c8VlhceV7s5cJofknf7iuLjH5f18hcERMAEv28nxPyksUv7kcSn0LdXPwSJg7IK7/+hcBcChsUpb2GGky49WQBx6nOUUnE51Yh5HkmgM/aVFioIzJKMuhUJBpqHPrC940wsrUPktE6WuZMvk8iZ+wfGGznkoH/kGz1rsu/AH4hbgA/Uj65Cjsgc0BbwP/WgDV5lTJQPd4baGXt35wBBZtiaFnI3JwFH7z1LmmtEpeVMWNGyozIly02xDb0B3XixvHWtFrHLz2Bntz2Jl+e0+4pwt3n09KfmAUqbFL84lP9KMwLxzMazDySsKO1o8uI13hCX3Z8GNNHzUcbdZ0f7Fm1AoHH8yQvwjciXyWTnv0vr1Yffuyt3Y7tUAaI/lRmMJJdF9cNvW1b0157uHLrKcY5IAvPYMsjYmCx0gIxFYPZYTi0h015wXu4cuupBjkgC69sxHAeYfcbbmDTi4n4wAoMuplL/ftCTAXp6Wdehc218gVD+ozseNAQez+iMg4o86ryhayFo/d8Eo61CaBTr0GRnPZlOnvnzqy7cCZcflvtbzeO9jvff13ts7va4h47w+t/a6xhni8K29W84fHrq4TpVOT+bXZ1plvZqZL3nSVCD/NaBhyx5w6/U5sfCIw1vOi4eHLq1u5VO4Cw+KFR70Cevdj8E0RQqaZqVlEorSA7GKNVc4Wf4nrAquv6ipn8qxydV9KiWsJkjprG6dHJo8F/tr8xr6Sn4R8fLUOWX4SOr847BnqeqXdb/iP4Huvwq5Xc7b8K3DvWLvzt5boCZ3XDddVcmxK3LJ5aoU0b9/83Rv/fn+oaVMwbnWswUVJAVtwMIGtudkWtdJxAKiTG16RU4s0MtO9/bXnxf7h5a2EADfni1oJGgkWlvL86D+tXhscQTGv0sblxCsAoOS+GtzENbh4Mm8+QkWY+6PYH4+Dp8sbaoAviERBNeRSYBv0hK+WYc8LvHR32A/wnnShniRWjlD6XNeH0LV2nyx0+iDWQuvQKhYrc9m9ypx197gw+Z9lY9xB/Hi8toFNQePNlUnq/PZhewlDc3Bh0XzPq7yMbG8cXFWVnjKqBVdIpuHUYMWTnfn9RT2EO7wek04T8cae0M1XRFB7azqWt2QHnczqNfjMeGP21oiifaonhJcFme2McliOY5TsdP6ioDZm+4L+SZWjWdDkVCKVanYLwQqGleuD+n8DsGfXVULxuVLYFxwhQ6JIE1yRdysinE4q2tq7eBH4KOwUKANYWprom6SSj4W2CfYpeQXu9QH6h+lDoZLCpUvJN44l8+TJx1uRKWRcuaJBJKPicVkqPpHxRJCl8yhoSsIgxrNB2CXHZbCcFztquyaytSvcCsxl9djwL+E0rxVr7NqSDRBCTQby3T60z1B9W0K3mV1tDUkWM7WGI23RQ3EeGBy1bJsMBqqhsOF2xUUiWFA8+WcbSZ9xGcIN3ZHNX6nIZCdrM76ounl62E+K+xF7EHSgtTJubuettsR/jT65awQ4SuDFtJC6pmHK/fpHwuWDpd8SJwXiqoNGAoNKpmHxcp9Qf1jYrB0aGKFRvkF3A8/1w0skRF7kGDUSkbvjHuDDVE7T6drw3VhCwtrCiopJljV6Nq1S+Wu6d/UZquKuVkl8TLnsul4A+9INDXVG+rqdCZBzdAWm5FiDBpm88bAxOSy1iCt1imZefnqVPAIlDs5npKjkogtlLYjQXs6CYXMBoTMHiRwzy5wOUmRXBSIWWopMYPTL7MRTNIpcRGfT9ziLKNhjkoSl1pS4vJ0Lip08/p0PqdCXugwpxeIlqCMNfWG6rvDao2rCnBU3ailEbCSTae3qkn0f1mzkYr2mCEUdXc0xpVYDnLMtK4iYAk19Xj8k3B8Qk40RNAkDjPQz20MVDSsWB9J1YTbJ5JwzJ7AfoT9DuikONKInJJjUDleqdN5EUVdQvk8egRoqwR6ZZZFeJ6ruj9Sd29YAWugquzeXoXCEdnHfdFRylL5OtRw7SsJhfCcvGqVzIf6mACdSNX9oqLuXlEi4OC+KDpKGQyeFIdHxuc3CIqMVKmNKqq3Lh8mx34XW3Xz2g4Ua+6KdKS8FIdRjFIZqW/3Nq1ucfPe9MjW9obxWvOnKysCTTGXsqlpWZWBuDHSU+NUWtV1NayaVSsMZhPNQEOQGqwOT60abfFbonVem8scqXdprF64DvpH9M/YzQo70o18RRq1ukwy0ZDgjCbWZEqwDYnqBq22oTpBIJ6Eyc42hDPfpVH6y627jcmHuMye8DMRNPKg/YrigQOYRA6VQ9YKUrW3zPziU0nCBqlWjUQ000p/WQQkM8mHREDUHnlQLCFZCJqTiM3LKhir+dUhrNw1LTkZhxXvDGI3S2LqtVZWstwRJa1QqpVHptlQZqjKV00pcIqhlU6T2QvM2PQQTRNKNTOsYoOZgSTvthtwAif/pLDYDOq6plolp3RadXP+2pEaK0MpGIXVrleqgPFGf8WqaJtN1wnG3YKTFEGwkEcfR9/BBcCjGYC+T8v2wd7X32Cz99kyDYitHQq2nwtnqm0IQdbtdbb3N6RIX/PDyX1h5gGeN3Y95jtg/AJ5RXhRvfRzsSJBP3PuTOqVFI9kMsdvJPOJfKJlRJPND4uALM88IALCvq7HRN8B0vgFkSwd95gsBKXSn99cKMEALWj60jY4rw3uY5MDO7vczVU+MNS0WkmbQw1RXzoMPGKegsbEm+qM6dSSigB2mSWcHo8Zf0K2yzp/3N3eUMFgP0wN1dooTk0RKspu03MaTmWPOEKNOmPUo3fV9cVkjQENNccxXwS6YuVMqLIu1AZ1BQrs9N9j/wnsdGM+DjQUiRqMprAp7DYhjKuRDbt9DOIyso0JiuQfr97n22WyHiBLFOILrfmdczDe1ckzqeoX5y20lBKrmEQ1/7h4MSLyvnjRuMons4KyES6E58i7OJrSZEnYYygt2KRC6mgbRjr99mxjgqlA3REdzHb3JdQd0ls1BJrAaJohJUMdawoJCgLLkUoFAZATifaoAyqXz9+2quZVCUuRuJ1hoI1+g3W5Xawu4jOaQmm3IWmA/PsQ9vfoWfJ9af9su7yyrXcGXWDMnPBfwm/RnEa5Z0n/XkvJe752jpeP2b5ytpBIUplvAPe+uOdEMlvexvpSjC9huMJiT/H+n5FCf0qqpHV/DUYQaoPbZHZp8IclH0VvAS+/S/o1bEHJZ/Q2gZYGzMbTwPDM2gujgFkUtAJjOCm+/d/RP6P/KL1jWvZAnknH9RXIaTSX1TNxV0U6XqEnLCkNmdobecRSKoqvnZXf80xS3vmDL6qbb5BN7bVEHhEtpRJmlRst/Z6l1Z4Xdu3QXxIqmHIevjWuMsjv/7jSlx6q9VbTOA7T5isYlV4IJrh9KK2168BgkNiiMfjgQuVgnYOlcJrCbU4TQRCJeqwGjgYG/pLWq74MZOV3QFZS+YpuYVj1ksBjYZ0hZDCEXM6Y4NSFY3hir8EpkCGXQuXdZTmgKplLyQWVUsidyZf8kRN0pAqDZLhMCnIIrAbVFYXAsgXPrSAmFJ4fQux3GuHlO2mSEuxGg01L4fc2g3fW660qEv1yQTo2vE6pDHa9waZRkChj4J+b+0+1lqQZmDtSSaGJuZ8X2KQgGnPBVxVKBXBDqPz4oD8F46NDhuTTEDoWYVgGYXQsQap3lQq8LAWFt2YvelORPzr/VmgYdl6S9vnOY/8Ks73j8C87wwLHiCzMGbEB2JkJuY5XtjIbj2dMHoRJ1vcbjd4JdmQfH368a18SYUye+rjRy05k+zPq6qa91QfsZTpKHnqpzIm0k52sPpM6kyoUL/UCSl3hx8WPQksucFLwHkvU3WINWDIKwJzkzfiCFiSMsrADldeOEy6PtQXAtoq8Zwkmup3AHD5LS0MlU1GYfExEHT6PAdWxFY3d/lDar8PVFQ1d/ormIE+QxdqR86i9AW/LVP2rC9d4l8bjLbmGWYGVYWeMFX6zzpuwGeN+kzlc6zLEjHn5+S8wF/X5PPueGJgBhDF76ln+8cp9ZoTxGNn6mDfK2EN7Fw2YBAKlkV8Yc0slsCeX1TJ2EbOyMKh40aAWbIo8msCmkLjb62iDNqXAeWDkaI1JkMeuqScYbw7xCnKBC9Fe3s14A4G2yZp/LFzDbPC3/PiYw2mnocKQxzgEGBce8cg78N8FnPsgIiBWAJJVjGClDA9q9jkeKoPF5ySLey4fRwHu0hgeFDX7KMdD5bg3JhRl5y54hdT8xqCEbgltIDO8JXv1kdDKG6dPHLm1rq1usNJYl60brDIS/RWrJ4bqvbs3t31mX+/unXWNNWPr4+nG2tH10BZegZ7HSdD/KNKc3z1TeaprOFW1qtqsMpkRiPUdMRNXUx1DPAoq8Vhwn0lldhOCba9wKH0JtF+SZpOX4b6rQCaYACC2iBCVvgy8D5QkVZTgXfIkCnA/WJJRiJTRvq0y5FFVoUreDoyoikDvBtBfa+BIVAdBXDDVEdPfFqhwtAPW4GzNEVcqaNfREO5PjmeDLG9WnyehgoSi8RbMLUErpBUU4JjVJOsktO+PWBOZ1pa8fOyUcNsOaRRdfo3GxiNWJmyy9r7OoMzzkX28VeO3kQbnXkO5opTQBjC41QXhECLM8+IlWyyUVFhKxRTGxghw/k5Mit9jnCZTujqiLJYCh08eD00kmbIYgzRBXCAEk1Wv5sLZ5RUlmgG+/mpL3K0DWAK87/UAp24D79sq6+bvIir0AFKDxNEjWY2+Bvwg7rjKkmm5L0xCeGo02XpJ5r7MPucXwn8b+EUAC0TvtxRP+EJe+9iSee1tkBrZcp9IZpj7xMy+gPMLYsASvV8sobIoo31+LURhKN6xL3L564oy2sM1kW04zVJKsztmT9V7ATTy+js3tnoaEi6KhtXNlBZfTbAh6001VXs9LWsarcmwg6aIf6VgGncVF/EaHWZ4S0V/nUup1lK0mrJadVpBkwianOCbVCjcXeMALg0Nc54/D8ZwhHwQaUJul/13QQghmTjoozejoOrBT8IbyuypT1THFb6HKK81vkf1iLUc3cOtzLNSku4zyVRJHsGzvLyCZJZpZBVxH1AvkIxV9YhoLcf4mdgZq0RpHuYXFqPrCjAfnY+7KkekBoD2jeBtlBrmplqctLhcHpjPgCZVzd5AY9BAkvUDNA2/7rcAT85m0Js1hOUm4J/8WWkH4PO/1Cal3anhaZNRR6rVGk+VRxPQoSZWQ9ssuuPAJSAI8NdxDozbC9iPcT2pB7boiLz3yJrrkYTH4jVb4mYGYc3eeKLeY2HI6r32veHHtQfJssWkPL6UFBQYMzmtt6W8pRY4BOVtF/yavN0viUWbT76cV8ytBf0E7ZHGzANhw3VsvLE3EGsJ6SiiHXOF9RZgo9oxwu53tjfGAe4BgyO7RwsWfKMxHjCZQnVuQ8yEDsiyOPcdrUPtCQbbJmp+KflxComnXsJ+RoyCsemReerJaOQ0uvUpa336NLruabVGXXEaPZxl6qzqujq1FUfCz6NXIk6kBf1Slkc69lbtjdZrcIMP6BvlYjvcKi0fyTmG4HKS9lwK/C9ZsA9tmj/1pZhnInYhj37NvADqDAVsAH9tKXjAxCiOJz81xcS9ZruWinydgNW4rG4dhbZghNpuNlqBEovhPybAIEO8RKIJwlqTiguoUrAZDBaY6ofS0tfPvXdQwwIJp9Edc/dIJ5Hg728rOVL6AIZxbp1CgT5UGM+5aZoObRL3p2VHGY7vOqDn/wOM70JuffRLMLc++kh5bn30CMytjz4Kc+vvhZny9woHFGUjc/Hc+pdoIefWL9Q9ma9srAvlCxK48jIJ08yzRwlc8FiNkJ8mHyUYwW0xOVQY9cZ+AuVdViNgPmzFAzgwkUazS43R+Ltzf1KqAEggKeJnPyMpEiPAR5Q9r1TTBEYqyO9/H6cJmLSdkXOpfhb9M/YHMB5x5ICUQZ1GlKfRHz3DewQ++DwK48jcwCTwRiPC01xsrwea+/3cFWUv1SpI+j55bj5MD46C6tIt8iylxvMLDGhdKywvsMBMef4xYn8gSEOqbUXmQWUsYnICRXbPFoAMecAacFz6fQ2VYR64CU6j306iCl6ZvuLqmwZeZlXw+MppjKI0FM1ROEax1NyOyk1bt9dBv0A6w4Ycx17GTpJqJCZHoXwXUWIMYkNc6Pmsi7Q5jYwQdhM+oAZ94AcxIrTrkfAep/JR3f5i41eadh8WuoHD8C8yM2josOsREbTSKR8VS9qV5txHqcIqos+Tz8UJU+4X1bDETqI4gSrU6rlf/lGpJJRqdu7TKhWK4xip1aKxf1YyQIJYdFrNEO+Raq1GobGp557mOMpuN6g4UqNVE5xJQIehUrbppLVABH8OO0AeRQzg3UYKlQdU4COCXp9VZZmrta9rMe01pLF42/4161lkLZq0As4HL/gt8HW25HsruGFex8JpLfAzin6FUumseqOVIaj7KN7ktdg9KpyevYfYyIApUjBa9vcsYFVKxSvndsL+EW5sP/kPUv+mC/2zSv27N6uR+/cHLQ57uKmomkFpD7NajXaP9mpwGy71tfhO2Fdket3ai/T3CYor9Pfeov7eS/yw0N/fMhoapziembsK9pdUY28r7gU4XI+sLXBUGnxE0G9l1VlafU14hJwmMVI/BjpxHDshdeJXyL6Y9exCf9XgNg3pIjEHXn4j6GpsYXSDxX19hxWMDn1C0P+INdl8FqdXTTGzHvIOeIrTYPwlB/qpVAvM3BPyvKO/l2LQ9UhHHvdg0wiDaNDup0l9yWzDUwsw1AouknU/K5LZkq+tL8UWrRqhaI7g7RG73afDCYK3he12v46YsxAvWf1mhjH7rbYA3OgNzL0kzzH6Lvmp4r4w2DYgniQ68rRGXzKvhb5oyNPoyLOiJlvydb4veastd4lE46QA+mLz6zCSFGygV34Bm3uV9FsDsC8BqzVgYllT4D+gPDx/4U/YVeQ6wGDJPFLWG1ijj7X5jGEi5pSOBGjJ2Gl02TPOIW1JPtbZl3g5CybQBHkYwJc2yzphw2fF8pYxa6HpUtV7ij03SSdII/wVlNE7DEarhsD+B87BEfXqCPx1Bath1RU+q09HkYyW0UY9Dj+ws4cKYcb4d1QCS5KcwL2/Sx0K+RiNGhhdjSoYDrBaVqk1gzG4/8I5zEtMS2OwNl9XDf3e0wzjMzyPNSMsAjDJUz44CKufcW7XbikunzL7kgSLYVQvGICn5VdeDV657D7wypf/rldgSh3wOG3gXT+DMkav1erVkehzJKtSqqMui1ugFLSaBr8a3XoGTcNinRAH4BTFKUmS4egPWlm320Wr1UoeKEKvzwl+paV33XXhz+ir+F3SWvJ87TwRyIEe2wUcKx86/pRlEPDa8qc0xUxfXDvP4juNjj8jWgYhTy5/Wiy5Mda6WDrktWO0piAsv1DoHDGXM6hDKYVgB7+F9OgdpM4Zc7mCOoVCcESd7pCA4W53hY3jbBVuTxz+G5+NwAuwjIdbvgDe5zr8Svxq8rBUC3BA8iD9wdNYz1NmDgH/PKc2Uy5drKc4a/1vYN2scy9qZ1+EupxyZcu+t/7mjLzZOm+m07r54x5LXMSvRlOJb6jDPt6gxKnnTaTG7LebnTpq7n7wxTdVJV/YYCFWsrP+YN1ZrZpUalmUv8Lq5hWkSqdZ6qIUD3IX/gp+B/lLQYHfrVuLYBfumXsduxN5XXrnFfPv3C2/c/ez8jt/Dx1FKpFw4b2075S++LPwxSulu3Yu3BXLv30ArvYuevulLmJ3Vie+oYqAd6TldzQFrBaXAF4+lZTfff46eHeB+mpmf/3PtCqS1jKo7pDNBd9Sr17qohwLswXrxCawswKFUIA9b5d8mN0XNNgU8QwSkLXntxE9+oWnGNL+PPpr8L0J/a+nSY9mQfiScBv5tXPa1yD3PlX6DZxpBSYfxjEZiyPkUaHwhitWHR/2kyzPYZjaYRGsWgp1+z0j184QrM5tMjrUKPG5G+b+NPfWjoqZ9etiDPBGMIIi175y1fY33kGJmwCoxIHvIp9/+Y8LGvTV0r5/sbjv73ykvlN1VhQuCWAFX1o+aYkWbIF28viIL991p0WwaGnUFfCMXDdNsHqX2Qg865duQBnkgtz1aHHXf/fO3PufgUuIJK0G8/DpCwT2Q/LfBAVC6NZeuHDhLfA5In0mIU8if8a34MvIQ5JeWT1/wvAEmDMXpgHXEPA7g+gwTVbJhkiLv0dbLHStMm/+5px2VnIIniMt2fJbCnJZug9V+hH7J+AWmwXBpCLQXpQ1eU2VPmIujCq1VnCRK7qI31CwEOjP4W9a7VxV+RVoH1dfOEeMEdUAMlUV/EUEq0CsSBCryDKca9awJjZLTYOOXo+dLFeVWZXBNSsa1lCxWbHknkUVRhVFUUBFFUa9nVtv/OqW/fetDeuCmcGZAzcM779vXegZXd30UNue1d1Ji65uZlD+Dfub8Sce+PTmTNuuzw43XXV4/5YVTd72PbeurpgeqU6M7DxyXWt83UgqMbL9yHVQhtZdeA87QkQQF7JBsvpKhHEZWA3DsafRvizDIC6ctK4m1xV1WoqPPQvXIfKBY09zWat0Oyte7H7ZdZuPJiTl80XpQGFD7euoyug1AjNG40/M/d5pBIhPgy4jVbxFMLt4ArXK+Tc4Bh+9U6Mwq6ApewEncBSn5foqPPDsPg3mpxk5KctTAxZ7ThACQMBU5tPYsmdrVNH3vY7TqOVbNWY6uUZoOI1an6LXFk9YKn90B03mka1szL/ljb4vepOwbVYpyq1p2PxpsaR9LJU/d1NcuFp6TeCYzWf7zL95Yc0fXCFh2cVmDGB5npmtVwkMgatMenRb99YOj8bfmmzeMlqvVqtJhlVou6f3ZVYd7nfF1902M/c25lVptisMJpg3DMyZ0h8KAyVUvW5qVdIY9RmcQQ+Ga82c02FWaIMeY6RjZbzr2OGj7T/QSzrotbk5/BgYs0nkfxTOYo5lVch4CGkFghpqxVU1p7HRp4ZVnfDV+bCrCW1Kz/WNJ9/w+ai+Ncxp1POs3nKBWl80CPIBqOS5jFZeGYUL6kKhYIg0nE82SeQEsakvPSeO+5JviBI5PaQHBlhPWS6IJTTlE03JWPHYLjrVVyvVTC2cRJcuSAvMhfIORQNucOJ4vTW9/ODn126+p07DoYSCUSnpxMDWdnjI2tG6qecmLU8olCotu7vv2FRqdF1m63gjy7AkwGhs+9p9DSNXjIST4/s72tc22L6R2j6zvMUf9yqtGoXBYjWonEFn9eimVKSrxiHoKIPRIDDx4W1NPeP+iE/DMx6PnWYDfou/e0NL77GZDjVOVfZMSDHCF35+gcHfJOBJtxTyZXn3MKXXJXUxWhlVKnXRZJWr0u2yunU6xJqsjOJ6tzqwOuZKzSl1av1a9UwJR8r1QVNnWqUatGjybCaZkcu2JMsjgSxFxPSpOfGi5GIFcvmZiOVXcrBWtJjf5w8d4D7Ug7+JA29US/99hVSxVs7nMPst4MbiJGvQYI8pzL6ky1Pp5NCnfqZl/oTO3of+YjtjMhl55lcUR5MwrPdXMBSI8sWSOnwQXMMJ4Pp+8BkTrp2lAC//0wUEv4FwIz3IA1LUQHOiJe4+jcWzeiSeQJBEHK/VBN5PVLXEOzqo5tOo/amqKe406nrWaFvMwEUlks8UVg3zyEbVEXhfzJOpgnSeEaumjJASYF0jZVuCdcuLJi99+g7LM2u+CHC+BiGe9y3TjsbVV31hJr6su8GkUaGw4KCS8Tet6Zr6zJqEqWnriKs6FtLZdPR2RdCBOdVqHHAvgOZNvWqf161ef9vqCpRqPXFgY39UqTVytEEgDGaLQW20Gxs3XN0RyiYsOIlbA5jW7dbxlNFq0avn7sJwFI0M7oD27wSwfwnSjVQj/cgeKTK0pcLW9jymQzikBotkBQSxcZk3kkkq9KZhVecH5aYQ6oSipTKp2HQy84YIGhhCb4qGVVTnB4tsIxT6RfaxrFYURuWXrwsKtrCKTeCvWtPjB+9cM3XNsgAAC31bb352f/uuoIkHw6dU0ayvrr9q3V37howN92+YODrs/6Y+MVAbGu7vcqq4DevqprprvDyGNF99xdbhirrp64dDx+95/OE793bo1YxBoPQGo8CoePXg8cfXuCpjA9vGgi0VJs7sFNr3JK7a6akfGF8B7FI/kOd/l2p15+2rwUAqeC3PC6dRR5YhtQqctU+xM2X28lwKOHwvVKekjZCned4u3c6KF7s/lioEOVILNUuLy/r+O8HoNLNTtM7it3qDGoLG/ufsfRKbqLUs9gczj8+y7nDc/P5ZTqMkKLVORfQbdJTeYjGoeARHWsH860gPEkEakRHkM7IHVIPBpYsmMP0qJJBp4wnwSY9wUcgWbqQbsgXX3dSWqYkqqOTvbKsGfreILaTI2MULyYZCM1vyd6JtFTXwu8XMUbLFWpLYIa/ngZovSu5gakHhxxDM7ZBP9fAdc/XYvrvWrb99bbxq+qapjavMyb4t145tOTnoTCw/3NsymbGOCxU9tT2b2pyqYEf65Km1puqxxrUnBlzG2smOsUMDfvSK+LrJwYwn0ruhvvOKrVPh+pPj8anx3jpXZd9EpGP/zJjP09U3jO2zVIVMkdaxoLumKuVqOjX7tDtTn3FHh4fH4s5MzBLtmpRij0mgx34BbHItMozcLMlZnVuTgQOKIF1gQK3hMKLpf8Ndl8GTPp+y5c3kGtWc0faBcikdBhmpTOicvv43xELrZMubYnKNUTUnGpW2D0TlUpoLMpc8zooljtKXlFwi8Pms5vOVPvFf0KZ43/Y7fnC080BY4FFYWptmg5mR6g137xu1Nd49vfLYaNBcM3bwnpmBXQMVZvpFlcqS7E3UQ/nT6hP9NcGRgS7sJ74jdz3xyOf3dxq1tN5ASCfxNYKm++hj613xcP+OttorrxDHqvxNQ2PDc+83H0xmV6XNnkzf6Kg/3pkwqkxO+QxO9sI5/PdgfF3AUyzEPWARwK1JyMUad5IJzNnW1Mwxi/RXUdwDuMsWmBNta5iaOZFZpLQKfLmwokOki+P7FZSalMenLt1C4r9X6tzJ1kjHk4e237LcS4EP7TF776rtrdtuWe7/prFypKFzW9hVGbBqKEPVSEPXtrCz0m/hKewn3rXb9oiboh19mQ3XD3hWbd27Z3vMURU01G84OVm3stmdCLvGVk+vGrHXTjR6KkOu0anpVcPy/sc08JfHgd+fQLZKekkd1cd0br1Ob7UirEF/Gu19DrgCuvdLHIDZM9I6F3QjMnL9QKidDNkAvB9oJ9CC1r1f5hWfya955V3ivErSkWo0n44lUOwtjAOcCTTQ7GpWSwCPWMOg6lNzv9caOAIoMDU6TnKCWbC4eBx9+j/U7GaF3mjSsTpBoTcZBQ77lzuBR6FmaY/XQ/9PjMRQnGKoD66Saw2DSUbwe8Hct8j669tAc0Wfg3vXoTxGqFNVzHllP79RZ8bpqjVC0yKYMPuCBICWgAkVc6K3SmrOioX2dNMSQOEF+eTfhwCFwlpgCVLARzEABABQqFXxLElAoLCjd2ubW+1vqWzaOpZRUSxwlxhg3jqnD7VMXtnniq2+fePcOSzo2J5PCguQAhMIh4EXUT09tSpuiPkMrqAXQwmlhlM57Gbgm3qtECt0Hj18rOMH8nrFOwArnAJjN1XACm4JK6yIIG0RBIm04Zq609jIU6OabvC+ECu0oC2ZuYEVVW8EAtTAGg5ihaVcrQ/BCi0SOUFsGcjMiSsCVW+IEjnocHku6nAtwgpL+lsfASyMWmqXH7x7XWr1ULtNDeAC0GFKunJgW/uKo6MhCBdu0fDQ4dIy+wauWlU1Op3ZNt7EKlkwogybXbu/ZeTQSCixbH9Xx9oG6zcqt86syAZUBodWadHmAUPAVTO2sSrcXe3kdbQEGBLD2xolwKDV0k6Pm2EDPkuge2Nz19H1nRqcqpIAA3bhLPAvHsjjhS9+CF6oTAIXP7DaPQXxgk55CbzQ+qFwoYgWhAsXpRbLU1sKLUjDvxgs3I0Dwdeyd0RxWGk8Dxb+3qABI8yqaOwuhdFbKYOFJ+9Qqb+HzX4FfWE7DXmbXQALgk5psjvsVgbvXwALOpyblWtpXjgH7OyTwC9rk/n5mUy0IeKEeMGCRKIIEo3gVapINB60+N50Ig14czOZgaAhPgVQqhOiXnIpgwvsLZ/hF05cLOAGQSLW7HtTzJOLZyTwEJ+CuNcJcS8JcC+5lAk2wSwtfElo0JL4QbEEfJB8Y3x9562//Fx8fKDFrFFhJAXUAxPtWN82fcu6hLVl61DPpmABOjRpYPQL0C1zzj5/JrTr3pkYcmHm9O0TrM6kovR5fjU7zZkNV3f7spU2TgYNgkAboa84dxeJJUd3SrZ2h+Qz/v8LM3zXUj168O6Z1cdHfYwl3rfl5mf3tW0PmnkMCL1KyXpq+qrW3blnyNBw9/TEEYAZDPH+6sBQf6dTza5fUzvZXQ0wA5Y+dsXOZZW16wBmuOrexx++a18eM+iMRoFVA8xw4tHVrkTFwJaxAMQMJpfQtTd+bLsnI2OGKy8whPX/PWYgrCQjqGYnaMEWsHlCEDP8aPZutQqjIH9g/2VT4+9zvnBMX4IZeIURcogBYIYE8LVmJczQjIzJ+RYgZhAARmjJY4aOMszQi4WzPBfN2HoBvoaQYWgxZJC00tKwQZ9vmUcNQ0ugBrn1R0QOeDlyeMhcPbrv1Nr1t62JV667adWGSVOyb/O1Y5uvG3Imx6/sa5lMW8d0sZ6a7k1Zp8rfkW7f2hOcNqbGMtNX9TuNNRNtYwcHfJfGDu3714/5vJ2LsIOrbWB89uRi9IBdeBfotO9L2GFQjm58OptwdDwPBpxD6uDAIgjnaHyjoy6bIKiqKgNlPY3asow/8oFhffeb1JqScQYqjV8aQmirGt8QF4j4JSoa0W+IfCAa1lPdb4olpAqRjQUkoVsYaMVSuf/zh2708yebZNtM7AJgDUjmFJBM2pro2/G55w+7m9MJvUkCFWrgtdQPVW26Z9+QufHudSuPDvm+oU/01QQGoWyqNhRk05U+KsvmdRDPPwFlE6pDpQG4kJJ0Cur+qx5bUyqdnfvjR3d6GgaWr5D02jTkazDONiSN7CxgiGbEjkSw5udUVRG7l6Bdp1HqKdOWBPyH3l60AzwPeiUs8Zx8twne/oxo2kLDBsBdLG5RjHWxEkyBzgcRl0GKWXvdWF3n13auuXGqQmXxVzX6+p9av/xTa1Pf3DFTuaXKWRWyC0pTariublPEJX3A/nX8aw9/Lt3RE195fLjh0IHdmyZ8A63h8Ws27t4cSLpGptbPrA4mh9POWNQ1DD6sAnpq1YX3sFEiBPSUFKHynAsp7BwMZRmEgTsBm8ltxbvfhZ2DF1NSqsH8xsEQUFIXu71s44Aq3zg4ibFGr8nk1FHYV2etRoLlVaiZM5gcgsnJk6gZBkDh0ANYea2KNbNej5O6j1KSGAyak3KFAUyQJVJII/I52a+tx2zPaZGU1udjjaexdU+l2PDzaDtQTTa0IcukeWOKoONbtPWn0can6K1FvS3DBVDNyD6sO3wabX9adMdtpwEJTpynQUMiYLKLqSyBDebfuGiVsMxLldLyYL/FpXXB2Rstekpr4VH7il0tZq2vPlw12VvFMCzATipb28BYxfDubnd07akdf4e+wnHbSb3JolPpdbqg36d+s2vvzLKQtcIj2LxWrU7p8XlojVOvCmYnqrJHTtyy7IsmCUsJF/6A1xFVAA98s7B30AHxQAhpg3sHbdLeQetToyrgwDdmLS0tyczbAyuSr/rYd/R6i89HDWyxvE2VCoZ0uBcqGimSLnkxPNCYdYuA3kDmbXGFL/mqqGffEQs0KcvbIlUqPDLVWAw6UUWuwWXsH1xstCVMoNDHe7d9ZmL8ZLWKw+CqBsX4GiZbe7Z3eg3ptT1XaOBVRqPc0bW9z895myrTkx0xloOToLG09I7Fl+/JWjzZtU01gykzusI/NtqX9njctA6gfJOJ5yx2c6h1KGiviZi0GlJnMPKcp2FZSgh7jDaPjdexDrddqbUZ2EjraLBu40iGw6hIfRfUT8SF9/DthB+pQCrzJ5CSCWfSUanXxXURWhlWhuNKh9kZBx/jiFmnTMSdYYXat7ky6Yi8rafVxTL4mzOzf3vmTAEPZOTS3cVoQCr0LB3ILiFER94W9XS2hJb1N2dieWLz+Y7K4MASewfbYdIitfK+GMZIZ+4AHIjPxXg1zPOGYUqzJ+7wJGwset19nOp/Y3NV6BZ0DSXp8t/SLDxGxtK/1WjYYCQqYMtZtbSNSM9eKWCR2X+X1wUMgJe7pL2DJ4r3DlqzpoW9g3iiKhq1Bf6pRd4+UD5VtQlgUBZg2v9Twm/z2weQg4WlkIBWJtUR+CexJb+JoHxGrNoEMS0rY9r/U8bDhU2EmEzzY+wjoIbkwK471gY6G1I6TgUTq7MkPLdYM3Go2yHUTHW74n6X1sRTk6TbjL6tYnCSYTT03O40ZzQ7dOuvHXKhn4msXTPeGqSAE0jxWqXRZOBZ3shXDq6NO6r8RpzEzW70tN0maGiD2azj5t5CwX/xntWQN9deeAu/FejbaqRbrnH3dEOFrfl5TIkwwDUEwBJgAsbrDaV/3dxQgSeTZOht3Zb2P5DlJlTCWgLMDFDim9hA02T612K+sS70tqjbQrb/QSTLLaoEq+aT3GHF++8XAwuynZ1P2IovT+362tHxg71epTnSOnX4nvXm6lRCJ3AoAeviUK5UZ2zsqtWNfPLY5ODuHu/fjK3oORpnaH24Mdy5od2FPjR8//HhxPjB7uDOY586sX9lCvCqgubVcnFVhmMa1l/dYfH7W1f2tmb91spljpq+Cl1yZDPg2VEg40cljCDnT1WSvELLG7QkDxTkcwota9/EltpSgOxfQJMvFo4/PkXa4a2A4Za+eSFAd+kNhaMkx6tmf0bx5oDVG9TiFDY++z6nxBQUkDHsDqOGQJSecIX+g68D9wpXcDyLbxUAODBb9CopHxKOeAEv3AJ4ISTtKdwqe1IpjJT2FCzAmvjSbRoZHzDh5zEF4kS6MWtWz3Q3tWl86VSYJuM/tmwZ+PEi7rjIroJpoaEl/mPRsoUc+PFizig5/ymjA7wQnH156CDbdsVjm1edXBmpWnmoM9UR5jM7H9gwcUWfOzq4tSUzUmWc5IPZZNWK1qA60FJVOdkWHBVi3XUtW3rDusRApn59TxitGT0yHvU1jSXbtoy02sx1mQZnx/7xRKh5IJBZM9RisTU0taLndQGXYKpoiehDkYhJn0h3zl6wVMQqLKbqhp64KebRmxPdks8aBmN9EIx1GmDxUzIWTzgAFqcBNqjH7FmNhA3eSrS04dXVlAH49BREBm8btnf/mtpSMrx5ZLAYGKirG98SCxT8EgkJFrwtGrZT3b8WS+jMw4LLRAWyAyid6kkvFE89oa/o3nzD8mUH+7xKUzi7+tiXNtkzdUAIoW6D6SRd1f2VK65b1yiY67L90f7dvb6vDq3oOZ5gKH24GYhh1oldXbllZiIbTCw71BPcedXJE/tWphRKFUUJQBBNJj3H8Vxmw4lulUnLelsm+ltbA9bKUScQRX3V6GY4tl1gbA+AsXWA0V1fwAM2wK0xDIZgV8WcfoLxvG3ZkvhP5uJQIKuTb7R43gacyST+U2QuxpnEJVGAMQ8CDjAGT7IlVH/HzMiBfj9j9CSbg413rQYKy/M3I0PJfp894bfyyoGxRF/AFg9YAQj4rX/rwaOHtoXqm+MrToyFth08dnBLqDFTOXl8aPe012+b3Lp326Rt50aP3zaxde/2Sdl+AlSEvQ5wQEV+L8Ec0YWdep3ebEbYsI826H2bI7q3Sp3lM62/OSulC8pvJhSMo3R/FjSgdW+VecZngANxVs4WVLyX0IguQgXS4YnXMQKqotnvKFU48MTU9Ouf/wAABKWgQSMKtd4qAQTsWz/glOsJwWAWOF5QQDeLxc5dxynNjNfnoh+GIUaYgqY+OJCPQ9QCxdVDpLQKgqTgZxvwHVqJKvBZoYS8oAd6eZAISr7Xg3JGQsn3Evg4L8T5iIIKU+E4Bd0vcAW4XxQfTwCvicu7XzoFd9nuFy8gGS1MMbLgg5VQUwDJ0ymy3CV9MOyyAjgGKZXAXRvGpQzvDkGBR+ZaKE4J9LqGQf+kNHkTbk/CzmInr1ExZ7G5enQK7Re8duFlSnbBqJcxSsVwoYqwCtvIaZQ4oeSUs9t5rGn2lxIPwXGcAvasQz7N+0xjRVNM8sF4JAZ+qjWBVyuSTcA0UY3Q+0pC76sReF9vLe195YM35JOYcP1ait1oDbwq5qkkGyW3Kym5XY2y2/XWRdyuy4nduPjaq0WI9ey6a0NssK1Wr6IxafNA4UhPtE0d7LbpalZ3tyz3GHlyinSZMZxjMULJqtm5NWlLq3/m2hEPelNg1ZqVHWFaIzAKrUahM1sMKr3ZUDu8NmpLBU2sUXa21ITebDWo597CsIpuqZ4w8BHewo8BvVSHDMk7Xk+3Jp3t0JBySBqjslYEcXKBQLTp1fZ0a5JIpajoW8YtPb+mLtPZsoO2qaZXxUJrY/Qt0biF6vl1OQQr97aIMuV1qdXZIo+LwBu14faNN02N7e/2UIK7uquy9bnj5uqqCl7gIKLnaIUj1VkxcnSqUZs8PtG3vcvzKB9qqug+mmAYqO9rRjMBoxL9cnhm/VRXFGj8XvPKXcevOlTZOgJUBEXxKliXQ1CxKjaz/uoui8/dMjngrPQKXmv1uD/VXaF3JJuzjYBfTwI5/7rkf62Us12RCuh9waVW6FY9U+5RneOlCgtyiYVvyUuy8MZnxfI7Y/zCYs/SrtfXCbgu+3cKrcVv8Ya0GI0tn30H5p8A+k6J3aPX4hdod+T/dvctUG6UV5pVpSpVqaTS+/1+d+vRrZbU3WqpH5LdD/VD/XDLbxs/sNtgu/xo42A3jjHYgUCAgB1wGIwNDhucDBMYMMRNnGXCroeFZJPN7LAZwjmTZaIF9nDw7GYm7GDA8v7/X5Ja6ocx9mTO2bXPcbtKf/2lvve7937/rVv/DWq/eE4qo0WUTCkVbVVqBOqlALzLU+ICdVgSIKPEu5rwPwKelSIYyLta0lW8CxZc9wA+pmXrm1o8inSqh6FCgHcNvHnNvGvmQlMI8a6BN6+Td/mvQrv8qV3PbF1+cDwQXjLZH0375PGJxzbn9/Q767ITXW1DDZoVuSWpfKtJ6m5vSi9vMYyqAr3N6Y2LXKrgQKJzXdqJt+SmljY625e2dGwcW2wztrW3m3r3LGnwduTqE2uH02ZLsqML/2M0ZW/qdGrqA0G9uTXZcfmyIRQKm83xVG+9ucGttcb6hFoDyG9vKdnfIWR/CY86Be0PA0RWkgGXYeqhv/MkUqKY38+m341tsb87hyHMm4M1+Yf+ji9fGEu/y8e2sPZ35zKG6vqNMmu4ag0HNL7aGo5W0S0ygzfa5Rt87YAj2RxWaDjULUFC22LZpiWH1nUqG+5YNrqzx64O9Gy+d8Wy2/rs08Dc6joCsVyyziiVezub+u4g/k8jv+c2fqNvcBis58W0WiEkXGVKLrXxrl6T151e1RJYv3FVTzCydO/H0byjeaBBa21IdXWZrVGPzoNVnintoVyIa02UuVYMIDRMxF5W2sMSzzQuesmQj8IfkuVVr5DVFnG8DIYa4NiXeUNeAkef5WuGV1dyQEZKlotcSg+NxJXq7D0KZ3xg08En1o3tX9Hm4kwdGx/+2cHR/SuSLvmLmtja/kXbl3c3e/WsOr5mYMldm/oadaL9XUePP/7A/pVxT+f4+olY/o2fv3Zslaczv35LW8vW8Xjj+PY77j6wM5i4dbxp6OtP/fD7As966MpnxA8pwzz51lyGdbCYiDKPU8uqfocF8q25jJRfaPiXFmoTslKhNvHb4odOHSlVz1RlKCnCJBESrhKy41GlTA9YlFPyMxElwmEeplSnfQ7or1N4HgTrtBvPKZUezIPBfOtqId8aQvnWcEaSVOlFTENemZrG/S8xS6u+bFW69e3qMgyUbg2V0q1h8JuWp4Al2/6zfM0kC2Zb8atkW0mUbRWlhSf+l9tMWlJq0uK52+/P6hT+npa2W/JJqURGMpxUmlk72bn+4IAdrBw2H918iahTcVvFeoNRI9VrpC5/vRp3b3n28M1uY1uT0x3waDUSu9PBynxec+uSjaHA8nXbDjy87DdGQf/clYui54DsVs7kXFfMqddeBuu1z+MU1oElcDLDDuQjH8P66jx7Hk8Aj27CyZfoaqBXV2EsVK5NnYXV2tNgPg5WbH+MKrbz8Ml14iws2AafnOVrZp1Vh3HNOderlWHcYm5dtvexm7Z8NyHnCBGNarYHb+keF2q2+76lVImAX1KxOwcPrI4tuSl5az4lk0jFEjkjW7RuN6zZDsCa7e61KTN+Mn7rhqVdnnClaFvu8Dlg0TaswVCraT0s7wyP3NqZHfcEPAql1Omy0TKfx+zr2YSKthUEHe1DNRiYAnCBTyktFsQaS09sORUdCvutYplrvLGhDkpHLZYtK0sHg7Re4OBo2Vw9WAxHv8KrAW2vGg9Z+yzSXtmIbb7EKQ45+6diuU7x83aC1Qst9PD2y+/rFKRUqyBupQ3uqNMTsUuJ7/1nOVf8jLj8W/w0/rTM4zQUf0fLIGeX0bhbrWG9gbCauMJwDEkxcskX7+iJ/3B5qYBHBuDxFUqOZbEXqvOmbRlpQ6MCw1oUMGM6jWPnGqMNmJA3Db4UXSI7j0cwPbDveYBYIe+qEtsEll3OnL6MsqZgvgzLl2aEydPgy3x0CWTxkbOQxM8PxQqPV9Vw0K+aPr3F3r76wKn1jUuyKaNcjhaYEqmn46be1fetjRhTt47ZYw1+rUVNbxP7bIRdwRFiFpZhdw4o3G6nYuNDa8P4J+k7924eDEiUeo7WakhYYSs3WAydqAy7wSyUYStcTq2SNpjMWq6qDHtWHfZUVU2FEXB6jIhmFM3NFlny4zAsqrioywPbxWulXE5Pz36oG0l+zIdRZcVFXpen4YWz5VhKQv8/XZENcTt15TPSSMFOd6sFay3nTkvsPfSydYm0JjCW2Hs5dzrD30OAv88a+6X8nTSKpKgWW23ymd0+JSkhXr/8hJwTSvaJ/2VSkh+xqBb7VzIlIxJzQi028FJXr8U2orxpdE4tthHVYkera7E/suSHPpoDiy+vxf6It+TpoY/m4uL/y1rsOPBvRSBnWIt9sKoW24hqsZsySlSL/bETFWJfjOQt0Njmcs6Ieo61qTyDH/NOoQT7Ih/JSyzI3OYS0Ij6xqqvi4yxoX/r0Z9N9e71a2AREytlWH9qtHnj8T1LzKnHNyw7MOo3xsdve3zDED/UYGT+k5wzNWUjidXZOKy+Hmj1A/MTnfNMHT/zfVR9TetQ9bVaplDLew+c2WCH1deLW/bt5cej3o6RMVh9/bXGcvX1Eg+svpYZHFCeqit/IPLEccyAhYT9S+Gec09jRsyNP53RyYzuelppwS1nNIfqHT7cd4Y+XLVnyEVsEv0D9zSeqcQ2ummN5QyvOUT7zvA142ftQDd7l+fSJuMkkZdaYyM7B5PL26xSe2yY78+sajU82NBR3xGyKsWx1vrOkEVJ4+c86yduHonY2/Kt/psnNgxG3O3jiVRnXVducJE2k/B3DOUWQd/SdOUz/AxxDPiWJUJfO53DATekVIB/HCRlPkTdXT97R8oLv1TFY8LWMdIFh81TBVHZpgmvxyVqq1ZjVorxTd83KmETjv8iYhV6Fdo/TiWWwB1FJWL8D6NSVimzmvXUDoLAcYKkKAy/8gEsiAR6SWBPCLyyGX/6nFzuwlyYRDuN/y7jbpQghdjt9WKlCTediSu0jaQ4cEhe72jGm8+I76reFAYoCtFqoCxVCKAem5xVKZ2x2IG27HZxwHSGr0wlbj7D10xUIuelp/a+qv1h0vPRc7ymGAL/BclybHGzFghDLX863l2nYrROvTsRstGMhGQUbHh9LJlr1Jjb1/dN4CYpvVRiM2vlKonZamUP1nc1N5pkBjWn1CgUHGs26SmDydbQZgkNDoxFh5SohvTvr/wBvwTklse+K+yDln6qra0+pIzj8dO9o/WOEB466ZI+o1YbXC66F4DagBuemQvqStkDOEgqy1JDXYXa0k/xbW2h3vhpftQVOsmrpc/w5elowzOzET+n1KHmVUliHtpNANrdepVKB7sIf0fra+lZEmlZ5QeLOsAKGUN9W8CdDBjkrkSgh2VJRi7NjK1idF6bsyXkgE04WDmjCkSabc25mMkU7vJ54i7l37jao/VWhUZLcZzYCniNmpPbQlaVRSvlONpkVGeiUkHeUjln1qkoVsXRuvo2tyvV4GRERk8Q1Tu/A9bADPEQVo+FhYqdTFgdDqqCPjHtpWmVNxiyBK0WlYoOBryAUjvuDIcsyJucBgy82qYABQfyriTX0dYlc/ZHN9TMI/adRsS8eprafLqvOp/ekpih5nhVOl0UJxjYx2xQj7NaYLVGjjQUf8+xFAAs3sJEmiw+oxQfHWCZ54jiX/8tZbHqJsu7eU5KOanD6ZTi2xgZSTPi4u0c3lJ8R6hp/u/Av+LENwEr+IGwo0czvgfzYXH8JsyPWfEfZAIY5veBvw2cW+1W1xuUDtzxZHMiUU9BzD4bOIggeppawO9GSiadjERKufVyI1+05zac05BwPMmDGalA/Fk+cJAynOapOV4ZFTIIfY58NfXMVQj1z0mpA+unW2No45D3QmO3D5jjTQElS5M0x9IGf6LO1dloTaRjXQYlRyaBe8eXSmA3Iknxkl3l0XYtbzX+79abeusoiZShpKzYZtVzck7uAncKMHIdbtao5Bzc0u8BwhhOYUIdzR8IE7DvJiwjPJU42xowJ+HOcywWBSHLg2Fm1uGo90LpnQgkw2EgSC/ufVJ7CL0r/dTCgkyW/jM7redweMPxEzyci9J6n+S1h6iOp+YVYTmd7qtOmApbZ87szlzDxsu5dLTFH1709O8a7hxv0sod8Tpdc1cu7O4yyFmC5iS01lpvjg42uySewVC0P6J/cIWr10FRoQZvi0ddbFg/GvO15wLuDVs31encBo5lSE4qNpg0NC12xHv8GrUxmAr2aoBn16Ti9sY2EBdlwG7DAJs2gXP/FFPiP8fEmAo/nVFRYgrTUfVKFa561nxQWhP5UDRBz77KOGMps+pZfva42eUKRJlyCxuIheGWaMXvk3KdTWN2KnExvq34SxAHJAoWf5njiEmpxWbjihyMlKRExuBX5DLGatGysG/2+wAHfoADYEpYN3ZC+P5h/HbAr5vB9+cwTzRZ5tv28/h+YG0dAB5WWUdzUuWJhv0MIDYBPHDCBHCRxtMnFiA2pWfBqtnZ88o0tClwgjcdotMn5nKdyisWtQy8KnuOo+y5uIZ/V+Dwqcbb0j3emFqetFhjPfUtYW/fxOLUeLNBF+yq725eE4wlesVqlyXTE2ONdfZsLp62xXzac/aWsNvI6XxtXlcyGlBbFzXABIrOF7fbmxvr1K5h3Gx0Nfk5vU7PWZuL7yjMJqPC3lXn8MgMbuDP/xHIVo1srFd4f+VlR1TZ2jWNP3W2rk6JTeP7Mu5WpU5Xb3Z0490nWh1ht7ueVSbx5MkwkKYZN59kF7IydZWZvY0qClWl5iFmnc7s7j7Bo+nYcPIkHz7Emk/y7FxDUyery4ToudvCV/NwQsigi1pmnlPEY62EWu6M+w2tXYNB/5BOzlKMTMIYnGF7pL/ZLfFkGzqG6uXOvl1jySUx/TGCJIjGoL/FraDUHpu9D3/Tv2nrZr/BrZfJWVohEZtMaolUYm/urVNrHZGEPrRhpMXWmrufM+q1kvaoPZIwycw6mQo9r/4OsZ/4b5RNTZN12GFgf/DcS+BXDFAmcK6+cu5W4pvE3WhcoHJuPbj2ADoXrJxbDa79FqUF50KVcxvBuCOUHJwLV87dC86dQNc2VM59G1z7PBrXWDl3Cxj3AzQuUjm3G5x7FJ1rEs4BX5wEa7HbRD8Ha7EMth/i5BW/X93KgnXT5ZeweGqakGd0YPWfeM1g6Gz0eOzvNQ52vs4Ni3IY6sITh/nMyEXUn+jt2MVYrLTFrJnlDInXeOGiRvt7fOMg1/k6jy40or47wpUhoexALuxK2NpSpfJ2PNE6O29Z4qIKHNkbKsgg/on0+D0OXN1/aknXxm5v7ps/nfy6XLJsVefm4YRKJqO1Plvn0bH8ZJ9d9tZDj/3ZQO/iA0NGFcfKCYJYne5zdeRja48sre9rcA+22zw2r9rksxmkBpN30ZpEPHV2182tPdlelN9wFY+JotR+4KvWoS5zTU3mtnA4OY1/ntGau0kSk8m6u0b9BXW2DSuEZf1YOn4xBqSEQw4UjygvXIyp4qVussquUbW/wIOhMqzAw8HGdDwUA5KBFuEp525n+rtUJ4Jmdy6EXpm9i5USwAI49s5S476mAGzch7oLimndPN0FP5zpMS9q5NSMATbrPTh+YKzUXY+dv+Xf50fK/duATLZd+awkE1Shk1G0tyd8rEIhNRjY7kQCg8Lh2GjBlu2WFhKGfgoCB4kFICYmUEMomhJulLZogQdjDdICL4wGaEFyqV6nXbt4cNXM73jqq0uoqlPdtcsH2tqVf1/8jugfRG+qxWAhDm0vT/xaxFDvq8WARUIs/YJ4S7Saugj881LEgMJhjWsa339Ow1if5/R6bpq4/5Vg0PuC6DYMWlkayAgmOy4KcvoxZ32eF0adCwZF3hd4MM4IjQoMDJV7WZVdJ2QuQmu0uqq2Na3InGAII36b3Lm4d8dQfcfu723p2OGR4xSjkUr0rHOxZ2h3zr9sWfKmOpVBqhQxcpHU7nX27Rze+tMHx002mVPrtCtpg2Yx/63s1mVBg1Rq41wOk5DHniZ+TVym/gdmF3pIvMSJ7dO4+6xWK9L8BHdjLHHfi6I9WLr8Qhr8xV7UwiGv8GAMqzkPBvHlYcb0zDto5TZvkMKWGGyFy+IZwuUJmEQPip0GfI2dlKoVxX8O47hCSck0MCP/j5xKpyR+YjO6xDab4TdqBWuzCPvA/Ufi1/jvkI460HGKeIvA0LHQL/11oMM8Ou5Cx28SbxO3oeM0Ov4p8WvyNPV7cJxBx+fB+B9RBXC8CB1DnZ+kLoLjxZX57Gh8Nzr+GTh2oOMeJL/bwP1PAYyksXG0C52LO4/vAp5ai+8+hzU2cib2OeCg7z8bes4EUVJ6DnvhYuQiXGSdAwNS7HM8HPKKKfQcb0IQqUrfzLsZek1nlpnd0CGGiFMisZQW6z1RVy5dl+xJ1tX1bUwZEm0tOk4Dn0OyrqbFoYGcP9Wd8vt7b+4IDxj0DPVdxmxUKTSKVMzdWFffmmuLr8x4SVYpY7QW2mTSaE3arqQ7EggkhhPRfKdbp5AL+vgJkIcGyaMXHf8VkN8hJO8+dPw+kPdH6DiL5PUuGL+Feh8zYZ3Cu/cqiYTWmEwYjqsZWjYNgERCvAF/HEduJ16qYHoVkwmfGYWNqUUlgIn8rci9WNBCU08TVIL0ef0Gou0J1tGs1nMUse1fGH8wqtGLrhQ/YKWsFDfjrzhVIkoiLv4Iz0tlKqdgC/cRfyNqBN8tKOyimJG5OTfnwCR6ynm+Dnyzly2S8xrw5aBnjIEv+MtYqTXuK1Sd8zwPh/zYopGc5zXwW0KHGKve6Nc1z0a/LneZposaRSRJiNTqYgbnJQzi7DqVkhCROKnR4K8Wf6yBm//if6vkqLdIlUZNsWbd5UsyidjlMWvkIqVKSUqtOkJsoJxuiwryBhALxa3A709i9wqr4lexMcKeadmz+mC3qGNNB0lObl6zCZNNcpNeo8Hq4wzrct2rB+76dMXwvksDg4k+vhDMykwFzNOvHi2HhHQJxFBDb8O22nFILIEwgNeLwe1MS+kbNNWKuz7lVwwP7LvEw+mCfIEHE3pMBV6Yshw30iXII8XOCZtzQokD1xvKD/zgZgE0cJPQGkhddY9JeKXwE60E8dr2kiT+i5+UQ8j5qiD7YXUASm/+9s36dEeTGNBSHAyxGOCjxHFSrqBpWunxrN2Ral/e4dPR+qbctgdWrLo7riTr6rUWBYX/kZCIaWuoo37R8jaXVPQjia2tMbFzw5DK3bizJ76sO+ZSic7NjdbkwVkxTApiH8QCBTflK+40tyVMBrXH608HnS09/Vl7x9HvPLB9UW96hUqBrv9rEUmzNIx1xQlLX0egc8ejK57tXdw0dsueyRImmN3UFHYSewl7T8BEDmBi6JTjHvu99548+oj9MQ57hN+/fWrqyO7dG7dvd37DdWRj+ofLRSva2tatuOme/ccKvOPJ/gdG7xxZnVue7v2LT/PDz1zqHYz3bSn4s6YC1YfcXAUm4E8cAAfayxsCPmD6JAaJpUqAztsXLgDGhU6VwNNwz/4nwW1q7pP/C9hPuveZSzy8l39LgfdnKYAkcD/kMSsYQjcMxWIzmwLPoR5VrZ2vAUj+ahzNQ+tgA+DZSJ2Dtg5V+7JdPfpIwCmmqtiMPtwZckgV+KMmVdemRyDYImIRWQEbRYxRFbDtTLavaEdgG9r2wMpVd0fVorr6gI38Z4IRM5YwgppTppqB9e9nYP374vb5QS4+xdgSkcQuiMwmHiIz7gIghnvBzRAoo6ZMoEYhLOshLEnqWmC5UiVXKsg34Ms26Po1Fcgfr0B+23zwL/7VXPSW+D21HeB3stR/o8mxyr569cTkZvtWDtucyaWHh1f09KTTjc6VrhWrclsKGcfu/vWj4yOpWnSWQfl2MnkhrpoXi2iNtCq3G0CtPIk/NRd2XwVtX7JAmBdJX46c9qW7ekuf4xQFP9fafMZQV9Auq+LJ14KGqygedvSu/kTNMV9RpWX9iXUgJh3BjiP9Rbs7toNAdOT27V8b2TC+FpMd4Y6UglH3wIrduQkUiO5cIBDF4aK2Jgy9EauEIqRAG5plYKIUge68SgSKC+0Jrj/+oDZWM00CKy9qzJyrjkc3Gn9Ubvfane2Z1W1mmp7EWZ3LACYQi3ZStMwScrbsABY9RqCadYdSPDseffXQs9Xc2mIs2bhv0epmb4/n8q/K1xJh8yKjrcmj7drx6LLiZGXKmWhU0j0zBmz3RexXSPfZv9z/wtQLj3zjyKn7jk4dWb99Hc+/uA+7fdOmdUvWYbfbDX2GJX1jgfaGxJ8Xjvft335P4S/XP9x/5+jkiN0bG8plLnkH1X2rClQWq4ChbNeocRmEwhso0FwQws0MSoCZlw8gSOqO/3mBh7d4+J4CX3MTb+YSD29DrQImn0UmLyClbPfpUI3l3zAurtErLORSXKL9qs7NtYHEbKwKJGXUJM0MvbvUCB5gajfQsSXsaIEMZRR1oEdovKHQYvgSx0U2zxdLrgtn1xFgdi/o6VDOzVE8Rq4GWG3F+oVddTNyd8TV1ORisVYtKW1NTBMbMopFi/yNdQ3x0WDOWpBn+6bx7I87InjBLRHySm+jUINWCrHIxUgJdZXgIoMXyq0FXp7tgNdmpHyHJCLBCzycAOWalBdQjJnJN6HuTXj1k45SKzGwhKDLayJX6T/VW9DrUfYJvjh8p8n5/KGGrEoiBgsKiTxWH2oPWqUqgraoyOdJX7TJTpwCOiW9UcCEyBCltAbsdq+aoMQqS8De7oJ5KM7rMh589ikFS+lYyukyay0wu2I1fPGYQqlUiHSfH4E/xRarH7Z88FvhzxD0AUCuoiKS62ah51qNVKulWSXHihTniFA9I8Jawd2I1K5LUNculTK+xA8DOezEDmOvCpVYSyfyW7bkdzTzi1v4XRBezqmplZtXbYrvjGExDS12SbWYeOvIutxIIZVtKJj67kSY2btzgiksjav7RSg0QveHcCfIrMrTQW8owLBWhHDK1EiBT2VNDQXe1LcXzavg96p3TqiZAl+a21jyeAIkBfFqSqL7cr+04AdIATOOrqSK2uYJbwoivnbf8pgRkKKdvYaw1yymCJyEpIjRmJz6YCpokyENip6fcXMni9vfF27xfnE7+S6lgoj3qXGI+KDd5lMTxReh5q7Fe5R4EiumlKxIpTNoODGNIuAai/GLx2ZylZ8fRTPuwk9VbMRnkkhMPoHnQny0IXwIHR7j1ei4KirmwmEhMMxGgnU2EubV/59e+f+m6v7TabYSR5YCPY5gN2PfFtbbo8C0batWRbDOppEQHiSCGglj47QEM/BJy4ivYMiug/YnWYqzhZC6nyoRXsGmZyvxAjJpVEndMvAJ3zJi8BV4Q3YpmoLjl6pxNVvghWkErlsyX+gbKxK/Jicpmu/9mVlNTnoq7vDDa/ChryqbcjuGnVGXliRJEarPk8h1TrMzXmeV4mdB4Ana7D4VCDzlECRqFFwoVNeCzvaW0QPLwwAiIpKjS9s+MpS2cbCV/IfZpjbjhw9jx7HXS354Kn/HHfnmu+9a3HLXEeiHXQ89tHL/llX74oerTG7PJ+tGyiZ3DEpbdt/hKcHyDkLTi9e44gUUN9sCtev2fMKvG6m2wfvQ5Er+PvXhqbI1HkTmGK/1x6F/bZOcret/W/cMwbETgUNEAXAwM+Dw26Q/mMHZn9ZhL4glUXcZifM5cMF/m8A6dzf2PYSqtltv3bS8PRweDA2Fli8bSKcTQ0PLGhKbd2/CNgFIQUQNhmM9Y7nYgL9vXcGU3c0UNpeduMCA4LJj9nI3An9G4spfIgihJIbwbHdmMtM6AKPsboidzRVHLhAkNONVYFO90K3q1CzBq3qg41dfxMzFxkLL2n+Hn2a0Zo/J6FIzamNxCudYmtG5LRaXhiWL721aaC2rmpZyIhqsSpjp2UqfbyH7xX/FpyQcfE9LSsvMhuKLxXa1iZZwDCWiOQn+T0VuntVr1XNDQbcM9OlPYG8j3Q7dc/TYscfvv/8b+77R/Gctj68dHt6e43P7bt+2YcNKnr99ZGX8iSrH8djI9uH8xGQuP5DtO1RyIE8cZQr3zBOzkYLmRO6y0t8oKb06oSr4EW/1TVKHZrzJE0chDu6ZL6IL97pOJ3KjMLmB2G9SdW56eJMu0xmhCdFM5hR/Bn8a4MlrNDk1ZTwxkio8zfCBP4qqVrlS9bQM4kkmp1+9HpZQSpDKaBFZiznUxGU25khaVou5+Vayj6B77y5jj1wJ/MootlPoo5vNLg61hZu7Rxdji0uOJJLz93UCFzLKFLprXcicZFnpkb4WXmLqhI5iFAKke5ajuDYfgc997HJdnqD4CRkImpyqG7T0z95SKShaxpAXFrZj8TFgx1MlHw288eTkPuioNzXvb9mXWz68LD5VZbl7R8ZyWeCcBZudgh56Ppudh2jPMVC7MFdq3YxpTgkuel7TvEGrvLpiboh3z59sKv4LGUQanJ1BmpbJ4F4FN2ZbNQmjz95UyRe0nDITF+zmc2A3e7D7hMrpTC49NpZuntzW07JmW3yPoGao5fynE8NAv9k9OaaQSVUUfKGs4VobuvD3tQzONJH/lJ8YRioFU0CVlicxollKSr0ejdbqrFS9WGofW667bm5Nw8508+iyVE/T4LdDXSLORastHmOwM2yTKfEHQ7hU6yptOf2BAm5+JpVLPpggxcGYpc6mYyQSKHnGFYroE0sTFoKgRKKJ4t75LZGRCtrTAzrFSATb+w18M5oEnvE3erlEp9er2CKrawbhS8JKpArOYTfStFwqNsaHW2U2pVMpxz+rrIXpFmCnT2KvId0tOpC9o/+ONaMjW/Nr+0ee7DqRPvH1vt5vHUz3yoxSq1XaibUq8brW44XD2a8VNvZlu4xjhScPyMSr+4dGF484Po0Oo4xx+kIcmW1JqxequHitm5yVLfYcPl7gD2c3fq3Ao8lXjxX4memjjk95cAOUKUZ3CMUqGsevQ5Gzs1M3wO2poyFCIvQgoojgBwoJMGipgvmfmygqGIU6ljASoDmacQIdt+UTVqRjvrhjxlY//Fem+qJz14GKslnPrAWvn+Nj/xcvg7BDeJxjYGRgYGCzeni2ehdfPL/NVwZ5DgYQeKRlMQ9G/5f/V8xRwDaTgYmBA4iBAABtygxvAHicY2BkYGCb+W8SAwPHvv/y/804ChhSGIQZkABHLgCbcQauAHic7Zh/TJVVGMe/73POfYGtH1q02hjdkGr6R82txSzEi5EYxG1409QspLZMabe8MWBu5VSQ2R/kGrpyriCrm5NozK2g+GFUf0igtFqCsCSXSDoy3WTZ/OP0vPcHF3jBe0Oo/jif7bvz3HO+5znPC/e+5z0vDeNRMHQIMLq59aKEvKqfoPZSMR4jiVx5E9ys9ay7WKmsO1jJrCKWn3U/a4E8oL6T96GY53ioSjWJZ7DG7IHHkY5XZSo8cg084j1IMYgPHKmo5vaIaFO/yWSsECuRF2h/hJt8KoPjR1guo4d1TqWLD7HEis2VcFn9MglPyGR1hdrgEslIoE/h4/7NjibsFmXqe1GN28QCOKgBFVSP7cYVdNEInjT8+MboxMP0C9ppHY5KL1pECZpZndTLfb34ilbjS5GII3IZBukNY5GxDxAp+IL6UU5+7KQBHKW30EqnUcNxjdGCbtYr7DF4nURqUF1UrzqoX3WSXx1jzxz2O+i0GqIBNcTe240W1SjbsYH/bv8bRD08M5lPzp86n+MaY9eD9f2aqVxxTvT/4/Uvq8YYfZ+HYymRI+qwydJEn3wBeePmbYM7am72iHwslzvwki1fKZaHY2M4Ek8Gj88Nx7RENQRydwTn8O9nXB10EfdYrWkiW24Jyrb2PhSObaNex9eR+sTQ+FqFC2TJNmctto1bcydej2WtMOad8Ntydqk+sRWVtv5N6tJk8bWw7nFj4gzrvjfRE5eNPLMLeY5L9rFoiB/gNitURnwb30PrlNMs57iV48UqI5b5ZmlsvnA+s0xlmAm8RpZ9DSuXPBPpi3Pac4tvVWss602GcQKuQC1JuNc4r9Kn9F3F0oAvOeifDGs/mW4d1v4zsc/xkb1vdK2zvFeVwBdLbset8MU9Dp95Mjb/bGDto2M/8x55iH7ivW8p/IH4fRw02tUIxx9TH++Hz+OA4VXn6G3UGgWolXmo5b2zlk6wtwelVg7jIn9eiHLjVzTzWHtgnT9wnF5DAVViNy2a/HdLT7FKWHtm/7pnE6Mj1B7/b+vQaDSaMLQfzVOOFWK/re9ueKfy87PYjlC7N9iqd6ZdVzE2THtuJl6mTHV+9LMXu/iMe2E6ucSD+HO6dcw0cg/WUScKBD+ni2F1Sq5S3aJHnZRp2CoO87k9jc/JaXDwGTMzcn5Xl1nHWL+Hzu9lwfO7+ktmYT1VYa3YjgRRjFvEJ3xW38jn6EY8K3KQLz7DPNGC+aIGy1irWHNYSazEUJvPqmClsuZxfUVcX1WwPtzI58GbRQ/iQ/VtCdX3wFTXR+9irjGCheRRZylH/Uy5qpey1QCtgOTngxtotRokt7rAvmr2HSYPNlIOX0MunqZsPMe+Sva9yef5F8mNzf/m/0aj0dgRp/AQ+ZDCKrqes180rHd9gfYqOkf7DqIpHEd7DxjwW+8CC1Ecfh9o9VnvBANjbeijbuyarfo1Go1Go9FoNBrN7GNWICW+DSmyDilmOcetHC+GM9q8sMcsje61PKP+MjjNBDjjsyJ943xnIn1xzui5NRqNRqPRaDQajUaj0Wg0Go1mZvkbNmNhXAAAAHic7dVrS1NhAADgeUnNli4zy7ykc+2YzrlMzXLZTDMzQ1u2xjQzMy9r6VrLlvds5e14ba3OOg6zVctqhIjEiOiDSIiM4QeRiBCRiBCRCBkS0tncqeVsJFlQvDw/4iEQCDQzmDBlF20nsuu3z3VwcRh1nFj1zOmBc4XzF5ex1d2uOa5za9hrdETmWte1sBvD3d59isQjTa2r8tjkoVsv8qR7Tmzo91JvzN04s6nLO927Z7PSJ8VnyBf2o/oZ/LVb8gNCAl4H8gKnAw1kezKRXEXWBhGD6oP0lAzK0NaIrQoqmSqmjkJ5kAyjhNRQL/QCGoT00BtoEpoOzgju2xa5bSpEEuoUqgz9TFOHxYXdDvsUzgr/shIYql+zPcVSROEyiH/FDuZPvbQWWWYU5Rv1PGoAF0030yy2s3Dnu5hG3C6KiWARicn4rvHdYoxuQawgVsD0YKqZfbg9FAxjCb1GcbkL9pL2+n5TYza7NBaKiw+Ol+P2UUwYSzAYJQwk6HH7XZNoB7g/k0w9WHEoNbXtcHeab9qstSMx1th0Nv0onNF4bIbzcsHxD9z3RrxUXGaiTXAmnNWRNWfpBIpR/6DPple4k56WctxydNZO9Z8m5lF+C8PsxZnsM+P5ZQVeBcOFbUW0IiWfyu8/Szg7KGALes9xMLpiYQmxRFGiEKYIR86zz498JyKLykS6P+uCJ4YHACvgrSUx+xutpYs0TCSmx6Y+W0o9SotNSkurbPi4Ei5xLmklGZf9L2vL+OVO5fwK/wpdJbtyuIpfHV09UiO9EnBFWsusnbkqvjoqFV1jXRu73lIXUSerT6k3NEgaphtmG+YbFU2JTZ/g9GbHZk0LraWlldZqaBO309v1HYyOyRvwD+ZlXNnnmxo5Uz55q/HWh9tyJAlJR3hIHlKMSJBaBEbkSBfSA/zrFCzF0B3OnexlyceMGaEMkxis+2Q0HeWiOWghKsRIUEMnodMFQ8Jkdw4CAAAA/zelvotxl9Ttdi9PRbIiU8nuqxZ7UP+Q+5Crlj4S9Tx7zFnwJPVpiJGGBwAAAAAAAAAAAAAAAAAA8Dd9BbMpzyMAAAAAAQAAErYA1AAQAGwABAACABAALwCHAAAKOwGHAAIAAXictVlPbxvHFR9bchw5dtAWDZAGaTKX1lLKUo4DJIF9KUVREhOKFEjKik/BcHdIjr3cXezsimHuPfTcL9BrjvkGvfQLNLeiPfdc9Av0997MkktKMtygtczlm9k37/+fmaEQ4oNbsbgl+N+tnds/9/AtcXer7uHbYnvrdx7eEr/YWnh4W7y99b2H74j7W3/z8BviwfaWh++Kp9t/8PCb4p3tf3l4R/zkzp6H7906u/t3D78lfrPzew/fF+/s/MPDD+7ef/eBh98Wv/pwDElube9AuJ+xVATfgjwfePi2eHPrUw9vicdbLQ9vi/e3/ujhO+LdrT97+A3x3tY/PXxXXG7/1MNvio+2/+LhHSHv3PXwvdt/uvPEw2+JZzu/9fB98dHO9x5+8Pa7O//28Nviiw/fE98JKR6LR+Jj8TmgU2FEIDKRCIvPWOSYawLKRMpPhRkDKBZ1vGmICH9S9DE3EVO8szzS+NbAvsQzBOYDcU+cAB5hTos5cHqgp0FlKBYMSdEB7QUoF8wzAjRhWSQ+CXAWWFtykUupH4lPAP16OfpM1FgCBQopcCX4KvAhGoF46XG/wGiKWXpbQEK71GiIecNaRDfKM2ZLSHGA8QhvaFaxHdZ1dHQSr6lkLgXeBqxvad851mY8UwArZLtJzE957lS0IRNZx/C6mC37lNdrxtBiBp5k55Cf0ktU4kqet+xVA1lK/630oPc5pDBYaWEF8Z18/Ojjz+WpCbLEJuNcNpMsTTKVmySuy0YUyb6ZTHMr+9rq7FKH9Qf3TvQo03PZS3U8XKRadtQiKXIZJRMTyCBJFxktkUT60Sfy1/T1WU32VZRO5YmKgyR4idkvkmksT4rQEqPh1FgZVemMk0wemFFkAhVJzxE4CZhKmxRZoCXJO1eZlkUc6kzmUy1P20PZMYGOrX4qrdZSz0Y6DHUoIzcrQ22DzKSkH/MIda5MZGGKJnvWsFcNhioyowzAAWyXIJ7EQZLgeTVtnnDiVBdLuDL3MwGWlNZ9Ij1V2c4BBJtMN9ZtIj/jiLFLr34KDz5GVohnOrOk0Kf1x59s0ryO4k3cXRgrDkoqACGHHAXtSw7v8Vq4Xi0fEx4XCL0Sm5JxhjElpuHgrK/0gj+VzDMV6pnKXspk7Hy4jMVJlhQpTQfJLFWx0eSm1y9b4tqoFkiwAhR2gWnFnk8KKY6ZZoLVolMEu8ruITbkcZYk+asMNcMSl8ku7xXnovRV0bARxpidcc4tMJoDyrleWQgyAhyxAM50VBcMnhNfURzVnB3heMac+QErG/uIqPvQIV6aTVBwpbFMV/uaZSqhYLl6Wnavq+xU2VI/X3KZgU7EBk29lDFmZszV0bRcUVYSEMeUdXHuKJ3hZI+4ulLFnPoKT1K5AAlYfsMa58v672zmuLh6F3u9XICNGHMlcVUjsto3vM5p/RLj+pVkfcjUZkxhwXYofD+r2rsM+9hX/IzDJ/detstartnX0ieB08bJOPE4lL/feuo5tHAeulx6SXGMUNLN1vQqgz2AJIr5B57/ZkrNEtRDlEkVWxTBzIzlWM1MtJBzk0+lLUZ5pCVyKw5NPEFNBWquZ1gZh0i1LEY1qaPoyLFWeZFpKzONImy4aNiatDOFvhCoFDAtmRVRblKQjIuZzoBpdc4ErEyzBHlHaQfqUZTM5RS9QRqkc5BLE8ucWgUkwxKU6Bi8kO4jM2HCjlGuv8mx2LzU9bJ8PrRypuKFDAq0JCc3VY4YPSJT0CUzlhqCVjOJAgI2oDjBjDXfAj1PoNAlqaQk+sfM8aIyEUxVBsF0BotS8OWcEE/EPv5C3lZQoM+uVKC6r3P7gBcc+BN2EG1LFphVCAG3vRDTPE/tk/39MAlsfVYWqDoq3H6+SJNJptLpYl+N0AlXMjgJIq5bFHZjTimXdo4z0wXZqAiUHScxHACS11dLy8GZcgq4bURJj5LjOUvqEmLBgey2Fvlyu1Ril+Eb+BJDwVjjekp4qd9WVctJyskS+zB2VLQfK186NAe+Yc2ddCOWo0zAzS1P7le4kpBdmRkvdai9Vg9zxStkW+e+SLoNruNbW/LZ1MAl+5ztFHBpu85mc6+p4a1qxJtSt3W+anta4wrgLvD31raA11N3MvxY21Y3mK4JSd9GcvZcsFbONzVYFe9NuZ5WYoA0cbq4plZ27WzZIENuETG3CnWjpi721FpUuQKb+KfTysEF55Hb4Idcbo3fnDs6hBlxyb45Rt0xKPaeWVEvM8RUmt+U24vxdnbHIvoMvaVJj7IZlpZej+wae0cxHC63ApuHhc1s2N2oGZoPO3NufoYjgDyrMEdWmgCjfLfvaX69cQDZ8xm8qhirxlVK898c8V7zSCXf36DRKWnIXy4j+gXmnK/KyHGNNPJHsVWEv+qYWEbmzUfF0ntnywyylW2487uLBu35ufofe//XWO/MH+PKnbFr4xPv6zKeXXylfmPnOCS8TVSsaxktSqyOy5t17f/gj6WVFOtOtjO+5oc+ZwO/NYxZ1urh0/Dm0XJ8ehlv9i/gwfqBGR7fq9gorGxoqznx2vTEahNeYl9f5WobVa60/ebqiDexZkPvUq7VZcYqc1YdqfRhTZSHCTo0lGNdiZCUjwsRx9u00mmd1COWRfuOVSx9Wa0nzof73uOWMyVaylDm9nosvb5Vq53eaVntOOsxvbLEnO04+5F+LLtCwYchZxldkSDkJ/Fc2eUFMIJKD8lfUZNdBwhZg7LzPblSzd3+7pLh666wYu4XZcepHinKnnFdXVlfZbleOH+NvO7X9191g1ezpQUsR2rM1F0mXT2s/dgoqPa6E9FijJ44wugC3bPPM23MSVTTPt48w+gQs4eYeQiMgX//kD12wT3pBHjn3O8cjT6eXYyfc607EpLHNPoS+F3QorUt8RXzaIHagDH7TPsUsx18tzwerWhi5hxjgo+5Gjp+Xaxyl3Jt3x+dpEPMy6WG61K1mWMp2SlGfdA/8W8boN1meiQ/8T9iuLuU88hL2mAbEWWi2YREHR7R7Dm+z4A3YP4N1tlJ22UdjvDe6dJiCYhz3evq8Mg+z/wb8hHJ18HfSqsG2+CEpVnZr4nvM0hO9I/xdsidooeVh6zpgK3X8jYjbTs8WmnlPNVkbciqZINDwKf4HC9t1+enk6VfobZuuwt+v8Jy+jX8s8mW6/HIeaPJoyH7it7WvC/7rMcm1wuOxBZjNVjjwTJCjjh6nfRldDoevYokjh/5tipLGdXyFTniqJTvz72nr9qFrN5gm5BcgyXnmyi7/KzcjdkiTSOjQ0nHxrp8nhQ4XC9kYTUO1cbyNJ2Zg0yrXNdkaGwaqYU7+6eZwdsAKBrfCid+nc1MnoPcaMGH8vLiFafqGU73WQmMiUPt6qVfmiVhEeQ1urm4xNoarSkZ4Cg/n5pgWpFsDqYmDqIi1OFK+iSOFnLX7LkL4Ao6KLxKWndfbOKJzLTNMxO4u4uSAV9ZlLSesgV2Dbjkekb3ixldsoTJPI4SFa5bTzlT6YzUScAKzyJPi1yGmtQknKmO0nWL1mUjXnh0cojhK5WpGZmcr+If3BtC6HFCVysktDd2TY6UhbRJvLwVL92w6y8KdFyfm5cm1aFR9SSb7NNoH5hf+/vzPTiYA4MvTIjM9Rf+113U/9VjdAjjBzL0iwRakXH0pY6S1Bl8/ScBMubajwKk3hk5yPLlNnSHGTTWTTIF64Q1Oc605vvhqcom0JrsDHvBqyAgk1GuTExmUfyzRBlrr68HiaSsTQKjKEbCJChm8Ipyvx6YCLbZJYpr+sqB/13ihz2WKOTLM+eJa/H4Wo6mKyFX8yFH0pevI4NYdbyJVuZ+mAEHTiTSsEZXf2ZM35oNkhZQyE45aUF6VFACW5r0cQIN96G41XSjl6TGXcDdKKpLerB0ieMtzULMp8nsFTpSKhRZDGE0EwgTaROW5YUO8jLEVpGMBAgNJ9+TMszVKLnUlR+Y4iSnxHG3f8Yns4sV/8pO6QJxpNfyV1VUzUgAmyOcDJy0vKp8lQlc1p205KB3NLxo9FuyPZBn/d6z9mHrUD5sDDB+WJMX7eFJ73wogdFvdIfPZe9INrrP5Zft7mFNtr4667cGA9nry/bpWafdwly72+ycH7a7x/IA67q9oey0kY8gOuxJYuhJtVsDInba6jdPMGwctDvt4fOaPGoPu0TzCEQb8qzRH7ab551GX56d9896gxbYH4Jst9096oNL67TVHdbBFXOy9QwDOThpdDrMqnEO6fssX7N39rzfPj4ZypNe57CFyYMWJGscdFqOFZRqdhrt05o8bJw2jlu8qgcqfUbz0l2ctHgK/Br43xy2e11So9nrDvsY1qBlf7hcetEetGqy0W8PyCBH/R7IkzmxosdEsK7bclTI1HLNI0Ch8fmgtZLlsNXogNaAFleR4c//5WXv613wiv8Azt5KfXicbNxVtFwFFq3h2u5a8QQPgUCs1toKCRB3dwMCxCAKhBDc3d3dXYO7u7u7u/vtezvM1Q+3H7r2Q2evwOh/1nn4xmmojcY/PzUaf/uNQxr/n/+kq//zX0pDbWgNr+E3okbcSBrNRptG20a7RvtGh0bHRqdG50aXRtdGt0aPRs9G70afBjW4kTeKRtmoGn0b/RqDGkMaQxvDGsMbIxojG6MaoxtjGmMb4xrjGxMaExuTG1MaUxvTGjMaMxuzGrMVVdEUXTEUU7EUW3EUV/EUXwmUUImUWEmUVGkqbZS2SjulvdJB6ah0UjorXZS1lLWVdZR1lfWU9ZUNlK7Khko3ZSNlY6W7somyqdJD6an0UnorfZSWQgormZIrhVIqlVIrmymbK32VfsoWypbKVkp/ZYAyUBmkDFaGKEOVYcpwZYQyUhmljFbGKGOVccp4ZYIyUZmkTFamKFOVacp0ZYYyU5mlzFa2VrZRtlXmKNsp2ys7KHOVecp8ZYGyUNlR2UlZpCxWlihLlWXKcmVnZRdlV2WFspuyUtldWaXsoeyp7KXsreyj7Kvsp+yvHKAcqBykHKwcohyqHKYcrhyhHKkcpRytHKMcqxynHK+coJyonKScrJyinKqcppyunKGcqZylnK2co5yrnKecr1ygXKhcpFysXKJcqlymXK5coVypXKVcrVyjXKtcp1yv3KDcqNyk3KysVm5RblVuU25X7lDuVO5S7lbuUe5V7lPuVx5QHlQeUh5WHlEeVR5THleeUJ5UnlKeVp5RnlWeU55XXlBeVF5SXlZeUV5VXlNeV95Q3lTeUt5W3lHeVd5T3lc+UD5UPlI+Vj5RPlU+Uz5XvlC+VL5Svla+Ub5VvlO+V35QflR+Un5WflF+VX5Tflf+UP5U/lL+Vv5RG6qiqqqm6qqhmqql2qqjuqqn+mqghmqkxmqipmpTbaO2Vdup7dUOake1k9pZ7aKupa6trqOuq66nrq9uoHZVN1S7qRupG6vd1U3UTdUeak+1l9pb7aO2VFJZzdRcLdRSrdRa3UzdXO2r9lO3ULdUt1L7qwPUgeogdbA6RB2qDlOHqyPUkeoodbQ6Rh2rjlPHqxPUieokdbI6RZ2qTlOnqzPUmeosdba6tbqNuq06R91O3V7dQZ2rzlPnqwvUheqO6k7qInWxukRdqi5Tl6s7q7uou6or1N3Uleru6ip1D3VPdS91b3UfdV91P3V/9QD1QPUg9WD1EPVQ9TD1cPUI9Uj1KPVo9Rj1WPU49Xj1BPVE9ST1ZPUU9VT1NPV09Qz1TPUs9Wz1HPVc9Tz1fPUC9UL1IvVi9RL1UvUy9XL1CvVK9Sr1avUa9Vr1OvV69Qb1RvUm9WZ1tXqLeqt6m3q7eod6p3qXerd6j3qvep96v/qA+qD6kPqw+oj6qPqY+rj6hPqk+pT6tPqM+qz6nPq8+oL6ovqS+rL6ivqq+pr6uvqG+qb6lvq2+o76rvqe+r76gfqh+pH6sfqJ+qn6mfq5+oX6pfqV+rX6jfqt+p36vfqD+qP6k/qz+ov6q/qb+rv6h/qn+pf6t/qP1tAUTdU0TdcMzdQszdYczdU8zdcCLdQiLdYSLdWaWhutrdZOa6910DpqnbTOWhdtLW1tbR1tXW09bX1tA62rtqHWTdtI21jrrm2ibar10HpqvbTeWh+tpZHGWqblWqGVWqXV2mba5lpfrZ+2hbaltpXWXxugDdQGaYO1IdpQbZg2XBuhjdRGaaO1MdpYbZw2XpugTdQmaZO1KdpUbZo2XZuhzdRmabO1rbVttG21Odp22vbaDtpcbZ42X1ugLdR21HbSFmmLtSXaUm2ZtlzbWdtF21Vboe2mrdR211Zpe2h7antpe2v7aPtq+2n7awdoB2oHaQdrh2iHaodph2tHaEdqR2lHa8dox2rHacdrJ2gnaidpJ2unaKdqp2mna2doZ2pnaWdr52jnaudp52sXaBdqF2kXa5dol2qXaZdrV2hXaldpV2vXaNdq12nXazdoN2o3aTdrq7VbtFu127TbtTu0O7W7tLu1e7R7tfu0+7UHtAe1h7SHtUe0R7XHtMe1J7Qntae0p7VntGe157TntRe0F7WXtJe1V7RXtde017U3tDe1t7S3tXe0d7X3tPe1D7QPtY+0j7VPtE+1z7TPtS+0L7WvtK+1b7Rvte+077UftB+1n7SftV+0X7XftN+1P7Q/tb+0v7V/9Iau6Kqu6bpu6KZu6bbu6K7u6b4e6KEe6bGe6Kne1NvobfV2enu9g95R76R31rvoa+lr6+vo6+rr6evrG+hd9Q31bvpG+sZ6d30TfVO9h95T76X31vvoLZ101jM91wu91Cu91jfTN9f76v30LfQt9a30/voAfaA+SB+sD9GH6sP04foIfaQ+Sh+tj9HH6uP08foEfaI+SZ+sT9Gn6tP06foMfaY+S5+tb61vo2+rz9G307fXd9Dn6vP0+foCfaG+o76TvkhfrC/Rl+rL9OX6zvou+q76Cn03faW+u75K30PfU99L31vfR99X30/fXz9AP1A/SD9YP0Q/VD9MP1w/Qj9SP0o/Wj9GP1Y/Tj9eP0E/UT9JP1k/RT9VP00/XT9DP1M/Sz9bP0c/Vz9PP1+/QL9Qv0i/WL9Ev1S/TL9cv0K/Ur9Kv1q/Rr9Wv06/Xr9Bv1G/Sb9ZX63fot+q36bfrt+h36nfpd+t36Pfq9+n368/oD+oP6Q/rD+iP6o/pj+uP6E/qT+lP60/oz+rP6c/r7+gv6i/pL+sv6K/qr+mv66/ob+pv6W/rb+jv6u/p7+vf6B/qH+kf6x/on+qf6Z/rn+hf6l/pX+tf6N/q3+nf6//oP+o/6T/rP+i/6r/pv+u/6H/qf+l/63/YzQMxVANzdANwzANy7ANx3ANz/CNwAiNyIiNxEiNptHGaGu0M9obHYyORiejs9HFWMtY21jHWNdYz1jf2MDoamxodDM2MjY2uhubGJsaPYyeRi+jt9HHaBlksJEZuVEYpVEZtbGZsbnR1+hnbGFsaWxl9DcGGAONQcZgY4gx1BhmDDdGGCONUcZoY4wx1hhnjDcmGBONScZkY4ox1ZhmTDdmGDONWcZsY2tjG2NbY46xnbG9sYMx15hnzDcWGAuNHY2djEXGYmOJsdRYZiw3djZ2MXY1Vhi7GSuN3Y1Vxh7GnsZext7GPsa+xn7G/sYBxoHGQcbBxiHGocZhxuHGEcaRxlHG0cYxxrHGccbxxgnGicZJxsnGKcapxmnG6cYZxpnGWcbZxjnGucZ5xvnGBcaFxkXGxcYlxqXGZcblxhXGlcZVxtXGNca1xnXG9cYNxo3GTcbNxmrjFuNW4zbjduMO407jLuNu4x7jXuM+437jAeNB4yHjYeMR41HjMeNx4wnjSeMp42njGeNZ4znjeeMF40XjJeNl4xXjVeM143XjDeNN4y3jbeMd413jPeN94wPjQ+Mj42PjE+NT4zPjc+ML40vjK+Nr4xvjW+M743vjB+NH4yfjZ+MX41fjN+N34w/jT+Mv42/jH7NhKqZqaqZuGqZpWqZtOqZreqZvBmZoRmZsJmZqNs02Zluzndne7GB2NDuZnc0u5lrm2uY65rrmeub65gZmV3NDs5u5kbmx2d3cxNzU7GH2NHuZvc0+Zsskk83MzM3CLM3KrM3NzM3NvmY/cwtzS3Mrs785wBxoDjIHm0PMoeYwc7g5whxpjjJHm2PMseY4c7w5wZxoTjInm1PMqeY0c7o5w5xpzjJnm1ub25jbmnPM7cztzR3MueY8c765wFxo7mjuZC4yF5tLzKXmMnO5ubO5i7mrucLczVxp7m6uMvcw9zT3Mvc29zH3Nfcz9zcPMA80DzIPNg8xDzUPMw83jzCPNI8yjzaPMY81jzOPN08wTzRPMk82TzFPNU8zTzfPMM80zzLPNs8xzzXPM883LzAvNC8yLzYvMS81LzMvN68wrzSvMq82rzGvNa8zrzdvMG80bzJvNlebt5i3mreZt5t3mHead5l3m/eY95r3mfebD5gPmg+ZD5uPmI+aj5mPm0+YT5pPmU+bz5jPms+Zz5svmC+aL5kvm6+Yr5qvma+bb5hvmm+Zb5vvmO+a75nvmx+YH5ofmR+bn5ifmp+Zn5tfmF+aX5lfm9+Y35rfmd+bP5g/mj+ZP5u/mL+av5m/m3+Yf5p/mX+b/1gNS7FUS7N0y7BMy7Jsy7Fcy7N8K7BCK7JiK7FSq2m1sdpa7az2Vgero9XJ6mx1sday1rbWsda11rPWtzawulobWt2sjayNre7WJtamVg+rp9XL6m31sVoWWWxlVm4VVmlVVm1tZm1u9bX6WVtYW1pbWf2tAdZAa5A12BpiDbWGWcOtEdZIa5Q12hpjjbXGWeOtCdZEa5I12ZpiTbWmWdOtGdZMa5Y129ra2sba1ppjbWdtb+1gzbXmWfOtBdZCa0drJ2uRtdhaYi21llnLrZ2tXaxdrRXWbtZKa3drlbWHtae1l7W3tY+1r7Wftb91gHWgdZB1sHWIdah1mHW4dYR1pHWUdbR1jHWsdZx1vHWCdaJ1knWydYp1qnWadbp1hnWmdZZ1tnWOda51nnW+dYF1oXWRdbF1iXWpdZl1uXWFdaV1lXW1dY11rXWddb11g3WjdZN1s7XausW61brNut26w7rTusu627rHute6z7rfesB60HrIeth6xHrUesx63HrCetJ6ynraesZ61nrOet56wXrResl62XrFetV6zXrdesN603rLett6x3rXes963/rA+tD6yPrY+sT61PrM+tz6wvrS+sr62vrG+tb6zvre+sH60frJ+tn6xfrV+s363frD+tP6y/rb+sdu2Iqt2pqt24Zt2pZt247t2p7t24Ed2pEd24md2k27jd3Wbme3tzvYHe1Odme7i72Wvba9jr2uvZ69vr2B3dXe0O5mb2RvbHe3N7E3tXvYPe1edm+7j92yyWY7s3O7sEu7smt7M3tzu6/dz97C3tLeyu5vD7AH2oPswfYQe6g9zB5uj7BH2qPs0fYYe6w9zh5vT7An2pPsyfYUe6o9zZ5uz7Bn2rPs2fbW9jb2tvYcezt7e3sHe649z55vL7AX2jvaO9mL7MX2Enupvcxebu9s72Lvaq+wd7NX2rvbq+w97D3tvey97X3sfe397P3tA+wD7YPsg+1D7EPtw+zD7SPsI+2j7KPtY+xj7ePs4+0T7BPtk+yT7VPsU+3T7NPtM+wz7bPss+1z7HPt8+zz7QvsC+2L7IvtS+xL7cvsy+0r7Cvtq+yr7Wvsa+3r7OvtG+wb7Zvsm+3V9i32rfZt9u32Hfad9l323fY99r32ffb99gP2g/ZD9sP2I/aj9mP24/YT9pP2U/bT9jP2s/Zz9vP2C/aL9kv2y/Yr9qv2a/br9hv2m/Zb9tv2O/a79nv2+/YH9of2R/bH9if2p/Zn9uf2F/aX9lf21/Y39rf2d/b39g/2j/ZP9s/2L/av9m/27/Yf9p/2X/bf9j9Ow1Ec1dEc3TEc07Ec23Ec1/Ec3wmc0Imc2Emc1Gk6bZy2TjunvdPB6eh0cjo7XZy1nLWddZx1nfWc9Z0NnK7Ohk43ZyNnY6e7s4mzqdPD6en0cno7fZyWQw47mZM7hVM6lVM7mzmbO32dfs4WzpbOVk5/Z4Az0BnkDHaGOEOdYc5wZ4Qz0hnljHbGOGOdcc54Z4Iz0ZnkTHamOFOdac50Z4Yz05nlzHa2drZxtnXmONs52zs7OHOdec58Z4Gz0NnR2clZ5Cx2ljhLnWXOcmdnZxdnV2eFs5uz0tndWeXs4ezp7OXs7ezj7Ovs5+zvHOAc6BzkHOwc4hzqHOYc7hzhHOkc5RztHOMc6xznHO+c4JzonOSc7JzinOqc5pzunOGc6ZzlnO2c45zrnOec71zgXOhc5FzsXOJc6lzmXO5c4VzpXOVc7VzjXOtc51zv3ODc6Nzk3Oysdm5xbnVuc2537nDudO5y7nbuce517nPudx5wHnQech52HnEedR5zHneecJ50nnKedp5xnnWec553XnBedF5yXnZecV51XnNed95w3nTect523nHedd5z3nc+cD50PnI+dj5xPnU+cz53vnC+dL5yvna+cb51vnO+d35wfnR+cn52fnF+dX5zfnf+cP50/nL+dv5xG67iqq7m6q7hmq7l2q7juq7n+m7ghm7kxm7ipm7TbeO2ddu57d0Obke3k9vZ7eKu5a7truOu667nru9u4HZ1N3S7uRu5G7vd3U3cTd0ebk+3l9vb7eO2XHLZzdzcLdzSrdza3czd3O3r9nO3cLd0t3L7uwPcge4gd7A7xB3qDnOHuyPcke4od7Q7xh3rjnPHuxPcie4kd7I7xZ3qTnOnuzPcme4sd7a7tbuNu607x93O3d7dwZ3rznPnuwvche6O7k7uInexu8Rd6i5zl7s7u7u4u7or3N3cle7u7ip3D3dPdy93b3cfd193P3d/9wD3QPcg92D3EPdQ9zD3cPcI90j3KPdo9xj3WPc493j3BPdE9yT3ZPcU91T3NPd09wz3TPcs92z3HPdc9zz3fPcC90L3Ivdi9xL3Uvcy93L3CvdK9yr3avca91r3Ovd69wb3Rvcm92Z3tXuLe6t7m3u7e4d7p3uXe7d7j3uve597v/uA+6D7kPuw+4j7qPuY+7j7hPuk+5T7tPuM+6z7nPu8+4L7ovuS+7L7ivuq+5r7uvuG+6b7lvu2+477rvue+777gfuh+5H7sfuJ+6n7mfu5+4X7pfuV+7X7jfut+537vfuD+6P7k/uz+4v7q/ub+7v7h/un+5f7t/uP1/AUT/U0T/cMz/Qsz/Ycz/U8z/cCL/QiL/YSL/WaXhuvrdfOa+918Dp6nbzOXhdvLW9tbx1vXW89b31vA6+rt6HXzdvI29jr7m3iber18Hp6vbzeXh+v5ZHHXublXuGVXuXV3mbe5l5fr5+3hbelt5XX3xvgDfQGeYO9Id5Qb5g33BvhjfRGeaO9Md5Yb5w33pvgTfQmeZO9Kd5Ub5o33ZvhzfRmebO9rb1tvG29Od523vbeDt5cb54331vgLfR29HbyFnmLvSXeUm+Zt9zb2dvF29Vb4e3mrfR291Z5e3h7ent5e3v7ePt6+3n7ewd4B3oHeQd7h3iHeod5h3tHeEd6R3lHe8d4x3rHecd7J3gneid5J3uneKd6p3mne2d4Z3pneWd753jneud553sXeBd6F3kXe5d4l3qXeZd7V3hXeld5V3vXeNd613nXezd4N3o3eTd7q71bvFu927zbvTu8O727vLu9e7x7vfu8+70HvAe9h7yHvUe8R73HvMe9J7wnvae8p71nvGe957znvRe8F72XvJe9V7xXvde81703vDe9t7y3vXe8d733vPe9D7wPvY+8j71PvE+9z7zPvS+8L72vvK+9b7xvve+8770fvB+9n7yfvV+8X73fvN+9P7w/vb+8v71//Iav+Kqv+bpv+KZv+bbv+K7v+b4f+KEf+bGf+Knf9Nv4bf12fnu/g9/R7+R39rv4a/lr++v46/rr+ev7G/hd/Q39bv5G/sZ+d38Tf1O/h9/T7+X39vv4LZ989jM/9wu/9Cu/9jfzN/f7+v38Lfwt/a38/v4Af6A/yB/sD/GH+sP84f4If6Q/yh/tj/HH+uP88f4Ef6I/yZ/sT/Gn+tP86f4Mf6Y/y5/tb+1v42/rz/G387f3d/Dn+vP8+f4Cf6G/o7+Tv8hf7C/xl/rL/OX+zv4u/q7+Cn83f6W/u7/K38Pf09/L39vfx9/X38/f3z/AP9A/yD/YP8Q/1D/MP9w/wj/SP8o/2j/GP9Y/zj/eP8E/0T/JP9k/xT/VP80/3T/DP9M/yz/bP8c/1z/PP9+/wL/Qv8i/2L/Ev9S/zL/cv8K/0r/Kv9q/xr/Wv86/3r/Bv9G/yb/ZX+3f4t/q3+bf7t/h3+nf5d/t3+Pf69/n3+8/4D/oP+Q/7D/iP+o/5j/uP+E/6T/lP+0/4z/rP+c/77/gv+i/5L/sv+K/6r/mv+6/4b/pv+W/7b/jv+u/57/vf+B/6H/kf+x/4n/qf+Z/7n/hf+l/5X/tf+N/63/nf+//4P/o/+T/7P/i/+r/5v/u/+H/6f/l/+3/EzQCJVADLdADIzADK7ADJ3ADL/CDIAiDKIiDJEiDZtAmaBu0C9oHHYKOQaegc9AlWCtYO1gnWDdYL1g/2CDoGmwYdAs2CjYOugebBJsGPYKeQa+gd9AnaAUUcJAFeVAEZVAFdbBZsHnQN+gXbBFsGWwV9A8GBAODQcHgYEgwNBgWDA9GBCODUcHoYEwwNhgXjA8mBBODScHkYEowNZgWTA9mBDODWcHsYOtgm2DbYE6wXbB9sEMwN5gXzA8WBAuDHYOdgkXB4mBJsDRYFiwPdg52CXYNVgS7BSuD3YNVwR7BnsFewd7BPsG+wX7B/sEBwYHBQcHBwSHBocFhweHBEcGRwVHB0cExwbHBccHxwQnBicFJwcnBKcGpwWnB6cEZwZnBWcHZwTnBucF5wfnBBcGFwUXBxcElwaXBZcHlwRXBlcFVwdXBNcG1wXXB9cENwY3BTcHNwergluDW4Lbg9uCO4M7gruDu4J7g3uC+4P7ggeDB4KHg4eCR4NHgseDx4IngyeCp4OngmeDZ4Lng+eCF4MXgpeDl4JXg1eC14PXgjeDN4K3g7eCd4N3gveD94IPgw+Cj4OPgk+DT4LPg8+CL4Mvgq+Dr4Jvg2+C74Pvgh+DH4Kfg5+CX4Nfgt+D34I/gz+Cv4O/gn7ARKqEaaqEeGqEZWqEdOqEbeqEfBmEYRmEcJmEaNsM2YduwXdg+7BB2DDuFncMu4Vrh2uE64brheuH64QZh13DDsFu4Ubhx2D3cJNw07BH2DHuFvcM+YSukkMMszMMiLMMqrMPNws3DvmG/cItwy3CrsH84IBwYDgoHh0PCoeGwcHg4IhwZjgpHh2PCseG4cHw4IZwYTgonh1PCqeG0cHo4I5wZzgpnh1uH24TbhnPC7cLtwx3CueG8cH64IFwY7hjuFC4KF4dLwqXhsnB5uHO4S7hruCLcLVwZ7h6uCvcI9wz3CvcO9wn3DfcL9w8PCA8MDwoPDg8JDw0PCw8PjwiPDI8Kjw6PCY8NjwuPD08ITwxPCk8OTwlPDU8LTw/PCM8MzwrPDs8Jzw3PC88PLwgvDC8KLw4vCS8NLwsvD68IrwyvCq8OrwmvDa8Lrw9vCG8MbwpvDleHt4S3hreFt4d3hHeGd4V3h/eE94b3hfeHD4QPhg+FD4ePhI+Gj4WPh0+ET4ZPhU+Hz4TPhs+Fz4cvhC+GL4Uvh6+Er4avha+Hb4Rvhm+Fb4fvhO+G74Xvhx+EH4YfhR+Hn4Sfhp+Fn4dfhF+GX4Vfh9+E34bfhd+HP4Q/hj+FP4e/hL+Gv4W/h3+Ef4Z/hX+H/0SNSInUSIv0yIjMyIrsyIncyIv8KIjCKIriKInSqBm1idpG7aL2UYeoY9Qp6hx1idaK1o7WidaN1ovWjzaIukYbRt2ijaKNo+7RJtGmUY+oZ9Qr6h31iVoRRRxlUR4VURlVUR1tFm0e9Y36RVtEW0ZbRf2jAdHAaFA0OBoSDY2GRcOjEdHIaFQ0OhoTjY3GReOjCdHEaFI0OZoSTY2mRdOjGdHMaFY0O9o62ibaNpoTbRdtH+0QzY3mRfOjBdHCaMdop2hRtDhaEi2NlkXLo52jXaJdoxXRbtHKaPdoVbRHtGe0V7R3tE+0b7RftH90QHRgdFB0cHRIdGh0WHR4dER0ZHRUdHR0THRsdFx0fHRCdGJ0UnRydEp0anRadHp0RnRmdFZ0dnROdG50XnR+dEF0YXRRdHF0SXRpdFl0eXRFdGV0VXR1dE10bXRddH10Q3RjdFN0c7Q6uiW6Nbotuj26I7ozuiu6O7onuje6L7o/eiB6MHooejh6JHo0eix6PHoiejJ6Kno6eiZ6Nnouej56IXoxeil6OXolejV6LXo9eiN6M3orejt6J3o3ei96P/og+jD6KPo4+iT6NPos+jz6Ivoy+ir6Ovom+jb6Lvo++iH6Mfop+jn6Jfo1+i36Pfoj+jP6K/o7+iduxEqsxlqsx0ZsxlZsx07sxl7sx0EcxlEcx0mcxs24Tdw2bhe3jzvEHeNOcee4S7xWvHa8TrxuvF68frxB3DXeMO4WbxRvHHePN4k3jXvEPeNece+4T9yKKeY4i/O4iMu4iut4s3jzuG/cL94i3jLeKu4fD4gHxoPiwfGQeGg8LB4ej4hHxqPi0fGYeGw8Lh4fT4gnxpPiyfGUeGo8LZ4ez4hnxrPi2fHW8TbxtvGceLt4+3iHeG48L54fL4gXxjvGO8WL4sXxknhpvCxeHu8c7xLvGq+Id4tXxrvHq+I94j3jveK9433ifeP94v3jA+ID44Pig+ND4kPjw+LD4yPiI+Oj4qPjY+Jj4+Pi4+MT4hPjk+KT41PiU+PT4tPjM+Iz47Pis+Nz4nPj8+Lz4wviC+OL4ovjS+JL48viy+Mr4ivjq+Kr42via+Pr4uvjG+Ib45vim+PV8S3xrfFt8e3xHfGd8V3x3fE98b3xffH98QPxg/FD8cPxI/Gj8WPx4/ET8ZPxU/HT8TPxs/Fz8fPxC/GL8Uvxy/Er8avxa/Hr8Rvxm/Fb8dvxO/G78Xvx+/EH8YfxR/HH8Sfxp/Fn8efxF/GX8Vfx1/E38bfxd/H38Q/xj/FP8c/xL/Gv8W/x7/Ef8Z/xX/Hf8T9JI1ESNdESPTESM7ESO3ESN/ESPwmSMImSOEmSNGkmbZK2SbukfdIh6Zh0SjonXZK1krWTdZJ1k/WS9ZMNkq7Jhkm3ZKNk46R7skmyadIj6Zn0SnonfZJWQgknWZInRVImVVInmyWbJ32TfskWyZbJVkn/ZEAyMBmUDE6GJEOTYcnwZEQyMhmVjE7GJGOTccn4ZEIyMZmUTE6mJFOTacn0ZEYyM5mVzE62TrZJtk3mJNsl2yc7JHOTecn8ZEGyMNkx2SlZlCxOliRLk2XJ8mTnZJdk12RFsluyMtk9WZXskeyZ7JXsneyT7Jvsl+yfHJAcmByUHJwckhyaHJYcnhyRHJkclRydHJMcmxyXHJ+ckJyYnJScnJySnJqclpyenJGcmZyVnJ2ck5ybnJecn1yQXJhclFycXJJcmlyWXJ5ckVyZXJVcnVyTXJtcl1yf3JDcmNyU3JysTm5Jbk1uS25P7kjuTO5K7k7uSe5N7kvuTx5IHkweSh5OHkkeTR5LHk+eSJ5MnkqeTp5Jnk2eS55PXkheTF5KXk5eSV5NXkteT95I3kzeSt5O3kneTd5L3k8+SD5MPko+Tj5JPk0+Sz5Pvki+TL5Kvk6+Sb5Nvku+T35Ifkx+Sn5Ofkl+TX5Lfk/+SP5M/kr+Tv5JG6mSqqmW6qmRmqmV2qmTuqmX+mmQhmmUxmmSpmkzbZO2Tdul7dMOace0U9o57ZKula6drpOum66Xrp9ukHZNN0y7pRulG6fd003STdMeac+0V9o77ZO2Uko5zdI8LdIyrdI63SzdPO2b9ku3SLdMt0r7pwPSgemgdHA6JB2aDkuHpyPSkemodHQ6Jh2bjkvHpxPSiemkdHI6JZ2aTkunpzPSmemsdHa6dbpNum06J90u3T7dIZ2bzkvnpwvShemO6U7ponRxuiRdmi5Ll6c7p7uku6Yr0t3Slenu6ap0j3TPdK9073SfdN90v3T/9ID0wPSg9OD0kPTQ9LD08PSI9Mj0qPTo9Jj02PS49Pj0hPTE9KT05PSU9NT0tPT09Iz0zPSs9Oz0nPTc9Lz0/PSC9ML0ovTi9JL00vSy9PL0ivTK9Kr06vSa9Nr0uvT69Ib0xvSm9OZ0dXpLemt6W3p7ekd6Z3pXend6T3pvel96f/pA+mD6UPpw+kj6aPpY+nj6RPpk+lT6dPpM+mz6XPp8+kL6YvpS+nL6Svpq+lr6evpG+mb6Vvp2+k76bvpe+n76Qfph+lH6cfpJ+mn6Wfp5+kX6ZfpV+nX6Tfpt+l36ffpD+mP6U/pz+kv6a/pb+nv6R/pn+lf6d/pPs9FUmmpTa+pNo2k2rabddJpu02v6zaAZNqNm3EyaabPZbNNs22zXbN/s0OzY7NTs3OzSXKu5dnOd5rrN9ZrrNzdodm1u2OzW3Ki5cbN7c5Pmps0ezZ7NXs3ezT7NVpOa3MyaebNols2qWTc3a27e7Nvs19yiuWVzq2b/5oDmwOag5uDmkObQ5rDm8OaI5sjmqObo5pjm2Oa45vjmhObE5qTm5OaU5tTmtOb05ozmzOas5uzm1s1tmts25zS3a27f3KE5tzmvOb+5oLmwuWNzp+ai5uLmkubS5rLm8ubOzV2auzZXNHdrrmzu3lzV3KO5Z3Ov5t7NfZr7WiuWLOzTZwCt+eQ1n/X//WwNooH//eR8zWex5rNc81mt+Vzzv+f+az7//XOD13wO+e9n1mfNZ2vN5/+72xoyZND//aQ+fer/fpZ91nxmaz7zNZ/Fms9yzWe15vPfP7fmPeXg/35Wa95TtdZ80ppPXvO55v3VmvdXa95frXl/teb91Zr3V2veX/33/fnAgfaYOYvnjp7bq8+/D61/H+jfh/zfh+Lfh/Lfh+rfh9r594/3wVMLT4QnxlOGpxxPBZ5KPOHNhDcT3kx4M+HNhDcT3kx4M+HNVOEJNxg3GDcYNxg3GDcYNxg3GDcYNxg3MtzIcCPDjQw3MtzIcCPDjQxvzvDmHG/O8eYcb87x5hxvzvHmHG/O8bfP8eYCby7w5gLvK/C+Au8r8L4C7yvwvhLvK/G+En/TEm8u8eYS7yvxvhL/Dkq8ucKbK7y5wpsrvLnCmyv8nSvcqPDmCm+u8b4a76vxvhpvqfGWGn/TGu+raxeltOSR5JHlMZfHQh5LeazkUd7b6iOPcqIlJ1pyopXJo1xrybWWXGvJtZZcI7lGco3kBMkJkhMkJ0jeS/JelveyvJfln4LlBMsJlhMsJ1j+KViusVzL5Fom1zK5lsm1TK5lci2Ta5lcy+RaJtdyuZbLtVyu5XItl2u5XMvlWi7XcrmWy7VCrhVyrZBrhVwr5Foh1wq5Vsi1Qq4Vcq2Ua6VcK+VaKddKuVbKtVKulXKtlGulXKvkWiXXKrlWybVKrlVyrZJrlVyr5Fol12q5Vsu1Wq7Vcq2Wa7Vcq+VaLddquSb78J+fJuSxJY8kjyyPmTzm8ljIYymPlTzKNVkNktUgWQ2S1SBZDZLVIFkNktUgWQ2S1SBZDZLVIJJrMiAkA0IyICQDQiTXZEtItoRkS0i2hGRLSLaEZEtItoRkS0i2hGRLSLaEZEtItoRkS0i2hGRLSLaEZEtItoRkS0i2hGRLSLaEZEtItoRkS0i2hGRLSLaEZEBIBoRkQEgGhGRASAaEZEBIBoRkQEgGhGRASAaEZEBIVoNkNUhWg2Q1SFaDZDVIVoNkNUhWg2QqSKaCZCpI9oFkH0j2gWQfSPaBZB9I9oFkH0j2gWQUSEaBZBRYRoFlFFhGgWUUWEaBZRRYRoFlFFhGgWUUWEaBZRRYRoFlFFhGgWUUWEaBZRRYRoFlFFhGgWUUWEaBZRRYRoFlFFhGgWUUWEaBZRRYRoFlFFhGgWUUWEaBZRRYloBlCViWgGUJWJaAZQlYloBlCViWgCV/lvxZmmdpnqV5luZZmmdpnqV5luY5/58T8k8h+bM0z9I8S+gsobPUzVI3S90sdbP8eMCSNEvSLEmzJM2SNEvSLN/+LEmzJM2SNMu3P0vdLHWz1M1SN0vdLHWzJM2SNEvSLEmzJJ1Jx5l0nEnHmXScSceZdJxJx5l0nEnHmcSbSbyZxJtJvJnEm0m8mcSbSbyZxJtJvJnEm0m8mcSbSbyZxJtJvJnEm0m8mcSbSbyZxJtJvJnEm0m8mcSbyTd6JvFmEm8m8WYSbybxZhJvJvFmEm8mX+OZdJxJx5l0nEnHmXScSceZFJtJsVn+Py+Tv7p8S2dSbCbFZvItnUm8mcSbybd0Jh1n0nEmHWfScSYdZ/KFnckXdiZ1Z1J3JnVnUncmdWdSdyZf2JmEnknomYSeSeiZhJ5J6JmEnknomYSeSeiZhJ7J13gmzWfSfCY/5meSfyb5Z5J/Lt/ouSxBLkuQyxLksgS5LEEuS5DLEuSyBLksQS7f6LmMQi6jkMso5DIKuYxCLqOQyyjkMgq5jEIuo5DLKOQyCrmMQi6jkMso5DIKuYxCLqOQyyjkMgq5jEIuo5DLKOQyCrmMQi6jkMuXey77kMs+5LIPuexDLvuQyz7ksg+57EMu+5DLPuSyD7n8mJ/LVOQyFblMRS5TkctXfi5f+bkMSC4DksuA5DIguXzl57IluWxJLluSy5bksiW5bEkuW5LLluSyJblsSS5bksuW5LIluWxJLluSy5bksiW5bEkuW5LLluSyJblsSS5bksuW5LIluWxJLluSy5bksiW5bEkuW5LLluSyJblsSS5bksuW5LIluWxJLltSyJYUsiWFbEkhW1LIlhSyJYVsSSFbUsiWFLIlhWxJIVtSyJYUsiWFbEkhW1LIlhSyJYVsSSFbUsiWFLIlhWxJIVtSyJYUsiWFbEkhW1LIlhSyJYVsSSFbUsiWFLIlhWxJIVtSyJYUsiWFbEkhW1LIlhSyJYVsSSFbUsiWFLIlhWxJIVtSyJYUsiWFbEkhW1LIlhSyJYVsSSFbUsiWFLIlhWxJIVtSyJYUsiWFbEkhW1LIlhSyJYVsSSFbUsiWFLIlhWxJIVtSyJYUsiWFbEkhW1LIlhSyJYVsSSFbUsiWFLIlhWxJIVtSyJYUsiWFbEkhW1LIlhSyJYVsSSFbUsiWFLIlhWxJIVtSyJYUsiWFbEkhW1LKlpSyJaVsSSlbUsqWlLIlpWxJKVtSypaUsiWlbEkpW1LKlpSyJaVsSSlbUsqWlLIlpWxJKVtSypaUsiWlbEkpW1LKlpSyJaVsSSlbUsqWlLIlpWxJKVtSypaUsiWlbEkpW1LKlpSyJaVsSSlbUsqWlLIlpWxJKVtSypaUsiWlbEkpW1LKlpSyJaVsSSlbUsqWlLIlpWxJKVtSypaUsiWlbEkpW1LKlpSyJaVsSSlbUsqWlLIlpWxJKVtSypaUsiWlbEkpW1LKlpSyJaVsSSlbUsqWlLIlpWxJKVtSypaUsiWlbEkpW1LKlpSyJaVsSSlbUsqWlLIlpWxJKVtSypaUsiWlbEkpW1LKlpSyJaVsSSlbUsmWVLIllWxJJVtSyZZUsiWVbEklW1LJllSyJZVsSSVbUsmWVLIllWxJJVtSyZZUsiWVbEklW1LJllSyJZVsSSVbUsmWVLIllWxJJVtSyZZUsiWVbEklW1LJllSyJZVsSSVbUsmWVLIllWxJJVtSyZZUsiWVbEklW1LJllSyJZVsSSVbUsmWVLIllWxJJVtSyZZUMiCVDEglq1HJalSyGpWsRiWrUclqVLIalaxGJatRyWpUshqVrEYlq1HJalSyGpWsRiWrUclqVLIalaxGJatRyWpUshqVrEYlq1HJVFQyFZVMRSVTUclUVDIVlUxFJVNRyVRUMhWVTEUlo1DJKFQyCpWMQi2jUMso1DIKtYxCLaNQyyjUMgq1jEIto1DLKNQyCrWMQi2jUMso1DIKtYxCLaNQyyjUMgq1jEIto1DLKNQyCrWMQi2jUMso1DIKtYxCLaNQyyjUMgq1jEIto1DLKNQyCrWMQi2jUMso1DIKtYxCLaNQyyjUMgq1jEIto1DLKNQyCrWMQi2jUMso1DIKtYxCLaNQyw8YtexDLftQyw8YtUxFLVNRy1TUMhW1TEUtU1HLVNQyFbVMRS1TUctU1DIVtUxFLVNRy1TUMhW1TEUtU1HLVNQyFbVMRS1TUctU1DIVtUxFLT9g1LIataxGLatRy2rUshq1rEYtq1HLatSyGrWsRi2rUcsPGLX8gFHLltSyJbVsSV3X3prHVp8+ff7nufU/z/Q/z+zMX7Rq2YJWH8rwlOOp+PeJ63+fsj54auEJfzbDn83wZ7MSTxWe8L4c78vxvpzwhL9fjhs5buS4keNGjhs5bhS4UeBGgRsFbhS4UeBGgRsFbhS4UeBGiRslbpS4UeJGiRslbpS4UeJGiRslblS4UeFGhRsVblS4UeFGhRsVblS4UeFGjRs1btS4UeNGjRs1btS4UeNGjRv1vzf+8387PLXwRHhiPGV4yvFU4KnEU4Un3GjhRgs3WrjRwo0WbrRwo4UbLdxo4UYLNwg3CDcINwg30FYLbbXQVotwg3CDcINxg3GDcYNxg3GDcYNxg3GDcQNNt9B0C023MtzIcAOdt9B5C5230HkLnbfQeQudt9B5C5230HkLnbfQeQudt9B5C5230HkLnbfQeQudt9B5C5230HkLnbfQeQudt9B5C5230HkLnbfQeQudt9B5C5230HkLnbfQeQudt9B5C5230HkLnbfQeQudt9B5C5230HkLnbfQeQudt9B5C5230HkLnbfQeQudt9A5oXNC54TOCZ0TOid0Tuic0Dmhc0LnhM4JnRM6J3RO6JzQOaFzQueEzgmdEzondE7onNA5oXNC54TOCZ0TOid0Tuic0Dmhc0LnhM4JnRM6J3RO6JzQOaFzQueEzgmdEzondE7onNA5oXNC54TOCZ0TOid0Tuic0Dmhc0LnhM4JnRM6J3RO6JzQOaFzQueEzgmdEzondE7onNA5oXNC54TOCZ0TOid0Tuic0Dmhc0LnhM4JnRM6J3RO6JzQOaFzQt2Eugl1E+om1E2om1A3oW6q5c3//u0ZdTPqZtTNqJtRN6NuRt2Muhl1M+pm1M2om1E3o25G3Yy6GXUz6mbUzaibUTejbkbdjLoZdTPqZtTNqJtRN6NuRt2Muhl1M+pm1M2om1E3o25G3Yy6GXUz6mbUzaibUTejbkbdjLoZdTPqZtTNqJtRN6NuRt2Muhl1M+pm1M2om1E3o25G3Yy6GXUz6mbUzaibUTejbkbdjLoZdTPqZtTNqJtRN6NuRt2Muhl1M+pm1M2om1E3o25G3Yy6GXUzvsUZnTM6Z3TO6JzROaNzRueMzhmdMzrP0HmGzjN0nqHzDJ1n6DxD5xk6z9B5hs4zdJ6h8wydZ+g8Q+cZOs/QeYbOM3SeofMMnWfoPEPnGTrP0HmGzjN0nqHzDJ1n6DxD5xk6z9B5hs4zdJ6h8wydZ+g8Q+cZOs/QeYbOM3SeofMMnWfoPEPnGTrP0HmGzjN0nqHzDJ1n6DxD5xk6z9B5hs4zdJ6h8wydZ+g8Q+cZOs/QeYbOM3SeofMMnWfoPEPnGTrP0HmGzjN0nqHzDJ1n6DxD5xk6z9B5hs4zdJ6h8wydZ+g8Q+cZOs/QeYbOM3SeofMMnWfoPEPnGTrP0HmGzjN0nqHzHJ3n6DxH5zk6z9F5js5zdJ6j8xyd5+g8R+c5Os/ReY7Oc3Seo/McnefoPEfnOTrP0XmOznN0nqPzHJ3n6DxH5zk6z9F5js5zdJ6j8xyd5+g8R+c5Os/ReY7Oc3Seo/McnefoPEfnOTrP0XmOznN0nqPzHJ3n6DxH5zk6z9F5js5zdJ6j8xyd5+g8R+c5Os/ReY7Oc3Seo/McnefoPEfnOTrP0XmOznN0nqPzHJ3n6DxH5zk6z9F5js5zdJ6j8xyd5+g8R+c5Os/ReY7Oc3Seo/McnefoPEfnOTrP0XmOznN0nqPzHJ3n6DxH5zk6L9B5gc4LdF6g8wKdF+i8QOcFOi/QeYHOC3ReoPMCnRfovEDnBTov0HmBzgt0XqDzAp0X6LxA5wU6L9B5gc4LdF6g8wKdF+i8QOcFOi/QeYHOC3ReoPMCnRfovEDnBTov0HmBzgt0XqDzAp0X6LxA5wU6L9B5gc4LdF6g8wKdF+i8QOcFOi/QeYHOC3ReoPMCnRfovEDnBTov0HmBzgt0XqDzAp0X6LxA5wU6L9B5gc4LdF6g8wKdF+i8QOcFOi/QeYHOC3ReoPMCnRfovEDnBTov0HmBzgt0XqDzAp0X6LxA5wU6L9B5gc4LdF6g8xKdl+i8ROclOi/ReYnOS3ReovMSnZfovETnJTov0XmJzkt0XqLzEp2X6LxE5yU6L9F5ic5LdF6i8xKdl+i8ROclOi/ReYnOS3ReovMSnZfovETnJTov0XmJzkt0XqLzEp2X6LxE5yU6L9F5ic5LdF6i8xKdl+i8ROclOi/ReYnOS3ReovMSnZfovETnJTov0XmJzkt0XqLzEp2X6LxE5yU6L9F5ic5LdF6i8xKdl+i8ROclOi/ReYnOS3ReovMSnZfovETnJTov0XmJzkt0XqLzEp2X6LxE5yU6L9F5ic5LdF6i8xKdl+i8ROclOq/QeYXOK3ReofMKnVfovELnFTqv0HmFzit0XqHzCp1X6LxC5xU6r9B5hc4rdF6h8wqdV+i8QucVOq/QeYXOK3ReofMKnVfovELnFTqv0HmFzit0XqHzCp1X6LxC5xU6r9B5hc4rdF6h8wqdV+i8QucVOq/QeYXOK3ReofMKnVfovELnFTqv0HmFzit0XqHzCp1X6LxC5xU6r9B5hc4rdF6h8wqdV+i8QucVOq/QeYXOK3ReofMKnVfovELnFTqv0HmFzit0XqHzCp1X6LxC5xU6r9B5hc4rdF6h8wqdV+i8QucVOq/QeYXOK3ReofMandfovEbnNTqv0XmNzmt0XqPzGp3X6LxG5zU6r9F5jc5rdF6j8xqd1+i8Ruc1Oq/ReY3Oa3Reo/MandfovEbnNTqv0XmNzmt0XqPzGp3X6LxG5zU6r9F5jc5rdF6j8xqd1+i8Ruc1Oq/ReY3Oa3Reo/MandfovEbnNTqv0XmNzmt0XqPzGp3X6LxG5zU6r9F5jc5rdF6j8xqd1+i8Ruc1Oq/ReY3Oa3Reo/MandfovEbnNTqv0XmNzmt0XqPzGp3X6LxG5zU6r9F5jc5rdF6j8xqd1+i8Ruc1Oq/ReY3Oa3Reo/MandfovEbn9b+dU59/O//PUwtPhCfGU4anHE8Fnko8VXjCjRZutHCjhRst3GjhRgs3WrjRwo0WbrRwg3CDcINwg3CDcINwg3CDcINwg3CDcYNxg3GDcYNxg3GDcYNxg3GDcSPDjQw3MtzIcCPDjQw3MtzIcCPDjQw3ctzIcSPHjRw3ctzIcSPHjRw3ctzIcaPAjQI3CtwocKPAjQI3CtwocKPAjQI3StwocaPEjRI3StwocaPEjRI3StwocaPCjQo3KtyocKPCjQo3KtyocKPCjQo3atyocaPGjRo3atyocaPGjRo3atxA51BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHAEBUdQcAQFR1BwBAVHUHD/ecINdA4PR/BwBA9H8HAED0fwcAQFR1BwBAVHUHAEBUdQcAQFR1BwBMlG8GsEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaASNRtBoBI1G0GgEjUbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMjcbQaAyNxtBoDI3G0GgMg8YwaAyDxjBoDIPGMGgMg8YwaAyDxjBoDIPGMGgMg8YwaAyDxjBoDIPGMGgMg8YwaAyDxjBoDIPGMGgMg8YwaAyDxjBoDIPGMGgMg8YwaAyDxjBoDIPGMGgMg8YwaAyDxjBoDIPGMGgMg8YwaAyDxjBoDIPGMGgMg8YwaAyDxjBoDIPGMGgMg8YwaAyDxjBoDIPGMGgMg8YwaAyDxjBoDIPGMGgMg8YwaAyDxjBoDIPGMGgMg8YwaAyDxjBoDIPGMGgMg8YwaAyDxjBojN/JxtBoDI3G0GgMjcbQaAyNxtBoDI3G+J1sjN/JxvidbIzfycb4nWyM38nGkGyM38nGMG2M38nG+J1sjN/JxvidbIzfycZQcAwFx1BwDAXHUHAMBcdQcAwFx1BwDAXHUHAMBcdQcAwFx1BwDAXHUHAMBcdQcAwFx1BwDAXHUHAMBcdQcAwFx1BwDAXHUHAMBcdQcAwFx1BwDAXHUHAMBcdQcAwFx1BwDAXHUHAMBcdQcAwFx1BwDAXHUHAMBcdQcAwFx1BwDAXHUHAMBcdQcAwFx1BwDAXHUHAMBcdQcAwFx1BwDAXHUHAMBcdQcAwFx1BwDAXHUHAMBcdQcAwFx1BwDAXHUHAMBcdQcAwFx1BwDAXHUHAMBcdQcAwFx1BwDAXHUHAMBcdQcAwFx1BwDAXHUHAMBcdQcAwFx1BwDAXHUHAMBcdQcAwFx1BwDAXHUHAMBcdQcAwFx1Bw/6eHO6YBAAaCGAbqovKH9p28BYSVUXCj4EbBjYIbBTcKbhTcKLhRcKPgRsGNghsFNwpuFNzYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt7FvY9/Gvo19G/s29m3s29i3sW9j38a+jX0b+zb2bezb2Lexb2Pfxr6NfRv7NvZt7NvYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i32LfYt9i3nNii4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4KLgouCi4K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')format("woff");}.ffe{font-family:ffe;line-height:1.030273;font-style:normal;font-weight:normal;visibility:visible;}
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"/><div 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span>23 <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x7 h7 y8 ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _0"></span>śniające s<span class="_ _0"></span>tanowią integralną<span class="_ _0"></span> część nini<span class="_ _0"></span>ejszego sprawozdania <span class="_ _0"></span>finansowe<span class="_ _0"></span>go<span class="ff2"> </span></div><div class="t m0 x1 h8 y9 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h6 ya ff2 fs0 fc0 sc0 ls0 ws0">2 </div><div class="t m0 x4 h9 yb ff4 fs5 fc1 sc0 ls0 ws0">Spis treści<span class="ff5"> </span></div><div class="t m0 x4 ha yc ff6 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 hb yd ff5 fs2 fc0 sc0 ls0 ws0">Sprawozdanie z sytuac<span class="_ _1"></span>ji finansowej<span class="_ _1"></span><span class="ls2">..............................................................................................................................</span> <span class="_ _1"></span>4<span class="ff2 fs1"> </span></div><div class="t m0 x4 hb ye ff4 fs2 fc0 sc0 ls0 ws0">Sprawozdanie z wyniku finan<span class="_ _1"></span>sowego i innych całko<span class="_ _1"></span>witych doc<span class="_ _1"></span>hodów<span class="_ _1"></span><span class="ff5"> <span class="_ _2"></span><span class="ls2">.........................................................................<span class="ls0"> <span class="_ _1"></span>5<span class="ff2 fs1"> </span></span></span></span></div><div class="t m0 x4 hb yf ff4 fs2 fc0 sc0 ls0 ws0">Sprawozdanie ze zm<span class="_ _1"></span>ian w kapitale własnym<span class="_ _3"></span><span class="ff5"> <span class="_ _2"></span><span class="ls2">................................................................................................<span class="_ _1"></span>................<span class="ls0"> <span class="_ _1"></span>6<span class="ff2 fs1"> </span></span></span></span></div><div class="t m0 x4 hb y10 ff4 fs2 fc0 sc0 ls0 ws0">Sprawozdanie z p<span class="_ _1"></span>rzepływów pieniężnych<span class="_ _1"></span><span class="ff5"> <span class="_ _4"></span><span class="ls2">.....................................................................................................................<span class="ls0"> <span class="_ _1"></span>7<span class="ff2 fs1"> </span></span></span></span></div><div class="t m0 x4 hb y11 ff4 fs2 fc0 sc0 ls0 ws0">Polityka rachun<span class="_ _1"></span>kowości oraz inne inform<span class="_ _1"></span>acje objaśniające<span class="_ _1"></span><span class="ff5"> <span class="ls2">..........................................................................................</span> 8<span class="ff2 fs1"> </span></span></div><div class="t m0 x9 hb y12 ff7 fs2 fc0 sc0 ls3 ws0">1.<span class="ff2 fs1 ls0"> <span class="_ _5"> </span><span class="ff8 fs2">Informacje ogó<span class="_ _1"></span>lne<span class="ff7"> <span class="_ _4"></span><span class="ls4">..............................................................................................................................................<span class="ls0"> <span class="_ _2"></span>8<span class="ff2 fs1"> </span></span></span></span></span></span></div><div class="t m0 x9 hb y13 ff7 fs2 fc0 sc0 ls3 ws0">2.<span class="ff2 fs1 ls0"> <span class="_ _5"> </span><span class="ff8 fs2">Opis ważniejszych stoso<span class="_ _1"></span>wanych zasad rac<span class="_ _1"></span>hunkowości<span class="_ _1"></span><span class="ff7"> <span class="ls4">................................................................<span class="_ _1"></span>.....................</span> <span class="_ _2"></span>9<span class="ff2 fs1"> </span></span></span></span></div><div class="t m0 xa hb y14 ff2 fs2 fc0 sc0 ls0 ws0">2.1<span class="fs1"> <span class="_ _6"> </span></span><span class="ff3">Podstawa sp<span class="_ _1"></span>orządzenia</span><span class="ls4">................................................................................................................................</span>. <span class="_ _0"></span>9<span class="fs1"> </span></div><div class="t m0 xa hb y15 ff2 fs2 fc0 sc0 ls0 ws0">2.2<span class="fs1"> <span class="_ _6"> </span></span><span class="ff3">Wpływ nowych s<span class="_ _1"></span>tandardów i interpretacji n<span class="_ _1"></span>a sprawozdan<span class="_ _1"></span>ie finansowe Spółki<span class="_ _3"></span></span><span class="ls4">.........................................</span> <span class="_ _2"></span><span class="ls3">10<span class="fs1 ls0"> </span></span></div><div class="t m0 xa hb y16 ff2 fs2 fc0 sc0 ls0 ws0">2.3<span class="fs1"> <span class="_ _6"> </span></span><span class="ff3">Udziały w jednos<span class="_ _1"></span>tkach zależnych<span class="_ _1"></span></span> <span class="_ _4"></span><span class="ls4">................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">12<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y17 ff2 fs2 fc0 sc0 ls0 ws0">2.4<span class="fs1"> <span class="_ _6"> </span></span><span class="ff3">Sprawozdawczość do<span class="_ _1"></span>tycząca segmentów<span class="_ _1"></span></span> <span class="_ _1"></span><span class="ls4">..................................................................................................</span> <span class="_ _7"></span><span class="ls3">12<span class="fs1 ls0"> </span></span></div><div class="t m0 xa hb y18 ff2 fs2 fc0 sc0 ls0 ws0">2.5<span class="fs1"> <span class="_ _6"> </span></span><span class="ff3">Wycena pozycji wyrażo<span class="_ _1"></span>nych w walutach obcy<span class="_ _1"></span>ch</span> <span class="_ _8"></span><span class="ls4">........................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">12<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y19 ff2 fs2 fc0 sc0 ls0 ws0">2.6<span class="fs1"> <span class="_ _6"> </span></span><span class="ff3">Rzeczowe aktywa trwałe<span class="_ _1"></span></span> <span class="_ _8"></span><span class="ls4">.............................................................................................................................<span class="ls0"> <span class="_ _7"></span><span class="ls3">13<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y1a ff2 fs2 fc0 sc0 ls0 ws0">2.7<span class="fs1"> <span class="_ _6"> </span></span><span class="ff3">Wartości niematerialn<span class="_ _1"></span>e</span> <span class="_ _1"></span><span class="ls4">..............................................................................................................................</span> <span class="_ _2"></span><span class="ls3">14<span class="fs1 ls0"> </span></span></div><div class="t m0 xa hb y1b ff2 fs2 fc0 sc0 ls0 ws0">2.8<span class="fs1"> <span class="_ _6"> </span></span>Leasing <span class="ls4">........................................................................................................................................................</span> <span class="_ _2"></span><span class="ls3">14<span class="fs1 ls0"> </span></span></div><div class="t m0 xa hb y1c ff2 fs2 fc0 sc0 ls0 ws0">2.9<span class="fs1"> <span class="_ _6"> </span></span><span class="ff3">Utrata wartości niefinans<span class="_ _1"></span>owych akt<span class="_ _1"></span>ywów trwałych<span class="_ _1"></span></span> <span class="_ _4"></span><span class="ls4">...................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">15<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y1d ff2 fs2 fc0 sc0 ls0 ws0">2.10<span class="fs1"> <span class="_ _9"> </span></span><span class="ff3">Koszty finans<span class="_ _1"></span>owania zewnętrznego<span class="_ _1"></span></span> <span class="_ _4"></span><span class="ls4">............................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">15<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y1e ff2 fs2 fc0 sc0 ls0 ws0">2.11<span class="fs1"> <span class="_ _9"> </span></span>Aktywa finansowe<span class="_ _1"></span> <span class="_ _a"></span><span class="ls4">.......................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">15<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y1f ff2 fs2 fc0 sc0 ls0 ws0">2.12<span class="fs1"> <span class="_ _9"> </span></span><span class="ff3">Utrata wartości akty<span class="_ _1"></span>wów finansowych<span class="_ _1"></span></span> <span class="_ _8"></span><span class="ls4">.......................................................................................................<span class="ls0"> <span class="_ _7"></span><span class="ls3">16<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y20 ff2 fs2 fc0 sc0 ls0 ws0">2.13<span class="fs1"> <span class="_ _9"> </span></span>Zapasy <span class="_ _7"></span><span class="ls4">.........................................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">17<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y21 ff2 fs2 fc0 sc0 ls0 ws0">2.14<span class="fs1"> <span class="_ _9"> </span></span><span class="ff3">Środki pieniężne i ekwiwal<span class="_ _1"></span>enty ś<span class="_ _1"></span>rodków pieniężnych<span class="_ _1"></span></span> <span class="_ _a"></span><span class="ls4">................................<span class="_ _1"></span>................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">17<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y22 ff2 fs2 fc0 sc0 ls0 ws0">2.15<span class="fs1"> <span class="_ _9"> </span></span><span class="ff3">Kapitały</span> <span class="ls4">.......................................................................................................................................................</span> <span class="_ _2"></span><span class="ls3">17<span class="fs1 ls0"> </span></span></div><div class="t m0 xa hb y23 ff2 fs2 fc0 sc0 ls0 ws0">2.16<span class="fs1"> <span class="_ _9"> </span></span><span class="ff3">Zobowiązania z ty<span class="_ _1"></span>tułu kredytów bankowych<span class="_ _1"></span></span> <span class="_ _a"></span><span class="ls4">..............................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">18<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y24 ff2 fs2 fc0 sc0 ls0 ws0">2.17<span class="fs1"> <span class="_ _9"> </span></span><span class="ff3">Zobowiązania z ty<span class="_ _1"></span>tułu dostaw i us<span class="_ _1"></span>ług i pozostałe zobowiązan<span class="_ _1"></span>ia<span class="_ _1"></span></span> <span class="_ _2"></span><span class="ls4">................................................................<span class="ls0"> <span class="_ _7"></span><span class="ls3">18<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y25 ff2 fs2 fc0 sc0 ls0 ws0">2.18<span class="fs1"> <span class="_ _9"> </span></span><span class="ff3">Podatek bieżący i od<span class="_ _1"></span>roczony</span> <span class="_ _8"></span><span class="ls4">................................................................................................<span class="_ _1"></span>.......................<span class="ls0"> <span class="_ _2"></span><span class="ls3">18<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y26 ff2 fs2 fc0 sc0 ls0 ws0">2.19<span class="fs1"> <span class="_ _9"> </span></span><span class="ff3">Zobowiązania z ty<span class="_ _1"></span>tułu świadczeń pracowniczych<span class="_ _1"></span></span> <span class="_ _2"></span><span class="ls4">.......................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">19<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y27 ff2 fs2 fc0 sc0 ls0 ws0">2.20<span class="fs1"> <span class="_ _9"> </span></span>Rezerwy <span class="_ _8"></span><span class="ls4">.......................................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">19<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y28 ff2 fs2 fc0 sc0 ls0 ws0">2.21<span class="fs1"> <span class="_ _9"> </span></span><span class="ff3">Rozpoznawanie przy<span class="_ _1"></span>chodów<span class="_ _1"></span></span> <span class="ls4">......................................................................................................................</span> <span class="_ _2"></span><span class="ls3">20<span class="fs1 ls0"> </span></span></div><div class="t m0 xa hb y29 ff2 fs2 fc0 sc0 ls0 ws0">2.22<span class="fs1"> <span class="_ _9"> </span></span>Dywidendy <span class="ls4">..................................................................................................................................................</span> <span class="_ _2"></span><span class="ls3">20<span class="fs1 ls0"> </span></span></div><div class="t m0 x9 hb y2a ff7 fs2 fc0 sc0 ls3 ws0">3.<span class="ff2 fs1 ls0"> <span class="_ _5"> </span><span class="ff8 fs2">Waluty przyjęte do<span class="_ _1"></span> sporządzenia sprawozdania <span class="_ _1"></span>finansowego<span class="_ _3"></span><span class="ff7"> <span class="_ _a"></span><span class="ls4">........................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">21<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 hb y2b ff7 fs2 fc0 sc0 ls3 ws0">4.<span class="ff2 fs1 ls0"> <span class="_ _5"> </span><span class="ff8 fs2">Istotne wartości op<span class="_ _1"></span>arte na profesjonalnym<span class="_ _1"></span> osądzie i szac<span class="_ _1"></span>unkach<span class="_ _1"></span><span class="ff7"> <span class="_ _8"></span><span class="ls4">...................................................................<span class="ls0"> <span class="_ _7"></span><span class="ls3">21<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 hb y2c ff7 fs2 fc0 sc0 ls3 ws0">5.<span class="ff2 fs1 ls0"> <span class="_ _5"> </span><span class="ff8 fs2">Zarządzanie ryzykiem fina<span class="_ _1"></span>nsowym<span class="_ _1"></span><span class="ff7"> <span class="_ _2"></span><span class="ls4">..................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">22<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 xa hb y2d ff2 fs2 fc0 sc0 ls0 ws0">5.1<span class="fs1"> <span class="_ _6"> </span></span>Ryzyko rynko<span class="_ _1"></span>we <span class="_ _2"></span><span class="ls4">................................<span class="_ _1"></span>..........................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">23<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y2e ff2 fs2 fc0 sc0 ls0 ws0">5.2<span class="fs1"> <span class="_ _6"> </span></span>Ryzyko kredyto<span class="_ _1"></span>we <span class="_ _4"></span><span class="ls4">.......................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">24<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y2f ff2 fs2 fc0 sc0 ls0 ws0">5.3<span class="fs1"> <span class="_ _6"> </span></span><span class="ff3">Ryzyko utra<span class="_ _1"></span>ty płynności</span> <span class="_ _7"></span><span class="ls4">..............................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">25<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y30 ff2 fs2 fc0 sc0 ls0 ws0">5.4<span class="fs1"> <span class="_ _6"> </span></span><span class="ff3">Zarządzanie kap<span class="_ _1"></span>itałem</span> <span class="_ _7"></span><span class="ls4">................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">28<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 x9 hb y31 ff7 fs2 fc0 sc0 ls3 ws0">6.<span class="ff2 fs1 ls0"> <span class="_ _5"> </span></span><span class="ls0">Instrumenty finansowe<span class="_ _1"></span> <span class="_ _2"></span><span class="ls4">....................................................................................................................................<span class="ls0"> <span class="_ _7"></span><span class="ls3">28<span class="ff2 fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x9 hb y32 ff7 fs2 fc0 sc0 ls3 ws0">7.<span class="ff2 fs1 ls0"> <span class="_ _5"> </span><span class="ff8 fs2">Rzeczowe akt<span class="_ _1"></span>ywa trwałe<span class="ff7"> <span class="ls4">................................................................................................................................</span>. <span class="_ _2"></span><span class="ls3">29<span class="ff2 fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x9 hb y33 ff7 fs2 fc0 sc0 ls3 ws0">8.<span class="ff2 fs1 ls0"> <span class="_ _5"> </span><span class="ff8 fs2">Wartości niemate<span class="_ _1"></span>rialne<span class="ff7"> <span class="ls4">...................................................................................................................................</span> <span class="_ _2"></span><span class="ls3">31<span class="ff2 fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x9 hb y34 ff7 fs2 fc0 sc0 ls3 ws0">9.<span class="ff2 fs1 ls0"> <span class="_ _5"> </span><span class="ff8 fs2">Aktywa z tytułu p<span class="_ _1"></span>raw do użytkowania<span class="_ _1"></span><span class="ff7"> <span class="_ _8"></span><span class="ls4">.............................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">32<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 hb y35 ff7 fs2 fc0 sc0 ls3 ws0">10.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span><span class="ff8 fs2">Inwestycje w jedn<span class="_ _1"></span>ostkach zależnych<span class="_ _1"></span><span class="ff7"> <span class="_ _a"></span><span class="ls4">................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">33<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 hb y36 ff7 fs2 fc0 sc0 ls3 ws0">11.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span></span><span class="ls0">Zapasy <span class="_ _a"></span><span class="ls4">..............................................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">35<span class="ff2 fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x9 hb y37 ff7 fs2 fc0 sc0 ls3 ws0">12.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span><span class="ff8 fs2">Należności z<span class="_ _1"></span> tytułu dostaw i usług oraz p<span class="_ _1"></span>ozostałe należności<span class="_ _3"></span><span class="ff7"> <span class="_ _2"></span><span class="ls4">.........................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">35<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 hb y38 ff7 fs2 fc0 sc0 ls3 ws0">13.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span><span class="ff8 fs2">Środki pienięż<span class="_ _1"></span>ne i ich ekwiwalenty<span class="_ _1"></span></span></span><span class="ls4">...................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">37<span class="ff2 fs1 ls0"> </span></span></span></span></div><div class="t m0 x9 hb y39 ff7 fs2 fc0 sc0 ls3 ws0">14.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span><span class="ff8 fs2">Objaśnienie do<span class="_ _1"></span> rachunku p<span class="_ _1"></span>rzepływów pieniężnych<span class="_ _1"></span><span class="ff7"> <span class="ls4">.........................................................................................</span> <span class="_ _2"></span><span class="ls3">38<span class="ff2 fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x9 hb y3a ff7 fs2 fc0 sc0 ls3 ws0">15.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span><span class="ff8 fs2">Kapitał po<span class="_ _1"></span>dstawowy<span class="ff7"> <span class="_ _7"></span><span class="ls4">........................................................................................................................................<span class="ls0"> <span class="_ _7"></span><span class="ls3">39<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div></div><a class="l" href="#pf4" ><span class="d m1" style="border-style:none;position:absolute;left:103.500000px;bottom:1401.320000px;width:491.300000px;height:30.200000px;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:103.500000px;bottom:1352.900000px;width:491.300000px;height:24.210000px;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:103.500000px;bottom:1304.480000px;width:491.300000px;height:24.210000px;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:103.500000px;bottom:1256.060000px;width:491.300000px;height:24.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf8" ><span class="d m1" style="border-style:none;position:absolute;left:103.500000px;bottom:1207.660000px;width:491.300000px;height:24.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf8" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1179.580000px;width:479.300000px;height:14.040000px;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:127.500000px;bottom:1151.500000px;width:479.300000px;height:14.040000px;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:151.500000px;bottom:1127.080000px;width:467.300000px;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:151.500000px;bottom:1102.680000px;width:467.300000px;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:151.500000px;bottom:1078.260000px;width:467.300000px;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:151.500000px;bottom:1053.840000px;width:467.300000px;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:151.500000px;bottom:1029.440000px;width:467.300000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfd" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:1005.020000px;width:467.300000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfe" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:980.600000px;width:467.300000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfe" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:956.200000px;width:467.300000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pff" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:931.780000px;width:467.300000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pff" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:907.360000px;width:467.300000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pff" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:882.940000px;width:467.300000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf10" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:858.540000px;width:467.300000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf11" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:834.120000px;width:467.300000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf11" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:809.700000px;width:467.300000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf11" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:785.300000px;width:467.300000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf12" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:760.880000px;width:467.300000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf12" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:736.460000px;width:467.300000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf12" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:712.040000px;width:467.300000px;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:151.500000px;bottom:687.640000px;width:467.300000px;height:12.200000px;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:151.500000px;bottom:663.220000px;width:467.300000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf14" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:638.800000px;width:467.300000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf14" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:614.400000px;width:467.300000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf15" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:586.320000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf15" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:558.240000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf16" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:530.160000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf17" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:505.760000px;width:467.300000px;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:151.500000px;bottom:481.340000px;width:467.300000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf19" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:456.920000px;width:467.300000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:432.500000px;width:467.300000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1c" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:404.440000px;width:479.300000px;height:14.030000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1d" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:376.360000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1f" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:348.280000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf20" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:320.200000px;width:479.300000px;height:14.040000px;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:127.500000px;bottom:292.120000px;width:479.300000px;height:14.040000px;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:127.500000px;bottom:264.060000px;width:479.300000px;height:14.030000px;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:127.500000px;bottom:235.980000px;width:479.300000px;height:14.040000px;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:127.500000px;bottom:207.900000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf26" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:179.822000px;width:479.300000px;height:14.039000px;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:127.500000px;bottom:151.746000px;width:479.300000px;height:14.038000px;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 x3 y3b w4 hc" alt="" 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932rFe9Z2G4JcIv+dLX+3z0Gdtmzzlp86evvTl8cOUNe3fe0X3qiuuizCkmc8PyA2cd75bLGV++aT59kF0XTXXTHcvttbfekV0Uyyc+4aGTg7d1jctM8pxuZGc5sv7c49ad/cs//Ot//Jnf+/jnD03aGMwqq8XyfX4qGQD8hwq6ShPWqA6V/ag7eNT6fMuLnrl1zkOKMuPqTb2yeLn7Y1L8uKM3vf1VP92EFor9yIvet/+WsTxOO37rG1/+9DlpGFru4ppbF+WzynrshtknnvuANabvPW3b8ZvaLx+aZPjNew4t9r6xHTz6nBM+t+OWSe3Har7w1Wt33HJAsc5zvHXD8MRts5kZ0s179te+lqYt3ketIV2390ATY3c//eRtf/ln/2fbCUdnSirT5zpGmpm3Huuye9nTHr7zxh0fv3L/ghpZKTE2sVYdwGqccpENJHebbBsu/dL5D/zL1/zk2UevXWM5vYc+1cjcbPo2oq2M0NOGblusP7IsblG0HpJZ1DJZ3Ora6rGp6a/buWtvjKaPzXr8gzZv1PJMjo8Y1PPOPtmVMlvo22t23xHyC3/wjHVtUVM92ze859Kde5fl2eTyc576sGIe8tvuGN9xcDHbGfPmrBM3VTN3XX793u8+/YQ1jc9N9hy3acP3nHFSsZBc1kvVisJKqJiXjc3C217ytNc993Hfva1tYrnawKNy7QGswqDbJNvx3qP9hne+7KmvfNYPnLLee2tL1kEuN+pC1qn8s5pLMrlUFFJpVadbWEhRlI3SlZLv3LN/YtUzLP3B20dtpjKajFNOOCrVyMpEo2v3HXL5KZuah5xyvPfzrnLlTV0tM9Jk0yie/uizUl5lV99we18trWzeMHvOyXPpTWR39c6DW4/YcPIxW9/79reeftzR27dsNsV0Hl3y6YmGvFeTPrtu4M977AM/8MoLz93eNKUO2CUawKoM+qh2WweLv/ELT3rkaUfMuMlneynNpVD+i5HsStNNkVKqqRrkdJeh6R5EaZKlSi+fH4camUxpG2eny92blNasWZMqkqc1Bxa6lFuMH3zKltZq33dat3nSh9XxaSdsW+9dSjLfuftQWsmoR20cbV8/az6o0d90+6FUd+5DTn/1y371IWee7BmSLBXWVHOtbJ1RTeqsDWtieXzCusH//NUfP3l0UP0S1x7AKgz6wx64/c2/9lNPO++MNXXBMvtSBpLkaSPZoChb5XTYe9fTWQ7vRFRlltMNQEOmVDk8NNbCuGrluVyaGc1V87BW7mtn3DKVUc1iqZrGjTWPO+f4Niw91S9mKU32TzznpKFFsVTqih17pNayP21bc+Yxm7PKmsH1N+xaCh8qZ8pgUNynu9vZdAu7lbMz9UU53WTDB8NiOv3ImQ+/7jmP+v4zufYAVmHQt21uz/yuYzNa+VzULJp49jZ9DPpKxFOHN6E4HPTpULx3qWS4Ii2nxS8pi34gqZi6prrCIrRm4qWmLGNg6apNjC1jTiEbWw7OOXXj+g1bzPq27k+TeTn/wSdnNJ6RGV+5YX+mNx4PPHrtKds2NDZMlaWF/pbdB9qMvrNUzZyeWG1UW013pJtuYpetYpDZWiomJeOoI9efdNxWrj2AVRj0v7jki8/6b+/4m6t2z0sqsphILtVpryXl9I6jlK1U0zKVylTxzJDqdL2gqbMmLWWRqrPDRtYMsrfUoXFnStNkLF+eKGoUqY1utnWphPoZ1R980Pb0RtakDb9ry+gBR29UKVLWalfvPNhm14aduHXz9q1HzNpiVp80g6uuvbWXmtbdPU0hl5SRipD1K3vnyfuUsqouyOPKvZPnveUv3/2+T3LtAazCoM83G/7vLd3Pvur3P/i5a5bc02YUIYXMIpWxsoOcpMMT6KZUytKKSb1byDykjN49JZmFbONsq2Kl9ubNzv2HSrdoKqay7479pdFYGW2zdu1MZJuennn+Ocepr73NSuUxZx0zLCbLcN24a37PsikWo+YRR21pZtvNm0YuWy7lazfsqVaKhU8n980lNytSm2oiqnmWlKWnN32z5vJbume9/Pc+8Jnrl3wD1x7AKtNIipLjvjkUGy5+64dbe8bjzz32yBxHeHU3m27l3Mks5VXukqs3y5R8OvGidFVTWE6nX6ZTH9q8dqZR7dVY1Bv2LTdtk30pqrv27JP1KiWlzRvnTEXhMh25aSgLz1rTjlg/ZylTdPLrd+3NElkaL+2lX9978659y2UkW5Dy+tsPutJUy91X4KjKmiq5S7GgGBXVBQ2v2de/+M0f2nH7eG4w5MIDWJ1Bl4byMk7dUptfeuMfP+4RZ//6M887bsva1uS1n77PWOUhSZHKnO7wqcMDdUvLVJqpluzt8FuSJ27ZuMEX9jTrS4w/+5XbFyaaKctLtXzy6gNdzilz3XD52CPXWpgVqym36i5FX5XKapKiq+FX3rhLFpMwr/G6P/yzptYDvq2ob6u+dMMdh9cf5sovFymtSdUiWW2Uc9WX9nf5ex/5x7d94oqd8wMbbB72CxJNB7Aap1xUh0qLWV9uy8Jo24cvufnpF/3JVXvHXa2WvayGtb0alzeKIoUGoenzrUKmTEtTVaMsfreZmSPWDh5+7FDWhMpVN+x758cu2xvtJ6689QvXH1KZLaGzNmnD7EBmyukcfK3mYW6ZrukWojFwXX39rpSrncv0BW04WLZLo9IWyb+2Z/+hsWSt1KwswjELZU4fTROxlGVnjH7xrX/7m3/8hZsPlEivnost9/0DWKVBLxGWvRYOKGvX1bDRl3fHS173hzcd7KKMIr3POu2l0qVyt9mNWOmuGlkTVnJl6sNMysjHn3Nyyc5kqfKG9/zVC37zQy954/tlRbFgTXf2SZssQ6boq1yZGWqrNWke5tMHO5ry5lsOWro6la4zNRltmSxPJl14My/dvG9/P11Eefi03NLVSG3fThYGetMfX/rRz+86mGubdqSs8umdsQCwGoPean+jpVKGqu6WZktds+aS6xd+5MW/84YPfn5fbVyl1FQo05XylE/nyjMl6+XyIhWppErKc3pnqdlTHvWQbbNjUx/S7plTP/zFgzf3W5UxiANmS49/5IOKWShtkDWieCsbyVpZ02u6BN0nvV9z62JkY9Jxs/X4me642clJc4veNlXDqsGVO/d1qSpNV8OnpL5kLQes/OkVN1/4q3/wB39++bLP1EE77jszUyfmWwCsSo2k9LFypDowk2tZtmDpk2bj15b81e+/7MvX3vTGX77wCDcpVqYqpvdkHg7oRO6qZn1Gn2HT9TGuNNlRWzY+/REnveMTX1r0Db1tULMsdzXrm+XlBx1/xPefdYpJ8pD16aWkKUNKZe9uXSjNrtt16ObFlNWBLb/94ucdd4x3qYU984/8L78/tnWWzVd2HLzw4bLolL28RLh7uxh6+9/+08XvvGSxm7EiKwcyW5U2w0qad70GzLoAWI0j9KphVVM90iLkqbZkL5l8sOzr/vzSa9/ygUt2hTo35YJyMdz76bO6zGQambxbbGOpzcWZZuX2HkmmmEgXPvrsdXmoxLK8szKRLWlpecbiaeedttZWHhqQCpNH17ex1MZSiaUS1V3Fm5v27Y+2UVvXz9WzjitHtzqmzRM2tpvXDzyWR31/6y171S+5OrPIzPBm3vU3X7r+Te/41EK/yQaj9JpVK799Mk190ZgLD2B1jtD7XC/r5RNJkY1irWusnKiGqT3oW974kX/83NXXv/BHz/uhs7YWiyWpyAYyk2VkY/0xM93izHxkbChNM72vVGnZZ7bnnLD5op+/4LX/31/vW9xxsNm8ttt7xIZ1zz3/4T/7hDPcwmQulzyUawZ24uigS71rXdtbqipuvG3vlpmJ+eLp22bmlLOxP93rTHno9tHl3cG1k/HC3ptdYWaRzZINvnrbwd/7yCV/dslVB2J9Y8u1m0QzlAaKbHLiNkmLiWukGa49gFXGMtP+83ukbhp05UAxkI1dk5Lqa6vRXObY6vzaya7X/9KPPe0HzhxIw7S0bNRHb6VZvnEyly4VebXtTd+rNKp9rbUZtv3SIRvunO8/+onPXnqjPfBIf+4FDzt643DQ39H5bGuSBsq+U+m6utebJm255MbarStNtcmChrs6Na42cmvJQVlUepXv6WfmS67rtazJ9rbUtLH7F26Yf94r3nbbePO8NbLbB3XY+Kal6KebHDU2lrpqSi8bBqM7/vDZXH4Aqy3ozX9+a6pkDtNcVqVe2ZiqpRc1ll1Y7X3G1MzY8nMeffxFP3bO5vVz4zIYqFeY5R1LvslNndxlM7EYPuNZI8PMzFTlfVq4Zyykzc5Fv2jtjKLKGs1Lc5bWmYrGvbUlbclspGWPNqxauNLN+mqNWTEL73NSrM1c8JiLbtFHrXypj/f99aW/9YHP7lhc02WjUqVqGRaW3iq7tJQaqVEWyTaMKkEHsAqnXEIzmSmFMkyWWaRMucy67GVmaiz7VF1M+91PXvv3143f9tInnb0uWzUWVbZuZF3IQq3M0me8hlS8pJkysyiLeUpms5LkzZwp0xpJWiNJbk2mNGyVZpqTpJFcjTW9pUsWTWMTsybVZDEzde4z1a0uWi7e1Bzxmvdc9od/8Y/VNnrUYn2tmu5FJ7OMkIpSZpbZS70kTb85AKwi93+xh/mOa6974Ut/+6qbD04s05blkdFUDYbKmexMUpmO9P3wE3ent5X+W5SVL3ZZK5uebW1CbY3iXW3WHuo2v+G3//Ijf/7X+S18FwD4Dgq6HV66kqle9pVd9RmveO+7/vqKQxr06bJiKet71XFmjCV5H/JQkZqVJuf93yQoD++bYTq8yF2y3iI8+mXpE1/f99SLPvinf3fpss/KGill9W4bnwLAd9iUy/0qbMgkn5jfsNS87A8+e9WN41999vce4THsF+Wj0MBMA9X+8E4Xmj6dUSGl7n1rZpOZMldWM5rFXY8TqFJJydPD67IPPvbFm3/uf3zoUM62vrmqhDeKuGvNJAAwQv+mvfVMpZWmRM040K1991986Tff/dl9XWZRKvrGYrpmUU35l//3+z5wvmsvDVeEpjeCmqm6QtXnrf3Qpbe85E0fWo4Zs+x8JspwuileavpgGABghH6vcyDeRFYPN1kOfDGad/3FZ66+5uu/8jPnn3vq7Ez2koeakpLS8s6x8n2KbP7LQ5M602Aik3yosOiumc/Xv+dTf/p/rj1Y28xJ0w+6dqA6faBLhpkxPAfACP3ec2tSpsx6GyrbUg+WODhu5j65o7/g1e/76BU7u3TT4SmT6JW98nCarb3PQU9lSBYRUjHFUHJpXuWrd+RTfu1df/IPOw52ozC5RaqoxnSJjpSyksZt/QAI+jedbbnbTIjJIr02NQfhyqaWwVLMvuzNH/zrf9q9LPOVtzIlpaKbflW9b9/j8JFlpHnTq1EN6w8pu53z+vk3ffTrB2bGbuYTq4ocVAupt6y28h0YngMg6PdxMmRls+he1ocNqmZTRRqr2s0L6579mve/6Lf/6oYDy2G1Wgnz6b5Bed9m0O+KcZq89ClJtTQLOXrXxy+74EVv/fS1C30/DAupmgZpg3SV7D2DkAMg6Pel5qbpc7QylKFMD/coXfFxm2HR1N7DzQYHYs27/vdNF778XTfuPTTvvuRNmt+vdYSHdyCynP5LIOv+aj//O//7V/7w8zsONY2ndFBaU2M2Si/rLBpThmVO/y6ZrFoEQNC/2cg5V1YUTlew5Mo+c9P15WZhpXr0uZw5rja84rbmwpe/72Of/9p8qJdLunNfuvv+j4GamlR9cef8s3/9g+//7I6lZnNvw34ydoXF9Pnn02Ut1ltJa9KK5KY7514AgKB/s9mQlbc7w/uwTtVVh8pBlMzSRZEXH9aFmqMr9h3z31//tte95b0HlibTr7of71SmpnseXfKZy5750t/926v2TapUl1WjtmujjmSHGlsotVg0srHMZGV6H6lneDJEB/CdqJFU1N85T2GyezjOf/bn02F5ZkrLh+dFDn+JWW8qtqTceXt7wjs+fcue9gu/8fPnHa1Jk/u73Nz4vHJQ69wgP8AAABTrSURBVNCLpO7w7wqP9OlzZBpN1C/07frf+dwdL/m9r9c42nKx+OHbjGon1+HtQ3tfObfIu0XcTCX7b/bXkQrRB7Aqg96rvXPqeqV793J8n15WrRm0s3/295cd2nPrrz3ncacetX5O48g1nWRNllDJRp5VHqFiarIqc2Ltrm7dW//4M7//l1+MmE01cdd6x2/buQU3HwFYnVMuZocfoWX36fg+vszXTOpoqTnib75024W//DsfumJ/58POZCaXuUlW6+HxtiukOjG79qA//VXv/80/v3p/N1ybi012/x7nlknQAazGEbrnXVMWJrvX4/v4sqy9SlPH40kzt7/my97wnuHzn/SfHvGAmazWt6aapXM1prEpM7zT4Ov7ll/wmndeftM4fWN4t7x0yNrBnW+ofhvPzVkKA2BVBt3yrmXidteeoP/q8X18mcc4VLNt+rRFm13uuv/y9k9ctePsF1/4fZtmIs1SQ1Moe4UfUvP+T1/1P/7kMzfu6yYaSX1W9YNNKbN/h3Mzgg5gVQa9+kB3jnBXHnb4TY/v28saLa88LUBWrYmm7M01b/7ol7509Y7X/dcfP27jaJhZpLHN7W/sjX/0+bd/5DPzuUnNrOpEZinvmzn1E9255PHbd24dMy4AVp3pYsL4d/pwq1In71eetRKDxbb9+2v2Pv81H/rarkkqu8zbqi7+o39858c/v2SzKlKGrEiShWL873Ri5jzvBcBqHKEfafvz7qPbezu+jy9z78JsupGQpywz82DnXodzX92565df8aaX/tQPbj96y6ve/Xf/8NU9ZqMNvtjGgTSv1qS5ZTTRh3kcXiz/bTy3dff+ZHYA+A/GMvPyfbrrnUOzez2+jy/rfeU/bRp0WVGN8LHLijV9rOmW5wb9gZjt2mZSU9IwVGShldluM6t3m0z5Np6bSQ/azLQLgFUX9H7lNvo7x7HfnnnqKptuEn14waClsmgSsj4G1dOkJrJYTHelCLlJxeQZkkKW5rrbG7bfxnOTrGEpOoBVFnR+BADwH1F+wx3vltwEDwCrAos9AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKDzIwAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0fgQAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCzo8AAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0PkRAABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHABB0ACDoAACCDvy/duuYBgAAhIFgmuBfMwIqgIG7kbHDB0DQARB0AEEHQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHQAQQdA0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdAEEHEHQABB0AQQdA0AEEHQBBB0DQARB0AAQdQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdAAEHUDQARB0AAQdAEEHEHQABB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQcQdAAEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABEHQAQQdA0AEQdAAEHUDQARB0AAQdAEEHEHQTAAg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAAg6gKADIOgACDoAgg4g6AAIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAAg6gKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADCLoJAAQdAEEHQNABEHQAQQdA0AEQdAAEHUDQARB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHQBBB0DQAQQdAEEHQNABEHQAQQdA0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdAEEHEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdAAEHUDQARB0AAQdAEEH+GL6lMQuAD50AG4ssabVTuoDaqoAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb ya ff2 fs0 fc0 sc0 ls0 ws0">3<span class="fs1"> </span></div></div><div class="c xd y3f w5 he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x9 hb y41 ff7 fs2 fc0 sc0 ls3 ws0">16.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span><span class="ff8 fs2">Zyski zatrzymane i d<span class="_ _1"></span>ywidendy przypad<span class="_ _1"></span>ające na<span class="_ _1"></span> jedną akcję<span class="_ _1"></span><span class="ff7"> <span class="_ _2"></span><span class="ls4">...........................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">39<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 hb y42 ff7 fs2 fc0 sc0 ls3 ws0">17.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span><span class="ff8 fs2">Zobowiązania <span class="_ _1"></span>z tytułu kredytów<span class="_ _1"></span><span class="ff7"> <span class="_ _a"></span><span class="ls4">................................................................................................<span class="_ _1"></span>......................<span class="ls0"> <span class="_ _2"></span><span class="ls3">40<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 hb y43 ff7 fs2 fc0 sc0 ls3 ws0">18.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span><span class="ff8 fs2">Zobowiązania <span class="_ _1"></span>z tytułu dostaw i usłu<span class="_ _1"></span>g oraz pozo<span class="_ _1"></span>stałe zobowiązania<span class="_ _1"></span></span></span><span class="ls4">...............................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">43<span class="ff2 fs1 ls0"> </span></span></span></span></div><div class="t m0 x9 hb y44 ff7 fs2 fc0 sc0 ls3 ws0">19.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span><span class="ff8 fs2">Zobowiązania <span class="_ _1"></span>z tytułu świadczeń p<span class="_ _1"></span>racowniczych<span class="_ _1"></span><span class="ff7"> <span class="_ _4"></span><span class="ls4">............................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">43<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 hb y45 ff7 fs2 fc0 sc0 ls3 ws0">20.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span><span class="ff8 fs2">Zobowiązania <span class="_ _1"></span>z tytułu leasingu<span class="_ _1"></span></span></span><span class="ls4">........................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">45<span class="ff2 fs1 ls0"> </span></span></span></span></div><div class="t m0 x9 hb y46 ff7 fs2 fc0 sc0 ls3 ws0">21.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span></span><span class="ls0">Rezerwy <span class="_ _8"></span><span class="ls4">............................................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">46<span class="ff2 fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x9 hb y47 ff7 fs2 fc0 sc0 ls3 ws0">22.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span></span><span class="ls0">Segmenty <span class="_ _1"></span>operacyjne <span class="_ _8"></span><span class="ls4">.......................................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">46<span class="ff2 fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x9 hb y48 ff7 fs2 fc0 sc0 ls3 ws0">23.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span><span class="ff8 fs2">Przychody ze sprzed<span class="_ _1"></span>aży<span class="ff7"> <span class="_ _8"></span><span class="ls4">....................................................................................................................................<span class="ls0"> <span class="_ _7"></span><span class="ls3">48<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 hb y49 ff7 fs2 fc0 sc0 ls3 ws0">24.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span><span class="ff8 fs2">Koszty według rod<span class="_ _1"></span>zaju oraz koszt sprzeda<span class="_ _1"></span>nych towarów<span class="_ _1"></span><span class="ff7"> <span class="_ _a"></span><span class="ls4">................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">48<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 hb y4a ff7 fs2 fc0 sc0 ls3 ws0">25.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span><span class="ff8 fs2">Koszty świadcze<span class="_ _1"></span>ń pracowniczych<span class="_ _1"></span><span class="ff7"> <span class="_ _a"></span><span class="ls4">.....................................................................................................................<span class="ls0"> <span class="_ _7"></span><span class="ls3">49<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 hb y4b ff7 fs2 fc0 sc0 ls3 ws0">26.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span><span class="ff8 fs2">Pozostałe p<span class="_ _1"></span>rzychody i koszty operac<span class="_ _1"></span>yjne<span class="_ _1"></span><span class="ff7"> <span class="_ _4"></span><span class="ls4">................................<span class="_ _1"></span>.........................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">50<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 hb y4c ff7 fs2 fc0 sc0 ls3 ws0">27.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span></span><span class="ls0">Przychody i koszty fina<span class="_ _1"></span>nsowe<span class="_ _1"></span><span class="ls4">...........................................................................................................................</span> <span class="_ _2"></span><span class="ls3">50<span class="ff2 fs1 ls0"> </span></span></span></div><div class="t m0 x9 hb y4d ff7 fs2 fc0 sc0 ls3 ws0">28.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span></span><span class="ls0">Podatek d<span class="_ _1"></span>ochodowy <span class="ls4">................................................................<span class="_ _1"></span>........................................................................</span> <span class="_ _2"></span><span class="ls3">51<span class="ff2 fs1 ls0"> </span></span></span></div><div class="t m0 x9 hb y4e ff7 fs2 fc0 sc0 ls3 ws0">29.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span><span class="ff8 fs2">Zysk przypadając<span class="_ _1"></span>y na jedną akc<span class="_ _1"></span>ję<span class="ff7"> <span class="_ _a"></span><span class="ls4">....................................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">54<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 x9 hb y4f ff7 fs2 fc0 sc0 ls3 ws0">30.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span></span><span class="ls0">Udzielone i otrzym<span class="_ _1"></span>ane gwarancje fina<span class="_ _1"></span>nsowe<span class="_ _1"></span> <span class="_ _2"></span><span class="ls4">..................................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">54<span class="ff2 fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x9 hb y50 ff7 fs2 fc0 sc0 ls3 ws0">31.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span><span class="ff8 fs2">Transakcje z jed<span class="_ _1"></span>nostkami powiązanymi<span class="_ _1"></span><span class="ff7"> <span class="_ _1"></span><span class="ls4">..........................................................................................................</span> <span class="_ _2"></span><span class="ls3">55<span class="ff2 fs1 ls0"> </span></span></span></span></span></div><div class="t m0 x9 hb y51 ff7 fs2 fc0 sc0 ls3 ws0">32.<span class="ff2 fs1 ls0"> <span class="_ _6"> </span><span class="ff8 fs2">Znacząc<span class="_ _1"></span>e zdarzenia po dniu kończą<span class="_ _1"></span>cym okres sprawozdawc<span class="_ _1"></span>zy<span class="_ _1"></span><span class="ff7"> <span class="_ _8"></span><span class="ls4">.......................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">56<span class="ff2 fs1 ls0"> </span></span></span></span></span></span></span></div><div class="t m0 xa hb y52 ff2 fs2 fc0 sc0 ls0 ws0">32.1<span class="fs1"> <span class="_ _9"> </span></span><span class="ff3">Wyrażenie zgody p<span class="_ _1"></span>rzez Radę Nadzorczą<span class="_ _1"></span> na zawarcie umowy<span class="_ _1"></span> poręczenia<span class="_ _1"></span></span> <span class="ls4">.................................................</span> <span class="_ _2"></span><span class="ls3">56<span class="fs1 ls0"> </span></span></div><div class="t m0 xa hb y53 ff2 fs2 fc0 sc0 ls0 ws0">32.2<span class="fs1"> <span class="_ _9"> </span></span><span class="ff3">Zawarcie umowy o kredy<span class="_ _1"></span>t krótkoterminowy przez s<span class="_ _1"></span>półkę zależną<span class="_ _3"></span></span> <span class="_ _2"></span><span class="ls4">............................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">57<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 xa hb y54 ff2 fs2 fc0 sc0 ls0 ws0">32.3<span class="fs1"> <span class="_ _9"> </span></span><span class="ff3">Aneks do umowy o<span class="_ _1"></span> kredyt w rachunku<span class="_ _1"></span> bieżącym<span class="_ _1"></span></span> <span class="_ _8"></span><span class="ls4">.......................................................................................<span class="ls0"> <span class="_ _2"></span><span class="ls3">57<span class="fs1 ls0"> </span></span></span></span></div><div class="t m0 x4 h3 y55 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y56 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y57 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y58 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y59 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5a ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5b ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5c ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5d ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5f ff7 fs1 fc0 sc0 ls0 ws0"> <span class="_ _b"> </span><span class="ff2 fs2"> </span></div></div><a class="l" href="#pf27" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1484.780000px;width:479.300000px;height:14.030000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf28" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1456.700000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2b" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1428.620000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2b" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1400.540000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1372.460000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2e" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1344.400000px;width:479.300000px;height:14.030000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2e" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1316.320000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf30" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1288.240000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf30" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1260.160000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf31" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1232.080000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf31" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1204.020000px;width:479.300000px;height:14.030000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf32" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1175.940000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf32" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1147.860000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf36" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1119.780000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf36" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1091.700000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf37" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1063.640000px;width:479.300000px;height:14.030000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf38" ><span class="d m1" style="border-style:none;position:absolute;left:127.500000px;bottom:1035.560000px;width:479.300000px;height:14.040000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf38" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:1011.140000px;width:467.300000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf39" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:986.720000px;width:467.300000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf39" ><span class="d m1" style="border-style:none;position:absolute;left:151.500000px;bottom:962.320000px;width:467.300000px;height:12.200000px;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 x3 y3b w4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb ya ff2 fs0 fc0 sc0 ls0 ws0">4<span class="fs1"> </span></div></div><div class="c xd y3f w5 he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h9 y60 ff5 fs5 fc1 sc0 ls0 ws0">Sprawozdanie z sy<span class="_ _7"></span>tuacji finansowej </div></div><div class="c xf y61 w6 h10"><div class="t m0 x10 h7 y62 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y61 w7 h10"><div class="t m0 x12 h11 y62 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y61 w8 h10"><div class="t m0 x14 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x15 h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 </span></div></div><div class="c x16 y61 w9 h10"><div class="t m0 x17 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x18 h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">2022<span class="ls0"> </span></div></div><div class="c xf y65 w6 h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">AKTYWA </div></div><div class="c x11 y65 w7 h12"><div class="t m0 x1a h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">Nota </div></div><div class="c x13 y65 w8 h12"><div class="t m0 x1b h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x16 y65 w9 h12"><div class="t m0 x1c h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y67 w6 h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y67 w7 h13"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y67 w8 h13"><div class="t m0 x1b h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x16 y67 w9 h13"><div class="t m0 x1c h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y69 w6 h12"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Rzeczowe akty<span class="_ _7"></span>wa trwałe<span class="ff2"> </span></div></div><div class="c x11 y69 w7 h12"><div class="t m0 x1d h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">7  </div></div><div class="c x13 y69 w8 h12"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">18 302      </span></div></div><div class="c x16 y69 w9 h12"><div class="t m0 x1f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">17 715      </span></div></div><div class="c xf y6a w6 h12"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Wartości n<span class="_ _0"></span>iemateri<span class="_ _0"></span>alne<span class="ff2"> </span></div></div><div class="c x11 y6a w7 h12"><div class="t m0 x1d h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">8  </div></div><div class="c x13 y6a w8 h12"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">3 600      </span></div></div><div class="c x16 y6a w9 h12"><div class="t m0 x1d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">3 776      </span></div></div><div class="c xf y6b w6 h14"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Aktywa z tyt<span class="_ _0"></span>ułu praw do użyt<span class="_ _0"></span>kowania<span class="ff2"> </span></div></div><div class="c x11 y6b w7 h14"><div class="t m0 x1f h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">9 </div></div><div class="c x13 y6b w8 h14"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">19 848      </span></div></div><div class="c x16 y6b w9 h14"><div class="t m0 x1f h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">12 865      </span></div></div><div class="c xf y6c w6 h12"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Inwestycje w j<span class="_ _7"></span>ednostkach zależnych<span class="ff2"> </span></div></div><div class="c x11 y6c w7 h12"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">10<span class="ls0"> </span></div></div><div class="c x13 y6c w8 h12"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">70 803      </span></div></div><div class="c x16 y6c w9 h12"><div class="t m0 x1f h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">70 803      </span></div></div><div class="c xf y6d w6 h12"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Aktywa z tyt<span class="_ _0"></span>ułu odroczone<span class="_ _7"></span>g<span class="_ _1"></span>o podatku doc<span class="_ _0"></span>hodowego<span class="ff2"> </span></div></div><div class="c x11 y6d w7 h12"><div class="t m0 x1f h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x13 y6d w8 h12"><div class="t m0 x20 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">1 885      </span></div></div><div class="c x16 y6d w9 h12"><div class="t m0 x1d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">1 954      </span></div></div><div class="c xf y6e w6 h12"><div class="t m0 x19 h11 y66 ff4 fs3 fc0 sc0 ls0 ws0">Aktywa trwałe<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x11 y6e w7 h12"><div class="t m0 x12 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y6e w8 h12"><div class="t m0 x21 h11 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">114 438     <span class="ff5"> </span></span></div></div><div class="c x16 y6e w9 h12"><div class="t m0 x22 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">107 113      </span></div></div><div class="c xf y6f w6 h12"><div class="t m0 x19 h11 y70 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11 y6f w7 h12"><div class="t m0 x12 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y6f w8 h12"><div class="t m0 x23 h11 y70 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x16 y6f w9 h12"><div class="t m0 xa h11 y71 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf y72 w6 h14"><div class="t m0 x19 h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">Zapasy </div></div><div class="c x11 y72 w7 h14"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">11<span class="ls0"> </span></div></div><div class="c x13 y72 w8 h14"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">204 455      </span></div></div><div class="c x16 y72 w9 h14"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">247 870      </span></div></div><div class="c xf y73 w6 h15"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Należności z t<span class="_ _7"></span>ytułu dostaw i usług oraz pozostałe nal<span class="_ _7"></span>eż<span class="_ _1"></span>ności <span class="ff2"> </span></div></div><div class="c x11 y73 w7 h15"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">12<span class="ls0"> </span></div></div><div class="c x13 y73 w8 h15"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">33 290      </span></div></div><div class="c x16 y73 w9 h15"><div class="t m0 x1f h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">60 186      </span></div></div><div class="c xf y74 w6 h12"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Należności z t<span class="_ _7"></span>ytułu bieżącego podatku doc<span class="_ _0"></span>hodowego<span class="ff2"> </span></div></div><div class="c x11 y74 w7 h12"><div class="t m0 x22 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x13 y74 w8 h12"><div class="t m0 x22 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x16 y74 w9 h12"><div class="t m0 x24 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">847      </span></div></div><div class="c xf y75 w6 h12"><div class="t m0 x19 h7 y71 ff3 fs3 fc0 sc0 ls0 ws0">Środki pi<span class="_ _7"></span>en<span class="_ _1"></span>iężne i ich ek<span class="_ _0"></span>wiwalenty<span class="ff2"> </span></div></div><div class="c x11 y75 w7 h12"><div class="t m0 x24 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">13<span class="ls0"> </span></div></div><div class="c x13 y75 w8 h12"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">49 107      </span></div></div><div class="c x16 y75 w9 h12"><div class="t m0 x1d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">1 386      </span></div></div><div class="c xf y76 w6 h14"><div class="t m0 x19 h11 y66 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff5">Aktywa obrotowe<span class="_ _7"></span><span class="ff2"> </span></span></div></div><div class="c x11 y76 w7 h14"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y76 w8 h14"><div class="t m0 x24 h11 y68 ff2 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">286 852     <span class="ff5"> </span></span></div></div><div class="c x16 y76 w9 h14"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">310 289      </span></div></div><div class="c xf y77 w6 h16"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y77 w7 h16"><div class="t m0 x12 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y77 w8 h16"><div class="t m0 x23 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x16 y77 w9 h16"><div class="t m0 xa h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf y78 w6 h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">Aktywa razem </div></div><div class="c x11 y78 w7 h12"><div class="t m0 x12 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y78 w8 h12"><div class="t m0 x24 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">401 2<span class="ls6">90</span> </span></div></div><div class="c x16 y78 w9 h12"><div class="t m0 x22 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">417 402 </span></div></div><div class="c xf y79 w6 h13"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y79 w7 h13"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y79 w8 h13"><div class="t m0 x23 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x16 y79 w9 h13"><div class="t m0 xa h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf y7b w6 h16"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">PASYWA </div></div><div class="c x11 y7b w7 h16"><div class="t m0 x12 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y7b w8 h16"><div class="t m0 x23 h7 y7c ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x16 y7b w9 h16"><div class="t m0 xa h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf y7d w6 h13"><div class="t m0 x19 h11 y7c ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11 y7d w7 h13"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y7d w8 h13"><div class="t m0 x23 h7 y7c ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x16 y7d w9 h13"><div class="t m0 xa h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf y7e w6 h12"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Kapitał podst<span class="_ _7"></span>awowy<span class="ff2"> </span></div></div><div class="c x11 y7e w7 h12"><div class="t m0 x24 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">15<span class="ls0"> </span></div></div><div class="c x13 y7e w8 h12"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">7 504      </span></div></div><div class="c x16 y7e w9 h12"><div class="t m0 x1d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">7 504      </span></div></div><div class="c xf y7f w6 h12"><div class="t m0 x19 h7 y71 ff3 fs3 fc0 sc0 ls0 ws0">Kapitał zapasowy <span class="_ _7"></span>z nadwyżki ceny emisy<span class="_ _7"></span>jnej nad wartością nominal<span class="_ _0"></span>ną akcji<span class="ff2"> </span></div></div><div class="c x11 y7f w7 h12"><div class="t m0 x12 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y7f w8 h12"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">35 677      </span></div></div><div class="c x16 y7f w9 h12"><div class="t m0 x1f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">35 677      </span></div></div><div class="c xf y80 w6 h14"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Kapitał rezerwo<span class="_ _0"></span>wy<span class="ff2"> </span></div></div><div class="c x11 y80 w7 h14"><div class="t m0 x22 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x13 y80 w8 h14"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">329      </span></div></div><div class="c x16 y80 w9 h14"><div class="t m0 x24 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">329      </span></div></div><div class="c xf y81 w6 h12"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe kapit<span class="_ _7"></span>ały<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x11 y81 w7 h12"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y81 w8 h12"><div class="t m0 x1f h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">(104)     </span></div></div><div class="c x16 y81 w9 h12"><div class="t m0 x1f h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">(73)     </span></div></div><div class="c xf y82 w6 h12"><div class="t m0 x19 h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">Zyski zatr<span class="_ _7"></span>z<span class="_ _1"></span>ymane </div></div><div class="c x11 y82 w7 h12"><div class="t m0 x24 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">16<span class="ls0"> </span></div></div><div class="c x13 y82 w8 h12"><div class="t m0 x21 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">300 999      </span></div></div><div class="c x16 y82 w9 h12"><div class="t m0 x22 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">248 104      </span></div></div><div class="c xf y83 w6 h15"><div class="t m0 x19 h11 y66 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff4">Kapitał własny<span class="_ _7"></span><span class="ff2"> </span></span></div></div><div class="c x11 y83 w7 h15"><div class="t m0 x12 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y83 w8 h15"><div class="t m0 x21 h11 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">344 405<span class="ff5"> </span></span></div></div><div class="c x16 y83 w9 h15"><div class="t m0 x22 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">291 541      </span></div></div><div class="c xf y84 w6 h14"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11 y84 w7 h14"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y84 w8 h14"><div class="t m0 x23 h7 y62 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x16 y84 w9 h14"><div class="t m0 xa h7 y66 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf y85 w6 h12"><div class="t m0 x19 h11 y66 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu kre<span class="_ _7"></span>dytów<span class="_ _1"></span><span class="ff5"> </span></div></div><div class="c x11 y85 w7 h12"><div class="t m0 x24 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">17<span class="ls0"> </span></div></div><div class="c x13 y85 w8 h12"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x16 y85 w9 h12"><div class="t m0 x1f h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">17 143      </span></div></div><div class="c xf y86 w6 h12"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu leasi<span class="_ _7"></span>ngu <span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x11 y86 w7 h12"><div class="t m0 x24 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">20<span class="ls0"> </span></div></div><div class="c x13 y86 w8 h12"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">15 417      </span></div></div><div class="c x16 y86 w9 h12"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">5 494      </span></div></div><div class="c xf y87 w6 h12"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu świadc<span class="_ _0"></span>zeń pracownic<span class="_ _7"></span>z<span class="_ _1"></span>ych<span class="ff2"> </span></div></div><div class="c x11 y87 w7 h12"><div class="t m0 x24 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">19<span class="ls0"> </span></div></div><div class="c x13 y87 w8 h12"><div class="t m0 x1d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">678      </span></div></div><div class="c x16 y87 w9 h12"><div class="t m0 x24 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">566      </span></div></div><div class="c xf y88 w6 h14"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Inne zobowiązania dłu<span class="_ _7"></span>goterminowe<span class="ff2"> </span></div></div><div class="c x11 y88 w7 h14"><div class="t m0 x22 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x13 y88 w8 h14"><div class="t m0 x25 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">27      </span></div></div><div class="c x16 y88 w9 h14"><div class="t m0 x25 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">32      </span></div></div><div class="c xf y89 w6 h14"><div class="t m0 x19 h11 y66 ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania dług<span class="_ _7"></span>oterminowe<span class="ff2"> </span></div></div><div class="c x11 y89 w7 h14"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y89 w8 h14"><div class="t m0 x1e h11 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">16 122     <span class="ff5"> </span></span></div></div><div class="c x16 y89 w9 h14"><div class="t m0 x1f h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">23 235      </span></div></div><div class="c xf y8a w6 h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11 y8a w7 h12"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y8a w8 h12"><div class="t m0 x23 h7 y62 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x16 y8a w9 h12"><div class="t m0 xa h7 y66 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf y8b w6 h12"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu dost<span class="_ _0"></span>aw i usług oraz pozost<span class="_ _0"></span>ałe zobowią<span class="_ _0"></span>zania<span class="ff2"> </span></div></div><div class="c x11 y8b w7 h12"><div class="t m0 x24 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">18<span class="ls0"> </span></div></div><div class="c x13 y8b w8 h12"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">25 026      </span></div></div><div class="c x16 y8b w9 h12"><div class="t m0 x1f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">22 664      </span></div></div><div class="c xf y8c w6 h12"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu świadc<span class="_ _0"></span>zeń pracownic<span class="_ _7"></span>z<span class="_ _1"></span>ych<span class="ff2"> </span></div></div><div class="c x11 y8c w7 h12"><div class="t m0 x24 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">19<span class="ls0"> </span></div></div><div class="c x13 y8c w8 h12"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">8 180      </span></div></div><div class="c x16 y8c w9 h12"><div class="t m0 x1d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">7 264      </span></div></div><div class="c xf y8d w6 h14"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu kre<span class="_ _7"></span>dytów <span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x11 y8d w7 h14"><div class="t m0 x24 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">17<span class="ls0"> </span></div></div><div class="c x13 y8d w8 h14"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x16 y8d w9 h14"><div class="t m0 x1f h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">65 024      </span></div></div><div class="c xf y8e w6 h12"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu leasi<span class="_ _7"></span>ngu<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x11 y8e w7 h12"><div class="t m0 x24 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">20<span class="ls0"> </span></div></div><div class="c x13 y8e w8 h12"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">4 156      </span></div></div><div class="c x16 y8e w9 h12"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">6 551      </span></div></div><div class="c xf y8f w6 h12"><div class="t m0 x19 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu bieżące<span class="_ _7"></span>g<span class="_ _1"></span>o podatku <span class="_ _7"></span>dochodowego<span class="ff2"> </span></div></div><div class="c x11 y8f w7 h12"><div class="t m0 x12 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y8f w8 h12"><div class="t m0 x20 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">2 396      </span></div></div><div class="c x16 y8f w9 h12"><div class="t m0 x25 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xf y90 w6 h15"><div class="t m0 x19 h7 y91 ff2 fs3 fc0 sc0 ls0 ws0">Rezerwy </div></div><div class="c x11 y90 w7 h15"><div class="t m0 x24 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">21<span class="ls0"> </span></div></div><div class="c x13 y90 w8 h15"><div class="t m0 x20 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">1 005      </span></div></div><div class="c x16 y90 w9 h15"><div class="t m0 x1d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">1 123      </span></div></div><div class="c xf y92 w6 h12"><div class="t m0 x19 h11 y71 ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania krót<span class="_ _7"></span>koterminowe<span class="ff2"> </span></div></div><div class="c x11 y92 w7 h12"><div class="t m0 x12 h7 y71 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y92 w8 h12"><div class="t m0 x26 h11 y64 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">40 763     <span class="ff5"> </span></span></div></div><div class="c x16 y92 w9 h12"><div class="t m0 x22 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">102 626      </span></div></div><div class="c xf y93 w6 h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x11 y93 w7 h13"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y93 w8 h13"><div class="t m0 x23 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x16 y93 w9 h13"><div class="t m0 xa h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf y94 w6 h12"><div class="t m0 x19 h11 y66 ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania raze<span class="_ _7"></span>m<span class="ff5"> </span></div></div><div class="c x11 y94 w7 h12"><div class="t m0 x12 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y94 w8 h12"><div class="t m0 x26 h11 y64 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">56 885     <span class="ff5"> </span></span></div></div><div class="c x16 y94 w9 h12"><div class="t m0 x22 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">125 861      </span></div></div><div class="c xf y95 w6 h17"><div class="t m0 x19 h11 y96 ff5 fs3 fc0 sc0 ls0 ws0">Pasywa razem </div></div><div class="c x11 y95 w7 h17"><div class="t m0 x12 h11 y96 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x13 y95 w8 h17"><div class="t m0 x21 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">401 290 </span></div></div><div class="c x16 y95 w9 h17"><div class="t m0 x22 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">417 402 </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h11 y97 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="_ _c"> </span><span class="ff5"> </span></div></div><a class="l" href="#pf1d" ><span class="d m1" style="border-style:none;position:absolute;left:737.040000px;bottom:1337.080000px;width:8.550000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1f" ><span class="d m1" style="border-style:none;position:absolute;left:737.040000px;bottom:1308.580000px;width:8.550000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf20" ><span class="d m1" style="border-style:none;position:absolute;left:738.840000px;bottom:1280.080000px;width:8.560000px;height:9.760000px;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:734.800000px;bottom:1251.580000px;width:12.600000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf32" ><span class="d m1" style="border-style:none;position:absolute;left:738.840000px;bottom:1223.080000px;width:8.560000px;height:9.760000px;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:734.800000px;bottom:1136.580000px;width:12.600000px;height:9.760000px;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:734.800000px;bottom:1108.080000px;width:12.600000px;height:9.760000px;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:734.800000px;bottom:1051.080000px;width:12.600000px;height:9.760000px;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:734.800000px;bottom:884.460000px;width:12.600000px;height:9.760000px;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:734.800000px;bottom:770.460000px;width:12.600000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf28" ><span class="d m1" style="border-style:none;position:absolute;left:734.800000px;bottom:683.960000px;width:12.600000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:734.800000px;bottom:655.460000px;width:12.600000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2b" ><span class="d m1" style="border-style:none;position:absolute;left:734.800000px;bottom:626.960000px;width:12.600000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2b" ><span class="d m1" style="border-style:none;position:absolute;left:734.800000px;bottom:511.960000px;width:12.600000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2b" ><span class="d m1" style="border-style:none;position:absolute;left:734.800000px;bottom:483.460000px;width:12.600000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf28" ><span class="d m1" style="border-style:none;position:absolute;left:734.800000px;bottom:454.960000px;width:12.600000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:734.800000px;bottom:426.460000px;width:12.600000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2e" ><span class="d m1" style="border-style:none;position:absolute;left:734.800000px;bottom:369.460000px;width:12.600000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf5" class="pf w0 h0" ><div class="pc pc5 w0 h0"><img class="bi x3 y3b w4 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb ya ff2 fs0 fc0 sc0 ls0 ws0">5<span class="fs1"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h9 y60 ff5 fs5 fc1 sc0 ls0 ws0">Sprawozdanie <span class="ls8">z <span class="_ _7"></span><span class="ls0">wyniku finansowego <span class="ff4">i inn<span class="_ _0"></span>ych całkowitych d<span class="_ _7"></span>ochodów<span class="ff5"> </span></span></span></span></div></div><div class="c xf y98 wb h18"><div class="t m0 x19 h7 y63 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y98 wc h18"><div class="t m0 x2a h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">Nota<span class="ff2"> </span></div></div><div class="c x2b y98 wd h18"><div class="t m0 x2c h11 y99 ff4 fs3 fc0 sc0 ls0 ws0">Okres 12 miesięcy </div><div class="t m0 x2d h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">zakończony 31 gr<span class="_ _0"></span>udnia </div><div class="t m0 x2e h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">23 </span></div></div><div class="c x2f y98 we h18"><div class="t m0 x2c h11 y99 ff4 fs3 fc0 sc0 ls0 ws0">Okres 12 miesięcy </div><div class="t m0 x2d h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">zakończony 31 gr<span class="_ _0"></span>udnia </div><div class="t m0 x2e h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">22 </span></div></div><div class="c xf y67 wb h12"><div class="t m0 x19 h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y67 wc h12"><div class="t m0 x30 h7 y62 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y67 wd h12"><div class="t m0 x31 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2f y67 we h12"><div class="t m0 x31 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y69 wb h12"><div class="t m0 x22 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Przychody ze spr<span class="_ _0"></span>zedaży<span class="ff2"> </span></div></div><div class="c x29 y69 wc h12"><div class="t m0 x1a h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">22<span class="ls9">, </span>23<span class="ls0"> </span></div></div><div class="c x2b y69 wd h12"><div class="t m0 x32 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">571 836      </span></div></div><div class="c x2f y69 we h12"><div class="t m0 x33 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">594 310 </span></div></div><div class="c xf y6a wb h12"><div class="t m0 x22 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Koszt sprzedanyc<span class="_ _0"></span>h towarów <span class="ff2"> </span></div></div><div class="c x29 y6a wc h12"><div class="t m0 x22 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2b y6a wd h12"><div class="t m0 x34 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">(407 643)     </span></div></div><div class="c x2f y6a we h12"><div class="t m0 x35 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">(434 521) </span></div></div><div class="c xf y9a wb h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y9a wc h13"><div class="t m0 x30 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y9a wd h13"><div class="t m0 x36 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2f y9a we h13"><div class="t m0 x36 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf y9b wb h19"><div class="t m0 x1a h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Zysk brutto ze spr<span class="_ _7"></span>z<span class="_ _1"></span>edaży<span class="ff5"> </span></div></div><div class="c x29 y9b wc h19"><div class="t m0 x30 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y9b wd h19"><div class="t m0 x32 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">164 193</span>     <span class="ls0"> </span></div></div><div class="c x2f y9b we h19"><div class="t m0 x33 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">159 789 </span></div></div><div class="c xf y9c wb h16"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y9c wc h16"><div class="t m0 x30 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y9c wd h16"><div class="t m0 x36 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2f y9c we h16"><div class="t m0 x36 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf y9d wb h14"><div class="t m0 x22 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Koszty sprzedaży<span class="_ _7"></span><span class="ff2"> </span></div></div><div class="c x29 y9d wc h14"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2b y9d wd h14"><div class="t m0 x14 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">(74 142)     </span></div></div><div class="c x2f y9d we h14"><div class="t m0 x37 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">(73 143) </span></div></div><div class="c xf y9e wb h12"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Koszty administ<span class="_ _7"></span>racyjne </div></div><div class="c x29 y9e wc h12"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2b y9e wd h12"><div class="t m0 x37 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">(23 592)     </span></div></div><div class="c x2f y9e we h12"><div class="t m0 x37 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">(21 190) </span></div></div><div class="c xf y9f wb h12"><div class="t m0 x22 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Oczekiwane s<span class="_ _7"></span>traty kredytowe  </div></div><div class="c x29 y9f wc h12"><div class="t m0 x25 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">12<span class="ls0"> </span></div></div><div class="c x2b y9f wd h12"><div class="t m0 x17 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">81      </span></div></div><div class="c x2f y9f we h12"><div class="t m0 x38 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">(12) </span></div></div><div class="c xf ya0 wb h15"><div class="t m0 x22 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe przycho<span class="_ _0"></span>dy operac<span class="_ _7"></span>yjne<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x29 ya0 wc h15"><div class="t m0 x22 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2b ya0 wd h15"><div class="t m0 x39 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">2 739      </span></div></div><div class="c x2f ya0 we h15"><div class="t m0 x37 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">1 363 </span></div></div><div class="c xf ya1 wb h14"><div class="t m0 x22 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe koszty<span class="_ _0"></span> operacy<span class="_ _7"></span>jne<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x29 ya1 wc h14"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2b ya1 wd h14"><div class="t m0 x32 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">(307)     </span></div></div><div class="c x2f ya1 we h14"><div class="t m0 x3a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">(386) </span></div></div><div class="c xf ya2 wb h16"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 ya2 wc h16"><div class="t m0 x30 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b ya2 wd h16"><div class="t m0 x36 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2f ya2 we h16"><div class="t m0 x36 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf ya3 wb h19"><div class="t m0 x1a h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">Zysk na działalnoś<span class="_ _7"></span>ci operacyjnej<span class="ff5"> </span></div></div><div class="c x29 ya3 wc h19"><div class="t m0 x30 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b ya3 wd h19"><div class="t m0 x32 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">68 972      </span></div></div><div class="c x2f ya3 we h19"><div class="t m0 x35 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">66 421 </span></div></div><div class="c xf ya4 wb h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 ya4 wc h13"><div class="t m0 x30 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b ya4 wd h13"><div class="t m0 x36 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2f ya4 we h13"><div class="t m0 x36 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf ya5 wb h12"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Przychody fi<span class="_ _7"></span>nansowe </div></div><div class="c x29 ya5 wc h12"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2b ya5 wd h12"><div class="t m0 x39 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">221      </span></div></div><div class="c x2f ya5 we h12"><div class="t m0 x38 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="ls0">3 </span></div></div><div class="c xf ya6 wb h12"><div class="t m0 x22 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Koszty finans<span class="_ _7"></span>owe<span class="_ _1"></span> </div></div><div class="c x29 ya6 wc h12"><div class="t m0 x22 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2b ya6 wd h12"><div class="t m0 x32 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">(3 602)     </span></div></div><div class="c x2f ya6 we h12"><div class="t m0 x3b h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">(8 877) </span></div></div><div class="c xf ya7 wb h13"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 ya7 wc h13"><div class="t m0 x30 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b ya7 wd h13"><div class="t m0 x36 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2f ya7 we h13"><div class="t m0 x36 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf ya8 wb h19"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Zysk przed opodatko<span class="_ _7"></span>waniem </div></div><div class="c x29 ya8 wc h19"><div class="t m0 x30 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b ya8 wd h19"><div class="t m0 x32 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">65 591      </span></div></div><div class="c x2f ya8 we h19"><div class="t m0 x35 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">57 547 </span></div></div><div class="c xf ya9 wb h16"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 ya9 wc h16"><div class="t m0 x30 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b ya9 wd h16"><div class="t m0 x36 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2f ya9 we h16"><div class="t m0 x36 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf yaa wb h14"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Podatek do<span class="_ _7"></span>chodowy </div></div><div class="c x29 yaa wc h14"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x2b yaa wd h14"><div class="t m0 x34 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">(12 696)     </span></div></div><div class="c x2f yaa we h14"><div class="t m0 x37 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">(11 478) </span></div></div><div class="c xf yab wb h16"><div class="t m0 x22 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 yab wc h16"><div class="t m0 x30 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b yab wd h16"><div class="t m0 x36 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2f yab we h16"><div class="t m0 x36 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf yac wb h1a"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Zysk netto </div></div><div class="c x29 yac wc h1a"><div class="t m0 x30 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b yac wd h1a"><div class="t m0 x32 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">52 895</span>     <span class="ls0"> </span></div></div><div class="c x2f yac we h1a"><div class="t m0 x35 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">46 069 </span></div></div><div class="c xf yad wb h16"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 yad wc h16"><div class="t m0 x30 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b yad wd h16"><div class="t m0 x36 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2f yad we h16"><div class="t m0 x36 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf yae wb h14"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 yae wc h14"><div class="t m0 x30 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b yae wd h14"><div class="t m0 x36 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2f yae we h14"><div class="t m0 x36 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf yaf wb h15"><div class="t m0 x30 h7 y68 ff8 fs3 fc0 sc0 ls0 ws0">Pozycje, które n<span class="_ _7"></span>ie mogą być przeniesione d<span class="_ _7"></span>o wyniku finansowego<span class="ff2"> </span></div></div><div class="c x29 yaf wc h15"><div class="t m0 x30 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b yaf wd h15"><div class="t m0 x36 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2f yaf we h15"><div class="t m0 x36 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf yb0 wb h12"><div class="t m0 x30 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Zyski/st<span class="_ _7"></span>ra<span class="_ _1"></span>ty aktuarial<span class="_ _7"></span>n<span class="_ _1"></span>e </div></div><div class="c x29 yb0 wc h12"><div class="t m0 x25 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">19<span class="ls0"> </span></div></div><div class="c x2b yb0 wd h12"><div class="t m0 x39 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">(38)     </span></div></div><div class="c x2f yb0 we h12"><div class="t m0 x3b h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls6">168<span class="ls0"> </span></span></div></div><div class="c xf yb1 wb h12"><div class="t m0 x30 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Podatek do<span class="_ _7"></span>chodowy dotyczący innych całk<span class="_ _0"></span>owitych <span class="_ _0"></span>dochodów<span class="ff2"> </span></div></div><div class="c x29 yb1 wc h12"><div class="t m0 x30 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b yb1 wd h12"><div class="t m0 x3c h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">7      </span></div></div><div class="c x2f yb1 we h12"><div class="t m0 x38 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">(32) </span></div></div><div class="c xf yb2 wb h14"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 yb2 wc h14"><div class="t m0 x30 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b yb2 wd h14"><div class="t m0 x36 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2f yb2 we h14"><div class="t m0 x36 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf yb3 wb h14"><div class="t m0 x1a h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Inne całkowite doc<span class="_ _7"></span>hody netto<span class="ff5"> </span></div></div><div class="c x29 yb3 wc h14"><div class="t m0 x30 h11 y62 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b yb3 wd h14"><div class="t m0 x32 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">(31)     </span></div></div><div class="c x2f yb3 we h14"><div class="t m0 x3b h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                              <span class="ls6">136<span class="ls0"> </span></span></div></div><div class="c xf yb4 wb h16"><div class="t m0 x1a h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 yb4 wc h16"><div class="t m0 x30 h7 y7c ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b yb4 wd h16"><div class="t m0 x31 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2f yb4 we h16"><div class="t m0 x31 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf yb5 wb h12"><div class="t m0 x1a h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">Całkowite docho<span class="_ _7"></span>dy<span class="_ _1"></span> netto za rok <span class="_ _7"></span>obrotowy<span class="ff5"> </span></div></div><div class="c x29 yb5 wc h12"><div class="t m0 x30 h7 y70 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b yb5 wd h12"><div class="t m0 x32 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">52 864 </span></div></div><div class="c x2f yb5 we h12"><div class="t m0 x35 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">46 205 </span></div></div><div class="c xf yb6 wb h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 yb6 wc h13"><div class="t m0 x30 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b yb6 wd h13"><div class="t m0 x36 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2f yb6 we h13"><div class="t m0 x36 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xf yb7 wb h1b"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Zysk netto za okr<span class="_ _7"></span>es<span class="_ _1"></span> przypadając<span class="_ _7"></span>y na akcjonariuszy Spółki<span class="ff5"> </span></div></div><div class="c x29 yb7 wc h1b"><div class="t m0 x30 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b yb7 wd h1b"><div class="t m0 x35 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">52 895      </span></div></div><div class="c x2f yb7 we h1b"><div class="t m0 x35 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">46 069 </span></div></div><div class="c xf yb8 wb h1c"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Całkowity dochó<span class="_ _7"></span>d z<span class="_ _1"></span>a okres prz<span class="_ _7"></span>y<span class="_ _1"></span>padający na akcjona<span class="_ _7"></span>riuszy Spółki<span class="ff5"> </span></div></div><div class="c x29 yb8 wc h1c"><div class="t m0 x30 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b yb8 wd h1c"><div class="t m0 x35 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">52 864      </span></div></div><div class="c x2f yb8 we h1c"><div class="t m0 x35 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">46 205 </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 yb9 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1d yba ff2 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h7 ybb ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e ybc ff4 fs2 fc0 sc0 ls0 ws0">Zysk przypadający na jed<span class="_ _1"></span>ną akcję<span class="_ _1"></span><span class="ff5"> </span></div></div><div class="c xf ybd wf h1f"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3d ybd w10 h1f"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e ybd w11 h1f"><div class="t m0 x3f h11 ybe ff4 fs3 fc0 sc0 ls0 ws0">Okres 12 miesięcy </div><div class="t m0 x2a h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">zakończony 31 gr<span class="_ _0"></span>udnia </div><div class="t m0 xe h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 </span></div></div><div class="c x2f ybd we h1f"><div class="t m0 x2c h11 ybe ff4 fs3 fc0 sc0 ls0 ws0">Okres 12 miesięcy </div><div class="t m0 x2d h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">zakończony 31 gr<span class="_ _0"></span>udnia </div><div class="t m0 x2e h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">22 </span></div></div><div class="c xf ybf wf h14"><div class="t m0 x19 h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">Podstawowy zy<span class="_ _0"></span>sk przypadający n<span class="_ _7"></span>a jedną akcję w zł<span class="ff5"> </span></div></div><div class="c x3d ybf w10 h14"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">29<span class="ls0"> </span></div></div><div class="c x3e ybf w11 h14"><div class="t m0 x40 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">0,70</span>     <span class="ls0"> </span></div></div><div class="c x2f ybf we h14"><div class="t m0 x15 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">0,61      </span></div></div><div class="c xf yc0 wf h14"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">- <span class="ff3">z działalności k<span class="_ _7"></span>ontynuowanej<span class="ff2"> </span></span></div></div><div class="c x3d yc0 w10 h14"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e yc0 w11 h14"><div class="t m0 x40 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">0,70</span>     <span class="ls0"> </span></div></div><div class="c x2f yc0 we h14"><div class="t m0 x15 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">0,61      </span></div></div><div class="c xf yc1 wf h20"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- <span class="ff3">z działalności zani<span class="_ _7"></span>echanej<span class="ff2"> </span></span></div></div><div class="c x3d yc1 w10 h20"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e yc1 w11 h20"><div class="t m0 x41 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x2f yc1 we h20"><div class="t m0 x42 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xf yc2 wf h14"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Rozwodniony zy<span class="_ _7"></span>s<span class="_ _1"></span>k przypadający n<span class="_ _7"></span>a jedną akcję w zł<span class="ff5"> </span></div></div><div class="c x3d yc2 w10 h14"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">29<span class="ls0"> </span></div></div><div class="c x3e yc2 w11 h14"><div class="t m0 x40 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">0,70</span>     <span class="ls0"> </span></div></div><div class="c x2f yc2 we h14"><div class="t m0 x15 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">0,61      </span></div></div><div class="c xf yc3 wf h14"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- <span class="ff3">z działalności k<span class="_ _7"></span>ontynuowanej<span class="ff2"> </span></span></div></div><div class="c x3d yc3 w10 h14"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e yc3 w11 h14"><div class="t m0 x40 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">0,70</span>     <span class="ls0"> </span></div></div><div class="c x2f yc3 we h14"><div class="t m0 x15 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">0,61      </span></div></div><div class="c xf yc4 wf h14"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- <span class="ff3">z działalności zani<span class="_ _7"></span>echanej<span class="ff2"> </span></span></div></div><div class="c x3d yc4 w10 h14"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e yc4 w11 h14"><div class="t m0 x41 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x2f yc4 we h14"><div class="t m0 x42 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h7 yc5 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pf2e" ><span class="d m1" style="border-style:none;position:absolute;left:622.180000px;bottom:1337.080000px;width:12.610000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf30" ><span class="d m1" style="border-style:none;position:absolute;left:646.000000px;bottom:1337.080000px;width:12.610000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf30" ><span class="d m1" style="border-style:none;position:absolute;left:638.140000px;bottom:1308.580000px;width:8.560000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf30" ><span class="d m1" style="border-style:none;position:absolute;left:638.140000px;bottom:1210.020000px;width:8.560000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf30" ><span class="d m1" style="border-style:none;position:absolute;left:638.140000px;bottom:1181.520000px;width:8.560000px;height:9.760000px;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:634.100000px;bottom:1153.020000px;width:12.600000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf31" ><span class="d m1" style="border-style:none;position:absolute;left:638.140000px;bottom:1124.520000px;width:8.560000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf31" ><span class="d m1" style="border-style:none;position:absolute;left:638.140000px;bottom:1096.020000px;width:8.560000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf32" ><span class="d m1" style="border-style:none;position:absolute;left:638.140000px;bottom:997.460000px;width:8.560000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf32" ><span class="d m1" style="border-style:none;position:absolute;left:638.140000px;bottom:968.960000px;width:8.560000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf32" ><span class="d m1" style="border-style:none;position:absolute;left:638.140000px;bottom:870.380000px;width:8.560000px;height:9.770000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2b" ><span class="d m1" style="border-style:none;position:absolute;left:634.100000px;bottom:711.120000px;width:12.600000px;height:9.770000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf36" ><span class="d m1" style="border-style:none;position:absolute;left:635.000000px;bottom:319.520000px;width:12.610000px;height:9.770000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf36" ><span class="d m1" style="border-style:none;position:absolute;left:635.000000px;bottom:234.620000px;width:12.610000px;height:9.770000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf6" class="pf w12 h21" ><div class="pc pc6 w12 h21"><img class="bi x43 yc6 w13 h22" alt="" 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"/><div class="c x0 y0 w14 h21"><div class="t m0 xe h6 yc7 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x44 h6 yc8 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span>23 <span class="ls1">r.</span> </div><div class="t m0 x45 h6 yc9 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="ff2"> </span></div><div class="t m0 x46 h7 y8 ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego sprawozdania <span class="_ _0"></span>finansowe<span class="_ _0"></span>go<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h8 y9 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x48 h6 ya ff2 fs0 fc0 sc0 ls0 ws0">6 </div><div class="t m0 x49 h9 yca ff5 fs5 fc1 sc0 ls0 ws0">Sprawozdanie ze <span class="_ _7"></span>z<span class="_ _1"></span>mian w kapi<span class="_ _0"></span>tale <span class="ff4">własnym</span> </div><div class="t m0 xe h7 ycb ff2 fs3 fc0 sc0 ls0 ws0"> <span class="_ _d"> </span> </div></div><div class="c xe ycc w15 h23"><div class="t m0 x4a h11 ycd ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4b ycc w16 h23"><div class="t m0 x4c h11 y99 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ff4">Kapitał</span> </div><div class="t m0 x4d h11 yce ff5 fs3 fc0 sc0 ls0 ws0">podstawowy  </div></div><div class="c x11 ycc w17 h23"><div class="t m0 x1e h11 ycf ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ff4">Kapitał zapaso<span class="_ _7"></span>wy<span class="_ _1"></span> z </span></div><div class="t m0 x14 h11 y99 ff4 fs3 fc0 sc0 ls0 ws0">nadwyżki ceny </div><div class="t m0 x4e h11 yce ff5 fs3 fc0 sc0 ls0 ws0">emisyjnej nad </div><div class="t m0 x1a h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">wartością nominal<span class="_ _7"></span>ną <span class="ff5"> </span></div></div><div class="c x4f ycc w16 h23"><div class="t m0 x12 h11 ycd ff4 fs3 fc0 sc0 ls0 ws0">Kapitał rezerwo<span class="_ _7"></span>wy<span class="ff5"> </span></div></div><div class="c x50 ycc w17 h23"><div class="t m0 x2d h11 ycd ff4 fs3 fc0 sc0 ls0 ws0">Pozostałe kapit<span class="_ _7"></span>ał<span class="_ _1"></span>y<span class="ff5"> </span></div></div><div class="c x51 ycc w16 h23"><div class="t m0 x30 h11 ycd ff5 fs3 fc0 sc0 ls0 ws0"> Zyski zatrzyman<span class="_ _7"></span>e<span class="_ _1"></span>  </div></div><div class="c x52 ycc w17 h23"><div class="t m0 x53 h11 ycd ff5 fs3 fc0 sc0 ls0 ws0"> Razem  </div></div><div class="c xe yd0 w15 h24"><div class="t m0 x19 h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0"> Stan na 1 stycznia 2<span class="_ _7"></span>023  </div></div><div class="c x4b yd0 w16 h24"><div class="t m0 x54 h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">7 504 </div></div><div class="c x11 yd0 w17 h24"><div class="t m0 x55 h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">35 677 </div></div><div class="c x4f yd0 w16 h24"><div class="t m0 x56 h11 yd1 ff5 fs3 fc0 sc0 ls6 ws0">329<span class="ls0"> </span></div></div><div class="c x50 yd0 w17 h24"><div class="t m0 x57 h11 yd1 ff5 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">(73)     </span></div></div><div class="c x51 yd0 w16 h24"><div class="t m0 x58 h11 yd1 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">248 104      </span></div></div><div class="c x52 yd0 w17 h24"><div class="t m0 x59 h11 yd1 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">291 541      </span></div></div><div class="c xe yd2 w15 h25"><div class="t m0 x19 h26 yd1 ff7 fs3 fc0 sc0 ls0 ws0"> <span class="ff8">Całkowite d<span class="_ _7"></span>ochody <span class="ff7"> </span></span></div></div><div class="c x4b yd2 w16 h25"><div class="t m0 x5a h11 yd3 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11 yd2 w17 h25"><div class="t m0 x5a h11 yd3 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4f yd2 w16 h25"><div class="t m0 x5a h11 yd3 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x50 yd2 w17 h25"><div class="t m0 x5b h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 yd2 w16 h25"><div class="t m0 xa h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x52 yd2 w17 h25"><div class="t m0 x5b h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xe yd4 w15 h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0"> Zysk  </div></div><div class="c x4b yd4 w16 h25"><div class="t m0 xa h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x11 yd4 w17 h25"><div class="t m0 xa h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x4f yd4 w16 h25"><div class="t m0 xa h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x50 yd4 w17 h25"><div class="t m0 x20 h7 yd5 ff2 fs3 fc0 sc0 ls7 ws0">                                        <span class="ls0">-<span class="_ _1"></span></span>     <span class="ls0"> </span></div></div><div class="c x51 yd4 w16 h25"><div class="t m0 x2a h7 yd5 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">52 895 </span></div></div><div class="c x52 yd4 w17 h25"><div class="t m0 x5c h7 yd5 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">52 895      </span></div></div><div class="c xe yd6 w15 h27"><div class="t m0 x19 h7 yd7 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff3">Inne całkowi<span class="_ _0"></span>te docho<span class="_ _7"></span>d<span class="_ _1"></span>y <span class="ff2"> </span></span></div></div><div class="c x4b yd6 w16 h27"><div class="t m0 xa h7 yd7 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x11 yd6 w17 h27"><div class="t m0 xa h7 yd7 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x4f yd6 w16 h27"><div class="t m0 xa h7 yd7 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x50 yd6 w17 h27"><div class="t m0 x21 h7 yd7 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">(31)     </span></div></div><div class="c x51 yd6 w16 h27"><div class="t m0 x1c h7 yd7 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x52 yd6 w17 h27"><div class="t m0 x1a h7 yd7 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">(31)     </span></div></div><div class="c xe yd8 w15 h25"><div class="t m0 x19 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ff4">Razem całkowite do<span class="_ _7"></span>chody <span class="ff5"> </span></span></div></div><div class="c x4b yd8 w16 h25"><div class="t m0 xa h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x11 yd8 w17 h25"><div class="t m0 xa h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x4f yd8 w16 h25"><div class="t m0 xa h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x50 yd8 w17 h25"><div class="t m0 x5d h11 yd5 ff5 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">(31)     </span></div></div><div class="c x51 yd8 w16 h25"><div class="t m0 x2a h11 yd5 ff5 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">52 895      </span></div></div><div class="c x52 yd8 w17 h25"><div class="t m0 x5c h11 yd5 ff5 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">52 864      </span></div></div><div class="c xe yd9 w15 h25"><div class="t m0 x19 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ff4">Transakcje z właścici<span class="_ _7"></span>elami <span class="ff5"> </span></span></div></div><div class="c x4b yd9 w16 h25"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11 yd9 w17 h25"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4f yd9 w16 h25"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x50 yd9 w17 h25"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x51 yd9 w16 h25"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x52 yd9 w17 h25"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe yda w15 h24"><div class="t m0 x19 h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ff4">Razem transakcj<span class="_ _7"></span>e<span class="_ _1"></span> z właściciela<span class="_ _7"></span>mi <span class="_ _1"></span><span class="ff5"> </span></span></div></div><div class="c x4b yda w16 h24"><div class="t m0 xa h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x11 yda w17 h24"><div class="t m0 xa h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x4f yda w16 h24"><div class="t m0 xa h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x50 yda w17 h24"><div class="t m0 xa h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x51 yda w16 h24"><div class="t m0 xa h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x52 yda w17 h24"><div class="t m0 xa h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xe ydb w15 h24"><div class="t m0 x19 h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0"> Stan na 31 grudnia 2<span class="_ _7"></span>023  </div></div><div class="c x4b ydb w16 h24"><div class="t m0 x14 h11 yd1 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">7 504      </span></div></div><div class="c x11 ydb w17 h24"><div class="t m0 x59 h11 yd1 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">35 677      </span></div></div><div class="c x4f ydb w16 h24"><div class="t m0 x21 h11 yd1 ff5 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">329      </span></div></div><div class="c x50 ydb w17 h24"><div class="t m0 x20 h11 yd1 ff5 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">(104)     </span></div></div><div class="c x51 ydb w16 h24"><div class="t m0 x58 h11 yd1 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">300 999      </span></div></div><div class="c x52 ydb w17 h24"><div class="t m0 x59 h11 yd1 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">344 405      </span></div></div><div class="c xe ydc w15 h24"><div class="t m0 x19 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4b ydc w16 h24"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11 ydc w17 h24"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4f ydc w16 h24"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x50 ydc w17 h24"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x51 ydc w16 h24"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x52 ydc w17 h24"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe ydd w15 h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4b ydd w16 h25"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11 ydd w17 h25"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4f ydd w16 h25"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x50 ydd w17 h25"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x51 ydd w16 h25"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x52 ydd w17 h25"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe yde w15 h25"><div class="t m0 x19 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0"> Stan na 1 stycznia 2<span class="_ _7"></span>022  </div></div><div class="c x4b yde w16 h25"><div class="t m0 x54 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">7 504 </div></div><div class="c x11 yde w17 h25"><div class="t m0 x55 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">35 677 </div></div><div class="c x4f yde w16 h25"><div class="t m0 x56 h11 yd5 ff5 fs3 fc0 sc0 ls6 ws0">329<span class="ls0"> </span></div></div><div class="c x50 yde w17 h25"><div class="t m0 x1f h11 yd5 ff5 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">(209)     </span></div></div><div class="c x51 yde w16 h25"><div class="t m0 x58 h11 yd5 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">202 035      </span></div></div><div class="c x52 yde w17 h25"><div class="t m0 x59 h11 yd5 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">245 336      </span></div></div><div class="c xe ydf w15 h25"><div class="t m0 x19 h26 yd5 ff7 fs3 fc0 sc0 ls0 ws0"> <span class="ff8">Całkowite d<span class="_ _7"></span>ochody <span class="ff7"> </span></span></div></div><div class="c x4b ydf w16 h25"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11 ydf w17 h25"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4f ydf w16 h25"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x50 ydf w17 h25"><div class="t m0 x5b h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ff2"> </span></div></div><div class="c x51 ydf w16 h25"><div class="t m0 xa h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ff2"> </span></div></div><div class="c x52 ydf w17 h25"><div class="t m0 x5b h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ff2"> </span></div></div><div class="c xe ye0 w15 h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0"> Zysk  </div></div><div class="c x4b ye0 w16 h25"><div class="t m0 xa h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x11 ye0 w17 h25"><div class="t m0 xa h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x4f ye0 w16 h25"><div class="t m0 xa h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x50 ye0 w17 h25"><div class="t m0 x2d h7 yd5 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x51 ye0 w16 h25"><div class="t m0 x2a h7 yd5 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">46 069      </span></div></div><div class="c x52 ye0 w17 h25"><div class="t m0 x5c h7 yd5 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">46 069      </span></div></div><div class="c xe ye1 w15 h24"><div class="t m0 x19 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff3">Inne całkowi<span class="_ _0"></span>te docho<span class="_ _7"></span>d<span class="_ _1"></span>y <span class="ff2"> </span></span></div></div><div class="c x4b ye1 w16 h24"><div class="t m0 xa h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x11 ye1 w17 h24"><div class="t m0 xa h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x4f ye1 w16 h24"><div class="t m0 xa h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x50 ye1 w17 h24"><div class="t m0 x5e h7 yd1 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">136      </span></div></div><div class="c x51 ye1 w16 h24"><div class="t m0 x1c h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x52 ye1 w17 h24"><div class="t m0 x32 h7 yd1 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">136      </span></div></div><div class="c xe ye2 w15 h24"><div class="t m0 x19 h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ff4">Razem całkowite do<span class="_ _7"></span>chody <span class="ff5"> </span></span></div></div><div class="c x4b ye2 w16 h24"><div class="t m0 xa h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x11 ye2 w17 h24"><div class="t m0 xa h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x4f ye2 w16 h24"><div class="t m0 xa h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x50 ye2 w17 h24"><div class="t m0 x38 h11 yd1 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">136      </span></div></div><div class="c x51 ye2 w16 h24"><div class="t m0 x2a h11 yd1 ff5 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">46 069      </span></div></div><div class="c x52 ye2 w17 h24"><div class="t m0 x5c h11 yd1 ff5 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">46 205      </span></div></div><div class="c xe ye3 w15 h27"><div class="t m0 x19 h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ff4">Transakcje z właścici<span class="_ _7"></span>elami <span class="ff5"> </span></span></div></div><div class="c x4b ye3 w16 h27"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11 ye3 w17 h27"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4f ye3 w16 h27"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x50 ye3 w17 h27"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x51 ye3 w16 h27"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x52 ye3 w17 h27"><div class="t m0 x5a h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe ye4 w15 h25"><div class="t m0 x19 h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ff4">Razem transakcj<span class="_ _7"></span>e<span class="_ _1"></span> z właściciela<span class="_ _7"></span>mi <span class="_ _1"></span><span class="ff5"> </span></span></div></div><div class="c x4b ye4 w16 h25"><div class="t m0 xa h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x11 ye4 w17 h25"><div class="t m0 xa h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x4f ye4 w16 h25"><div class="t m0 xa h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x50 ye4 w17 h25"><div class="t m0 xa h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x51 ye4 w16 h25"><div class="t m0 xa h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x52 ye4 w17 h25"><div class="t m0 xa h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xe ye5 w15 h25"><div class="t m0 x19 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0"> Stan na 31 grudnia 2<span class="_ _7"></span>022  </div></div><div class="c x4b ye5 w16 h25"><div class="t m0 x54 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">7 504 </div></div><div class="c x11 ye5 w17 h25"><div class="t m0 x55 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">35 677 </div></div><div class="c x4f ye5 w16 h25"><div class="t m0 x56 h11 yd5 ff5 fs3 fc0 sc0 ls6 ws0">329<span class="ls0"> </span></div></div><div class="c x50 ye5 w17 h25"><div class="t m0 x57 h11 yd5 ff5 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">(73)     </span></div></div><div class="c x51 ye5 w16 h25"><div class="t m0 x58 h11 yd5 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">248 104      </span></div></div><div class="c x52 ye5 w17 h25"><div class="t m0 x59 h11 yd5 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">291 541</span>     <span class="ls0"> </span></div></div><div class="c x0 y0 w14 h21"><div class="t m0 xe h7 ye6 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h7 ye7 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h7 ye8 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h7 ye9 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h7 yea ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h7 yeb ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h7 yec ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h7 yed ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h7 yee ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h7 yef ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h7 yf0 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 yf1 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf7" class="pf w0 h0" ><div class="pc pc7 w0 h0"><img class="bi x3 y4 w18 h5" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span>23 <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x7 h7 y8 ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego sprawozdania <span class="_ _0"></span>finansowe<span class="_ _0"></span>go<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x1 h8 y9 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h6 ya ff2 fs0 fc0 sc0 ls0 ws0">7 </div><div class="t m0 xe h9 yf2 ff5 fs5 fc1 sc0 ls0 ws0">Sprawozdanie <span class="ff4">z p<span class="_ _7"></span>r<span class="_ _1"></span>zepływów <span class="_ _0"></span>pieniężnych <span class="ff5"> </span></span></div><div class="t m0 x4 h3 yf3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c xf yf4 w19 h28"><div class="t m0 x5f h7 y63 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x60 yf4 w1a h28"><div class="t m0 x59 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Nota<span class="ff2"> </span></div></div><div class="c x61 yf4 w1b h28"><div class="t m0 x4e h11 yf5 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ff4">Okres 12 miesi<span class="_ _0"></span>ęcy </span></div><div class="t m0 xf h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">zakończony <span class="ff5"> </span></div><div class="t m0 x17 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">20</span>23<span class="_ _0"></span> </div></div><div class="c x62 yf4 w1c h28"><div class="t m0 x63 h11 yf5 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ff4">Okres 12 miesi<span class="_ _0"></span>ęcy </span></div><div class="t m0 x64 h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">zakończony <span class="ff5"> </span></div><div class="t m0 x35 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">20</span>22<span class="_ _0"></span> </div></div><div class="c xf yf6 w19 h25"><div class="t m0 x19 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x60 yf6 w1a h25"><div class="t m0 x1e h7 yd3 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 yf6 w1b h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x62 yf6 w1c h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf yf7 w19 h29"><div class="t m0 x1a h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Przepływy środków <span class="_ _7"></span>pieniężnych z działal<span class="_ _7"></span>ności operacyjnej<span class="ff5"> </span></div></div><div class="c x60 yf7 w1a h29"><div class="t m0 x1e h7 yf8 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 yf7 w1b h29"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x62 yf7 w1c h29"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf yf9 w19 h25"><div class="t m0 x2d h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Zysk brutto<span class="_ _0"></span> </div></div><div class="c x60 yf9 w1a h25"><div class="t m0 x1e h11 yd3 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 yf9 w1b h25"><div class="t m0 x65 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                                   <span class="ls0">65 <span class="ls6">591</span></span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x62 yf9 w1c h25"><div class="t m0 x3a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">57 547      </span></div></div><div class="c xf yfa w19 h25"><div class="t m0 x1a h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Korekty o pozycj<span class="_ _7"></span>e<span class="_ _1"></span>: </div></div><div class="c x60 yfa w1a h25"><div class="t m0 x1e h11 yd3 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 yfa w1b h25"><div class="t m0 x31 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x62 yfa w1c h25"><div class="t m0 x66 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf yfb w19 h24"><div class="t m0 x67 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x60 yfb w1a h24"><div class="t m0 x58 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x61 yfb w1b h24"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                     <span class="ls0">9 219      </span></div></div><div class="c x62 yfb w1c h24"><div class="t m0 x3a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">9 276      </span></div></div><div class="c xf yfc w19 h25"><div class="t m0 x67 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Odsetki<span class="_ _7"></span> n<span class="_ _1"></span>etto </div></div><div class="c x60 yfc w1a h25"><div class="t m0 x58 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x61 yfc w1b h25"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                     <span class="ls0">3 387      </span></div></div><div class="c x62 yfc w1c h25"><div class="t m0 x3a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">8 877      </span></div></div><div class="c xf yfd w19 h25"><div class="t m0 x67 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Zysk/Strat<span class="_ _7"></span>a na działalności inwestycy<span class="_ _7"></span>j<span class="_ _1"></span>nej<span class="ff2"> </span></div></div><div class="c x60 yfd w1a h25"><div class="t m0 x58 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">0 </div></div><div class="c x61 yfd w1b h25"><div class="t m0 x65 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                        <span class="ls0">(25)    <span class="_ _1"></span> </span></div></div><div class="c x62 yfd w1c h25"><div class="t m0 x14 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">(29)     </span></div></div><div class="c xf yfe w19 h25"><div class="t m0 x67 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Zyski / strat<span class="_ _7"></span>y z tytułu różnic kursowych<span class="ff2"> </span></div></div><div class="c x60 yfe w1a h25"><div class="t m0 x1e h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 yfe w1b h25"><div class="t m0 x65 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                      <span class="ls0">(638)    <span class="_ _1"></span> </span></div></div><div class="c x62 yfe w1c h25"><div class="t m0 x33 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">2 016      </span></div></div><div class="c xf yff w19 h24"><div class="t m0 x67 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe kore<span class="_ _7"></span>kty<span class="ff2"> </span></div></div><div class="c x60 yff w1a h24"><div class="t m0 x1e h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 yff w1b h24"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                          <span class="ls0">(5)  <span class="_ _1"></span>   </span></div></div><div class="c x62 yff w1c h24"><div class="t m0 x30 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">(3)     </span></div></div><div class="c xf y100 w19 h25"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x60 y100 w1a h25"><div class="t m0 x1e h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y100 w1b h25"><div class="t m0 x31 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x62 y100 w1c h25"><div class="t m0 x66 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y101 w19 h27"><div class="t m0 x1a h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Zmiany w pozycjach bi<span class="_ _0"></span>lansowyc<span class="_ _0"></span>h: </div></div><div class="c x60 y101 w1a h27"><div class="t m0 x1e h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y101 w1b h27"><div class="t m0 x31 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x62 y101 w1c h27"><div class="t m0 x66 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y102 w19 h29"><div class="t m0 x67 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>należności z t<span class="_ _7"></span>ytułu dostaw i usług oraz pozost<span class="_ _7"></span>ał<span class="_ _1"></span>ych należnośc<span class="_ _7"></span>i<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x60 y102 w1a h29"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">14<span class="ls0"> </span></div></div><div class="c x61 y102 w1b h29"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                   <span class="ls0">26 896      </span></div></div><div class="c x62 y102 w1c h29"><div class="t m0 x69 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">(26 584)     </span></div></div><div class="c xf y75 w19 h25"><div class="t m0 x67 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>zapasów <span class="ff2"> </span></div></div><div class="c x60 y75 w1a h25"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">14<span class="ls0"> </span></div></div><div class="c x61 y75 w1b h25"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                   <span class="ls0">43 415      </span></div></div><div class="c x62 y75 w1c h25"><div class="t m0 x6a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">37 690      </span></div></div><div class="c xf y103 w19 h25"><div class="t m0 x67 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>rezerw </div></div><div class="c x60 y103 w1a h25"><div class="t m0 x68 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">14<span class="ls0"> </span></div></div><div class="c x61 y103 w1b h25"><div class="t m0 x65 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                      <span class="ls0">(118)    <span class="_ _1"></span> </span></div></div><div class="c x62 y103 w1c h25"><div class="t m0 x3f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">72      </span></div></div><div class="c xf y104 w19 h13"><div class="t m0 x67 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>zobowiązań z tyt. do<span class="_ _0"></span>staw i usług or<span class="_ _0"></span>az pozostałych zobo<span class="_ _0"></span>wiązań<span class="ff2"> </span></div></div><div class="c x60 y104 w1a h13"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">14<span class="ls0"> </span></div></div><div class="c x61 y104 w1b h13"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                     <span class="ls0">2 362      </span></div></div><div class="c x62 y104 w1c h13"><div class="t m0 x3a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">(16 141)     </span></div></div><div class="c xf y105 w19 h16"><div class="t m0 x67 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>zobowiązań z tytułu świ<span class="_ _7"></span>adczeń pracowniczyc<span class="_ _0"></span>h<span class="ff2"> </span></div></div><div class="c x60 y105 w1a h16"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">14<span class="ls0"> </span></div></div><div class="c x61 y105 w1b h16"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                        <span class="ls6">99<span class="ls0">0</span></span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x62 y105 w1c h16"><div class="t m0 x3b h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">(82)     </span></div></div><div class="c xf y106 w19 h2a"><div class="t m0 x1a h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">Podatek dochodo<span class="_ _7"></span>wy<span class="_ _1"></span> zapłacony<span class="ff5"> </span></div></div><div class="c x60 y106 w1a h2a"><div class="t m0 x1e h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y106 w1b h2a"><div class="t m0 x5d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                   <span class="ls0">(9 377)     </span></div></div><div class="c x62 y106 w1c h2a"><div class="t m0 x35 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">(18 491)     </span></div></div><div class="c xf y107 w19 h24"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x60 y107 w1a h24"><div class="t m0 x1e h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y107 w1b h24"><div class="t m0 x31 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x62 y107 w1c h24"><div class="t m0 x66 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y108 w19 h24"><div class="t m0 x1a h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Środki pieniężne <span class="_ _7"></span>ne<span class="_ _1"></span>tto z działalno<span class="_ _7"></span>ści operacyjnej <span class="ff5"> </span></div></div><div class="c x60 y108 w1a h24"><div class="t m0 x1e h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y108 w1b h24"><div class="t m0 x5d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">141 697 </span></div></div><div class="c x62 y108 w1c h24"><div class="t m0 x6a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">54 148 </span></div></div><div class="c xf y109 w19 h29"><div class="t m0 x1a h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Przepływy środków <span class="_ _7"></span>pieniężnych z działalności i<span class="_ _7"></span>nwestycyjnej<span class="ff5"> </span></div></div><div class="c x60 y109 w1a h29"><div class="t m0 x1e h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y109 w1b h29"><div class="t m0 x31 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x62 y109 w1c h29"><div class="t m0 x66 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y10a w19 h2b"><div class="t m0 x22 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Sprzedaż rzeczowyc<span class="_ _0"></span>h aktywów t<span class="_ _7"></span>rwałych<span class="ff2"> </span></div></div><div class="c x60 y10a w1a h2b"><div class="t m0 x1e h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y10a w1b h2b"><div class="t m0 x68 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                          <span class="ls0">25     <span class="_ _1"></span> </span></div></div><div class="c x62 y10a w1c h2b"><div class="t m0 x6b h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">67      </span></div></div><div class="c xf y10b w19 h2c"><div class="t m0 x22 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Wydatki i<span class="_ _0"></span>nwestycyjne n<span class="_ _0"></span>a rzeczowe akt<span class="_ _0"></span>ywa trwałe i war<span class="_ _7"></span>tości niematerialne<span class="ff2"> </span></div></div><div class="c x60 y10b w1a h2c"><div class="t m0 x1e h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y10b w1b h2c"><div class="t m0 x5d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                   <span class="ls0">(2 076)     </span></div></div><div class="c x62 y10b w1c h2c"><div class="t m0 x1f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">(3 801)     </span></div></div><div class="c xf y23 w19 h24"><div class="t m0 x22 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Wydatki na <span class="_ _0"></span>nabyte udzi<span class="_ _0"></span>ały w jednostkach <span class="_ _7"></span>z<span class="_ _1"></span>ależnych<span class="ff2"> </span></div></div><div class="c x60 y23 w1a h24"><div class="t m0 x1e h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y23 w1b h24"><div class="t m0 x42 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x62 y23 w1c h24"><div class="t m0 x38 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">(19 769) </span></div></div><div class="c xf y10c w19 h27"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Odsetki<span class="_ _7"></span> <span class="_ _1"></span>otrzymane </div></div><div class="c x60 y10c w1a h27"><div class="t m0 x24 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x61 y10c w1b h27"><div class="t m0 x63 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">215      </span></div></div><div class="c x62 y10c w1c h27"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="ls0">-<span class="_ _1"></span></span>     <span class="ls0"> </span></div></div><div class="c xf y10d w19 h25"><div class="t m0 x1a h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Środki pieniężne <span class="_ _7"></span>ne<span class="_ _1"></span>tto z działalno<span class="_ _7"></span>ści inwestycyjnej<span class="ff5"> </span></div></div><div class="c x60 y10d w1a h25"><div class="t m0 x1e h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y10d w1b h25"><div class="t m0 x5d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                   <span class="ls0">(1 836) </span></div></div><div class="c x62 y10d w1c h25"><div class="t m0 x2c h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="lsa">(23<span class="ls0"> <span class="ls6">503</span>) </span></span></div></div><div class="c xf y10e w19 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x60 y10e w1a h25"><div class="t m0 x1e h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y10e w1b h25"><div class="t m0 x31 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x62 y10e w1c h25"><div class="t m0 x66 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y10f w19 h29"><div class="t m0 x1a h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Przepływy środków <span class="_ _7"></span>pieniężnych z działalności f<span class="_ _0"></span>inansowej<span class="ff5"> </span></div></div><div class="c x60 y10f w1a h29"><div class="t m0 x1e h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y10f w1b h29"><div class="t m0 x31 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x62 y10f w1c h29"><div class="t m0 x66 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y110 w19 h25"><div class="t m0 x22 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Wpływy z tyt<span class="_ _0"></span>ułu zaciągnięcia <span class="_ _7"></span>kredytów<span class="ff2"> </span></div></div><div class="c x60 y110 w1a h25"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">17<span class="ls0"> </span></div></div><div class="c x61 y110 w1b h25"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                             <span class="ls0">-<span class="_ _1"></span></span>     <span class="ls0"> </span></div></div><div class="c x62 y110 w1c h25"><div class="t m0 x6c h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">16 554      </span></div></div><div class="c xf y111 w19 h25"><div class="t m0 x22 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Spłata kredy<span class="_ _0"></span>tów<span class="ff2"> </span></div></div><div class="c x60 y111 w1a h25"><div class="t m0 x68 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">17<span class="ls0"> </span></div></div><div class="c x61 y111 w1b h25"><div class="t m0 x5d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">(81 722)     </span></div></div><div class="c x62 y111 w1c h25"><div class="t m0 x3a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">(31 675)     </span></div></div><div class="c xf y112 w19 h25"><div class="t m0 x22 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Spłata zobowią<span class="_ _0"></span>zań z tytułu leas<span class="_ _0"></span>ingu<span class="ff2"> </span></div></div><div class="c x60 y112 w1a h25"><div class="t m0 x68 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">20<span class="ls0"> </span></div></div><div class="c x61 y112 w1b h25"><div class="t m0 x5d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                   <span class="ls0">(6 364)     </span></div></div><div class="c x62 y112 w1c h25"><div class="t m0 x38 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">(6 826)     </span></div></div><div class="c xf y113 w19 h24"><div class="t m0 x22 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zapłacone ods<span class="_ _7"></span>etki od kredytów<span class="ff2"> </span></div></div><div class="c x60 y113 w1a h24"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">17<span class="ls0"> </span></div></div><div class="c x61 y113 w1b h24"><div class="t m0 x5d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                   <span class="ls0">(3 249)     </span></div></div><div class="c x62 y113 w1c h24"><div class="t m0 x35 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">(7 819)     </span></div></div><div class="c xf y2c w19 h25"><div class="t m0 x22 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zapłacone ods<span class="_ _7"></span>etki od leasingu<span class="ff2"> </span></div></div><div class="c x60 y2c w1a h25"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">20<span class="ls0"> </span></div></div><div class="c x61 y2c w1b h25"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                      <span class="ls0">(798)    <span class="_ _1"></span> </span></div></div><div class="c x62 y2c w1c h25"><div class="t m0 x3f h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">(722)     </span></div></div><div class="c xf y114 w19 h25"><div class="t m0 x22 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Dywidendy wy<span class="_ _7"></span>płacone<span class="ff2"> </span></div></div><div class="c x60 y114 w1a h25"><div class="t m0 x1e h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y114 w1b h25"><div class="t m0 x42 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x62 y114 w1c h25"><div class="t m0 x6d h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xf y115 w19 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x60 y115 w1a h25"><div class="t m0 x1e h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y115 w1b h25"><div class="t m0 x31 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x62 y115 w1c h25"><div class="t m0 x66 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y116 w19 h25"><div class="t m0 x1a h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">Środki pieniężne <span class="_ _7"></span>ne<span class="_ _1"></span>tto z działalno<span class="_ _7"></span>ści finansowej<span class="ff5"> </span></div></div><div class="c x60 y116 w1a h25"><div class="t m0 x1e h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y116 w1b h25"><div class="t m0 x5d h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">(92 133) </span></div></div><div class="c x62 y116 w1c h25"><div class="t m0 x17 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">(30 488) </span></div></div><div class="c xf y117 w19 h24"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x60 y117 w1a h24"><div class="t m0 x1e h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y117 w1b h24"><div class="t m0 x31 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x62 y117 w1c h24"><div class="t m0 x66 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y118 w19 h24"><div class="t m0 x1a h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Zmiana stanu śro<span class="_ _7"></span>dków pieniężnych netto<span class="ff5"> </span></div></div><div class="c x60 y118 w1a h24"><div class="t m0 x1e h2d y0 ff9 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y118 w1b h24"><div class="t m0 x65 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                   <span class="ls0">47 728  </span></div></div><div class="c x62 y118 w1c h24"><div class="t m0 xe h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ls6">157</span> </div></div><div class="c xf y119 w19 h2e"><div class="t m0 x1a h11 y11a ff4 fs3 fc0 sc0 ls0 ws0">Bilansowa zmiana <span class="_ _7"></span>środków pieniężnych, w ty<span class="_ _7"></span>m<span class="ff5"> </span></div></div><div class="c x60 y119 w1a h2e"><div class="t m0 x1e h2d y68 ff9 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y119 w1b h2e"><div class="t m0 x22 h11 y11a ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">47 721<span class="ff5"> </span></span></div></div><div class="c x62 y119 w1c h2e"><div class="t m0 xe h11 y11a ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ls6">157</span><span class="ff5"> </span></div></div><div class="c xf y11b w19 h2f"><div class="t m0 x1a h11 y71 ff2 fs3 fc0 sc0 ls0 ws0"> - <span class="ff3">zmiana stanu śr<span class="_ _7"></span>odków pieniężnych z tyt<span class="_ _7"></span>uł<span class="_ _1"></span>u różnic k<span class="_ _0"></span>ursowych<span class="ff5"> </span></span></div></div><div class="c x60 y11b w1a h2f"><div class="t m0 x1e h2d y68 ff9 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y11b w1b h2f"><div class="t m0 x6e h11 y71 ff2 fs3 fc0 sc0 lsb ws0">(7<span class="ls0">)<span class="ff5"> </span></span></div></div><div class="c x62 y11b w1c h2f"><div class="t m0 x6d h11 y71 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ff5"> </span></div></div><div class="c xf y11c w19 h30"><div class="t m0 x1a h11 y11d ff4 fs3 fc0 sc0 ls0 ws0">Środki pieniężne i i<span class="_ _7"></span>ch ekwiwalenty na początek ok<span class="_ _7"></span>resu<span class="ff5"> </span></div></div><div class="c x60 y11c w1a h30"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">13<span class="ff9 ls0"> </span></div></div><div class="c x61 y11c w1b h30"><div class="t m0 xa h11 y11d ff5 fs3 fc0 sc0 ls6 ws0">1 386<span class="ls0"> </span></div></div><div class="c x62 y11c w1c h30"><div class="t m0 x56 h11 y11d ff5 fs3 fc0 sc0 ls0 ws0">1 229 </div></div><div class="c xf y11e w19 h31"><div class="t m0 x1a h11 y11f ff4 fs3 fc0 sc0 ls0 ws0">Środki pieniężne i i<span class="_ _7"></span>ch ekwiwalenty na koniec okre<span class="_ _7"></span>su<span class="ff5"> </span></div></div><div class="c x60 y11e w1a h31"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">13<span class="ff9 ls0"> </span></div></div><div class="c x61 y11e w1b h31"><div class="t m0 x6f h11 y11f ff5 fs3 fc0 sc0 ls0 ws0">49 107 </div></div><div class="c x62 y11e w1c h31"><div class="t m0 x9 h11 y11f ff5 fs3 fc0 sc0 ls0 ws0"> 1 386 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h7 y120 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h7 y121 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y122 ff2 fs2 fc0 sc0 ls0 ws0"> <span class="_ _e"> </span><span class="ff5"> </span></div></div><a class="l" href="#pf30" ><span class="d m1" style="border-style:none;position:absolute;left:691.240000px;bottom:1253.460000px;width:8.560000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf32" ><span class="d m1" style="border-style:none;position:absolute;left:691.240000px;bottom:1230.960000px;width:8.560000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf31" ><span class="d m1" style="border-style:none;position:absolute;left:691.240000px;bottom:1208.460000px;width:8.560000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf26" ><span class="d m1" style="border-style:none;position:absolute;left:687.200000px;bottom:1073.460000px;width:12.600000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf26" ><span class="d m1" style="border-style:none;position:absolute;left:687.200000px;bottom:1050.960000px;width:12.600000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf26" ><span class="d m1" style="border-style:none;position:absolute;left:687.200000px;bottom:1028.460000px;width:12.600000px;height:9.760000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf26" ><span class="d m1" style="border-style:none;position:absolute;left:687.200000px;bottom:1008.920000px;width:12.600000px;height:9.770000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf26" ><span class="d m1" style="border-style:none;position:absolute;left:687.200000px;bottom:989.220000px;width:12.600000px;height:9.770000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf28" ><span class="d m1" style="border-style:none;position:absolute;left:687.200000px;bottom:629.020000px;width:12.600000px;height:9.770000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf28" ><span class="d m1" style="border-style:none;position:absolute;left:687.200000px;bottom:606.520000px;width:12.600000px;height:9.770000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:687.200000px;bottom:584.020000px;width:12.600000px;height:9.770000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf28" ><span class="d m1" style="border-style:none;position:absolute;left:687.200000px;bottom:561.520000px;width:12.600000px;height:9.770000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:687.200000px;bottom:539.020000px;width:12.600000px;height:9.770000px;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:687.200000px;bottom:322.720000px;width:12.600000px;height:9.770000px;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:687.200000px;bottom:280.220000px;width:12.600000px;height:9.770000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf8" class="pf w0 h0" ><div class="pc pc8 w0 h0"><img class="bi x3 y3b w4 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb ya ff2 fs0 fc0 sc0 ls0 ws0">8<span class="fs1"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h9 y60 ff4 fs5 fc1 sc0 ls0 ws0">Polityka rachunk<span class="_ _7"></span>owości oraz inne informa<span class="_ _7"></span>cje<span class="_ _1"></span> objaśniające <span class="ff5"> </span></div><div class="t m0 xe h9 y123 ff5 fs5 fc1 sc0 lsc ws0">1.<span class="ffa ls0"> <span class="_ _f"> </span><span class="ff4">Informacje ogólne<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y46 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y124 ff2 fs2 fc0 sc0 ls0 ws0">Nazwa jednostk<span class="_ _1"></span>i sprawozdawczej: <span class="ff3">T<span class="_ _1"></span>OYA S.A. (zwana dalej „<span class="_ _1"></span>Spółką<span class="_ _1"></span>”)</span> </div><div class="t m0 x4 h4 y125 ff2 fs2 fc0 sc0 ls0 ws0">Forma prawna jednos<span class="_ _1"></span>tki: <span class="ff3">Spół<span class="_ _1"></span>ka akcyjna</span> </div><div class="t m0 x4 h4 y126 ff2 fs2 fc0 sc0 ls0 ws0">Adres zarejestrowanego biu<span class="_ _1"></span>ra jednos<span class="_ _1"></span>tki<span class="_ _1"></span>: <span class="ff3">ul. Sołtysowicka 13/15</span>, 51-<span class="_ _1"></span><span class="ff3">168 Wrocław<span class="_ _1"></span></span> </div><div class="t m0 x4 h4 y127 ff2 fs2 fc0 sc0 ls0 ws0">Siedziba jednostk<span class="_ _1"></span>i: <span class="ff3">Wrocław</span> </div><div class="t m0 x4 h4 y128 ff3 fs2 fc0 sc0 ls0 ws0">Państwo rejestracji:<span class="_ _1"></span><span class="ff2"> Polska </span></div><div class="t m0 x4 h4 y129 ff2 fs2 fc0 sc0 ls0 ws0">Podstawowe miejsce prowad<span class="_ _1"></span>zenia <span class="_ _1"></span><span class="ff3">działaln<span class="_ _1"></span>ości</span>: Polska  </div><div class="t m0 x4 h4 y12a ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y12b ff3 fs2 fc0 sc0 ls0 ws0">Spółka <span class="_ _10"> </span>kontynuuje <span class="_ _10"> </span>działalność <span class="_ _10"> </span>prowadzoną <span class="_ _10"> </span>przez <span class="_ _10"> </span>spółkę <span class="_ _10"> </span>cywilną <span class="_ _10"></span>„TOY<span class="_ _1"></span><span class="ff2">A <span class="_ _10"></span>IMPORT-</span>EKSPO<span class="_ _1"></span>RT” <span class="_ _10"></span>z <span class="_ _10"></span>siedzibą <span class="_ _10"></span>we<span class="ff2"> </span>Wrocławiu, </div><div class="t m0 x4 h4 y12c ff3 fs2 fc0 sc0 ls0 ws0">której wspólnicy z <span class="_ _7"></span>uwagi na rozmiar i <span class="_ _7"></span>dynami<span class="_ _1"></span>czny rozwój prowadzonej działalności postanowili <span class="_ _7"></span>p<span class="_ _1"></span>rzenieść w 1999 <span class="_ _7"></span>r.<span class="_ _1"></span> swoje </div><div class="t m0 x4 h4 y12d ff3 fs2 fc0 sc0 ls0 ws0">przedsiębiorstwo d<span class="_ _1"></span>o nowoutworzonej TO<span class="_ _1"></span>YA S.A. we Wrocł<span class="_ _1"></span>awiu. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y12e ff3 fs2 fc0 sc0 ls0 ws0">Spółka <span class="_ _11"> </span>została <span class="_ _11"> </span>zawiązana <span class="_ _10"> </span>ak<span class="_ _1"></span>tem <span class="_ _10"> </span>notarialnym <span class="_ _11"> </span>sporząd<span class="_ _1"></span>zonym <span class="_ _10"> </span>w <span class="_ _11"> </span>dniu <span class="_ _11"> </span>17 <span class="_ _10"> </span>listo<span class="_ _1"></span>pada <span class="_ _11"> </span>1999 <span class="_ _10"> </span>r. <span class="_ _11"> </span>przed <span class="_ _11"> </span>notariuszem <span class="_ _11"> </span>Jolantą </div><div class="t m0 x4 h4 y12f ff3 fs2 fc0 sc0 ls0 ws0">Ołpińską w <span class="_ _2"></span>Kan<span class="_ _1"></span>celarii <span class="_ _7"></span>Notarialn<span class="_ _1"></span>ej <span class="_ _7"></span>we Wrocławiu <span class="_ _7"></span>(Repertorium A <span class="_ _7"></span>nr <span class="_ _7"></span>5945/99). Następnie <span class="_ _7"></span>pos<span class="_ _1"></span>tanowieniem <span class="_ _7"></span>z dnia <span class="_ _7"></span>3 grudnia </div><div class="t m0 x4 h4 y130 ff3 fs2 fc0 sc0 ls0 ws0">1999 <span class="_ _11"> </span>r.,  Spółka <span class="_ _11"> </span>została <span class="_ _11"> </span>wpisana  do <span class="_ _11"> </span>rejestru  handlowego <span class="_ _11"> </span>RHB <span class="_ _11"> </span>prowadzon<span class="_ _1"></span>ego <span class="_ _11"> </span>przez  S<span class="_ _7"></span>ąd<span class="_ _1"></span> <span class="_ _11"> </span>Rejonowy  dla <span class="_ _11"> </span>Wrocławia  –<span class="ff2"> </span></div><div class="t m0 x4 h4 y131 ff3 fs2 fc0 sc0 ls0 ws0">Fabrycznej Wydział VI Gospodarczy pod numerem RHB 9053.<span class="_ _1"></span><span class="ff2"> Postanowieniem z dnia 5 </span>grudnia 2001 r. Sąd <span class="_ _7"></span>Rejon<span class="_ _1"></span>owy dla </div><div class="t m0 x4 h4 y132 ff3 fs2 fc0 sc0 ls0 ws0">Wrocławia <span class="_ _12"> </span>–<span class="ff2"> <span class="_ _12"> </span></span>Fabrycznej <span class="_ _12"> </span>Wydział<span class="_ _1"></span> <span class="_ _12"> </span>VI <span class="_ _13"> </span>Gospodarczy <span class="_ _12"> </span>Krajowego <span class="_ _13"> </span>Rejestru<span class="_ _1"></span> <span class="_ _13"> </span>Sądow<span class="_ _1"></span>ego <span class="_ _13"> </span>wpis<span class="_ _1"></span>ał <span class="_ _13"> </span>Sp<span class="_ _1"></span>ółkę <span class="_ _13"> </span>do <span class="_ _12"> </span>Rejestru </div><div class="t m0 x4 h4 y133 ff3 fs2 fc0 sc0 ls0 ws0">Przedsiębiorców pod n<span class="_ _1"></span>umerem KRS 0000066712. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y134 ff2 fs2 fc0 sc0 ls0 ws0">Na 31 grudnia <span class="_ _1"></span>2023 <span class="lsd">r. </span>TOYA S.A. <span class="_ _1"></span>posiada <span class="_ _1"></span>jeden <span class="ff3">oddział <span class="_ _1"></span></span>- w Nadarzynie.<span class="lse">  </span> </div><div class="t m0 x4 h4 y135 ff3 fs2 fc0 sc0 ls0 ws0">Spółka pos<span class="_ _1"></span>iada numer identyfikacji REGON: 932<span class="_ _1"></span>093253, oddział<span class="_ _1"></span> w Nadarzyn<span class="_ _1"></span>ie posiada nr REGON: 932093253<span class="_ _3"></span><span class="ff2">-0<span class="_ _1"></span>0031. </span></div><div class="t m0 x4 h4 y136 ff3 fs2 fc0 sc0 ls0 ws0">Opis charakteru<span class="_ _1"></span> oraz podstawowego zakresu<span class="_ _1"></span> działalnoś<span class="_ _1"></span>ci<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y137 ff3 fs2 fc0 sc0 ls0 ws0">Podstawowym <span class="_ _14"> </span>obszarem <span class="_ _14"> </span>działaln<span class="_ _1"></span>ości <span class="_ _14"> </span>TOYA <span class="_ _14"> </span>S.A. <span class="_ _15"> </span>jest <span class="_ _14"> </span>import <span class="_ _14"> </span>i <span class="_ _15"> </span>d<span class="_ _1"></span>ystrybu<span class="_ _1"></span>cja <span class="_ _15"> </span>artyku<span class="_ _1"></span>łów <span class="_ _16"> </span>przemysłowych, <span class="ff2"> </span></div><div class="t m0 x4 h4 y138 ff3 fs2 fc0 sc0 ls0 ws0">w tym <span class="_ _7"></span>w szczególności e<span class="_ _0"></span>lektronarzędzi i <span class="_ _7"></span>nar<span class="_ _1"></span>zędzi <span class="_ _7"></span>ręczny<span class="_ _1"></span>ch dl<span class="_ _0"></span>a profesjonalistów i <span class="_ _2"></span>d<span class="_ _1"></span>o domow<span class="_ _7"></span>ego użytku. Działalność Spółki </div><div class="t m0 x4 h4 y139 ff3 fs2 fc0 sc0 ls0 ws0">obejmuje <span class="_ _17"></span>dystrybu<span class="_ _1"></span>cję <span class="_ _17"></span>towarów, <span class="_ _17"></span>których <span class="_ _17"></span>głównymi <span class="_ _17"></span>produ<span class="_ _1"></span>centami <span class="_ _17"></span>i <span class="_ _17"></span>dostawcami<span class="_ _1"></span><span class="ff2"> <span class="_ _17"></span></span>są <span class="_ _17"></span>firmy <span class="_ _17"></span>po<span class="_ _1"></span>łożone <span class="_ _17"></span>na<span class="ff2"> terenie <span class="_ _17"></span>Chin. <span class="_ _17"></span>Od </span></div><div class="t m0 x4 h4 y13a ff3 fs2 fc0 sc0 ls0 ws0">wielu <span class="_ _1"></span>lat <span class="_ _1"></span>Spó<span class="_ _1"></span>łka <span class="_ _1"></span>realizuje <span class="_ _3"></span>strategię <span class="_ _1"></span>eksp<span class="_ _1"></span>ansji <span class="_ _3"></span>na <span class="_ _1"></span>rynki <span class="_ _3"></span>międzynarodowe. <span class="_ _1"></span>Sku<span class="_ _1"></span>pia <span class="_ _1"></span>s<span class="_ _1"></span>ię <span class="_ _1"></span>przede <span class="_ _1"></span>wszy<span class="_ _1"></span>stkim <span class="_ _1"></span>na <span class="_ _3"></span>rynkach <span class="_ _1"></span>Euro<span class="_ _1"></span>py </div><div class="t m0 x4 h4 y13b ff3 fs2 fc0 sc0 ls0 ws0">Środkowej, <span class="_ _1"></span>Poł<span class="_ _1"></span>udniowej <span class="_ _1"></span>i <span class="_ _3"></span>Wschodniej <span class="_ _3"></span>(<span class="_ _1"></span><span class="ff2">Rumunia, <span class="_ _3"></span>Ukraina</span>, <span class="_ _1"></span>Kraje <span class="_ _1"></span>Bał<span class="_ _1"></span>tyckie,<span class="ff2"> <span class="_ _3"></span></span>Węgry, <span class="_ _1"></span>Biało<span class="_ _1"></span>ruś, <span class="_ _1"></span>Mo<span class="_ _1"></span>łdawia, <span class="_ _1"></span>Czechy, <span class="_ _3"></span>Bułgaria, </div><div class="t m0 x4 h4 y13c ff2 fs2 fc0 sc0 ls0 ws0">Rosja <span class="_ _1"></span>i <span class="_ _3"></span>Niemcy). <span class="_ _1"></span>Po<span class="_ _1"></span>nadto <span class="_ _3"></span>w <span class="_ _1"></span>200<span class="ff3">3 <span class="_ _1"></span>r. <span class="_ _3"></span>został<span class="_ _1"></span>a <span class="_ _1"></span>utworzo<span class="_ _1"></span>na <span class="_ _1"></span>spółka <span class="_ _3"></span>zależna <span class="_ _3"></span></span>- <span class="_ _3"></span><span class="ff3">TOYA <span class="_ _1"></span>Romania <span class="_ _3"></span>S.A., <span class="_ _3"></span>która <span class="_ _3"></span>zajmuje <span class="_ _1"></span>się <span class="_ _3"></span>sprzedażą </span></div><div class="t m0 x4 h4 y13d ff3 fs2 fc0 sc0 ls0 ws0">narzędzi i <span class="_ _7"></span>elektronarzęd<span class="_ _1"></span>zi na <span class="_ _7"></span>terenie Rumunii. Asortyment <span class="_ _7"></span>towarowy oraz oferowane <span class="_ _0"></span>marki są identyczne <span class="ff2">z ofe<span class="_ _0"></span>rowany<span class="lsf">mi<span class="_ _1"></span></span> </span></div><div class="t m0 x4 h4 y13e ff2 fs2 fc0 sc0 ls0 ws0">w <span class="_ _17"></span>Polsce. <span class="_ _10"></span> <span class="_ _17"></span><span class="ff3">W <span class="_ _17"></span>2008 <span class="_ _17"></span>r. <span class="_ _17"></span>utworzona <span class="_ _10"></span>została <span class="_ _17"></span>spółka <span class="_ _17"></span>Yato <span class="_ _17"></span>Tools <span class="_ _10"></span>(Shanghai) <span class="_ _17"></span>Co. <span class="_ _17"></span>Ltd. <span class="_ _17"></span>zlo<span class="_ _1"></span>kalizowana <span class="_ _17"></span>w <span class="_ _17"></span>Chinach<span class="_ _1"></span>. <span class="_ _17"></span>Jednostka <span class="_ _17"></span>ta </span></div><div class="t m0 x4 h4 ye3 ff3 fs2 fc0 sc0 ls0 ws0">zajmuje <span class="_ _13"> </span>się <span class="_ _18"> </span>dystrybu<span class="_ _1"></span>cją <span class="_ _18"> </span>n<span class="_ _1"></span>arzędzi <span class="_ _18"> </span>i <span class="_ _13"> </span>elektronarzędzi <span class="_ _13"> </span>marki <span class="_ _18"> </span>YA<span class="_ _1"></span>TO <span class="_ _18"> </span>na <span class="_ _13"> </span>terenie <span class="_ _13"> </span>Chin <span class="_ _18"> </span>o<span class="_ _1"></span>raz <span class="_ _18"> </span>ryn<span class="_ _1"></span>kach <span class="_ _13"> </span>zagranicznych </div><div class="t m0 x4 h4 y13f ff3 fs2 fc0 sc0 ls0 ws0">nieobsługiwanych<span class="_ _1"></span> przez <span class="_ _7"></span>TOYA S.A.<span class="ff2"> </span>W <span class="_ _7"></span>2019 utworzona została <span class="_ _7"></span>Spół<span class="_ _1"></span>ka Yato <span class="_ _7"></span>Tools (Jiaxing) C<span class="_ _7"></span>o<span class="_ _1"></span>. Lt<span class="ff2">d</span>. z <span class="_ _7"></span>siedzibą w Baibu <span class="_ _7"></span>Town<span class="_ _1"></span> </div><div class="t m0 x4 h4 y140 ff3 fs2 fc0 sc0 ls0 ws0">w Chinach, której po<span class="_ _1"></span>dstawowym p<span class="_ _1"></span>rzedmiotem działalno<span class="_ _1"></span>ści <span class="_ _1"></span><span class="ff2">jest </span>d<span class="_ _1"></span>ziałalność hand<span class="_ _1"></span>lowa<span class="ff2"> </span>zarówno na ry<span class="_ _1"></span>nku lokalny<span class="_ _1"></span>m jak i w </div><div class="t m0 x4 h4 y141 ff3 fs2 fc0 sc0 ls0 ws0">eksporcie. <span class="_ _3"></span>Przeważająca <span class="_ _3"></span>część<span class="_ _1"></span> <span class="_ _3"></span>działalnoś<span class="_ _1"></span>ci <span class="_ _1"></span>spół<span class="_ _1"></span>ek <span class="_ _1"></span>Yato <span class="_ _3"></span>Tools<span class="_ _1"></span> <span class="_ _1"></span>(Sha<span class="_ _1"></span>ngh<span class="_ _1"></span><span class="ff2">ai) <span class="_ _3"></span>oraz <span class="_ _3"></span>Yato <span class="_ _3"></span>Tools<span class="_ _1"></span> <span class="_ _1"></span>(J<span class="_ _1"></span>iaxing) <span class="_ _3"></span>polega <span class="_ _3"></span>na <span class="_ _17"></span>zarzadzaniu </span></div><div class="t m0 x4 h4 y142 ff3 fs2 fc0 sc0 ls0 ws0">łańcuchem dosta<span class="_ _1"></span>w do<span class="ff2"> </span>s<span class="_ _1"></span>półek w Polsce i Rumunii.  <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y143 ff3 fs2 fc0 sc0 ls0 ws0">Czas trwania Spół<span class="_ _1"></span>ki jest nieograniczon<span class="_ _1"></span>y.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y144 ff3 fs2 fc0 sc0 ls0 ws0">Toya S.A. jest jednos<span class="_ _1"></span>tką dominują<span class="_ _1"></span>ca w Grupie <span class="_ _1"></span>Kapitałowej<span class="ff2"> <span class="_ _1"></span>TOYA S.A. </span></div><div class="t m0 x4 h4 y145 ff2 fs2 fc0 sc0 ls0 ws0">W okresie od 1 sty<span class="_ _1"></span>cznia 2023 d<span class="_ _1"></span>o 31 grudnia 202<span class="_ _1"></span>3 r. oraz do dnia <span class="_ _1"></span>zatwierdzenia niniejszeg<span class="_ _1"></span>o sprawozdan<span class="_ _1"></span>ia do publikacji<span class="_ _3"></span> </div><div class="t m0 x4 h4 y146 ff3 fs2 fc0 sc0 ls0 ws0">Zarząd pracował<span class="_ _1"></span> w następują<span class="_ _1"></span>cym składzie<span class="_ _1"></span><span class="ff2">:<span class="ffa fs0 fc3"> </span></span></div><div class="t m0 x70 h4 y147 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _19"> </span><span class="ff2">Grzegorz Pinkosz <span class="_ _1"></span><span class="lse">                      <span class="_ _7"></span>                            <span class="_ _7"></span>    <span class="ff3 ls0">Prezes Z<span class="_ _1"></span>arządu<span class="ff2"> </span></span></span></span></span></div><div class="t m0 x70 h4 y148 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _19"> </span><span class="ff2">Maciej Lubnauer<span class="lse">                                       <span class="_ _7"></span>                <span class="ff3 ls0">Wiceprezes Zarządu<span class="ff2"> </span></span></span></span></span></div><div class="t m0 x70 h4 y149 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _19"> </span><span class="ff2">Robert Borys <span class="_ _8"></span><span class="lse">               <span class="_ _0"></span>                   <span class="_ _7"></span>                    <span class="_ _7"></span>        <span class="ff3 ls0">Wiceprezes Z<span class="_ _1"></span>arządu<span class="ff2"> </span></span></span></span></span></div><div class="t m0 x4 h3 y14a ff1 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf9" class="pf w0 h0" ><div class="pc pc9 w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 hb ya ff2 fs0 fc0 sc0 ls0 ws0">9<span class="fs1"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h3 y14b ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y14c ff2 fs2 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>okresie <span class="_ _1"></span>o<span class="_ _1"></span>d <span class="_ _3"></span>1 <span class="_ _1"></span>s<span class="_ _1"></span>tycznia <span class="_ _3"></span>20<span class="_ _1"></span>23 <span class="_ _3"></span>do<span class="_ _1"></span> <span class="_ _1"></span>31 <span class="_ _3"></span>grud<span class="_ _1"></span>nia <span class="_ _3"></span>2023 <span class="_ _3"></span>r. <span class="_ _3"></span>ora<span class="_ _1"></span>z <span class="_ _3"></span>do <span class="_ _3"></span>dn<span class="_ _1"></span>ia <span class="_ _3"></span>zatwierdzenia <span class="_ _3"></span>niniejsz<span class="_ _1"></span>ego <span class="_ _3"></span>sprawozdan<span class="_ _1"></span>ia <span class="_ _3"></span>do <span class="_ _3"></span>publikacji<span class="_ _1"></span> </div><div class="t m0 x4 h4 y14d ff3 fs2 fc0 sc0 ls0 ws0">Rada Nadzo<span class="_ _1"></span>rcza pracowała w następ<span class="_ _1"></span>ującym składzie:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x70 h4 y14e ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _19"> </span><span class="ff2">Piotr Mondalski<span class="_ _1"></span>                 <span class="_ _1"></span>                                        <span class="_ _1"></span><span class="ff3">Przewodniczący Ra<span class="_ _1"></span>dy Nadzo<span class="_ _1"></span>rczej</span> </span></span></div><div class="t m0 x70 h4 y14f ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _19"> </span><span class="ff2">Jan Szmidt  <span class="_ _1"></span>                                       <span class="_ _1"></span>                         <span class="_ _1"></span><span class="ff3">Wiceprzewod<span class="_ _1"></span>niczący Rady N<span class="_ _1"></span>adzorczej</span> </span></span></div><div class="t m0 x70 h4 y150 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _19"> </span><span class="ff3">Dariusz Górka<span class="ff2 lse">                             <span class="_ _7"></span>                            <span class="_ _7"></span>   <span class="ff3 ls0">Czł<span class="_ _1"></span>onek Rady Nadzo<span class="_ _1"></span>rczej<span class="ff2"> </span></span></span></span></span></div><div class="t m0 x70 h4 y151 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _19"> </span><span class="ff3">Michał Kobus<span class="_ _1"></span><span class="ff2">                           <span class="_ _1"></span>                                  <span class="_ _1"></span></span>Członek Rady <span class="_ _1"></span><span class="ff2">Nadzorczej </span></span></span></div><div class="t m0 x70 h4 y152 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _19"> </span><span class="ff3">Grzegorz Maciąg<span class="ff2 lse">                                 <span class="_ _7"></span>                      <span class="ff3 ls0">Członek Rady Nadzorczej<span class="_ _1"></span><span class="ff2"> </span></span></span></span></span></div><div class="t m0 x70 h4 y153 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _19"> </span><span class="ff3">Wojciech Bartłomiej Pap<span class="_ _1"></span>ierak<span class="ff2"> <span class="_ _1"></span>                   <span class="_ _1"></span>            </span>Człon<span class="_ _1"></span>ek Rady Nadzorczej<span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x70 h4 y154 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _19"> </span><span class="ff2">Beata Szmidt<span class="lse">                            <span class="_ _0"></span>           <span class="_ _0"></span>                   <span class="_ _7"></span>    <span class="ff3 ls0">Człon<span class="_ _1"></span>ek Rady Nadzorczej<span class="_ _1"></span><span class="ff2"> </span></span></span></span></span></div><div class="t m0 x4 hb y155 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y156 ff3 fs2 fc0 sc0 ls0 ws0">Niniejsze <span class="_ _1a"> </span>sprawozdanie <span class="_ _1a"> </span>finansowe <span class="_ _1a"> </span>Spółki <span class="_ _1a"> </span>obejmuje <span class="_ _1b"> </span><span class="ff2">rok <span class="_ _1a"> </span>obrotowy <span class="_ _1a"> </span></span>zakończo<span class="_ _1"></span>ny <span class="_ _1a"> </span>dnia <span class="_ _1a"> </span>3<span class="ff2">1 <span class="_ _1a"> </span>grudnia <span class="_ _1a"> </span>2023 <span class="_ _1a"> </span>roku. <span class="_ _1a"> </span>Dane<span class="ffc fs3"> </span></span></div><div class="t m0 x4 h4 y157 ff3 fs2 fc0 sc0 ls0 ws0">porównawcze prezento<span class="_ _1"></span>wane są:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xe h4 y158 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">według stanu n<span class="_ _1"></span>a dzień 31 <span class="ff2">grudn<span class="_ _1"></span>ia 2022 roku d<span class="_ _1"></span>la sprawozdania z <span class="_ _1"></span>sytuacji finansowej, <span class="_ _1"></span> </span></span></span></div><div class="t m0 xe h4 y159 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">za <span class="_ _17"></span>okres <span class="_ _10"></span>od <span class="_ _17"></span>1 <span class="_ _17"></span>stycznia <span class="_ _10"></span>2022 <span class="_ _17"></span>roku <span class="_ _10"></span>do <span class="_ _17"></span>31 <span class="_ _17"></span>grudnia <span class="_ _10"></span>2022 <span class="_ _17"></span>roku <span class="_ _10"></span>dla <span class="_ _17"></span>sprawozdania <span class="_ _10"></span>z <span class="_ _17"></span>wyniku <span class="_ _17"></span>finans<span class="_ _1"></span>owego <span class="_ _17"></span>i <span class="_ _17"></span>inny<span class="_ _1"></span>ch </span></span></div><div class="t m0 x49 h4 y15a ff3 fs2 fc0 sc0 ls0 ws0">całkowitych <span class="_ _1d"> </span>dochodów, <span class="_ _1d"> </span>sprawozdania <span class="_ _1d"> </span>z <span class="_ _1d"> </span>przepływów<span class="_ _0"></span> <span class="_ _1d"> </span>pieniężnych <span class="_ _1d"> </span>oraz  sp<span class="_ _1"></span>rawozdania <span class="_ _1d"> </span>ze <span class="_ _1e"> </span>zmian <span class="_ _1e"> </span>w <span class="_ _1e"> </span>ka<span class="_ _1"></span>pitale </div><div class="t m0 x49 h4 y15b ff3 fs2 fc0 sc0 ls0 ws0">własnym.<span class="ff2">  </span></div><div class="t m0 x4 h4 y15c ff2 fs2 fc0 sc0 ls0 ws0">Niniejsze  <span class="ff3">sp<span class="_ _1"></span>rawozdanie  finans<span class="_ _1"></span>owe  Spółki  za <span class="_ _1e"> </span></span>rok <span class="_ _1e"> </span>obrotowy<span class="_ _1"></span>  <span class="ff3">zakończon<span class="_ _1"></span>y  31</span> grud<span class="_ _1"></span>nia  2023  <span class="ff3">roku<span class="_ _1"></span>  został<span class="_ _1"></span>o  przez  Zarzą<span class="_ _1"></span>d </span></div><div class="t m0 x4 h4 y15d ff2 fs2 fc0 sc0 ls0 ws0">zatwierdzone do pu<span class="_ _1"></span>blikacji 28 marca<span class="_ _1"></span> <span class="ls3">20</span>24 <span class="lsd">r.</span> </div><div class="t m0 x4 h4 y15e ff3 fs2 fc0 sc0 ls0 ws0">Spółka sporządziła również skonsolidowane sprawozdanie finansowe za <span class="_ _1"></span><span class="ff2">rok obrotowy </span>zakończony 3<span class="ff2">1 grudn<span class="_ _1"></span>ia 2023 roku,<span class="_ _0"></span> </span></div><div class="t m0 x4 h4 y15f ff3 fs2 fc0 sc0 ls0 ws0">które dnia <span class="ff2">28 <span class="_ _1"></span>marca 2024 </span>r. zos<span class="_ _1"></span>tało przez<span class="_ _1"></span><span class="ff2"> </span>Zarząd zatwierdzone d<span class="_ _1"></span>o publikacji.<span class="ff2"> </span></div><div class="t m0 xe h9 y160 ff5 fs5 fc1 sc0 lsc ws0">2.<span class="ffa ls0"> <span class="_ _f"> </span><span class="ff4">Opis ważniejszyc<span class="_ _7"></span>h stosowanych zasad rac<span class="_ _7"></span>hun<span class="_ _1"></span>kowości<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y161 ff3 fs2 fc0 sc0 ls0 ws0">Najważniejsze <span class="_ _1f"> </span>zasady <span class="_ _1f"> </span>rachunkowości <span class="_ _1f"> </span>zastosowan<span class="_ _1"></span>e <span class="_ _1f"> </span>pr<span class="_ _0"></span>zy <span class="_ _1f"> </span>sporządzaniu <span class="_ _1f"> </span>niniejszego <span class="_ _1f"> </span>sprawozdania <span class="_ _1f"> </span>finansowego </div><div class="t m0 x4 h4 y162 ff3 fs2 fc0 sc0 ls0 ws0">przedstawione zos<span class="_ _1"></span>tały pon<span class="_ _1"></span>iżej. Zasady te stos<span class="_ _1"></span>owane były we wszystk<span class="_ _1"></span>ich prezentowanych <span class="_ _1"></span>okresach w s<span class="_ _1"></span>posób ciągł<span class="_ _1"></span>y, o ile </div><div class="t m0 x4 h4 y163 ff2 fs2 fc0 sc0 ls0 ws0">nie podano in<span class="_ _1"></span>aczej. </div><div class="t m0 xe h4 y164 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h32 y165 ff5 fs1 fc1 sc0 ls10 ws0">2.1<span class="ffa ls0"> <span class="_ _20"> </span><span class="ff4">Podstawa sporządzenia<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y166 ff3 fs2 fc0 sc0 ls0 ws0">Niniejsze <span class="_ _3"></span>sp<span class="_ _1"></span>rawozdanie <span class="_ _3"></span>finan<span class="_ _1"></span>sowe <span class="_ _3"></span>Spółki <span class="_ _17"></span>zostało <span class="_ _3"></span>sporządzone <span class="_ _3"></span>za <span class="_ _17"></span><span class="ff2">rok <span class="_ _17"></span>obro</span>towy <span class="_ _3"></span>zakończony <span class="_ _3"></span>31 <span class="_ _17"></span>grudnia <span class="_ _3"></span>20<span class="ff2">23 <span class="_ _17"></span><span class="lsd">r. <span class="_ _1"></span></span>zgod<span class="_ _1"></span>nie  </span></div><div class="t m0 x4 h4 y167 ff3 fs2 fc0 sc0 ls0 ws0">z <span class="_ _21"> </span>Międzynarodowymi <span class="_ _21"> </span>Standard<span class="_ _1"></span>ami <span class="_ _21"> </span>Sprawozdawczości <span class="_ _21"> </span>Finan<span class="_ _1"></span>sowej <span class="_ _21"> </span>(zwanymi <span class="_ _21"> </span>dalej <span class="_ _21"> </span>„MSSF”) <span class="_ _21"> </span>oraz <span class="_ _21"> </span>interpr<span class="_ _1"></span>etacjami, </div><div class="t m0 x4 h4 y168 ff3 fs2 fc0 sc0 ls0 ws0">wydanymi <span class="_ _17"></span>przez <span class="_ _17"></span>Radę <span class="_ _17"></span>Międz<span class="_ _1"></span>ynarod<span class="_ _1"></span>owych <span class="_ _17"></span>Standardów <span class="_ _17"></span>Rachun<span class="_ _1"></span>kowości <span class="_ _17"></span>zatwierdzonymi<span class="_ _1"></span> <span class="_ _17"></span>przez <span class="_ _17"></span>Unię <span class="_ _17"></span>Europejską <span class="_ _17"></span>(zwan<span class="_ _1"></span>ą </div><div class="t m0 x4 h4 y169 ff3 fs2 fc0 sc0 ls0 ws0">dalej „UE”).  <span class="ff2"> </span></div><div class="t m0 x4 h4 y16a ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y16b ff3 fs2 fc0 sc0 ls0 ws0">Niniejsze sprawozd<span class="_ _1"></span>anie finansowe zostało sporząd<span class="_ _1"></span>zone zgodnie z tymi standardami MSSF oraz Interpretacjami Komitetu<span class="_ _1"></span> </div><div class="t m0 x4 h4 y16c ff3 fs2 fc0 sc0 ls0 ws0">ds.  Interpretacji  Międzynarodowej  Sprawozdawczości  Finan<span class="_ _1"></span>sowej  (zwanymi  dalej  „KIMSF”),  które  zostały  wydane  i<span class="_ _0"></span> </div><div class="t m0 x4 h4 y16d ff3 fs2 fc0 sc0 ls0 ws0">obowiązywały na <span class="_ _1"></span>dzień <span class="_ _1"></span><span class="ff2">sprawozdawczy 31 grudnia <span class="_ _1"></span>2023 <span class="lsd">r. </span> </span></div><div class="t m0 x4 h4 y16e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y16f ff2 fs2 fc0 sc0 ls0 ws0">Z<span class="ff3">asady  opisane  poniżej  były  stosowane  w  sposób  ciągły <span class="_ _11"> </span>we  wszystkich  zaprezentowan<span class="_ _1"></span>ych  okresach<span class="_ _3"></span>,  za  wyjątkiem </span></div><div class="t m0 x4 h4 y170 ff3 fs2 fc0 sc0 ls0 ws0">przyjęcia nowych i zmienion<span class="_ _1"></span>ych s<span class="_ _1"></span>tandardów od 1 s<span class="_ _1"></span>tycznia 20<span class="_ _1"></span><span class="ff2">23 </span>r., które zos<span class="_ _1"></span>tały opisane poniżej<span class="_ _1"></span><span class="ff2">. </span></div><div class="t m0 x4 h4 y171 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y172 ff3 fs2 fc0 sc0 ls0 ws0">Sprawozdanie finans<span class="_ _1"></span>owe zostało s<span class="_ _1"></span>porządzone zgodnie z z<span class="_ _1"></span>asadą koszt<span class="_ _1"></span>u historycznego.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y173 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y174 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y175 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y176 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y177 ff2 fs2 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 x3 y3b w4 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">10<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y41 ff3 fs2 fc0 sc0 ls0 ws0">Sporządzenie <span class="_ _17"></span>sprawozdania <span class="_ _17"></span>finansowego <span class="_ _3"></span>zgodn<span class="_ _1"></span>ie <span class="_ _3"></span>z <span class="_ _17"></span>MSSF <span class="_ _3"></span>wymaga <span class="_ _17"></span>użycia <span class="_ _3"></span>pewnych<span class="_ _1"></span> <span class="_ _3"></span>zn<span class="_ _1"></span>aczących <span class="_ _17"></span>szacunków <span class="_ _17"></span>k<span class="_ _7"></span>s<span class="_ _1"></span>ięgowych. </div><div class="t m0 x4 h4 y178 ff3 fs2 fc0 sc0 ls0 ws0">Wymaga <span class="_ _7"></span>ró<span class="_ _1"></span>wnież <span class="_ _7"></span>od Zarządu <span class="_ _0"></span>stosowania w<span class="_ _0"></span>łasnego osądu<span class="ff2">, </span>pr<span class="_ _0"></span>zy <span class="_ _7"></span>s<span class="_ _1"></span>tosowaniu przyjętych <span class="_ _7"></span>przez Spółkę <span class="_ _7"></span>zasad rachunkowości.<span class="_ _0"></span> </div><div class="t m0 x4 h4 y179 ff3 fs2 fc0 sc0 ls0 ws0">Zagadnienia, <span class="_ _3"></span>w <span class="_ _1"></span>odniesieniu <span class="_ _3"></span>do <span class="_ _3"></span>których <span class="_ _1"></span>wymagan<span class="_ _1"></span>a <span class="_ _1"></span>jest <span class="_ _3"></span>większa <span class="_ _3"></span>doza <span class="_ _3"></span>osądu, <span class="_ _1"></span>zagadn<span class="_ _1"></span>ienia <span class="_ _1"></span>bardziej <span class="_ _1"></span>zł<span class="_ _1"></span>ożone <span class="_ _1"></span>lu<span class="_ _1"></span>b <span class="_ _1"></span>takie, <span class="_ _3"></span>przy </div><div class="t m0 x4 h4 y17a ff3 fs2 fc0 sc0 ls0 ws0">których zało<span class="_ _1"></span>żenia i szacunki są istotne z p<span class="_ _1"></span>unktu widzenia sp<span class="_ _1"></span>rawozdania finans<span class="_ _3"></span>owego, ujawnione s<span class="_ _1"></span>ą w nocie<span class="ff2"> 4. </span></div><div class="t m0 x4 h4 y17b ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y17c ff3 fs2 fc0 sc0 ls0 ws0">Kontynuacja <span class="_ _1"></span>działalności<span class="ff2"> </span></div><div class="t m0 x4 h4 y17d ff3 fs2 fc0 sc0 ls0 ws0">Niniejsze <span class="_ _17"></span>sprawozdan<span class="_ _1"></span>ie <span class="_ _17"></span>finansowe <span class="_ _17"></span>zostało <span class="_ _17"></span>sporządzone <span class="_ _17"></span>przy <span class="_ _17"></span>założeniu <span class="_ _17"></span>kontynuowan<span class="_ _1"></span>ia <span class="_ _17"></span>działalności <span class="_ _17"></span>gospodarczej <span class="_ _17"></span>przez </div><div class="t m0 x4 h4 y17e ff3 fs2 fc0 sc0 ls0 ws0">Spółkę<span class="ff2">, </span>w daj<span class="_ _1"></span>ącej się przewidzieć przy<span class="_ _1"></span>szłości. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xe h32 y17f ff5 fs1 fc1 sc0 ls10 ws0">2.2<span class="ffa ls0"> <span class="_ _20"> </span><span class="ff4">Wpływ nowych standardów i interpretacji na sprawozdan<span class="_ _0"></span>ie finansowe Spółki<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y180 ff3 fs2 fc0 sc0 ls0 ws0">Niniejsze <span class="_ _3"></span>sprawozdan<span class="_ _1"></span>ie <span class="_ _1"></span>finan<span class="_ _1"></span>sowe <span class="_ _3"></span>sporządzo<span class="_ _1"></span>no <span class="_ _3"></span>w <span class="_ _1"></span>op<span class="_ _1"></span>arciu <span class="_ _3"></span>o <span class="_ _3"></span>MSSF <span class="_ _3"></span>UE <span class="_ _3"></span>wydane <span class="_ _3"></span>i <span class="_ _3"></span>obowiąz<span class="_ _1"></span>ujące <span class="_ _3"></span>na <span class="_ _3"></span>dzi<span class="_ _3"></span>eń <span class="_ _3"></span>sp<span class="_ _1"></span>rawozdawczy </div><div class="t m0 x4 h4 y181 ff2 fs2 fc0 sc0 ls0 ws0">31 grudnia 2023 <span class="lsd">r.<span class="_ _1"></span></span> </div><div class="t m0 x4 h4 y182 ff3 fs2 fc0 sc0 ls0 ws0">MSSF <span class="_ _14"> </span>UE <span class="_ _16"> </span>zawierają <span class="_ _14"> </span>wszy<span class="_ _1"></span>stkie <span class="_ _14"> </span>Międzyn<span class="_ _1"></span>arodowe <span class="_ _14"> </span>S<span class="_ _1"></span>tandardy <span class="_ _16"> </span>Rachunkowości, <span class="_ _14"> </span>Międzynarod<span class="_ _1"></span>owe <span class="_ _14"> </span>Standard<span class="_ _1"></span>y </div><div class="t m0 x4 h4 y183 ff3 fs2 fc0 sc0 ls0 ws0">Sprawozdawczości <span class="_ _1a"> </span>Finan<span class="_ _1"></span>sowej <span class="_ _1a"> </span>oraz <span class="_ _1a"> </span>związan<span class="_ _1"></span>e <span class="_ _1a"> </span>z <span class="_ _1d"> </span>n<span class="_ _1"></span>imi <span class="_ _1a"> </span>Interpretacje <span class="_ _1d"> </span>p<span class="_ _1"></span>oza <span class="_ _1a"> </span>wymienionymi <span class="_ _1a"> </span>poniżej <span class="_ _1b"> </span>Standardami <span class="_ _1a"> </span>oraz </div><div class="t m0 x4 h4 y184 ff3 fs2 fc0 sc0 ls0 ws0">Interpretacjami, które oczekuj<span class="_ _1"></span>ą na za<span class="_ _1"></span>twierdzenie przez Un<span class="_ _1"></span>ię E<span class="_ _1"></span>uropejską. <span class="ff2"> </span></div><div class="t m0 x4 h1e y185 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y186 ff5 fs2 fc0 sc0 ls11 ws0">a)<span class="ffa ls0"> <span class="_ _1b"> </span><span class="ff4">Nowe standard<span class="_ _1"></span>y, interpretacje i zmiany do istniejąc<span class="_ _1"></span>ych standar<span class="_ _1"></span>dów, które obowiązują w roku<span class="_ _1"></span> 202<span class="_ _3"></span><span class="ff5">3  </span></span></span></div><div class="t m0 x49 h1e y187 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y188 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _22"> </span><span class="ff4">Nowy MSSF 17 „Umowy u<span class="_ _1"></span>bezpieczenia”<span class="_ _1"></span><span class="ff5"> </span></span></span></div><div class="t m0 x56 h4 y189 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y18a ff3 fs2 fc0 sc0 ls0 ws0">Nowy <span class="_ _23"> </span>standard <span class="_ _23"> </span>regulujący <span class="_ _23"> </span>ujęcie, <span class="_ _23"> </span>wycenę, <span class="_ _12"> </span>p<span class="_ _1"></span>rezentację <span class="_ _23"> </span>i <span class="_ _23"> </span>ujawnienia <span class="_ _23"> </span>dotyczące <span class="_ _23"> </span>umów <span class="_ _1f"> </span><span class="ff2">ubezpieczeniowych <span class="_ _23"> </span>i </span></div><div class="t m0 x4 h4 y7f ff2 fs2 fc0 sc0 ls0 ws0">reasekuracyjnych<span class="_ _1"></span>. <span class="ff3">Standard<span class="_ _1"></span> zastępuje dotych<span class="_ _1"></span>czasowy MSSF 4.<span class="_ _1"></span></span> </div><div class="t m0 x4 h4 y18b ff3 fs2 fc0 sc0 ls0 ws0">Zastosowanie s<span class="_ _1"></span>tandardu nie miało istotn<span class="_ _1"></span>ego wpływu <span class="_ _1"></span><span class="ff2">sprawozdan<span class="_ _1"></span>ie finansowe </span>Spół<span class="_ _1"></span>ki.<span class="ff2"> </span></div><div class="t m0 x4 h4 y18c ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y136 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _22"> </span><span class="ff5">Zmiana MSSF <span class="ls3">17</span> <span class="ff4">„<span class="_ _1"></span>Umowy ubezpiecze<span class="_ _1"></span>nia”</span> </span></span></div><div class="t m0 x56 h4 y18d ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y138 ff3 fs2 fc0 sc0 ls0 ws0">Rada <span class="_ _1"></span>us<span class="_ _1"></span>tanowiła <span class="_ _3"></span>przepisy <span class="_ _1"></span>przejściowe <span class="_ _1"></span>do<span class="_ _1"></span>tyczące <span class="_ _17"></span>danych <span class="_ _1"></span>porównawczych<span class="_ _1"></span> <span class="_ _1"></span>dla <span class="_ _3"></span>podmiotó<span class="_ _1"></span>w, <span class="_ _1"></span>które <span class="_ _1"></span>ró<span class="_ _1"></span>wnocześnie <span class="_ _3"></span>wdrażają </div><div class="t m0 x4 h4 y139 ff3 fs2 fc0 sc0 ls0 ws0">MSSF 17 i MSSF 9, aby<span class="_ _1"></span> zmniejszy<span class="_ _1"></span>ć potencjalne niedopas<span class="_ _1"></span>owania księgowe wynikające z ró<span class="_ _1"></span>żnic między tymi sta<span class="_ _1"></span>ndardami<span class="_ _3"></span><span class="ff2 ls4">. <span class="ls0"> </span></span></div><div class="t m0 x4 h4 y165 ff2 fs2 fc0 sc0 ls0 ws0">Zmiana ta <span class="ff3">n<span class="_ _1"></span>ie miał</span>a <span class="ff3">wpływu na <span class="_ _1"></span>sprawozdanie finan<span class="_ _1"></span>sowe Sp<span class="_ _1"></span>ółki</span>. </div><div class="t m0 x56 h4 y18e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y18f ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _22"> </span><span class="ff4">Zmiana MSR 1 „Prezen<span class="_ _1"></span>tacja sprawozd<span class="_ _1"></span>ań finansowych”<span class="_ _1"></span><span class="ff5"> </span></span></span></div><div class="t m0 x4 h1e y190 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y191 ff3 fs2 fc0 sc0 ls0 ws0">Rada <span class="_ _17"></span>MSR <span class="_ _17"></span>doprecyzowała, <span class="_ _17"></span>które <span class="_ _3"></span>in<span class="_ _1"></span>formacje <span class="_ _17"></span>dotyczące <span class="_ _17"></span>polityki <span class="_ _17"></span>rachunkowości <span class="_ _17"></span>stosowanej <span class="_ _17"></span>przez <span class="_ _17"></span>jednostkę <span class="_ _17"></span>są <span class="_ _17"></span>istotne <span class="_ _17"></span>i </div><div class="t m0 x4 h4 y16a ff3 fs2 fc0 sc0 ls0 ws0">wymagają <span class="_ _3"></span>ujawni<span class="_ _1"></span>enia <span class="_ _3"></span>w <span class="_ _17"></span>sprawozdaniu <span class="_ _3"></span>finan<span class="_ _1"></span>sowym. <span class="_ _3"></span>Zas<span class="_ _1"></span>ady <span class="_ _3"></span>s<span class="_ _1"></span>kupiają <span class="_ _17"></span>się <span class="_ _1"></span>na <span class="_ _17"></span>dostosowaniu <span class="_ _3"></span>ujawnień <span class="_ _17"></span>do <span class="_ _1"></span>in<span class="_ _1"></span>dywidualnych </div><div class="t m0 x4 h4 y192 ff3 fs2 fc0 sc0 ls0 ws0">okoliczności <span class="_ _17"></span>jednostki. <span class="_ _17"></span>Rada <span class="_ _3"></span>przes<span class="_ _1"></span>trzega <span class="_ _3"></span>p<span class="_ _1"></span>rzed <span class="_ _17"></span>stosowaniem <span class="_ _3"></span>wystan<span class="_ _1"></span>daryzowanych <span class="_ _17"></span>zapisów <span class="_ _3"></span>s<span class="_ _1"></span>kopiowanych <span class="_ _17"></span>z <span class="_ _3"></span>MSSF <span class="_ _17"></span>oraz </div><div class="t m0 x4 h4 y193 ff3 fs2 fc0 sc0 ls0 ws0">oczekuje, że pods<span class="_ _1"></span>tawa wyceny in<span class="_ _1"></span>strumentów finanso<span class="_ _1"></span>wych jest istotn<span class="_ _1"></span>ą informacją.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y194 ff3 fs2 fc0 sc0 ls0 ws0">Powyższe zmiany n<span class="_ _1"></span>ie miały znaczącego wpły<span class="_ _1"></span>wu na sprawozd<span class="_ _1"></span>anie finansowe <span class="_ _1"></span>Sp<span class="_ _1"></span>ółki<span class="ff2">. </span></div><div class="t m0 x4 h4 y195 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y196 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _22"> </span><span class="ff4">Zmiany <span class="_ _17"></span>do <span class="_ _17"></span>MSR <span class="_ _3"></span>8 <span class="_ _17"></span>Zasady <span class="_ _17"></span>(polityka) <span class="_ _17"></span>rachunkowości, <span class="_ _17"></span>zmiany <span class="_ _17"></span>wartości <span class="_ _17"></span>szacunkowych <span class="_ _17"></span>i <span class="_ _17"></span>korygowanie <span class="_ _3"></span>b<span class="_ _1"></span>łędów: </span></span></div><div class="t m0 x4 h1e y197 ff4 fs2 fc0 sc0 ls0 ws0">Definicja wartości szacun<span class="_ _1"></span>kowych<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x4 h4 y198 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y199 ff3 fs2 fc0 sc0 ls0 ws0">Rada wpro<span class="_ _1"></span>wadziła <span class="_ _1"></span>do s<span class="_ _1"></span>tandardu <span class="_ _1"></span>definicję <span class="_ _1"></span>szacunku<span class="_ _1"></span> księgow<span class="_ _1"></span>ego: Szacu<span class="_ _1"></span>nki ks<span class="_ _1"></span>ięgowe to <span class="_ _1"></span>kw<span class="_ _1"></span>oty p<span class="_ _1"></span>ieniężne <span class="_ _1"></span>w sprawozd<span class="_ _1"></span>aniu </div><div class="t m0 x4 h4 y19a ff3 fs2 fc0 sc0 ls0 ws0">finansowym, które po<span class="_ _1"></span>dlegają niepewności wyceny<span class="_ _1"></span>.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y19b ff3 fs2 fc0 sc0 ls0 ws0">Powyższe zmiany n<span class="_ _1"></span>ie miały znaczącego wpły<span class="_ _1"></span>wu <span class="ff2">n<span class="_ _1"></span>a sprawozd<span class="_ _1"></span>anie finansowe </span>Sp<span class="_ _1"></span>ółki<span class="ff2">. </span></div></div><a class="l" href="#pf15" ><span class="d m1" style="border-style:none;position:absolute;left:975.340000px;bottom:1415.200000px;width:9.570000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pfb" class="pf w0 h0" ><div class="pc pcb w0 h0"><img class="bi x72 y3b w1d hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">11<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h1e y19c ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _22"> </span><span class="ff4">Zmiany <span class="_ _1"></span>do <span class="_ _1"></span>MSR <span class="_ _1"></span>12 <span class="_ _1"></span>Podatek <span class="_ _1"></span>d<span class="_ _1"></span>ochod<span class="_ _1"></span>owy: <span class="_ _1"></span>Podatek <span class="_ _1"></span>odroczony <span class="_ _1"></span>dotycząc<span class="_ _1"></span>y akt<span class="_ _1"></span>ywa <span class="_ _1"></span>oraz <span class="_ _1"></span>zobo<span class="_ _1"></span>wiązania u<span class="_ _1"></span>jętego <span class="_ _1"></span>w </span></span></div><div class="t m0 x4 h1e y19d ff5 fs2 fc0 sc0 ls0 ws0">wyniku pojedynczej t<span class="_ _1"></span>ransakcji </div><div class="t m0 x4 h4 y19e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y19f ff3 fs2 fc0 sc0 ls0 ws0">Rada <span class="_ _3"></span>wprowadziła <span class="_ _3"></span>zas<span class="_ _1"></span>adę, <span class="_ _1"></span>iż <span class="_ _3"></span>jeśli <span class="_ _3"></span>w <span class="_ _3"></span>wyniku <span class="_ _3"></span>transak<span class="_ _1"></span>cji <span class="_ _1"></span>powstają <span class="_ _3"></span>równocześn<span class="_ _1"></span>ie <span class="_ _1"></span>dod<span class="_ _1"></span>atnie <span class="_ _3"></span>i <span class="_ _1"></span>ujemne <span class="_ _3"></span>różnice <span class="_ _3"></span>przejściow<span class="_ _1"></span>e <span class="_ _1"></span>w<span class="_ _1"></span> </div><div class="t m0 x4 h4 y1a0 ff3 fs2 fc0 sc0 ls0 ws0">tej <span class="_ _3"></span>s<span class="_ _1"></span>amej <span class="_ _3"></span>k<span class="_ _1"></span>wocie, <span class="_ _17"></span>należy <span class="_ _3"></span>ująć<span class="_ _1"></span> <span class="_ _17"></span>aktywa <span class="_ _3"></span>i <span class="_ _17"></span>rezerwy <span class="_ _3"></span>n<span class="_ _1"></span>a <span class="_ _17"></span>odroczony <span class="_ _3"></span>po<span class="_ _1"></span>datek <span class="_ _17"></span>dochodowy <span class="_ _3"></span>nawe<span class="_ _1"></span>t <span class="_ _17"></span>w<span class="_ _0"></span>ówczas, <span class="_ _17"></span>gdy <span class="_ _3"></span>tra<span class="_ _1"></span>nsakcja <span class="_ _17"></span>nie </div><div class="t m0 x4 h4 y1a1 ff3 fs2 fc0 sc0 ls0 ws0">wynika z połączenia, ani nie<span class="ff2"> </span>ma w<span class="_ _0"></span>pływu na wynik księgowy lub podatkowy. Oznacza to konieczność ujmowania aktywów </div><div class="t m0 x4 h4 y1a2 ff3 fs2 fc0 sc0 ls0 ws0">i <span class="_ _11"> </span>rezerwy <span class="_ _11"> </span>na <span class="_ _11"> </span>podatek <span class="_ _11"> </span>odroczony <span class="_ _11"> </span>np. <span class="_ _11"> </span>gdy <span class="_ _11"> </span>różnice <span class="_ _11"> </span>przejściowe <span class="_ _10"> </span>w <span class="_ _11"> </span>równych  kwotach <span class="_ _10"> </span>wys<span class="_ _1"></span>tępują <span class="_ _11"> </span>w <span class="_ _11"> </span>przypadku <span class="_ _11"> </span>leasingu </div><div class="t m0 x4 h4 y1a3 ff3 fs2 fc0 sc0 ls0 ws0">(odrębna  różnica  przejściowa  od  zobowiązan<span class="_ _1"></span>ia  i  od <span class="_ _11"> </span>prawa  do  użyt<span class="_ _1"></span>kowania)  lub  w  przypadku  zobowiązań  z  tytułu </div><div class="t m0 x4 h4 y1a4 ff3 fs2 fc0 sc0 ls0 ws0">rekultywacji. <span class="_ _10"></span>Nie <span class="_ _10"></span>została <span class="_ _10"></span>zmi<span class="_ _7"></span>enion<span class="_ _1"></span>a <span class="_ _10"></span>zasada <span class="_ _10"></span>mówiąca <span class="_ _17"></span>o <span class="_ _10"> </span>tym, <span class="_ _10"></span>że <span class="_ _17"></span>akty<span class="_ _1"></span>wa <span class="_ _10"></span>i <span class="_ _17"></span>zo<span class="_ _1"></span>bowiązania <span class="_ _10"></span>z <span class="_ _17"></span>ty<span class="_ _1"></span>tułu <span class="_ _10"></span>odroczonego <span class="_ _10"></span>podatku </div><div class="t m0 x4 h4 y1a5 ff3 fs2 fc0 sc0 ls0 ws0">dochodowego kompensu<span class="_ _1"></span>je się, jeśli kompensacie p<span class="_ _1"></span>odlegają ak<span class="_ _1"></span>tywa i zobowiązania <span class="_ _1"></span>z tytułu podatku<span class="_ _1"></span> bież<span class="_ _3"></span>ącego.<span class="ff2"> </span></div><div class="t m0 x4 h4 y1a6 ff3 fs2 fc0 sc0 ls0 ws0">Powyższe zmiany n<span class="_ _1"></span>ie miały wpły<span class="_ _1"></span>wu na sprawozdan<span class="_ _1"></span>ie finansowe Sp<span class="_ _1"></span>ółki<span class="ff2">. </span></div><div class="t m0 xe h4 y1a7 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y1a8 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _22"> </span><span class="ff4">Zmiana MSR 12 „Podatek <span class="_ _1"></span>dochodo<span class="_ _1"></span>wy”<span class="ff5"> </span></span></span></div><div class="t m0 xe h4 y1a9 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y1aa ff2 fs2 fc0 sc0 ls0 ws0">Zmiana <span class="_ _23"> </span>wpro<span class="_ _1"></span>wadza <span class="_ _24"> </span>tymcza<span class="_ _1"></span>sowe <span class="_ _23"> </span>zwolni<span class="_ _1"></span>enie <span class="_ _23"> </span>z <span class="_ _24"> </span>uj<span class="_ _1"></span>mowania <span class="_ _24"> </span>podatku<span class="_ _1"></span> <span class="_ _1f"> </span><span class="ff3">odroczonego <span class="_ _23"> </span>wyn<span class="_ _1"></span>ikającego <span class="_ _23"> </span>z <span class="_ _1f"> </span>wdrożenia </span></div><div class="t m0 x4 h4 y1ab ff3 fs2 fc0 sc0 ls0 ws0">międzynarodowej reformy po<span class="_ _1"></span>datkowej (Filar II) i o<span class="_ _1"></span>bowiązek<span class="_ _1"></span> wprowadzenia dod<span class="_ _1"></span>atkowych ujawnień z<span class="_ _1"></span> tym związanych.<span class="_ _17"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y1ac ff3 fs2 fc0 sc0 ls0 ws0">Powyższ<span class="ff2">a zmian<span class="_ _1"></span>a </span>nie miał<span class="ff2">a </span>wpł<span class="_ _1"></span>ywu na sprawozdan<span class="_ _1"></span>ie finansowe Spółki<span class="_ _1"></span><span class="ff2">. </span></div><div class="t m0 xe h4 y1ad ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y1ae ff5 fs2 fc0 sc0 ls12 ws0">b)<span class="ffa ls0">  <span class="ff4">Nowe <span class="_ _10"> </span>stand<span class="_ _1"></span>ardy, <span class="_ _10"></span>interpretacje <span class="_ _10"></span>i <span class="_ _10"></span>zmiany <span class="_ _10"></span>do <span class="_ _10"></span>istniejących <span class="_ _10"> </span>stand<span class="_ _1"></span>ardów, <span class="_ _10"> </span>które <span class="_ _10"> </span>jeszcze <span class="_ _10"> </span>nie <span class="_ _10"> </span>obowiązują <span class="_ _10"> </span>i<span class="_ _17"></span><span class="ff5"> </span>nie <span class="_ _10"></span>zostały </span></span></div><div class="t m0 x56 h1e y54 ff4 fs2 fc0 sc0 ls0 ws0">wcześniej zastosowane p<span class="_ _1"></span>rzez <span class="_ _1"></span>Spółkę<span class="ff5">  </span></div><div class="t m0 x4 h1e y1af ff5 fs2 fc0 sc0 ls0 ws0">Standardy <span class="_ _21"> </span>i <span class="_ _1b"> </span>Interp<span class="_ _1"></span>retacje <span class="_ _21"> </span>- <span class="_ _21"> </span><span class="ff4">zatwierdzone <span class="_ _21"> </span>przez <span class="_ _21"> </span>UE, <span class="_ _1b"> </span>k<span class="_ _1"></span>tóre <span class="_ _21"> </span>nie <span class="_ _21"> </span>weszły <span class="_ _1b"> </span>je<span class="_ _1"></span>szcze <span class="_ _21"> </span>w <span class="_ _1b"> </span>życie <span class="_ _21"> </span>dla <span class="_ _21"> </span>okresów <span class="_ _21"> </span>rocznych </span></div><div class="t m0 x4 h1e y1b0 ff4 fs2 fc0 sc0 ls0 ws0">rozpoczynających się w<span class="_ _1"></span> dniu 1 stycznia 20<span class="_ _1"></span>2<span class="ff5">3<span class="_ _1"></span><span class="ff2"> </span></span></div></div><div class="c x72 y1b1 w1e h33"><div class="t m0 x20 h11 yce ff5 fs3 fc0 sc0 ls0 ws0">Standardy i Inter<span class="_ _0"></span>pretacje <span class="ff2"> </span></div></div><div class="c x73 y1b1 w1f h33"><div class="t m0 x20 h11 yce ff4 fs3 fc0 sc0 ls0 ws0">Rodzaj przewidy<span class="_ _0"></span>wanej zmiany w <span class="_ _7"></span>zasadach rachunkowości <span class="ff5"> </span></div></div><div class="c x74 y1b1 w20 h33"><div class="t m0 x20 h11 yce ff4 fs3 fc0 sc0 ls0 ws0">Ewentualny <span class="_ _3"></span>wpływ <span class="_ _17"></span>na <span class="_ _3"></span>s<span class="_ _1"></span>prawozdani<span class="_ _7"></span>e </div><div class="t m0 x20 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">finansowe  </div></div><div class="c x72 y1b2 w1e h34"><div class="t m0 x20 h26 y1b3 ff8 fs3 fc0 sc0 ls0 ws0">Zmiana<span class="_ _0"></span> <span class="_ _25"> </span>MSR <span class="_ _25"> </span>1 <span class="_ _25"> </span>„Prezentacja </div><div class="t m0 x20 h26 y1b4 ff8 fs3 fc0 sc0 ls0 ws0">sprawozdań f<span class="_ _7"></span>inansowych<span class="ff7"> </span></div><div class="t m0 x20 h26 y1b5 ff7 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h7 y1b6 ff3 fs3 fc0 sc0 ls0 ws0">Obowiązują dla o<span class="_ _7"></span>kresów rocznych </div><div class="t m0 x20 h7 y1b7 ff3 fs3 fc0 sc0 ls0 ws0">rozpoczynającyc<span class="_ _7"></span>h się 1<span class="ff2"> stycznia 2024 </span></div><div class="t m0 x20 h7 y1b8 ff2 fs3 fc0 sc0 ls0 ws0">roku <span class="ff7"> </span></div></div><div class="c x73 y1b2 w1f h34"><div class="t m0 x20 h7 y1b3 ff3 fs3 fc0 sc0 ls0 ws0">Zmiana  doprecyzowuje<span class="_ _7"></span>,<span class="_ _1"></span>  że  na  dzie<span class="_ _1"></span>ń  bilansowy  jednostka  nie </div><div class="t m0 x20 h7 y1b4 ff3 fs3 fc0 sc0 ls0 ws0">bierze <span class="_ _21"> </span>pod <span class="_ _21"> </span>uwagę <span class="_ _26"> </span>kowenantów, <span class="_ _21"> </span>które <span class="_ _21"> </span>będą <span class="_ _26"> </span>musiały <span class="_ _21"> </span>być </div><div class="t m0 x20 h7 y1b5 ff3 fs3 fc0 sc0 ls0 ws0">spełnione <span class="_ _1"></span>w <span class="_ _17"></span>przyszłości, <span class="_ _1"></span>rozważając <span class="_ _3"></span>klasyfikację <span class="_ _1"></span>z<span class="_ _1"></span>obowiązań <span class="_ _3"></span>do </div><div class="t m0 x20 h7 y1b9 ff3 fs3 fc0 sc0 ls0 ws0">długo<span class="ff2">-  </span>lub  krót<span class="_ _0"></span>koterminowyc<span class="_ _0"></span>h.  Jednostk<span class="_ _0"></span>a  powinna  nato<span class="_ _0"></span>miast </div><div class="t m0 x20 h7 y1ba ff3 fs3 fc0 sc0 ls0 ws0">ujawnić <span class="_ _7"></span>informacje <span class="_ _7"></span>o tych<span class="ff2"> <span class="_ _7"></span><span class="ff3">kowenantach w <span class="_ _7"></span>notach <span class="_ _7"></span>objaśniających </span></span></div><div class="t m0 x20 h7 y1bb ff2 fs3 fc0 sc0 ls0 ws0">do sprawozdania <span class="_ _7"></span>finansowego. </div></div><div class="c x74 y1b2 w20 h34"><div class="t m0 x20 h7 y1bc ff3 fs3 fc0 sc0 ls0 ws0">Nie <span class="_ _27"> </span>oczekuje <span class="_ _27"> </span>się, <span class="_ _27"> </span>aby <span class="_ _27"> </span><span class="ff2">z<span class="_ _1"></span></span>miany <span class="_ _27"> </span>miały </div><div class="t m0 x20 h7 y1bd ff3 fs3 fc0 sc0 ls0 ws0">znaczący <span class="_ _12"> </span>wpływ <span class="_ _13"> </span>na <span class="_ _23"> </span>sprawo<span class="_ _7"></span>z<span class="_ _1"></span>danie </div><div class="t m0 x20 h7 y1be ff2 fs3 fc0 sc0 ls0 ws0">finansowe J<span class="_ _7"></span>ednostki. </div></div><div class="c x72 y1bf w1e h35"><div class="t m0 x20 h26 y1c0 ff7 fs3 fc0 sc0 ls0 ws0">Zmiana<span class="_ _0"></span> <span class="_ _25"> </span>MSR <span class="_ _25"> </span>1 <span class="_ _25"> </span><span class="ff8">„Prezentacja </span></div><div class="t m0 x20 h26 y1c1 ff8 fs3 fc0 sc0 ls0 ws0">sprawozdań f<span class="_ _7"></span>inansowych<span class="ff7"> </span></div><div class="t m0 x20 h26 y1c2 ff7 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h26 y1c3 ff7 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h7 y1c4 ff3 fs3 fc0 sc0 ls0 ws0">Obowiązuje dla <span class="_ _7"></span>okresów rocznych </div><div class="t m0 x20 h7 y1c5 ff3 fs3 fc0 sc0 ls0 ws0">rozpoczynającyc<span class="_ _7"></span>h się 1<span class="ff2"> stycznia 2024 </span></div><div class="t m0 x20 h7 y1c6 ff2 fs3 fc0 sc0 ls0 ws0">roku </div><div class="t m0 x20 h7 y1c7 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x73 y1bf w1f h35"><div class="t m0 x20 h7 y1c8 ff3 fs3 fc0 sc0 ls0 ws0">Rada MSR dopr<span class="_ _7"></span>ecyzowała zasady klasyfik<span class="_ _7"></span>acj<span class="_ _1"></span>i zobowiązań do </div><div class="t m0 x20 h7 y1c9 ff3 fs3 fc0 sc0 ls0 ws0">długo<span class="ff2">- </span>lub krótk<span class="_ _0"></span>otermino<span class="_ _0"></span>wych przede wszystk<span class="_ _7"></span>im w dwóch </div><div class="t m0 x20 h7 y1ca ff2 fs3 fc0 sc0 ls0 ws0">aspektac<span class="_ _0"></span>h: </div><div class="t m0 x59 h7 y1cb ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _28"> </span><span class="ff3">doprecyzowano<span class="_ _7"></span>,<span class="_ _1"></span> że klasyfi<span class="_ _7"></span>kacja jest zależna od praw, </span></span></div><div class="t m0 x3f h7 y1cc ff3 fs3 fc0 sc0 ls0 ws0">jakie posi<span class="_ _7"></span>ada jednostka na dzień bilansowy,<span class="ff2"> </span></div><div class="t m0 x59 h7 y1cd ffb fs3 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _28"> </span><span class="ff2">intencje<span class="_ _7"></span> <span class="_ _1"></span>kierownictwa w odn<span class="_ _7"></span>iesieniu do przyspieszenia </span></span></div><div class="t m0 x3f h7 y1ce ff3 fs3 fc0 sc0 ls0 ws0">lub opóźnie<span class="_ _0"></span>nia płatności zobo<span class="_ _7"></span>wiąz<span class="_ _1"></span>ania nie s<span class="_ _7"></span>ą brane pod </div><div class="t m0 x3f h7 y1b8 ff3 fs3 fc0 sc0 ls0 ws0">uwagę.<span class="ff2"> </span></div></div><div class="c x74 y1bf w20 h35"><div class="t m0 x20 h7 y1c8 ff3 fs3 fc0 sc0 ls0 ws0">Nie <span class="_ _27"> </span>oczekuje <span class="_ _27"> </span>się, <span class="_ _27"> </span>aby <span class="_ _27"> </span>zmiany <span class="_ _27"> </span>m<span class="_ _1"></span>iały </div><div class="t m0 x20 h7 y1c9 ff3 fs3 fc0 sc0 ls0 ws0">znaczący <span class="_ _12"> </span>wpływ <span class="_ _13"> </span>na <span class="_ _23"> </span><span class="ff2">sprawozdani<span class="_ _7"></span>e </span></div><div class="t m0 x20 h7 y1ca ff2 fs3 fc0 sc0 ls0 ws0">finansowe J<span class="_ _7"></span>ednostki. </div></div><div class="c x72 y1cf w1e h36"><div class="t m0 x20 h26 y1d0 ff8 fs3 fc0 sc0 ls0 ws0">Zmiana<span class="_ _0"></span> do MSSF 16 „Leasi<span class="_ _0"></span>ng”<span class="ff7"> </span></div><div class="t m0 x20 h7 y1d1 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h7 y1d2 ff3 fs3 fc0 sc0 ls0 ws0">Obowiązuje dla <span class="_ _7"></span>okresów rocznych </div><div class="t m0 x20 h7 y1b9 ff3 fs3 fc0 sc0 ls0 ws0">rozpoczynającyc<span class="_ _7"></span>h się 1<span class="ff2"> stycznia 2024 </span></div><div class="t m0 x20 h7 y1ba ff2 fs3 fc0 sc0 ls0 ws0">roku </div><div class="t m0 x20 h26 y1b8 ff7 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x73 y1cf w1f h36"><div class="t m0 x20 h7 y1d3 ff2 fs3 fc0 sc0 ls0 ws0">Zmiana <span class="_ _21"> </span>doprecy<span class="_ _7"></span>z<span class="_ _1"></span>owuje <span class="_ _21"> </span>wymogi <span class="_ _1b"> </span>w <span class="_ _21"> </span>odniesieniu <span class="_ _1b"> </span>do <span class="_ _21"> </span>wyceny </div><div class="t m0 x20 h7 y1d1 ff3 fs3 fc0 sc0 ls0 ws0">zobowiązania <span class="_ _27"> </span>leasingowego <span class="_ _27"> </span>powstającego <span class="_ _27"> </span>wskutek <span class="_ _27"> </span><span class="ff2">transakcji </span></div><div class="t m0 x20 h7 y1d4 ff3 fs3 fc0 sc0 ls0 ws0">sprzedaży i <span class="_ _3"></span>leasingu zwrotnego. <span class="_ _1"></span>Ma <span class="_ _1"></span>zapobiec nieprawidłowemu </div><div class="t m0 x20 h7 y1d5 ff3 fs3 fc0 sc0 ls0 ws0">ujmowaniu <span class="_ _29"> </span>wyniku <span class="_ _29"> </span>na <span class="_ _29"> </span>transakc<span class="_ _0"></span>ji <span class="_ _29"> </span>w <span class="_ _29"> </span>części <span class="_ _29"> </span>dotyczącej </div><div class="t m0 x20 h7 y1d6 ff3 fs3 fc0 sc0 ls0 ws0">zachowanego pr<span class="_ _7"></span>awa do użytko<span class="_ _7"></span>wania w przypadk<span class="_ _7"></span>u, gdy płatności </div><div class="t m0 x20 h7 y1d7 ff3 fs3 fc0 sc0 ls0 ws0">leasingowe s<span class="_ _0"></span>ą zmienne i ni<span class="_ _0"></span>e zależą od ind<span class="_ _0"></span>eksu lub stawk<span class="_ _7"></span>i.<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x74 y1cf w20 h36"><div class="t m0 x20 h7 y1d3 ff3 fs3 fc0 sc0 ls0 ws0">Nie <span class="_ _27"> </span>oczekuje <span class="_ _27"> </span>się, <span class="_ _27"> </span>aby <span class="_ _27"> </span>zmiany <span class="_ _27"> </span>m<span class="_ _1"></span>iały </div><div class="t m0 x20 h7 y1d1 ff3 fs3 fc0 sc0 ls0 ws0">znaczący <span class="_ _12"> </span>wpływ <span class="_ _13"> </span>na <span class="_ _23"> </span>sprawo<span class="_ _7"></span>z<span class="_ _1"></span>danie </div><div class="t m0 x20 h7 y1d4 ff2 fs3 fc0 sc0 ls0 ws0">finansowe J<span class="_ _7"></span>ednostki. </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y1d8 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y1d9 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y1da ff2 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pfc" class="pf w0 h0" ><div class="pc pcc w0 h0"><img class="bi x72 y3b w1d hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">12<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h1e y41 ff4 fs2 fc0 sc0 ls0 ws0">Standardy i Interp<span class="_ _1"></span>retacje oczekujące na zatw<span class="_ _1"></span>ierdzenie przez UE<span class="_ _3"></span><span class="ff5"> </span></div></div><div class="c x72 y1db w21 h10"><div class="t m0 x20 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">Standardy i Inter<span class="_ _0"></span>pretacje <span class="ff2"> </span></div></div><div class="c x75 y1db w22 h10"><div class="t m0 x20 h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">Rodzaj przewidy<span class="_ _0"></span>wanej zmiany w <span class="_ _7"></span>zasadach rachunkowości <span class="ff5"> </span></div></div><div class="c x74 y1db w23 h10"><div class="t m0 x20 h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">Ewentualny <span class="_ _17"></span>wpływ <span class="_ _3"></span>na <span class="_ _17"></span>sprawozdanie </div><div class="t m0 x20 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">finansowe  </div></div><div class="c x72 y1dc w21 h37"><div class="t m0 x20 h26 y1dd ff8 fs3 fc0 sc0 ls0 ws0">Zmiany <span class="_ _1e"> </span>MSR <span class="_ _1d"> </span>7 <span class="_ _1d"> </span>„Sprawozdanie <span class="_ _1e"> </span>z </div><div class="t m0 x20 h26 y1de ff8 fs3 fc0 sc0 ls0 ws0">przepływów <span class="_ _1"></span>pieniężnych” <span class="_ _1"></span>i <span class="_ _3"></span>MSSF <span class="_ _3"></span>7 </div><div class="t m0 x20 h26 y1df ff8 fs3 fc0 sc0 ls0 ws0">„Instrument<span class="_ _0"></span>y <span class="_ _2a"> </span>finansowe: </div><div class="t m0 x20 h26 y1e0 ff8 fs3 fc0 sc0 ls0 ws0">ujawnia<span class="_ _0"></span>nie informacji”<span class="ff7"> </span></div><div class="t m0 x20 h26 y1e1 ff7 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h7 y1be ff3 fs3 fc0 sc0 ls0 ws0">Obowiązuje dla <span class="_ _7"></span>okresów rocznych </div><div class="t m0 x20 h7 y1b6 ff3 fs3 fc0 sc0 ls0 ws0">rozpoczynającyc<span class="_ _7"></span>h się 1<span class="ff2"> stycznia </span></div><div class="t m0 x20 h7 y1b7 ff2 fs3 fc0 sc0 ls0 ws0">2024 roku </div><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x75 y1dc w22 h37"><div class="t m0 x26 h7 y1dd ff3 fs3 fc0 sc0 ls0 ws0">Zmiana <span class="_ _21"> </span>opisuje <span class="_ _1b"> </span>charakterystykę <span class="_ _21"> </span>umów <span class="_ _21"> </span>faktoringu <span class="_ _1b"> </span>odwrotnego </div><div class="t m0 x26 h7 y1de ff3 fs3 fc0 sc0 ls0 ws0">(„Supplier<span class="_ _0"></span> <span class="_ _12"> </span>finance <span class="_ _12"> </span>arrangements”) <span class="_ _12"> </span>i <span class="_ _12"> </span>wprowadza <span class="_ _12"> </span>konieczność </div><div class="t m0 x26 h7 y1df ff2 fs3 fc0 sc0 ls0 ws0">ujawnienia do<span class="_ _7"></span>datkowych informacji.   </div></div><div class="c x74 y1dc w23 h37"><div class="t m0 x20 h7 y1e2 ff3 fs3 fc0 sc0 ls0 ws0">Nie <span class="_ _27"> </span>oczekuje <span class="_ _27"> </span>się, <span class="_ _1e"> </span>aby <span class="_ _27"> </span>z<span class="_ _1"></span>miany <span class="_ _27"> </span>miały </div><div class="t m0 x20 h7 y1e3 ff3 fs3 fc0 sc0 ls0 ws0">znaczący <span class="_ _12"> </span>wpływ <span class="_ _12"> </span>na <span class="_ _23"> </span>sprawozdanie<span class="_ _0"></span> </div><div class="t m0 x20 h7 y1e4 ff2 fs3 fc0 sc0 ls0 ws0">finansowe J<span class="_ _7"></span>ednostki. </div></div><div class="c x72 y1e5 w21 h38"><div class="t m0 x20 h26 y1e6 ff8 fs3 fc0 sc0 ls0 ws0">Zmiana <span class="_ _21"> </span>MSR <span class="_ _26"> </span>21 <span class="_ _26"> </span>„Skutki <span class="_ _26"> </span>zmian </div><div class="t m0 x20 h26 y1e7 ff8 fs3 fc0 sc0 ls0 ws0">kursów wymia<span class="_ _0"></span>ny walut<span class="_ _7"></span> o<span class="_ _1"></span>bcych”<span class="ff7"> </span></div><div class="t m0 x20 h26 y1e1 ff7 fs3 fc0 sc0 ls0 ws0">  </div><div class="t m0 x20 h7 y1be ff3 fs3 fc0 sc0 ls0 ws0">Obowiązuje dla <span class="_ _7"></span>okresów rocznych </div><div class="t m0 x20 h7 y1b6 ff3 fs3 fc0 sc0 ls0 ws0">rozpoczynającyc<span class="_ _7"></span>h się 1<span class="ff2"> stycznia </span></div><div class="t m0 x20 h7 y1b7 ff2 fs3 fc0 sc0 ls0 ws0">2025 roku </div><div class="t m0 x20 h7 y68 ff7 fs3 fc0 sc0 ls0 ws0"> <span class="ff2"> </span></div></div><div class="c x75 y1e5 w22 h38"><div class="t m0 x20 h7 y1e6 ff3 fs3 fc0 sc0 ls0 ws0">Zmiana <span class="_ _1"></span>wyjaśnia, <span class="_ _1"></span>w <span class="_ _3"></span>jaki <span class="_ _1"></span>sposób <span class="_ _1"></span>jednostk<span class="_ _7"></span>a <span class="_ _3"></span>powinna <span class="_ _1"></span>ocenić, <span class="_ _1"></span>czy <span class="_ _3"></span>dana </div><div class="t m0 x20 h7 y1e7 ff3 fs3 fc0 sc0 ls0 ws0">waluta <span class="_ _27"> </span>jest <span class="_ _27"> </span>wymienialna <span class="_ _1e"> </span>i <span class="_ _27"> </span>jak<span class="_ _1"></span> <span class="_ _1e"> </span>powinna <span class="_ _27"> </span>ustalić <span class="_ _1e"> </span>kurs <span class="_ _27"> </span>wymiany <span class="_ _1e"> </span>w </div><div class="t m0 x20 h7 y1e1 ff3 fs3 fc0 sc0 ls0 ws0">przypadku <span class="_ _21"> </span>braku <span class="_ _21"> </span>wymienialności, <span class="_ _21"> </span>a <span class="_ _26"> </span>także <span class="_ _21"> </span>wymaga <span class="_ _26"> </span>ujawnienia </div><div class="t m0 x20 h7 y1d2 ff3 fs3 fc0 sc0 ls0 ws0">informacji<span class="_ _0"></span>, <span class="_ _10"> </span>które <span class="_ _10"> </span>po<span class="_ _7"></span>z<span class="_ _1"></span>wolą <span class="_ _10"> </span>użytko<span class="_ _7"></span>wni<span class="_ _1"></span>kom <span class="_ _10"> </span>sprawozdań <span class="_ _17"> </span>finansowych </div><div class="t m0 x20 h7 y1b9 ff3 fs3 fc0 sc0 ls0 ws0">zrozumieć<span class="ff2"> </span>wpływ brak<span class="_ _7"></span>u wymienialności wal<span class="_ _7"></span>uty.<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x74 y1e5 w23 h38"><div class="t m0 x20 h7 y1e8 ff3 fs3 fc0 sc0 ls0 ws0">Nie <span class="_ _27"> </span>oczekuje <span class="_ _27"> </span>się, <span class="_ _1e"> </span>aby <span class="_ _27"> </span>z<span class="_ _1"></span>miany <span class="_ _27"> </span>miały </div><div class="t m0 x20 h7 y1e9 ff3 fs3 fc0 sc0 ls0 ws0">znaczący <span class="_ _12"> </span>wpływ <span class="_ _12"> </span>na <span class="_ _23"> </span>sprawozdanie<span class="_ _0"></span> </div><div class="t m0 x20 h7 y1ea ff2 fs3 fc0 sc0 ls0 ws0">finansowe J<span class="_ _7"></span>ednostki. </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y1a ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y1b ff3 fs2 fc0 sc0 ls0 ws0">Na dzień <span class="_ _7"></span>za<span class="_ _1"></span>twierdzenia niniejszego <span class="_ _7"></span>s<span class="_ _1"></span>prawozdania finansowego do publikacji<span class="ff2">, </span>Zarząd nie <span class="_ _7"></span>zakończy<span class="_ _1"></span>ł jeszcze <span class="_ _7"></span>pra<span class="_ _1"></span>c nad <span class="_ _7"></span>oceną </div><div class="t m0 x4 h4 y1eb ff3 fs2 fc0 sc0 ls0 ws0">wpływu <span class="_ _17"></span>wprowadzen<span class="_ _1"></span>ia <span class="_ _17"></span>p<span class="_ _1"></span>owyższy<span class="_ _1"></span>ch<span class="ff2"> <span class="_ _10"></span></span>standardów <span class="_ _17"></span>oraz<span class="ff2"> <span class="_ _10"></span></span>zmian <span class="_ _17"></span>standardów <span class="_ _10"></span>na <span class="_ _17"></span>stosowane <span class="_ _17"></span>p<span class="_ _1"></span>rzez <span class="_ _17"></span>Spółkę <span class="_ _10"></span>zasady <span class="_ _17"></span>(politykę)<span class="_ _1"></span> </div><div class="t m0 x4 h4 y1d ff3 fs2 fc0 sc0 ls0 ws0">rachunkowości<span class="_ _1"></span><span class="ff2">, <span class="_ _17"></span></span>w <span class="_ _3"></span>od<span class="_ _1"></span>niesieniu <span class="_ _17"></span>do <span class="_ _17"></span>działalności <span class="_ _17"></span>Spółki <span class="_ _17"></span>lub <span class="_ _17"></span>jej <span class="_ _3"></span>wynikó<span class="_ _1"></span>w <span class="_ _17"></span>finansowych<span class="_ _3"></span>. <span class="_ _17"></span>Na <span class="_ _17"></span>dzień <span class="_ _3"></span>za<span class="_ _1"></span>twierdzenia <span class="_ _17"></span>niniejszego </div><div class="t m0 x4 h4 y1e ff2 fs2 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _1"></span>finansowego do pu<span class="_ _1"></span>blikacji, <span class="_ _1"></span><span class="ff3">Zarząd n<span class="_ _1"></span>ie przewiduje, ab<span class="_ _1"></span>y wprowadzenie pozo<span class="_ _1"></span>stał<span class="_ _1"></span>ych standardó<span class="_ _1"></span>w oraz <span class="_ _1"></span></span>zmian </div><div class="t m0 x4 h4 y1f ff3 fs2 fc0 sc0 ls0 ws0">standardó<span class="_ _1"></span>w<span class="ff2">, </span>miało istotny wpływ n<span class="_ _1"></span>a stosowane przez Sp<span class="_ _1"></span>ółkę zasady (polity<span class="_ _1"></span>kę) rachunkowości. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xe h32 y1ec ff5 fs1 fc1 sc0 ls10 ws0">2.3<span class="ffa ls0"> <span class="_ _20"> </span><span class="ff4">Udziały w jednostkach zależnych <span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y1ed ff2 fs2 fc0 sc0 ls13 ws0">Ud<span class="ff3 ls0">ziały w jedn<span class="_ _1"></span>ostkach, gd<span class="_ _1"></span>zie Spółka<span class="ff2"> <span class="_ _1"></span>sprawuje </span>kontro<span class="_ _1"></span>lę są ujmowane według ceny n<span class="_ _1"></span>abycia</span><span class="ls4">. <span class="_ _1"></span><span class="ls0"> </span></span></div><div class="t m0 x4 h4 y1ee ff3 fs2 fc0 sc0 ls0 ws0">Ocena <span class="_ _1"></span>inwes<span class="_ _1"></span>tycji <span class="_ _1"></span>w <span class="_ _1"></span>s<span class="_ _1"></span>półki <span class="_ _3"></span>zal<span class="_ _1"></span>eżne <span class="_ _1"></span>pod<span class="_ _1"></span> <span class="_ _1"></span>kątem <span class="_ _3"></span>utraty <span class="_ _3"></span>wartoś<span class="_ _1"></span>ci <span class="_ _1"></span>ma <span class="_ _3"></span>miejsce, <span class="_ _1"></span>ki<span class="_ _1"></span>edy <span class="_ _1"></span>is<span class="_ _1"></span>tnieją <span class="_ _3"></span>przesłanki <span class="_ _3"></span>wskazują<span class="_ _1"></span>ce <span class="_ _1"></span>na <span class="_ _3"></span>to, <span class="_ _1"></span>że </div><div class="t m0 x4 h4 y1ef ff3 fs2 fc0 sc0 ls0 ws0">nastąpiła <span class="_ _17"></span>utrata <span class="_ _3"></span>warto<span class="_ _1"></span>ści <span class="_ _3"></span>lu<span class="_ _1"></span>b <span class="_ _3"></span>odpis<span class="_ _1"></span> <span class="_ _3"></span>z <span class="_ _17"></span>tytułu <span class="_ _17"></span>utraty <span class="_ _17"></span>wartości <span class="_ _3"></span>dokon<span class="_ _1"></span>any<span class="_ _1"></span><span class="ff2"> <span class="_ _3"></span></span>w <span class="_ _17"></span>latach <span class="_ _3"></span>p<span class="_ _1"></span>oprzednich <span class="_ _17"></span>już <span class="_ _3"></span>nie <span class="_ _17"></span>jest <span class="_ _3"></span>wymagany <span class="_ _17"></span>lub </div><div class="t m0 x4 h4 y1f0 ff3 fs2 fc0 sc0 ls0 ws0">uległ zmniejszeniu.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xe h32 y1f1 ff5 fs1 fc1 sc0 ls10 ws0">2.4<span class="ffa ls0"> <span class="_ _20"> </span><span class="ff4">Sprawozdawczość dotycząca segm<span class="_ _7"></span>entó<span class="_ _1"></span>w<span class="_ _1"></span><span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y1f2 ff3 fs2 fc0 sc0 ls0 ws0">Informacje <span class="_ _21"> </span>o <span class="_ _26"> </span>segm<span class="_ _1"></span>entach <span class="_ _26"> </span>operacyjnych <span class="_ _26"> </span>są <span class="_ _26"> </span>przedsta<span class="_ _1"></span>wiane <span class="_ _21"> </span>na <span class="_ _26"> </span>tej <span class="_ _21"> </span>s<span class="_ _1"></span>amej <span class="_ _21"> </span>pod<span class="_ _1"></span>stawie, <span class="_ _26"> </span>co <span class="_ _21"> </span>zastos<span class="_ _1"></span>owana <span class="_ _21"> </span>d<span class="_ _1"></span>o <span class="_ _21"> </span>celów </div><div class="t m0 x4 h4 y1f3 ff3 fs2 fc0 sc0 ls0 ws0">sprawozdawczości <span class="_ _17"></span>wewnętrznej <span class="_ _17"></span>dostarczanej <span class="_ _17"></span>Zarządowi <span class="_ _3"></span>Spółki,<span class="_ _1"></span> <span class="_ _3"></span>kt<span class="_ _1"></span>óry <span class="_ _3"></span>jest <span class="_ _17"></span>odpow<span class="_ _1"></span>iedzialny <span class="_ _17"></span>za <span class="_ _3"></span>alo<span class="_ _1"></span>kację <span class="_ _3"></span>za<span class="_ _1"></span>sobów <span class="_ _3"></span>i<span class="_ _1"></span><span class="ff2"> </span>ocenę </div><div class="t m0 x4 h4 y1f4 ff3 fs2 fc0 sc0 ls0 ws0">wyników <span class="_ _1b"> </span>s<span class="_ _1"></span>egmentów.<span class="ff2"> <span class="_ _21"> </span></span>Kwoty <span class="_ _21"> </span>przedstawione <span class="_ _21"> </span>w <span class="_ _1b"> </span>sprawozdawczo<span class="_ _1"></span>ści <span class="_ _1b"> </span>wewn<span class="_ _1"></span>ętrznej <span class="_ _21"> </span>są <span class="_ _1b"> </span>mierzone <span class="_ _21"> </span>zgodn<span class="_ _3"></span><span class="ff2">ie <span class="_ _1b"> </span>z za<span class="_ _1"></span>sadami </span></div><div class="t m0 x4 h4 y1f5 ff2 fs2 fc0 sc0 ls0 ws0">stosowanymi w n<span class="_ _1"></span>iniejszym sprawozdaniu<span class="_ _1"></span> finansowym<span class="_ _1"></span>, zgod<span class="_ _1"></span>nym z MSSF UE.<span class="_ _1"></span> </div><div class="t m0 xe h32 y1f6 ff5 fs1 fc1 sc0 ls10 ws0">2.5<span class="ffa ls0"> <span class="_ _20"> </span><span class="ff4">Wycena pozycji wyrażonych w walutach obcych<span class="ff5"> </span></span></span></div><div class="t m0 x4 h1e y1f7 ff5 fs2 fc0 sc0 ls0 ws0">Waluta funkcjonalna<span class="_ _1"></span> </div><div class="t m0 x4 h4 y1f8 ff3 fs2 fc0 sc0 ls0 ws0">Pozycje <span class="_ _3"></span>zawarte <span class="_ _3"></span>w <span class="_ _1"></span>s<span class="_ _1"></span>prawozdaniu <span class="_ _3"></span>finansowym <span class="_ _3"></span>Spółki <span class="_ _3"></span>wycenia <span class="_ _3"></span>się <span class="_ _3"></span>w <span class="_ _3"></span>walucie <span class="_ _1"></span>p<span class="_ _1"></span>odstawowego <span class="_ _3"></span>środowiska <span class="_ _3"></span>gospo<span class="_ _1"></span>darczego, </div><div class="t m0 x4 h4 y1f9 ff3 fs2 fc0 sc0 ls0 ws0">w którym <span class="_ _7"></span>jednos<span class="_ _1"></span>tka prowadzi <span class="_ _7"></span>dział<span class="_ _1"></span>alność („waluta funkcjon<span class="_ _7"></span>aln<span class="_ _1"></span>a&quot;). Sprawozdanie <span class="_ _7"></span>finan<span class="_ _1"></span>sowe prezentowane jest <span class="_ _7"></span>w złotych </div><div class="t m0 x4 h4 y1fa ff2 fs2 fc0 sc0 ls0 ws0">polskich, <span class="_ _1"></span><span class="ff3">będących walutą fu<span class="_ _1"></span>nkcjonalną i walutą p<span class="_ _1"></span>rezentacji Spółki.<span class="_ _1"></span></span> </div><div class="t m0 x4 h1e y1fb ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h3 y1fc ff1 fs1 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 x3 y3b w4 hc" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAfAAAAXbCAIAAABP6ntXAAAACXBIWXMAAAsSAAAWJQFWJO7rAAAgAElEQVR42uzdebhlV13n/8/3u/Y+59x7a66kqpJUZpJIJoEIGA2TMkRE6GBsBgdQRB5RoUHpFmkIYGSywQZaBQTlJ6I/JhEQHFFsAjQk2AkGEgipTJWpptRwp3P2Xt9v/3FuJVEiSQT/8PJ+PfePnbrn5u66+3ned9U6a+9lmfmBa5SZkiSZ2b0e3+OniqqlpcrEM00lVCRXrwy3tkaG1ci2LVJmhqR+fbO0pdXN49lD1ko5qn2f1rVNr2qlG3TNsG/Suurem/eSmSnT7/+5feNxU+KpJxcBwCpimbnlR1/9rQfdlRaW1nbuKZXMkhPzyJSyWNamRJ9r+pgUjxnVYR76mQse87AHnvqi171tdzfblRl36yd9mpWBpcJCnkUZaVatTZlLypB133rQN8yMrnnvf+PyA1hNGkn7ylbdGUSzez++p0+lpacsrZrSsgmFlfRImWVj2btNMkfZ1LYuHnfU2l/80Yc99RFntW5vef1L3/bhz/7VP163O9a17bJHb32TGvTFaklLKSVlyVoyTLWz4f09t288dg249gBWYdCrDafVXKnevR7f86ciMoois2YqUtXXyCaKmrXRYLZmqC7P2tIFj/ruVz7vB7cNcib7MH/oyVtO/uULHvypr1709o+Py4ZO8iYiQtZIbaqX9Yo+M6uktOrD+39u//J4yQk6gNUYdFfNw6Uz2b0e3+On0r3ImswwS8nTqlVTX6wPV2SRtLYsPWj76BU/86jjhipdVUllln5h62Dupx9z6u6dt7z1I5dOmg3pbubKahlhaRnF01JSk5Kp3t9z+8bjsAnXHsBqDHodf+v/o6pBlWWWsJS5sgz7g+ER8hI5rIfWzZZnP+bkX3zG444aRemW0qzKzawpad0dm3140TPPO+X4I3/7g5/+2m2TJW2Qxk3Oy9pQ22eRDWStVJp64Fs/24F4RxTAagx6+OBbf1M0zZQxfedS3krusrENZE2j7swN9lsvf9Y5x65tlC6pHSizKCSTj1RGypyV/cQjzzj/+8988Zs+/tHLbp2o7QcbczIxeUaoaWWN5NVafeurXMK59gBWGZcUVvLwx305vsdPeXaD6Ep2xUJ1bOqWNJIPJG0exsW/8qyzt68bqpo0kXVSHD6DUNOr7dVWlWGNzaZXP/8J5zygbWw5F7zYwGrfuEodN3W59Av/hnO7h5ep5doDWIVBV0qylY/7cnxPn/JMSakSKTM1sawyGubCE89Y96HfeOajTlm3RpOqImWjWjJNSpmkKvVSSK40+Wx2J88svfdlF/7C+adun1ke9AvFM5WmbGJ5FIv/hnP7xuOeATqAVTnl0mT3rU+5VG97H8hauVQXG+WM3fGipz/qhU86c0NdUIytaWtqoF4xNrVpgzSf/kpxqSgVY7nJ1IZOGORrn/3oC849/UVv/uBXdnd9sy7De9WSXYnJtz7lEt5w7QGsxhG6xbfjQ1KRivraqB/W+Zc89eG/+J/OWquxPCXraxZNx8hFKneuInSpUUohU6jWTE2KNDOMfPh3HfnqFz79yMGS9/Nyydvq7bflbC259ABW4wi9qk2729q+ezu+x0+VmFj2YU2x7pRN5SU/8aM/8bBt2S9aGUxi4G6u8Iy0pvfWzEqmKUwmxTTsYcNQunkdKVNVadJjT1v/gdc+56J3f+rvvnx79WEqV94UvT/n9o3HJRihA1iVI3Sl8vDHPR2X7IaxULKTTMqSXRv9bJZ2MmmiyxyrZG23RJlda/u+Z+MdH7z4x5/2fSeVprSleObATVJnpbdI1VbRRliEQlKVPDVdFZOS9bLpOvPWbJBuKucct/kjv/qk5z90zdrJLvlayzC5mZWoRY00SDPPvsmJFPJBWvPN/zrKDA+uPYBVOEK/V2HtxNpUmPqUVxvU4pMIG80p02v1LlvtPnKu//Hzz/3J87/npPWDNru0VjKZJBWlS6YmpZDMp9PZMf2TXBlBe5FKTo9TSpMGmVJtGrvohT/10O+/5u0f+IdLbxpPrIQNvMjqcrFSrYS1oWpKi6WUTd9uBQCC/i+lPL1V9spOksxlvUqf1VRGbZPN8tLxo/nfvei5px+/Yb1nq4lqPyltMfNMk0zVFRkDM6UppCpJXlZSrmnWLeRSKuRV6mU5/V2Q1qxvdeHDT/2hs4972ms/eslXbxunhax1t+wjlZreplrbGId5z6pEAN+pUy73PkaXeilljcyVtXTjQd+ZhepiLO6dKfP//QU/cdaJ69cVefaqIW/98FfqrjF3J/WmKIffGC1SURT1RVEUtvIVefjcXGo6a8dm41DruWmmvOFFTzltczNXJsWj67LP0mTvWZWSSm9tGPPjAAj6v/aijFKXLaskZTbZmQ0iZ4cx2WJ7n/SQTX908TOe/LBt6xWD6IqlSpMqjbqiaitNd1lRGcs6qVpkiensSkhVWZW9pgNzT7lLTWpQNepVTGqk1tKkmjp9Q/Mnr/np5z/xjGNHi+2gpA9T5qqeVbLwmWB4DoApl399ykVu8uyUvaazJWU2zUfdwRc/8/G/8JQHz+SSx6KsmJRpsiJzxZJ562rryqR2U7XGpr9Dpk/clVLucq08JNerQqZMOzyqt6JqK7k3qfHSDGNy2qbRy3/yEed/31nPedUf3NKtmeTAokqyjNQ/f/IiADBC/2dBN48yTJkpJJm3aRPP/Rc+4aHPfvKDRimPww/P8mHaoJd3ksyn0+MumdKyr1KX6qfTLq6w6Ff+xPv0SerOBe1KeaqkLEIZ03dSZV5Tclf0cxnfe/L6Vz7vyRvqXs/pdkZFUqljz57rCoAR+j0zZfY1y0ykirpBXTxlsz/3gnOf8QMPXp+1qKS11ZR3PkpXkhQ2MjPLNPXKUEajYsoq08r0jRpFyjLSzYoyUyYzSRbKsIiwJlRkA5MszTKU1eWmOgr92PeesH3Ts37rA5/73FduPKB1mUXqfHqTEgAwQv9GJavHoqyRz9Zu+Ye+++iPveH5z3/M2Zv7Q00umC3Joqi26tvs2+wHORnk8ljWyWI63jaTtx4HzJYaTRpFE9nW3ut8sb6xdFWrSx7hYSvr03Os0pmFmdW0CFN2RWOpl5dJlaSZou8/Zet7X/HU//qMRw4ne+WZ7ajnSYoACPo3GaGPmmL9ksXCg47bcPELnrptKFdRMytrpWpatFhW7RS9sldMVJellXFyqkyyXVITTZtWItWNewtNZ1GU3mdJFd05rDZFlN5HnWbGVYposjZefeXfAIMupNKklUhvG621/OknP/gnnvDQUbcvuk6FZ50DYMrlX9FbG2kbtP8nH3P2i5756O1z4eaHOu1e9s5nLK3JKFklT/OcTrd4HDcXbkrlUpYbD3RfvPr6Ww4sbZ5tzz3zxOM3zlhWlx0at3sm6ossctbabbNZPHrZgUnesaQwb13rvN88W2rotnkt+ahLjbLftsaLasoP9b53fnnrutHrfvaRZ5+w6Y3v+9yNB7vqLHQBQNDvSdog1Lz05374hY/Z2taD0mxv7TW33Prsl77lULNNNhjGxG2S8rQSkizWrZ+97LeeY7KUf+3GvT/7it+9dd5uL0fP1f0nr1967Yuf9agzt5vqZTtuefFvvHPZRo3ilKPWv/c3nz8ym2T5/z/6yXd/8O97n5N1P33Bec//scctST/3ijdfubsOmjymPfTh/3XRqBnLB29/70cvu3bXI06YecFP/cjPPuGMk04/9Rde9+Hrds9zaQF8JwY9G1lf2qrqfXWThpJLvdflon5g9YnnHPXSC8487eTtraV8o2RFudS319RTR8vzBwbrTYvma0OzqtHmJBXHDhWeE81et3v/j7zps0vza/cNN3vVUtnwTwtHPPfi9736l370x7/vhO85cdOe4Wm3LE2a3nbcvLx7z/jIzetaxZ9dOX+Fju01bFIPPeu7rB/v3Ff//raZ5TLjS/PXLa/73PW3P+HUo6+4bsdgw1FPfvKp/aF6+U0Hzj5p7vHbh596/VPe9fEv/M6ff2VvvyYVw3655Hhig1BjSrNazTx51xTAauOSrM9MmxSvJdocz43vaLp9qlHLmpL1588/+x2/8sMnnXiC/bNHjoelxj4zP9ysMjKzrFUmGw46K73PHvINmc1E8c4Pffq2XfsXvHjNiOrmVc2+OnrDuz5+x8TnZtaed/bRlk0ostdnv3xj49q/FFdcvSN8xvtu29rmjFOPNfev3bg7+mrZyYaW+szlO0y66dZ9kzq+9sbFHTffeN1Nt0mNW26dG/3K0x711hc+eWvsHNrSuF1Xy4w1bTRz4aOqRrKg5wBWZdDbqCV7WZUrZU1a0zbFJm2353EPPuElP/nomZgMGzWmiMN38mdmhiKrter7jHAz1chuLIWaNnyU5svS3176tdrVbjBTatd6jejVtJN27c5DceUNtyr1kBM3NqVNr1K58ubdmfX62/cs1iayDKTTj9k08nQv1++eT6VHmLXF9OUd+8JlzawpHvXYhy711du5SFPWocUa1Sc95JiXPuuJw6XbS3RjjbpeionlREoZM+wAVusIXVnUW3ZS08dgoVlfa5xzdHnHLzzu3S950ibvixeLdJPfuSgmrTEN7GBb97rPt54Kl1nReCYPtN3umThY0z/8yf+741BrTRM53NLsP++7jty+pvdY6qMslzUf+YevKOOx5xw77Jfcstro7758e1X+w5duWC5rlV6if8rDT2iyVuXl19/mVjwi1SjqF67etTipEU3N/rf+18dOOe0BsjSlrGa6Mueye+75Z3/sf77wRx68ufVOzaBYP4ilJnup4V5SAKtPI2lc5GGWbfaNBtb33SO3D97xyp85cU1p64K8yWxbt+g7K1pZXGi+fmb4+NNmW6tLvvbz1+w7GK1qP9cuPeqBR6p2G2dLb/4nH798wUfKvtjo4hdc8NhzH3DpP932rFe9Z2G4JcIv+dLX+3z0Gdtmzzlp86evvTl8cOUNe3fe0X3qiuuizCkmc8PyA2cd75bLGV++aT59kF0XTXXTHcvttbfekV0Uyyc+4aGTg7d1jctM8pxuZGc5sv7c49ad/cs//Ot//Jnf+/jnD03aGMwqq8XyfX4qGQD8hwq6ShPWqA6V/ag7eNT6fMuLnrl1zkOKMuPqTb2yeLn7Y1L8uKM3vf1VP92EFor9yIvet/+WsTxOO37rG1/+9DlpGFru4ppbF+WzynrshtknnvuANabvPW3b8ZvaLx+aZPjNew4t9r6xHTz6nBM+t+OWSe3Har7w1Wt33HJAsc5zvHXD8MRts5kZ0s179te+lqYt3ketIV2390ATY3c//eRtf/ln/2fbCUdnSirT5zpGmpm3Huuye9nTHr7zxh0fv3L/ghpZKTE2sVYdwGqccpENJHebbBsu/dL5D/zL1/zk2UevXWM5vYc+1cjcbPo2oq2M0NOGblusP7IsblG0HpJZ1DJZ3Ora6rGp6a/buWtvjKaPzXr8gzZv1PJMjo8Y1PPOPtmVMlvo22t23xHyC3/wjHVtUVM92ze859Kde5fl2eTyc576sGIe8tvuGN9xcDHbGfPmrBM3VTN3XX793u8+/YQ1jc9N9hy3acP3nHFSsZBc1kvVisJKqJiXjc3C217ytNc993Hfva1tYrnawKNy7QGswqDbJNvx3qP9hne+7KmvfNYPnLLee2tL1kEuN+pC1qn8s5pLMrlUFFJpVadbWEhRlI3SlZLv3LN/YtUzLP3B20dtpjKajFNOOCrVyMpEo2v3HXL5KZuah5xyvPfzrnLlTV0tM9Jk0yie/uizUl5lV99we18trWzeMHvOyXPpTWR39c6DW4/YcPIxW9/79reeftzR27dsNsV0Hl3y6YmGvFeTPrtu4M977AM/8MoLz93eNKUO2CUawKoM+qh2WweLv/ELT3rkaUfMuMlneynNpVD+i5HsStNNkVKqqRrkdJeh6R5EaZKlSi+fH4camUxpG2eny92blNasWZMqkqc1Bxa6lFuMH3zKltZq33dat3nSh9XxaSdsW+9dSjLfuftQWsmoR20cbV8/az6o0d90+6FUd+5DTn/1y371IWee7BmSLBXWVHOtbJ1RTeqsDWtieXzCusH//NUfP3l0UP0S1x7AKgz6wx64/c2/9lNPO++MNXXBMvtSBpLkaSPZoChb5XTYe9fTWQ7vRFRlltMNQEOmVDk8NNbCuGrluVyaGc1V87BW7mtn3DKVUc1iqZrGjTWPO+f4Niw91S9mKU32TzznpKFFsVTqih17pNayP21bc+Yxm7PKmsH1N+xaCh8qZ8pgUNynu9vZdAu7lbMz9UU53WTDB8NiOv3ImQ+/7jmP+v4zufYAVmHQt21uz/yuYzNa+VzULJp49jZ9DPpKxFOHN6E4HPTpULx3qWS4Ii2nxS8pi34gqZi6prrCIrRm4qWmLGNg6apNjC1jTiEbWw7OOXXj+g1bzPq27k+TeTn/wSdnNJ6RGV+5YX+mNx4PPHrtKds2NDZMlaWF/pbdB9qMvrNUzZyeWG1UW013pJtuYpetYpDZWiomJeOoI9efdNxWrj2AVRj0v7jki8/6b+/4m6t2z0sqsphILtVpryXl9I6jlK1U0zKVylTxzJDqdL2gqbMmLWWRqrPDRtYMsrfUoXFnStNkLF+eKGoUqY1utnWphPoZ1R980Pb0RtakDb9ry+gBR29UKVLWalfvPNhm14aduHXz9q1HzNpiVp80g6uuvbWXmtbdPU0hl5SRipD1K3vnyfuUsqouyOPKvZPnveUv3/2+T3LtAazCoM83G/7vLd3Pvur3P/i5a5bc02YUIYXMIpWxsoOcpMMT6KZUytKKSb1byDykjN49JZmFbONsq2Kl9ubNzv2HSrdoKqay7479pdFYGW2zdu1MZJuennn+Ocepr73NSuUxZx0zLCbLcN24a37PsikWo+YRR21pZtvNm0YuWy7lazfsqVaKhU8n980lNytSm2oiqnmWlKWnN32z5vJbume9/Pc+8Jnrl3wD1x7AKtNIipLjvjkUGy5+64dbe8bjzz32yBxHeHU3m27l3Mks5VXukqs3y5R8OvGidFVTWE6nX6ZTH9q8dqZR7dVY1Bv2LTdtk30pqrv27JP1KiWlzRvnTEXhMh25aSgLz1rTjlg/ZylTdPLrd+3NElkaL+2lX9978659y2UkW5Dy+tsPutJUy91X4KjKmiq5S7GgGBXVBQ2v2de/+M0f2nH7eG4w5MIDWJ1Bl4byMk7dUptfeuMfP+4RZ//6M887bsva1uS1n77PWOUhSZHKnO7wqcMDdUvLVJqpluzt8FuSJ27ZuMEX9jTrS4w/+5XbFyaaKctLtXzy6gNdzilz3XD52CPXWpgVqym36i5FX5XKapKiq+FX3rhLFpMwr/G6P/yzptYDvq2ob6u+dMMdh9cf5sovFymtSdUiWW2Uc9WX9nf5ex/5x7d94oqd8wMbbB72CxJNB7Aap1xUh0qLWV9uy8Jo24cvufnpF/3JVXvHXa2WvayGtb0alzeKIoUGoenzrUKmTEtTVaMsfreZmSPWDh5+7FDWhMpVN+x758cu2xvtJ6689QvXH1KZLaGzNmnD7EBmyukcfK3mYW6ZrukWojFwXX39rpSrncv0BW04WLZLo9IWyb+2Z/+hsWSt1KwswjELZU4fTROxlGVnjH7xrX/7m3/8hZsPlEivnost9/0DWKVBLxGWvRYOKGvX1bDRl3fHS173hzcd7KKMIr3POu2l0qVyt9mNWOmuGlkTVnJl6sNMysjHn3Nyyc5kqfKG9/zVC37zQy954/tlRbFgTXf2SZssQ6boq1yZGWqrNWke5tMHO5ry5lsOWro6la4zNRltmSxPJl14My/dvG9/P11Eefi03NLVSG3fThYGetMfX/rRz+86mGubdqSs8umdsQCwGoPean+jpVKGqu6WZktds+aS6xd+5MW/84YPfn5fbVyl1FQo05XylE/nyjMl6+XyIhWppErKc3pnqdlTHvWQbbNjUx/S7plTP/zFgzf3W5UxiANmS49/5IOKWShtkDWieCsbyVpZ02u6BN0nvV9z62JkY9Jxs/X4me642clJc4veNlXDqsGVO/d1qSpNV8OnpL5kLQes/OkVN1/4q3/wB39++bLP1EE77jszUyfmWwCsSo2k9LFypDowk2tZtmDpk2bj15b81e+/7MvX3vTGX77wCDcpVqYqpvdkHg7oRO6qZn1Gn2HT9TGuNNlRWzY+/REnveMTX1r0Db1tULMsdzXrm+XlBx1/xPefdYpJ8pD16aWkKUNKZe9uXSjNrtt16ObFlNWBLb/94ucdd4x3qYU984/8L78/tnWWzVd2HLzw4bLolL28RLh7uxh6+9/+08XvvGSxm7EiKwcyW5U2w0qad70GzLoAWI0j9KphVVM90iLkqbZkL5l8sOzr/vzSa9/ygUt2hTo35YJyMdz76bO6zGQambxbbGOpzcWZZuX2HkmmmEgXPvrsdXmoxLK8szKRLWlpecbiaeedttZWHhqQCpNH17ex1MZSiaUS1V3Fm5v27Y+2UVvXz9WzjitHtzqmzRM2tpvXDzyWR31/6y171S+5OrPIzPBm3vU3X7r+Te/41EK/yQaj9JpVK799Mk190ZgLD2B1jtD7XC/r5RNJkY1irWusnKiGqT3oW974kX/83NXXv/BHz/uhs7YWiyWpyAYyk2VkY/0xM93izHxkbChNM72vVGnZZ7bnnLD5op+/4LX/31/vW9xxsNm8ttt7xIZ1zz3/4T/7hDPcwmQulzyUawZ24uigS71rXdtbqipuvG3vlpmJ+eLp22bmlLOxP93rTHno9tHl3cG1k/HC3ptdYWaRzZINvnrbwd/7yCV/dslVB2J9Y8u1m0QzlAaKbHLiNkmLiWukGa49gFXGMtP+83ukbhp05UAxkI1dk5Lqa6vRXObY6vzaya7X/9KPPe0HzhxIw7S0bNRHb6VZvnEyly4VebXtTd+rNKp9rbUZtv3SIRvunO8/+onPXnqjPfBIf+4FDzt643DQ39H5bGuSBsq+U+m6utebJm255MbarStNtcmChrs6Na42cmvJQVlUepXv6WfmS67rtazJ9rbUtLH7F26Yf94r3nbbePO8NbLbB3XY+Kal6KebHDU2lrpqSi8bBqM7/vDZXH4Aqy3ozX9+a6pkDtNcVqVe2ZiqpRc1ll1Y7X3G1MzY8nMeffxFP3bO5vVz4zIYqFeY5R1LvslNndxlM7EYPuNZI8PMzFTlfVq4Zyykzc5Fv2jtjKLKGs1Lc5bWmYrGvbUlbclspGWPNqxauNLN+mqNWTEL73NSrM1c8JiLbtFHrXypj/f99aW/9YHP7lhc02WjUqVqGRaW3iq7tJQaqVEWyTaMKkEHsAqnXEIzmSmFMkyWWaRMucy67GVmaiz7VF1M+91PXvv3143f9tInnb0uWzUWVbZuZF3IQq3M0me8hlS8pJkysyiLeUpms5LkzZwp0xpJWiNJbk2mNGyVZpqTpJFcjTW9pUsWTWMTsybVZDEzde4z1a0uWi7e1Bzxmvdc9od/8Y/VNnrUYn2tmu5FJ7OMkIpSZpbZS70kTb85AKwi93+xh/mOa6974Ut/+6qbD04s05blkdFUDYbKmexMUpmO9P3wE3ent5X+W5SVL3ZZK5uebW1CbY3iXW3WHuo2v+G3//Ijf/7X+S18FwD4Dgq6HV66kqle9pVd9RmveO+7/vqKQxr06bJiKet71XFmjCV5H/JQkZqVJuf93yQoD++bYTq8yF2y3iI8+mXpE1/f99SLPvinf3fpss/KGill9W4bnwLAd9iUy/0qbMgkn5jfsNS87A8+e9WN41999vce4THsF+Wj0MBMA9X+8E4Xmj6dUSGl7n1rZpOZMldWM5rFXY8TqFJJydPD67IPPvbFm3/uf3zoUM62vrmqhDeKuGvNJAAwQv+mvfVMpZWmRM040K1991986Tff/dl9XWZRKvrGYrpmUU35l//3+z5wvmsvDVeEpjeCmqm6QtXnrf3Qpbe85E0fWo4Zs+x8JspwuileavpgGABghH6vcyDeRFYPN1kOfDGad/3FZ66+5uu/8jPnn3vq7Ez2koeakpLS8s6x8n2KbP7LQ5M602Aik3yosOiumc/Xv+dTf/p/rj1Y28xJ0w+6dqA6faBLhpkxPAfACP3ec2tSpsx6GyrbUg+WODhu5j65o7/g1e/76BU7u3TT4SmT6JW98nCarb3PQU9lSBYRUjHFUHJpXuWrd+RTfu1df/IPOw52ozC5RaqoxnSJjpSyksZt/QAI+jedbbnbTIjJIr02NQfhyqaWwVLMvuzNH/zrf9q9LPOVtzIlpaKbflW9b9/j8JFlpHnTq1EN6w8pu53z+vk3ffTrB2bGbuYTq4ocVAupt6y28h0YngMg6PdxMmRls+he1ocNqmZTRRqr2s0L6579mve/6Lf/6oYDy2G1Wgnz6b5Bed9m0O+KcZq89ClJtTQLOXrXxy+74EVv/fS1C30/DAupmgZpg3SV7D2DkAMg6Pel5qbpc7QylKFMD/coXfFxm2HR1N7DzQYHYs27/vdNF778XTfuPTTvvuRNmt+vdYSHdyCynP5LIOv+aj//O//7V/7w8zsONY2ndFBaU2M2Si/rLBpThmVO/y6ZrFoEQNC/2cg5V1YUTlew5Mo+c9P15WZhpXr0uZw5rja84rbmwpe/72Of/9p8qJdLunNfuvv+j4GamlR9cef8s3/9g+//7I6lZnNvw34ydoXF9Pnn02Ut1ltJa9KK5KY7514AgKB/s9mQlbc7w/uwTtVVh8pBlMzSRZEXH9aFmqMr9h3z31//tte95b0HlibTr7of71SmpnseXfKZy5750t/926v2TapUl1WjtmujjmSHGlsotVg0srHMZGV6H6lneDJEB/CdqJFU1N85T2GyezjOf/bn02F5ZkrLh+dFDn+JWW8qtqTceXt7wjs+fcue9gu/8fPnHa1Jk/u73Nz4vHJQ69wgP8AAABTrSURBVNCLpO7w7wqP9OlzZBpN1C/07frf+dwdL/m9r9c42nKx+OHbjGon1+HtQ3tfObfIu0XcTCX7b/bXkQrRB7Aqg96rvXPqeqV793J8n15WrRm0s3/295cd2nPrrz3ncacetX5O48g1nWRNllDJRp5VHqFiarIqc2Ltrm7dW//4M7//l1+MmE01cdd6x2/buQU3HwFYnVMuZocfoWX36fg+vszXTOpoqTnib75024W//DsfumJ/58POZCaXuUlW6+HxtiukOjG79qA//VXv/80/v3p/N1ybi012/x7nlknQAazGEbrnXVMWJrvX4/v4sqy9SlPH40kzt7/my97wnuHzn/SfHvGAmazWt6aapXM1prEpM7zT4Ov7ll/wmndeftM4fWN4t7x0yNrBnW+ofhvPzVkKA2BVBt3yrmXidteeoP/q8X18mcc4VLNt+rRFm13uuv/y9k9ctePsF1/4fZtmIs1SQ1Moe4UfUvP+T1/1P/7kMzfu6yYaSX1W9YNNKbN/h3Mzgg5gVQa9+kB3jnBXHnb4TY/v28saLa88LUBWrYmm7M01b/7ol7509Y7X/dcfP27jaJhZpLHN7W/sjX/0+bd/5DPzuUnNrOpEZinvmzn1E9255PHbd24dMy4AVp3pYsL4d/pwq1In71eetRKDxbb9+2v2Pv81H/rarkkqu8zbqi7+o39858c/v2SzKlKGrEiShWL873Ri5jzvBcBqHKEfafvz7qPbezu+jy9z78JsupGQpywz82DnXodzX92565df8aaX/tQPbj96y6ve/Xf/8NU9ZqMNvtjGgTSv1qS5ZTTRh3kcXiz/bTy3dff+ZHYA+A/GMvPyfbrrnUOzez2+jy/rfeU/bRp0WVGN8LHLijV9rOmW5wb9gZjt2mZSU9IwVGShldluM6t3m0z5Np6bSQ/azLQLgFUX9H7lNvo7x7HfnnnqKptuEn14waClsmgSsj4G1dOkJrJYTHelCLlJxeQZkkKW5rrbG7bfxnOTrGEpOoBVFnR+BADwH1F+wx3vltwEDwCrAos9AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKDzIwAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0fgQAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCzo8AAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0PkRAABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHABB0ACDoAACCDvy/duuYBgAAhIFgmuBfMwIqgIG7kbHDB0DQARB0AEEHQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHQAQQdA0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdAEEHEHQABB0AQQdA0AEEHQBBB0DQARB0AAQdQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdAAEHUDQARB0AAQdAEEHEHQABB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQcQdAAEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABEHQAQQdA0AEQdAAEHUDQARB0AAQdAEEHEHQTAAg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAAg6gKADIOgACDoAgg4g6AAIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAAg6gKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADCLoJAAQdAEEHQNABEHQAQQdA0AEQdAAEHUDQARB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHQBBB0DQAQQdAEEHQNABEHQAQQdA0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdAEEHEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdAAEHUDQARB0AAQdAEEH+GL6lMQuAD50AG4ssabVTuoDaqoAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">13<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h1e y41 ff5 fs2 fc0 sc0 ls0 ws0">Transakcje i salda<span class="_ _1"></span> </div><div class="t m0 x4 h4 y1fd ff3 fs2 fc0 sc0 ls0 ws0">Transakcje <span class="_ _10"> </span>wyrażone <span class="_ _10"> </span>w <span class="_ _10"> </span>walutach<span class="_ _1"></span> <span class="_ _10"> </span>obcych <span class="_ _10"> </span>przelicza <span class="_ _10"> </span>się <span class="_ _10"> </span>na <span class="_ _10"> </span>walutę <span class="_ _10"> </span>funkcjon<span class="_ _1"></span>alną <span class="_ _10"> </span>według <span class="_ _10"> </span>ku<span class="_ _1"></span>rsu  obowiązującego <span class="_ _10"></span>w <span class="_ _10"></span>dniu </div><div class="t m0 x4 h4 y1fe ff3 fs2 fc0 sc0 ls0 ws0">transakcji.  Zyski <span class="_ _11"> </span>i <span class="_ _11"> </span>straty  kursowe <span class="_ _11"> </span>z <span class="_ _11"> </span>tytułu  rozliczenia <span class="_ _11"> </span>tych  transakcji <span class="_ _11"> </span>oraz  wyce<span class="_ _0"></span>ny  księ<span class="_ _7"></span>gowej  aktywów <span class="_ _11"> </span>i  zobowiązań </div><div class="t m0 x4 h4 y1ff ff3 fs2 fc0 sc0 ls0 ws0">pieniężnych<span class="ff2">, <span class="_ _10"></span></span>wyrażonych <span class="_ _17"></span>w <span class="_ _10"></span>walutach <span class="_ _17"></span>obcych<span class="_ _1"></span><span class="ff2">, <span class="_ _17"></span></span>ujmu<span class="_ _1"></span>je <span class="_ _17"></span>się <span class="_ _10"></span>w <span class="_ _17"></span>wyniku <span class="_ _17"></span>finansowym<span class="_ _1"></span><span class="ff2"> <span class="_ _17"></span></span>i<span class="_ _1"></span> <span class="_ _17"></span>prez<span class="_ _1"></span>entuje <span class="_ _17"></span>per <span class="_ _10"></span>saldo <span class="_ _17"></span>w <span class="_ _17"></span>pozos<span class="_ _1"></span>tałych </div><div class="t m0 x4 h4 y200 ff3 fs2 fc0 sc0 ls0 ws0">przychodach<span class="_ _1"></span> lub pozostałych koszt<span class="_ _1"></span>ach operacyjny<span class="_ _1"></span>ch. <span class="ff2"> </span></div><div class="t m0 x4 h4 y201 ff3 fs2 fc0 sc0 ls0 ws0">Pozycje <span class="_ _1b"> </span>pieniężne<span class="_ _1"></span> <span class="_ _1b"> </span>aktywów<span class="_ _1"></span> <span class="_ _1b"> </span>i <span class="_ _1b"> </span>zob<span class="_ _1"></span>owiązań<span class="_ _1"></span><span class="ff2">, <span class="_ _1b"> </span></span>wyrażo<span class="_ _1"></span>ne <span class="_ _1b"> </span>w <span class="_ _1b"> </span>walu<span class="_ _1"></span>cie <span class="_ _1b"> </span>obcej<span class="_ _1"></span><span class="ff2">, <span class="_ _1b"> </span></span>są <span class="_ _21"> </span>przeliczane <span class="_ _1b"> </span>n<span class="_ _1"></span>a <span class="_ _1b"> </span>dzień <span class="_ _21"> </span>kończący <span class="_ _1b"> </span>okre<span class="_ _1"></span>s </div><div class="t m0 x4 h4 y17d ff2 fs2 fc0 sc0 ls0 ws0">sprawozdawczy<span class="_ _1"></span>, <span class="ff3">według średniego ku<span class="_ _1"></span>rsu dla d<span class="_ _1"></span>anej waluty<span class="_ _1"></span></span>, <span class="ff3">obowiązującego na ten dzień.<span class="_ _1"></span> </span> </div><div class="t m0 x4 h4 y202 ff3 fs2 fc0 sc0 ls0 ws0">Niepieniężne <span class="_ _17"></span>pozycje <span class="_ _17"></span>aktywów <span class="_ _17"></span>i <span class="_ _17"></span>zobowiązań<span class="_ _1"></span><span class="ff2">, <span class="_ _17"></span></span>wycenian<span class="_ _1"></span>e <span class="_ _17"></span>według <span class="_ _17"></span>kosztu <span class="_ _17"></span>historycznego <span class="_ _17"></span>w <span class="_ _17"></span>walucie <span class="_ _17"></span>obcej<span class="ff2">, <span class="_ _17"></span></span>są <span class="_ _17"></span>p<span class="_ _1"></span>rzeliczane </div><div class="t m0 x4 h4 y203 ff3 fs2 fc0 sc0 ls0 ws0">według <span class="_ _1"></span>średniego <span class="_ _3"></span>kursu<span class="_ _1"></span><span class="ff2">, <span class="_ _3"></span></span>obowiązującego <span class="_ _1"></span>w <span class="_ _1"></span>dn<span class="_ _1"></span>iu <span class="_ _1"></span>doko<span class="_ _1"></span>nania <span class="_ _3"></span>transakcji. <span class="_ _3"></span>Niepieniężne <span class="_ _1"></span>pozy<span class="_ _1"></span>cje <span class="_ _1"></span>ze <span class="_ _1"></span>s<span class="_ _1"></span>prawozdania <span class="_ _3"></span>z <span class="_ _1"></span>sytu<span class="_ _1"></span>acji </div><div class="t m0 x4 h4 y204 ff2 fs2 fc0 sc0 ls0 ws0">finansowej, <span class="_ _10"></span><span class="ff3">wyrażone <span class="_ _17"></span>w <span class="_ _17"></span>walucie <span class="_ _17"></span>obcej<span class="_ _1"></span></span>, <span class="_ _17"></span><span class="ff3">wyceniane <span class="_ _17"></span>w<span class="_ _1"></span>edług <span class="_ _17"></span>wartoś<span class="_ _1"></span>ci <span class="_ _17"></span>godziwej<span class="_ _1"></span></span>, <span class="_ _17"></span><span class="ff3">są <span class="_ _10"></span>przeliczane <span class="_ _17"></span>według <span class="_ _17"></span>średniego <span class="_ _10"></span>kursu</span>, </div><div class="t m0 x4 h4 y205 ff3 fs2 fc0 sc0 ls0 ws0">obowiązującego na d<span class="_ _1"></span>zień szacowania <span class="_ _1"></span>wartości godziwej. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xe h32 y206 ff5 fs1 fc1 sc0 ls10 ws0">2.6<span class="ffa ls0"> <span class="_ _20"> </span><span class="ff4">Rzeczowe aktywa trwałe<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y183 ff3 fs2 fc0 sc0 ls0 ws0">Rzeczowe <span class="_ _2b"> </span>aktywa <span class="_ _2b"> </span>trwałe<span class="_ _1"></span> <span class="_ _2b"> </span>wycenia <span class="_ _2b"> </span>się <span class="_ _2b"> </span>według <span class="_ _2b"> </span>cen<span class="_ _1"></span>y <span class="_ _2b"> </span>nabycia <span class="_ _2b"> </span>lub <span class="_ _2b"> </span>kosztu <span class="_ _2b"> </span>wytworzenia<span class="_ _3"></span><span class="ff2">, <span class="_ _2b"> </span>pomniejszo<span class="_ _1"></span>nego  </span></div><div class="t m0 x4 h4 y184 ff3 fs2 fc0 sc0 ls0 ws0">o zakumulowane od<span class="_ _1"></span>pisy amortyza<span class="_ _1"></span>cyjne i ewentualne zakum<span class="_ _1"></span>ulowane odpis<span class="_ _1"></span>y z tytułu utraty wartoś<span class="_ _1"></span>ci.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y207 ff3 fs2 fc0 sc0 ls0 ws0">Cena <span class="_ _11"> </span>nabycia <span class="_ _11"> </span>obejmuje  cenę <span class="_ _10"> </span>za<span class="_ _1"></span>kupu <span class="_ _11"> </span>składn<span class="_ _1"></span>ika <span class="_ _11"> </span>majątku, <span class="_ _11"> </span>obciążenia <span class="_ _11"> </span>o <span class="_ _11"> </span>charakterze <span class="_ _11"> </span>pu<span class="_ _1"></span>blicznoprawny<span class="_ _1"></span>m <span class="_ _11"> </span>(w <span class="_ _10"> </span>p<span class="_ _1"></span>rzypadku<span class="_ _1"></span> </div><div class="t m0 x4 h4 y208 ff3 fs2 fc0 sc0 ls0 ws0">importu) <span class="_ _10"></span>oraz <span class="_ _10"></span>koszty <span class="_ _17"></span>bezpoś<span class="_ _1"></span>rednio <span class="_ _10"></span>związane <span class="_ _17"></span>z <span class="_ _10"> </span>zakupem <span class="_ _10"></span>i <span class="_ _17"></span>przy<span class="_ _1"></span>stosowaniem <span class="_ _10"></span>składnika <span class="_ _10"></span>majątku <span class="_ _17"></span>d<span class="_ _1"></span>o <span class="_ _10"></span>stanu <span class="_ _17"></span>zd<span class="_ _1"></span>atnego <span class="_ _17"></span>do<span class="_ _1"></span> </div><div class="t m0 x4 h4 y209 ff3 fs2 fc0 sc0 ls0 ws0">używania, <span class="_ _1"></span>łącznie z <span class="_ _1"></span>kos<span class="_ _1"></span>ztami transport<span class="_ _1"></span>u<span class="_ _1"></span>, jak <span class="_ _1"></span>też załad<span class="_ _1"></span>unku i wył<span class="_ _1"></span>adunku<span class="_ _1"></span>. Rabaty, <span class="_ _1"></span>upusty <span class="_ _1"></span>oraz inne <span class="_ _1"></span>podobn<span class="_ _1"></span>e zmniejszenia </div><div class="t m0 x4 h4 y20a ff3 fs2 fc0 sc0 ls0 ws0">i odzyski zmn<span class="_ _1"></span>iejszają cenę nabycia s<span class="_ _1"></span>kładnika aktywów. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y20b ff3 fs2 fc0 sc0 ls0 ws0">Koszt wytworz<span class="_ _1"></span>enia skł<span class="_ _1"></span>adnika <span class="_ _1"></span>środków <span class="_ _1"></span>trwałych <span class="_ _1"></span>oraz <span class="_ _1"></span>środków <span class="_ _1"></span>trwałych <span class="_ _1"></span>w <span class="_ _1"></span>budowie <span class="_ _1"></span>obejmuje <span class="_ _1"></span>ogół <span class="_ _1"></span>kosztów <span class="_ _1"></span>poniesionych<span class="_ _1"></span> </div><div class="t m0 x4 h4 y20c ff3 fs2 fc0 sc0 ls0 ws0">przez <span class="_ _10"> </span>jednostkę <span class="_ _10"> </span>w <span class="_ _10"> </span>okresie <span class="_ _10"> </span>je<span class="_ _1"></span>go <span class="_ _10"> </span>budowy, <span class="_ _10"> </span>montażu<span class="_ _1"></span>, <span class="_ _10"> </span>przystosowan<span class="_ _3"></span><span class="ff2">ia <span class="_ _10"> </span>i <span class="_ _10"> </span>ulepszenia <span class="_ _10"> </span>poniesion<span class="_ _1"></span>ych <span class="_ _10"> </span>do<span class="_ _1"></span> dnia,<span class="_ _1"></span> <span class="_ _10"> </span></span>kiedy <span class="_ _10"></span>składnik </div><div class="t m0 x4 h4 y20d ff3 fs2 fc0 sc0 ls0 ws0">majątkowy <span class="_ _3"></span>jest <span class="_ _17"></span>dostępny <span class="_ _1"></span>d<span class="_ _1"></span>o <span class="_ _3"></span>użytkowania, <span class="_ _17"></span>w<span class="ff2"> </span>tym <span class="_ _3"></span>ró<span class="_ _1"></span>wnież<span class="ff2">, <span class="_ _3"></span></span>niepodlegający <span class="_ _3"></span>o<span class="_ _1"></span>dliczeniu<span class="ff2">, <span class="_ _17"></span></span>podatek <span class="_ _1"></span>od<span class="_ _1"></span> <span class="_ _3"></span>towarów <span class="_ _3"></span>i <span class="_ _3"></span>usług <span class="_ _17"></span>oraz<span class="_ _7"></span> </div><div class="t m0 x4 h4 y20e ff2 fs2 fc0 sc0 ls0 ws0">podatek akcyzo<span class="_ _1"></span>wy.  </div><div class="t m0 x4 h4 y20f ff3 fs2 fc0 sc0 ls0 ws0">Aktywowaniu p<span class="_ _1"></span>odlegają<span class="ff2">, <span class="_ _1"></span></span>poni<span class="_ _1"></span>esione w <span class="_ _1"></span>późniejszy<span class="_ _1"></span>m okr<span class="_ _1"></span>esie<span class="_ _1"></span><span class="ff2">, </span>ko<span class="_ _1"></span>szty <span class="_ _1"></span>wymienianych <span class="_ _1"></span>części <span class="_ _1"></span>składnika<span class="_ _1"></span> rzeczowych <span class="_ _1"></span>aktywów </div><div class="t m0 x4 h4 y210 ff3 fs2 fc0 sc0 ls0 ws0">trwałych, które można wiarygodnie oszacować i jest<span class="_ _7"></span> prawdopodob<span class="_ _1"></span>ne, że <span class="_ _7"></span>Sp<span class="_ _1"></span>ółka osiągnie korzyści ekonomiczne związane </div><div class="t m0 x4 h4 y211 ff3 fs2 fc0 sc0 ls0 ws0">z <span class="_ _1e"> </span>wymienianymi <span class="_ _1d"> </span>składnika<span class="_ _1"></span>mi <span class="_ _1e"> </span>rzeczowych <span class="_ _1e"> </span>ak<span class="_ _1"></span>tywów <span class="_ _1e"> </span>trwałych<span class="_ _1"></span>. <span class="_ _1e"> </span>Koszty <span class="_ _1d"> </span>remontów <span class="_ _1e"> </span>i <span class="_ _1e"> </span>utrz<span class="_ _1"></span>ymania<span class="_ _1"></span><span class="ff2"> <span class="_ _1d"> </span></span>środkó<span class="_ _1"></span>w <span class="_ _1e"> </span>trwałych <span class="_ _1e"> </span>są </div><div class="t m0 x4 h4 y212 ff3 fs2 fc0 sc0 ls0 ws0">ujmowane na bieżąco w <span class="_ _1"></span>wyniku finan<span class="_ _1"></span>sowym. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y213 ff3 fs2 fc0 sc0 ls0 ws0">Amortyzację <span class="_ _2c"> </span>wylicza <span class="_ _1f"> </span>s<span class="_ _1"></span>ię <span class="_ _1f"> </span>dla <span class="_ _2c"> </span>wszy<span class="_ _1"></span>stkich <span class="_ _1f"> </span>ś<span class="_ _1"></span>rodków <span class="_ _1f"> </span>trwałych<span class="_ _1"></span><span class="ff2">, <span class="_ _2c"> </span></span>za <span class="_ _2c"> </span>wyjątkiem <span class="_ _2c"> </span>gruntów <span class="_ _2c"> </span>oraz<span class="ff2"> </span>ś<span class="_ _1"></span>rodków <span class="_ _1f"> </span>trwał<span class="_ _1"></span>ych <span class="ff2"> </span></div><div class="t m0 x4 h4 y214 ff3 fs2 fc0 sc0 ls0 ws0">w <span class="_ _1d"> </span>budowie, <span class="_ _1d"> </span>przez <span class="_ _1a"> </span>oszacowany<span class="_ _1"></span> <span class="_ _1d"> </span>okres <span class="_ _1d"> </span>ich <span class="_ _1a"> </span>użytkowania<span class="_ _1"></span><span class="ff2">, <span class="_ _1d"> </span>przy <span class="_ _1a"> </span>zastosowaniu <span class="_ _1d"> </span>metody <span class="_ _1d"> </span>amortyza<span class="_ _1"></span>cji <span class="_ _1d"> </span>liniowej <span class="_ _1d"> </span>oraz <span class="_ _1a"> </span>przy </span></div><div class="t m0 x4 h4 y215 ff3 fs2 fc0 sc0 ls0 ws0">uwzględnieniu <span class="_ _1"></span>wartoś<span class="_ _1"></span>ci rezy<span class="_ _1"></span>dualnej, <span class="_ _1"></span>o<span class="_ _1"></span> <span class="_ _1"></span>ile jest <span class="_ _3"></span>ona <span class="_ _1"></span>istotna.<span class="_ _1"></span> W<span class="_ _3"></span><span class="ff2"> </span>poszcz<span class="_ _1"></span>ególnych <span class="_ _1"></span>grupach <span class="_ _1"></span>s<span class="_ _1"></span>tosowane <span class="_ _1"></span>są <span class="_ _1"></span>następu<span class="_ _1"></span>jące <span class="_ _3"></span><span class="ff2">okresy </span></div><div class="t m0 x4 h4 yb3 ff3 fs2 fc0 sc0 ls0 ws0">użytkowania<span class="_ _1"></span><span class="ff2 ls14">: <span class="ls0"> </span></span></div><div class="t m0 x42 h4 y18e ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">budynki i bud<span class="_ _1"></span>owle <span class="_ _2b"> </span> <span class="_ _2d"> </span> <span class="_ _2d"> </span>od 10 do 40 <span class="_ _1"></span>lat </span></span></div><div class="t m0 x42 h4 y167 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">urządzenia techn<span class="_ _1"></span>iczne i maszyny<span class="_ _1"></span><span class="ff2"> <span class="_ _2e"> </span>od 2 do 10 lat<span class="_ _1"></span> </span></span></span></div><div class="t m0 x42 h4 y216 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">środki tran<span class="_ _1"></span>sportu<span class="ff2"> <span class="_ _2f"> </span> <span class="_ _2d"> </span> <span class="_ _2d"> </span>od<span class="_ _1"></span> 2 do 10 lat<span class="_ _1"></span> </span></span></span></div><div class="t m0 x42 h4 y217 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">pozostałe ś<span class="_ _1"></span>rodki trwałe<span class="ff2"> <span class="_ _30"> </span> <span class="_ _2d"> </span>od 2 do<span class="_ _1"></span> 20 lat </span></span></span></div><div class="t m0 x4 hb y218 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y219 ff3 fs2 fc0 sc0 ls0 ws0">Poprawność <span class="_ _1"></span>stosowany<span class="_ _1"></span>ch okresów <span class="_ _1"></span>użytkowania, <span class="_ _1"></span>metod am<span class="_ _1"></span>ortyzacji <span class="_ _1"></span>oraz <span class="_ _1"></span>wartości rezy<span class="_ _1"></span>dualnych ś<span class="_ _1"></span>rodków <span class="_ _1"></span>trwałych <span class="_ _1"></span>(o ile </div><div class="t m0 x4 h4 y21a ff3 fs2 fc0 sc0 ls0 ws0">nie jest <span class="_ _7"></span>nieznaczn<span class="_ _1"></span>a) jest <span class="_ _7"></span>przez Spółkę corocznie <span class="_ _0"></span>weryfikowana. Zmiany Spółka ujmuje <span class="_ _7"></span>jako<span class="_ _1"></span> zmiany <span class="_ _7"></span>s<span class="_ _1"></span>zacunków księgowych </div><div class="t m0 x4 h4 y21b ff2 fs2 fc0 sc0 ls0 ws0">i odnosi w wynik <span class="_ _1"></span>finansowy<span class="_ _1"></span> <span class="ff3">odpowiednio w okresie, w któr<span class="_ _1"></span>ym ma miejsce zmiana <span class="_ _1"></span>szacunków i okr<span class="_ _1"></span>esach kolejnych.<span class="_ _3"></span></span> </div><div class="t m0 x4 h4 y21c ff3 fs2 fc0 sc0 ls0 ws0">Znaczące  komponenty<span class="_ _1"></span>  środków  trwałych<span class="_ _1"></span>  amortyzowane  s<span class="_ _1"></span>ą  zgodnie  z <span class="_ _1e"> </span>oszacowanym  okresem  użytkowania <span class="_ _1e"> </span>danego </div><div class="t m0 x4 h4 y21d ff2 fs2 fc0 sc0 ls0 ws0">komponentu.<span class="_ _1"></span> </div><div class="t m0 x4 h4 y21e ff3 fs2 fc0 sc0 ls0 ws0">Zyski <span class="_ _1d"> </span>lu<span class="_ _1"></span>b <span class="_ _1d"> </span>straty<span class="_ _1"></span> <span class="_ _1d"> </span>ze <span class="_ _1d"> </span>s<span class="_ _1"></span>przedaży <span class="_ _1d"> </span>/ <span class="_ _1d"> </span>likwidacji <span class="_ _1a"> </span>pozycji <span class="_ _1d"> </span>rz<span class="_ _1"></span>eczowych<span class="_ _1"></span> <span class="_ _1d"> </span>aktywów <span class="_ _1d"> </span>tr<span class="_ _1"></span>wałych <span class="_ _1a"> </span>określa <span class="_ _1d"> </span>się <span class="_ _1a"> </span>jako <span class="_ _1d"> </span>różnicę <span class="_ _1a"> </span>między </div><div class="t m0 x4 h4 y21f ff3 fs2 fc0 sc0 ls0 ws0">przychodami ze s<span class="_ _1"></span>przedaży a wartością ks<span class="_ _1"></span>ięgową tych pozy<span class="_ _1"></span>cji i ujmuje się je w wyniku finan<span class="_ _1"></span>sowym. <span class="_ _3"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pfe" class="pf w0 h0" ><div class="pc pce w0 h0"><img class="bi x3 y3b w4 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">14<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y41 ff3 fs2 fc0 sc0 ls0 ws0">Środki <span class="_ _17"></span>trwałe <span class="_ _10"></span>w <span class="_ _17"></span>budowie <span class="_ _17"></span>wyceniane <span class="_ _10"></span>są <span class="_ _17"></span>według <span class="_ _17"></span>cen <span class="_ _17"></span>nab<span class="_ _1"></span>ycia <span class="_ _17"></span>lub <span class="_ _17"></span>w <span class="_ _10"></span>wysokości <span class="_ _17"></span>kosztów <span class="_ _17"></span>pozosta<span class="_ _1"></span>jących <span class="_ _17"></span>w<span class="_ _17"></span><span class="ff2"> </span>bezpośrednim </div><div class="t m0 x4 h4 y178 ff3 fs2 fc0 sc0 ls0 ws0">związku <span class="_ _3"></span>z <span class="_ _17"></span>ich <span class="_ _1"></span>wytworzeniem, <span class="_ _17"></span>pomniejszonych <span class="_ _17"></span>o <span class="_ _1"></span>odpisy <span class="_ _3"></span>z <span class="_ _17"></span>tytułu <span class="_ _3"></span>utraty <span class="_ _3"></span>wartoś<span class="_ _1"></span>ci. <span class="_ _3"></span>Wartość <span class="_ _3"></span>ś<span class="_ _1"></span>rodków <span class="_ _3"></span>trwały<span class="_ _1"></span>ch <span class="_ _3"></span>w <span class="_ _3"></span>budowie </div><div class="t m0 x4 h4 y179 ff3 fs2 fc0 sc0 ls0 ws0">powiększają kos<span class="_ _1"></span>zty finansowania ze<span class="_ _1"></span>wnętrznego zaciągn<span class="_ _1"></span>iętego w celu ich finan<span class="_ _1"></span>sowania. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xe h32 y220 ff5 fs1 fc1 sc0 ls10 ws0">2.7<span class="ffa ls0"> <span class="_ _20"> </span><span class="ff4">Wartości niematerialne <span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y221 ff3 fs2 fc0 sc0 ls0 ws0">Składnik  warto<span class="_ _1"></span>ści  niematerialnych  wycenia <span class="_ _1e"> </span>się  w  cenie  nabycia  lub  koszcie  wytworz<span class="_ _1"></span>enia<span class="_ _1"></span><span class="ff2">,  p<span class="_ _1"></span>omniejszonym  o o<span class="_ _1"></span>dpisy </span></div><div class="t m0 x4 h4 y222 ff3 fs2 fc0 sc0 ls0 ws0">amortyzacyjne oraz <span class="_ _1"></span>odpisy aktualizujące z t<span class="_ _1"></span>ytułu utraty<span class="_ _1"></span> wartości.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y223 ff3 fs2 fc0 sc0 ls0 ws0">Późniejsze <span class="_ _7"></span>wydat<span class="_ _1"></span>ki <span class="_ _7"></span>na <span class="_ _7"></span>składniki <span class="_ _7"></span>istn<span class="_ _1"></span>iejących <span class="_ _7"></span>wartości nie<span class="_ _0"></span>materialnych <span class="_ _7"></span>podlegają aktywowaniu <span class="_ _7"></span>tylko <span class="_ _7"></span>wtedy, <span class="_ _7"></span>gdy<span class="_ _1"></span> <span class="_ _7"></span>zwiększają </div><div class="t m0 x4 h4 y224 ff3 fs2 fc0 sc0 ls0 ws0">przyszłe <span class="_ _17"></span>korzyści <span class="_ _17"></span>ekonomiczne <span class="_ _17"></span>związane <span class="_ _3"></span>z <span class="_ _17"></span>dany<span class="_ _1"></span>m <span class="_ _17"></span>składnikiem. <span class="_ _3"></span>Po<span class="_ _1"></span>zostałe <span class="_ _17"></span>nakłady <span class="_ _17"></span>są <span class="_ _17"></span>ujmowane <span class="_ _17"></span>w <span class="_ _3"></span>wyniku <span class="_ _17"></span>finansowy<span class="_ _1"></span>m </div><div class="t m0 x4 h4 y225 ff2 fs2 fc0 sc0 ls0 ws0">w momencie pon<span class="_ _1"></span>iesienia.  </div><div class="t m0 x4 h4 y180 ff3 fs2 fc0 sc0 ls0 ws0">Okres <span class="_ _17"></span>i <span class="_ _1"></span>metoda <span class="_ _17"></span>amortyzacji <span class="_ _17"></span>weryfikowane <span class="_ _17"></span>są <span class="_ _3"></span>na <span class="_ _17"></span>koniec <span class="_ _3"></span>każd<span class="_ _1"></span>ego <span class="_ _3"></span>ro<span class="_ _1"></span>ku <span class="_ _17"></span>obrotowego. <span class="_ _3"></span>Zmiany<span class="_ _1"></span> <span class="_ _3"></span>Spó<span class="_ _1"></span>łka <span class="_ _17"></span>ujmuje <span class="_ _3"></span>jako <span class="_ _17"></span>zmiany </div><div class="t m0 x4 h4 y181 ff3 fs2 fc0 sc0 ls0 ws0">szacunków <span class="_ _17"></span>księgowych <span class="_ _3"></span>i <span class="_ _17"></span>odnosi <span class="_ _3"></span>d<span class="_ _1"></span>o <span class="_ _3"></span>wyn<span class="_ _1"></span>iku <span class="_ _17"></span>finansowego <span class="_ _3"></span>odpowiednio <span class="_ _17"></span>w <span class="_ _3"></span>okresie, <span class="_ _17"></span>w <span class="_ _1"></span>kt<span class="_ _1"></span>órym <span class="_ _17"></span>ma <span class="_ _3"></span>miejsce <span class="_ _17"></span>zmiana <span class="_ _3"></span>sta<span class="_ _1"></span>wek </div><div class="t m0 x4 h4 y226 ff2 fs2 fc0 sc0 ls0 ws0">amortyzacyjny<span class="_ _1"></span>ch i <span class="ls15">w </span>okr<span class="_ _1"></span>esach kolejnych.<span class="_ _1"></span> </div><div class="t m0 x4 h4 y183 ff3 fs2 fc0 sc0 ls0 ws0">Amortyzację <span class="_ _3"></span>wylicza <span class="_ _17"></span>się<span class="ff2"> <span class="_ _1"></span>p<span class="_ _1"></span>rzez <span class="_ _3"></span>o<span class="_ _1"></span>szacowany <span class="_ _17"></span>okres <span class="_ _3"></span></span>użytkowania <span class="_ _17"></span>składników <span class="_ _3"></span>wartości <span class="_ _3"></span>niematerialn<span class="_ _1"></span>ych, <span class="_ _17"></span><span class="ff2">przy <span class="_ _3"></span>zastosowan<span class="_ _1"></span>iu </span></div><div class="t m0 x4 h4 y184 ff2 fs2 fc0 sc0 ls0 ws0">metody amortyzacji liniow<span class="_ _1"></span>ej<span class="ls4">. </span><span class="ff3">Przyjęte s<span class="_ _1"></span>tawki amortyzacji, s<span class="_ _1"></span>tosowane dla warto<span class="_ _1"></span>ści niematerialnych<span class="_ _1"></span> wynoszą:<span class="_ _3"></span></span> </div><div class="t m0 xe h4 ya4 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">znaki towarowe<span class="_ _1"></span> <span class="_ _1b"> </span> <span class="_ _2d"> </span> <span class="_ _2d"> </span> <span class="_ _2a"> </span>10 lat </span></span></div><div class="t m0 xe h4 y227 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">licencje i oprogramowani<span class="_ _1"></span>e <span class="_ _31"> </span> <span class="_ _2d"> </span>od 1 do<span class="_ _1"></span> 20 lat </span></span></div><div class="t m0 xe h32 y228 ff5 fs1 fc1 sc0 ls10 ws0">2.8<span class="ffa ls0"> <span class="_ _20"> </span><span class="ff5">Leasing </span></span></div><div class="t m0 xe h32 y229 ff5 fs1 fc1 sc0 ls16 ws0">a)<span class="ffa ls0"> <span class="_ _12"> </span><span class="ff4">Aktywa z tytułu prawa do użytkowania<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y22a ff3 fs2 fc0 sc0 ls0 ws0">Spółka rozpoznaj<span class="_ _1"></span>e aktywa z tytułu prawa do użytkowania w<span class="_ _7"></span> dacie rozpoczęcia leasin<span class="_ _1"></span>gu (tj. w dniu, kiedy bazowy składnik </div><div class="t m0 x4 h4 y22b ff3 fs2 fc0 sc0 ls0 ws0">aktywów <span class="_ _1a"> </span>jest <span class="_ _1a"> </span>dos<span class="_ _1"></span>tępny <span class="_ _1d"> </span>d<span class="_ _1"></span>o <span class="_ _1d"> </span>u<span class="_ _1"></span>żytkowania). <span class="_ _1a"> </span>Akty<span class="_ _1"></span>wa <span class="_ _1a"> </span>z <span class="_ _1a"> </span>tytułu <span class="_ _1a"> </span>prawa <span class="_ _1a"> </span>do <span class="_ _1a"> </span>użytkowania <span class="_ _1a"> </span>wyceniane <span class="_ _1a"> </span>są <span class="_ _1a"> </span>według <span class="_ _1a"> </span>ko<span class="_ _1"></span>sztu, </div><div class="t m0 x4 h4 y22c ff3 fs2 fc0 sc0 ls0 ws0">pomniejszone <span class="_ _10"> </span>o <span class="_ _10"></span>łączne <span class="_ _10"></span>odpisy <span class="_ _17"></span>amor<span class="_ _1"></span>ty<span class="_ _1"></span>zacyjne <span class="_ _10"> </span>i <span class="_ _10"></span>odpisy <span class="_ _10"></span>z <span class="_ _10"></span>t<span class="_ _7"></span>ytułu<span class="_ _1"></span> <span class="_ _10"></span>utraty <span class="_ _17"></span>warto<span class="_ _1"></span>ści, <span class="_ _10"></span>skorygowanego <span class="_ _10"></span>z <span class="_ _17"></span>ty<span class="_ _1"></span>tułu <span class="_ _10"> </span>jakiejkolwiek </div><div class="t m0 x4 h4 y22d ff3 fs2 fc0 sc0 ls0 ws0">aktualizacji wyceny zobowiązań z tytułu leasingu. Koszt aktywów <span class="_ _7"></span>z tytuł<span class="_ _1"></span>u prawa do użytkowania obejmuje <span class="_ _7"></span>kwot<span class="_ _1"></span>ę ujętych </div><div class="t m0 x4 h4 y22e ff3 fs2 fc0 sc0 ls0 ws0">zobowiązań <span class="_ _10"> </span>z <span class="_ _10"></span>tytułu <span class="_ _17"></span>leas<span class="_ _1"></span>ingu, <span class="_ _10"></span>poniesionych <span class="_ _10"></span>początkowych <span class="_ _17"></span>k<span class="_ _3"></span>osztów <span class="_ _10"> </span>bezpośredn<span class="_ _1"></span>ich <span class="_ _17"></span>o<span class="_ _1"></span>raz <span class="_ _10"></span>w<span class="_ _0"></span>szelkich <span class="_ _10"></span>opłat <span class="_ _10"></span>leasingowych </div><div class="t m0 x4 h4 y22f ff3 fs2 fc0 sc0 ls0 ws0">zapłaconych<span class="_ _1"></span> w dacie <span class="_ _7"></span>ro<span class="_ _1"></span>zpoczęcia lub przed tą datą, pomniejszone o wszelkie <span class="_ _7"></span>otrz<span class="_ _1"></span>ymane zachęty leasingowe. O ile Spółka </div><div class="t m0 x4 h4 y230 ff3 fs2 fc0 sc0 ls0 ws0">nie ma <span class="_ _1"></span>wys<span class="_ _1"></span>tarczającej <span class="_ _1"></span>pewno<span class="_ _1"></span>ści, <span class="_ _1"></span>że <span class="_ _1"></span>na <span class="_ _1"></span>koniec <span class="_ _1"></span>okresu <span class="_ _1"></span>leas<span class="_ _1"></span>ingu u<span class="_ _1"></span>zyska <span class="_ _1"></span>tytuł <span class="_ _1"></span>własności<span class="_ _3"></span><span class="ff2"> <span class="_ _1"></span></span>przedmiotu <span class="_ _1"></span>leasingu, <span class="_ _1"></span>ujęte <span class="_ _1"></span>akty<span class="_ _1"></span>wa </div><div class="t m0 x4 h4 y231 ff3 fs2 fc0 sc0 ls0 ws0">z <span class="_ _10"> </span>tytułu <span class="_ _10"> </span>prawa <span class="_ _10"> </span>d<span class="_ _1"></span>o <span class="_ _10"> </span>użytkowania <span class="_ _10"> </span>są <span class="_ _11"> </span>amortyzowane <span class="_ _10"> </span>metodą <span class="_ _10"> </span>linio<span class="_ _1"></span>wą <span class="_ _10"> </span>przez <span class="_ _10"> </span>króts<span class="_ _1"></span>zy <span class="_ _10"> </span>z <span class="_ _10"> </span>dwóch <span class="_ _10"> </span>okresó<span class="_ _1"></span>w: <span class="_ _10"></span>szacowany <span class="_ _10"> </span>okr<span class="_ _1"></span>es </div><div class="t m0 x4 h4 y232 ff3 fs2 fc0 sc0 ls0 ws0">użytkowania lu<span class="_ _1"></span>b okres leasingu. Aktywa z <span class="_ _1"></span>tytułu prawa d<span class="_ _1"></span>o użytkowania pod<span class="_ _1"></span>legają <span class="_ _1"></span>ocenie, czy<span class="_ _1"></span> nastąpiła <span class="_ _1"></span><span class="ff2">utra<span class="ls17">ta</span> warto<span class="_ _1"></span></span>ści.<span class="ff2"> </span></div><div class="t m0 x4 h4 y233 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y2c ff2 fs2 fc0 sc0 ls0 ws0">Aktywa z <span class="ff3">tytu<span class="_ _1"></span>łu</span> <span class="ff3">prawa do u<span class="_ _1"></span>żytkowania prezentowane są w sp<span class="_ _1"></span>rawozdaniu z s<span class="_ _1"></span>ytuacji finansowej w odrębnej pozy<span class="_ _1"></span>cji. <span class="_ _3"></span></span> </div><div class="t m0 xe h32 y234 ff5 fs1 fc1 sc0 ls10 ws0">b)<span class="ffa ls0"> <span class="_ _18"> </span><span class="ff4">Zobowiązania z tytułu leasingu<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 ybc ff3 fs2 fc0 sc0 ls0 ws0">W  dacie  rozpoczęcia  leasingu  Spółka  wycenia  zobowiązania  z  tytułu  leasingu  w  wysokoś<span class="_ _1"></span>ci  wartości  bieżącej  opłat </div><div class="t m0 x4 h4 y235 ff3 fs2 fc0 sc0 ls0 ws0">leasingowych <span class="_ _17"></span>pozos<span class="_ _1"></span>tających <span class="_ _17"></span>do <span class="_ _17"></span>zapłaty <span class="_ _17"></span>w <span class="_ _17"></span>tej <span class="_ _17"></span>dacie. <span class="_ _17"></span>Opłaty <span class="_ _17"></span>leasin<span class="_ _1"></span>gowe <span class="_ _17"></span>obejmują <span class="_ _17"></span>opłaty <span class="_ _17"></span>sta<span class="_ _1"></span>łe <span class="_ _17"></span>(w <span class="_ _17"></span>tym <span class="_ _17"></span>zasadniczo <span class="_ _17"></span>stałe </div><div class="t m0 x4 h4 y236 ff3 fs2 fc0 sc0 ls0 ws0">opłaty <span class="_ _1a"> </span>leasingowe)<span class="ff2">, <span class="_ _1d"> </span></span>pomniej<span class="_ _1"></span>szone <span class="_ _1a"> </span>o <span class="_ _1d"> </span>wszelkie <span class="_ _1d"> </span>nal<span class="_ _1"></span>eżne <span class="_ _1d"> </span>rab<span class="_ _1"></span>aty <span class="_ _1d"> </span>leasin<span class="_ _1"></span>gowe<span class="ff2"> <span class="_ _1a"> </span></span>(zachęty),<span class="_ _1"></span> <span class="_ _1d"> </span>zmienne <span class="_ _1d"> </span>opł<span class="_ _1"></span>aty, <span class="_ _1d"> </span>które <span class="_ _1a"> </span>zależą </div><div class="t m0 x4 h4 y237 ff2 fs2 fc0 sc0 ls18 ws0">od<span class="ls0"> <span class="ff3">indeksu <span class="_ _10"></span>lub <span class="_ _17"></span>stawki <span class="_ _10"></span>oraz <span class="_ _17"></span>kwoty, <span class="_ _10"></span>których <span class="_ _10"></span>zapłaty <span class="_ _17"></span>oczekuje <span class="_ _10"></span>się <span class="_ _17"></span>w <span class="_ _17"></span>ra<span class="_ _1"></span>mach <span class="_ _10"></span>gwarantowanej <span class="_ _10"></span>wartości <span class="_ _17"></span>końcowej. <span class="_ _10"></span>Opłaty </span></span></div><div class="t m0 x4 h4 y238 ff3 fs2 fc0 sc0 ls0 ws0">leasingowe <span class="_ _7"></span>ob<span class="_ _1"></span>ejmują <span class="_ _7"></span>równi<span class="_ _1"></span>eż <span class="_ _7"></span>cenę wykonania <span class="_ _7"></span>o<span class="_ _1"></span>pcji <span class="_ _7"></span>ku<span class="_ _1"></span>pna, <span class="_ _7"></span>jeżeli <span class="_ _7"></span>m<span class="_ _1"></span>ożna z <span class="_ _7"></span>wystarczającą pewnością <span class="_ _7"></span>założyć jej <span class="_ _7"></span>wykonanie </div><div class="t m0 x4 h4 y239 ff3 fs2 fc0 sc0 ls0 ws0">przez  Spółkę  ora<span class="_ _1"></span>z  płatno<span class="_ _1"></span>ści  kar  pieniężny<span class="_ _1"></span>ch  za  wypowi<span class="_ _1"></span>edzenie  leasingu<span class="_ _1"></span>,  jeżeli<span class="_ _3"></span><span class="ff2"> w war<span class="_ _1"></span>unkach  leas<span class="_ _1"></span>ingu  przewidziano </span></div><div class="t m0 x4 h4 y23a ff3 fs2 fc0 sc0 ls0 ws0">możliwość <span class="_ _1"></span>wyp<span class="_ _1"></span>owiedzenia <span class="_ _3"></span>leas<span class="_ _1"></span>ingu <span class="_ _3"></span>przez <span class="_ _3"></span>Spółkę. <span class="_ _3"></span>Zmienne <span class="_ _3"></span>opłaty <span class="_ _3"></span>leasingowe, <span class="_ _3"></span>które <span class="_ _3"></span>nie <span class="_ _1"></span>za<span class="_ _1"></span>leżą <span class="_ _17"></span>od <span class="_ _3"></span>indeksu <span class="_ _3"></span>lub <span class="_ _1"></span>s<span class="_ _1"></span>topy, <span class="_ _1"></span>są </div><div class="t m0 x4 h4 y23b ff3 fs2 fc0 sc0 ls0 ws0">ujmowane jako kos<span class="_ _1"></span>zty w okresie, w który<span class="_ _1"></span>m następuje zdar<span class="_ _1"></span>zenie lub warunek powodujący<span class="_ _1"></span> płatność. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y23c ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y23d ff2 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pff" class="pf w0 h0" ><div class="pc pcf w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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932rFe9Z2G4JcIv+dLX+3z0Gdtmzzlp86evvTl8cOUNe3fe0X3qiuuizCkmc8PyA2cd75bLGV++aT59kF0XTXXTHcvttbfekV0Uyyc+4aGTg7d1jctM8pxuZGc5sv7c49ad/cs//Ot//Jnf+/jnD03aGMwqq8XyfX4qGQD8hwq6ShPWqA6V/ag7eNT6fMuLnrl1zkOKMuPqTb2yeLn7Y1L8uKM3vf1VP92EFor9yIvet/+WsTxOO37rG1/+9DlpGFru4ppbF+WzynrshtknnvuANabvPW3b8ZvaLx+aZPjNew4t9r6xHTz6nBM+t+OWSe3Har7w1Wt33HJAsc5zvHXD8MRts5kZ0s179te+lqYt3ketIV2390ATY3c//eRtf/ln/2fbCUdnSirT5zpGmpm3Huuye9nTHr7zxh0fv3L/ghpZKTE2sVYdwGqccpENJHebbBsu/dL5D/zL1/zk2UevXWM5vYc+1cjcbPo2oq2M0NOGblusP7IsblG0HpJZ1DJZ3Ora6rGp6a/buWtvjKaPzXr8gzZv1PJMjo8Y1PPOPtmVMlvo22t23xHyC3/wjHVtUVM92ze859Kde5fl2eTyc576sGIe8tvuGN9xcDHbGfPmrBM3VTN3XX793u8+/YQ1jc9N9hy3acP3nHFSsZBc1kvVisJKqJiXjc3C217ytNc993Hfva1tYrnawKNy7QGswqDbJNvx3qP9hne+7KmvfNYPnLLee2tL1kEuN+pC1qn8s5pLMrlUFFJpVadbWEhRlI3SlZLv3LN/YtUzLP3B20dtpjKajFNOOCrVyMpEo2v3HXL5KZuah5xyvPfzrnLlTV0tM9Jk0yie/uizUl5lV99we18trWzeMHvOyXPpTWR39c6DW4/YcPIxW9/79reeftzR27dsNsV0Hl3y6YmGvFeTPrtu4M977AM/8MoLz93eNKUO2CUawKoM+qh2WweLv/ELT3rkaUfMuMlneynNpVD+i5HsStNNkVKqqRrkdJeh6R5EaZKlSi+fH4camUxpG2eny92blNasWZMqkqc1Bxa6lFuMH3zKltZq33dat3nSh9XxaSdsW+9dSjLfuftQWsmoR20cbV8/az6o0d90+6FUd+5DTn/1y371IWee7BmSLBXWVHOtbJ1RTeqsDWtieXzCusH//NUfP3l0UP0S1x7AKgz6wx64/c2/9lNPO++MNXXBMvtSBpLkaSPZoChb5XTYe9fTWQ7vRFRlltMNQEOmVDk8NNbCuGrluVyaGc1V87BW7mtn3DKVUc1iqZrGjTWPO+f4Niw91S9mKU32TzznpKFFsVTqih17pNayP21bc+Yxm7PKmsH1N+xaCh8qZ8pgUNynu9vZdAu7lbMz9UU53WTDB8NiOv3ImQ+/7jmP+v4zufYAVmHQt21uz/yuYzNa+VzULJp49jZ9DPpKxFOHN6E4HPTpULx3qWS4Ii2nxS8pi34gqZi6prrCIrRm4qWmLGNg6apNjC1jTiEbWw7OOXXj+g1bzPq27k+TeTn/wSdnNJ6RGV+5YX+mNx4PPHrtKds2NDZMlaWF/pbdB9qMvrNUzZyeWG1UW013pJtuYpetYpDZWiomJeOoI9efdNxWrj2AVRj0v7jki8/6b+/4m6t2z0sqsphILtVpryXl9I6jlK1U0zKVylTxzJDqdL2gqbMmLWWRqrPDRtYMsrfUoXFnStNkLF+eKGoUqY1utnWphPoZ1R980Pb0RtakDb9ry+gBR29UKVLWalfvPNhm14aduHXz9q1HzNpiVp80g6uuvbWXmtbdPU0hl5SRipD1K3vnyfuUsqouyOPKvZPnveUv3/2+T3LtAazCoM83G/7vLd3Pvur3P/i5a5bc02YUIYXMIpWxsoOcpMMT6KZUytKKSb1byDykjN49JZmFbONsq2Kl9ubNzv2HSrdoKqay7479pdFYGW2zdu1MZJuennn+Ocepr73NSuUxZx0zLCbLcN24a37PsikWo+YRR21pZtvNm0YuWy7lazfsqVaKhU8n980lNytSm2oiqnmWlKWnN32z5vJbume9/Pc+8Jnrl3wD1x7AKtNIipLjvjkUGy5+64dbe8bjzz32yBxHeHU3m27l3Mks5VXukqs3y5R8OvGidFVTWE6nX6ZTH9q8dqZR7dVY1Bv2LTdtk30pqrv27JP1KiWlzRvnTEXhMh25aSgLz1rTjlg/ZylTdPLrd+3NElkaL+2lX9978659y2UkW5Dy+tsPutJUy91X4KjKmiq5S7GgGBXVBQ2v2de/+M0f2nH7eG4w5MIDWJ1Bl4byMk7dUptfeuMfP+4RZ//6M887bsva1uS1n77PWOUhSZHKnO7wqcMDdUvLVJqpluzt8FuSJ27ZuMEX9jTrS4w/+5XbFyaaKctLtXzy6gNdzilz3XD52CPXWpgVqym36i5FX5XKapKiq+FX3rhLFpMwr/G6P/yzptYDvq2ob6u+dMMdh9cf5sovFymtSdUiWW2Uc9WX9nf5ex/5x7d94oqd8wMbbB72CxJNB7Aap1xUh0qLWV9uy8Jo24cvufnpF/3JVXvHXa2WvayGtb0alzeKIoUGoenzrUKmTEtTVaMsfreZmSPWDh5+7FDWhMpVN+x758cu2xvtJ6689QvXH1KZLaGzNmnD7EBmyukcfK3mYW6ZrukWojFwXX39rpSrncv0BW04WLZLo9IWyb+2Z/+hsWSt1KwswjELZU4fTROxlGVnjH7xrX/7m3/8hZsPlEivnost9/0DWKVBLxGWvRYOKGvX1bDRl3fHS173hzcd7KKMIr3POu2l0qVyt9mNWOmuGlkTVnJl6sNMysjHn3Nyyc5kqfKG9/zVC37zQy954/tlRbFgTXf2SZssQ6boq1yZGWqrNWke5tMHO5ry5lsOWro6la4zNRltmSxPJl14My/dvG9/P11Eefi03NLVSG3fThYGetMfX/rRz+86mGubdqSs8umdsQCwGoPean+jpVKGqu6WZktds+aS6xd+5MW/84YPfn5fbVyl1FQo05XylE/nyjMl6+XyIhWppErKc3pnqdlTHvWQbbNjUx/S7plTP/zFgzf3W5UxiANmS49/5IOKWShtkDWieCsbyVpZ02u6BN0nvV9z62JkY9Jxs/X4me642clJc4veNlXDqsGVO/d1qSpNV8OnpL5kLQes/OkVN1/4q3/wB39++bLP1EE77jszUyfmWwCsSo2k9LFypDowk2tZtmDpk2bj15b81e+/7MvX3vTGX77wCDcpVqYqpvdkHg7oRO6qZn1Gn2HT9TGuNNlRWzY+/REnveMTX1r0Db1tULMsdzXrm+XlBx1/xPefdYpJ8pD16aWkKUNKZe9uXSjNrtt16ObFlNWBLb/94ucdd4x3qYU984/8L78/tnWWzVd2HLzw4bLolL28RLh7uxh6+9/+08XvvGSxm7EiKwcyW5U2w0qad70GzLoAWI0j9KphVVM90iLkqbZkL5l8sOzr/vzSa9/ygUt2hTo35YJyMdz76bO6zGQambxbbGOpzcWZZuX2HkmmmEgXPvrsdXmoxLK8szKRLWlpecbiaeedttZWHhqQCpNH17ex1MZSiaUS1V3Fm5v27Y+2UVvXz9WzjitHtzqmzRM2tpvXDzyWR31/6y171S+5OrPIzPBm3vU3X7r+Te/41EK/yQaj9JpVK799Mk190ZgLD2B1jtD7XC/r5RNJkY1irWusnKiGqT3oW974kX/83NXXv/BHz/uhs7YWiyWpyAYyk2VkY/0xM93izHxkbChNM72vVGnZZ7bnnLD5op+/4LX/31/vW9xxsNm8ttt7xIZ1zz3/4T/7hDPcwmQulzyUawZ24uigS71rXdtbqipuvG3vlpmJ+eLp22bmlLOxP93rTHno9tHl3cG1k/HC3ptdYWaRzZINvnrbwd/7yCV/dslVB2J9Y8u1m0QzlAaKbHLiNkmLiWukGa49gFXGMtP+83ukbhp05UAxkI1dk5Lqa6vRXObY6vzaya7X/9KPPe0HzhxIw7S0bNRHb6VZvnEyly4VebXtTd+rNKp9rbUZtv3SIRvunO8/+onPXnqjPfBIf+4FDzt643DQ39H5bGuSBsq+U+m6utebJm255MbarStNtcmChrs6Na42cmvJQVlUepXv6WfmS67rtazJ9rbUtLH7F26Yf94r3nbbePO8NbLbB3XY+Kal6KebHDU2lrpqSi8bBqM7/vDZXH4Aqy3ozX9+a6pkDtNcVqVe2ZiqpRc1ll1Y7X3G1MzY8nMeffxFP3bO5vVz4zIYqFeY5R1LvslNndxlM7EYPuNZI8PMzFTlfVq4Zyykzc5Fv2jtjKLKGs1Lc5bWmYrGvbUlbclspGWPNqxauNLN+mqNWTEL73NSrM1c8JiLbtFHrXypj/f99aW/9YHP7lhc02WjUqVqGRaW3iq7tJQaqVEWyTaMKkEHsAqnXEIzmSmFMkyWWaRMucy67GVmaiz7VF1M+91PXvv3143f9tInnb0uWzUWVbZuZF3IQq3M0me8hlS8pJkysyiLeUpms5LkzZwp0xpJWiNJbk2mNGyVZpqTpJFcjTW9pUsWTWMTsybVZDEzde4z1a0uWi7e1Bzxmvdc9od/8Y/VNnrUYn2tmu5FJ7OMkIpSZpbZS70kTb85AKwi93+xh/mOa6974Ut/+6qbD04s05blkdFUDYbKmexMUpmO9P3wE3ent5X+W5SVL3ZZK5uebW1CbY3iXW3WHuo2v+G3//Ijf/7X+S18FwD4Dgq6HV66kqle9pVd9RmveO+7/vqKQxr06bJiKet71XFmjCV5H/JQkZqVJuf93yQoD++bYTq8yF2y3iI8+mXpE1/f99SLPvinf3fpss/KGill9W4bnwLAd9iUy/0qbMgkn5jfsNS87A8+e9WN41999vce4THsF+Wj0MBMA9X+8E4Xmj6dUSGl7n1rZpOZMldWM5rFXY8TqFJJydPD67IPPvbFm3/uf3zoUM62vrmqhDeKuGvNJAAwQv+mvfVMpZWmRM040K1991986Tff/dl9XWZRKvrGYrpmUU35l//3+z5wvmsvDVeEpjeCmqm6QtXnrf3Qpbe85E0fWo4Zs+x8JspwuileavpgGABghH6vcyDeRFYPN1kOfDGad/3FZ66+5uu/8jPnn3vq7Ez2koeakpLS8s6x8n2KbP7LQ5M602Aik3yosOiumc/Xv+dTf/p/rj1Y28xJ0w+6dqA6faBLhpkxPAfACP3ec2tSpsx6GyrbUg+WODhu5j65o7/g1e/76BU7u3TT4SmT6JW98nCarb3PQU9lSBYRUjHFUHJpXuWrd+RTfu1df/IPOw52ozC5RaqoxnSJjpSyksZt/QAI+jedbbnbTIjJIr02NQfhyqaWwVLMvuzNH/zrf9q9LPOVtzIlpaKbflW9b9/j8JFlpHnTq1EN6w8pu53z+vk3ffTrB2bGbuYTq4ocVAupt6y28h0YngMg6PdxMmRls+he1ocNqmZTRRqr2s0L6579mve/6Lf/6oYDy2G1Wgnz6b5Bed9m0O+KcZq89ClJtTQLOXrXxy+74EVv/fS1C30/DAupmgZpg3SV7D2DkAMg6Pel5qbpc7QylKFMD/coXfFxm2HR1N7DzQYHYs27/vdNF778XTfuPTTvvuRNmt+vdYSHdyCynP5LIOv+aj//O//7V/7w8zsONY2ndFBaU2M2Si/rLBpThmVO/y6ZrFoEQNC/2cg5V1YUTlew5Mo+c9P15WZhpXr0uZw5rja84rbmwpe/72Of/9p8qJdLunNfuvv+j4GamlR9cef8s3/9g+//7I6lZnNvw34ydoXF9Pnn02Ut1ltJa9KK5KY7514AgKB/s9mQlbc7w/uwTtVVh8pBlMzSRZEXH9aFmqMr9h3z31//tte95b0HlibTr7of71SmpnseXfKZy5750t/926v2TapUl1WjtmujjmSHGlsotVg0srHMZGV6H6lneDJEB/CdqJFU1N85T2GyezjOf/bn02F5ZkrLh+dFDn+JWW8qtqTceXt7wjs+fcue9gu/8fPnHa1Jk/u73Nz4vHJQ69wgP8AAABTrSURBVNCLpO7w7wqP9OlzZBpN1C/07frf+dwdL/m9r9c42nKx+OHbjGon1+HtQ3tfObfIu0XcTCX7b/bXkQrRB7Aqg96rvXPqeqV793J8n15WrRm0s3/295cd2nPrrz3ncacetX5O48g1nWRNllDJRp5VHqFiarIqc2Ltrm7dW//4M7//l1+MmE01cdd6x2/buQU3HwFYnVMuZocfoWX36fg+vszXTOpoqTnib75024W//DsfumJ/58POZCaXuUlW6+HxtiukOjG79qA//VXv/80/v3p/N1ybi012/x7nlknQAazGEbrnXVMWJrvX4/v4sqy9SlPH40kzt7/my97wnuHzn/SfHvGAmazWt6aapXM1prEpM7zT4Ov7ll/wmndeftM4fWN4t7x0yNrBnW+ofhvPzVkKA2BVBt3yrmXidteeoP/q8X18mcc4VLNt+rRFm13uuv/y9k9ctePsF1/4fZtmIs1SQ1Moe4UfUvP+T1/1P/7kMzfu6yYaSX1W9YNNKbN/h3Mzgg5gVQa9+kB3jnBXHnb4TY/v28saLa88LUBWrYmm7M01b/7ol7509Y7X/dcfP27jaJhZpLHN7W/sjX/0+bd/5DPzuUnNrOpEZinvmzn1E9255PHbd24dMy4AVp3pYsL4d/pwq1In71eetRKDxbb9+2v2Pv81H/rarkkqu8zbqi7+o39858c/v2SzKlKGrEiShWL873Ri5jzvBcBqHKEfafvz7qPbezu+jy9z78JsupGQpywz82DnXodzX92565df8aaX/tQPbj96y6ve/Xf/8NU9ZqMNvtjGgTSv1qS5ZTTRh3kcXiz/bTy3dff+ZHYA+A/GMvPyfbrrnUOzez2+jy/rfeU/bRp0WVGN8LHLijV9rOmW5wb9gZjt2mZSU9IwVGShldluM6t3m0z5Np6bSQ/azLQLgFUX9H7lNvo7x7HfnnnqKptuEn14waClsmgSsj4G1dOkJrJYTHelCLlJxeQZkkKW5rrbG7bfxnOTrGEpOoBVFnR+BADwH1F+wx3vltwEDwCrAos9AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKDzIwAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0fgQAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCzo8AAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0PkRAABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHABB0ACDoAACCDvy/duuYBgAAhIFgmuBfMwIqgIG7kbHDB0DQARB0AEEHQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHQAQQdA0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdAEEHEHQABB0AQQdA0AEEHQBBB0DQARB0AAQdQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdAAEHUDQARB0AAQdAEEHEHQABB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQcQdAAEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABEHQAQQdA0AEQdAAEHUDQARB0AAQdAEEHEHQTAAg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAAg6gKADIOgACDoAgg4g6AAIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAAg6gKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADCLoJAAQdAEEHQNABEHQAQQdA0AEQdAAEHUDQARB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHQBBB0DQAQQdAEEHQNABEHQAQQdA0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdAEEHEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdAAEHUDQARB0AAQdAEEH+GL6lMQuAD50AG4ssabVTuoDaqoAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">15<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y41 ff3 fs2 fc0 sc0 ls0 ws0">Przy <span class="_ _3"></span>obliczaniu <span class="_ _3"></span>wartości <span class="_ _3"></span>bieżącej <span class="_ _3"></span>opłat <span class="_ _3"></span>leasin<span class="_ _1"></span>gowych <span class="_ _3"></span>Spółka <span class="_ _1"></span>sto<span class="_ _1"></span>suje <span class="_ _1"></span>krań<span class="_ _1"></span>cową <span class="_ _3"></span>stopę <span class="_ _1"></span>p<span class="_ _1"></span>rocentową <span class="_ _1"></span>leasingob<span class="_ _1"></span>iorcy <span class="_ _3"></span>w <span class="_ _3"></span>dniu </div><div class="t m0 x4 h4 y23e ff3 fs2 fc0 sc0 ls0 ws0">rozpoczęcia <span class="_ _13"> </span>leasingu. <span class="_ _13"> </span>Po <span class="_ _13"> </span>dacie <span class="_ _13"> </span>rozpoczęcia <span class="_ _13"> </span>kwota <span class="_ _13"> </span>zobowiązań<span class="_ _1"></span> <span class="_ _13"> </span>z <span class="_ _18"> </span>ty<span class="_ _1"></span>tułu <span class="_ _13"> </span>leasingu <span class="_ _13"> </span>zostaje <span class="_ _13"> </span>zwiększona <span class="_ _13"> </span>w <span class="_ _18"> </span>cel<span class="_ _1"></span>u </div><div class="t m0 x4 h4 y23f ff2 fs2 fc0 sc0 ls0 ws0">odzwierciedlenia <span class="_ _10"></span>odsetek <span class="_ _10"> </span>i <span class="_ _10"></span>zmniejszo<span class="_ _1"></span><span class="ff3">na <span class="_ _10"></span>o <span class="_ _10"></span>dokonane <span class="_ _10"></span>płatności <span class="_ _10"></span>leasingowe. <span class="_ _10"></span>Ponadto <span class="_ _10"> </span>wartość <span class="_ _10"> </span>bilansowa <span class="_ _10"> </span>zobowiązań <span class="_ _10"> </span>z </span></div><div class="t m0 x4 h4 y240 ff3 fs2 fc0 sc0 ls0 ws0">tytułu <span class="_ _10"> </span>leasingu <span class="_ _10"></span>podlega <span class="_ _10"></span>ponownej <span class="_ _17"></span>wyc<span class="_ _1"></span>enie <span class="_ _10"></span>w<span class="ff2"> </span>przypad<span class="_ _1"></span>ku <span class="_ _10"></span>zmiany <span class="_ _10"></span>okresu <span class="_ _17"></span>leas<span class="_ _1"></span>ingu <span class="_ _10"></span>lub <span class="_ _17"></span>zmiany <span class="_ _10"> </span>zasadn<span class="_ _1"></span>iczo <span class="_ _10"></span>stałych <span class="_ _17"></span>op<span class="_ _1"></span>łat </div><div class="t m0 x4 h4 y241 ff2 fs2 fc0 sc0 ls0 ws0">leasingowych.<span class="_ _1"></span> </div><div class="t m0 xe h32 y242 ff5 fs1 fc1 sc0 ls19 ws0">c)<span class="ffa ls0"> <span class="_ _24"> </span><span class="ff4">Leasing krótkoterminowy i leasing aktywów o niskiej wartości<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y243 ff3 fs2 fc0 sc0 ls0 ws0">Spółka  stosuje <span class="_ _11"> </span>zwolnienie <span class="_ _11"> </span>z  ujmowania <span class="_ _11"> </span>leasingu  krótkoterminowego <span class="_ _11"> </span>do  swoich <span class="_ _11"> </span>krótkoterminowych <span class="_ _11"> </span>umów  leasingu <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y244 ff3 fs2 fc0 sc0 ls0 ws0">(tj. <span class="_ _3"></span>umów, <span class="_ _3"></span>kt<span class="_ _1"></span>órych <span class="_ _3"></span>okres <span class="_ _3"></span>leas<span class="_ _1"></span>ingu <span class="_ _3"></span>wynosi <span class="_ _3"></span>12 <span class="_ _3"></span>miesięcy <span class="_ _3"></span>lu<span class="_ _1"></span>b <span class="_ _3"></span>krócej <span class="_ _3"></span>od <span class="_ _17"></span>daty <span class="_ _1"></span>rozp<span class="_ _1"></span>oczęcia <span class="_ _3"></span>i <span class="_ _3"></span>nie <span class="_ _3"></span>zawiera <span class="_ _3"></span>op<span class="_ _1"></span>cji <span class="_ _3"></span>kupn<span class="_ _1"></span>a). <span class="_ _3"></span>Spółka </div><div class="t m0 x4 h4 y245 ff3 fs2 fc0 sc0 ls0 ws0">stosuje również <span class="_ _7"></span>zwolnienie <span class="_ _7"></span>w zakresie <span class="_ _7"></span>ujmowania leasingu <span class="_ _7"></span>aktywów <span class="_ _0"></span>o <span class="_ _7"></span>n<span class="_ _1"></span>iskiej <span class="_ _7"></span>wartoś<span class="_ _1"></span>ci<span class="_ _1"></span><span class="ff2">, <span class="_ _7"></span>w o<span class="_ _7"></span>dn<span class="_ _1"></span>iesieniu <span class="_ _7"></span>d<span class="_ _1"></span>o <span class="_ _7"></span>leas<span class="_ _1"></span>ingu <span class="_ _7"></span>o <span class="_ _7"></span>n<span class="_ _1"></span>iskiej </span></div><div class="t m0 x4 h4 y246 ff3 fs2 fc0 sc0 ls0 ws0">wartości. <span class="_ _0"></span>Opłaty<span class="ff2"> <span class="_ _1"></span></span>leasingowe <span class="_ _7"></span>z tytułu <span class="_ _7"></span>leasingu <span class="_ _7"></span>kr<span class="_ _1"></span>ótkoterminowego <span class="_ _7"></span>i leasingu <span class="_ _7"></span>akty<span class="_ _1"></span>wów <span class="_ _7"></span>o <span class="_ _7"></span>n<span class="_ _1"></span>iskiej <span class="_ _7"></span>wartości ujmowane <span class="_ _7"></span>są jak<span class="_ _7"></span>o </div><div class="t m0 x4 h4 y247 ff3 fs2 fc0 sc0 ls0 ws0">koszty metodą <span class="_ _1"></span>liniową przez okres trwan<span class="_ _1"></span>ia lea<span class="ff2">s<span class="_ _1"></span>ingu. </span></div><div class="t m0 xe h32 y4f ff5 fs1 fc1 sc0 ls10 ws0">2.9<span class="ffa ls0"> <span class="_ _20"> </span><span class="ff4">Utrata wartości niefinansowych aktywów trwały<span class="_ _0"></span>ch<span class="_ _1"></span><span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y248 ff3 fs2 fc0 sc0 ls0 ws0">Na <span class="_ _3"></span>każd<span class="_ _1"></span>y <span class="_ _3"></span>dzień <span class="_ _17"></span>kończący <span class="_ _3"></span>okres <span class="_ _3"></span>sprawozd<span class="_ _1"></span>awczy <span class="_ _3"></span>Spółka<span class="_ _1"></span> <span class="_ _3"></span>ocenia, <span class="_ _17"></span>czy <span class="_ _1"></span>is<span class="_ _1"></span>tnieją <span class="_ _3"></span>jakiekolwiek <span class="_ _17"></span>przesłanki <span class="_ _3"></span>wska<span class="_ _1"></span>zujące <span class="_ _3"></span>na <span class="_ _17"></span>to, <span class="_ _1"></span>że </div><div class="t m0 x4 h4 y249 ff3 fs2 fc0 sc0 ls0 ws0">mogła <span class="_ _10"> </span>nas<span class="_ _1"></span>tąpić <span class="_ _10"> </span>utrata <span class="_ _11"> </span>wartości <span class="_ _10"></span>któregoś <span class="_ _10"> </span>ze <span class="_ _11"> </span>składników <span class="_ _11"> </span>niefinansowych <span class="_ _10"> </span>aktywów <span class="_ _11"> </span>trwałych. <span class="_ _10"> </span>W <span class="_ _11"> </span>razie <span class="_ _10"></span>stwierdzenia, <span class="_ _10"> </span>że </div><div class="t m0 x4 h4 y24a ff3 fs2 fc0 sc0 ls0 ws0">przesłanki <span class="_ _10"> </span>takie <span class="_ _10"></span>zachodzą <span class="_ _10"> </span>lub <span class="_ _10"></span>w <span class="_ _17"></span>razie <span class="_ _10"> </span>koniecznoś<span class="_ _1"></span>ci <span class="_ _10"></span>przeprowadzenia <span class="_ _10"></span>corocznego <span class="_ _10"></span>testu <span class="_ _10"></span>sprawdzającego, <span class="_ _10"></span>czy <span class="_ _10"></span>nastąpiła </div><div class="t m0 x4 h4 y24b ff3 fs2 fc0 sc0 ls0 ws0">utrata <span class="_ _21"> </span>wartoś<span class="_ _1"></span>ci<span class="ff2 ls9">, <span class="_ _21"> </span></span>Spół<span class="_ _1"></span>ka <span class="_ _21"> </span>dokonuje <span class="_ _21"> </span>osza<span class="_ _1"></span>cowania <span class="_ _21"> </span>wartoś<span class="_ _1"></span>ci <span class="_ _21"> </span>odzys<span class="_ _1"></span>kiwalnej <span class="_ _21"> </span>danego <span class="_ _26"> </span>składnika <span class="_ _26"> </span>aktywów <span class="_ _21"> </span>lub <span class="_ _26"> </span>ośrodka </div><div class="t m0 x4 h4 y24c ff3 fs2 fc0 sc0 ls0 ws0">wypracowującego środki <span class="_ _1"></span>pieniężne, do<span class="_ _1"></span> którego dany s<span class="_ _1"></span>kładnik aktywów należy. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y24d ff3 fs2 fc0 sc0 ls0 ws0">Wartość odzyskiwalna składnika aktywów <span class="_ _7"></span>lub ośrodka wypracowującego środki <span class="_ _7"></span>p<span class="_ _1"></span>ieniężne („<span class="ff2">OWSP<span class="_ _1"></span></span>”) odpowiada w<span class="_ _0"></span>artości </div><div class="t m0 x4 h4 y24e ff2 fs2 fc0 sc0 ls0 ws0">godziwej, <span class="ff3">p<span class="_ _1"></span>omniejszonej <span class="_ _1"></span>o kos<span class="_ _1"></span>zty sprzedaż<span class="_ _1"></span>y tego <span class="_ _1"></span>składnika a<span class="_ _1"></span>ktywów lub<span class="_ _1"></span> odpo<span class="_ _1"></span>wiednio ośro<span class="_ _1"></span>dka wyp<span class="_ _1"></span>racowującego śro<span class="_ _1"></span>dki </span></div><div class="t m0 x4 h4 y24f ff3 fs2 fc0 sc0 ls0 ws0">pieniężne <span class="_ _17"></span>lub <span class="_ _17"></span>jego <span class="_ _3"></span>wartości <span class="_ _17"></span>użytkowej, <span class="_ _17"></span>zależnie <span class="_ _17"></span>od <span class="_ _3"></span>tego, <span class="_ _17"></span>która <span class="_ _17"></span>z <span class="_ _17"></span>nich<span class="_ _0"></span> <span class="_ _17"></span>jest <span class="_ _17"></span>w<span class="_ _0"></span>yższa. <span class="_ _17"></span>Wartość <span class="_ _17"></span>odzyskiwalną <span class="_ _17"></span>u<span class="_ _0"></span>stala <span class="_ _17"></span>się <span class="_ _3"></span>dla </div><div class="t m0 x4 h4 y250 ff3 fs2 fc0 sc0 ls0 ws0">poszczególnych  aktywów, <span class="_ _10"> </span>chy<span class="_ _1"></span>ba <span class="_ _11"> </span>że  dany <span class="_ _11"> </span>składnik <span class="_ _11"> </span>aktywów <span class="_ _11"> </span>nie <span class="_ _11"> </span>generuje <span class="_ _11"> </span>samod<span class="_ _1"></span>zielnie <span class="_ _11"> </span>wpływów <span class="_ _11"> </span>pieniężnych<span class="_ _1"></span>, <span class="_ _11"> </span>które </div><div class="t m0 x4 h4 y18b ff2 fs2 fc0 sc0 ls0 ws0">w <span class="ff3">większości <span class="_ _3"></span>są <span class="_ _3"></span>niezależne <span class="_ _1"></span>od <span class="_ _3"></span>tych, <span class="_ _3"></span>które <span class="_ _1"></span>są <span class="_ _3"></span>generowane <span class="_ _1"></span>prze<span class="_ _1"></span>z <span class="_ _3"></span>inne <span class="_ _3"></span>aktywa <span class="_ _1"></span>lub<span class="_ _1"></span> <span class="_ _1"></span>grupy <span class="_ _3"></span>aktywów. <span class="_ _1"></span>Jeśli <span class="_ _3"></span>wartość <span class="_ _3"></span>księgowa </span></div><div class="t m0 x4 h4 y251 ff3 fs2 fc0 sc0 ls0 ws0">składnika<span class="_ _1"></span> <span class="_ _7"></span>aktywów jest <span class="_ _7"></span>wyższa niż <span class="_ _7"></span>jego w<span class="_ _7"></span>ar<span class="_ _1"></span>tość odzyskiwalna, <span class="_ _7"></span>ma miejsce <span class="_ _7"></span>utrata wartości <span class="_ _7"></span>i<span class="_ _3"></span><span class="ff2"> </span>dokon<span class="_ _1"></span>uje <span class="_ _7"></span>s<span class="_ _1"></span>ię <span class="_ _7"></span>wówczas odpisu<span class="ff2">, </span></div><div class="t m0 x4 h4 y252 ff3 fs2 fc0 sc0 ls0 ws0">do ustalonej wartości <span class="_ _7"></span>odzy<span class="_ _1"></span>skiwalnej. Odpis <span class="_ _7"></span>alo<span class="_ _1"></span>kowany jest w<span class="_ _0"></span> pierwszej <span class="_ _7"></span>ko<span class="_ _1"></span>lejności do <span class="_ _7"></span>war<span class="_ _1"></span>tości firmy, <span class="_ _7"></span>a następnie pro<span class="_ _3"></span><span class="ff2">-rata </span></div><div class="t m0 x4 h4 y253 ff3 fs2 fc0 sc0 ls0 ws0">do pozos<span class="_ _1"></span>tałych aktywów tego OWSP.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y254 ff3 fs2 fc0 sc0 ls0 ws0">Odpisy <span class="_ _10"> </span>aktualizujące <span class="_ _10"></span>z <span class="_ _10"></span>tytułu <span class="_ _17"></span>utraty<span class="_ _1"></span> <span class="_ _10"></span>wartości <span class="_ _10"></span>składników <span class="_ _17"></span>majątko<span class="_ _1"></span>wych <span class="_ _10"></span>ujmuje <span class="_ _10"></span>się <span class="_ _17"></span>w <span class="_ _10"></span>tych <span class="_ _10"> </span>kategoriach <span class="_ _10"></span>kosztów, <span class="_ _10"></span>które </div><div class="t m0 x4 h4 y255 ff3 fs2 fc0 sc0 ls0 ws0">odpowiadają fun<span class="_ _1"></span>kcji składnika aktywów, w<span class="_ _1"></span><span class="ff2"> </span>przy<span class="_ _1"></span>padku k<span class="_ _1"></span>tórego stwierdzono utratę wartoś<span class="_ _1"></span>ci. <span class="ff2"> </span></div><div class="t m0 x4 h4 y256 ff3 fs2 fc0 sc0 ls0 ws0">Na <span class="_ _11"> </span>każdy <span class="_ _10"> </span>dzień <span class="_ _11"> </span>kończący<span class="_ _1"></span> <span class="_ _10"> </span>o<span class="_ _1"></span>kres <span class="_ _10"> </span>sp<span class="_ _1"></span>rawozdawczy <span class="_ _11"> </span>Spółka <span class="_ _11"> </span>ocenia, <span class="_ _10"> </span>czy <span class="_ _11"> </span>występują <span class="_ _11"> </span>przesłanki <span class="_ _11"> </span>wskazujące <span class="_ _11"> </span>na <span class="_ _10"> </span>to, <span class="_ _11"> </span>że <span class="_ _11"> </span>odpis </div><div class="t m0 x4 h4 y257 ff3 fs2 fc0 sc0 ls0 ws0">aktualizujący <span class="_ _7"></span>z <span class="_ _7"></span>tytu<span class="_ _1"></span>łu <span class="_ _2"></span>utra<span class="_ _1"></span>ty <span class="_ _7"></span>wartości, <span class="_ _7"></span>który <span class="_ _7"></span>był <span class="_ _7"></span>ujęty<span class="_ _1"></span> <span class="_ _2"></span>w <span class="_ _7"></span>okresach<span class="_ _1"></span> <span class="_ _2"></span>p<span class="_ _1"></span>oprzednich <span class="_ _7"></span>w <span class="_ _7"></span>odniesieniu <span class="_ _7"></span>do<span class="_ _1"></span> <span class="_ _2"></span>dan<span class="_ _1"></span>ego <span class="_ _2"></span>s<span class="_ _1"></span>kładnika<span class="_ _1"></span> <span class="_ _2"></span>ak<span class="_ _1"></span>tywów </div><div class="t m0 x4 h4 y258 ff3 fs2 fc0 sc0 ls0 ws0">lub <span class="_ _17"></span>OWSP <span class="_ _17"></span>jest <span class="_ _3"></span>zb<span class="_ _1"></span>ędny, <span class="_ _17"></span>lub <span class="_ _17"></span>czy <span class="_ _17"></span>powinien <span class="_ _3"></span>zo<span class="_ _1"></span>stać <span class="_ _17"></span>zmniejszony. <span class="_ _17"></span>Jeżeli <span class="_ _3"></span>ta<span class="_ _1"></span>kie <span class="_ _17"></span>przesłanki <span class="_ _17"></span>występują, <span class="_ _17"></span>Spółka <span class="_ _3"></span>sza<span class="_ _1"></span>cuje <span class="_ _17"></span>wartość </div><div class="t m0 x4 h4 yb5 ff3 fs2 fc0 sc0 ls0 ws0">odzyskiwalną <span class="_ _1"></span>tego składnika aktywów lub O<span class="_ _1"></span>WSP.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xe h32 y259 ff5 fs1 fc1 sc0 ls10 ws0">2.10<span class="ffa ls0"> <span class="_ _21"> </span><span class="ff4">Koszty finansowania zewnętrznego<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y25a ff3 fs2 fc0 sc0 ls0 ws0">Koszty <span class="_ _1d"> </span>finanso<span class="_ _1"></span>wania <span class="_ _1e"> </span>zewnętrzn<span class="_ _1"></span>ego<span class="ff2">, <span class="_ _1d"> </span></span>bezp<span class="_ _1"></span>ośrednio <span class="_ _1d"> </span>związanego <span class="_ _1d"> </span>z <span class="_ _1d"> </span>nabyciem <span class="_ _1d"> </span>lub <span class="_ _1d"> </span>wytworzeniem <span class="_ _1d"> </span>składn<span class="_ _1"></span>ików <span class="_ _1e"> </span>mająt<span class="_ _1"></span>ku </div><div class="t m0 x4 h4 y25b ff3 fs2 fc0 sc0 ls0 ws0">wymagających <span class="_ _3"></span>dłużs<span class="_ _1"></span>zego <span class="_ _3"></span>czasu, <span class="_ _3"></span>aby <span class="_ _3"></span>mogły <span class="_ _3"></span>b<span class="_ _1"></span>yć <span class="_ _3"></span>zdatne <span class="_ _3"></span>do <span class="_ _3"></span>użytkowania <span class="_ _3"></span>s<span class="_ _1"></span>ą <span class="_ _3"></span>kapitalizowane<span class="_ _3"></span><span class="ff2">, <span class="_ _3"></span></span>(o <span class="_ _3"></span>ile <span class="_ _3"></span>nie <span class="_ _3"></span>są <span class="_ _3"></span>nieznacz<span class="_ _1"></span>ne) <span class="_ _3"></span><span class="ff2">jak<span class="_ _1"></span>o </span></div><div class="t m0 x4 h4 y25c ff3 fs2 fc0 sc0 ls0 ws0">część kos<span class="_ _1"></span>ztu n<span class="_ _1"></span>abycia odpo<span class="_ _1"></span>wiednio środ<span class="_ _1"></span>ków trwały<span class="_ _1"></span>ch<span class="_ _1"></span><span class="ff2"> </span>i <span class="_ _1"></span>wartości niematerialnych <span class="_ _1"></span>aż <span class="_ _1"></span>do momentu,<span class="_ _1"></span><span class="ff2"> <span class="_ _1"></span></span>w który<span class="_ _1"></span>m aktywa <span class="_ _1"></span>te s<span class="_ _1"></span>ą </div><div class="t m0 x4 h4 y25d ff3 fs2 fc0 sc0 ls0 ws0">dostępne do z<span class="_ _1"></span>amierzonego użytkowania.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xe h32 y25e ff5 fs1 fc1 sc0 ls10 ws0">2.11<span class="ffa ls0"> <span class="_ _21"> </span><span class="ff5">Aktywa finansowe </span></span></div><div class="t m0 x4 h4 y21e ff3 fs2 fc0 sc0 ls0 ws0">Aktywa finansowe w momenc<span class="_ _1"></span>ie wprowadzenia do k<span class="_ _1"></span>siąg rachunkowych<span class="_ _1"></span><span class="ff2">,<span class="_ _1"></span> </span>są wyceniane według wartości god<span class="_ _1"></span>ziwej zapłaty<span class="ff2">, </span></div><div class="t m0 x4 h4 y21f ff3 fs2 fc0 sc0 ls0 ws0">powiększonej o kos<span class="_ _1"></span>zty trans<span class="_ _1"></span>akcyjne, z wyjątkiem aktywó<span class="_ _1"></span>w finans<span class="_ _1"></span>owych wykazywany<span class="_ _1"></span>ch w wartości godzi<span class="_ _1"></span>wej przez wy<span class="_ _1"></span>nik </div><div class="t m0 x4 h4 y25f ff2 fs2 fc0 sc0 ls0 ws0">finansowy, w<span class="_ _0"></span> <span class="_ _7"></span>przypadku <span class="_ _7"></span><span class="ff3">kt<span class="_ _1"></span>órych <span class="_ _7"></span>koszty <span class="_ _7"></span>tra<span class="_ _1"></span>nsakcyjne <span class="_ _7"></span>odnoszone <span class="_ _7"></span>s<span class="_ _1"></span>ą <span class="_ _7"></span>do <span class="_ _7"></span>wyniku <span class="_ _7"></span>finan<span class="_ _1"></span>sowego.<span class="_ _1"></span><span class="ff2"> <span class="_ _7"></span><span class="ff3">Transakcje <span class="_ _0"></span>zakupu <span class="_ _7"></span>i <span class="_ _7"></span>sprzedaży </span></span></span></div><div class="t m0 x4 h4 y260 ff3 fs2 fc0 sc0 ls0 ws0">instrumentów finansowych ujmuje się <span class="_ _7"></span>na dzień przeprowadzenia (zawarcia) <span class="ff2">tra<span class="_ _1"></span>nsakcji. </span>Należność z tytułu dostaw <span class="_ _7"></span>i usług<span class="ff2">, </span></div><div class="t m0 x4 h4 y261 ff3 fs2 fc0 sc0 ls0 ws0">bez znaczącego elementu<span class="_ _1"></span> finansowania<span class="_ _1"></span><span class="ff2">, <span class="_ _1"></span></span>wycenia się początko<span class="_ _1"></span>wo w cenie transakcy<span class="_ _1"></span>jnej<span class="ff2">, w momenci<span class="_ _1"></span>e jej powstania.<span class="_ _1"></span> </span></div></div></div><div class="pi" ></div></div><div id="pf10" class="pf w0 h0" ><div class="pc pc10 w0 h0"><img class="bi x3 y3b w4 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">16<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y41 ff3 fs2 fc0 sc0 ls0 ws0">Aktywa <span class="_ _17"></span>finans<span class="_ _1"></span>owe <span class="_ _17"></span>wyłącza <span class="_ _17"></span>się <span class="_ _17"></span>z <span class="_ _10"></span>ksiąg <span class="_ _17"></span>rachunkowych, <span class="_ _17"></span>gdy <span class="_ _17"></span>prawa <span class="_ _10"></span>do <span class="_ _17"></span>uzyskiwania <span class="_ _17"></span>przepływów <span class="_ _17"></span>pieniężnych <span class="_ _10"></span>z <span class="_ _17"></span>ich <span class="_ _17"></span>tytułu </div><div class="t m0 x4 h4 y178 ff3 fs2 fc0 sc0 ls0 ws0">wygasły <span class="_ _17"></span>lub <span class="_ _17"></span>prawa <span class="_ _17"></span>te <span class="_ _3"></span>zos<span class="_ _1"></span>tały <span class="_ _17"></span>przeniesione <span class="_ _17"></span>i <span class="_ _3"></span>doko<span class="_ _1"></span>nano <span class="_ _17"></span>przeniesienia <span class="_ _17"></span>zasadniczo <span class="_ _17"></span>całego <span class="_ _17"></span>ryzyka <span class="_ _17"></span>i <span class="_ _17"></span>wszystkich <span class="_ _17"></span>pożytków <span class="_ _3"></span>z </div><div class="t m0 x4 h4 y179 ff3 fs2 fc0 sc0 ls0 ws0">tytułu ich <span class="_ _7"></span>własności. W <span class="_ _7"></span>przypadku braku <span class="_ _7"></span>przeniesienia zasadniczo <span class="_ _7"></span>całego ryzyka <span class="_ _7"></span>i wszystkich <span class="_ _7"></span>poży<span class="_ _1"></span>tków <span class="_ _7"></span>z tytułu <span class="ff2">posiadania </span></div><div class="t m0 x4 h4 y262 ff3 fs2 fc0 sc0 ls0 ws0">aktywa, aktywo wy<span class="_ _1"></span>łącza się z ksiąg rachu<span class="_ _1"></span>nkowych z ch<span class="_ _1"></span>wilą utraty kontro<span class="_ _1"></span>li przez Spółkę nad dany<span class="_ _1"></span>m aktywem.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h3 y263 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 y264 ff3 fs2 fc0 sc0 ls0 ws0">Spółka klas<span class="_ _1"></span>yfikuje aktywa finansowe do n<span class="_ _1"></span>astępujących<span class="_ _1"></span> kategorii wyceny: <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x70 h4 y265 ff2 fs2 fc0 sc0 ls1a ws0">a)<span class="ffc ls0"> <span class="_ _32"> </span><span class="ff3">wyceniane według zamort<span class="_ _1"></span>yzowanego koszt<span class="_ _1"></span>u; <span class="ff2"> </span></span></span></div><div class="t m0 x70 h4 y266 ff2 fs2 fc0 sc0 ls1b ws0">b)<span class="ffc ls0"> <span class="_ _33"> </span><span class="ff3">wyceniane w wartości god<span class="_ _1"></span>ziwej przez wynik <span class="_ _1"></span>finansowy; <span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x70 h4 y267 ff2 fs2 fc0 sc0 ls1c ws0">c)<span class="ffc ls0"> <span class="_ _30"> </span><span class="ff3">wyceniane <span class="_ _1"></span>w wartości godziw<span class="_ _1"></span>ej przez pozosta<span class="_ _1"></span>łe całkowite dochody<span class="_ _1"></span>; <span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x4 h4 y268 ff3 fs2 fc0 sc0 ls0 ws0">Klasyfikacja <span class="_ _17"></span>jest <span class="_ _3"></span>uzależn<span class="_ _1"></span>iona <span class="_ _3"></span>od <span class="_ _17"></span>przyjętego <span class="_ _17"></span>przez <span class="_ _3"></span>Spółkę <span class="_ _17"></span>modelu <span class="_ _3"></span>bizneso<span class="_ _1"></span>wego <span class="_ _3"></span>zarzą<span class="_ _1"></span>dzania <span class="_ _3"></span>ak<span class="_ _1"></span>tywami <span class="_ _3"></span>finan<span class="_ _1"></span>sowymi <span class="_ _17"></span>oraz </div><div class="t m0 x4 h4 y269 ff3 fs2 fc0 sc0 ls0 ws0">warunków <span class="_ _1"></span>umownych <span class="_ _1"></span>przepł<span class="_ _1"></span>ywów p<span class="_ _1"></span>ieniężnych. <span class="_ _1"></span>Spó<span class="_ _1"></span>łka <span class="_ _1"></span>dokonuje <span class="_ _1"></span>reklasyfikacji <span class="_ _1"></span>in<span class="_ _1"></span>westycji <span class="_ _1"></span>w <span class="_ _1"></span>instru<span class="_ _1"></span>menty <span class="_ _1"></span>dłużne <span class="_ _1"></span>wtedy <span class="_ _1"></span>i </div><div class="t m0 x4 h4 y26a ff3 fs2 fc0 sc0 ls0 ws0">tylko wtedy, gdy<span class="_ _1"></span> zmienia się model bizn<span class="_ _1"></span>esowy zarządza<span class="_ _1"></span>nia tymi aktywami.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x70 h4 y26b ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 y26c ff2 fs2 fc0 sc0 ls1a ws0">a)<span class="ffc ls0"> <span class="_ _2b"> </span><span class="ff3">aktywa finansowe wyceniane wedłu<span class="_ _1"></span>g zamortyzowanego ko<span class="_ _1"></span>sztu <span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x4 h4 y26d ff3 fs2 fc0 sc0 ls0 ws0">Instrumenty d<span class="_ _1"></span>łużne<span class="ff2">, </span>utrzymywane w celu ściągn<span class="_ _1"></span>ięcia umownych p<span class="_ _1"></span>rzepływów, które obejmują wy<span class="_ _1"></span>łącznie spłaty k<span class="_ _1"></span>apitału i </div><div class="t m0 x4 h4 y103 ff2 fs2 fc0 sc0 ls0 ws0">odsetek, <span class="ff3">s<span class="_ _1"></span>ą wyceniane według zamortyzowanego ko<span class="_ _1"></span>sztu. Do tej kategorii Spółka<span class="_ _1"></span> zalicza należności handlowe ora<span class="_ _1"></span>z środki </span></div><div class="t m0 x4 h4 y26e ff3 fs2 fc0 sc0 ls0 ws0">pieniężne. <span class="_ _17"></span>Przychod<span class="_ _1"></span>y <span class="_ _17"></span>z <span class="_ _10"></span>tytułu <span class="_ _17"></span>odsetek <span class="_ _17"></span>(w <span class="_ _17"></span>przyp<span class="_ _1"></span>adku <span class="_ _10"></span>należ<span class="_ _7"></span>n<span class="_ _1"></span>ości <span class="_ _17"></span>o <span class="_ _10"></span>term<span class="_ _0"></span>inie <span class="_ _17"></span>spłat<span class="_ _1"></span>y <span class="_ _17"></span>powyżej <span class="_ _17"></span>1 <span class="_ _10"></span>roku) <span class="_ _17"></span>oblicza <span class="_ _17"></span>się <span class="_ _10"></span>me<span class="_ _7"></span>to<span class="_ _1"></span>dą </div><div class="t m0 x4 h4 y26f ff2 fs2 fc0 sc0 ls0 ws0">efektywnej stopy procentowej i w<span class="ff3">ykazu<span class="_ _1"></span>je w pozycji „przychody </span>finansowe<span class="ff3">” w wyniku finansowym. Odpisy z tytułu utraty </span></div><div class="t m0 x4 h4 y270 ff3 fs2 fc0 sc0 ls0 ws0">wartości <span class="_ _10"> </span>należności <span class="_ _10"> </span>han<span class="_ _1"></span>dlowych <span class="_ _10"> </span>ujmuje <span class="_ _10"> </span>się <span class="_ _10"> </span>zgodnie<span class="_ _1"></span><span class="ff2"> <span class="_ _10"> </span></span>z <span class="_ _10"> </span>zas<span class="_ _1"></span>adą <span class="_ _10"> </span>rachunko<span class="_ _1"></span>wości <span class="_ _10"> </span>wskazaną <span class="_ _10"> </span>w <span class="_ _10"> </span><span class="ff2">n<span class="_ _1"></span>ocie, <span class="_ _10"> </span>2.12 <span class="_ _10"> </span>i <span class="_ _10"> </span>prezentu<span class="_ _1"></span>je <span class="_ _10"> </span>w </span></div><div class="t m0 x4 h4 y271 ff3 fs2 fc0 sc0 ls0 ws0">kosztach sprz<span class="_ _1"></span>edaży.<span class="ff2"> </span></div><div class="t m0 x4 h4 y272 ff2 fs2 fc0 sc0 ls0 ws0">Na 31 <span class="_ _1"></span>grudnia <span class="_ _1"></span><span class="ls3">20</span>23 oraz <span class="_ _1"></span>2022 <span class="_ _1"></span><span class="lsd">r.</span> <span class="ff3">Spółka <span class="_ _1"></span>nie posiada <span class="_ _1"></span>aktywów zaliczany<span class="_ _1"></span>ch do p<span class="_ _1"></span>ozostałych kategorii, <span class="_ _1"></span>tj. (ii) <span class="_ _1"></span>wycenianych w </span></div><div class="t m0 x4 h4 y273 ff3 fs2 fc0 sc0 ls0 ws0">wartości godziwej przez <span class="_ _1"></span>wynik finans<span class="_ _1"></span>owy oraz (iii) wycenian<span class="_ _1"></span>ych w wartości godziwej przez<span class="_ _1"></span> pozo<span class="_ _1"></span>stałe całkowite dochody<span class="_ _1"></span>. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 xe h32 y274 ff5 fs1 fc1 sc0 ls10 ws0">2.12<span class="ffa ls0"> <span class="_ _21"> </span><span class="ff4">Utrata wartości aktywów finansowych <span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y275 ff3 fs2 fc0 sc0 ls0 ws0">Spółka przepro<span class="_ _1"></span>wadza analizę ind<span class="_ _1"></span>ywidualną oraz <span class="_ _1"></span>grupową należności han<span class="_ _1"></span>dlowych pod k<span class="_ _1"></span>ątem ich utraty wartości. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y276 ff3 fs2 fc0 sc0 ls0 ws0">Należności <span class="_ _17"></span>analizowane <span class="_ _3"></span>s<span class="_ _1"></span>ą <span class="_ _3"></span>indywidualnie <span class="_ _17"></span>w <span class="_ _3"></span>przypad<span class="_ _1"></span>ku, <span class="_ _3"></span>kiedy <span class="_ _17"></span>istnieją <span class="_ _3"></span>obiektywne <span class="_ _17"></span>dowody <span class="_ _3"></span>u<span class="_ _1"></span>traty <span class="_ _3"></span>wartoś<span class="_ _1"></span>ci, <span class="_ _3"></span>które <span class="_ _17"></span>mogą </div><div class="t m0 x4 h4 y277 ff3 fs2 fc0 sc0 ls0 ws0">mieć <span class="_ _1a"> </span>negatywny<span class="_ _1"></span> <span class="_ _1a"> </span>wpływ <span class="_ _1b"> </span>na <span class="_ _1b"> </span>wysokość <span class="_ _1b"> </span>przyszłych <span class="_ _1a"> </span>p<span class="_ _1"></span>rzepływów. <span class="_ _1a"> </span>Do <span class="_ _1b"> </span>istotnych <span class="_ _1b"> </span>obiektywnych <span class="_ _1b"> </span>przesłan<span class="_ _1"></span>ek <span class="_ _1a"> </span>należą <span class="_ _1b"> </span>np. </div><div class="t m0 x4 h4 y278 ff3 fs2 fc0 sc0 ls0 ws0">wystąpienie <span class="_ _1"></span>na <span class="_ _3"></span>drogę <span class="_ _3"></span>sądową <span class="_ _3"></span>przeciwko <span class="_ _3"></span>dł<span class="_ _1"></span>użnikowi, <span class="_ _3"></span>poważne <span class="_ _3"></span>problemy <span class="_ _1"></span>finan<span class="_ _1"></span>sowe <span class="_ _1"></span>dłużn<span class="_ _1"></span>ika, <span class="_ _1"></span>is<span class="_ _1"></span>totne <span class="_ _1"></span>przeterminowani<span class="_ _1"></span>e </div><div class="t m0 x4 h4 y279 ff3 fs2 fc0 sc0 ls0 ws0">płatności.<span class="ff2"> </span></div><div class="t m0 x4 h4 y27a ff3 fs2 fc0 sc0 ls0 ws0">W przy<span class="_ _1"></span>padku kró<span class="_ _1"></span>tkoterminowych <span class="_ _1"></span>należności <span class="_ _1"></span>hand<span class="_ _1"></span>lowych<span class="_ _1"></span><span class="ff2"> analizowany<span class="_ _1"></span>ch grup<span class="_ _1"></span>owo</span>, <span class="_ _1"></span>które nie <span class="_ _1"></span>mają zn<span class="_ _1"></span>aczącego <span class="_ _1"></span>elementu </div><div class="t m0 x4 h4 y27b ff3 fs2 fc0 sc0 ls0 ws0">finansowania, <span class="_ _17"></span>Spółka <span class="_ _17"></span>stosuje <span class="_ _17"></span>podejście <span class="_ _17"></span>uproszczone <span class="_ _17"></span>wymagane <span class="_ _17"></span>w <span class="_ _17"></span>MSSF <span class="_ _17"></span>9 <span class="_ _3"></span>i <span class="_ _17"></span>wycenia <span class="_ _17"></span>odpisy <span class="_ _17"></span>z <span class="_ _17"></span>tytułu <span class="_ _17"></span>utraty <span class="_ _17"></span>wartości <span class="_ _3"></span>w </div><div class="t m0 x4 h4 y27c ff3 fs2 fc0 sc0 ls0 ws0">wysokości <span class="_ _10"></span>strat <span class="_ _10"></span>kredytowych<span class="ff2">, <span class="_ _17"></span></span>oczekiwan<span class="_ _1"></span>ych <span class="_ _10"></span>w <span class="_ _17"></span>całym <span class="_ _10"></span>okresie <span class="_ _17"></span>życia <span class="_ _10"></span>należności<span class="_ _1"></span><span class="ff2">, <span class="_ _10"></span></span>od <span class="_ _17"></span>momentu <span class="_ _10"></span>jej <span class="_ _17"></span>początkowego <span class="_ _10"></span>ujęcia. </div><div class="t m0 x4 h4 y27d ff3 fs2 fc0 sc0 ls0 ws0">Spółka sto<span class="_ _1"></span>suje matrycę odpis<span class="_ _1"></span>ów, w której o<span class="_ _1"></span>dpisy ob<span class="_ _1"></span>licza się dla należn<span class="_ _1"></span>ości handlowych<span class="_ _3"></span><span class="ff2">, <span class="_ _1"></span></span>zaliczonych<span class="_ _1"></span> do różnych<span class="_ _1"></span> okresów </div><div class="t m0 x4 h4 y27e ff2 fs2 fc0 sc0 ls0 ws0">przeterminowania. <span class="_ _1"></span> </div><div class="t m0 x4 h4 y27f ff2 fs2 fc0 sc0 ls0 ws0">Na potrzeby ustalenia <span class="_ _0"></span>oczekiwanych strat kredytowych<span class="_ _1"></span>, <span class="ff3">należności handlowe <span class="_ _7"></span>po<span class="_ _1"></span>grupowano na podstawie podobieństwa </span></div><div class="t m0 x4 h4 y280 ff3 fs2 fc0 sc0 ls0 ws0">charakterystyki ryzyka <span class="_ _7"></span>kredytowego (wyodrębnione <span class="_ _7"></span>zos<span class="_ _1"></span>tały <span class="_ _7"></span>grup<span class="_ _1"></span>y <span class="_ _7"></span>zgo<span class="_ _1"></span>dnie <span class="_ _7"></span>z kanałami <span class="_ _7"></span>dystrybucji <span class="_ _1"></span><span class="ff2">- <span class="_ _7"></span><span class="ff3">należn<span class="_ _1"></span>ości <span class="_ _7"></span>o<span class="_ _1"></span>d <span class="_ _7"></span>klientów </span></span></div><div class="t m0 x4 h4 y281 ff3 fs2 fc0 sc0 ls0 ws0">eksportowych, <span class="_ _11"> </span>sieciowych, <span class="_ _11"> </span>hurtowych <span class="_ _11"> </span>i <span class="_ _10"> </span>in<span class="_ _1"></span>dywidualnych). <span class="_ _11"> </span>W <span class="_ _11"> </span>celu <span class="_ _10"> </span>określ<span class="_ _1"></span>enia <span class="_ _11"> </span>ogóln<span class="_ _1"></span>ego<span class="_ _1"></span> <span class="_ _11"> </span>współczynnika<span class="_ _1"></span> <span class="_ _10"> </span>n<span class="_ _1"></span>iewypełnienia </div><div class="t m0 x4 h4 y282 ff3 fs2 fc0 sc0 ls0 ws0">zobowiązania przep<span class="_ _1"></span>rowadza się analizę nieściągalno<span class="_ _1"></span>ści za osta<span class="_ _1"></span>tnie 3 lata. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y283 ff3 fs2 fc0 sc0 ls0 ws0">Współczyn<span class="_ _1"></span>niki niewypełnienia zobowiązania <span class="_ _1"></span>oblicza się dla nas<span class="_ _1"></span>tępujących przedzia<span class="_ _1"></span>łów: <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x41 h4 y284 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">niewymagalne; </span></span></div><div class="t m0 x41 h4 y285 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">przeterminowane do 30 <span class="_ _1"></span>dni;  </span></span></div><div class="t m0 x41 h4 y286 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">przeterminowane od 30 <span class="_ _1"></span>do 60 dni;<span class="_ _1"></span> </span></span></div><div class="t m0 x41 h4 y287 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">przeterminowane od 60 <span class="_ _1"></span>do 90 dni; <span class="_ _1"></span> </span></span></div><div class="t m0 x41 h4 y288 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">przeterminowane powyżej 90<span class="_ _1"></span> dni. <span class="ff2"> </span></span></span></div><div class="t m0 x56 h4 y289 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pf10" ><span class="d m1" style="border-style:none;position:absolute;left:913.660000px;bottom:949.800000px;width:22.230000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf11" class="pf w0 h0" ><div class="pc pc11 w0 h0"><img class="bi x3 y3b w4 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">17<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y41 ff3 fs2 fc0 sc0 ls0 ws0">W celu określenia współczy<span class="_ _1"></span>nnika niewypełnienia zobowiązania <span class="_ _1"></span>dla danego przedziału wiekowania wyko<span class="_ _1"></span>rzystuje się dane </div><div class="t m0 x4 h4 y178 ff3 fs2 fc0 sc0 ls0 ws0">historyczne <span class="_ _1a"> </span>odnośnie <span class="_ _1a"> </span>należności <span class="_ _1a"> </span>przekazan<span class="_ _1"></span>ych <span class="_ _1a"> </span>na <span class="_ _1d"> </span>drogę <span class="_ _1a"> </span>sądową <span class="_ _1a"> </span>oraz <span class="_ _1a"> </span>spisanych<span class="_ _3"></span><span class="ff2">, <span class="_ _1a"> </span></span>a <span class="_ _1d"> </span>takż<span class="_ _1"></span>e <span class="_ _1d"> </span>dan<span class="_ _1"></span>e <span class="_ _1d"> </span>odn<span class="_ _1"></span>ośnie <span class="_ _1a"> </span>udziału </div><div class="t m0 x4 h4 y179 ff3 fs2 fc0 sc0 ls0 ws0">otrzymanych <span class="_ _3"></span>płatności <span class="_ _3"></span>w p<span class="_ _1"></span>oszczególnych <span class="_ _1"></span>przed<span class="_ _1"></span>ziałach <span class="_ _1"></span>wiekowania. <span class="_ _3"></span> <span class="_ _1"></span>Uwzględnion<span class="_ _1"></span>y <span class="_ _1"></span>zos<span class="_ _1"></span>tał <span class="_ _1"></span>również <span class="_ _1"></span>wpł<span class="_ _1"></span>yw <span class="_ _1"></span>ubezpieczeni<span class="_ _1"></span>a </div><div class="t m0 x4 h4 y262 ff3 fs2 fc0 sc0 ls0 ws0">należności oraz <span class="_ _1"></span>czynników przyszł<span class="_ _1"></span>ych na kwotę strat <span class="_ _1"></span>kredytowych. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y200 ff3 fs2 fc0 sc0 ls0 ws0">Odpis <span class="_ _10"> </span>z <span class="_ _10"> </span>tytuł<span class="_ _1"></span>u <span class="_ _10"> </span>utraty <span class="_ _10"> </span>wartości <span class="_ _10"> </span>oblicza <span class="_ _10"> </span>się<span class="_ _1"></span> <span class="_ _10"> </span>uwzględniając <span class="_ _11"> </span>współczynniki <span class="_ _10"> </span>niewypełnienia <span class="_ _10"> </span>zo<span class="_ _1"></span>bowiązania<span class="_ _17"></span><span class="ff2">, <span class="_ _10"></span>skorygowane <span class="_ _10"> </span>o </span></div><div class="t m0 x4 h4 y17c ff3 fs2 fc0 sc0 ls0 ws0">wpływ <span class="_ _17"></span>czynników <span class="_ _3"></span>przys<span class="_ _1"></span>złych <span class="_ _17"></span>oraz <span class="_ _3"></span>wysokoś<span class="_ _1"></span>ć <span class="_ _3"></span>s<span class="_ _1"></span>alda <span class="_ _17"></span>należności <span class="_ _3"></span>niespłacon<span class="_ _1"></span>ych <span class="_ _17"></span>na <span class="_ _3"></span>dzień <span class="_ _17"></span>bilansowy <span class="_ _17"></span>dla <span class="_ _3"></span>każdego <span class="_ _17"></span>przedziału </div><div class="t m0 x4 h4 y28a ff2 fs2 fc0 sc0 ls0 ws0">analizy wiekowej. </div><div class="t m0 xe h32 y28b ff5 fs1 fc1 sc0 ls10 ws0">2.13<span class="ffa ls0"> <span class="_ _21"> </span><span class="ff5">Zapasy </span></span></div><div class="t m0 x4 h4 y225 ff3 fs2 fc0 sc0 ls0 ws0">Zapasy o<span class="_ _1"></span>bejmują<span class="ff2"> </span>towary o<span class="_ _1"></span>raz aktywa z tytu<span class="_ _1"></span>łu spodziewanych zwrotów<span class="_ _1"></span><span class="ff2">.  </span></div><div class="t m0 x4 h4 y180 ff2 fs2 fc0 sc0 ls0 ws0">Zapasy wycenian<span class="_ _1"></span>e <span class="ff3">są po<span class="_ _1"></span> cenie nabycia nie wyżs<span class="_ _1"></span>zej</span> <span class="ff3">niż <span class="_ _1"></span>cena sprzedaży netto. <span class="_ _1"></span></span> </div><div class="t m0 x4 h4 y72 ff3 fs2 fc0 sc0 ls0 ws0">Cena <span class="_ _1"></span>sprzedaży <span class="_ _1"></span>n<span class="_ _1"></span>etto <span class="_ _1"></span>odpowiada <span class="_ _1"></span>oszacowanej <span class="_ _1"></span>cenie <span class="_ _1"></span>sprzed<span class="_ _1"></span>aży <span class="_ _1"></span>zapasów<span class="_ _3"></span><span class="ff2">, <span class="_ _1"></span>pomniejszonej <span class="_ _1"></span>o <span class="_ _1"></span>wszelkie <span class="_ _1"></span>kos<span class="_ _1"></span>zty <span class="_ _1"></span>konieczne <span class="_ _1"></span>do </span></div><div class="t m0 x4 h4 y182 ff3 fs2 fc0 sc0 ls0 ws0">zakończenia pro<span class="_ _1"></span>dukcji oraz koszt<span class="_ _1"></span>y dokonania sprzedaż<span class="_ _1"></span>y.<span class="ff2"> </span></div><div class="t m0 x4 h4 y28c ff3 fs2 fc0 sc0 ls0 ws0">Rozchód <span class="_ _10"> </span>zapasów <span class="_ _10"></span>wycenia <span class="_ _17"></span>s<span class="_ _1"></span>ię<span class="ff2"> <span class="_ _10"></span></span>według <span class="_ _10"></span>ce<span class="_ _0"></span>n <span class="_ _10"></span>przeciętnych, <span class="_ _10"></span>to <span class="_ _17"></span>jest<span class="_ _1"></span><span class="ff2">, <span class="_ _10"></span></span>ustalonych <span class="_ _10"></span>w <span class="_ _17"></span>wys<span class="_ _1"></span>okości <span class="_ _17"></span>ś<span class="_ _1"></span>redniej <span class="_ _10"></span>ważonej <span class="_ _10"></span>cen <span class="_ _17"></span>dan<span class="_ _1"></span>ej </div><div class="t m0 x4 h4 y28d ff2 fs2 fc0 sc0 ls0 ws0">pozycji towarowej.<span class="_ _1"></span> </div><div class="t m0 x4 h4 y28e ff3 fs2 fc0 sc0 ls0 ws0">Spółka szacuje wartość <span class="_ _7"></span>za<span class="_ _1"></span>pasów <span class="_ _7"></span>z tytułu spodziewanych zwrotów, <span class="_ _7"></span>tj<span class="_ _1"></span>. wartość <span class="_ _7"></span>towarów, dla których s<span class="_ _7"></span>p<span class="_ _1"></span>odziewa się <span class="_ _7"></span>zwrotu </div><div class="t m0 x4 h4 y28f ff3 fs2 fc0 sc0 ls0 ws0">od <span class="_ _1b"> </span>klientów<span class="ff2">, <span class="_ _1b"> </span></span>zgodnie <span class="_ _1b"> </span>z <span class="_ _1b"> </span>prawem <span class="_ _1b"> </span>ujętym <span class="_ _1b"> </span>w <span class="_ _1a"> </span>umowie <span class="_ _1b"> </span>lub <span class="_ _1b"> </span>przewidziany<span class="_ _1"></span>m <span class="_ _1a"> </span>p<span class="_ _1"></span>rzez <span class="_ _1b"> </span>prawo <span class="_ _1a"> </span>(pat<span class="_ _1"></span>rz <span class="_ _1b"> </span>polityka <span class="_ _1b"> </span>w <span class="_ _1a"> </span>za<span class="_ _1"></span>kresie </div><div class="t m0 x4 h4 y290 ff3 fs2 fc0 sc0 ls0 ws0">rozpoznawania <span class="_ _1d"> </span>p<span class="_ _1"></span>rzychodów, <span class="_ _1d"> </span>nota<span class="_ _1"></span><span class="ff2"> <span class="_ _1d"> </span>2.21), <span class="_ _1d"> </span>na <span class="_ _1d"> </span>podsta<span class="_ _1"></span>wie <span class="_ _1d"> </span>dany<span class="_ _1"></span>ch <span class="_ _1d"> </span>histo<span class="_ _1"></span>rycznych, <span class="_ _1d"> </span></span>obejmujący<span class="_ _1"></span>ch <span class="_ _1d"> </span>poziom <span class="_ _1d"> </span>zwrotów <span class="_ _1d"> </span>z <span class="_ _1d"> </span>3 </div><div class="t m0 x4 h4 y291 ff2 fs2 fc0 sc0 ls0 ws0">poprzednich <span class="_ _1d"> </span>lat<span class="_ _1"></span>, <span class="_ _1d"> </span><span class="ff3">w <span class="_ _1e"> </span>stosunku <span class="_ _1d"> </span>do <span class="_ _1d"> </span>przychod<span class="_ _1"></span>ów <span class="_ _1e"> </span>ze <span class="_ _1d"> </span>sprzedaż<span class="_ _1"></span>y. <span class="_ _1d"> </span>Szacowana <span class="_ _1d"> </span>wartość <span class="_ _1d"> </span>tych <span class="_ _1d"> </span>zapas<span class="_ _1"></span>ów <span class="_ _1e"> </span>zmniejs<span class="_ _1"></span>za <span class="_ _1d"> </span>wartości </span></div><div class="t m0 x4 h4 y20b ff3 fs2 fc0 sc0 ls0 ws0">sprzedanych<span class="_ _1"></span> towarów.<span class="ff2"> </span></div><div class="t m0 x4 h4 y292 ff3 fs2 fc0 sc0 ls0 ws0">Odpis na zapasy jest kalkulowany na bazie rotacji poszczegó<span class="_ _1"></span>lnych towarów, tzn. na podstawie proporcji wielkości zapas<span class="_ _1"></span>u </div><div class="t m0 x4 h4 y293 ff3 fs2 fc0 sc0 ls0 ws0">i  ilości  sprzed<span class="_ _1"></span>anego  towaru <span class="_ _1e"> </span>w  ciągu  ostatn<span class="_ _1"></span>ich  12  miesię<span class="_ _1"></span>cy.  Odpis<span class="_ _1"></span>em  objęte  są  pozy<span class="_ _1"></span>cje,  których  za<span class="_ _1"></span>pas  p<span class="_ _1"></span>rzekracza </div><div class="t m0 x4 h4 y294 ff3 fs2 fc0 sc0 ls0 ws0">przewidywaną 2<span class="ff2">-</span>letnią sprzedaż<span class="ff2">.  </span>Kalkulacja obejmuje <span class="_ _7"></span>towar<span class="_ _1"></span>y, które <span class="_ _7"></span>są w stałej <span class="_ _7"></span>o<span class="_ _1"></span>fercie <span class="_ _7"></span>Spó<span class="_ _1"></span>łki<span class="_ _1"></span><span class="ff2">, </span>ze <span class="_ _7"></span>względu na konieczność </div><div class="t m0 x4 h4 y20f ff3 fs2 fc0 sc0 ls0 ws0">uzyskania <span class="_ _3"></span>wiarygodny<span class="_ _1"></span>ch <span class="_ _3"></span>danych <span class="_ _1"></span>h<span class="_ _1"></span>istorycznych <span class="_ _3"></span>w <span class="_ _3"></span>zakresie <span class="_ _3"></span>rzeczywistych <span class="_ _3"></span>danych <span class="_ _3"></span>w <span class="_ _3"></span>dłuższym <span class="_ _17"></span><span class="ff2">okresie</span>. <span class="_ _3"></span>Nowe <span class="_ _1"></span>p<span class="_ _1"></span>rodukty <span class="_ _3"></span>są </div><div class="t m0 x4 h4 y210 ff3 fs2 fc0 sc0 ls0 ws0">wyłączone <span class="_ _1d"> </span>z <span class="_ _1d"> </span>kalkulacji <span class="_ _1d"> </span>z <span class="_ _1d"> </span>uwagi <span class="_ _1d"> </span>na <span class="_ _1d"> </span>wymagany <span class="_ _1d"> </span>okres<span class="_ _1"></span><span class="ff2"> <span class="_ _1d"> </span>wprowadzenia <span class="_ _1d"> </span>produ<span class="_ _1"></span>ktu <span class="_ _1e"> </span>na <span class="_ _1d"> </span>rynek <span class="_ _1d"> </span>i <span class="_ _1d"> </span>brak<span class="_ _1"></span>, <span class="_ _1d"> </span></span>w <span class="_ _1d"> </span>związku <span class="_ _1d"> </span>z <span class="_ _1d"> </span>tym<span class="ff2">, </span></div><div class="t m0 x4 h4 y211 ff3 fs2 fc0 sc0 ls0 ws0">wystarczających d<span class="_ _1"></span>anych do analizy. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y295 ff3 fs2 fc0 sc0 ls0 ws0">Odpisy akt<span class="_ _1"></span>ualizujące zapasy ujmowane są w kos<span class="_ _1"></span>zcie własnym sp<span class="_ _1"></span>rzedaży.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xe h32 y296 ff5 fs1 fc1 sc0 ls10 ws0">2.14<span class="ffa ls0"> <span class="_ _21"> </span><span class="ff4">Środki pieniężne i ekwiwalenty środków pieniężnych<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y297 ff3 fs2 fc0 sc0 ls0 ws0">Środki p<span class="_ _1"></span>ieniężne i ich <span class="_ _1"></span>ekwiwalenty<span class="ff2">,<span class="_ _1"></span> wykaza<span class="_ _1"></span>ne w spra<span class="_ _1"></span>wozdaniu z s<span class="_ _1"></span>ytuacji finans<span class="_ _1"></span>owej, <span class="_ _1"></span></span>obejmują ś<span class="_ _1"></span>rodki pieniężne <span class="_ _1"></span>w banku </div><div class="t m0 x4 h4 y298 ff3 fs2 fc0 sc0 ls0 ws0">i <span class="_ _13"> </span>w <span class="_ _13"> </span>ka<span class="_ _1"></span>sie <span class="_ _13"> </span>oraz <span class="_ _12"> </span>krótkoterminowe <span class="_ _13"> </span>ak<span class="_ _1"></span>tywa <span class="_ _13"> </span>finan<span class="_ _1"></span>sowe <span class="_ _13"> </span>o <span class="_ _12"> </span>dużej <span class="_ _13"> </span>p<span class="_ _1"></span>łynności<span class="_ _1"></span><span class="ff2">, <span class="_ _12"> </span></span>o <span class="_ _13"> </span>p<span class="_ _1"></span>ierwotnym <span class="_ _13"> </span>okresie <span class="_ _12"> </span>zapadalno<span class="_ _1"></span>ści </div><div class="t m0 x4 h4 y299 ff3 fs2 fc0 sc0 ls0 ws0">nieprzekraczającym <span class="_ _10"> </span>trz<span class="_ _1"></span>ech <span class="_ _10"> </span>m<span class="_ _1"></span>iesięcy, <span class="_ _10"> </span>łatwo <span class="_ _11"> </span>wymienialne <span class="_ _11"> </span>na <span class="_ _10"> </span>określone <span class="_ _10"> </span>kwot<span class="_ _1"></span>y <span class="_ _10"> </span>środ<span class="_ _1"></span>ków <span class="_ _11"> </span>pieniężnych <span class="_ _10"> </span>oraz <span class="_ _11"> </span>narażone <span class="_ _10"> </span>na </div><div class="t m0 x4 h4 y29a ff3 fs2 fc0 sc0 ls0 ws0">nieznaczne ryzyko<span class="_ _1"></span> zmiany wartości god<span class="_ _1"></span>ziwej.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xe h32 y29b ff5 fs1 fc1 sc0 ls10 ws0">2.15<span class="ffa ls0"> <span class="_ _21"> </span><span class="ff4">Kapitały<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y8f ff3 fs2 fc0 sc0 ls0 ws0">Kapitały <span class="_ _1"></span>własne <span class="_ _1"></span>ujmuje <span class="_ _1"></span>się <span class="_ _1"></span>w <span class="_ _1"></span>księgach <span class="_ _1"></span>rachunko<span class="_ _1"></span>wych <span class="_ _1"></span>z po<span class="_ _1"></span>działem na <span class="_ _1"></span>ich <span class="_ _3"></span>rodzaje <span class="_ _1"></span>i według <span class="_ _1"></span>zas<span class="_ _1"></span>ad okr<span class="_ _1"></span>eślonych <span class="_ _1"></span>przepisami </div><div class="t m0 x4 h4 y29c ff2 fs2 fc0 sc0 ls0 ws0">prawa oraz pos<span class="_ _1"></span>tanowieniami statutu<span class="_ _1"></span>. </div><div class="t m0 x4 h4 y29d ff3 fs2 fc0 sc0 ls0 ws0">Rodzaje kapitał<span class="_ _1"></span>ów własnych:<span class="ff2"> </span></div><div class="t m0 x42 h4 y29e ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">kapitał <span class="_ _3"></span>podstawowy <span class="_ _1"></span>(akcy<span class="_ _1"></span>jny) <span class="_ _1"></span>Spółki <span class="_ _3"></span>wykazuje <span class="_ _1"></span>się <span class="_ _3"></span>w <span class="_ _1"></span>wartości <span class="_ _1"></span>nominalnej <span class="_ _3"></span>określonej <span class="_ _3"></span>w <span class="_ _1"></span>statucie <span class="_ _1"></span>i <span class="_ _3"></span>wpisanej </span></span></div><div class="t m0 x76 h4 y29f ff2 fs2 fc0 sc0 ls0 ws0">w <span class="ff3">rejestrze sądowym,<span class="_ _1"></span></span> </div><div class="t m0 x42 h4 y2a0 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">kapitał <span class="_ _7"></span>zapas<span class="_ _1"></span>owy <span class="_ _7"></span>z <span class="_ _7"></span>nadwyżki <span class="_ _7"></span>ceny e<span class="_ _0"></span>misyjnej <span class="_ _7"></span>nad<span class="_ _1"></span> <span class="_ _7"></span>wartością <span class="_ _7"></span>nominalną<span class="_ _1"></span><span class="ff2"> <span class="_ _7"></span><span class="ff3">wyka<span class="_ _1"></span>zuje <span class="_ _7"></span>się <span class="_ _7"></span>w <span class="_ _7"></span>wartoś<span class="_ _1"></span>ci <span class="_ _7"></span>otrzymany<span class="_ _1"></span>ch </span></span></span></span></div><div class="t m0 x76 h4 y2a1 ff3 fs2 fc0 sc0 ls0 ws0">wpływów <span class="_ _1"></span>z <span class="_ _1"></span>emisji <span class="_ _1"></span>akcji <span class="_ _3"></span>w <span class="_ _1"></span>kwocie <span class="_ _1"></span>przekraczając<span class="_ _1"></span>ej <span class="_ _1"></span>wartość <span class="_ _1"></span>no<span class="_ _1"></span>minalną <span class="_ _1"></span>wyemitowanych <span class="_ _1"></span>ak<span class="_ _1"></span>cji, <span class="_ _1"></span>pomniejszo<span class="_ _1"></span>ny </div><div class="t m0 x76 h4 y2a2 ff3 fs2 fc0 sc0 ls0 ws0">o koszty t<span class="_ _1"></span>ransakcyjne związane z emisją.<span class="_ _1"></span><span class="ff2"> </span></div></div><a class="l" href="#pf14" ><span class="d m1" style="border-style:none;position:absolute;left:398.560000px;bottom:960.920000px;width:22.230000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf12" class="pf w0 h0" ><div class="pc pc12 w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">18<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x42 h4 y19c ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">kapitał <span class="_ _11"> </span>rezerwowy<span class="ff2"> <span class="_ _11"> </span></span>obejmuje <span class="_ _11"> </span>kapitał <span class="_ _11"> </span>utworzony  na <span class="_ _10"> </span>skup<span class="_ _1"></span> <span class="_ _10"> </span>akcji <span class="_ _11"> </span>własnych<span class="_ _1"></span><span class="ff2"> <span class="_ _11"> </span></span>oraz <span class="_ _11"> </span>inne <span class="_ _10"> </span>kapita<span class="_ _1"></span>ły <span class="_ _11"> </span>rezerwowe<span class="ff2">, </span></span></span></div><div class="t m0 x76 h4 y19d ff2 fs2 fc0 sc0 ls0 ws0">utworzon<span class="ls1d">e </span><span class="ff3">n<span class="_ _1"></span>a podsta<span class="_ _1"></span>wie uchwały WZA <span class="_ _1"></span></span> </div><div class="t m0 x42 h4 y2a3 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">pozostałe  kapitały<span class="_ _1"></span><span class="ff2">  </span>obejmują  zyski  i  straty  aktuarialne<span class="ff2">,  </span>powstałe  przy  wycenie  aktuarialnej  rezerw  na </span></span></div><div class="t m0 x76 h4 y2a4 ff3 fs2 fc0 sc0 ls0 ws0">świadczenia emerytalne i p<span class="_ _1"></span>odobne,<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x42 h4 y2a5 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">zyski zatrzymane utworz<span class="_ _1"></span>one z podziału wyniku finans<span class="_ _1"></span>owego<span class="ff2"> </span>n<span class="_ _1"></span>a kapitał zapasowy<span class="ff2">, niepodzielonego wyniku </span></span></span></div><div class="t m0 x76 h4 y264 ff3 fs2 fc0 sc0 ls0 ws0">finansowego oraz zys<span class="_ _1"></span>ku (straty) netto z<span class="_ _1"></span>a okres, któ<span class="_ _1"></span>rego dotyczy sprawozdan<span class="_ _1"></span>ie finansowe.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y265 ff2 fs2 fc0 sc0 ls0 ws0">Koszty <span class="_ _11"> </span>transakcyjne, <span class="_ _11"> </span><span class="ff3">dotyczące <span class="_ _10"> </span>publicznej <span class="_ _10"> </span>e<span class="_ _1"></span>misji <span class="_ _10"> </span>akcji<span class="_ _1"></span></span>, <span class="_ _10"> </span><span class="ff3">o<span class="_ _1"></span>dnoszone <span class="_ _11"> </span>są <span class="_ _10"> </span>do <span class="_ _10"> </span>kap<span class="_ _1"></span>itału <span class="_ _10"> </span>własnego <span class="_ _10"> </span>i <span class="_ _11"> </span>pomniejszają <span class="_ _10"> </span>n<span class="_ _1"></span>adwyżkę </span></div><div class="t m0 x4 h4 y2a6 ff3 fs2 fc0 sc0 ls0 ws0">wartości <span class="_ _17"></span>emisyjnej <span class="_ _17"></span>nad <span class="_ _17"></span>warto<span class="_ _7"></span>ś<span class="_ _1"></span>cią <span class="_ _17"></span>nominalną <span class="_ _17"></span>akcji <span class="_ _3"></span>w <span class="_ _17"></span>momencie <span class="_ _3"></span>emisji <span class="_ _17"></span>akcji.<span class="_ _1"></span><span class="ff2"> <span class="_ _17"></span></span>Koszty <span class="_ _17"></span>transakcyjne <span class="_ _17"></span>dotyczące <span class="_ _17"></span>skupu <span class="_ _3"></span>ak<span class="_ _1"></span>cji </div><div class="t m0 x4 h4 y28b ff3 fs2 fc0 sc0 ls0 ws0">pomniejszają kap<span class="_ _1"></span>itał rezerwowy utworzony<span class="_ _1"></span> zgodnie z uchwał<span class="_ _1"></span>ą WZA na ten cel. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 xe h32 y2a7 ff5 fs1 fc1 sc0 ls10 ws0">2.16<span class="ffa ls0"> <span class="_ _21"> </span><span class="ff4">Zobowiązania z tytułu kredytów bankowych <span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y2a8 ff3 fs2 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>momenci<span class="_ _1"></span>e <span class="_ _3"></span>początkowego <span class="_ _17"></span>ujęcia<span class="ff2">, <span class="_ _17"></span></span>kredyty <span class="_ _3"></span>bankowe <span class="_ _17"></span>są <span class="_ _1"></span>u<span class="_ _1"></span>jmowane <span class="_ _3"></span>w<span class="_ _1"></span>edług <span class="_ _3"></span>wartoś<span class="_ _1"></span>ci <span class="_ _3"></span>godziwej, <span class="_ _17"></span>pomniejszonej <span class="_ _3"></span>o <span class="_ _3"></span>ko<span class="_ _1"></span>szty </div><div class="t m0 x4 h4 y2a9 ff2 fs2 fc0 sc0 ls0 ws0">transakcyjn<span class="_ _1"></span>e, <span class="_ _10"> </span><span class="ff3">a <span class="_ _10"> </span>p<span class="_ _1"></span>o <span class="_ _10"> </span>początkowym <span class="_ _10"> </span>ujęciu<span class="_ _1"></span></span>, <span class="_ _10"> </span><span class="ff3">wyceniane <span class="_ _11"> </span>są <span class="_ _10"> </span>wedłu<span class="_ _1"></span>g <span class="_ _10"> </span>zamortyzowan<span class="_ _1"></span>ego <span class="_ _10"> </span>kosztu, <span class="_ _11"> </span>przy <span class="_ _10"> </span>zastosowaniu <span class="_ _11"> </span>metody </span></div><div class="t m0 x4 h4 y2aa ff2 fs2 fc0 sc0 ls0 ws0">efektywnej stopy<span class="_ _1"></span> procentowej. </div><div class="t m0 xe h32 y2ab ff5 fs1 fc1 sc0 ls10 ws0">2.17<span class="ffa ls0"> <span class="_ _21"> </span><span class="ff4">Zobowiązania z tytułu dostaw i usług i pozostałe zobowiązania<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y2ac ff3 fs2 fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _17"></span>z <span class="_ _17"></span>tytułu <span class="_ _17"></span>dostaw <span class="_ _17"></span>i <span class="_ _17"></span>usłu<span class="_ _1"></span>g <span class="_ _17"></span>początkowo <span class="_ _17"></span>ujmuje <span class="_ _17"></span>się <span class="_ _17"></span>w <span class="_ _17"></span>wartości <span class="_ _17"></span>godziwej, <span class="_ _17"></span>a <span class="_ _17"></span>następnie, <span class="_ _17"></span>o <span class="_ _17"></span>ile <span class="_ _17"></span>dyskonto <span class="_ _17"></span>byłoby </div><div class="t m0 x4 h4 y2ad ff3 fs2 fc0 sc0 ls0 ws0">istotne, wycenia według z<span class="_ _1"></span>amortyzowan<span class="_ _1"></span>ego kosztu, s<span class="_ _1"></span>tosując metodę efektywnej sto<span class="_ _1"></span>py procentowej.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y2ae ff3 fs2 fc0 sc0 ls0 ws0">Pozostałe <span class="_ _3"></span>zobo<span class="_ _1"></span>wiązania <span class="_ _3"></span>obejmują <span class="_ _3"></span>potencjalne <span class="_ _3"></span>zob<span class="_ _1"></span>owiązanie <span class="_ _3"></span>z <span class="_ _3"></span>tytu<span class="_ _1"></span>łu <span class="_ _3"></span>zwrotów <span class="_ _3"></span>towarów <span class="_ _3"></span>d<span class="_ _1"></span>okonywanych<span class="_ _1"></span> <span class="_ _1"></span>p<span class="_ _1"></span>rzez <span class="_ _3"></span>klientów<span class="_ _3"></span><span class="ff2">,  </span></div><div class="t m0 x4 h4 y2af ff3 fs2 fc0 sc0 ls0 ws0">z prawem <span class="_ _7"></span>ujęty<span class="_ _1"></span>m w <span class="_ _7"></span>u<span class="_ _1"></span>mowie lub przewidzianym <span class="_ _7"></span>przez praw<span class="_ _1"></span>o (patrz <span class="_ _7"></span>p<span class="_ _1"></span>olityka w <span class="_ _7"></span>zakres<span class="_ _1"></span>ie <span class="_ _0"></span>rozpozn<span class="_ _1"></span>awania przychodów, nota<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y2b0 ff2 fs2 fc0 sc0 ls0 ws0">2.21<span class="ff3">). Wartość tego zobowiązania jest szacowana na podstawie <span class="_ _7"></span>dan<span class="_ _1"></span>ych historycznych obejmujących poziom zwrotów z 3 </span></div><div class="t m0 x4 h4 y2b1 ff2 fs2 fc0 sc0 ls0 ws0">poprzednich <span class="_ _0"></span>lat, <span class="_ _7"></span><span class="ff3">w <span class="_ _7"></span>stosun<span class="_ _1"></span>ku <span class="_ _7"></span>do <span class="_ _7"></span>przychodó<span class="_ _1"></span>w <span class="_ _2"></span>ze <span class="_ _7"></span>s<span class="_ _1"></span>przedaży<span class="ff2">. <span class="_ _7"></span><span class="ff3">Jedn<span class="_ _1"></span>ocześnie <span class="_ _7"></span>Spó<span class="_ _1"></span>łka<span class="ff2"> <span class="_ _7"></span><span class="ff3">ujmuje <span class="_ _7"></span>sza<span class="_ _1"></span>cowaną <span class="_ _7"></span>wartość <span class="_ _7"></span>zap<span class="_ _1"></span>asów, <span class="_ _7"></span>którą </span></span></span></span></span></div><div class="t m0 x4 h4 y2b2 ff3 fs2 fc0 sc0 ls0 ws0">klienci m<span class="_ _0"></span>ogą zwrócić <span class="_ _7"></span>i ujmuje ją <span class="_ _7"></span>w pozycji zapasy <span class="_ _7"></span>oraz jako <span class="_ _7"></span>zmniejszenie wartości <span class="_ _7"></span>s<span class="_ _1"></span>przedanych towarów (patrz <span class="_ _7"></span>n<span class="_ _1"></span>ota<span class="_ _1"></span><span class="ff2"> 2.13<span class="ls1e">).</span> </span></div><div class="t m0 x4 h4 y2b3 ff2 fs2 fc0 sc0 ls0 ws0">Na <span class="_ _1"></span><span class="ff3">podstawie <span class="_ _1"></span>przepisów <span class="_ _1"></span>Parlamentu<span class="_ _1"></span> <span class="_ _1"></span>Europejskiego <span class="_ _1"></span>oraz <span class="_ _3"></span>obowiązujących <span class="_ _1"></span>ustaw <span class="_ _1"></span>m.in. <span class="_ _1"></span>o <span class="_ _1"></span>zużyty<span class="_ _1"></span>m s<span class="_ _1"></span>przęcie <span class="_ _1"></span>elektrycznym <span class="_ _1"></span>i </span></div><div class="t m0 x4 h4 yaf ff3 fs2 fc0 sc0 ls0 ws0">elektronicznym Spółkę, jako <span class="_ _7"></span>pod<span class="_ _1"></span>miot w<span class="_ _7"></span>p<span class="_ _1"></span>rowadzający do obrotu sprzęt <span class="_ _7"></span>elektryczny<span class="_ _1"></span> i <span class="_ _7"></span>elektroniczn<span class="_ _1"></span>y, baterie <span class="_ _7"></span>i akumulatory, </div><div class="t m0 x4 h4 y2b4 ff2 fs2 fc0 sc0 ls0 ws0">opakowania oraz produkty <span class="_ _7"></span>t<span class="_ _1"></span><span class="ff3">j. <span class="_ _0"></span>oleje <span class="_ _7"></span>czy<span class="_ _1"></span> opony, obowiązuje <span class="_ _7"></span>system rozszerzonej odpowiedzialnoś<span class="_ _1"></span><span class="ff2 ls1c">ci<span class="ls0"> producenta, w <span class="_ _0"></span>ramach </span></span></span></div><div class="t m0 x4 h4 y2b5 ff3 fs2 fc0 sc0 ls0 ws0">którego odpowiedzialnoś<span class="_ _1"></span>ć produ<span class="_ _1"></span>centa za prod<span class="_ _1"></span>ukt obowiązuje n<span class="_ _1"></span>a etapie cyklu<span class="_ _1"></span> życia produ<span class="_ _1"></span>ktu, gdy s<span class="_ _1"></span>taje się on od<span class="_ _1"></span>padem. </div><div class="t m0 x4 h4 y2b6 ff3 fs2 fc0 sc0 ls0 ws0">Spółka <span class="_ _1"></span>jest <span class="_ _1"></span>zob<span class="_ _1"></span>owiązana <span class="_ _1"></span>do <span class="_ _1"></span>sfinanso<span class="_ _1"></span>wania <span class="_ _1"></span>systemu <span class="_ _1"></span>z<span class="_ _1"></span>bierania <span class="_ _1"></span>i <span class="_ _1"></span>recyklingu<span class="_ _1"></span> <span class="_ _1"></span>odpadów <span class="_ _1"></span>powsta<span class="_ _1"></span>łych <span class="_ _1"></span>z <span class="_ _1"></span>wprowadzon<span class="_ _1"></span>ych <span class="_ _1"></span>przez </div><div class="t m0 x4 h4 y2b7 ff3 fs2 fc0 sc0 ls0 ws0">siebie <span class="_ _3"></span>produkt<span class="_ _1"></span>ów <span class="_ _3"></span>i <span class="_ _3"></span>opak<span class="_ _1"></span>owań. <span class="_ _17"></span>Obowiązki <span class="_ _3"></span>te <span class="_ _3"></span>real<span class="_ _1"></span>izowane <span class="_ _3"></span>są<span class="_ _1"></span> <span class="_ _3"></span>pop<span class="_ _1"></span>rzez <span class="_ _3"></span>zawarcie <span class="_ _17"></span>umowy <span class="_ _3"></span>z <span class="_ _17"></span>Organizacjami <span class="_ _1"></span>Od<span class="_ _1"></span>zysku. <span class="_ _17"></span>Koszty </div><div class="t m0 x4 h4 y231 ff3 fs2 fc0 sc0 ls0 ws0">wynikające <span class="_ _17"></span>z <span class="_ _3"></span>tych <span class="_ _3"></span>u<span class="_ _1"></span>mów <span class="_ _3"></span>rozpozn<span class="_ _1"></span>awane <span class="_ _3"></span>s<span class="_ _1"></span>ą <span class="_ _17"></span>w <span class="_ _1"></span>całym <span class="_ _17"></span>okresie <span class="_ _3"></span>oraz <span class="_ _17"></span>rozliczane <span class="_ _3"></span>na <span class="_ _17"></span>koniec <span class="_ _17"></span><span class="ff2">roku <span class="_ _3"></span>obro<span class="_ _1"></span>towego <span class="_ _3"></span>po <span class="_ _17"></span>otrzymaniu </span></div><div class="t m0 x4 h4 y2b8 ff2 fs2 fc0 sc0 ls0 ws0">ostatecznej faktury<span class="_ _1"></span>. </div><div class="t m0 xe h32 y2b9 ff5 fs1 fc1 sc0 ls10 ws0">2.18<span class="ffa ls0"> <span class="_ _21"> </span><span class="ff4">Podatek bieżący i odroczony<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y2ba ff3 fs2 fc0 sc0 ls0 ws0">Na obowiązkowe obciążenia <span class="_ _1"></span>wyniku s<span class="_ _1"></span>kładają się p<span class="_ _1"></span>odatek bieżący oraz pod<span class="_ _1"></span>atek odroczony.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 xe h1e y2bb ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _34"> </span><span class="ff4">Podatek bieżący<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y2bc ff3 fs2 fc0 sc0 ls0 ws0">Bieżące <span class="_ _10"> </span>obciążeni<span class="_ _1"></span>e <span class="_ _11"> </span>podatkowe <span class="_ _10"> </span>jes<span class="_ _1"></span>t <span class="_ _11"> </span>obliczane <span class="_ _10"> </span>na <span class="_ _11"> </span>podstawie <span class="_ _10"> </span>wyn<span class="_ _1"></span>iku <span class="_ _11"> </span>podatkowego <span class="_ _11"> </span>danego <span class="_ _10"> </span>okresu <span class="_ _11"> </span>sprawozdawczego.<span class="_ _1"></span> </div><div class="t m0 x4 h4 y2bd ff3 fs2 fc0 sc0 ls0 ws0">Obciążenia podatko<span class="_ _1"></span>we są wyliczane w oparciu <span class="_ _1"></span>o stawki podatkowe obo<span class="_ _1"></span>wiązujące w dan<span class="_ _1"></span>ym roku podat<span class="_ _1"></span>kowym.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 xe h1e y2be ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _34"> </span><span class="ff5">Podatek odr<span class="_ _1"></span>oczony </span></span></div><div class="t m0 x4 h4 y2bf ff3 fs2 fc0 sc0 ls0 ws0">Aktywa <span class="_ _17"></span>i <span class="_ _17"></span>zobowiązania <span class="_ _17"></span>z <span class="_ _17"></span>tytu<span class="_ _1"></span>łu <span class="_ _17"></span>odroczon<span class="_ _1"></span>ego <span class="_ _17"></span>podatku <span class="_ _17"></span>dochodowego <span class="_ _17"></span>usta<span class="_ _1"></span>la <span class="_ _17"></span>się <span class="_ _17"></span>w <span class="_ _17"></span>odniesieniu <span class="_ _17"></span>do <span class="_ _17"></span>różn<span class="_ _1"></span>ic <span class="_ _17"></span>przejściowych </div><div class="t m0 x4 h4 y2c0 ff3 fs2 fc0 sc0 ls0 ws0">pomiędzy wartościami księgo<span class="_ _1"></span>wymi aktywów i zobowiązań<span class="_ _3"></span><span class="ff2">, </span>a <span class="_ _1"></span>odpowiadającymi im wartoś<span class="_ _1"></span>ciami podatkowymi.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y2c1 ff3 fs2 fc0 sc0 ls0 ws0">Aktywa <span class="_ _1"></span>z <span class="_ _3"></span>tytułu <span class="_ _1"></span>odroczo<span class="_ _1"></span>nego <span class="_ _1"></span>podatku <span class="_ _1"></span>d<span class="_ _1"></span>ochodowego <span class="_ _1"></span>ujmu<span class="_ _1"></span>je <span class="_ _1"></span>się <span class="_ _1"></span>ty<span class="_ _1"></span>lko <span class="_ _1"></span>wtedy, <span class="_ _1"></span>gdy <span class="_ _3"></span>jest <span class="_ _1"></span>prawdopodobne, <span class="_ _3"></span>że <span class="_ _1"></span>w <span class="_ _3"></span>przyszłości </div><div class="t m0 x4 h4 y2c2 ff3 fs2 fc0 sc0 ls0 ws0">zostanie <span class="_ _10"> </span>o<span class="_ _1"></span>siągnięty <span class="_ _10"> </span>d<span class="_ _1"></span>ochód <span class="_ _10"> </span>do <span class="_ _11"> </span>opodatkowania, <span class="_ _11"> </span>który <span class="_ _10"> </span>umożliwi <span class="_ _10"> </span>wyko<span class="_ _1"></span>rzystanie <span class="_ _11"> </span>różnic <span class="_ _10"> </span>przejściowych<span class="_ _1"></span> <span class="_ _10"> </span>i <span class="_ _10"> </span>od<span class="_ _1"></span>liczenie <span class="_ _10"> </span>stra<span class="_ _1"></span>t </div><div class="t m0 x4 h4 y2c3 ff2 fs2 fc0 sc0 ls0 ws0">podatkowych. Aktywa ustala si<span class="ff3">ę <span class="_ _7"></span>w wysokości kwoty przewidzianej w <span class="_ _7"></span>przys<span class="_ _1"></span>złości do<span class="ff2"> od<span class="_ _1"></span>liczenia od <span class="_ _7"></span>po<span class="_ _1"></span>datku dochodowego, </span></span></div></div><a class="l" href="#pf14" ><span class="d m1" style="border-style:none;position:absolute;left:103.500000px;bottom:844.020000px;width:22.229000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf11" ><span class="d m1" style="border-style:none;position:absolute;left:1031.520000px;bottom:783.200000px;width:22.230000px;height:18.200000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf13" class="pf w0 h0" ><div class="pc pc13 w0 h0"><img class="bi x3 y3b w4 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">19<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y41 ff3 fs2 fc0 sc0 ls0 ws0">w  związku  z  u<span class="_ _1"></span>jemnymi  różni<span class="_ _1"></span>cami  przejścio<span class="_ _1"></span>wymi,  które  s<span class="_ _1"></span>powodują <span class="_ _1e"> </span>w  przyszłoś<span class="_ _1"></span>ci  zmniejszenie  podstawy <span class="_ _1e"> </span>obliczenia </div><div class="t m0 x4 h4 y178 ff3 fs2 fc0 sc0 ls0 ws0">podatku dochod<span class="_ _1"></span>owego oraz straty pod<span class="_ _1"></span>atkowej możliwej do odliczenia, u<span class="_ _1"></span>stalonej przy uwzględnieniu zas<span class="_ _1"></span>ady ostrożnoś<span class="_ _1"></span>ci.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y1fe ff3 fs2 fc0 sc0 ls0 ws0">Wysokość <span class="_ _10"> </span>aktywów <span class="_ _10"></span>i <span class="_ _17"></span>zo<span class="_ _1"></span>bowiązań <span class="_ _10"> </span>z <span class="_ _10"></span>tytułu <span class="_ _10"></span>odroczonego <span class="_ _10"></span>podatku <span class="_ _10"></span>dochodowego <span class="_ _10"></span>ustala <span class="_ _17"></span>s<span class="_ _1"></span>ię <span class="_ _10"></span>przy <span class="_ _10"></span>uwzględnieniu <span class="_ _17"></span>s<span class="_ _1"></span>tawek </div><div class="t m0 x4 h4 y2c4 ff3 fs2 fc0 sc0 ls0 ws0">podatku d<span class="_ _1"></span>ochodowego, które będą obowiązy<span class="_ _1"></span>wać w momencie realizacj<span class="_ _1"></span>i aktywów lub po<span class="_ _1"></span>wstania zobowiązan<span class="_ _1"></span>ia.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y2c5 ff3 fs2 fc0 sc0 ls0 ws0">Aktywa oraz <span class="_ _1"></span>zobo<span class="_ _1"></span>wiązania z <span class="_ _1"></span>tytułu <span class="_ _1"></span>odroczonego p<span class="_ _1"></span>odatku dochod<span class="_ _1"></span>owego został<span class="_ _1"></span>y s<span class="_ _1"></span>kompensowane, gdyż <span class="_ _1"></span>na <span class="_ _1"></span>tym poziomie </div><div class="t m0 x4 h4 y201 ff3 fs2 fc0 sc0 ls0 ws0">spełnione <span class="_ _1d"> </span>s<span class="_ _1"></span>ą <span class="_ _1d"> </span>kryteria <span class="_ _1a"> </span>MSR <span class="_ _1d"> </span>12 <span class="_ _1a"> </span>„Podatek <span class="_ _1d"> </span>d<span class="_ _1"></span>ochodowy” <span class="_ _1a"> </span>doty<span class="_ _1"></span>czące <span class="_ _1d"> </span>kompensowania <span class="_ _1a"> </span>aktywów <span class="_ _1d"> </span>i <span class="_ _1d"> </span>zo<span class="_ _1"></span>bowiązań <span class="_ _1d"> </span>z <span class="_ _1a"> </span>tytułu </div><div class="t m0 x4 h4 y17d ff2 fs2 fc0 sc0 ls0 ws0">odroczonego pod<span class="_ _1"></span>atku dochodowego.<span class="_ _1"></span> </div><div class="t m0 x4 h4 y202 ff3 fs2 fc0 sc0 ls0 ws0">Podatek <span class="_ _17"></span>odroczony <span class="_ _3"></span>ujmuje <span class="_ _17"></span>się <span class="_ _3"></span>od <span class="_ _17"></span>różnic <span class="_ _3"></span>przejściowych<span class="_ _1"></span><span class="ff2">, <span class="_ _17"></span></span>powstałych <span class="_ _17"></span>na <span class="_ _1"></span>in<span class="_ _1"></span>westycjach <span class="_ _17"></span>w <span class="_ _3"></span>jednostki <span class="_ _17"></span>zależne, <span class="_ _3"></span>za <span class="_ _3"></span>wyją<span class="_ _1"></span>tkiem </div><div class="t m0 x4 h4 y203 ff2 fs2 fc0 sc0 ls0 ws0">przypadku, <span class="_ _1"></span>gdy <span class="_ _1"></span><span class="ff3">Spółka</span> <span class="_ _1"></span><span class="ff3">kontroluje <span class="_ _1"></span>odwracanie tych<span class="_ _1"></span> różnic <span class="_ _1"></span>i j<span class="_ _1"></span>est <span class="_ _1"></span>prawdopodob<span class="_ _1"></span>ne, że <span class="_ _1"></span>różnice te nie <span class="_ _1"></span>odwrócą <span class="_ _1"></span>się <span class="_ _1"></span>w dając<span class="_ _1"></span>ej </span></div><div class="t m0 x4 h4 y204 ff3 fs2 fc0 sc0 ls0 ws0">się przewidzieć przyszł<span class="_ _1"></span>ości.<span class="ff2"> </span></div><div class="t m0 xe h32 y2c6 ff5 fs1 fc1 sc0 ls10 ws0">2.19<span class="ffa ls0"> <span class="_ _21"> </span><span class="ff4">Zobowiązania z tytułu świadczeń pracowniczych<span class="ff5"> </span></span></span></div><div class="t m0 x70 h1e y182 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h1e y2c7 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _34"> </span><span class="ff4">Program świadczeń p<span class="_ _1"></span>o okresie zatrud<span class="_ _1"></span>nienia <span class="_ _1"></span>–<span class="ff5"> </span>program określonych składek<span class="_ _1"></span><span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y2c8 ff3 fs2 fc0 sc0 ls0 ws0">Spółka <span class="_ _26"> </span>u<span class="_ _1"></span>czestniczy <span class="_ _26"> </span>w <span class="_ _26"> </span>państwowym <span class="_ _26"> </span>programie <span class="_ _18"> </span>świadczeń <span class="_ _26"> </span>po <span class="_ _18"> </span>okresie <span class="_ _21"> </span>za<span class="_ _1"></span>trudnienia<span class="_ _1"></span><span class="ff2">, <span class="_ _26"> </span></span>pł<span class="_ _1"></span>acąc <span class="_ _26"> </span>odpowiedni <span class="_ _26"> </span>procent </div><div class="t m0 x4 h4 ya4 ff2 fs2 fc0 sc0 ls0 ws0">wynagrodzenia <span class="_ _17"></span><span class="ff3">b<span class="_ _1"></span>rutto, <span class="_ _17"></span>jako <span class="_ _17"></span>składkę <span class="_ _17"></span>do <span class="_ _17"></span>Zakł<span class="_ _1"></span>adu <span class="_ _17"></span>Ubezpieczeń <span class="_ _17"></span>Społecznych. <span class="_ _17"></span>Program <span class="_ _17"></span>ten<span class="_ _1"></span> <span class="_ _17"></span>stanowi <span class="_ _17"></span>program <span class="_ _17"></span>określon<span class="_ _1"></span>ych </span></div><div class="t m0 x4 h4 y2c9 ff3 fs2 fc0 sc0 ls0 ws0">składek. Pł<span class="_ _1"></span>acone składki ujmowane są <span class="_ _1"></span>jako koszt<span class="_ _1"></span> w<span class="ff2"> momencie ponies<span class="_ _1"></span>ienia. </span></div><div class="t m0 x4 h4 y2ca ff3 fs2 fc0 sc0 ls0 ws0">Spółka  uczestniczy <span class="_ _11"> </span>także <span class="_ _11"> </span>od <span class="_ _11"> </span>2019 <span class="_ _11"> </span>r.  w <span class="_ _10"> </span>p<span class="_ _1"></span>rogramie <span class="_ _11"> </span>Pracow<span class="_ _1"></span>niczych  Planów  Kapitałowych<span class="ff2">,  </span>płacąc <span class="_ _11"> </span>odpowiedni <span class="_ _11"> </span>procent </div><div class="t m0 x4 h4 y2cb ff2 fs2 fc0 sc0 ls0 ws0">wynagrodzenia <span class="_ _17"></span><span class="ff3">brutto <span class="_ _3"></span>jako <span class="_ _17"></span>składkę. <span class="_ _3"></span>Program <span class="_ _3"></span>ten <span class="_ _3"></span>s<span class="_ _1"></span>tanowi <span class="_ _3"></span>p<span class="_ _1"></span>rogram <span class="_ _3"></span>określon<span class="_ _1"></span>ych <span class="_ _3"></span>s<span class="_ _1"></span>kładek <span class="_ _3"></span>i <span class="_ _17"></span>płacone <span class="_ _3"></span>składki <span class="_ _17"></span>ujmowane <span class="_ _3"></span>są </span></div><div class="t m0 x4 h4 y2cc ff2 fs2 fc0 sc0 ls0 ws0">jako koszt<span class="_ _1"></span> w momencie poniesienia.<span class="_ _1"></span> </div><div class="t m0 x4 h3 y2cd ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h1e y2ce ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _34"> </span><span class="ff4">Program <span class="_ _17"></span>świadczeń <span class="_ _17"></span>po <span class="_ _3"></span>o<span class="_ _1"></span>kresie <span class="_ _17"></span>zatrudnienia <span class="_ _17"></span>–<span class="ff5"> <span class="_ _17"></span></span>program <span class="_ _17"></span>określonych <span class="_ _17"></span>świ<span class="_ _0"></span>adczeń <span class="_ _17"></span>(odprawy <span class="_ _3"></span>e<span class="_ _1"></span>merytalne) <span class="_ _17"></span>oraz </span></span></div><div class="t m0 x42 h1e y2cf ff4 fs2 fc0 sc0 ls0 ws0">inne świadczenia<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x4 h4 y2d0 ff2 fs2 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _11"> </span>z <span class="_ _10"> </span>Kod<span class="_ _1"></span>eksem <span class="_ _10"> </span>Pracy<span class="_ _1"></span> <span class="_ _10"> </span>i  <span class="ff3">zakładowymi <span class="_ _11"> </span>systemami <span class="_ _10"> </span>i <span class="_ _11"> </span>regulaminami <span class="_ _11"> </span>wynagradza<span class="_ _1"></span>nia <span class="_ _11"> </span>pracownicy <span class="_ _10"> </span>Spółki <span class="_ _11"> </span>mają <span class="_ _11"> </span>prawo </span></div><div class="t m0 x4 h4 y24 ff2 fs2 fc0 sc0 ls1b ws0">do<span class="ls0"> <span class="ff3">odpraw <span class="_ _21"> </span>pośmiertnych <span class="_ _21"> </span>oraz <span class="_ _21"> </span>odpraw <span class="_ _1b"> </span>emerytalnych<span class="_ _1"></span>. <span class="_ _1b"> </span>O<span class="_ _1"></span>dprawy <span class="_ _21"> </span>pośmiertne <span class="_ _21"> </span>są <span class="_ _1b"> </span>wyp<span class="_ _1"></span>łacane <span class="_ _21"> </span>jednorazowo <span class="_ _21"> </span>rodzinie </span></span></div><div class="t m0 x4 h4 y25 ff2 fs2 fc0 sc0 ls0 ws0">pracownika,  <span class="ff3">w<span class="_ _0"></span> <span class="_ _11"> </span>przypadku <span class="_ _11"> </span>jego <span class="_ _11"> </span>śmierci. <span class="_ _11"> </span>Odprawy <span class="_ _11"> </span>emerytalne <span class="_ _11"> </span>są <span class="_ _11"> </span>wypłacan<span class="_ _1"></span>e <span class="_ _11"> </span>jednorazowo, <span class="_ _10"> </span>w  m<span class="_ _0"></span>omencie <span class="_ _11"> </span>przejścia <span class="_ _11"> </span>na<span class="_ _1"></span> </span></div><div class="t m0 x4 h4 y2d1 ff3 fs2 fc0 sc0 ls0 ws0">emeryturę. Progra<span class="_ _1"></span>m jest w ca<span class="_ _1"></span>łości finan<span class="_ _1"></span>sowany przez <span class="_ _1"></span>Spółkę. Wy<span class="_ _1"></span>sokość od<span class="_ _1"></span>praw emerytalnych o<span class="_ _1"></span>raz pośmiertnych<span class="_ _1"></span> zależy </div><div class="t m0 x4 h4 y2d2 ff3 fs2 fc0 sc0 ls0 ws0">od <span class="_ _10"> </span>stażu <span class="_ _10"> </span>pracy<span class="_ _1"></span> <span class="_ _10"> </span>oraz <span class="_ _10"> </span>średniego <span class="_ _10"> </span>wynagrodzenia <span class="_ _10"> </span>p<span class="_ _1"></span>racownika. <span class="_ _10"> </span>Sp<span class="_ _1"></span>ółka <span class="_ _10"> </span>tworzy <span class="_ _10"> </span>rezerwę <span class="_ _10"> </span>na<span class="_ _3"></span><span class="ff2"> </span>p<span class="_ _1"></span>rzyszł<span class="_ _1"></span>e <span class="_ _10"></span>zobowiązania <span class="_ _10"> </span>z <span class="_ _10"> </span>tytułu </div><div class="t m0 x4 h4 y28 ff3 fs2 fc0 sc0 ls0 ws0">odpraw emerytalnych i od<span class="_ _1"></span>praw pośmiertnych w ce<span class="_ _1"></span>lu przyporządko<span class="_ _1"></span>wania kosztó<span class="_ _1"></span>w do<span class="_ _1"></span><span class="ff2"> </span>o<span class="_ _1"></span>kresów, których doty<span class="_ _1"></span>czą. <span class="ff2"> </span></div><div class="t m0 x4 h4 y2d3 ff3 fs2 fc0 sc0 ls0 ws0">Wartość <span class="_ _10"> </span>bieżąca <span class="_ _10"> </span>tych <span class="_ _10"> </span>zo<span class="_ _1"></span>bowiązań <span class="_ _10"> </span>jest <span class="_ _10"> </span>obliczon<span class="_ _1"></span>a <span class="_ _10"></span>przez <span class="_ _10"></span>niezależnego <span class="_ _10"></span>aktuariusza <span class="_ _10"> </span>metodą <span class="_ _10"> </span>p<span class="_ _1"></span>rognozowanych <span class="_ _10"> </span>ś<span class="_ _1"></span>wiadczeń </div><div class="t m0 x4 h4 y2d4 ff3 fs2 fc0 sc0 ls0 ws0">jednostkowych. Naliczon<span class="_ _1"></span>e zobowiązania są równe zdyskontowanym płatnościom, które w<span class="_ _1"></span><span class="ff2"> </span>przy<span class="_ _1"></span>szłoś<span class="_ _1"></span>ci zostaną dokonane, </div><div class="t m0 x4 h4 y2d5 ff3 fs2 fc0 sc0 ls0 ws0">z <span class="_ _21"> </span>uwzględnieniem <span class="_ _21"> </span>rotacji <span class="_ _21"> </span>zatrudni<span class="_ _1"></span>enia <span class="_ _21"> </span>i <span class="_ _1b"> </span>d<span class="_ _1"></span>otyczą <span class="_ _21"> </span>okresu <span class="_ _21"> </span>do <span class="_ _1b"> </span>d<span class="_ _1"></span>nia <span class="_ _21"> </span>kończącego <span class="_ _21"> </span>okres <span class="_ _21"> </span>sprawozdawczy. <span class="_ _21"> </span>Informacje </div><div class="t m0 x4 h4 y2d6 ff3 fs2 fc0 sc0 ls0 ws0">demograficzne oraz informacj<span class="_ _1"></span>e o rotacji zatrudnienia <span class="_ _1"></span>oparte są o dane historyczne. Zyski<span class="_ _3"></span><span class="ff2"> i </span>straty z obliczeń aktuarialny<span class="_ _1"></span>ch </div><div class="t m0 x4 h4 y2d7 ff3 fs2 fc0 sc0 ls0 ws0">są  rozpoznawan<span class="_ _1"></span>e  w  w<span class="_ _0"></span>yniku  finansowym<span class="ff2">,<span class="_ _1"></span>  poza  zyskami  i  stratami  </span>aktuarialnymi,  które  rozpoznawane  są  w  innych </div><div class="t m0 x4 h4 y2d8 ff3 fs2 fc0 sc0 ls0 ws0">całkowitych doch<span class="_ _1"></span>odach<span class="ff2">. </span></div><div class="t m0 xe h32 y2d9 ff5 fs1 fc1 sc0 ls10 ws0">2.20<span class="ffa ls0"> <span class="_ _21"> </span><span class="ff5">Rezerwy </span></span></div><div class="t m0 x4 h4 y2da ff3 fs2 fc0 sc0 ls0 ws0">Rezerwy <span class="_ _3"></span>tworzone <span class="_ _17"></span>są <span class="_ _3"></span>wówczas<span class="_ _1"></span>, <span class="_ _3"></span>gdy <span class="_ _17"></span>na <span class="_ _1"></span>Sp<span class="_ _1"></span>ółce <span class="_ _3"></span>ciąży <span class="_ _3"></span>zobo<span class="_ _1"></span>wiązanie <span class="_ _3"></span>(prawn<span class="_ _1"></span>e <span class="_ _3"></span>lub <span class="_ _3"></span>zwycza<span class="_ _1"></span>jowo <span class="_ _3"></span>oczeki<span class="_ _1"></span>wane) <span class="_ _17"></span>w<span class="_ _0"></span>ynikając<span class="_ _17"></span><span class="ff2">e<span class="_ _0"></span> <span class="_ _3"></span>ze </span></div><div class="t m0 x4 h4 y2db ff3 fs2 fc0 sc0 ls0 ws0">zdarzeń <span class="_ _11"> </span>przeszłych, <span class="_ _11"> </span>i <span class="_ _11"> </span>gdy <span class="_ _10"> </span>prawdopodobn<span class="_ _1"></span>e <span class="_ _10"> </span>jes<span class="_ _1"></span>t, <span class="_ _11"> </span>że <span class="_ _10"> </span>wypełnienie <span class="_ _11"> </span>tego <span class="_ _11"> </span>zobowiązania <span class="_ _11"> </span>spowoduje <span class="_ _11"> </span>konieczność <span class="_ _11"> </span>wypływu </div><div class="t m0 x4 h4 y2dc ff3 fs2 fc0 sc0 ls0 ws0">środków <span class="_ _23"> </span>uosabiających <span class="_ _23"> </span>korzyści <span class="_ _13"> </span>eko<span class="_ _1"></span>nomiczne, <span class="_ _12"> </span>oraz <span class="_ _23"> </span>można <span class="_ _12"> </span>d<span class="_ _1"></span>okonać <span class="_ _23"> </span>wiarygodnego <span class="_ _12"> </span>oszacowania <span class="_ _23"> </span>kwoty <span class="_ _23"> </span>tego </div><div class="t m0 x4 h4 y2dd ff3 fs2 fc0 sc0 ls0 ws0">zobowiązania. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y2de ff3 fs2 fc0 sc0 ls0 ws0">Rezerwa jest <span class="_ _1"></span>ujmo<span class="_ _1"></span>wana w<span class="_ _1"></span> wy<span class="_ _1"></span>sokości <span class="_ _1"></span>wiarygodnego <span class="_ _1"></span>szacunku<span class="_ _1"></span> kwoty <span class="_ _1"></span>wymaganej <span class="_ _1"></span>do <span class="_ _1"></span>rozliczenia <span class="_ _1"></span>bieżącego <span class="_ _1"></span>zobowiązan<span class="_ _1"></span>ia<span class="_ _3"></span><span class="ff2">, </span></div><div class="t m0 x4 h4 y2df ff3 fs2 fc0 sc0 ls0 ws0">na dzień koń<span class="_ _1"></span>czący okres sprawozdawczy, z u<span class="_ _1"></span>względnieniem ryzy<span class="_ _1"></span>ka<span class="_ _1"></span><span class="ff2"> </span>i niepewności z<span class="_ _1"></span>wiązanej z ty<span class="_ _1"></span>m zobowiązaniem. <span class="_ _1"></span><span class="ff2"> </span></div></div></div><div class="pi" ></div></div><div id="pf14" class="pf w0 h0" ><div class="pc pc14 w0 h0"><img class="bi x3 y3b w4 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">20<span class="fs1 ls0"> </span></div></div><div class="c xd y3f w5 he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y41 ff3 fs2 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>szczególności<span class="ff2">, <span class="_ _3"></span></span>rezerwę <span class="_ _3"></span>tworzy<span class="_ _1"></span> <span class="_ _1"></span>s<span class="_ _1"></span>ię <span class="_ _1"></span>n<span class="_ _1"></span>a <span class="_ _1"></span>przewidywane <span class="_ _17"></span><span class="ff2">reklamacje <span class="_ _1"></span></span>na <span class="_ _3"></span>pods<span class="_ _1"></span>tawie <span class="_ _1"></span>fakty<span class="_ _1"></span>cznej <span class="_ _3"></span>ilości <span class="_ _3"></span>sprzedanych <span class="_ _3"></span>towarów </div><div class="t m0 x4 h4 y178 ff3 fs2 fc0 sc0 ls0 ws0">w  ciągu<span class="_ _1"></span> <span class="_ _1e"> </span>ostatnich <span class="_ _1e"> </span>12 <span class="_ _1e"> </span>mies<span class="_ _1"></span>ięcy <span class="_ _1e"> </span>oraz <span class="_ _1e"> </span>usta<span class="_ _1"></span>lonego <span class="_ _1e"> </span>współczynnika <span class="_ _1a"> </span>awaryjności <span class="_ _1e"> </span>i <span class="_ _1e"> </span>ś<span class="_ _1"></span>rednich  ko<span class="_ _1"></span>sztów <span class="_ _1e"> </span>obsł<span class="_ _1"></span>ugi <span class="_ _1e"> </span>reklamacji. </div><div class="t m0 x4 h4 y179 ff3 fs2 fc0 sc0 ls0 ws0">Parametry niezbędne do k<span class="_ _1"></span>alkulacji <span class="_ _1"></span><span class="ls1f">są</span><span class="ff2"> ustalane raz dla d<span class="_ _1"></span>anego roku na podsta<span class="_ _1"></span>wie danych z ostatn<span class="_ _1"></span>ich 3 lat.<span class="_ _1"></span>  </span></div><div class="t m0 xe h32 y220 ff5 fs1 fc1 sc0 ls10 ws0">2.21<span class="ffa ls0"> <span class="_ _21"> </span><span class="ff4">Rozpoznawanie przychodów<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y221 ff3 fs2 fc0 sc0 ls0 ws0">Przychody  ze  sprzedaży<span class="_ _1"></span>  wykazuje  się  w<span class="_ _0"></span>  wartości  godziwej<span class="_ _1"></span><span class="ff2">,  </span>otrzyman<span class="_ _1"></span>ej  lub  należnej  zapłaty  z<span class="_ _1"></span><span class="ff2"> </span>tytułu  sprzedaży<span class="_ _1"></span>,  po </div><div class="t m0 x4 h4 y222 ff3 fs2 fc0 sc0 ls0 ws0">pomniejszeniu <span class="_ _3"></span>o <span class="_ _1"></span>podatek <span class="_ _3"></span>od <span class="_ _1"></span>towarów <span class="_ _1"></span>i <span class="_ _1"></span>us<span class="_ _1"></span>ług, <span class="_ _3"></span><span class="ff2">sp<span class="_ _1"></span>odziewane <span class="_ _1"></span>zwroty<span class="_ _1"></span>, <span class="_ _1"></span>rabaty <span class="_ _3"></span>i <span class="_ _1"></span>opusty. <span class="_ _3"></span></span>Spółka <span class="_ _1"></span>ujmuje <span class="_ _3"></span>przychody <span class="_ _1"></span>z <span class="_ _3"></span>umów <span class="_ _1"></span>z </div><div class="t m0 x4 h4 y2e0 ff3 fs2 fc0 sc0 ls0 ws0">klientami, gdy spełn<span class="_ _1"></span>ione są poniższe waru<span class="_ _1"></span>nki:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x49 h4 y2e1 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">strony <span class="_ _1"></span>umowy <span class="_ _3"></span>zawarły <span class="_ _3"></span>umowę <span class="_ _1"></span>(w <span class="_ _1"></span>formie <span class="_ _3"></span>pisemnej, <span class="_ _1"></span>us<span class="_ _1"></span>tnej <span class="_ _1"></span>lub <span class="_ _3"></span>zgodnie <span class="_ _3"></span>z <span class="_ _1"></span>innymi <span class="_ _1"></span>zwyczajowymi <span class="_ _1"></span>p<span class="_ _1"></span>raktykami </span></span></div><div class="t m0 x77 h4 yfd ff3 fs2 fc0 sc0 ls0 ws0">handlowymi) i są <span class="_ _1"></span>zobowiązane do wyko<span class="_ _1"></span>nania swoich <span class="_ _1"></span>obowiązków; <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x49 h4 y2e2 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">spółka <span class="_ _10"> </span>jest <span class="_ _10"> </span>w <span class="_ _10"></span>stanie <span class="_ _17"></span>zid<span class="_ _1"></span>entyfikować <span class="_ _10"></span>prawa <span class="_ _10"></span>każdej <span class="_ _10"></span>ze <span class="_ _10"></span>stron <span class="_ _10"></span>dotyczące <span class="_ _17"></span>d<span class="_ _1"></span>óbr <span class="_ _10"></span>lub <span class="_ _10"></span>usług, <span class="_ _10"></span>które <span class="_ _17"></span>mają <span class="_ _10"> </span>zostać </span></span></div><div class="t m0 x77 h4 y2e3 ff2 fs2 fc0 sc0 ls0 ws0">przekazane;  </div><div class="t m0 x4 h3 y2e4 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x49 h4 y2e5 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">spółka jes<span class="_ _1"></span>t w stanie zidentyfikować warunki p<span class="_ _1"></span>łatności za <span class="_ _1"></span>dobra lub usługi, <span class="_ _1"></span>które mają zostać przekaza<span class="_ _1"></span>ne; <span class="_ _3"></span><span class="ff2"> </span></span></span></div><div class="t m0 x49 h4 y2e6 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">umowa ma treść ekon<span class="_ _1"></span>omiczną (tzn. <span class="_ _1"></span>można oczekiwać, że w wy<span class="_ _1"></span>niku umowy ulegnie zm<span class="_ _1"></span>ianie ryzyko, rozk<span class="_ _1"></span>ład </span></span></div><div class="t m0 x77 h4 y2e7 ff3 fs2 fc0 sc0 ls0 ws0">w czasie lub kwota p<span class="_ _1"></span>rzyszłych przepływów pieniężny<span class="_ _1"></span>ch jednostk<span class="_ _1"></span>i); <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x49 h4 y2e8 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">jest <span class="_ _10"></span>prawdopodobne, <span class="_ _10"> </span>że <span class="_ _10"></span>jednostka <span class="_ _10"></span>otrzyma <span class="_ _10"></span>wynagrodzenie, <span class="_ _10"></span>które <span class="_ _10"></span>będzie <span class="_ _17"></span>j<span class="_ _1"></span>ej <span class="_ _10"></span>przysługiwało <span class="_ _10"></span>w <span class="_ _17"></span>zamian <span class="_ _10"> </span>za<span class="_ _1"></span> </span></span></div><div class="t m0 x77 h4 y2e9 ff3 fs2 fc0 sc0 ls0 ws0">dobra lub usł<span class="_ _1"></span>ugi, które zostaną przekaza<span class="_ _1"></span>ne klientowi. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y2ea ff3 fs2 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>szczególnoś<span class="_ _1"></span>ci, <span class="_ _3"></span>zgodn<span class="_ _1"></span>ie <span class="_ _3"></span>z <span class="_ _3"></span>powyższymi <span class="_ _3"></span>zas<span class="_ _1"></span>adami<span class="_ _1"></span><span class="ff2">, <span class="_ _3"></span></span>spółka <span class="_ _3"></span>ujmuje <span class="_ _17"></span>przychody <span class="_ _3"></span><span class="ff2">ze <span class="_ _17"></span></span>sprzedaż<span class="ff2">y <span class="_ _3"></span></span>towarów<span class="ff2 ls4">. <span class="_ _3"></span><span class="ls0">Umowy <span class="_ _3"></span>z <span class="_ _17"></span>klientami </span></span></div><div class="t m0 x4 h4 y2eb ff3 fs2 fc0 sc0 ls0 ws0">zawierają <span class="_ _3"></span>tylko <span class="_ _3"></span>jedno <span class="_ _3"></span>zobowiązan<span class="_ _1"></span>ie <span class="_ _1"></span>d<span class="_ _1"></span>o <span class="_ _1"></span>wyko<span class="_ _1"></span>nania <span class="_ _3"></span>świadczenia <span class="_ _17"></span>–<span class="ff2"> <span class="_ _1"></span></span>sp<span class="_ _1"></span>rzedaż <span class="_ _3"></span>towaru, <span class="_ _3"></span>więc <span class="_ _3"></span>przych<span class="_ _1"></span>ód <span class="_ _3"></span>jest <span class="_ _1"></span>rozp<span class="_ _1"></span>oznawany <span class="_ _1"></span>w </div><div class="t m0 x4 h4 y2ec ff3 fs2 fc0 sc0 ls0 ws0">określonym <span class="_ _17"></span>momencie. <span class="_ _17"></span>Jednostka <span class="_ _17"></span>ujmuje <span class="_ _17"></span>przychody <span class="_ _3"></span>w <span class="_ _17"></span>momencie <span class="_ _17"></span>spełnienia <span class="_ _17"></span>zobowiązania <span class="_ _17"></span>do <span class="_ _17"></span>wykonania <span class="_ _3"></span>świadczenia </div><div class="t m0 x4 h4 y2ed ff2 fs2 fc0 sc0 ls0 ws0">poprzez <span class="_ _21"> </span>przeka<span class="_ _1"></span>zanie <span class="_ _21"> </span>towaru <span class="_ _26"> </span>klientowi<span class="_ _1"></span><span class="ls4">. <span class="_ _21"> </span></span><span class="ff3">Przekazanie <span class="_ _26"> </span>kontroli <span class="_ _21"> </span>nad<span class="_ _1"></span> <span class="_ _21"> </span>składnikiem <span class="_ _26"> </span>aktywów <span class="_ _21"> </span>następuje <span class="_ _26"> </span>w <span class="_ _21"> </span>momencie<span class="_ _3"></span></span> </div><div class="t m0 x4 h4 y2ee ff3 fs2 fc0 sc0 ls0 ws0">określonym na p<span class="_ _1"></span>odstawie Incoterms lub zgod<span class="_ _1"></span>nie z umowami zawarty<span class="_ _1"></span>mi z klientami<span class="_ _1"></span><span class="ff2">.<span class="_ _1"></span> </span></div><div class="t m0 x4 h4 y2ef ff3 fs2 fc0 sc0 ls0 ws0">Przychody <span class="_ _17"></span>ze <span class="_ _17"></span>sprzed<span class="_ _1"></span>aży <span class="_ _17"></span>towarów <span class="_ _17"></span>obejmują <span class="_ _17"></span>także <span class="_ _17"></span>usługi <span class="_ _17"></span>tran<span class="_ _1"></span>sportowe<span class="_ _3"></span><span class="ff2">, <span class="_ _17"></span></span>świadczone <span class="_ _17"></span>przez <span class="_ _17"></span>pod<span class="_ _1"></span>mioty <span class="_ _17"></span>zewnętrzne, <span class="_ _17"></span>kiedy<span class="_ _1"></span> </div><div class="t m0 x4 h4 y2f0 ff3 fs2 fc0 sc0 ls0 ws0">Spółka organizu<span class="_ _1"></span>je i ponosi ryzyko w tra<span class="_ _1"></span>kcie transportu. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y2f1 ff3 fs2 fc0 sc0 ls0 ws0">Niektóre <span class="_ _23"> </span>umowy <span class="_ _23"> </span>z <span class="_ _23"> </span>klientami <span class="_ _12"> </span>zawierają <span class="_ _23"> </span>kwoty <span class="_ _23"> </span>zmienne <span class="_ _23"> </span>wynagrod<span class="_ _1"></span>zenia <span class="_ _23"> </span>w <span class="_ _23"> </span>związku <span class="_ _23"> </span>z <span class="_ _23"> </span>udzielan<span class="_ _1"></span>iem <span class="_ _23"> </span>rabatów<span class="ff2 ls9">, <span class="ls0"> </span></span></div><div class="t m0 x4 h4 y2f2 ff3 fs2 fc0 sc0 ls0 ws0">w tym <span class="_ _1"></span>wynikający<span class="_ _1"></span>ch z <span class="_ _1"></span>osiągnięciem <span class="_ _1"></span>określon<span class="_ _1"></span>ego poziomu <span class="_ _1"></span>o<span class="_ _1"></span>brotów. Zgod<span class="_ _1"></span>nie z <span class="_ _1"></span>MSS<span class="_ _1"></span>F 15, <span class="_ _17"></span>Spółka<span class="ff2"> <span class="_ _1"></span>kalkuluje <span class="_ _1"></span></span>kwotę rab<span class="_ _1"></span>atów </div><div class="t m0 x4 h4 y22f ff3 fs2 fc0 sc0 ls0 ws0">należnych klientom i u<span class="_ _1"></span>jmuje je jako z<span class="_ _1"></span>mniejszenie przychod<span class="_ _1"></span>ów ze sprzedaży<span class="_ _3"></span><span class="ff2"> </span>oraz zob<span class="_ _1"></span>owiązanie z tytuł<span class="_ _1"></span>u dostaw i usług<span class="_ _1"></span><span class="ff2 ls4">. <span class="ls0"> </span></span></div><div class="t m0 x4 h4 y110 ff3 fs2 fc0 sc0 ls0 ws0">Niektóre umowy z klientami zawierają prawo do zwrotu towarów. Zgodnie z obowiązującymi przepisami, konsument ma </div><div class="t m0 x4 h4 y2f3 ff3 fs2 fc0 sc0 ls0 ws0">prawo <span class="_ _7"></span>do <span class="_ _7"></span>o<span class="_ _1"></span>dstąpienia <span class="_ _0"></span>od <span class="_ _7"></span>umowy <span class="_ _7"></span>zakup<span class="_ _1"></span>u <span class="_ _7"></span>towaru <span class="_ _7"></span>za<span class="_ _1"></span>wartej <span class="_ _7"></span>na <span class="_ _7"></span>odległość w<span class="_ _7"></span> ciągu <span class="_ _2"></span>14 <span class="_ _7"></span>d<span class="_ _1"></span>ni <span class="_ _7"></span>od <span class="_ _7"></span>d<span class="_ _1"></span>aty <span class="_ _7"></span>dostarczenia towaru. <span class="_ _2"></span>Prawo </div><div class="t m0 x4 h4 y2f4 ff3 fs2 fc0 sc0 ls0 ws0">to <span class="_ _17"></span>dotyczy <span class="_ _17"></span>klientów, <span class="_ _17"></span>którzy<span class="_ _1"></span> <span class="_ _17"></span>dokonują <span class="_ _17"></span>zakupó<span class="_ _1"></span>w <span class="_ _17"></span>poprzez <span class="_ _17"></span>sklep <span class="_ _17"></span>internetowy <span class="_ _17"></span>toya24.pl <span class="_ _17"></span>oraz <span class="_ _17"></span>porta<span class="_ _1"></span>le <span class="_ _17"></span>zakupowe. <span class="_ _17"></span>Ponadto<span class="_ _3"></span><span class="ff2">,<span class="_ _1"></span> </span></div><div class="t m0 x4 h4 y2f5 ff3 fs2 fc0 sc0 ls0 ws0">Spółka<span class="ff2"> <span class="_ _17"></span></span>ud<span class="_ _1"></span>ziela <span class="_ _17"></span>niektórym <span class="_ _17"></span>swoim <span class="_ _17"></span>klientom <span class="_ _17"></span>prawa <span class="_ _17"></span>do <span class="_ _17"></span>zwrotu <span class="_ _17"></span>zakupionych <span class="_ _17"></span>towarów <span class="_ _17"></span>w <span class="_ _17"></span>ograniczonym <span class="_ _17"></span>czas<span class="_ _1"></span>owo <span class="_ _17"></span>zakresie. </div><div class="t m0 x4 h4 y2f6 ff3 fs2 fc0 sc0 ls0 ws0">Spółka<span class="ff2"> <span class="_ _17"></span></span>szacuje <span class="_ _17"></span>potencjalne <span class="_ _17"></span>zobowiązanie <span class="_ _17"></span>z <span class="_ _3"></span>tego <span class="_ _17"></span>tytuł<span class="_ _1"></span>u <span class="_ _17"></span>i <span class="_ _3"></span>jeżeli<span class="ff2"> <span class="_ _17"></span>jest <span class="_ _17"></span>istotna,<span class="_ _1"></span> <span class="_ _17"></span></span>ujmuje <span class="_ _17"></span>ją <span class="_ _3"></span>jako <span class="_ _17"></span>zmniejszenie <span class="_ _17"></span>przychodów <span class="_ _17"></span>ze </div><div class="t m0 x4 h4 y2f7 ff3 fs2 fc0 sc0 ls0 ws0">sprzedaży <span class="_ _10"> </span>oraz <span class="_ _10"> </span>zobowiązan<span class="_ _1"></span>ia <span class="_ _10"></span>z <span class="_ _10"></span>tytułu <span class="_ _10"></span>spodziewanych <span class="_ _10"> </span>zwrotów <span class="_ _10"></span>w <span class="_ _10"></span>pozycji <span class="_ _10"> </span>„zobowiązania <span class="_ _10"> </span>z <span class="_ _10"> </span>tytułu <span class="_ _10"> </span>dostaw <span class="_ _10"> </span>i <span class="_ _10"></span>usług <span class="_ _10"> </span>oraz </div><div class="t m0 x4 h4 y2f8 ff3 fs2 fc0 sc0 ls0 ws0">pozostałe  zobowiązania”  (nota<span class="ff2">  2.17</span>). <span class="_ _11"> </span>Jednocześ<span class="_ _1"></span>nie  Spółka<span class="ff2"> <span class="_ _11"> </span></span>ujmuje  szacowaną  wartość  zapasów, <span class="_ _11"> </span>którą  klienci <span class="_ _11"> </span>mogą </div><div class="t m0 x4 h4 y2f9 ff3 fs2 fc0 sc0 ls0 ws0">zwrócić <span class="_ _17"></span>i <span class="_ _10"></span>ujmuje <span class="_ _10"></span>ją <span class="_ _17"></span>w<span class="_ _1"></span><span class="ff2"> <span class="_ _17"></span></span>za<span class="_ _1"></span>pasach <span class="_ _10"></span>w <span class="_ _17"></span>pozy<span class="_ _1"></span>cji <span class="_ _17"></span>ak<span class="_ _1"></span>tywów <span class="_ _17"></span>z <span class="_ _10"> </span>tytułu <span class="_ _10"></span>spodziewanych <span class="_ _10"></span>zwrotów <span class="_ _10"> </span>oraz <span class="_ _10"></span>jako <span class="_ _10"></span>zmniejszenie <span class="_ _17"></span>wartoś<span class="_ _1"></span>ci </div><div class="t m0 x4 h4 y2fa ff3 fs2 fc0 sc0 ls0 ws0">sprzedanych<span class="_ _1"></span> towarów (nota<span class="_ _1"></span><span class="ff2"> 2.13<span class="ls1e">).</span> </span></div><div class="t m0 xe h32 y2fb ff5 fs1 fc1 sc0 ls10 ws0">2.22<span class="ffa ls0"> <span class="_ _21"> </span><span class="ff5"> Dywidendy </span></span></div><div class="t m0 x4 h4 y2fc ff3 fs2 fc0 sc0 ls0 ws0">Zobowiązanie do wyp<span class="_ _1"></span>łaty dywidendy rozp<span class="_ _1"></span>oznawane jest w mom<span class="_ _1"></span>encie ustalenia praw akc<span class="_ _1"></span>jonarius<span class="_ _1"></span>zy <span class="_ _1"></span><span class="ff2 ls1b">do<span class="ls0"> <span class="_ _1"></span>jej otrzymania. </span></span></div><div class="t m0 x4 h4 y2fd ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y2fe ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y2ff ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y300 ff2 fs2 fc0 sc0 ls0 ws0"> <span class="_ _e"> </span> </div></div><a class="l" href="#pf12" ><span class="d m1" style="border-style:none;position:absolute;left:369.440000px;bottom:477.380000px;width:22.220000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf11" ><span class="d m1" style="border-style:none;position:absolute;left:335.160000px;bottom:416.560000px;width:22.230000px;height:18.200000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf15" class="pf w0 h0" ><div class="pc pc15 w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">21<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h9 y301 ff5 fs5 fc1 sc0 lsc ws0">3.<span class="ffa ls0"> <span class="_ _f"> </span><span class="ff4">Waluty przyję<span class="_ _0"></span>te do sporządzeni<span class="_ _7"></span>a sprawozdania finansowe<span class="_ _7"></span>g<span class="_ _1"></span>o <span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y302 ff2 fs2 fc0 sc0 ls0 ws0">Do wyceny pozycji z<span class="_ _1"></span>e sprawozdania <span class="_ _1"></span>z sytuacji finans<span class="_ _1"></span>owej,<span class="_ _1"></span> <span class="ff3">wyrażonych w waluta<span class="_ _1"></span>ch obcych, przyjęto<span class="_ _1"></span> następujące kursy<span class="_ _1"></span>:</span> </div><div class="t m0 x70 h4 y303 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y304 w24 h39"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Waluta </div></div><div class="c x78 y304 w25 h39"><div class="t m0 x79 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023 (*)<span class="_ _0"></span> </div></div><div class="c x7a y304 w26 h39"><div class="t m0 x7b h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2022<span class="_ _0"></span> </div></div><div class="c x4 y305 w24 h2c"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">1 EUR </div></div><div class="c x78 y305 w25 h2c"><div class="t m0 x7c h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">4,3480 </div></div><div class="c x7a y305 w26 h2c"><div class="t m0 x5a h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">4,6899 </div></div><div class="c x4 y306 w24 h3a"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">1 USD </div></div><div class="c x78 y306 w25 h3a"><div class="t m0 x7c h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">3,9350 </div></div><div class="c x7a y306 w26 h3a"><div class="t m0 x5a h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">4,4018 </div></div><div class="c x4 y307 w24 h3a"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">1 CNY </div></div><div class="c x78 y307 w25 h3a"><div class="t m0 x7c h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">0,5534 </div></div><div class="c x7a y307 w26 h3a"><div class="t m0 x5a h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">0,6348 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h7 y308 ff3 fs3 fc0 sc0 ls0 ws0">(*) zgodnie z tabe<span class="_ _7"></span>lą NBP nr 251/A/NBP/2023<span class="ff2"> z dnia 29.<span class="_ _7"></span>12.2023<span class="ff1"> </span></span></div><div class="t m0 xe h9 y309 ff5 fs5 fc1 sc0 lsc ws0">4.<span class="ffa ls0"> <span class="_ _f"> </span><span class="ff4">Istotne wartośc<span class="_ _7"></span>i oparte na profesjonalny<span class="_ _0"></span>m osądzie i <span class="ff5">szacunkach<span class="_ _0"></span> </span></span></span></div><div class="t m0 xe h4 y30a ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y30b ff3 fs2 fc0 sc0 ls0 ws0">Oszacowania <span class="_ _1d"> </span>i <span class="_ _1e"> </span>osąd<span class="_ _1"></span>y <span class="_ _1e"> </span>poddawane <span class="_ _1e"> </span>s<span class="_ _1"></span>ą <span class="_ _1e"> </span>nieusta<span class="_ _1"></span>nnej <span class="_ _1e"> </span>weryfika<span class="_ _1"></span>cji. <span class="_ _1e"> </span>Szacunki <span class="_ _1d"> </span>i <span class="_ _1e"> </span>oceny <span class="_ _1d"> </span>przyjęte <span class="_ _1d"> </span>na <span class="_ _1e"> </span>potrz<span class="_ _1"></span>eby <span class="_ _1e"> </span>sp<span class="_ _1"></span>orządzenia </div><div class="t m0 x4 h4 y30c ff2 fs2 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _18"> </span>finans<span class="_ _1"></span>owego, <span class="_ _18"> </span><span class="ff3">są <span class="_ _18"> </span>oparte <span class="_ _18"> </span>na <span class="_ _18"> </span>doświadczeniu<span class="_ _1"></span> <span class="_ _18"> </span>wynikającym <span class="_ _18"> </span>z <span class="_ _18"> </span>danych <span class="_ _18"> </span>historycznych <span class="_ _18"> </span>oraz <span class="_ _18"> </span>analizie <span class="_ _18"> </span>i </span></div><div class="t m0 x4 h4 y30d ff3 fs2 fc0 sc0 ls0 ws0">przewidywaniach <span class="_ _17"></span>odnoś<span class="_ _1"></span>nie <span class="_ _17"></span>przys<span class="_ _1"></span>złych <span class="_ _17"></span>zdarzeń, <span class="_ _17"></span>które <span class="_ _17"></span>zgodn<span class="_ _1"></span>ie <span class="_ _17"></span>z <span class="_ _17"></span>najlepszą <span class="_ _17"></span>wiedzą <span class="_ _17"></span>Zarzą<span class="_ _1"></span>du, <span class="_ _17"></span>w<span class="_ _3"></span><span class="ff2"> </span>danej <span class="_ _17"></span>sy<span class="_ _1"></span>tuacji <span class="_ _17"></span>wydają <span class="_ _17"></span>się </div><div class="t m0 x4 h4 y30e ff2 fs2 fc0 sc0 ls0 ws0">zasadne.  </div><div class="t m0 x4 h4 y30f ff3 fs2 fc0 sc0 ls0 ws0">Spółka <span class="_ _3"></span>dokonuje <span class="_ _1"></span>oszacowań <span class="_ _3"></span>i <span class="_ _1"></span>przyjmuje <span class="_ _3"></span>założenia <span class="_ _1"></span>do<span class="_ _1"></span>tyczące <span class="_ _1"></span>przyszłości. <span class="_ _3"></span>Uzyskane <span class="_ _1"></span>w <span class="_ _3"></span>ten <span class="_ _1"></span>sposób <span class="_ _3"></span>oszacowania <span class="_ _1"></span>ks<span class="_ _1"></span>ięgowe </div><div class="t m0 x4 h4 y310 ff3 fs2 fc0 sc0 ls0 ws0">z <span class="_ _17"></span>definicji <span class="_ _3"></span>rza<span class="_ _1"></span>dko <span class="_ _17"></span>pokrywać <span class="_ _17"></span>się <span class="_ _3"></span>b<span class="_ _1"></span>ędą <span class="_ _17"></span>z <span class="_ _17"></span>faktycznymi <span class="_ _3"></span>rezu<span class="_ _1"></span>ltatami. <span class="_ _17"></span>Oszacowania <span class="_ _17"></span>i<span class="_ _1"></span><span class="ff2"> </span>założenia,<span class="_ _1"></span> <span class="_ _17"></span>które <span class="_ _3"></span>n<span class="_ _1"></span>iosą <span class="_ _17"></span>za <span class="_ _17"></span>sobą <span class="_ _17"></span>znaczące </div><div class="t m0 x4 h4 y311 ff3 fs2 fc0 sc0 ls0 ws0">ryzyko <span class="_ _17"></span>konieczności <span class="_ _17"></span>w<span class="_ _0"></span>prowadzenia <span class="_ _17"></span>istotnej <span class="_ _17"></span>korekty <span class="_ _3"></span>wartości <span class="_ _17"></span>księgowe<span class="_ _0"></span>j <span class="_ _3"></span>ak<span class="_ _1"></span>tywów <span class="_ _17"></span>i <span class="_ _3"></span>zobowiązań<span class="_ _1"></span> <span class="_ _3"></span>w <span class="_ _17"></span>trakcie <span class="_ _3"></span>bieżącego <span class="_ _17"></span>lub </div><div class="t m0 x4 h4 y312 ff3 fs2 fc0 sc0 ls0 ws0">kolejnego roku obro<span class="_ _1"></span>towego, omówiono p<span class="_ _1"></span>oniżej.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h1e y313 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h1e y314 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _34"> </span><span class="ff4">Ujmowanie przychod<span class="_ _1"></span>ów <span class="_ _1"></span>–<span class="ff5"> wynagrodzenie zmienn<span class="_ _1"></span>e or<span class="_ _1"></span>az zwroty </span></span></span></div><div class="t m0 x4 h4 y315 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y316 ff3 fs2 fc0 sc0 ls0 ws0">Niektóre  umo<span class="_ _1"></span>wy  z <span class="_ _1e"> </span>klientami <span class="_ _1e"> </span>zawierają <span class="_ _1e"> </span>kwoty <span class="_ _1e"> </span>zmienne <span class="_ _1e"> </span>wynagrodzenia<span class="_ _3"></span><span class="ff2">,  </span>w <span class="_ _1e"> </span>związku <span class="_ _1e"> </span>z <span class="_ _1e"> </span>udzielaniem  rab<span class="_ _1"></span>atów, <span class="_ _1e"> </span>w  ty<span class="_ _1"></span>m </div><div class="t m0 x4 h4 y317 ff3 fs2 fc0 sc0 ls0 ws0">wynikających z o<span class="_ _1"></span>siągnięciem określonego p<span class="_ _1"></span>oziomu obrotów. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y318 ff3 fs2 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _17"></span>z <span class="_ _17"></span>MSSF <span class="_ _3"></span>15, <span class="_ _17"></span>jeśli <span class="_ _17"></span>wynagrodzenie <span class="_ _3"></span>określon<span class="_ _1"></span>e <span class="_ _17"></span>w <span class="_ _3"></span>umowie<span class="_ _1"></span><span class="ff2">, <span class="_ _17"></span></span>obejmuje <span class="_ _17"></span>kwotę <span class="_ _3"></span>zmi<span class="_ _1"></span>enną, <span class="_ _17"></span>jednostka <span class="_ _17"></span>oszacowuje <span class="_ _17"></span>kwotę </div><div class="t m0 x4 h4 y319 ff3 fs2 fc0 sc0 ls0 ws0">wynagrodzenia, d<span class="_ _1"></span>o którego będzie uprawniona <span class="_ _1"></span>w zamian za przekaza<span class="_ _1"></span>nie przyrzeczonych<span class="_ _1"></span> dóbr lub usług na rzecz klienta i </div><div class="t m0 x4 h4 y31a ff3 fs2 fc0 sc0 ls0 ws0">zalicza <span class="_ _10"></span>do <span class="_ _10"></span>ceny <span class="_ _17"></span>transak<span class="_ _1"></span>cyjnej <span class="_ _10"></span>część <span class="_ _17"></span>lub<span class="_ _1"></span> <span class="_ _10"></span>całość <span class="_ _17"></span>kwoty <span class="_ _10"> </span>wynagrodzenia <span class="_ _10"></span>zmiennego <span class="_ _10"></span>wyłącznie <span class="_ _10"> </span><span class="ff2">w <span class="_ _10"> </span>takim <span class="_ _10"></span>zakresie, <span class="_ _10"></span>w <span class="_ _17"></span>jakim </span></div><div class="t m0 x4 h4 y31b ff3 fs2 fc0 sc0 ls0 ws0">istnieje <span class="_ _13"> </span>wysokie <span class="_ _13"> </span>prawdopo<span class="_ _1"></span>dobieństwo, <span class="_ _13"> </span>że <span class="_ _13"> </span>nie <span class="_ _13"> </span>nas<span class="_ _1"></span>tąpi <span class="_ _13"> </span>odwrócenie <span class="_ _13"> </span>znaczącej <span class="_ _13"> </span>cz<span class="_ _1"></span>ęści <span class="_ _13"> </span>kwoty <span class="_ _13"> </span>wcześniej <span class="_ _13"> </span>ujęty<span class="_ _1"></span>ch </div><div class="t m0 x4 h4 y31c ff3 fs2 fc0 sc0 ls0 ws0">skumulowanych przychodów <span class="_ _7"></span>w momencie, <span class="_ _7"></span>kiedy ustanie <span class="_ _7"></span>niepewność <span class="_ _7"></span>co do wysokości <span class="_ _7"></span>wynagro<span class="_ _1"></span>dzenia zmie<span class="_ _7"></span>n<span class="_ _1"></span>nego. <span class="_ _7"></span>Spół<span class="_ _1"></span>ka </div><div class="t m0 x4 h4 y5f ff3 fs2 fc0 sc0 ls0 ws0">w  ciągu <span class="_ _1e"> </span>roku <span class="_ _1e"> </span>szacuje <span class="_ _1e"> </span>pot<span class="_ _1"></span>encjalne  zob<span class="_ _1"></span>owiązanie  z<span class="_ _1"></span> <span class="_ _1e"> </span>tytułu  u<span class="_ _1"></span>dzielonych <span class="_ _1e"> </span>rabatów  i <span class="_ _1e"> </span>jeżel<span class="_ _1"></span>i  jest <span class="_ _1e"> </span>istotn<span class="_ _1"></span>e<span class="_ _1"></span><span class="ff2">, <span class="_ _1e"> </span>ujmuje <span class="_ _1e"> </span>je <span class="_ _1e"> </span>jako </span></div><div class="t m0 x4 h4 y31d ff3 fs2 fc0 sc0 ls0 ws0">zmniejszenie przy<span class="_ _1"></span>chodów ze <span class="_ _1"></span>sprzedaży <span class="_ _1"></span>oraz zob<span class="_ _1"></span>owiązania z tytu<span class="_ _1"></span>łu dostaw <span class="_ _1"></span>i usług.<span class="_ _3"></span><span class="ff2"> Na ko<span class="_ _1"></span>niec roku <span class="_ _1"></span>obrotowego, <span class="_ _1"></span>rabaty <span class="ls20">w </span></span></div><div class="t m0 x4 h4 y31e ff3 fs2 fc0 sc0 ls0 ws0">istotnej części zos<span class="_ _1"></span>tały rozliczone<span class="_ _1"></span><span class="ff2">.  </span></div><div class="t m0 x4 h4 y31f ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h1e y320 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _34"> </span><span class="ff4">Okresy użytkowania oraz sta<span class="_ _1"></span>wki amortyzacyjne<span class="_ _1"></span> rzeczowyc<span class="_ _1"></span>h aktywów tr<span class="_ _1"></span>wałych<span class="_ _1"></span><span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y1f2 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y321 ff3 fs2 fc0 sc0 ls0 ws0">Zarząd Spółki ustala <span class="_ _7"></span>sza<span class="_ _1"></span>cowany okres <span class="_ _7"></span>uży<span class="_ _1"></span>tkowania oraz <span class="_ _7"></span>sta<span class="_ _1"></span>wki amortyzacyjne <span class="_ _0"></span>rzeczowych aktywów trwałych. <span class="_ _7"></span>Sza<span class="_ _1"></span>cunki te </div><div class="t m0 x4 h4 y322 ff3 fs2 fc0 sc0 ls0 ws0">opierają <span class="_ _1"></span>się <span class="_ _3"></span>na <span class="_ _1"></span>prognozo<span class="_ _1"></span>wanych <span class="_ _1"></span>okresach <span class="_ _3"></span>wykorzystania <span class="_ _3"></span>poszczególnych <span class="_ _1"></span>ak<span class="_ _1"></span>tywów. <span class="_ _1"></span>Szacun<span class="_ _1"></span>ek <span class="_ _1"></span>ten <span class="_ _1"></span>może <span class="_ _3"></span>ulegać <span class="_ _1"></span>isto<span class="_ _1"></span>tnym </div><div class="t m0 x4 h4 y323 ff3 fs2 fc0 sc0 ls0 ws0">zmianom <span class="_ _1d"> </span>w <span class="_ _1a"> </span>wyniku <span class="_ _1d"> </span>poja<span class="_ _1"></span>wiających <span class="_ _1a"> </span>się <span class="_ _1d"> </span>na <span class="_ _1a"> </span>rynku <span class="_ _1d"> </span>n<span class="_ _1"></span>owych <span class="_ _1d"> </span>rozwiązań <span class="_ _1d"> </span>techn<span class="_ _1"></span>ologicznych, <span class="_ _1a"> </span>planów <span class="_ _1d"> </span>Zarząd<span class="_ _1"></span>u <span class="_ _1d"> </span>Spółki <span class="_ _1a"> </span>lub </div><div class="t m0 x4 h4 y324 ff3 fs2 fc0 sc0 ls0 ws0">intensywności <span class="_ _1"></span>eksploatacji. <span class="_ _1"></span>Zarząd<span class="_ _1"></span> zwiększy <span class="_ _1"></span>lub <span class="_ _1"></span>obniży <span class="_ _1"></span>stawki amortyza<span class="_ _1"></span>cyjne, jeżeli <span class="_ _1"></span>okres <span class="_ _1"></span>użytk<span class="_ _1"></span>owania oka<span class="_ _1"></span>że się <span class="_ _1"></span>krótszy </div><div class="t m0 x4 h4 y325 ff3 fs2 fc0 sc0 ls0 ws0">lub dł<span class="_ _1"></span>uższy, niż <span class="_ _1"></span>pierwotnie przewidy<span class="_ _1"></span>wano, oraz <span class="_ _1"></span>doko<span class="_ _1"></span>na aktua<span class="_ _3"></span>lizacji warto<span class="_ _1"></span>ści akty<span class="_ _1"></span>wów prz<span class="_ _1"></span>estarzałych <span class="_ _1"></span>technicznie <span class="_ _1"></span>lub n<span class="_ _1"></span>ie </div><div class="t m0 x4 h4 y326 ff3 fs2 fc0 sc0 ls0 ws0">strategicznych akt<span class="_ _1"></span>ywów, których uży<span class="_ _1"></span>tkowania zap<span class="_ _1"></span>rzestano.<span class="ff2"> </span></div><div class="t m0 x4 h4 y327 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y328 ff3 fs2 fc0 sc0 ls0 ws0">Jeżeli <span class="_ _11"> </span>rzeczywiste  okresy <span class="_ _11"> </span>użytkowania  rzeczowych <span class="_ _11"> </span>aktywów <span class="_ _11"> </span>trwałych  byłyby <span class="_ _11"> </span>krótsze <span class="_ _11"> </span>o <span class="_ _11"> </span>10% <span class="_ _11"> </span>od  szacunków <span class="_ _11"> </span>Zarządu, </div><div class="t m0 x4 h4 y329 ff2 fs2 fc0 sc0 ls0 ws0">amortyzacja <span class="_ _1"></span><span class="ff3">ak<span class="_ _1"></span>tywów <span class="_ _1"></span>trwałych <span class="_ _1"></span>byłaby <span class="_ _3"></span>wyższa<span class="_ _1"></span></span> <span class="ff3">na <span class="_ _1"></span>d<span class="_ _1"></span>zień <span class="_ _1"></span></span>31 <span class="_ _1"></span>grudnia <span class="_ _1"></span>2023 <span class="_ _1"></span>r. <span class="_ _1"></span>o <span class="_ _3"></span><span class="ls3">391</span> <span class="_ _1"></span><span class="ff3">tys. <span class="_ _1"></span>zł <span class="_ _1"></span>(na <span class="_ _1"></span></span>31 <span class="_ _1"></span>grudn<span class="_ _1"></span>ia <span class="_ _1"></span><span class="ls3">20</span>22 <span class="_ _1"></span>r. <span class="_ _1"></span>o <span class="ls3">257</span> <span class="_ _1"></span>ty<span class="_ _1"></span>s. </div><div class="t m0 x4 h4 y32a ff3 fs2 fc0 sc0 ls21 ws0">zł<span class="ff2 ls1e">).<span class="ls0"> </span></span></div><div class="t m0 x4 h4 y32b ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y2c1 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y2c2 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y2c3 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y32c ff2 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf16" class="pf w0 h0" ><div class="pc pc16 w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">22<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h1e y19c ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _34"> </span><span class="ff4">Okres leasingu dla um<span class="_ _1"></span>ów na czas nieokreślony<span class="_ _1"></span><span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y19d ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y19e ff3 fs2 fc0 sc0 ls0 ws0">Spółka <span class="_ _21"> </span>posiada <span class="_ _21"> </span>umowy <span class="_ _21"> </span>leasingu <span class="_ _21"> </span>zawarte <span class="_ _21"> </span>na <span class="_ _21"> </span>czas <span class="_ _21"> </span>nieokreślony. <span class="_ _21"> </span>Usta<span class="_ _1"></span>lając <span class="_ _21"> </span>okres <span class="_ _21"> </span>leasingu, <span class="_ _21"> </span>Spółka <span class="_ _21"> </span>określa <span class="_ _21"> </span>okres </div><div class="t m0 x4 h4 y32d ff3 fs2 fc0 sc0 ls0 ws0">egzekwowalności <span class="_ _17"></span>umowy. <span class="_ _3"></span>Le<span class="_ _1"></span>asing <span class="_ _17"></span>przestaje <span class="_ _3"></span>b<span class="_ _1"></span>yć <span class="_ _17"></span>e<span class="_ _0"></span>gzekwowalny, <span class="_ _17"></span>gdy <span class="_ _3"></span>zaró<span class="_ _1"></span>wno <span class="_ _3"></span>leas<span class="_ _1"></span>ingobiorca, <span class="_ _17"></span>jak <span class="_ _3"></span>i <span class="_ _17"></span>leasingodawca <span class="_ _17"></span>mają<span class="_ _7"></span> </div><div class="t m0 x4 h4 y32e ff2 fs2 fc0 sc0 ls0 ws0">prawo <span class="_ _17"></span>w<span class="_ _0"></span>ypowiedzenia <span class="_ _17"></span>umowy <span class="_ _17"></span>bez <span class="_ _3"></span>koniecz<span class="_ _1"></span><span class="ff3">ności <span class="_ _17"></span>uzyskania <span class="_ _3"></span>zezwolenia <span class="_ _17"></span>drugiej <span class="_ _3"></span>strony<span class="_ _1"></span> <span class="_ _3"></span>b<span class="_ _1"></span>ez <span class="_ _3"></span>po<span class="_ _1"></span>noszenia <span class="_ _17"></span>kar <span class="_ _3"></span>większych <span class="_ _17"></span>niż<span class="_ _7"></span> </span></div><div class="t m0 x4 h4 y32f ff3 fs2 fc0 sc0 ls0 ws0">nieznaczące. Spółka ocenia <span class="_ _7"></span>istotność szeroko rozumianych k<span class="_ _7"></span>ar,<span class="_ _1"></span> tzn. <span class="_ _7"></span>poza kwestiami stricte <span class="_ _7"></span>umownymi bądź finansowymi, </div><div class="t m0 x4 h4 y330 ff3 fs2 fc0 sc0 ls0 ws0">uwzględnia wszelkie inn<span class="_ _1"></span>e istotne czynniki <span class="_ _1"></span>ekonomiczne zniechęcaj<span class="_ _1"></span>ące d<span class="_ _1"></span>o wypowiedzenia <span class="_ _1"></span>umowy (np. istotn<span class="_ _1"></span>e inwestycje </div><div class="t m0 x4 h4 yf ff2 fs2 fc0 sc0 ls0 ws0">w <span class="ff3">przedmiocie leasingu,<span class="_ _1"></span> dostępność rozwiązań alterna<span class="_ _1"></span>tywnych, koszty relokacji). J<span class="_ _1"></span>eśli ani Spółka jako leasingob<span class="_ _1"></span>iorca, ani </span></div><div class="t m0 x4 h4 y331 ff2 fs2 fc0 sc0 ls0 ws0">leasingodawca <span class="_ _1"></span>n<span class="_ _1"></span>ie <span class="_ _1"></span>poniesie <span class="_ _3"></span>istotnej <span class="_ _1"></span>ka<span class="_ _1"></span>ry <span class="_ _1"></span>za <span class="_ _1"></span>wyp<span class="_ _1"></span>owiedzenie <span class="_ _1"></span>(rozu<span class="_ _1"></span>mianej <span class="_ _1"></span>szeroko), <span class="_ _3"></span>lea<span class="_ _1"></span><span class="ff3">s<span class="_ _1"></span>ing <span class="_ _1"></span>przesta<span class="_ _1"></span>je <span class="_ _1"></span>być <span class="_ _3"></span>egzekwowalny <span class="_ _1"></span>i </span></div><div class="t m0 x4 h4 y332 ff2 fs2 fc0 sc0 ls0 ws0">jego okres stano<span class="_ _1"></span>wi okres wypowiedzenia. <span class="_ _1"></span> </div><div class="t m0 xe h1e y333 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h1e y6d ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _34"> </span><span class="ff4">Krańcowa stopa p<span class="_ _1"></span>rocentowa leasingobiorcy<span class="_ _1"></span><span class="ff5"> </span></span></span></div><div class="t m0 x4 h1e y334 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y269 ff3 fs2 fc0 sc0 ls0 ws0">Spółka <span class="_ _1"></span>nie <span class="_ _1"></span>jest <span class="_ _1"></span>w <span class="_ _1"></span>stanie <span class="_ _1"></span>z <span class="_ _1"></span>łatwością <span class="_ _1"></span>usta<span class="_ _1"></span>lić stop<span class="_ _1"></span>y pro<span class="_ _1"></span>centowej d<span class="_ _1"></span>la <span class="_ _1"></span>niektórych <span class="_ _1"></span>umów <span class="_ _1"></span>leasingowych,<span class="_ _1"></span> d<span class="_ _1"></span>latego <span class="_ _1"></span>przy <span class="_ _1"></span>wycenie </div><div class="t m0 x4 h4 y26a ff3 fs2 fc0 sc0 ls0 ws0">zobowiązania <span class="_ _0"></span>z <span class="_ _7"></span>tytułu <span class="_ _7"></span>leas<span class="_ _1"></span>ingu<span class="ff2">, <span class="_ _7"></span><span class="ff3">s<span class="_ _1"></span>tosuje <span class="_ _7"></span>krańcową <span class="_ _7"></span>s<span class="_ _1"></span>topę <span class="_ _7"></span>procentową le<span class="_ _0"></span>asingobiorcy. Jest <span class="_ _2"></span>to stopa <span class="_ _7"></span>procentowa, <span class="_ _7"></span>ja<span class="_ _1"></span>ką <span class="_ _7"></span>Spółka </span></span></div><div class="t m0 x4 h4 y335 ff3 fs2 fc0 sc0 ls0 ws0">musiałaby <span class="_ _10"> </span>zapłacić, <span class="_ _10"> </span>aby <span class="_ _10"> </span>na <span class="_ _10"> </span>podobny <span class="_ _10"> </span>okres, <span class="_ _10"></span>w <span class="_ _17"></span>tej <span class="_ _10"> </span>samej <span class="_ _10"> </span>walucie <span class="_ _10"> </span>i <span class="_ _10"></span>przy <span class="_ _10"></span>podobnych <span class="_ _10"> </span>zabezpieczeniach<span class="_ _3"></span><span class="ff2">,<span class="_ _1"></span> <span class="_ _10"></span></span>pożyczyć <span class="_ _10"></span>środki </div><div class="t m0 x4 h4 y336 ff3 fs2 fc0 sc0 ls0 ws0">niezbędne <span class="_ _10"> </span>do <span class="_ _10"> </span>zakupu <span class="_ _10"> </span>składn<span class="_ _1"></span>ika <span class="_ _10"></span>aktywów <span class="_ _10"></span>o <span class="_ _10"></span>podobnej <span class="_ _10"></span>wartości<span class="_ _1"></span><span class="ff2">, <span class="_ _10"> </span></span>co <span class="_ _10"> </span>skład<span class="_ _1"></span>nik <span class="_ _10"></span>aktywów <span class="_ _10"> </span>z <span class="_ _10"></span>tytułu <span class="_ _10"></span>prawa <span class="_ _10"></span>do <span class="_ _10"></span>użytkowania </div><div class="t m0 x4 h4 y337 ff2 fs2 fc0 sc0 ls0 ws0">w <span class="ff3">podobny<span class="_ _1"></span>m środowisku gospo<span class="_ _1"></span>darczym. <span class="_ _1"></span></span> </div><div class="t m0 x4 h4 y338 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h1e y249 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _34"> </span><span class="ff5">Rezerwy  </span></span></div><div class="t m0 x4 h1e y24a ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y24b ff3 fs2 fc0 sc0 ls0 ws0">Na każdy dzień ko<span class="_ _1"></span>ńczący okres spra<span class="_ _1"></span>wozdawczy Zarząd Sp<span class="_ _1"></span>ółki dokonuje istotnych s<span class="_ _1"></span>zacunków wysokości <span class="_ _3"></span><span class="ff2">rezerw: </span></div><div class="t m0 xe h4 y339 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x49 h4 y33a ff3 fs2 fc0 sc0 ls0 ws0">‐<span class="ffc"> <span class="_ _35"> </span><span class="ff2">rezerw <span class="_ _3"></span>na <span class="_ _17"></span>gwarancje <span class="_ _1"></span>i <span class="_ _17"></span>reklamacje <span class="_ _3"></span></span></span>–<span class="ff2"> <span class="_ _17"></span></span>szacowaniu <span class="_ _3"></span>podlega <span class="_ _3"></span>p<span class="_ _1"></span>oziom <span class="_ _3"></span>współ<span class="_ _1"></span>czynnika <span class="_ _17"></span>awaryjności <span class="_ _3"></span><span class="ff2">s<span class="_ _1"></span>tosowanego </span></div><div class="t m0 x77 h4 y33b ff3 fs2 fc0 sc0 ls0 ws0">do <span class="_ _11"> </span>kalkulacji <span class="_ _11"> </span>zgodnie <span class="_ _11"> </span>z <span class="_ _11"> </span>polityką <span class="_ _11"> </span>opisaną <span class="_ _11"> </span>w <span class="_ _10"> </span>n<span class="_ _1"></span>ocie<span class="ff2">  2.20</span>; <span class="_ _10"> </span>Współ<span class="_ _1"></span>czynnik <span class="_ _11"> </span>ten <span class="_ _11"> </span>został <span class="_ _10"> </span>u<span class="_ _1"></span>stalony <span class="_ _11"> </span>na <span class="_ _11"> </span>podstawie </div><div class="t m0 x77 h4 y33c ff3 fs2 fc0 sc0 ls0 ws0">historycznie <span class="_ _1a"> </span>po<span class="_ _1"></span>noszonych <span class="_ _1a"> </span>kosztów <span class="_ _1a"> </span>reklamacji<span class="_ _1"></span><span class="ff2"> <span class="_ _1a"> </span>i <span class="_ _1a"> </span>jest <span class="_ _1b"> </span>corocznie <span class="_ _1a"> </span>weryfikowany <span class="_ _1b"> </span>poprzez <span class="_ _1a"> </span>odniesienie <span class="_ _1a"> </span>do </span></div><div class="t m0 x77 h4 y33d ff3 fs2 fc0 sc0 ls0 ws0">rzeczywiście ponoszon<span class="_ _1"></span>ych kosztów<span class="_ _1"></span><span class="ff2 ls14">; </span>szczegóły <span class="_ _1"></span>dotyczące wysoko<span class="_ _1"></span>ści rezerwy–<span class="ff2"> patrz <span class="_ _1"></span>nota <span class="ls3">21</span>,<span class="_ _1"></span> </span></div><div class="t m0 x49 h4 y33e ff3 fs2 fc0 sc0 ls0 ws0">‐<span class="ffc"> <span class="_ _35"> </span></span>innych <span class="_ _2b"> </span>rezerw <span class="_ _2b"> </span>wynikających <span class="_ _2b"> </span>ze <span class="_ _36"> </span>zgłoszony<span class="_ _1"></span>ch <span class="_ _36"> </span>roszczeń <span class="_ _2b"> </span>wobec <span class="_ _2b"> </span>Spółki<span class="_ _1"></span><span class="ff2"> <span class="_ _36"> </span></span>–<span class="ff2"> <span class="_ _2b"> </span>szacowan<span class="_ _1"></span>iu <span class="_ _36"> </span>pod<span class="_ _1"></span>lega </span></div><div class="t m0 x77 h4 y33f ff3 fs2 fc0 sc0 ls0 ws0">prawdopodobieńs<span class="_ _1"></span>two wystąpienia koniecznoś<span class="_ _1"></span>ci zapłaty o<span class="_ _1"></span>raz wysokość poten<span class="_ _1"></span>cjalnego roszczenia<span class="_ _3"></span><span class="ff2">. </span></div><div class="t m0 x49 h4 y340 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h1e y341 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _34"> </span><span class="ff5">Odpisy <span class="ff4">aktualizujące zapasy <span class="_ _1"></span>do warto<span class="_ _1"></span>ści netto możliwej do u<span class="_ _1"></span>zyskania<span class="_ _1"></span></span> </span></span></div><div class="t m0 x4 h4 y342 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y343 ff3 fs2 fc0 sc0 ls0 ws0">Spółka <span class="_ _10"> </span>u<span class="_ _1"></span>stalając <span class="_ _11"> </span>wysokość <span class="_ _10"> </span>odpisu<span class="_ _1"></span> <span class="_ _10"> </span>aktualizu<span class="_ _1"></span>jącego <span class="_ _10"> </span>zapasy <span class="_ _10"> </span>an<span class="_ _1"></span>alizuj<span class="_ _1"></span><span class="ff2">e <span class="_ _11"> </span></span>rotację <span class="_ _10"> </span>towaró<span class="_ _1"></span>w. <span class="_ _10"> </span>Szacowan<span class="_ _1"></span>iu <span class="_ _10"> </span>podlega <span class="_ _11"> </span>przeciętny </div><div class="t m0 x4 h4 y344 ff3 fs2 fc0 sc0 ls0 ws0">okres, w którym towar jest<span class="_ _7"></span> sprzedawany<span class="_ _1"></span>, a powyżej któreg<span class="_ _7"></span>o<span class="_ _1"></span> tworzony jest odpis <span class="_ _0"></span>zgodnie z polityką <span class="_ _7"></span>o<span class="_ _1"></span>pisaną w nocie <span class="_ _1"></span><span class="ff2">2.13<span class="ls14">; </span></span></div><div class="t m0 x4 h4 y345 ff3 fs2 fc0 sc0 ls0 ws0">szczegóły doty<span class="_ _1"></span>czące wysokości odpis<span class="_ _1"></span>u<span class="_ _1"></span>–<span class="ff2"> patrz nota <span class="ls3">11</span>, </span></div><div class="t m0 x4 h4 y110 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h1e y346 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _34"> </span><span class="ff5">Odpisy na oczekiwane str<span class="_ _1"></span>aty kred<span class="_ _1"></span>ytowe<span class="_ _1"></span> </span></span></div><div class="t m0 x4 h4 y347 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y348 ff3 fs2 fc0 sc0 ls0 ws0">Spółka <span class="_ _17"></span>wykorzystuje <span class="_ _17"></span>macierze <span class="_ _3"></span>rezerw <span class="_ _17"></span>do <span class="_ _3"></span>wyc<span class="_ _1"></span>eny <span class="_ _17"></span>odpisu <span class="_ _3"></span>n<span class="_ _1"></span>a <span class="_ _17"></span>oczekiwane <span class="_ _3"></span>straty<span class="_ _1"></span> <span class="_ _3"></span>kr<span class="_ _1"></span>edytowe <span class="_ _17"></span>w <span class="_ _3"></span>odniesieniu<span class="_ _1"></span> <span class="_ _3"></span>d<span class="_ _1"></span>o <span class="_ _3"></span>n<span class="_ _1"></span>ależnoś<span class="_ _1"></span>ci </div><div class="t m0 x4 h4 y349 ff3 fs2 fc0 sc0 ls0 ws0">handlowych. W <span class="_ _7"></span>celu <span class="_ _0"></span>ustalenia <span class="_ _7"></span>oczekiwan<span class="_ _1"></span>ych <span class="_ _0"></span>strat kredytowych, <span class="_ _7"></span>należnoś<span class="_ _1"></span>ci <span class="_ _7"></span>han<span class="_ _1"></span>dlowe <span class="_ _7"></span>zo<span class="_ _1"></span>stały <span class="_ _0"></span>pogrupowane na <span class="_ _7"></span>podstawie </div><div class="t m0 x4 h4 y34a ff3 fs2 fc0 sc0 ls0 ws0">podobieństwa <span class="_ _1b"> </span>charakterys<span class="_ _1"></span>tyki <span class="_ _1a"> </span>r<span class="_ _1"></span>yzyka <span class="_ _1b"> </span>kredytowego. <span class="_ _1a"> </span>Spó<span class="_ _1"></span>łka <span class="_ _1a"> </span>wyko<span class="_ _1"></span>rzystuje <span class="_ _1a"> </span>s<span class="_ _1"></span>woje <span class="_ _1a"> </span>dane <span class="_ _1b"> </span>historyczn<span class="_ _1"></span>e <span class="_ _1a"> </span>dotyczą<span class="_ _1"></span>ce <span class="_ _1a"> </span>strat </div><div class="t m0 x4 h4 y34b ff3 fs2 fc0 sc0 ls0 ws0">kredytowych, <span class="_ _17"></span>skorygowane <span class="_ _17"></span>w <span class="_ _1"></span>s<span class="_ _1"></span>tosownych <span class="_ _17"></span>przypadkach <span class="_ _3"></span>o <span class="_ _3"></span>wpł<span class="_ _1"></span>yw <span class="_ _3"></span>in<span class="_ _1"></span>formacji <span class="_ _3"></span>doty<span class="_ _1"></span>czących <span class="_ _17"></span>przyszłości, <span class="_ _3"></span>zgod<span class="_ _1"></span>nie <span class="_ _3"></span>z <span class="_ _17"></span>polityką </div><div class="t m0 x4 h4 y34c ff3 fs2 fc0 sc0 ls0 ws0">opisaną w n<span class="_ _1"></span>ocie <span class="ff2">2.12. S</span>zczegóły<span class="_ _1"></span> dotyczące wyso<span class="_ _1"></span>kości odpisu <span class="_ _1"></span>–<span class="ff2"> patrz nota<span class="_ _1"></span>  <span class="ls3">12</span>. </span></div><div class="t m0 xe h9 y34d ff5 fs5 fc1 sc0 lsc ws0">5.<span class="ffa ls0"> <span class="_ _f"> </span><span class="ff4">Zarządzanie ryzykie<span class="_ _0"></span>m <span class="ff5">finansowym </span></span></span></div><div class="t m0 x4 h4 y34e ff3 fs2 fc0 sc0 ls0 ws0">Działalność <span class="_ _3"></span>prowadzona <span class="_ _3"></span>przez <span class="_ _1"></span>Spół<span class="_ _1"></span>kę <span class="_ _1"></span>naraża <span class="_ _3"></span>ją <span class="_ _1"></span>na <span class="_ _3"></span>wiele <span class="_ _1"></span>różnych <span class="_ _3"></span>rodzajów <span class="_ _3"></span>ryzyka <span class="_ _1"></span>finan<span class="_ _1"></span>sowego: <span class="_ _1"></span>ryzyko<span class="_ _1"></span> <span class="_ _1"></span>rynkowe <span class="_ _3"></span>(w <span class="_ _1"></span>tym </div><div class="t m0 x4 h4 y34f ff3 fs2 fc0 sc0 ls0 ws0">ryzyko <span class="_ _1d"> </span>zmiany <span class="_ _1d"> </span>kursu <span class="_ _1d"> </span>walut, <span class="_ _1d"> </span>ryzyko<span class="_ _1"></span> <span class="_ _1e"> </span>zmian<span class="_ _1"></span>y <span class="_ _1e"> </span>wartoś<span class="_ _1"></span>ci <span class="_ _1e"> </span>god<span class="_ _1"></span>ziwej <span class="_ _1e"> </span>lub<span class="_ _1"></span> <span class="_ _1e"> </span>p<span class="_ _1"></span>rzepływów <span class="_ _1d"> </span>pieniężnych <span class="_ _1d"> </span>w <span class="_ _1d"> </span>wyniku <span class="_ _1d"> </span>zmian <span class="_ _1d"> </span>stóp </div><div class="t m0 x4 h4 y350 ff2 fs2 fc0 sc0 ls0 ws0">procentowych), <span class="_ _3"></span>ryzyko<span class="_ _1"></span> <span class="_ _1"></span>kr<span class="_ _1"></span>edytowe <span class="_ _1"></span>oraz<span class="_ _1"></span> <span class="_ _3"></span><span class="ff3">ryzyko<span class="_ _1"></span> <span class="_ _3"></span>utraty <span class="_ _1"></span>pły<span class="_ _1"></span>nności. <span class="_ _1"></span>Ogólny<span class="_ _1"></span> <span class="_ _1"></span>p<span class="_ _1"></span>rogram <span class="_ _3"></span>zarządzania <span class="_ _3"></span>ryzykiem <span class="_ _3"></span>Spółki <span class="_ _3"></span>skup<span class="_ _1"></span>ia <span class="_ _1"></span>się </span></div><div class="t m0 x4 h4 y351 ff3 fs2 fc0 sc0 ls0 ws0">na  minimalizowaniu  jego  potencjalnego  wpływu  na  wyniki  finans<span class="_ _1"></span>owe  Spółki.  Spółka  nie  wykorzystuje  pochodn<span class="_ _1"></span>ych </div><div class="t m0 x4 h4 y352 ff3 fs2 fc0 sc0 ls0 ws0">instrumentów finans<span class="_ _1"></span>owych<span class="ff2"> </span>w <span class="_ _1"></span>celu zabezpieczania s<span class="_ _1"></span>ię przed <span class="ff2">ty<span class="_ _1"></span>mi </span>zagroż<span class="ff2">eniami. <span class="_ _1"></span> </span></div><div class="t m0 x4 h4 y353 ff3 fs2 fc0 sc0 ls0 ws0">Zarząd  ustala  ogólne  zasad<span class="_ _1"></span>y  zarządzania  ryzykiem  oraz  politykę  dotyczącą  konkretn<span class="_ _1"></span>ych  dziedzin,  takich  jak  ryzyko </div><div class="t m0 x4 h4 y354 ff3 fs2 fc0 sc0 ls0 ws0">kredytowe, czy inwestowanie <span class="_ _1"></span>nadwyżek pł<span class="_ _1"></span>ynności. <span class="_ _1"></span><span class="ff2"> </span></div></div><a class="l" href="#pf13" ><span class="d m1" style="border-style:none;position:absolute;left:628.960000px;bottom:899.300000px;width:22.230000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf2e" ><span class="d m1" style="border-style:none;position:absolute;left:924.720000px;bottom:844.480000px;width:14.640000px;height:15.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf11" ><span class="d m1" style="border-style:none;position:absolute;left:1037.280000px;bottom:672.520000px;width:22.230000px;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:513.440000px;bottom:648.100000px;width:14.640000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf10" ><span class="d m1" style="border-style:none;position:absolute;left:238.540000px;bottom:451.720000px;width:22.230000px;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:703.920000px;bottom:451.720000px;width:14.640000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf17" class="pf w0 h0" ><div class="pc pc17 w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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/W6x730nQvDIyL8U1/5Zp/3vfPW2TNP2PzJS68OH1x4xe4dN3afuOCyKHOKydyw/Nzpx7rlcsZXr5pPH2TXRVPddONye+m1N2YXxfLBD7r7ZP91XeMykzynG9lZjqw/65h1Zzz7F3/3Lz79Jx/53IFJG4NZZbVYvs1PJQOAH6mgqzRhjepQ2Y+6/Ueuzzc88zFb5jykKDOu3tQri5dbPibFjzlq05tf+utNaKHYQ5/57r3XjOVxyrFbXvPCR81Jw9ByF5dcuyifVdajN8w++Kw7rjH99Clbj93UfvXAJMOvvuHAYu8b28F9zzzus9uvmdR+rObzF1+6/Zp9inWe4y0bhsdvnc3MkK6+YW/ta2na4n3UGtJlu/c1MXb3U0/c+nd//X+2HndUpqQyfa5jpJl567Euuxc88p47rtz+kQv3LqiRlRJjE2vVAazGKRfZQHK3ydbh0m+fc6e/e8Vjzzhq7RrL6T30qUbmZtO3EW1lhJ42dDvC+sPL4hGK1kMyi1omi1tcWzw2Nf1lO3bujtH0sVkPvMvmjVqeyfFhg3qvM050pcwW+vaSXTeG/Lyfv/O6tqipnu2r3nn+jt3L8mxy+QmPuEcxD/l1N45v3L+Y7Yx5c/rxm6qZu758+e6fPPW4NY3PTW44ZtOGn7rzCcVCclkvVSsKK6FiXjY2C2967iNf+aQH/OTWtonlagOPymsPYBUG3SbZjncf5Ve89QWPeMnjfu6k9d5bW7IOcrlRF7JO5VtqLsnkUlFIpVWdbmEhRVE2SldKvuOGvROrnmHpd902ajOV0WScdNyRqUZWJhpduueAy0/a1NztpGO9n3eVC6/qapmRJptG8aj7np7yKrvoiuv7amll84bZM0+cS28iu4t27N9y2IYT77DlXW9+46nHHLXtiM2mmM6jSz490ZD3atJn1w38yfe/03tfct5Z25qm1AG7RANYlUEf1W7LYPH3nvaQ+5xy2IybfLaX0lwK5beNZFeaboqUUk3VIKe7DE33IEqTLFV6+fw41MhkSts4O13u3qS0Zs2aVJE8rdm30KXcYnzXk45orfZ9p3WbJ31YHZ9y3Nb13qUk8x27DqSVjHrkxtG29bPmgxr9VdcfSHVn3e3Ul73geXc77UTPkGSpsKaaa2XrjGpSZ21YE8vj49YN/vvzfuXE0X71S7z2AFZh0O9xp22v/51fe+S97rymLlhmX8pAkjxtJBsUZaucDntvfjrLwZ2IqsxyugFoyJQqB4fGWhhXrTyXSzOjuWoe1sp97YxbpjKqWSxV07ix5gFnHtuGpaf6xSylyf7BZ54wtCiWSl2w/QaptexP2dqcdofNWWXN4PIrdi6FD5UzZTAo7tPd7Wy6hd3K2Zn6opxusuGDYTGdevjMB175hLN/9jReewCrMOhbN7en/cTRGa18LmoWTTx7mz4GfSXiqYObUBwM+nQo3rtUMlyRltPil5RFP5BUTF1TXWERWjPxUlOWMbB01SbGljGnkI0tB2eevHH9hiPM+rbuTZN5OeeuJ2Y0npEZX7tib6Y3Hnc6au1JWzc0NkyVpYX+ml372oy+s1TNnJ5YbVRbTXekm25il61ikNlaKiYl48jD159wzBZeewCrMOh/+6kvPu6/vOUfv75rXlKRxURyqU57LSmndxylbKWalqlUpopnhlSn6wVNnTVpKYtUnR02smaQvaUOjDtTmiZj+fJEUaNIbXSzrUsl1M+o/vxdtqU3siZt+BNHjO541EaVImWtdtGO/W12bdjxWzZv23LYrC1m9Ukz+Pql1/ZS07q7pynkkjJSEbJ+Ze88eZ9SVtUFeVy4e/LkN/zd29/9MV57AKsw6PPNhv97TffEl/7p+z57yZJ72owipJBZpDJWdpCTdHAC3ZRKWVoxqXcLmYeU0bunJLOQbZxtVazU3rzZsfdA6RZNxVT23Li3NBoro23Wrp2JbNPTM8858xj1tbdZqdzv9DsMi8kyXFfunL9h2RSLUfOwI49oZtvNm0YuWy7lG1fcUK0UC59O7ptLblakNtVEVPMsKUtPb/pmzZev6R73wj9576cvX/INvPYAVplGUpQc982B2PDyN36gtUc/8KyjD89xhFd3s+lWzp3MUl7lLrl6s0zJpxMvSlc1heV0+mU69aHNa2ca1V6NRb1iz3LTNtmXorrzhj2yXqWktHnjnKkoXKbDNw1l4Vlr2mHr5yxlik5++c7dWSJL46U9/5u7r965Z7mMZAtSXn79fleaarnlChxVWVMldykWFKOiuqDhJXv6Z73+/duvH88NhrzwAFZn0KWhvIxT19Tmt1/zFw+49xm/+5h7HXPE2tbktZ++z1jlIUmRypzu8KmDA3VLy1SaqZbs7eBbkscfsXGDL9zQrC8x/szXrl+YaKYsL9XysYv2dTmnzHXD5aMPX2thVqym3Kq7FH1VKqtJiq6GX3jlTllMwrzGK9/x102t+3xrUd9WfeWKGw+uP8yVHy5SWpOqRbLaKOeqL+3t8k8++KU3ffSCHfMDG2we9gsSTQewGqdcVIdKi1lfbsvCaOsHPnX1o178l1/fPe5qtexlNazt1bi8URQpNAhNn28VMmVamqoaZfFbzMwctnZwz6OHsiZUvn7Fnrd++Au7o/3ohdd+/vIDKrMldPombZgdyEw5nYOv1TzMLdM13UI0Bq6LLt+ZcrVzmb6gDfvLNmlU2iL5N27Ye2AsWSs1K4twzEKZ00fTRCxl2RGj33rjP736Lz5/9b4S6dVzseW+fwCrNOglwrLXwj5l7boaNvrqrnjuK99x1f4uyijS+6zTXipdKreY3YiV7qqRNWElV6Y+zKSMfOCZJ5bsTJYqr3rn3z/91e9/7mveIyuKBWu6M07YZBkyRV/lysxQW61J8zCfPtjRlFdfs9/S1al0nanJaMtkeTLpwpt56eo9e/vpIsqDp+WWrkZq+3ayMNBr/+L8D31u5/5c27QjZZVP74wFgNUY9FZ7Gy2VMlR1tzRb6po1n7p84aHP+qNXve9ze2rjKqWmQpmulKd8OleeKVkvlxepSCVVUp7TO0vNHn723bbOjk19SLtmTv7AF/df3W9RxiD2mS098D53KWahtEHWiOKtbCRrZU2v6RJ0n/R+ybWLkY1Jx8zWY2e6Y2YnJ8wtettUDasGF+7Y06WqNF0Nn5L6krXss/JXF1x93vP+7M/+5svLPlMH7bjvzEydmG8BsCo1ktLHypHqwEyuZdmCpU+ajd9Y8pe95wtfvfSq1zz7vMPcpFiZqpjek3kwoBO5q5r1GX2GTdfHuNJkRx6x8VH3PuEtH/3Kom/obYOaZbmrWd8sL9/l2MN+9vSTTJKHrE8vJU0ZUip7d+tCaXbZzgNXL6asDmz5zS9/8jF38C61cMP8ff7Tn45tnWXzte37z7unLDplLy8R7t4uht78T//68rd+arGbsSIr+zJblTbDSpp3vQbMugBYjSP0qmFVUz3SIuSptmQvmXyw7Ov+5vxL3/DeT+0MdW7KBeViuPfTZ3WZyTQyebfYxlKbizPNyu09kkwxkc677xnr8kCJZXlnZSJb0tLyjMUj73XKWlt5aEAqTB5d38ZSG0sllkpUdxVvrtqzN9pGbV0/V08/phzV6g5tHrex3bx+4LE86vtrr9mtfsnVmUVmhjfzrn/8yuWvfcsnFvpNNhil16xa+emTaeqLxrzwAFbnCL3P9bJePpEU2SjWusbKiWqY2v1+xGs++KXPXnT5M37pXr9w+pZisSQV2UBmsoxsrL/DTLc4Mx8ZG0rTTO8rVVr2me2Zx21+8VPO/f3/+Q97Frfvbzav7XYftmHdk8655xMfdGe3MJnLJQ/lmoEdP9rvUu9a1/aWqoorr9t9xMzEfPHUrTNzytnYm+51ptx92+jL3f61k/HC7qtdYWaRzZINLr5u/5988FN//amv74v1jS3XbhLNUBoossmJ2yQtJq6RZnjtAawylpn2H98pddOgKweKgWzsmpRUX1uN5jLHVufXTnb+wW//8iN/7rSBNExLy0Z99Faa5Ssnc+lSkVfb1vS9SqPa11qbYdsvHbDhjvn+Qx/9zPlX2p0O9yede4+jNg4H/Y2dz7YmaaDsO5Wuq7u9adKWS26s3brSVJssaLizU+NqI7eUHJRFpVf5Df3MfMl1vZY12daWmjZ2//wV809+0ZuuG2+et0Z2/aAOG9+0FP10k6PGxlJXTellw2B04zsez8sPYLUFvfmPb0yVzGGay6rUKxtTtfSixrILq73PmJoZW37CfY998S+fuXn93LgMBuoVZnnjkm9yUyd32Uwshs941sgwMzNVeZ8W7hkLabNz0S9aO6Ooskbz0pyldaaicW9tSVsyG2nZow2rFq50s75aY1bMwvucFGszFzzmolv0UStf6uPd/3D+6977me2La7psVKpULcPC0ltll5ZSIzXKItmGUSXoAFbhlEtoJjOlUIbJMouUKZdZl73MTI1ln6qLaX/8sUs/ftn4Tc9/yBnrslVjUWXrRtaFLNTKLH3Ga0jFS5opM4uymKdkNitJ3syZMq2RpDWS5NZkSsNWaaY5SRrJ1VjTW7pk0TQ2MWtSTRYzU+c+U93qouXiVc1hr3jnF97xt1+qttGjFutr1XQvOpllhFSUMrPMXuolafqHA8AqcvsXe5hvv/SyZzz/D79+9f6JZdqyPDKaqsFQOZOdSSrTkb4ffOLu9LbSf4+y8s0ua2XTs61NqK1RvKvN2gPd5lf94d998G/+Ib+HPwUAfoyCbgeXrmSql31tZ330i971tn+44IAGfbqsWMr6XnWcGWNJ3oc8VKRmpcl5+zcJyoP7ZpgOLnKXrLcIj35Z+ug39zzixe/7q38+f9lnZY2UsnqLjU8B4MdsyuV2FTZkkk/Mr1hqXvBnn/n6lePnPf6nD/MY9ovyUWhgpoFqf3CnC02fzqiQUofemtlkpsyV1YxmcfPjBKpUUvL08Lrsgw9/8erf/G/vP5CzrW+uKuGNIm5eMwkAjNC/a289U2mlKVEz9nVr3/63X3n12z+zp8ssSkXfWEzXLKop3/673/aB8817abgiNL0R1EzVFao+b+37z7/mua99/3LMmGXnM1GG003xUtMHwwAAI/RDzoF4E1k93GQ58MVo3va3n77okm8+5zfOOevk2ZnsJQ81JSWl5U1j5dsU2fz2Q5M602Aik3yosOgumc8/eOcn/ur/XLq/tpmTph907UB1+kCXDDNjeA6AEfqhc2tSpsx6GyrbUveX2D9u5j62vT/3Ze/+0AU7unTTwSmT6JW98mCarb3NQU9lSBYRUjHFUHJpXuXiG/Phv/O2v/yX7fu7UZjcIlVUY7pER0pZSeO2fgAE/bvOttxiJsRkkV6bmoNwZVPLYClmX/D69/3Dv+5alvnKW5mSUtFNv6vetj/j4JFlpHnTq1EN6w8oux3zesprP/TNfTNjN/OJVUUOqoXUW1Zb+RMYngMg6LdxMmRls+he1ocNqmZTRRqr2tUL6x7/ivc88w///op9y2G1Wgnz6b5Bedtm0G+OcZq89ClJtTQLOXrbR75w7jPf+MlLF/p+GBZSNQ3SBukq2XsGIQdA0G9LzU3T52hlKEOZHu5RuuLjNsOiqb2Hmw32xZq3/e+rznvh267cfWDefcmbNL9d6wgP7kBkOf2XQNa91Z7yR//7Oe/43PYDTeMp7ZfW1JiN0ss6i8aUYZnTv0smqxYBEPTvNnLOlRWF0xUsubLP3HR9uVlYqR59LmeOqw0vuK4574Xv/vDnvjEf6uWSbtqX7rb/Y6CmJlVf3DH/+N9933s+s32p2dzbsJ+MXWExff75dFmL9VbSmrQiuemmuRcAIOjfbTZk5e3O8D6sU3XVoXIQJbN0UeTFh3Wh5uiCPXf4r3/wple+4V37libT77od71SmpnseferTX3jM8//4n76+Z1KluqwatV0bdSQ70NhCqcWikY1lJivT+0g9w5MhOoAfR42kov6meQqT3cpxfsuvT4flmSktH5wXOfgtZr2p2JJyx/XtcW/55DU3tJ//vafc6yhNmtzb5ZzIh7wAABWdSURBVObG55WDWodeJHUHf1Z4pE+fI9Noon6hb9f/0WdvfO6ffLPGUZaLxQ/eZlQ7uQ5uH9r7yrlF3iLiZirZf7e/jlSIPoBVGfRe7U1T1yvdO8Txbfqyas2gnf3rj3/hwA3X/s4THnDykevnNI5c00nWZAmVbORZ5REqpiarMifW7uzWvfEvPv2nf/fFiNlUEzevd/y+nVtw8xGA1TnlYnbwEVp2m45v45f5mkkdLTWH/eNXrjvv2X/0/gv2dj7sTGZymZtktR4cb7tCqhOzS/f7o176nlf/zUV7u+HaXGyy+0GcWyZBB7AaR+ieN09ZmOyQx7fxy7L2Kk0djyfN3N6aL3jVO4dPfch/uPcdZ7Ja35pqls7VmMamzPBOg2/uWX76K9765avG6RvDu+WlA9YObnpD9ft4bs5SGACrMuiWNy8Tt5v3BP03j2/jl3mMQzXbpk9btNnlrvtPb/7o17ef8azzfmbTTKRZamgKZa/wA2re88mv/7e//PSVe7qJRlKfVf1gU8rsB3BuRtABrMqgVx/ophHuysMOv+vxbfuyRssrTwuQVWuiKbtzzes/9JWvXLT9lf/5V47ZOBpmFmlsc3sbe82ff+7NH/z0fG5SM6s6kVnK+2ZO/UQ3LXn8/p1bx4wLgFVnupgwfkAfblXq5P3Ks1ZisNi2H79k91Nf8f5v7Jykssu8rurlf/6lt37kc0s2qyJlyIokWSjGP6ATM+d5LwBW4wj9cNubtxzdHur4Nn6Zexdm042EPGWZmfs79zqcu3jHzme/6LXP/7Wf33bUES99+z//y8U3mI02+GIb+9K8WpPmltFEH+ZxcLH89/Hc1h36yewA8CPGMvPLe3TzO4dmhzy+jV/W+8p/2jTosqIa4WOXFWv6WNMtzw36fTHbtc2kpqRhqMhCK7PdZlZvMZnyfTw3k+6ymWkXAKsu6P3KbfQ3jWO/P/PUVTbdJPrggkFLZdEkZH0MqqdJTWSxmO5KEXKTiskzJIUszXWLN2y/j+cmWcNSdACrLOhcAgD4UZTfcce7JTfBA8CqwGIPACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOhcAgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQA/aI0kM+NC4IdfZnIRgEME/eKLL+ZCAMCPOqZcAICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKBzCQCAoAMACDoAgKADAAg6ABB0AABBBwD8/2GZaWZcCPzwy0wuAnCIoHMVAGAVYMoFAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDqXAAAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAElSI8nMuBD44ZeZXATgEEG/+OKLuRAA8KOOKRcAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgD4/8u4BPhRkZlcBOC7BZ3/SQBgdWDKBQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6lwAACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQuQQAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AMCPnkaSmXEhAOCHXGYeOugXX3wxVwoAftQx5QIABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQDw72CZaWZcCAD4IZeZhw46lwkAVgGmXACAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdwP9rx45RHAaCIIpOge5/vz5NOXC4wcDCejXWe6GYqIKPaBB0AEE3AYCgAyDoAAg6AIIOIOgACDoAn3GttZIYAuDm2u6DPjOWAjidkwuAoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAM8V0wAcIS2m6BvXwBwBCcXAEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABEHQAQQdA0AEQdAAEHUDQARB0AAQdAEEHEHQABB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQcQdBMACDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg6AoAMIOgCCDsAfudZaSQwBcHNt90GfGUsBnM7JBUDQARB0AAQdAEEHEHQABB0AQQdA0AEEHQBBB0DQARB0AAQdQNABEHQABB0AQQcQdAAEHQBBB0DQAZ4rbZMYAuDm2u6DbiaAL+DkAiDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgAgm4CAEEHQNABEHQABB1A0AEQdAA+41prJTEEwM213Qd9ZiwFcDonFwBBB0DQARB0AAQdQNABEHQABB0AQQcQdAAEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHYBfiAkAjtB2E/TtCwCO4OQCIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6ACCbgIAQQdA0AEQdAAEHUDQARB0AAQdAEEHEHQABB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQcQdAAEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABEHQAQQdA0AEQdAAEHUDQARB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHQBBB0DQAQQdAEEHQNABEHQAQQdA0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdAEEHEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdAAEHUDQARB0AAQdAEEHEHQABB0AQQdA0AEEHQBBB0DQARB0AAQdQNABEHQABB0AQQcQdAAEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABEHQAQQdA0AEQdAAEHUDQARB0AAQdAEEHEHQABB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHQBBB0DQAQQdAEEHQNABEHQAQQdA0AEQdAAEHUDQARB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdAEEHEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHQAQQdA0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdABBNwGAoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6AC8XT8/JbELgD90AP7HC19gI4e5v1rnAAAAAElFTkSuQmCC"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">23<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h32 y355 ff5 fs1 fc1 sc0 ls10 ws0">5.1<span class="ffa ls0"> <span class="_ _20"> </span><span class="ff5">Ryzyko rynkowe  </span></span></div><div class="t m0 x4 h1e y356 ff4 fs2 fc0 sc0 ls0 ws0">Ryzyko zmiany kursów walut <span class="_ _3"></span><span class="ff5"> </span></div><div class="t m0 x4 h4 y200 ff3 fs2 fc0 sc0 ls0 ws0">Obecnie Spółka <span class="_ _7"></span>d<span class="_ _1"></span>okonuje znaczących zakupów <span class="_ _7"></span>to<span class="_ _1"></span>warów u <span class="_ _7"></span>dosta<span class="_ _1"></span>wców <span class="_ _0"></span>zagranicznych, w szczególności <span class="_ _7"></span>w<span class="_ _3"></span><span class="ff2"> </span>Chinach,<span class="_ _1"></span> według </div><div class="t m0 x4 h4 y17c ff3 fs2 fc0 sc0 ls0 ws0">cen <span class="_ _3"></span>określonych<span class="_ _1"></span> <span class="_ _3"></span>w <span class="_ _3"></span>walutach <span class="_ _3"></span>ob<span class="_ _1"></span>cych <span class="_ _3"></span>w <span class="_ _3"></span>ty<span class="_ _1"></span>m <span class="_ _3"></span>w <span class="_ _3"></span>szczególnoś<span class="_ _1"></span>ci <span class="_ _3"></span>w <span class="_ _17"></span><span class="ff2">CNY <span class="_ _1"></span>i <span class="_ _17"></span>USD. <span class="_ _1"></span></span>Stru<span class="_ _1"></span>ktura <span class="_ _3"></span>waluto<span class="_ _1"></span>wa <span class="_ _3"></span>zobowiązań<span class="_ _1"></span> <span class="_ _3"></span>handlowych </div><div class="t m0 x4 h4 y28a ff3 fs2 fc0 sc0 ls0 ws0">została przeds<span class="_ _1"></span>tawiona poniżej: <span class="ff2"> </span></div><div class="t m0 x4 h4 y357 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y358 w27 h3b"><div class="t m0 x19 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x7d y358 w28 h3b"><div class="t m0 x12 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x7e y358 w29 h3b"><div class="t m0 x1d h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2022<span class="_ _0"></span> </div></div><div class="c x4 y359 w27 h3c"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x7d y359 w28 h3c"><div class="t m0 x55 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">47<span class="ls0">% </span></div></div><div class="c x7e y359 w29 h3c"><div class="t m0 x53 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">84<span class="ls0">% </span></div></div><div class="c x4 y35a w27 h3d"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">USD </div></div><div class="c x7d y35a w28 h3d"><div class="t m0 x55 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">32% </div></div><div class="c x7e y35a w29 h3d"><div class="t m0 x7f h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">7% </div></div><div class="c x4 y35b w27 h3c"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">EUR </div></div><div class="c x7d y35b w28 h3c"><div class="t m0 x54 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">1%<span class="ls0"> </span></div></div><div class="c x7e y35b w29 h3c"><div class="t m0 x80 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x4 y35c w27 h3d"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">CNY </div></div><div class="c x7d y35c w28 h3d"><div class="t m0 x55 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">% </span></div></div><div class="c x7e y35c w29 h3d"><div class="t m0 x7f h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">9% </div></div><div class="c x4 y35d w27 h3d"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0"> RAZEM </div></div><div class="c x7d y35d w28 h3d"><div class="t m0 x4 h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">100%<span class="ls0"> </span></div></div><div class="c x7e y35d w29 h3d"><div class="t m0 x81 h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">100%<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y35e ff3 fs2 fc0 sc0 ls0 ws0">W <span class="_ _17"></span>ramach <span class="_ _17"></span>podpisanych <span class="_ _17"></span>umów <span class="_ _3"></span>kredyto<span class="_ _1"></span>wych <span class="_ _17"></span>Spółka <span class="_ _17"></span>posiada<span class="_ _1"></span><span class="ls22">ła</span><span class="ff2"> <span class="_ _17"></span></span>możliwość <span class="_ _17"></span>wykorzystania <span class="_ _17"></span>dostępnych <span class="_ _17"></span>kredytów <span class="_ _17"></span>w <span class="_ _3"></span>EUR <span class="_ _17"></span>i </div><div class="t m0 x4 h4 y35f ff2 fs2 fc0 sc0 ls0 ws0">USD. <span class="ff3">Na <span class="_ _7"></span>dzień 31 grudnia <span class="_ _7"></span>20<span class="ff2">23 <span class="lsd">r. <span class="_ _7"></span><span class="ls0">i 31 grudnia <span class="_ _7"></span>2022 <span class="ff3">r. <span class="_ _7"></span>Spó<span class="_ _1"></span>łka nie <span class="_ _7"></span>posiadała zobowiązań z <span class="_ _7"></span>tytułu kredytów <span class="_ _7"></span>w walucie <span class="_ _7"></span>o<span class="_ _1"></span>bcej<span class="_ _1"></span><span class="ff2">. </span></span></span></span></span></span></div><div class="t m0 x4 h4 y360 ff3 fs2 fc0 sc0 ls0 ws0">Na dzień <span class="_ _1"></span><span class="ff2">31 <span class="_ _1"></span>grudnia <span class="_ _1"></span>2023 </span>r. <span class="_ _1"></span>saldo<span class="_ _1"></span> środ<span class="_ _1"></span>ków pieniężnych<span class="_ _1"></span> w walu<span class="_ _1"></span>cie obcej <span class="_ _3"></span><span class="ff2">(USD <span class="_ _1"></span>i EUR<span class="ls1e">) <span class="_ _1"></span></span></span>sta<span class="_ _1"></span>nowiło <span class="_ _1"></span><span class="ff2">3</span>% całego <span class="_ _1"></span>salda <span class="_ _1"></span>środków </div><div class="t m0 x4 h4 y361 ff3 fs2 fc0 sc0 ls0 ws0">pieniężnych (na 31 g<span class="_ _1"></span><span class="ff2">rudnia 2022 <span class="lsd">r. <span class="_ _1"></span></span>- <span class="ls3">17</span>%). </span></div><div class="t m0 x4 h4 y362 ff2 fs2 fc0 sc0 ls0 ws0">35,8% <span class="_ _3"></span><span class="ff3">przy<span class="_ _1"></span>chodów <span class="_ _17"></span>Spółki</span> <span class="_ _17"></span>jest <span class="_ _3"></span>realizowan<span class="_ _1"></span>e <span class="_ _17"></span><span class="ff3">przez <span class="_ _3"></span>dział<span class="_ _1"></span>alność <span class="_ _3"></span>eks<span class="_ _1"></span>portową, <span class="_ _17"></span>według <span class="_ _3"></span>cen <span class="_ _17"></span>określonych <span class="_ _17"></span>w <span class="_ _17"></span></span>walutach <span class="_ _17"></span>obcych, </div><div class="t m0 x4 h4 y15e ff3 fs2 fc0 sc0 ls0 ws0">głównie <span class="_ _17"></span>w <span class="_ _10"></span>USD<span class="ff2">. <span class="_ _10"></span></span>Na <span class="_ _17"></span>dzień <span class="_ _10"></span>31 <span class="_ _17"></span>grudnia <span class="_ _10"></span>20<span class="ff2">23 <span class="_ _17"></span><span class="lsd">r. <span class="_ _10"></span></span>6</span>% <span class="_ _17"></span>całego <span class="_ _10"></span>salda <span class="_ _17"></span>należn<span class="_ _1"></span>ości <span class="_ _10"></span>z<span class="_ _7"></span> <span class="_ _10"></span>tytułu <span class="_ _10"></span>d<span class="_ _7"></span>o<span class="_ _1"></span>staw <span class="_ _17"></span>i <span class="_ _10"></span>usług <span class="_ _17"></span>sta<span class="_ _1"></span>nowią <span class="_ _10"></span>należności </div><div class="t m0 x4 h4 y15f ff3 fs2 fc0 sc0 ls0 ws0">wyrażone <span class="_ _1"></span>w<span class="ff2"> <span class="_ _3"></span>tej <span class="_ _1"></span>walucie <span class="_ _3"></span>(na <span class="_ _1"></span>31 <span class="_ _3"></span>grudnia <span class="_ _3"></span>2022 <span class="_ _1"></span>r. <span class="_ _1"></span>36%) <span class="_ _3"></span>Ponadto <span class="_ _3"></span>8</span>% <span class="_ _1"></span>całego <span class="_ _3"></span>salda <span class="_ _1"></span>stano<span class="_ _1"></span>wią n<span class="_ _1"></span>ależności <span class="_ _1"></span>wyra<span class="_ _1"></span>żone <span class="_ _1"></span>w <span class="_ _1"></span>E<span class="_ _1"></span>UR <span class="_ _1"></span>(na </div><div class="t m0 x4 h4 y363 ff2 fs2 fc0 sc0 ls0 ws0">31 grudnia 2022 r: 2%)<span class="_ _1"></span>.  </div><div class="t m0 x4 h4 y2ce ff3 fs2 fc0 sc0 ls0 ws0">Istnieje ryzy<span class="_ _1"></span>ko, iż <span class="_ _1"></span>w p<span class="_ _1"></span>rzyszłości wahan<span class="_ _1"></span>ia ku<span class="_ _1"></span>rsów walut <span class="_ _1"></span>mogą mieć <span class="_ _1"></span>zarówno n<span class="_ _1"></span>egatywny, <span class="_ _1"></span>jak <span class="_ _1"></span>i pozy<span class="_ _1"></span>tywny <span class="_ _1"></span>wpływ na <span class="_ _1"></span>wyniki </div><div class="t m0 x4 h4 y364 ff3 fs2 fc0 sc0 ls0 ws0">finansowe <span class="_ _1"></span>Spół<span class="_ _1"></span>ki. <span class="_ _1"></span>Spółka<span class="_ _1"></span> <span class="_ _1"></span>dotychczas<span class="_ _1"></span> <span class="_ _1"></span>nie <span class="_ _1"></span>wyko<span class="_ _1"></span>rzystywała <span class="_ _3"></span>pochodnych <span class="_ _3"></span>instrumentów <span class="_ _1"></span>finanso<span class="_ _1"></span>wych <span class="_ _1"></span>do <span class="_ _3"></span>zabezpieczenia <span class="_ _3"></span>się </div><div class="t m0 x4 h4 y365 ff3 fs2 fc0 sc0 ls0 ws0">przed skutkami przyszłych zmian kursów w<span class="_ _0"></span>alut obcych.<span class="ff2"> </span>Poniżej przedstawiono wrażliwość wyniku finansowego brutto na </div><div class="t m0 x4 h4 y366 ff3 fs2 fc0 sc0 ls0 ws0">wzrost <span class="_ _7"></span>kursu <span class="_ _7"></span>pos<span class="_ _1"></span>zczególnych <span class="_ _2"></span>walut <span class="_ _7"></span>n<span class="_ _1"></span>a <span class="_ _2"></span>d<span class="_ _1"></span>zień <span class="_ _2"></span>31 grudnia <span class="_ _2"></span>202<span class="_ _1"></span><span class="ff2">3 <span class="_ _7"></span><span class="lsd">r. <span class="_ _7"></span><span class="ls0">oraz <span class="_ _7"></span>31 <span class="_ _7"></span>grudnia <span class="_ _7"></span>20<span class="_ _1"></span>22 <span class="_ _2"></span>r.<span class="_ _1"></span> <span class="_ _7"></span><span class="ff3">o <span class="_ _2"></span>1<span class="_ _1"></span>0%, <span class="_ _7"></span>przy <span class="_ _7"></span>pozosta<span class="_ _1"></span>łych <span class="_ _7"></span>warunkach </span></span></span></span></div><div class="t m0 x4 h4 y367 ff2 fs2 fc0 sc0 ls0 ws0">niezmiennych<span class="ls4">. </span><span class="ff3">Wrażli<span class="_ _1"></span>wość jest us<span class="_ _1"></span>talona w wyniku<span class="_ _1"></span> przeliczenia wpływu wyżs<span class="_ _1"></span>zego/niższego kurs<span class="_ _1"></span>u na przeszacowan<span class="_ _1"></span>ie sald </span></div><div class="t m0 x4 h4 y368 ff3 fs2 fc0 sc0 ls0 ws0">należności i zob<span class="_ _1"></span>owiązań hand<span class="_ _1"></span>lowych oraz pozostały<span class="_ _1"></span>ch<span class="_ _1"></span> wyrażonych w walutach.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y369 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y36a w2a h24"><div class="t m0 x19 h11 y68 ff2 fs3 fc0 sc0 ls0 ws0">  <span class="ff5">Wzrost kursu wal<span class="_ _0"></span>ut o 10% na 31 <span class="_ _7"></span>grudnia 2023<span class="ff2"> </span></span></div></div><div class="c x7a y36a w2b h24"><div class="t m0 x54 h11 y68 ff5 fs3 fc0 sc0 ls23 ws0">USD<span class="ls0"> </span></div></div><div class="c x82 y36a w2c h24"><div class="t m0 xf h11 y68 ff5 fs3 fc0 sc0 ls24 ws0">EUR<span class="ls0"> </span></div></div><div class="c x83 y36a w2d h24"><div class="t m0 x84 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">CNY </div></div><div class="c x85 y36a w2e h24"><div class="t m0 x81 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">RAZEM </div></div><div class="c x4 y36b w2a h2c"><div class="t m0 x0 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Należności h<span class="_ _7"></span>andlowe i pozostałe<span class="ff2"> </span></div></div><div class="c x7a y36b w2b h2c"><div class="t m0 x24 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">187      </span></div></div><div class="c x82 y36b w2c h2c"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">275      </span></div></div><div class="c x83 y36b w2d h2c"><div class="t m0 x25 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                   <span class="ls0">-<span class="_ _1"></span></span>     <span class="ls0"> </span></div></div><div class="c x85 y36b w2e h2c"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">462      </span></div></div><div class="c x4 y2d3 w2a h2c"><div class="t m0 x0 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania ha<span class="_ _7"></span>ndlowe i pozostałe<span class="ff2"> </span></div></div><div class="c x7a y2d3 w2b h2c"><div class="t m0 x58 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">(607)     </span></div></div><div class="c x82 y2d3 w2c h2c"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">(24)     </span></div></div><div class="c x83 y2d3 w2d h2c"><div class="t m0 x58 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">(381)     </span></div></div><div class="c x85 y2d3 w2e h2c"><div class="t m0 x58 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">(1 012)     </span></div></div><div class="c x4 y36c w2a h25"><div class="t m0 x19 h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">RAZEM wpływ na <span class="_ _7"></span>wynik 202<span class="ff5">3 </span></div></div><div class="c x7a y36c w2b h25"><div class="t m0 x58 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">(420)     </span></div></div><div class="c x82 y36c w2c h25"><div class="t m0 x1e h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">251      </span></div></div><div class="c x83 y36c w2d h25"><div class="t m0 x86 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">(381)     </span></div></div><div class="c x85 y36c w2e h25"><div class="t m0 x86 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">(550)     </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y36d ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y36e w2a h25"><div class="t m0 x19 h11 y68 ff2 fs3 fc0 sc0 ls0 ws0">  <span class="ff5">Wzrost kursu wal<span class="_ _0"></span>ut o 10% na 31 <span class="_ _7"></span>grudnia 2022<span class="ff2"> </span></span></div></div><div class="c x7a y36e w2b h25"><div class="t m0 x54 h11 y68 ff5 fs3 fc0 sc0 ls23 ws0">USD<span class="ls0"> </span></div></div><div class="c x82 y36e w2c h25"><div class="t m0 xf h11 y68 ff5 fs3 fc0 sc0 ls24 ws0">EUR<span class="ls0"> </span></div></div><div class="c x83 y36e w2d h25"><div class="t m0 x84 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">CNY </div></div><div class="c x85 y36e w2e h25"><div class="t m0 x81 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">RAZEM </div></div><div class="c x4 y36f w2a h2c"><div class="t m0 x0 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Należności h<span class="_ _7"></span>andlowe i pozostałe<span class="ff2"> </span></div></div><div class="c x7a y36f w2b h2c"><div class="t m0 x59 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">2 020      </span></div></div><div class="c x82 y36f w2c h2c"><div class="t m0 x21 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">121      </span></div></div><div class="c x83 y36f w2d h2c"><div class="t m0 x22 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                  <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x85 y36f w2e h2c"><div class="t m0 x3a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">2 141      </span></div></div><div class="c x4 y234 w2a h3e"><div class="t m0 x0 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania ha<span class="_ _7"></span>ndlowe i pozostałe<span class="ff2"> </span></div></div><div class="c x7a y234 w2b h3e"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">(98)     </span></div></div><div class="c x82 y234 w2c h3e"><div class="t m0 x59 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">2     <span class="_ _1"></span> </span></div></div><div class="c x83 y234 w2d h3e"><div class="t m0 x67 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">(120)     </span></div></div><div class="c x85 y234 w2e h3e"><div class="t m0 x3f h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">(216)     </span></div></div><div class="c x4 y370 w2a h24"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">RAZEM <span class="ff4">wpływ na <span class="_ _0"></span>wynik <span class="ff5 ls6">202<span class="ls0">2<span class="_ _7"></span> </span></span></span></div></div><div class="c x7a y370 w2b h24"><div class="t m0 x59 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">1 922      </span></div></div><div class="c x82 y370 w2c h24"><div class="t m0 x21 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">123      </span></div></div><div class="c x83 y370 w2d h24"><div class="t m0 x5e h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">(120)     </span></div></div><div class="c x85 y370 w2e h24"><div class="t m0 x3a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">1 925      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y371 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y372 ff3 fs2 fc0 sc0 ls0 ws0">W <span class="_ _10"> </span>ocenie <span class="_ _10"> </span>Zarzą<span class="_ _1"></span>du <span class="_ _10"> </span>ko<span class="_ _1"></span>ncentracja <span class="_ _10"> </span>ry<span class="_ _1"></span>zyka <span class="_ _10"> </span>waluto<span class="_ _1"></span>wego <span class="_ _11"> </span>w <span class="_ _10"> </span>zakresie <span class="_ _10"> </span>pods<span class="_ _1"></span>tawowej <span class="_ _10"> </span>działaln<span class="_ _1"></span>ości <span class="_ _10"> </span>operacyjn<span class="_ _1"></span>ej <span class="_ _11"> </span><span class="ff2">jest <span class="_ _10"> </span>niewielka<span class="_ _1"></span><span class="ls25">, </span></span></div><div class="t m0 x4 h4 y373 ff3 fs2 fc0 sc0 ls0 ws0">ponieważ w znacznej mi<span class="_ _1"></span>erze salda <span class="_ _1"></span>denominowane w waluta<span class="_ _1"></span>ch obcych s<span class="_ _1"></span>ię równoważą.<span class="_ _1"></span><span class="ff2">  </span></div><div class="t m0 x4 h4 y374 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y375 ff4 fs2 fc0 sc0 ls0 ws0">Ryzyko przepływów p<span class="_ _1"></span>ieniężnych oraz war<span class="_ _1"></span>tości godziwej z tytułu z<span class="_ _1"></span>miany stopy proce<span class="_ _1"></span>ntowej <span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x4 h1e y376 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y377 ff2 fs2 fc0 sc0 ls0 ws0">Na <span class="_ _0"></span>31 <span class="_ _7"></span>grudn<span class="_ _1"></span>ia <span class="_ _7"></span>2023 r. <span class="_ _7"></span><span class="ff3">Sp<span class="_ _1"></span>ółka<span class="ff2"> </span>posiadała śro<span class="_ _0"></span>dki <span class="_ _7"></span>p<span class="_ _1"></span>ieniężne <span class="_ _7"></span>na rachunkach bankowych<span class="ff2">,<span class="_ _1"></span> <span class="_ _7"></span><span class="ff3">opro<span class="_ _1"></span>centowane <span class="_ _7"></span>w oparciu <span class="_ _7"></span>o zmienną </span></span></span></div><div class="t m0 x4 h4 y378 ff3 fs2 fc0 sc0 ls0 ws0">stopę procentową<span class="ff2"> </span>(krótkoter<span class="_ _1"></span>minowe depozyty bankowe)<span class="_ _1"></span>, co naraża spółkę na ryzyko<span class="_ _1"></span> zmiany przepływów pieniężnych w </div><div class="t m0 x4 h4 y379 ff3 fs2 fc0 sc0 ls0 ws0">wyniku zmiany s<span class="_ _1"></span>tóp procentowych<span class="_ _1"></span>, jednak z u<span class="_ _1"></span>wagi na wys<span class="_ _1"></span>okość tych o<span class="_ _1"></span>dsetek<span class="_ _1"></span><span class="ff2">,<span class="_ _1"></span> ryzyko nie jest <span class="_ _1"></span>istotne. <span class="_ _1"></span></span>Spółka<span class="ff2"> <span class="_ _1"></span>nie posiada </span></div><div class="t m0 x4 h4 y37a ff3 fs2 fc0 sc0 ls0 ws0">innych opro<span class="_ _1"></span>centowanych aktywów. <span class="_ _1"></span>Na 31 grudn<span class="_ _1"></span>ia 2022 r. Spółka<span class="_ _1"></span> nie posiadała <span class="_ _1"></span>oprocentowanych aktywów<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y37b ff2 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf18" class="pf w0 h0" ><div class="pc pc18 w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">24<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y41 ff3 fs2 fc0 sc0 ls0 ws0">Polityka <span class="_ _17"></span>Spó<span class="_ _1"></span>łki<span class="ff2"> <span class="_ _10"></span></span>przewiduje <span class="_ _17"></span>wykorzystywanie <span class="_ _17"></span>kredytów <span class="_ _10"></span>bankowych <span class="_ _17"></span>o <span class="_ _17"></span>zmienny<span class="_ _1"></span>m<span class="_ _1"></span><span class="ff2"> <span class="_ _17"></span></span>oprocento<span class="_ _1"></span>waniu. <span class="_ _17"></span>Naraż<span class="_ _1"></span>a <span class="_ _17"></span>to <span class="_ _17"></span>Sp<span class="_ _1"></span>ółkę<span class="ff2"> <span class="_ _17"></span>na </span></div><div class="t m0 x4 h4 y178 ff3 fs2 fc0 sc0 ls0 ws0">ryzyko <span class="_ _17"></span>zmiany <span class="_ _17"></span>przepływów <span class="_ _17"></span>pieniężnych <span class="_ _17"></span>w <span class="_ _17"></span>wyniku <span class="_ _17"></span>zmiany <span class="_ _17"></span>stóp<span class="_ _1"></span> <span class="_ _10"></span><span class="ff2">procentowych. <span class="_ _17"></span></span>Na <span class="_ _17"></span>dzień <span class="_ _17"></span>31 <span class="_ _17"></span>grudnia <span class="_ _17"></span>2023 <span class="_ _17"></span>r. <span class="_ _17"></span>Spółka <span class="_ _17"></span>nie </div><div class="t m0 x4 h4 y179 ff3 fs2 fc0 sc0 ls0 ws0">posiada zadłużenia z tytułu<span class="_ _1"></span> kredytów bankowych, natomiast n<span class="_ _1"></span>a dzień 31 grudnia 20<span class="ff2">22 </span>r. wszystk<span class="_ _1"></span>ie zobowiązania z tytułu </div><div class="t m0 x4 h4 y17a ff3 fs2 fc0 sc0 ls0 ws0">kredytów bankowych<span class="_ _1"></span> stanowi<span class="_ _1"></span><span class="ls22">ły</span><span class="ff2"> </span>zobowiązania <span class="_ _1"></span>oprocentowane <span class="_ _1"></span>według<span class="ff2"> zmienn<span class="_ _1"></span>ej stopy p<span class="_ _1"></span>rocentowej. </span></div><div class="t m0 x4 h4 y17b ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y37c ff3 fs2 fc0 sc0 ls0 ws0">Spółka analizuje narażenie <span class="_ _7"></span>na ryzy<span class="_ _1"></span>ko przepływów <span class="_ _0"></span>pieniężnych oraz wartości <span class="_ _7"></span>god<span class="_ _1"></span>ziwej z tytułu <span class="ff2">zmian<span class="_ _1"></span>y stopy procentowej. </span></div><div class="t m0 x4 h4 y37d ff3 fs2 fc0 sc0 ls0 ws0">Przeprowadza <span class="_ _17"></span>się <span class="_ _17"></span>symulację <span class="_ _17"></span>r<span class="_ _1"></span>óżnych <span class="_ _17"></span>scenariu<span class="_ _1"></span>szy, <span class="_ _17"></span>biorąc <span class="_ _17"></span>pod <span class="_ _17"></span>uwagę <span class="_ _17"></span>refinansowanie, <span class="_ _17"></span>o<span class="_ _1"></span>dnawianie <span class="_ _17"></span>istniejących<span class="_ _1"></span> <span class="_ _17"></span>pozycji <span class="_ _17"></span>i </div><div class="t m0 x4 h4 y37e ff2 fs2 fc0 sc0 ls0 ws0">finansowanie alternatywne. Na podstawie tych scenariuszy<span class="_ _1"></span>, <span class="ff3">Spółka oblicza wpływ określonych zmian stóp <span class="_ _7"></span>p<span class="_ _1"></span>rocentowych </span></div><div class="t m0 x4 h4 yf9 ff3 fs2 fc0 sc0 ls0 ws0">na <span class="_ _11"> </span>wynik <span class="_ _11"> </span>finansowy.  Symulacje <span class="_ _10"> </span>tworzy  się <span class="_ _11"> </span>dla <span class="_ _11"> </span>zobowiąza<span class="_ _1"></span>ń, <span class="_ _11"> </span>które <span class="_ _11"> </span>stan<span class="_ _1"></span>owią <span class="_ _11"> </span>największą<span class="_ _1"></span><span class="ff2"> <span class="_ _11"> </span>pozycj</span>ę<span class="ff2"> <span class="_ _11"> </span></span>narażon<span class="_ _1"></span>ą<span class="ff2"> <span class="_ _11"> </span>na  zmian<span class="_ _7"></span>y<span class="_ _1"></span> </span></div><div class="t m0 x4 h4 y37f ff2 fs2 fc0 sc0 ls0 ws0">oprocentowania. <span class="_ _1"></span> </div><div class="t m0 x4 h4 y380 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y381 ff3 fs2 fc0 sc0 ls0 ws0">Przedstawioną <span class="_ _1d"> </span>poniżej <span class="_ _1e"> </span>analizę <span class="_ _1d"> </span>wrażliwości <span class="_ _1e"> </span>na <span class="_ _1d"> </span>ryzyko <span class="_ _1e"> </span>przepływów <span class="_ _1d"> </span>pieniężnych <span class="_ _1e"> </span>z <span class="_ _1d"> </span>tytułu <span class="_ _1e"> </span>zmian<span class="_ _1"></span>y <span class="_ _1e"> </span>stopy <span class="_ _1e"> </span>p<span class="_ _1"></span>rocentowej </div><div class="t m0 x4 h4 y382 ff3 fs2 fc0 sc0 ls0 ws0">sporządzo<span class="_ _1"></span>no w <span class="_ _1"></span>oparciu <span class="_ _1"></span>o <span class="_ _1"></span>instru<span class="_ _1"></span>menty finans<span class="_ _1"></span>owe, któr<span class="_ _1"></span>e opa<span class="_ _1"></span>rte są <span class="_ _1"></span>o <span class="_ _1"></span>zmienne <span class="_ _1"></span>stopy <span class="_ _1"></span>procento<span class="_ _1"></span>we. Posiadan<span class="_ _1"></span>e przez <span class="_ _1"></span>Spół<span class="_ _1"></span>kę </div><div class="t m0 x4 h4 y247 ff3 fs2 fc0 sc0 ls0 ws0">instrumenty <span class="_ _17"></span>finansowe <span class="_ _1"></span>op<span class="_ _1"></span>arte <span class="_ _3"></span>były<span class="_ _1"></span> <span class="_ _3"></span>o<span class="_ _1"></span><span class="ff2"> </span>sto<span class="_ _1"></span>py <span class="_ _3"></span>WIBOR. <span class="_ _17"></span>Wpływ <span class="_ _1"></span>zmiany <span class="_ _17"></span>rynkowych <span class="_ _3"></span>stóp <span class="_ _17"></span>procentowych <span class="_ _3"></span>na <span class="_ _17"></span>w<span class="_ _0"></span>ynik <span class="_ _17"></span>finansowy </div><div class="t m0 x4 h4 y383 ff3 fs2 fc0 sc0 ls0 ws0">został  o<span class="_ _1"></span>bliczony  jako<span class="_ _1"></span>  iloczyn  sald <span class="_ _1e"> </span>zobowiązań <span class="_ _1e"> </span><span class="ff2">na <span class="_ _1e"> </span></span>koniec  po<span class="_ _1"></span>szczególnych  mi<span class="_ _1"></span>esięcy  <span class="ff2">20<span class="_ _1"></span>23  i  2022<span class="_ _1"></span>  r.  </span>o<span class="_ _1"></span>raz  założon<span class="_ _1"></span>ego </div><div class="t m0 x4 h4 y384 ff2 fs2 fc0 sc0 ls0 ws0">odchylenia dla s<span class="_ _1"></span>topy WIBOR. </div><div class="t m0 x4 h4 y385 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y386 w2f h3f"><div class="t m0 x87 h11 y387 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y386 w1b h3f"><div class="t m0 x25 h11 y387 ff5 fs3 fc0 sc0 ls0 ws0">+5<span class="ff4">0 punktów bazow<span class="_ _7"></span>ych<span class="ff5"> </span></span></div></div><div class="c x89 y386 w30 h3f"><div class="t m0 x31 h11 y387 ff5 fs3 fc0 sc0 ls0 ws0">-5<span class="ff4">0 punktów ba<span class="_ _0"></span>zowych<span class="ff5"> </span></span></div></div><div class="c x4 y388 w2f h33"><div class="t m0 x87 h11 y62 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y388 w1b h33"><div class="t m0 x8a h11 yce ff4 fs3 fc0 sc0 ls0 ws0">Wpływ na wynik fi<span class="_ _7"></span>nansowy </div><div class="t m0 x1d h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">przed opodatkowani<span class="_ _7"></span>em </div></div><div class="c x89 y388 w30 h33"><div class="t m0 x8b h11 yce ff4 fs3 fc0 sc0 ls0 ws0">Wpływ na wynik fi<span class="_ _7"></span>nansowy przed </div><div class="t m0 x8c h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">opodatkowaniem<span class="_ _7"></span> </div></div><div class="c x4 y389 w2f h13"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Aktywa finansow<span class="_ _7"></span>e </div></div><div class="c x88 y389 w1b h13"><div class="t m0 x31 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y389 w30 h13"><div class="t m0 x8d h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y38a w2f h40"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Środki pi<span class="_ _7"></span>en<span class="_ _1"></span>iężne na rachu<span class="_ _7"></span>nkach bankowych<span class="ff2"> </span></div></div><div class="c x88 y38a w1b h40"><div class="t m0 x2c h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">43      </span></div></div><div class="c x89 y38a w30 h40"><div class="t m0 x8e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">(<span class="ls6">43</span>)</span>     <span class="ls0"> </span></div></div><div class="c x4 y38b w2f h13"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania fi<span class="_ _7"></span>nansowe<span class="ff5"> </span></div></div><div class="c x88 y38b w1b h13"><div class="t m0 x31 h11 y68 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff5"> </span></div></div><div class="c x89 y38b w30 h13"><div class="t m0 x8d h11 y68 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff5"> </span></div></div><div class="c x4 y38c w2f h40"><div class="t m0 x19 h7 yd3 ff3 fs3 fc0 sc0 ls0 ws0">Kredyty o<span class="_ _7"></span>par<span class="_ _1"></span>te o zmienną st<span class="_ _7"></span>opę<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x88 y38c w1b h40"><div class="t m0 x33 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">(136)     </span></div></div><div class="c x89 y38c w30 h40"><div class="t m0 x8f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">136     </span></div></div><div class="c x4 y38d w2f h40"><div class="t m0 x19 h11 yd3 ff5 fs3 fc0 sc0 ls0 ws0">Razem rok 2023 </div></div><div class="c x88 y38d w1b h40"><div class="t m0 x33 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">(93)     </span></div></div><div class="c x89 y38d w30 h40"><div class="t m0 x8f h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">93     </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y38e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y38f ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y390 w31 h41"><div class="t m0 x90 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x91 y390 w32 h41"><div class="t m0 x6b h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">+5<span class="ff4">0 punktów bazow<span class="_ _7"></span>ych<span class="ff5"> </span></span></div></div><div class="c x89 y390 w30 h41"><div class="t m0 x31 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">-5<span class="ff4">0 punktów ba<span class="_ _0"></span>zowych<span class="ff5"> </span></span></div></div><div class="c x4 y391 w31 h10"><div class="t m0 x90 h11 y62 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x91 y391 w32 h10"><div class="t m0 x20 h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">Wpływ na wynik fi<span class="_ _7"></span>nansowy przed </div><div class="t m0 x55 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">opodatkowaniem </div></div><div class="c x89 y391 w30 h10"><div class="t m0 x8b h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">Wpływ na wynik fi<span class="_ _7"></span>nansowy przed </div><div class="t m0 x8c h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">opodatkowaniem<span class="_ _7"></span> </div></div><div class="c x4 y2f0 w31 h42"><div class="t m0 x19 h11 y392 ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania fi<span class="_ _7"></span>nansowe<span class="ff5"> </span></div></div><div class="c x91 y2f0 w32 h42"><div class="t m0 x92 h11 y392 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y2f0 w30 h42"><div class="t m0 x8d h11 y392 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y393 w31 h43"><div class="t m0 x19 h7 y394 ff3 fs3 fc0 sc0 ls0 ws0">Kredyty o<span class="_ _7"></span>par<span class="_ _1"></span>te o zmienną st<span class="_ _7"></span>opę<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x91 y393 w32 h43"><div class="t m0 x6b h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                  <span class="_ _1"></span><span class="ls0">(663)     </span></div></div><div class="c x89 y393 w30 h43"><div class="t m0 x41 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                        <span class="_ _1"></span><span class="ls0">663      </span></div></div><div class="c x4 y395 w31 h43"><div class="t m0 x19 h11 y394 ff5 fs3 fc0 sc0 ls0 ws0">Razem rok 2022 </div></div><div class="c x91 y395 w32 h43"><div class="t m0 x6b h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                  <span class="ls0">(663)     </span></div></div><div class="c x89 y395 w30 h43"><div class="t m0 x41 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                        <span class="_ _1"></span><span class="ls0">663      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y396 ff3 fs2 fc0 sc0 ls0 ws0">Spółka <span class="_ _17"></span>nie <span class="_ _17"></span>wykorzystuje <span class="_ _17"></span>instrumentów <span class="_ _17"></span>pochodnych <span class="_ _17"></span>celem <span class="_ _17"></span>minimalizacji <span class="_ _17"></span>ryzyka <span class="_ _17"></span>przepływów <span class="_ _3"></span>pieni<span class="_ _1"></span>ężnych <span class="_ _17"></span>oraz <span class="_ _17"></span>wartości </div><div class="t m0 x4 h4 y397 ff3 fs2 fc0 sc0 ls0 ws0">godziwej z tytułu<span class="_ _1"></span> zmiany stopy procentowej. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 xe h32 y398 ff5 fs1 fc1 sc0 ls10 ws0">5.2<span class="ffa ls0"> <span class="_ _20"> </span><span class="ff5">Ryzyko kredytowe  </span></span></div><div class="t m0 x4 h4 y399 ff2 fs2 fc0 sc0 ls0 ws0">Ryzyko <span class="_ _1b"> </span>kredytowe <span class="_ _1a"> </span>powsta<span class="_ _1"></span>je <span class="_ _1b"> </span>w <span class="_ _1b"> </span>przypadku <span class="_ _1b"> </span><span class="ff3">ś<span class="_ _1"></span>rodków <span class="_ _1a"> </span>p<span class="_ _1"></span>ieniężnych <span class="_ _1a"> </span>zgro<span class="_ _1"></span>madzonych <span class="_ _1b"> </span>na <span class="_ _1b"> </span>rachunkach <span class="_ _1b"> </span>bankowych<span class="_ _3"></span></span> <span class="_ _1a"> </span>oraz </div><div class="t m0 x4 h4 y8d ff3 fs2 fc0 sc0 ls0 ws0">zaangażowań <span class="_ _17"></span>kredytowych <span class="_ _17"></span>w<span class="ff2"> </span>od<span class="_ _1"></span>niesieniu <span class="_ _17"></span>do <span class="_ _17"></span>klientów, <span class="_ _3"></span>co <span class="_ _17"></span>obejmuje <span class="_ _17"></span>również <span class="_ _3"></span>nierozl<span class="_ _1"></span>iczon<span class="_ _1"></span>e <span class="_ _17"></span>należności<span class="_ _1"></span><span class="ff2"> <span class="_ _17"></span>z </span>tytułu <span class="_ _17"></span>dostaw <span class="_ _3"></span>i </div><div class="t m0 x4 h4 y39a ff3 fs2 fc0 sc0 ls0 ws0">usług. <span class="ff2"> </span></div><div class="t m0 x4 h4 y39b ff3 fs2 fc0 sc0 ls0 ws0">Ryzyko kredyto<span class="_ _1"></span>we odnoszące się do<span class="_ _1"></span> ś<span class="_ _1"></span>rodków pieniężnych<span class="_ _1"></span><span class="ff2">, zgromadzon<span class="_ _1"></span>ych na rach<span class="_ _1"></span>unkach bankowych<span class="_ _1"></span>,<span class="_ _1"></span> uznane jest <span class="_ _1"></span>przez </span></div><div class="t m0 x4 h4 y39c ff3 fs2 fc0 sc0 ls0 ws0">Zarząd za <span class="_ _7"></span>niewielkie, <span class="_ _7"></span>p<span class="_ _1"></span>onieważ Spółka <span class="_ _0"></span>współpracuje wyłączn<span class="_ _1"></span><span class="ff2">ie <span class="_ _7"></span>z instytucjami <span class="_ _7"></span>finan<span class="_ _1"></span>sowymi o <span class="ff3">sprawdzonej reputacji, <span class="_ _7"></span>które </span></span></div><div class="t m0 x4 h4 y39d ff3 fs2 fc0 sc0 ls0 ws0">posiadają ratingi <span class="_ _2"></span>o w<span class="_ _7"></span>y<span class="_ _1"></span>sokiej <span class="_ _7"></span>wiary<span class="_ _1"></span>godności <span class="_ _7"></span>(<span class="_ _1"></span><span class="ff2">Bank Handlowy <span class="_ _7"></span>w <span class="_ _7"></span>Warszawie S.A., <span class="_ _7"></span>mBank <span class="_ _7"></span>S.A.<span class="_ _1"></span> <span class="_ _0"></span>i <span class="_ _7"></span>BNP <span class="_ _7"></span>Paribas<span class="_ _1"></span> <span class="_ _7"></span>Bank Polska <span class="_ _7"></span>S.A<span class="ls4">.)</span>. </span></div><div class="t m0 x4 h4 y39e ff3 fs2 fc0 sc0 ls0 ws0">W ocenie <span class="_ _1"></span>Zarządu, <span class="_ _1"></span>w odn<span class="_ _1"></span>iesieniu do <span class="_ _1"></span>zaangażowań <span class="_ _1"></span>kredytowych u<span class="_ _1"></span> klientów <span class="_ _1"></span>Spółki<span class="_ _3"></span><span class="ff2">, <span class="_ _1"></span>koncentracja ryzy<span class="_ _1"></span>ka kredytowego <span class="_ _1"></span>nie </span></div><div class="t m0 x4 h4 y39f ff3 fs2 fc0 sc0 ls0 ws0">jest <span class="_ _3"></span>znacz<span class="_ _1"></span>ąca. <span class="_ _3"></span>Obroty<span class="_ _1"></span> <span class="_ _3"></span>realizowane <span class="_ _3"></span>s<span class="_ _1"></span>ą <span class="_ _3"></span>przez <span class="_ _17"></span>2 <span class="_ _1"></span>główne <span class="_ _3"></span>gru<span class="_ _1"></span>py <span class="_ _17"></span>klientów: <span class="_ _1"></span>sieci <span class="_ _3"></span>h<span class="_ _1"></span>andlowe<span class="_ _1"></span><span class="ff2 ls9">, <span class="_ _17"></span></span>a <span class="_ _3"></span>także <span class="_ _3"></span>od<span class="_ _1"></span>biorców <span class="_ _3"></span>hurtowych<span class="_ _1"></span> <span class="_ _3"></span>(w </div><div class="t m0 x4 h4 y3a0 ff2 fs2 fc0 sc0 ls0 ws0">tym hurtownie i<span class="_ _0"></span> <span class="ff3">dystrybutorów</span>)<span class="ff3">. <span class="_ _7"></span>Sp<span class="_ _1"></span>ółka sprzedaje swoje <span class="_ _7"></span>towary w <span class="_ _7"></span>kraju<span class="_ _1"></span> oraz <span class="_ _7"></span>na rynki zag<span class="_ _7"></span>ra<span class="_ _1"></span>niczne –<span class="ff2"> </span>głównie <span class="_ _7"></span>kraje Europy </span></div><div class="t m0 x4 h4 y3a1 ff3 fs2 fc0 sc0 ls0 ws0">Środkowej, Poł<span class="_ _1"></span>udniowej i <span class="_ _1"></span>Wsc<span class="_ _1"></span>hodniej <span class="_ _1"></span>(Rumun<span class="_ _1"></span>ia, Ukraina,<span class="_ _1"></span> Kr<span class="_ _1"></span>aje Bałty<span class="_ _1"></span>ckie, Węgry, <span class="_ _1"></span>Białoruś<span class="_ _1"></span>, Moł<span class="_ _1"></span>dawia, Czechy,<span class="_ _1"></span> Bułgaria <span class="_ _1"></span>i </div><div class="t m0 x4 h4 y3a2 ff2 fs2 fc0 sc0 ls0 ws0">Niemcy).  </div><div class="t m0 x4 h4 y3a3 ff2 fs2 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 x3 y3b w4 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">25<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y41 ff3 fs2 fc0 sc0 ls0 ws0">Podział p<span class="_ _1"></span>rzychodów ze sprzedaż<span class="_ _1"></span>y na <span class="_ _1"></span>grupy klientów i rynki przedstawion<span class="_ _1"></span>o w tabeli poniżej:<span class="_ _3"></span><span class="ff2"> </span></div></div><div class="c x4 y3a4 w1f h44"><div class="t m0 x19 h11 y3a5 ff4 fs3 fc0 sc0 ls0 ws0">Udział w przycho<span class="_ _0"></span>dach ze sprzeda<span class="_ _7"></span>ży<span class="ff5"> </span></div></div><div class="c x93 y3a4 w33 h44"><div class="t m0 x94 h11 y3a5 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 </span></div></div><div class="c x95 y3a4 w34 h44"><div class="t m0 x34 h11 y3a5 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">2 </span></div></div><div class="c x4 y3a6 w1f h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">Kraj <span class="ff3">–</span> rynek<span class="_ _7"></span> hurtowy </div></div><div class="c x93 y3a6 w33 h25"><div class="t m0 x32 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">44,3% </div></div><div class="c x95 y3a6 w34 h25"><div class="t m0 x2c h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">43,7% </div></div><div class="c x4 y3a7 w1f h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">Eksport </div></div><div class="c x93 y3a7 w33 h25"><div class="t m0 x32 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">35,8% </div></div><div class="c x95 y3a7 w34 h25"><div class="t m0 x2c h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">36,8% </div></div><div class="c x4 y3a8 w1f h24"><div class="t m0 x19 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">Kraj <span class="ff3">–</span> sieci </div></div><div class="c x93 y3a8 w33 h24"><div class="t m0 x32 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">11,4% </div></div><div class="c x95 y3a8 w34 h24"><div class="t m0 x2c h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">11,6% </div></div><div class="c x4 y3a9 w1f h45"><div class="t m0 x19 h7 y387 ff2 fs3 fc0 sc0 ls0 ws0">Kraj <span class="ff3">–</span> <span class="ff3">sprzedaż det<span class="_ _7"></span>aliczna<span class="ff2"> </span></span></div></div><div class="c x93 y3a9 w33 h45"><div class="t m0 x94 h7 y387 ff2 fs3 fc0 sc0 ls0 ws0">8,5% </div></div><div class="c x95 y3a9 w34 h45"><div class="t m0 x34 h7 y387 ff2 fs3 fc0 sc0 ls0 ws0">7,9% </div></div><div class="c x4 y3aa w1f h46"><div class="t m0 x19 h11 y3ab ff5 fs3 fc0 sc0 ls0 ws0">Suma </div></div><div class="c x93 y3aa w33 h46"><div class="t m0 x6c h11 y3ab ff5 fs3 fc0 sc0 ls6 ws0">100<span class="ls13">,0<span class="ls0">% </span></span></div></div><div class="c x95 y3aa w34 h46"><div class="t m0 x14 h11 y3ab ff5 fs3 fc0 sc0 ls6 ws0">100<span class="ls13">,0<span class="ls0">% </span></span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y3ac ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y3ad ff2 fs2 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>kanale <span class="_ _3"></span>sieci <span class="_ _3"></span>s<span class="ff3">przedaż<span class="_ _1"></span> <span class="_ _1"></span>realiz<span class="_ _1"></span>owana <span class="_ _3"></span>jest <span class="_ _3"></span>poprzez <span class="_ _3"></span>n<span class="_ _1"></span>ajwiększe <span class="_ _3"></span>sieci <span class="_ _1"></span>h<span class="_ _1"></span>andlowe <span class="_ _3"></span>w <span class="_ _3"></span>Po<span class="_ _1"></span></span>lsce. <span class="_ _3"></span><span class="ff3">Za<span class="_ _1"></span>angażowanie <span class="_ _3"></span>kredytowe <span class="_ _3"></span>w<span class="_ _1"></span></span> tej </div><div class="t m0 x4 h4 y223 ff2 fs2 fc0 sc0 ls0 ws0">grupie <span class="ff3">klientó<span class="_ _1"></span>w </span>nie <span class="_ _1"></span>jest <span class="ff3">ró<span class="_ _1"></span>wnomiernie rozł<span class="_ _1"></span>ożone.</span> <span class="_ _1"></span>2 klu<span class="_ _1"></span>czowe sieci <span class="ff3">realizują <span class="_ _1"></span>łącznie <span class="_ _1"></span>około <span class="_ _1"></span></span>83<span class="ls9">,5</span><span class="ff3">% <span class="_ _1"></span>obrotów</span> <span class="_ _1"></span>w ramach <span class="_ _1"></span>tego </div><div class="t m0 x4 h4 y224 ff3 fs2 fc0 sc0 ls0 ws0">kanału dystrybucji.<span class="ff2"> </span>Ryzyko kre<span class="_ _0"></span>dytowe w <span class="_ _7"></span>odniesieniu do sieci handlowych jest <span class="_ _7"></span>oceniane przez <span class="_ _7"></span>Spół<span class="_ _1"></span>kę jako <span class="_ _7"></span>niewielkie, gdyż </div><div class="t m0 x4 h4 y225 ff3 fs2 fc0 sc0 ls0 ws0">są <span class="_ _7"></span>to zwykle <span class="_ _2"></span>odbiorcy o <span class="_ _2"></span>ugruntowanej <span class="_ _7"></span>pozy<span class="_ _1"></span>cji <span class="_ _7"></span>rynkowej, <span class="_ _7"></span>wiar<span class="_ _1"></span>ygodni <span class="_ _7"></span>i przejrzyści <span class="_ _7"></span>finansowo <span class="_ _7"></span>oraz <span class="_ _7"></span>z pozytywną <span class="_ _2"></span>his<span class="_ _1"></span>torią <span class="_ _7"></span>spłat </div><div class="t m0 x4 h4 y3ae ff3 fs2 fc0 sc0 ls0 ws0">zobowiązań.<span class="_ _1"></span><span class="ff2">  </span></div><div class="t m0 x4 h4 y3af ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y3b0 ff2 fs2 fc0 sc0 ls0 ws0">W ramach <span class="ff3">kanał<span class="_ _1"></span>u dystrybucji hu<span class="_ _1"></span>rtowej Spółka współ<span class="_ _1"></span>pracuje </span>z <span class="ff3">kilku<span class="_ _1"></span>dziesięcioma </span>dys<span class="_ _1"></span>trybutorami i odb<span class="_ _1"></span>iorcami hurtowymi </div><div class="t m0 x4 h4 y158 ff3 fs2 fc0 sc0 ls0 ws0">we  wszystkich  województwa<span class="_ _1"></span>ch  oraz <span class="_ _1e"> </span><span class="ff2">wieloma  sklepa<span class="_ _1"></span>mi.  W  kanale  h<span class="_ _1"></span>urtowym  w  2023  <span class="lsd">r. <span class="_ _1e"> </span></span>oraz  2022  r.  koncentra<span class="_ _1"></span>cja </span></div><div class="t m0 x4 h4 y3b1 ff3 fs2 fc0 sc0 ls0 ws0">należności <span class="_ _11"> </span>była <span class="_ _11"> </span>na <span class="_ _11"> </span>podobnym <span class="_ _11"> </span><span class="ff2">poziomie <span class="_ _11"> </span>- <span class="_ _11"> </span><span class="ls3">75</span>% <span class="_ _11"> </span>ob</span>rotów <span class="_ _11"> </span>realizowane <span class="_ _11"> </span>było <span class="_ _11"> </span><span class="ff2">w <span class="_ _11"> </span>2023 <span class="_ _10"> </span>i <span class="_ _11"> </span>2022 <span class="_ _11"> </span><span class="lsd">r. <span class="_ _11"> </span></span>przez <span class="_ _11"> </span>18 <span class="_ _10"> </span></span>od<span class="_ _1"></span>biorców.<span class="ff2">  <span class="ls26">W </span></span></div><div class="t m0 x4 h4 y3b2 ff3 fs2 fc0 sc0 ls0 ws0">przypadku<span class="_ _1"></span> klientów hurtowych Spółka realizuje politykę ograniczającą zaangażowan<span class="_ _1"></span>ie kredytowe wobec poszczególnych </div><div class="t m0 x4 h4 y3b3 ff3 fs2 fc0 sc0 ls0 ws0">klientów <span class="_ _17"></span>poprzez <span class="_ _17"></span>usta<span class="_ _1"></span>lanie <span class="_ _17"></span>limitów <span class="_ _17"></span>kredytowych<span class="_ _1"></span>, <span class="_ _17"></span>które<span class="ff2"> <span class="_ _17"></span></span>ustalan<span class="_ _1"></span>e <span class="_ _17"></span>są <span class="_ _17"></span>indywidualnie <span class="_ _17"></span>dla <span class="_ _17"></span>każdego <span class="_ _17"></span>kontrahenta <span class="_ _17"></span>w <span class="_ _17"></span>oparciu </div><div class="t m0 x4 h4 y3b4 ff2 fs2 fc0 sc0 ls0 ws0">o <span class="ff3">szczegółową <span class="_ _1e"> </span>analiz<span class="_ _1"></span>ę  jego<span class="_ _1"></span></span> <span class="_ _1e"> </span><span class="ff3">wynikó<span class="_ _1"></span>w <span class="_ _1e"> </span>finansowych, <span class="_ _1e"> </span>pozy<span class="_ _1"></span>cji <span class="_ _1e"> </span>rynkowej <span class="_ _1e"> </span>i <span class="_ _1e"> </span>dyscypliny<span class="_ _1"></span>  p<span class="_ _1"></span>łatniczej <span class="_ _1e"> </span>oraz <span class="_ _1e"> </span>sytuacji <span class="_ _1e"> </span>w<span class="_ _3"></span></span> <span class="ff3">branży. </span></div><div class="t m0 x4 h4 y3b5 ff3 fs2 fc0 sc0 ls0 ws0">Wykorzysta<span class="_ _1"></span>nie <span class="_ _3"></span>limitów <span class="_ _17"></span>kredytowych <span class="_ _3"></span>jes<span class="_ _1"></span>t <span class="_ _3"></span>regularn<span class="_ _1"></span>ie <span class="_ _3"></span>monito<span class="_ _1"></span>rowane. <span class="_ _17"></span>Realizacja <span class="_ _3"></span>tra<span class="_ _1"></span>nsakcji <span class="_ _3"></span>wykr<span class="_ _1"></span>aczającej <span class="_ _17"></span>poza <span class="_ _3"></span>przyzn<span class="_ _1"></span>any </div><div class="t m0 x4 h4 y3b6 ff3 fs2 fc0 sc0 ls0 ws0">limit <span class="_ _3"></span>kredytowy <span class="_ _3"></span>jes<span class="_ _1"></span>t <span class="_ _3"></span>możliwa <span class="_ _17"></span>jedynie <span class="_ _3"></span>po <span class="_ _17"></span>otrzymaniu <span class="_ _3"></span>aut<span class="_ _1"></span><span class="ff2">oryzacji <span class="_ _17"></span>ze <span class="_ _1"></span>stro<span class="_ _1"></span>ny <span class="_ _17"></span></span>upoważnionych <span class="_ _3"></span>osób<span class="_ _1"></span><span class="ff2">, <span class="_ _3"></span></span>zgodnie <span class="_ _3"></span>z <span class="_ _17"></span>wewnętrzną </div><div class="t m0 x4 h4 y2cb ff3 fs2 fc0 sc0 ls0 ws0">procedurą kredytową<span class="_ _1"></span><span class="ff2">. </span></div><div class="t m0 x4 h4 y189 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y3b7 ff3 fs2 fc0 sc0 ls0 ws0">Spółka <span class="_ _1"></span>obniża <span class="_ _1"></span>narażenie n<span class="_ _1"></span>a ryzyko <span class="_ _1"></span>kredytowe p<span class="_ _1"></span>oprzez u<span class="_ _1"></span>bezpieczenie nal<span class="_ _1"></span>eżności <span class="_ _1"></span>z tytu<span class="_ _1"></span>łu dos<span class="_ _1"></span>taw i <span class="_ _1"></span>usług <span class="_ _1"></span>w <span class="_ _17"></span><span class="ff2">renomowanej </span></div><div class="t m0 x4 h4 y3b8 ff2 fs2 fc0 sc0 ls0 ws0">instytucji <span class="_ _1"></span>ubezpieczeniowej. <span class="_ _1"></span>Na 31 grud<span class="_ _1"></span>nia 20<span class="_ _1"></span>23 <span class="lsd">r. <span class="ls3">86<span class="_ _1"></span></span></span><span class="ff3">% należno<span class="_ _1"></span>ści z tytuł<span class="_ _1"></span>u dostaw i u<span class="_ _1"></span>sług było ob<span class="_ _1"></span>jętych ubezpieczenie<span class="_ _1"></span>m<span class="_ _1"></span></span> </div><div class="t m0 x4 h4 y3b9 ff2 fs2 fc0 sc0 ls0 ws0">(na <span class="_ _3"></span>31 <span class="_ _1"></span>gru<span class="_ _1"></span>dnia <span class="_ _3"></span>20<span class="_ _1"></span>22 <span class="_ _3"></span>- <span class="_ _3"></span><span class="ls27">60<span class="ls20">%)</span></span>. <span class="_ _1"></span>Obejmuje<span class="_ _1"></span> <span class="_ _1"></span><span class="ff3">to<span class="_ _1"></span> <span class="_ _3"></span>klientów,<span class="_ _1"></span> <span class="_ _1"></span>kt<span class="_ _1"></span>órym <span class="_ _3"></span>został <span class="_ _3"></span>przy<span class="_ _1"></span>znany <span class="_ _3"></span>indy<span class="_ _1"></span>widualny <span class="_ _3"></span>limit<span class="_ _1"></span></span>, <span class="_ _3"></span><span class="ff3">jak <span class="_ _3"></span>i <span class="_ _3"></span>klientów<span class="_ _1"></span> <span class="_ _1"></span>ob<span class="_ _1"></span>jętych </span></div><div class="t m0 x4 h4 y3ba ff3 fs2 fc0 sc0 ls0 ws0">tzw. <span class="_ _1d"> </span>limitem <span class="_ _1a"> </span>automaty<span class="_ _1"></span>cznym <span class="_ _1a"> </span>do <span class="_ _1d"> </span>kwot<span class="_ _1"></span>y <span class="_ _1d"> </span>o<span class="_ _1"></span>kreślonej <span class="_ _1d"> </span>w <span class="_ _1d"> </span>u<span class="_ _1"></span>mowie <span class="_ _1d"> </span>ubezpie<span class="_ _1"></span>czenia. <span class="_ _1b"> </span>Udział<span class="_ _1"></span><span class="ff2"> <span class="_ _1a"> </span></span>własny <span class="_ _1d"> </span>w <span class="_ _1a"> </span>zawartej <span class="_ _1a"> </span>umowie </div><div class="t m0 x4 h4 y3bb ff3 fs2 fc0 sc0 ls0 ws0">ubezpieczeniowej <span class="_ _10"> </span>jes<span class="_ _1"></span>t <span class="_ _10"> </span>typ<span class="_ _1"></span>owy <span class="_ _10"> </span>d<span class="_ _1"></span>la <span class="_ _10"> </span>tego <span class="_ _10"> </span>ty<span class="_ _1"></span>pu <span class="_ _10"> </span>u<span class="_ _1"></span>mów.<span class="ff2"> <span class="_ _11"> </span></span>Spółka <span class="_ _11"> </span>ogranicza <span class="_ _10"> </span>ryzy<span class="_ _1"></span>ko <span class="_ _10"> </span>kredyto<span class="_ _1"></span>we <span class="_ _10"> </span>również <span class="_ _11"> </span>poprzez <span class="_ _10"> </span>wdro<span class="_ _1"></span>żenie </div><div class="t m0 x4 h4 y3bc ff3 fs2 fc0 sc0 ls0 ws0">efektywnego <span class="_ _10"> </span>systemu <span class="_ _10"> </span>zarzą<span class="_ _1"></span>dzania <span class="_ _10"> </span>ryzykiem <span class="_ _10"> </span>zintegrowanym <span class="_ _10"> </span>z <span class="_ _10"> </span>sys<span class="_ _1"></span>temem <span class="_ _10"></span>SAP, <span class="_ _10"></span>który <span class="_ _10"></span>wspiera <span class="_ _10"></span>utrzymywanie <span class="_ _10"> </span>właściwej </div><div class="t m0 x4 h4 y3bd ff3 fs2 fc0 sc0 ls0 ws0">dyscypliny<span class="_ _1"></span>  płatniczej  u  odbiorców  spółki.  Należy  też  podkreślić,  że  dla  części <span class="_ _11"> </span>kli<span class="_ _1"></span>entów,<span class="_ _1"></span><span class="ff2">  </span>którzy<span class="_ _1"></span>  nie  mają  stabilnej  i </div><div class="t m0 x4 h4 y3be ff3 fs2 fc0 sc0 ls0 ws0">przewidywalnej sytuacj<span class="_ _1"></span>i finansowej sprzed<span class="_ _1"></span>aż realiz<span class="_ _1"></span>owana jes<span class="_ _1"></span>t na przedpłatę.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y3bf ff3 fs2 fc0 sc0 ls0 ws0">Wiekowanie <span class="_ _26"> </span>należn<span class="_ _1"></span>ości <span class="_ _26"> </span>z <span class="_ _26"> </span>ty<span class="_ _1"></span>tułu <span class="_ _26"> </span>d<span class="_ _1"></span>ostaw <span class="_ _26"> </span>i <span class="_ _26"> </span>usłu<span class="_ _1"></span>g<span class="_ _1"></span><span class="ff2">, <span class="_ _26"> </span></span>wraz <span class="_ _26"> </span>z <span class="_ _26"> </span>informacją <span class="_ _18"> </span>na <span class="_ _26"> </span>temat <span class="_ _26"> </span>należn<span class="_ _1"></span>ości <span class="_ _26"> </span>przetermin<span class="_ _1"></span>owanych<span class="_ _3"></span><span class="ff2">, </span></div><div class="t m0 x4 h4 y3c0 ff2 fs2 fc0 sc0 ls0 ws0">zaprezentowano w nocie<span class="_ _1"></span> <span class="ls27">12</span>. </div><div class="t m0 x4 h4 y3c1 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y3c2 ff3 fs2 fc0 sc0 ls0 ws0">Jakość <span class="_ _10"> </span>kredytową <span class="_ _10"></span>aktywów <span class="_ _10"></span>finansowych, <span class="_ _10"> </span>które <span class="_ _10"></span>nie <span class="_ _10"></span>są <span class="_ _17"></span>przeterminowan<span class="_ _1"></span>e<span class="_ _1"></span><span class="ff2">, <span class="_ _10"> </span></span>ani <span class="_ _10"></span>nie <span class="_ _10"></span>utraciły <span class="_ _10"></span>wartości, <span class="_ _10"></span>można <span class="_ _10"></span>oszacować </div><div class="t m0 x4 h4 y3c3 ff3 fs2 fc0 sc0 ls0 ws0">poprzez odniesienia <span class="_ _7"></span>do zewnętrznych <span class="_ _7"></span>ratin<span class="_ _1"></span>gów <span class="_ _7"></span>kredy<span class="_ _1"></span>towych <span class="_ _7"></span>lu<span class="_ _1"></span>b <span class="_ _7"></span>d<span class="_ _1"></span>o <span class="_ _7"></span>h<span class="_ _1"></span>istorycznych<span class="_ _1"></span> <span class="_ _7"></span>informacji o <span class="_ _7"></span>opóźnieniach<span class="_ _1"></span> <span class="_ _7"></span>kon<span class="_ _1"></span>trahenta </div><div class="t m0 x4 h4 y3c4 ff3 fs2 fc0 sc0 ls0 ws0">w <span class="_ _7"></span>spłacie<span class="ff2">. <span class="_ _0"></span><span class="ff3">Środki <span class="_ _7"></span>pieniężne <span class="_ _7"></span>zgro<span class="_ _1"></span>madzone <span class="_ _7"></span>są w<span class="_ _0"></span> <span class="_ _7"></span>bankach mają<span class="_ _0"></span>cych <span class="_ _7"></span><span class="ff2">rating <span class="ls28">BBB</span>-<span class="ls9">, <span class="_ _2"></span><span class="ls0">BBB <span class="_ _7"></span>oraz <span class="_ _7"></span>A- <span class="_ _7"></span>(<span class="_ _1"></span>agencja <span class="_ _7"></span>ratin<span class="_ _1"></span>gowa <span class="_ _7"></span>EuroRatin<span class="_ _1"></span>g). </span></span></span></span></span></div><div class="t m0 x4 h4 y3c5 ff3 fs2 fc0 sc0 ls0 ws0">W <span class="_ _1e"> </span>odniesieniu<span class="_ _1"></span> <span class="_ _1e"> </span>do <span class="_ _1d"> </span>należności <span class="_ _1d"> </span>handlowych, <span class="_ _1a"> </span>Spółka <span class="_ _1d"> </span>współpracuje <span class="_ _1d"> </span>z <span class="_ _1e"> </span>renomowanym<span class="_ _1"></span>i <span class="_ _1e"> </span>or<span class="_ _1"></span>ganizacjami <span class="_ _1e"> </span>ud<span class="_ _1"></span>ostępniającymi </div><div class="t m0 x4 h4 y3c6 ff3 fs2 fc0 sc0 ls0 ws0">narzędzia <span class="_ _7"></span>po<span class="_ _1"></span>zwalające <span class="_ _7"></span>na <span class="_ _7"></span>an<span class="_ _1"></span>alizę <span class="_ _7"></span>ryzy<span class="_ _1"></span>ka <span class="_ _7"></span>kredytowego, a <span class="_ _7"></span>takż<span class="_ _1"></span>e<span class="ff2"> <span class="_ _7"></span><span class="ff3">na <span class="_ _7"></span>b<span class="_ _1"></span>ieżąco <span class="_ _7"></span>monito<span class="_ _1"></span>ruje <span class="_ _7"></span>opóźn<span class="_ _1"></span>ienia <span class="_ _7"></span>kontrah<span class="_ _1"></span>entów <span class="_ _7"></span>w <span class="_ _7"></span>spłaci<span class="_ _1"></span>e.<span class="_ _1"></span><span class="ff2">  </span></span></span></div><div class="t m0 x4 h4 y3c7 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y3c8 ff3 fs2 fc0 sc0 ls0 ws0">Maksymalne <span class="_ _3"></span>n<span class="_ _1"></span>arażenie <span class="_ _3"></span>na <span class="_ _17"></span>ry<span class="_ _7"></span>zyko <span class="_ _17"></span>kredytowe <span class="_ _1"></span>ró<span class="_ _1"></span>wne <span class="_ _3"></span>jest <span class="_ _3"></span>w <span class="_ _17"></span>przybliżeniu <span class="_ _17"></span>wartości <span class="_ _1"></span>księgowej <span class="_ _17"></span>należności <span class="_ _3"></span>z <span class="_ _3"></span>tytułu <span class="_ _3"></span>d<span class="_ _1"></span>ostaw <span class="_ _1"></span>i </div><div class="t m0 x4 h4 y3c9 ff3 fs2 fc0 sc0 ls0 ws0">usług<span class="ff2">, </span>pomniejszonych <span class="_ _7"></span>o należności <span class="_ _7"></span>ubezpieczone oraz <span class="_ _7"></span>środków <span class="_ _7"></span>pieniężnych<span class="_ _1"></span> <span class="_ _7"></span>i ich <span class="_ _7"></span>ekwiwalentów<span class="_ _3"></span><span class="ff2">. <span class="_ _7"></span>Maks<span class="_ _1"></span>ymalna ekspozycja </span></div><div class="t m0 x4 h4 y3ca ff3 fs2 fc0 sc0 ls0 ws0">na ryzyko k<span class="_ _1"></span>redytowe wynosi na dzień <span class="_ _1"></span>31 grudnia 20<span class="_ _1"></span><span class="ff2">23 <span class="lsd">r. <span class="ls3">51</span></span> <span class="_ _1"></span><span class="ls3">923</span> </span>tys. zł<span class="_ _1"></span> (na dzień 31 gru<span class="_ _1"></span>dnia 20<span class="ff2">22 <span class="lsd">r. <span class="ls3">22</span></span> 05<span class="_ _1"></span>6 </span>tys. zł<span class="_ _1"></span>)<span class="ff2">. </span></div><div class="t m0 xe h32 y3cb ff5 fs1 fc1 sc0 ls10 ws0">5.3<span class="ffa ls0"> <span class="_ _20"> </span><span class="ff4">Ryzyko utraty płynności <span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y3cc ff3 fs2 fc0 sc0 ls0 ws0">Zarząd  Spół<span class="_ _1"></span>ki  uważa,  że <span class="_ _1e"> </span>płynność  jest <span class="_ _1e"> </span>wystarczają<span class="_ _1"></span>co  zabezpieczona  w  dającej  s<span class="_ _1"></span>ię  przewidzieć  przy<span class="_ _1"></span>szłoś<span class="_ _1"></span>ci.  Polityka </div><div class="t m0 x4 h4 y3cd ff3 fs2 fc0 sc0 ls0 ws0">zarządzania <span class="_ _1d"> </span>ryzykiem <span class="_ _1d"> </span>utraty <span class="_ _1d"> </span>płynnoś<span class="_ _1"></span>ci <span class="_ _1e"> </span>jest <span class="_ _1d"> </span>ostrożna <span class="_ _1d"> </span>i <span class="_ _1d"> </span>polega <span class="_ _1e"> </span>n<span class="_ _1"></span>a <span class="_ _1d"> </span>utrzymywaniu <span class="_ _1d"> </span>odpowiedniego <span class="_ _1d"> </span>poziomu <span class="_ _1d"> </span>śro<span class="_ _1"></span>dków </div><div class="t m0 x4 h4 y3ce ff3 fs2 fc0 sc0 ls0 ws0">pieniężnych oraz <span class="_ _7"></span>zapewnienia możliwości <span class="_ _7"></span>wykorzy<span class="_ _1"></span>stania uruchomionych <span class="_ _7"></span>limitó<span class="_ _1"></span>w <span class="_ _7"></span>kredyto<span class="_ _1"></span>wych<span class="_ _3"></span><span class="ff2">. <span class="_ _7"></span>Kierownict<span class="_ _1"></span>wo <span class="_ _7"></span>monitoru<span class="_ _1"></span>je </span></div><div class="t m0 x4 h4 y3cf ff3 fs2 fc0 sc0 ls0 ws0">poziom <span class="_ _11"> </span>zobowiązań <span class="_ _11"> </span>krótkoterminowych  <span class="ff2">i <span class="_ _10"> </span></span>mająt<span class="_ _1"></span>ku <span class="_ _11"> </span>obrotowego <span class="_ _11"> </span>oraz <span class="_ _11"> </span>bieżące <span class="_ _10"> </span>p<span class="_ _1"></span>rzepływy <span class="_ _11"> </span>środkó<span class="_ _1"></span>w <span class="_ _10"> </span>pieniężny<span class="_ _1"></span>ch <span class="_ _11"> </span>Spółki. </div><div class="t m0 x4 h4 y3d0 ff2 fs2 fc0 sc0 ls0 ws0">I<span class="ff3">stotny wzrost wartości zapasów jest zgodny z przyjętą polityką zarządzania płynnością i umożliwia zapewnienie ciągłości </span></div><div class="t m0 x4 h4 y3d1 ff2 fs2 fc0 sc0 ls0 ws0">s<span class="ff3">przedaży w p<span class="_ _1"></span>rzypadku wystąpienia o<span class="_ _1"></span>późnień w łańcu<span class="_ _1"></span>chach dostaw.<span class="_ _1"></span></span> </div><div class="t m0 x4 h4 y3d2 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pf23" ><span class="d m1" style="border-style:none;position:absolute;left:310.860000px;bottom:667.060000px;width:14.640000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf1a" class="pf w0 h0" ><div class="pc pc1a w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">26<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y41 ff3 fs2 fc0 sc0 ls0 ws0">Kluczowe pozycje analizowan<span class="_ _1"></span>e dla celów mon<span class="_ _1"></span>itorowania ryzyka<span class="_ _1"></span> utraty płynnoś<span class="_ _1"></span>ci są następujące: <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y178 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y179 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y3d3 w35 h13"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y3d3 w36 h13"><div class="t m0 x5e h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023<span class="_ _0"></span> </div></div><div class="c x3d y3d3 w37 h13"><div class="t m0 x2c h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">202</span>2<span class="_ _7"></span> </div></div><div class="c x4 y3d4 w35 h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Aktywa obr<span class="_ _0"></span>otowe </div></div><div class="c x96 y3d4 w36 h25"><div class="t m0 x25 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">286 852      </span></div></div><div class="c x3d y3d4 w37 h25"><div class="t m0 x69 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">310 289      </span></div></div><div class="c x4 y3d5 w35 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania bi<span class="_ _7"></span>eżące<span class="ff2"> </span></div></div><div class="c x96 y3d5 w36 h25"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">40 763      </span></div></div><div class="c x3d y3d5 w37 h25"><div class="t m0 x69 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">102 626      </span></div></div><div class="c x4 y3d6 w35 h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y3d6 w36 h25"><div class="t m0 x7f h11 yd5 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 </span></div></div><div class="c x3d y3d6 w37 h25"><div class="t m0 x97 h11 yd5 ff5 fs3 fc0 sc0 ls6 ws0">2022<span class="ls0"> </span></div></div><div class="c x4 y3d7 w35 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Przepływy pieni<span class="_ _0"></span>ężne z działalno<span class="_ _0"></span>ści oper<span class="_ _7"></span>acyjnej<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x96 y3d7 w36 h25"><div class="t m0 x63 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">141 697 </span></div></div><div class="c x3d y3d7 w37 h25"><div class="t m0 x3f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">54 148 </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h7 y3d8 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf1b" class="pf w12 h21" ><div class="pc pc1b w12 h21"><img class="bi x43 yc6 w38 h22" alt="" 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"/><div class="c x0 y0 w14 h21"><div class="t m0 xe h6 yc7 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x44 h6 yc8 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span>23 <span class="ls1">r.</span> </div><div class="t m0 x45 h6 yc9 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="ff2"> </span></div><div class="t m0 x46 h7 y8 ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego sprawozdania <span class="_ _0"></span>finansowe<span class="_ _0"></span>go<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h8 y9 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x98 h6 ya ff2 fs0 fc0 sc0 ls5 ws0">27<span class="ls0"> </span></div><div class="t m0 xe h4 y3d9 ff3 fs2 fc0 sc0 ls0 ws0">Tabela <span class="_ _10"></span>poniżej <span class="_ _10"></span>przedstawia <span class="_ _10"></span>zobowiązania <span class="_ _10"></span>finansowe <span class="_ _10"></span>Spółki, <span class="_ _17"></span>w <span class="_ _10"></span>podziale <span class="_ _10"></span>na <span class="_ _10"></span>przedziały <span class="_ _10"></span>w<span class="_ _7"></span>iekowe<span class="_ _3"></span><span class="ff2">, <span class="_ _10"></span></span>ustalone <span class="_ _10"></span>w <span class="_ _10"></span>oparciu <span class="_ _17"></span>o<span class="_ _1"></span> <span class="_ _10"></span>umowne <span class="_ _17"></span>przy<span class="_ _1"></span>szłe <span class="_ _10"></span>terminy <span class="_ _17"></span>p<span class="_ _1"></span>łatności<span class="_ _3"></span><span class="ff2">, <span class="_ _10"></span>jednolite <span class="_ _17"></span>dla </span></div><div class="t m0 xe h4 y3da ff3 fs2 fc0 sc0 ls0 ws0">poszczególnych gru<span class="_ _1"></span>p zobowiązań. Kwoty p<span class="_ _1"></span>rzedstawione poniżej s<span class="_ _1"></span>tanowią niezdy<span class="_ _1"></span>skontowane, umowne przepły<span class="_ _1"></span>wy pieniężne. <span class="_ _17"></span><span class="ff2"> </span></div><div class="t m0 x42 h4 y3db ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xe y3dc w39 h47"><div class="t m0 x19 h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">Termin wymagalno<span class="_ _7"></span>ści<span class="ff2"> </span></div></div><div class="c x99 y3dc w3a h47"><div class="t m0 x5e h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">do 3 miesięcy<span class="ff5"> </span></div></div><div class="c x9a y3dc w3b h47"><div class="t m0 x9b h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">4-<span class="ff4">6 miesięcy</span> </div></div><div class="c x9c y3dc w3c h47"><div class="t m0 x5e h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">7-<span class="ff4">12 miesięcy</span> </div></div><div class="c x9d y3dc w3d h47"><div class="t m0 x3c h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">2-<span class="ls6">3 </span>lata </div></div><div class="c x9e y3dc w3b h47"><div class="t m0 x64 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">4-5 lat </div></div><div class="c x9f y3dc w3c h47"><div class="t m0 x37 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Ponad 5 lat </div></div><div class="c xa0 y3dc w3b h47"><div class="t m0 x2c h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">      <span class="ls0">Razem </span></div></div><div class="c xe y3dd w39 h19"><div class="t m0 x36 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x99 y3dd w3a h19"><div class="t m0 x56 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x9a y3dd w3b h19"><div class="t m0 x56 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y3dd w3c h19"><div class="t m0 x56 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x9d y3dd w3d h19"><div class="t m0 x56 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x9e y3dd w3b h19"><div class="t m0 x56 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x9f y3dd w3c h19"><div class="t m0 x56 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa0 y3dd w3b h19"><div class="t m0 x56 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe y3de w39 h45"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Kredyty </div></div><div class="c x99 y3de w3a h45"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9a y3de w3b h45"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9c y3de w3c h45"><div class="t m0 x86 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9d y3de w3d h45"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9e y3de w3b h45"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9f y3de w3c h45"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xa0 y3de w3b h45"><div class="t m0 x6a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">-</span>   <span class="ls0"> </span></div></div><div class="c xe y3df w39 h45"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu dost<span class="_ _0"></span>aw i usług oraz pozost<span class="_ _0"></span>ałe<span class="ff2"> </span></div></div><div class="c x99 y3df w3a h45"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">19 677  </span></div></div><div class="c x9a y3df w3b h45"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9c y3df w3c h45"><div class="t m0 x86 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9d y3df w3d h45"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9e y3df w3b h45"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9f y3df w3c h45"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xa0 y3df w3b h45"><div class="t m0 x5e h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">19 677  </span></div></div><div class="c xe y3e0 w39 h45"><div class="t m0 x19 h7 y3e1 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu leasi<span class="_ _7"></span>ngu<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x99 y3e0 w3a h45"><div class="t m0 x58 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">1 773  </span></div></div><div class="c x9a y3e0 w3b h45"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls6">470 <span class="ls0"> </span></span></div></div><div class="c x9c y3e0 w3c h45"><div class="t m0 x58 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">3 115  </span></div></div><div class="c x9d y3e0 w3d h45"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">13 516  </span></div></div><div class="c x9e y3e0 w3b h45"><div class="t m0 x58 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">1 609  </span></div></div><div class="c x9f y3e0 w3c h45"><div class="t m0 x58 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">3 998  </span></div></div><div class="c xa0 y3e0 w3b h45"><div class="t m0 x30 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">24 481  </span></div></div><div class="c xe y3e2 w39 h48"><div class="t m0 x19 h7 y3e1 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu udzielo<span class="_ _7"></span>nej gwarancji<span class="ff2"> </span></div></div><div class="c x99 y3e2 w3a h48"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls6">500 <span class="ls0"> </span></span></div></div><div class="c x9a y3e2 w3b h48"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9c y3e2 w3c h48"><div class="t m0 x86 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9d y3e2 w3d h48"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9e y3e2 w3b h48"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9f y3e2 w3c h48"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xa0 y3e2 w3b h48"><div class="t m0 x2d h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls6">500 <span class="ls0"> </span></span></div></div><div class="c xe y3e3 w39 h45"><div class="t m0 x19 h11 y3e1 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 20<span class="ls6">23</span> roku </div></div><div class="c x99 y3e3 w3a h45"><div class="t m0 x1e h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">21 950  </span></div></div><div class="c x9a y3e3 w3b h45"><div class="t m0 x2a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                        <span class="ls6">470 <span class="ls0"> </span></span></div></div><div class="c x9c y3e3 w3c h45"><div class="t m0 x58 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">3 115  </span></div></div><div class="c x9d y3e3 w3d h45"><div class="t m0 x1e h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">13 516  </span></div></div><div class="c x9e y3e3 w3b h45"><div class="t m0 x58 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">1 609  </span></div></div><div class="c x9f y3e3 w3c h45"><div class="t m0 x58 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">3 998  </span></div></div><div class="c xa0 y3e3 w3b h45"><div class="t m0 x22 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">44 658  </span></div></div><div class="c xe y3e4 w39 h19"><div class="t m0 x19 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x99 y3e4 w3a h19"><div class="t m0 x56 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x9a y3e4 w3b h19"><div class="t m0 x56 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y3e4 w3c h19"><div class="t m0 x56 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x9d y3e4 w3d h19"><div class="t m0 x56 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x9e y3e4 w3b h19"><div class="t m0 x56 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x9f y3e4 w3c h19"><div class="t m0 x56 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y3e4 w3b h19"><div class="t m0 x56 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe y3e5 w39 h49"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Kredyty </div></div><div class="c x99 y3e5 w3a h49"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">25 150  </span></div></div><div class="c x9a y3e5 w3b h49"><div class="t m0 x58 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">5 825  </span></div></div><div class="c x9c y3e5 w3c h49"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">39 893  </span></div></div><div class="c x9d y3e5 w3d h49"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">18 477  </span></div></div><div class="c x9e y3e5 w3b h49"><div class="t m0 x2a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9f y3e5 w3c h49"><div class="t m0 x2a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xa0 y3e5 w3b h49"><div class="t m0 x5e h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">89 345  </span></div></div><div class="c xe y3e6 w39 h49"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu dost<span class="_ _0"></span>aw i usług oraz pozost<span class="_ _0"></span>ałe<span class="ff2"> </span></div></div><div class="c x99 y3e6 w3a h49"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">13 385  </span></div></div><div class="c x9a y3e6 w3b h49"><div class="t m0 x2a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9c y3e6 w3c h49"><div class="t m0 x86 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9d y3e6 w3d h49"><div class="t m0 x2a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9e y3e6 w3b h49"><div class="t m0 x2a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9f y3e6 w3c h49"><div class="t m0 x2a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xa0 y3e6 w3b h49"><div class="t m0 x63 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">13 385  </span></div></div><div class="c xe y3e7 w39 h49"><div class="t m0 x19 h7 y3e8 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu leasi<span class="_ _7"></span>ngu<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x99 y3e7 w3a h49"><div class="t m0 x58 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">1 885  </span></div></div><div class="c x9a y3e7 w3b h49"><div class="t m0 x58 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">1 845  </span></div></div><div class="c x9c y3e7 w3c h49"><div class="t m0 x58 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">3 477  </span></div></div><div class="c x9d y3e7 w3d h49"><div class="t m0 x58 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">3 977  </span></div></div><div class="c x9e y3e7 w3b h49"><div class="t m0 x2a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls6">399 <span class="ls0"> </span></span></div></div><div class="c x9f y3e7 w3c h49"><div class="t m0 x58 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">4 004  </span></div></div><div class="c xa0 y3e7 w3b h49"><div class="t m0 x30 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">15 587  </span></div></div><div class="c xe y3e9 w39 h49"><div class="t m0 x19 h7 y3e8 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu udzielo<span class="_ _7"></span>nej gwarancji<span class="ff2"> </span></div></div><div class="c x99 y3e9 w3a h49"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls6">539 <span class="ls0"> </span></span></div></div><div class="c x9a y3e9 w3b h49"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9c y3e9 w3c h49"><div class="t m0 x86 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9d y3e9 w3d h49"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9e y3e9 w3b h49"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x9f y3e9 w3c h49"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>   <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xa0 y3e9 w3b h49"><div class="t m0 x2d h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls6">539 <span class="ls0"> </span></span></div></div><div class="c xe y3ea w39 h45"><div class="t m0 x19 h11 y3e1 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2022 roku </div></div><div class="c x99 y3ea w3a h45"><div class="t m0 x1e h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">40 959  </span></div></div><div class="c x9a y3ea w3b h45"><div class="t m0 x58 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">7 670  </span></div></div><div class="c x9c y3ea w3c h45"><div class="t m0 x1e h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">43 370  </span></div></div><div class="c x9d y3ea w3d h45"><div class="t m0 x1e h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">22 454  </span></div></div><div class="c x9e y3ea w3b h45"><div class="t m0 x2a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                        <span class="ls6">399 <span class="ls0"> </span></span></div></div><div class="c x9f y3ea w3c h45"><div class="t m0 x58 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">4 004  </span></div></div><div class="c xa0 y3ea w3b h45"><div class="t m0 x8a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">118 856  </span></div></div><div class="c x0 y0 w14 h21"><div class="t m0 x42 h4 y3eb ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x42 h4 y3ec ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x42 h4 y3ed ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x42 h4 y3ee ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x42 h4 y3ef ff2 fs2 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 x3 y4 w3 h5" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span>23 <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x7 h7 y8 ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego sprawozdania <span class="_ _0"></span>finansowe<span class="_ _0"></span>go<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x1 h8 y9 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 h6 ya ff2 fs0 fc0 sc0 ls5 ws0">28<span class="ls0"> </span></div><div class="t m0 xe h32 yc ff5 fs1 fc1 sc0 ls10 ws0">5.4<span class="ffa ls0"> <span class="_ _20"> </span><span class="ff4">Zarządzanie kapitałem<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y3f0 ff3 fs2 fc0 sc0 ls0 ws0">Zarząd  Spół<span class="_ _1"></span>ki  definiuje  kapitał<span class="_ _1"></span>  jako  p<span class="_ _1"></span>osiadany  kapitał <span class="_ _1e"> </span>własny  Spółki.  Utrz<span class="_ _1"></span>ymywany  kapitał <span class="_ _1e"> </span>własny  spełnia <span class="_ _1e"> </span>wymogi </div><div class="t m0 x4 h4 y3f1 ff3 fs2 fc0 sc0 ls0 ws0">określone w Kodeksie Spół<span class="_ _1"></span>ek Hand<span class="_ _1"></span>lowych<span class="ff2">. <span class="_ _1"></span>B</span>rak jest inny<span class="_ _1"></span>ch nałożonych zewnętrznie <span class="_ _1"></span><span class="ff2">prawny<span class="_ _1"></span>ch </span>wymogów kapitał<span class="_ _1"></span>owych. <span class="ff2"> </span></div><div class="t m0 x4 h4 y3f2 ff3 fs2 fc0 sc0 ls0 ws0">Celem <span class="_ _37"> </span>Spółki <span class="_ _37"> </span>w <span class="_ _38"> </span>zarządzaniu<span class="_ _1"></span> <span class="_ _37"> </span>kapitałem <span class="_ _37"> </span>jest <span class="_ _37"> </span>ochro<span class="_ _1"></span>na <span class="_ _37"> </span>zdolności <span class="_ _37"> </span>Spółki <span class="_ _38"> </span>do <span class="_ _37"> </span>kontynuo<span class="_ _1"></span>wania<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y3f3 ff3 fs2 fc0 sc0 ls0 ws0">działalności, <span class="_ _15"> </span>tak, <span class="_ _15"> </span>aby <span class="_ _2b"> </span>możliwe <span class="_ _39"> </span>było <span class="_ _39"> </span>realizowani<span class="_ _1"></span>e <span class="_ _39"> </span>zwrotu <span class="_ _39"> </span>d<span class="_ _1"></span>la <span class="_ _39"> </span>akcjonarius<span class="_ _1"></span>zy <span class="_ _39"> </span>oraz <span class="_ _39"> </span>korzyści <span class="_ _15"> </span>dla <span class="_ _39"> </span>innych<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y307 ff3 fs2 fc0 sc0 ls0 ws0">zainteresowanych s<span class="_ _1"></span>tron, a także utrzymanie op<span class="_ _1"></span>tymalnej strukt<span class="_ _1"></span>ury kapitału w celu ob<span class="_ _1"></span>niżeni<span class="_ _1"></span><span class="ff2">a <span class="_ _1"></span>jego kosztu.  </span></div><div class="t m0 x4 h4 y3f4 ff3 fs2 fc0 sc0 ls0 ws0">Przyjętą zasad<span class="_ _1"></span>ą jest także, aby akty<span class="_ _1"></span>wa trwałe były w p<span class="_ _1"></span>eł<span class="_ _1"></span>ni finansowane kapitał<span class="_ _1"></span>em własnym<span class="ff2 ls4">. <span class="ls0"> </span></span></div><div class="t m0 x4 h4 y3f5 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y3f6 w3e h19"><div class="t m0 x19 h4 y3f7 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x73 y3f6 w24 h19"><div class="t m0 x5c h11 y7a ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">20</span>23 </div></div><div class="c xa1 y3f6 w3f h19"><div class="t m0 x4d h11 y7a ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">20</span>22 </div></div><div class="c x4 y3f8 w3e h4a"><div class="t m0 x19 h7 y71 ff3 fs3 fc0 sc0 ls0 ws0">Aktywa tr<span class="_ _0"></span>wałe<span class="ff2"> </span></div></div><div class="c x73 y3f8 w24 h4a"><div class="t m0 x33 h7 y71 ff2 fs3 fc0 sc0 ls0 ws0">114 438 </div></div><div class="c xa1 y3f8 w3f h4a"><div class="t m0 x1b h7 y71 ff2 fs3 fc0 sc0 ls0 ws0">107 113 </div></div><div class="c x4 y3f9 w3e h4b"><div class="t m0 x19 h7 y71 ff3 fs3 fc0 sc0 ls0 ws0">Kapitał własny<span class="ff2"> </span></div></div><div class="c x73 y3f9 w24 h4b"><div class="t m0 x33 h7 y71 ff2 fs3 fc0 sc0 ls0 ws0">344 405 </div></div><div class="c xa1 y3f9 w3f h4b"><div class="t m0 x1b h7 y71 ff2 fs3 fc0 sc0 ls0 ws0">291 541 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x70 h4 y3fa ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y3fb ff3 fs2 fc0 sc0 ls0 ws0">Jednym z <span class="_ _7"></span>is<span class="_ _1"></span>totnych wskaźników z <span class="_ _7"></span>punkt<span class="_ _1"></span>u widzenia <span class="_ _7"></span>zarzą<span class="_ _1"></span>dzania jest również wskaźnik kapitałów własnych rozumian<span class="ff2">y jako </span></div><div class="t m0 x4 h4 y3fc ff3 fs2 fc0 sc0 ls0 ws0">stosunek kapita<span class="_ _1"></span>łów własnych do sumy a<span class="_ _1"></span>ktywów<span class="_ _1"></span><span class="ff2">.  </span></div><div class="t m0 x4 h4 y3fd ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y3fe w3e h19"><div class="t m0 x19 h4 y3f7 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x73 y3fe w24 h19"><div class="t m0 x5c h11 y7a ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">202</span>3 </div></div><div class="c xa1 y3fe w3f h19"><div class="t m0 x4d h11 y7a ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">202</span>2<span class="_ _0"></span> </div></div><div class="c x4 y3ff w3e h4a"><div class="t m0 x19 h7 y71 ff3 fs3 fc0 sc0 ls0 ws0">Kapitał własny<span class="ff2"> </span></div></div><div class="c x73 y3ff w24 h4a"><div class="t m0 x33 h7 y71 ff2 fs3 fc0 sc0 ls0 ws0">344 405 </div></div><div class="c xa1 y3ff w3f h4a"><div class="t m0 x1b h7 y71 ff2 fs3 fc0 sc0 ls0 ws0">291 541 </div></div><div class="c x4 y400 w3e h4a"><div class="t m0 x19 h7 y71 ff3 fs3 fc0 sc0 ls0 ws0">Suma aktywów<span class="ff2"> </span></div></div><div class="c x73 y400 w24 h4a"><div class="t m0 x33 h7 y71 ff2 fs3 fc0 sc0 ls0 ws0">401 290 </div></div><div class="c xa1 y400 w3f h4a"><div class="t m0 x1b h7 y71 ff2 fs3 fc0 sc0 ls6 ws0">417 402<span class="ls0"> </span></div></div><div class="c x4 y314 w3e h4a"><div class="t m0 x19 h11 y71 ff4 fs3 fc0 sc0 ls0 ws0">Wskaźnik kapit<span class="_ _7"></span>ał<span class="_ _1"></span>ów własnych<span class="ff2"> </span></div></div><div class="c x73 y314 w24 h4a"><div class="t m0 xa2 h11 y71 ff5 fs3 fc0 sc0 ls6 ws0">86%<span class="ff2 ls0"> </span></div></div><div class="c xa1 y314 w3f h4a"><div class="t m0 xa3 h11 y71 ff5 fs3 fc0 sc0 ls6 ws0">70%<span class="ff2 ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y401 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y2b0 ff3 fs2 fc0 sc0 ls0 ws0">W okresie objętym niniejs<span class="_ _1"></span>zym sp<span class="_ _1"></span>rawozdaniem finansowym Spó<span class="_ _1"></span>łka realizowała zał<span class="_ _1"></span>ożony cel.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 xe h9 y402 ff5 fs5 fc1 sc0 lsc ws0">6.<span class="ffa ls0"> <span class="_ _f"> </span><span class="ff5">Instrumenty finan<span class="_ _7"></span>sowe </span></span></div></div><div class="c x4 y403 w40 h1a"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2023 </div></div><div class="c xa4 y403 w41 h1a"><div class="t m0 xa h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Aktywa finansow<span class="_ _7"></span>e  </div></div><div class="c xa5 y403 w42 h1a"><div class="t m0 xf h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Z<span class="ff4">obowiązania fi<span class="_ _7"></span>nansowe<span class="ff5"> </span></span></div></div><div class="c x4 y404 w40 h4c"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y404 w43 h4c"><div class="t m0 x20 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Wyceniane wg za<span class="_ _0"></span>mortyzowan<span class="_ _7"></span>e<span class="_ _1"></span>go kosztu </div></div><div class="c xa5 y404 w42 h4c"><div class="t m0 x20 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Wyceniane wg za<span class="_ _7"></span>m<span class="_ _1"></span>ortyzowan<span class="_ _7"></span>eg<span class="_ _1"></span>o kosztu </div></div><div class="c x4 y405 w40 h24"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Należności z t<span class="_ _7"></span>ytułu dostaw i usług<span class="ff2"> </span></div></div><div class="c xa4 y405 w43 h24"><div class="t m0 xa6 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">32 160 </div></div><div class="c xa5 y405 w42 h24"><div class="t m0 xa7 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x4 y406 w40 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Środki pi<span class="_ _7"></span>en<span class="_ _1"></span>iężne<span class="ff2"> </span></div></div><div class="c xa4 y406 w43 h25"><div class="t m0 xa6 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">49 107 </div></div><div class="c xa5 y406 w42 h25"><div class="t m0 xa7 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x4 y407 w40 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu dost<span class="_ _0"></span>aw i usług oraz pozost<span class="_ _0"></span>ałe<span class="ff2"> </span></div></div><div class="c xa4 y407 w43 h25"><div class="t m0 xa8 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa5 y407 w42 h25"><div class="t m0 xa6 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">19 704 </div></div><div class="c x4 y408 w40 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Kredyty </div></div><div class="c xa4 y408 w43 h25"><div class="t m0 xa7 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xa5 y408 w42 h25"><div class="t m0 x5f h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x4 y409 w40 h24"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu leasi<span class="_ _7"></span>ngu<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c xa4 y409 w43 h24"><div class="t m0 xa8 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa5 y409 w42 h24"><div class="t m0 xa6 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">19 573 </div></div><div class="c x4 y40a w40 h24"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> RAZEM </div></div><div class="c xa4 y40a w43 h24"><div class="t m0 xa6 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">81 267 </div></div><div class="c xa5 y40a w42 h24"><div class="t m0 xa6 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">39 277 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h7 y40b ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h7 y40c ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y40d w40 h4d"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2022 </div></div><div class="c xa4 y40d w41 h4d"><div class="t m0 xa h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Aktywa finansow<span class="_ _7"></span>e  </div></div><div class="c xa5 y40d w42 h4d"><div class="t m0 xf h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Z<span class="ff4">obowiązania fi<span class="_ _7"></span>nansowe<span class="ff5"> </span></span></div></div><div class="c x4 y40e w40 h4e"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y40e w43 h4e"><div class="t m0 x20 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Wyceniane wg za<span class="_ _7"></span>m<span class="_ _1"></span>ortyzowan<span class="_ _7"></span>eg<span class="_ _1"></span>o kosztu </div></div><div class="c xa5 y40e w42 h4e"><div class="t m0 x20 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Wyceniane wg za<span class="_ _7"></span>m<span class="_ _1"></span>ortyzowan<span class="_ _7"></span>eg<span class="_ _1"></span>o kosztu </div></div><div class="c x4 y40f w40 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Należności z t<span class="_ _7"></span>ytułu dostaw i usług<span class="ff2"> </span></div></div><div class="c xa4 y40f w43 h25"><div class="t m0 xa6 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">54 497 </div></div><div class="c xa5 y40f w42 h25"><div class="t m0 xa7 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x4 y410 w40 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Środki pi<span class="_ _7"></span>en<span class="_ _1"></span>iężne<span class="ff2"> </span></div></div><div class="c xa4 y410 w43 h25"><div class="t m0 xa9 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">1 386 </div></div><div class="c xa5 y410 w42 h25"><div class="t m0 xa7 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x4 y411 w40 h24"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu dost<span class="_ _0"></span>aw i usług oraz pozost<span class="_ _0"></span>ałe<span class="ff2"> </span></div></div><div class="c xa4 y411 w43 h24"><div class="t m0 xa7 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xa5 y411 w42 h24"><div class="t m0 xa6 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">13 417 </div></div><div class="c x4 y412 w40 h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Kredyty </div></div><div class="c xa4 y412 w43 h25"><div class="t m0 xa7 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xa5 y412 w42 h25"><div class="t m0 xa6 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">82 167 </div></div><div class="c x4 y413 w40 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu leasi<span class="_ _7"></span>ngu<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c xa4 y413 w43 h25"><div class="t m0 xa7 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xa5 y413 w42 h25"><div class="t m0 xa6 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">12 045 </div></div><div class="c x4 y414 w40 h25"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0"> RAZEM </div></div><div class="c xa4 y414 w43 h25"><div class="t m0 xa6 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">55 883 </div></div><div class="c xa5 y414 w42 h25"><div class="t m0 x8f h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">107 629 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h7 y415 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y23d ff2 fs2 fc0 sc0 ls0 ws0">Przychody <span class="_ _11"> </span>oraz <span class="_ _10"> </span>koszt<span class="_ _1"></span>y <span class="_ _11"> </span><span class="ff3">ujęte <span class="_ _10"> </span></span>w <span class="_ _11"> </span>wyniku <span class="_ _10"> </span>finan<span class="_ _1"></span>sowym <span class="_ _11"> </span>roku <span class="_ _10"> </span>2023 <span class="_ _11"> </span>i <span class="_ _10"> </span>2022<span class="ls9">, <span class="_ _11"> </span></span><span class="ff3">odnoszące <span class="_ _11"> </span>się <span class="_ _10"> </span>do <span class="_ _11"> </span>aktywów  </span>f<span class="_ _7"></span>in<span class="_ _1"></span>ansowych <span class="_ _11"> </span>oraz </div><div class="t m0 x4 h4 y416 ff3 fs2 fc0 sc0 ls0 ws0">zobowiązań finan<span class="_ _1"></span>sowych niewycenianych w wart<span class="_ _1"></span>ości godzi<span class="_ _1"></span>wej przez wynik finanso<span class="_ _1"></span>wy<span class="_ _1"></span><span class="ff2"> </span>zosta<span class="_ _1"></span>ły zaprezentowane pon<span class="_ _1"></span>iżej<span class="ff2">: </span></div></div></div><div class="pi" ></div></div><div id="pf1d" class="pf w0 h0" ><div class="pc pc1d w0 h0"><img class="bi x3 y3b w4 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">29<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h4 y41 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y417 w44 h25"><div class="t m0 x19 h11 y68 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff5">12 m-<span class="ff4">cy zakończone <span class="_ _7"></span>31 grudnia 202<span class="ff5">3<span class="ff2"> </span></span></span></span></div></div><div class="c xaa y417 w45 h25"><div class="t m0 xab h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> Aktywa finansow<span class="_ _7"></span>e  </div></div><div class="c xac y417 w46 h25"><div class="t m0 x4 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ff4">Zobowiązania finan<span class="_ _7"></span>sowe <span class="ff5"> </span></span></div></div><div class="c x4 y418 w44 h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Przychod<span class="ff3">y z tytułu <span class="_ _0"></span>odsetek<span class="ff2"> </span></span></div></div><div class="c xaa y418 w45 h25"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                            <span class="_ _1"></span><span class="ls6">21<span class="ls0">6</span></span>     <span class="ls0"> </span></div></div><div class="c xac y418 w46 h25"><div class="t m0 x3f h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                                <span class="_ _1"></span>           <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x4 y419 w44 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Koszty z tytułu o<span class="_ _7"></span>dsetek<span class="ff2"> </span></div></div><div class="c xaa y419 w45 h25"><div class="t m0 x30 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                                <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xac y419 w46 h25"><div class="t m0 x69 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                               <span class="_ _1"></span><span class="ls0">(3 602)     </span></div></div><div class="c x4 y41a w44 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Zyski z ty<span class="_ _7"></span>tułu różnic kursowych<span class="ff2"> </span></div></div><div class="c xaa y41a w45 h25"><div class="t m0 x1f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                         <span class="_ _1"></span><span class="ls0">2 951      </span></div></div><div class="c xac y41a w46 h25"><div class="t m0 x2c h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                               <span class="_ _1"></span><span class="ls0">6 672      </span></div></div><div class="c x4 y41b w44 h24"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Straty z ty<span class="_ _0"></span>tułu różnic k<span class="_ _7"></span>u<span class="_ _1"></span>rsowych<span class="ff2"> </span></div></div><div class="c xaa y41b w45 h24"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                       <span class="_ _1"></span><span class="ls0">(4 584)     </span></div></div><div class="c xac y41b w46 h24"><div class="t m0 x35 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                              <span class="_ _1"></span><span class="ls0">(2 510)     </span></div></div><div class="c x4 y304 w44 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Utworzenie o<span class="_ _7"></span>dpisów aktualizujących<span class="ff2"> </span></div></div><div class="c xaa y304 w45 h25"><div class="t m0 x30 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                                <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xac y304 w46 h25"><div class="t m0 x3f h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                                <span class="_ _1"></span>           <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x4 y41c w44 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Rozwiązanie odpi<span class="_ _7"></span>sów aktualizujących<span class="ff2"> </span></div></div><div class="c xaa y41c w45 h25"><div class="t m0 x57 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                            <span class="_ _1"></span><span class="ls0">81</span>    <span class="ls0"> </span></div></div><div class="c xac y41c w46 h25"><div class="t m0 x3f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                                <span class="_ _1"></span>           <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x4 y41d w44 h25"><div class="t m0 x19 h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">Ogółem zysk / (strata<span class="_ _7"></span>) netto<span class="ff5"> </span></div></div><div class="c xaa y41d w45 h25"><div class="t m0 x5e h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                                   <span class="_ _1"></span><span class="ls0">(1 336)     </span></div></div><div class="c xac y41d w46 h25"><div class="t m0 x5e h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                                                <span class="_ _1"></span>         <span class="ls0">560      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h4 y41e ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y41f w44 h24"><div class="t m0 x19 h11 y68 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff5">12 m-<span class="ff4">cy zakończone <span class="_ _7"></span>31 grudnia 202<span class="ff5">2<span class="ff2"> </span></span></span></span></div></div><div class="c xaa y41f w45 h24"><div class="t m0 xab h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> Aktywa finansow<span class="_ _7"></span>e  </div></div><div class="c xac y41f w46 h24"><div class="t m0 x4 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ff4">Zobowiązania finan<span class="_ _7"></span>sowe <span class="ff5"> </span></span></div></div><div class="c x4 y420 w44 h24"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Koszty z tytułu o<span class="_ _7"></span>dsetek<span class="ff2"> </span></div></div><div class="c xaa y420 w45 h24"><div class="t m0 x57 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                               <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xac y420 w46 h24"><div class="t m0 x35 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                              <span class="_ _1"></span><span class="ls0">(8 877)     </span></div></div><div class="c x4 y421 w44 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zyski z ty<span class="_ _7"></span>tułu różnic kursowych<span class="ff2"> </span></div></div><div class="c xaa y421 w45 h25"><div class="t m0 x35 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">5 730      </span></div></div><div class="c xac y421 w46 h25"><div class="t m0 x14 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                                <span class="_ _1"></span> <span class="ls0">6 385      </span></div></div><div class="c x4 y1a7 w44 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Straty z ty<span class="_ _0"></span>tułu różnic k<span class="_ _7"></span>u<span class="_ _1"></span>rsowych<span class="ff2"> </span></div></div><div class="c xaa y1a7 w45 h25"><div class="t m0 x3f h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="_ _1"></span><span class="ls0">(4 475)     </span></div></div><div class="c xac y1a7 w46 h25"><div class="t m0 x72 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">(6 617)     </span></div></div><div class="c x4 y422 w44 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Utworzenie o<span class="_ _7"></span>dpisów aktualizujących<span class="ff2"> </span></div></div><div class="c xaa y422 w45 h25"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                             <span class="_ _1"></span><span class="ls0">(<span class="ls6">12</span>)      </span></div></div><div class="c xac y422 w46 h25"><div class="t m0 x63 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                                <span class="_ _1"></span>              <span class="ls0">-<span class="_ _1"></span></span>     <span class="ls0"> </span></div></div><div class="c x4 y423 w44 h25"><div class="t m0 x19 h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">Ogółem zysk / (strata<span class="_ _7"></span>) netto<span class="ff5"> </span></div></div><div class="c xaa y423 w45 h25"><div class="t m0 x67 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                                     <span class="_ _1"></span><span class="ls0">1 243      </span></div></div><div class="c xac y423 w46 h25"><div class="t m0 x35 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                                              <span class="_ _1"></span><span class="ls0">(9 109)     </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h4 y424 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 y425 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y386 ff4 fs2 fc0 sc0 ls0 ws0">Szacowanie wartości godziwe<span class="_ _1"></span>j<span class="ff5"> </span></div><div class="t m0 x4 h4 y426 ff3 fs2 fc0 sc0 ls0 ws0">Wartość <span class="_ _1"></span>godziwa <span class="_ _1"></span>akty<span class="_ _1"></span>wów <span class="_ _1"></span>i <span class="_ _1"></span>zob<span class="_ _1"></span>owiązań <span class="_ _1"></span>finansowych<span class="_ _3"></span><span class="ff2">, <span class="_ _1"></span></span>w <span class="_ _1"></span>ocenie <span class="_ _1"></span>Spółki<span class="_ _1"></span><span class="ff2">, <span class="_ _1"></span></span>nie <span class="_ _1"></span>odbiega <span class="_ _1"></span>od<span class="_ _1"></span> <span class="_ _1"></span>ich <span class="_ _1"></span>wartości <span class="_ _1"></span>bilan<span class="_ _1"></span>sowej, <span class="_ _1"></span>głównie<span class="_ _1"></span> </div><div class="t m0 x4 h4 y427 ff3 fs2 fc0 sc0 ls0 ws0">ze <span class="_ _3"></span>względu <span class="_ _17"></span>na <span class="_ _3"></span>kró<span class="_ _1"></span>tki <span class="_ _3"></span>termin <span class="_ _17"></span>zapadalności. <span class="_ _3"></span>W <span class="_ _17"></span>przypadku <span class="_ _3"></span>długoterminowych <span class="_ _17"></span>zobowiązań <span class="_ _3"></span>finan<span class="_ _1"></span>sowych<span class="_ _3"></span><span class="ff2">, <span class="_ _17"></span>wyce<span class="_ _0"></span>nionych <span class="_ _17"></span>wg </span></div><div class="t m0 x4 h4 y428 ff2 fs2 fc0 sc0 ls0 ws0">zamortyzowanego <span class="_ _1"></span>kosztu<span class="_ _1"></span>, <span class="ff3">Sp<span class="_ _1"></span>ółka <span class="_ _1"></span>wykorzystuje <span class="_ _1"></span>informacje <span class="_ _1"></span>o ry<span class="_ _1"></span>nkowych <span class="_ _1"></span>stopach <span class="_ _1"></span>procentowych<span class="_ _3"></span></span>. S<span class="ff3 ls17">tąd<span class="_ _1"></span></span>, <span class="ff3">Spół<span class="_ _1"></span>ka sza<span class="_ _1"></span>cuje, że </span></div><div class="t m0 x4 h4 y429 ff3 fs2 fc0 sc0 ls0 ws0">wartość tych zob<span class="_ _1"></span>owiązań również nie odb<span class="_ _1"></span>iega istotnie od ich wart<span class="_ _1"></span>ości godziwej. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 xe h9 y42a ff5 fs5 fc1 sc0 lsc ws0">7.<span class="ffa ls0"> <span class="_ _f"> </span><span class="ff4">Rzeczowe aktywa <span class="_ _7"></span>t<span class="_ _1"></span>rwałe<span class="ff5"> </span></span></span></div><div class="t m0 x49 h1e y42b ff5 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y42c w47 h4f"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3d y42c w45 h4f"><div class="t m0 x7c h11 y42d ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x31 h11 y3e1 ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">23 </span></div></div><div class="c xad y42c w45 h4f"><div class="t m0 x7c h11 y42d ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x31 h11 y3e1 ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">22 </span></div></div><div class="c x4 y42e w47 h50"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3d y42e w45 h50"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xad y42e w45 h50"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y42f w47 h3a"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Grunty </div></div><div class="c x3d y42f w45 h3a"><div class="t m0 xae h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">2 907 </div></div><div class="c xad y42f w45 h3a"><div class="t m0 xae h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">2 907 </div></div><div class="c x4 y430 w47 h3a"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Budynki<span class="_ _0"></span> i budowle  </div></div><div class="c x3d y430 w45 h3a"><div class="t m0 xae h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">7 215 </div></div><div class="c xad y430 w45 h3a"><div class="t m0 xae h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">7 452 </div></div><div class="c x4 y431 w47 h3a"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Urządzenia techn<span class="_ _7"></span>iczne i maszyny<span class="ff2"> </span></div></div><div class="c x3d y431 w45 h3a"><div class="t m0 xae h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">3 301 </div></div><div class="c xad y431 w45 h3a"><div class="t m0 xae h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">3 515<span class="ls0"> </span></div></div><div class="c x4 y432 w47 h2c"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Środki t<span class="_ _0"></span>ransportu<span class="ff2"> </span></div></div><div class="c x3d y432 w45 h2c"><div class="t m0 xae h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">1 174 </div></div><div class="c xad y432 w45 h2c"><div class="t m0 x87 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">87<span class="ls0"> </span></div></div><div class="c x4 y433 w47 h3a"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe<span class="ff2"> </span></div></div><div class="c x3d y433 w45 h3a"><div class="t m0 xae h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">3 103 </div></div><div class="c xad y433 w45 h3a"><div class="t m0 xae h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">3 271 </div></div><div class="c x4 y434 w47 h3a"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x3d y434 w45 h3a"><div class="t m0 xaf h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">17 700 </div></div><div class="c xad y434 w45 h3a"><div class="t m0 xaf h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">17 232 </div></div><div class="c x4 y435 w47 h3a"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3d y435 w45 h3a"><div class="t m0 xb0 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xad y435 w45 h3a"><div class="t m0 xb0 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y436 w47 h3a"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Rzeczowe akty<span class="_ _7"></span>wa trwałe nieprzyjęte do użytk<span class="_ _7"></span>owania<span class="ff2"> </span></div></div><div class="c x3d y436 w45 h3a"><div class="t m0 x4a h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">602<span class="ls0"> </span></div></div><div class="c xad y436 w45 h3a"><div class="t m0 x4a h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">483<span class="ls0"> </span></div></div><div class="c x4 y437 w47 h3a"><div class="t m0 x22 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3d y437 w45 h3a"><div class="t m0 xb0 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xad y437 w45 h3a"><div class="t m0 xb0 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y438 w47 h3a"><div class="t m0 x19 h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">Razem rzeczowe akty<span class="_ _7"></span>wa trwałe<span class="ff5"> </span></div></div><div class="c x3d y438 w45 h3a"><div class="t m0 xaf h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">18 302 </div></div><div class="c xad y438 w45 h3a"><div class="t m0 xaf h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">17 715 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x49 h1e y439 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y43a ff3 fs2 fc0 sc0 ls0 ws0">Poza <span class="_ _1b"> </span>rzeczowymi <span class="_ _1b"> </span>aktywami<span class="_ _1"></span> <span class="_ _1b"> </span>trwałym <span class="_ _1b"> </span>będącymi <span class="_ _1b"> </span>za<span class="_ _1"></span>bezpieczeniem <span class="_ _1b"> </span>kredytó<span class="_ _1"></span>w <span class="_ _1a"> </span>o<span class="_ _1"></span>brotowych<span class="_ _1"></span> <span class="_ _1b"> </span>(nota<span class="_ _1"></span><span class="ff2"> <span class="_ _1b"> </span><span class="ls3">17</span></span>) <span class="_ _1b"> </span>nie <span class="_ _1b"> </span>występują </div><div class="t m0 x4 h4 y43b ff3 fs2 fc0 sc0 ls0 ws0">ograniczenia w dysp<span class="_ _1"></span>onowaniu rzeczowymi akt<span class="_ _1"></span>ywami trwały<span class="_ _1"></span>mi, które są w po<span class="_ _1"></span>siadaniu Sp<span class="_ _1"></span>ółki.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y43c ff2 fs2 fc0 sc0 ls0 ws0">W <span class="_ _7"></span>2023<span class="_ _1"></span> <span class="_ _7"></span>r. oraz <span class="_ _7"></span>20<span class="_ _1"></span>22 <span class="_ _7"></span><span class="ff3">r. Spółka nie <span class="_ _7"></span>aktywowała kosztów <span class="_ _7"></span>finan<span class="_ _1"></span>sowania zewnętrznego <span class="_ _7"></span>ze względu <span class="_ _7"></span>n<span class="_ _1"></span>a <span class="_ _7"></span>n<span class="_ _1"></span>ieistotność tych <span class="_ _7"></span>kwot.<span class="_ _3"></span><span class="ff2"> </span></span></div><div class="t m0 x4 h4 y43d ff2 fs2 fc0 sc0 ls0 ws0">Na 31 grudnia 20<span class="_ _1"></span>23 <span class="lsd">r. </span><span class="ff3">Spółka nie pos<span class="_ _1"></span>iada zobowiązań<span class="_ _1"></span> do poniesienia wydatków na <span class="_ _1"></span>rzeczowe aktywa trwał<span class="_ _1"></span>e.<span class="_ _1"></span></span><span class="fs0"> </span></div></div><a class="l" href="#pf28" ><span class="d m1" style="border-style:none;position:absolute;left:920.940000px;bottom:450.400000px;width:14.640000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf1e" class="pf w12 h21" ><div class="pc pc1e w12 h21"><img class="bi x40 yc6 w48 h22" alt="" 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"/><div class="c x0 y0 w14 h21"><div class="t m0 x2c h6 yc7 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb1 h6 yc8 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span>23 <span class="ls1">r.</span> </div><div class="t m0 xb2 h6 yc9 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="ff2"> </span></div><div class="t m0 xb3 h7 y8 ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego sprawozdania <span class="_ _0"></span>finansowe<span class="_ _0"></span>go<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xb4 h8 y9 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb5 h6 ya ff2 fs0 fc0 sc0 ls5 ws0">30<span class="ls0"> </span></div><div class="t m0 x2c h51 y43e ffd fs2 fc0 sc0 ls0 ws0">Zmiany rzeczowych ak<span class="_ _1"></span>tywów trwałych w<span class="_ _1"></span>edług grup rodzaj<span class="_ _1"></span>owych<span class="_ _1"></span><span class="ff9"> </span></div></div><div class="c x2c y43f w45 h31"><div class="t m0 x19 h7 y11f ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y43f w49 h31"><div class="t m0 x18 h11 y11f ff5 fs3 fc0 sc0 ls0 ws0">Grunty </div></div><div class="c x96 y43f w4a h31"><div class="t m0 x25 h11 y11f ff5 fs3 fc0 sc0 ls0 ws0">Budynki i budowl<span class="_ _0"></span>e </div></div><div class="c xb7 y43f w4b h31"><div class="t m0 xb8 h11 y440 ff4 fs3 fc0 sc0 ls0 ws0">Urządzenia technicz<span class="_ _7"></span>ne i </div><div class="t m0 x18 h11 y441 ff5 fs3 fc0 sc0 ls0 ws0">maszyny </div></div><div class="c xb9 y43f w4c h31"><div class="t m0 x30 h11 y11f ff4 fs3 fc0 sc0 ls0 ws0">Środki transportu<span class="ff5"> </span></div></div><div class="c xba y43f w4d h31"><div class="t m0 x81 h11 y11f ff4 fs3 fc0 sc0 ls0 ws0">Pozostałe<span class="ff5"> </span></div></div><div class="c xbb y43f w4e h31"><div class="t m0 x4d h11 y440 ff4 fs3 fc0 sc0 ls0 ws0">Środki trwałe nie<span class="_ _7"></span>pr<span class="_ _1"></span>zyjęte <span class="ff5"> </span></div><div class="t m0 xbc h11 y441 ff4 fs3 fc0 sc0 ls0 ws0">do użytkowania<span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c xbd y43f w4f h31"><div class="t m0 x3 h11 y11f ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x2c y442 w45 h52"><div class="t m0 x19 h11 y443 ff4 fs3 fc0 sc0 ls0 ws0">Wartość początkowa<span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c xb6 y442 w49 h52"><div class="t m0 x19 h11 y443 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y442 w4a h52"><div class="t m0 x19 h11 y443 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y442 w4b h52"><div class="t m0 x19 h11 y443 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y442 w4c h52"><div class="t m0 x19 h11 y443 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y442 w4d h52"><div class="t m0 x19 h11 y443 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y442 w4e h52"><div class="t m0 x19 h11 y443 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y442 w4f h52"><div class="t m0 x19 h11 y443 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2c y444 w45 h24"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Stan na 1 sty<span class="_ _7"></span>cz<span class="_ _1"></span>nia 2023 </div></div><div class="c xb6 y444 w49 h24"><div class="t m0 x22 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">2 907      </span></div></div><div class="c x96 y444 w4a h24"><div class="t m0 x5d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">13 396      </span></div></div><div class="c xb7 y444 w4b h24"><div class="t m0 x30 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">10 260      </span></div></div><div class="c xb9 y444 w4c h24"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">626      </span></div></div><div class="c xba y444 w4d h24"><div class="t m0 x1e h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">7 644      </span></div></div><div class="c xbb y444 w4e h24"><div class="t m0 x3 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">483      </span></div></div><div class="c xbd y444 w4f h24"><div class="t m0 x26 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">35 316      </span></div></div><div class="c x2c y445 w45 h24"><div class="t m0 x19 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0"> Nabycie </div></div><div class="c xb6 y445 w49 h24"><div class="t m0 x6a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x96 y445 w4a h24"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xb7 y445 w4b h24"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="ls0">-<span class="_ _1"></span></span>     <span class="ls0"> </span></div></div><div class="c xb9 y445 w4c h24"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xba y445 w4d h24"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">337      </span></div></div><div class="c xbb y445 w4e h24"><div class="t m0 x3 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">1 222      </span></div></div><div class="c xbd y445 w4f h24"><div class="t m0 x26 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">1 559      </span></div></div><div class="c x2c y446 w45 h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0"> Likwidac<span class="_ _0"></span>ja  </div></div><div class="c xb6 y446 w49 h25"><div class="t m0 x57 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x96 y446 w4a h25"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xb7 y446 w4b h25"><div class="t m0 x57 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">(2)     </span></div></div><div class="c xb9 y446 w4c h25"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">(42)     </span></div></div><div class="c xba y446 w4d h25"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">(8)     </span></div></div><div class="c xbb y446 w4e h25"><div class="t m0 x4 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xbd y446 w4f h25"><div class="t m0 x26 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">(52)     </span></div></div><div class="c x2c y447 w45 h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">Reklasyfik<span class="_ _7"></span>acja<span class="_ _1"></span> </div></div><div class="c xb6 y447 w49 h25"><div class="t m0 x3b h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x96 y447 w4a h25"><div class="t m0 x65 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">201      </span></div></div><div class="c xb7 y447 w4b h25"><div class="t m0 x57 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">788      </span></div></div><div class="c xb9 y447 w4c h25"><div class="t m0 x1a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">2 548      </span></div></div><div class="c xba y447 w4d h25"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">114      </span></div></div><div class="c xbb y447 w4e h25"><div class="t m0 x81 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">(1 103)     </span></div></div><div class="c xbd y447 w4f h25"><div class="t m0 x26 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">2 548      </span></div></div><div class="c x2c y448 w45 h2f"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2023 </div></div><div class="c xb6 y448 w49 h2f"><div class="t m0 x30 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">2 907      </span></div></div><div class="c x96 y448 w4a h2f"><div class="t m0 x5d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">13 597      </span></div></div><div class="c xb7 y448 w4b h2f"><div class="t m0 x30 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">11 046      </span></div></div><div class="c xb9 y448 w4c h2f"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">3 132      </span></div></div><div class="c xba y448 w4d h2f"><div class="t m0 x1e h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">8 087      </span></div></div><div class="c xbb y448 w4e h2f"><div class="t m0 x3 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">602      </span></div></div><div class="c xbd y448 w4f h2f"><div class="t m0 x26 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">39 371      </span></div></div><div class="c x2c y449 w45 h24"><div class="t m0 xb0 h11 yd3 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 y449 w49 h24"><div class="t m0 xbe h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y449 w4a h24"><div class="t m0 xa3 h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y449 w4b h24"><div class="t m0 xbf h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y449 w4c h24"><div class="t m0 xa h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y449 w4d h24"><div class="t m0 xbe h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y449 w4e h24"><div class="t m0 xc0 h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y449 w4f h24"><div class="t m0 x6f h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2c y44a w45 h25"><div class="t m0 xb0 h11 yd3 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 y44a w49 h25"><div class="t m0 xbe h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y44a w4a h25"><div class="t m0 xa3 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y44a w4b h25"><div class="t m0 xbf h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y44a w4c h25"><div class="t m0 xa h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y44a w4d h25"><div class="t m0 xbe h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y44a w4e h25"><div class="t m0 xc0 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y44a w4f h25"><div class="t m0 x6f h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2c y44b w45 h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Stan na 1 sty<span class="_ _7"></span>cz<span class="_ _1"></span>nia 2022 </div></div><div class="c xb6 y44b w49 h25"><div class="t m0 x22 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">2 907      </span></div></div><div class="c x96 y44b w4a h25"><div class="t m0 x1d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">13 191      </span></div></div><div class="c xb7 y44b w4b h25"><div class="t m0 x20 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                     <span class="ls0">7 453      </span></div></div><div class="c xb9 y44b w4c h25"><div class="t m0 x24 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">666      </span></div></div><div class="c xba y44b w4d h25"><div class="t m0 x12 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">10 371      </span></div></div><div class="c xbb y44b w4e h25"><div class="t m0 x40 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                         <span class="_ _1"></span><span class="ls0">688      </span></div></div><div class="c xbd y44b w4f h25"><div class="t m0 x25 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">35 276      </span></div></div><div class="c x2c y44c w45 h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0"> Nabycie </div></div><div class="c xb6 y44c w49 h25"><div class="t m0 x6a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x96 y44c w4a h25"><div class="t m0 x57 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xb7 y44c w4b h25"><div class="t m0 x35 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xb9 y44c w4c h25"><div class="t m0 x32 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xba y44c w4d h25"><div class="t m0 x67 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">278      </span></div></div><div class="c xbb y44c w4e h25"><div class="t m0 x6c h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                     <span class="_ _1"></span><span class="ls0">2 321      </span></div></div><div class="c xbd y44c w4f h25"><div class="t m0 xb8 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">2 599      </span></div></div><div class="c x2c y44d w45 h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0"> Likwidac<span class="_ _0"></span>ja  </div></div><div class="c xb6 y44d w49 h25"><div class="t m0 x57 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x96 y44d w4a h25"><div class="t m0 x38 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">(6)     </span></div></div><div class="c xb7 y44d w4b h25"><div class="t m0 x8a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                   <span class="ls0">(1 400)     </span></div></div><div class="c xb9 y44d w4c h25"><div class="t m0 x22 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">(134)     </span></div></div><div class="c xba y44d w4d h25"><div class="t m0 x37 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">(3 213)     </span></div></div><div class="c xbb y44d w4e h25"><div class="t m0 x69 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                                <span class="_ _1"></span> <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xbd y44d w4f h25"><div class="t m0 x1d h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">(4 753)     </span></div></div><div class="c x2c ydd w45 h24"><div class="t m0 x19 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">Reklasyfik<span class="_ _7"></span>acja<span class="_ _1"></span> </div></div><div class="c xb6 ydd w49 h24"><div class="t m0 x3b h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x96 ydd w4a h24"><div class="t m0 x4d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">211      </span></div></div><div class="c xb7 ydd w4b h24"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                     <span class="ls0">4 207      </span></div></div><div class="c xb9 ydd w4c h24"><div class="t m0 x63 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">94      </span></div></div><div class="c xba ydd w4d h24"><div class="t m0 x38 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">208      </span></div></div><div class="c xbb ydd w4e h24"><div class="t m0 x2c h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                   <span class="_ _1"></span><span class="ls0">(2 526)     </span></div></div><div class="c xbd ydd w4f h24"><div class="t m0 x2d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">2 194      </span></div></div><div class="c x2c yde w45 h24"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2022 </div></div><div class="c xb6 yde w49 h24"><div class="t m0 x30 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">2 907      </span></div></div><div class="c x96 yde w4a h24"><div class="t m0 x1d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">13 396      </span></div></div><div class="c xb7 yde w4b h24"><div class="t m0 x26 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                  <span class="ls0">10 260      </span></div></div><div class="c xb9 yde w4c h24"><div class="t m0 x57 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">626      </span></div></div><div class="c xba yde w4d h24"><div class="t m0 x22 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">7 644      </span></div></div><div class="c xbb yde w4e h24"><div class="t m0 x40 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                         <span class="_ _1"></span><span class="ls0">483      </span></div></div><div class="c xbd yde w4f h24"><div class="t m0 x22 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">35 316      </span></div></div><div class="c x2c ydf w45 h25"><div class="t m0 xb0 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 ydf w49 h25"><div class="t m0 xbe h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 ydf w4a h25"><div class="t m0 xa3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 ydf w4b h25"><div class="t m0 xbf h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 ydf w4c h25"><div class="t m0 xa h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xba ydf w4d h25"><div class="t m0 xbe h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb ydf w4e h25"><div class="t m0 xc0 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd ydf w4f h25"><div class="t m0 x6f h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2c ye0 w45 h25"><div class="t m0 x19 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">Umorzenie  </div></div><div class="c xb6 ye0 w49 h25"><div class="t m0 xbe h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 ye0 w4a h25"><div class="t m0 xa3 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 ye0 w4b h25"><div class="t m0 x49 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xb9 ye0 w4c h25"><div class="t m0 x2e h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xba ye0 w4d h25"><div class="t m0 xbe h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb ye0 w4e h25"><div class="t m0 xc0 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd ye0 w4f h25"><div class="t m0 x6f h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2c y44e w45 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y44e w49 h25"><div class="t m0 xbe h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y44e w4a h25"><div class="t m0 xa3 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y44e w4b h25"><div class="t m0 xbf h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y44e w4c h25"><div class="t m0 xa h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y44e w4d h25"><div class="t m0 xbe h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y44e w4e h25"><div class="t m0 xc0 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y44e w4f h25"><div class="t m0 x6f h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2c y44f w45 h25"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 1 styczni<span class="_ _7"></span>a 2023 </div></div><div class="c xb6 y44f w49 h25"><div class="t m0 xc1 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x96 y44f w4a h25"><div class="t m0 x65 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">5 944      </span></div></div><div class="c xb7 y44f w4b h25"><div class="t m0 x57 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">6 745      </span></div></div><div class="c xb9 y44f w4c h25"><div class="t m0 x1a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">539      </span></div></div><div class="c xba y44f w4d h25"><div class="t m0 x1e h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">4 373      </span></div></div><div class="c xbb y44f w4e h25"><div class="t m0 x4 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xbd y44f w4f h25"><div class="t m0 x26 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">17 601      </span></div></div><div class="c x2c y450 w45 h27"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">Amortyzacja za r<span class="_ _7"></span>ok obrotowy </div></div><div class="c xb6 y450 w49 h27"><div class="t m0 xc1 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x96 y450 w4a h27"><div class="t m0 x65 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">438      </span></div></div><div class="c xb7 y450 w4b h27"><div class="t m0 x57 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">1 002      </span></div></div><div class="c xb9 y450 w4c h27"><div class="t m0 x1a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">160      </span></div></div><div class="c xba y450 w4d h27"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">618      </span></div></div><div class="c xbb y450 w4e h27"><div class="t m0 x4 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xbd y450 w4f h27"><div class="t m0 x26 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">2 218      </span></div></div><div class="c x2c y451 w45 h24"><div class="t m0 x19 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0"> Zmniejszenia  </div></div><div class="c xb6 y451 w49 h24"><div class="t m0 xc1 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x96 y451 w4a h24"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xb7 y451 w4b h24"><div class="t m0 x57 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">(2)     </span></div></div><div class="c xb9 y451 w4c h24"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">(42)     </span></div></div><div class="c xba y451 w4d h24"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">(7)     </span></div></div><div class="c xbb y451 w4e h24"><div class="t m0 x4 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xbd y451 w4f h24"><div class="t m0 x26 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">(51)     </span></div></div><div class="c x2c y452 w45 h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">Reklasyfik<span class="_ _7"></span>acja<span class="_ _1"></span> </div></div><div class="c xb6 y452 w49 h25"><div class="t m0 x66 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y452 w4a h25"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xb7 y452 w4b h25"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="ls0">-<span class="_ _1"></span></span>     <span class="ls0"> </span></div></div><div class="c xb9 y452 w4c h25"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">1 301      </span></div></div><div class="c xba y452 w4d h25"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="ls0">-<span class="_ _1"></span></span>     <span class="ls0"> </span></div></div><div class="c xbb y452 w4e h25"><div class="t m0 x4 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xbd y452 w4f h25"><div class="t m0 x26 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">1 301      </span></div></div><div class="c x2c y453 w45 h25"><div class="t m0 x19 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2023 </div></div><div class="c xb6 y453 w49 h25"><div class="t m0 xc1 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x96 y453 w4a h25"><div class="t m0 x65 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">6 382      </span></div></div><div class="c xb7 y453 w4b h25"><div class="t m0 x57 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">7 745      </span></div></div><div class="c xb9 y453 w4c h25"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">1 958      </span></div></div><div class="c xba y453 w4d h25"><div class="t m0 x1e h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">4 984      </span></div></div><div class="c xbb y453 w4e h25"><div class="t m0 x4 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xbd y453 w4f h25"><div class="t m0 x26 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">21 069      </span></div></div><div class="c x2c y454 w45 h53"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y454 w49 h53"><div class="t m0 xbe h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y454 w4a h53"><div class="t m0 xa3 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y454 w4b h53"><div class="t m0 xbf h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y454 w4c h53"><div class="t m0 xa h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y454 w4d h53"><div class="t m0 xbe h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y454 w4e h53"><div class="t m0 xc0 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y454 w4f h53"><div class="t m0 x6f h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2c y455 w45 h24"><div class="t m0 xb0 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 y455 w49 h24"><div class="t m0 xbe h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y455 w4a h24"><div class="t m0 xa3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y455 w4b h24"><div class="t m0 xbf h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y455 w4c h24"><div class="t m0 xa h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y455 w4d h24"><div class="t m0 xbe h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y455 w4e h24"><div class="t m0 xc0 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y455 w4f h24"><div class="t m0 x6f h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2c y456 w45 h25"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 1 styczni<span class="_ _7"></span>a 2022 </div></div><div class="c xb6 y456 w49 h25"><div class="t m0 xc1 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x96 y456 w4a h25"><div class="t m0 x38 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">5 501      </span></div></div><div class="c xb7 y456 w4b h25"><div class="t m0 x20 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                     <span class="ls0">4 948      </span></div></div><div class="c xb9 y456 w4c h25"><div class="t m0 x6a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">573      </span></div></div><div class="c xba y456 w4d h25"><div class="t m0 x38 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">6 835      </span></div></div><div class="c xbb y456 w4e h25"><div class="t m0 x69 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                                <span class="_ _1"></span> <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xbd y456 w4f h25"><div class="t m0 x38 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">17 857      </span></div></div><div class="c x2c y457 w45 h25"><div class="t m0 x19 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">Amortyzacja za r<span class="_ _7"></span>ok obrotowy </div></div><div class="c xb6 y457 w49 h25"><div class="t m0 xc1 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x96 y457 w4a h25"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">445      </span></div></div><div class="c xb7 y457 w4b h25"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                     <span class="ls0">1 066      </span></div></div><div class="c xb9 y457 w4c h25"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">27      </span></div></div><div class="c xba y457 w4d h25"><div class="t m0 x67 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">745      </span></div></div><div class="c xbb y457 w4e h25"><div class="t m0 x69 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                                <span class="_ _1"></span> <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xbd y457 w4f h25"><div class="t m0 x86 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">2 283      </span></div></div><div class="c x2c y458 w45 h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0"> Zmniejszenia  </div></div><div class="c xb6 y458 w49 h25"><div class="t m0 xc1 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x96 y458 w4a h25"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="_ _1"></span><span class="ls0">(2)     </span></div></div><div class="c xb7 y458 w4b h25"><div class="t m0 x8a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                   <span class="ls0">(1 392)     </span></div></div><div class="c xb9 y458 w4c h25"><div class="t m0 x38 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">(110)     </span></div></div><div class="c xba y458 w4d h25"><div class="t m0 x30 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">(3 207)     </span></div></div><div class="c xbb y458 w4e h25"><div class="t m0 x69 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                                <span class="_ _1"></span> <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xbd y458 w4f h25"><div class="t m0 x1d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">(4 711)     </span></div></div><div class="c x2c y459 w45 h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">Reklasyfik<span class="_ _7"></span>acja<span class="_ _1"></span> </div></div><div class="c xb6 y459 w49 h25"><div class="t m0 x66 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y459 w4a h25"><div class="t m0 x6a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xb7 y459 w4b h25"><div class="t m0 x20 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                     <span class="ls0">2 123      </span></div></div><div class="c xb9 y459 w4c h25"><div class="t m0 x6a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">49      </span></div></div><div class="c xba y459 w4d h25"><div class="t m0 x12 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                   <span class="ls0">-<span class="_ _1"></span></span>     <span class="ls0"> </span></div></div><div class="c xbb y459 w4e h25"><div class="t m0 x69 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                                <span class="_ _1"></span> <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xbd y459 w4f h25"><div class="t m0 x1e h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">2 172      </span></div></div><div class="c x2c y45a w45 h25"><div class="t m0 x19 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2022 </div></div><div class="c xb6 y45a w49 h25"><div class="t m0 xc1 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x96 y45a w4a h25"><div class="t m0 x38 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">5 944      </span></div></div><div class="c xb7 y45a w4b h25"><div class="t m0 x20 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                                     <span class="ls0">6 745      </span></div></div><div class="c xb9 y45a w4c h25"><div class="t m0 x9b h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">539      </span></div></div><div class="c xba y45a w4d h25"><div class="t m0 x3a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">4 373      </span></div></div><div class="c xbb y45a w4e h25"><div class="t m0 x69 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                                                <span class="_ _1"></span> <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xbd y45a w4f h25"><div class="t m0 x30 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">17 601      </span></div></div><div class="c x2c y45b w45 h54"><div class="t m0 x19 h11 y45c ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 y45b w49 h54"><div class="t m0 x66 h7 y45c ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y45b w4a h54"><div class="t m0 x5b h7 y45c ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xb7 y45b w4b h54"><div class="t m0 x49 h7 y45c ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xb9 y45b w4c h54"><div class="t m0 x2e h7 y45c ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xba y45b w4d h54"><div class="t m0 x66 h7 y45c ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xbb y45b w4e h54"><div class="t m0 xc2 h7 y45c ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y45b w4f h54"><div class="t m0 x70 h7 y45c ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2c y45d w45 h25"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Wartość bilansowa<span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c xb6 y45d w49 h25"><div class="t m0 xbe h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y45d w4a h25"><div class="t m0 xa3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb7 y45d w4b h25"><div class="t m0 xbf h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb9 y45d w4c h25"><div class="t m0 xa h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xba y45d w4d h25"><div class="t m0 xbe h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y45d w4e h25"><div class="t m0 xc0 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y45d w4f h25"><div class="t m0 x6f h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2c y45e w45 h25"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 y45e w49 h25"><div class="t m0 x66 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y45e w4a h25"><div class="t m0 x5b h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xb7 y45e w4b h25"><div class="t m0 x49 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xb9 y45e w4c h25"><div class="t m0 x2e h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xba y45e w4d h25"><div class="t m0 x66 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xbb y45e w4e h25"><div class="t m0 xc2 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y45e w4f h25"><div class="t m0 x70 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2c y45f w45 h25"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2023 </div></div><div class="c xb6 y45f w49 h25"><div class="t m0 x3a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">2 907      </span></div></div><div class="c x96 y45f w4a h25"><div class="t m0 x65 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">7 215      </span></div></div><div class="c xb7 y45f w4b h25"><div class="t m0 x57 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">3 301      </span></div></div><div class="c xb9 y45f w4c h25"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">1 174      </span></div></div><div class="c xba y45f w4d h25"><div class="t m0 x1e h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">3 103      </span></div></div><div class="c xbb y45f w4e h25"><div class="t m0 x3 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">602      </span></div></div><div class="c xbd y45f w4f h25"><div class="t m0 x26 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">18 302      </span></div></div><div class="c x2c y460 w45 h25"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2022 </div></div><div class="c xb6 y460 w49 h25"><div class="t m0 x3a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">2 907      </span></div></div><div class="c x96 y460 w4a h25"><div class="t m0 x25 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">7 452      </span></div></div><div class="c xb7 y460 w4b h25"><div class="t m0 x20 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                                     <span class="ls0">3 515      </span></div></div><div class="c xb9 y460 w4c h25"><div class="t m0 x2c h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">87      </span></div></div><div class="c xba y460 w4d h25"><div class="t m0 x3a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">3 271      </span></div></div><div class="c xbb y460 w4e h25"><div class="t m0 x40 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                                         <span class="_ _1"></span><span class="ls0">483      </span></div></div><div class="c xbd y460 w4f h25"><div class="t m0 x1e h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">17 715      </span></div></div><div class="c x0 y0 w14 h21"><div class="t m0 x2c hb y461 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf1f" class="pf w0 h0" ><div class="pc pc1f w0 h0"><img class="bi x15 y4 w50 h5" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span>23 <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x7 h7 y8 ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego sprawozdania <span class="_ _0"></span>finansowe<span class="_ _0"></span>go<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x1 h8 y9 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 h6 ya ff2 fs0 fc0 sc0 ls5 ws0">31<span class="ls0"> </span></div><div class="t m0 xe h9 y462 ff5 fs5 fc1 sc0 lsc ws0">8.<span class="ffa ls0"> <span class="_ _f"> </span><span class="ff4">Wartości niema<span class="_ _0"></span>terialne<span class="ff5"> </span></span></span></div></div><div class="c x4 y17b w51 h55"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x61 y17b w52 h55"><div class="t m0 x7b h11 y42d ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 xbc h11 y3e1 ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">23 </span></div></div><div class="c xc3 y17b w53 h55"><div class="t m0 x7b h11 y42d ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 xbc h11 y3e1 ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">22 </span></div></div><div class="c x4 y463 w51 h3a"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x61 y463 w52 h3a"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y463 w53 h3a"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y304 w51 h3a"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Licencje<span class="_ _0"></span>, prawa autor<span class="_ _7"></span>s<span class="_ _1"></span>kie, koncesje i pate<span class="_ _7"></span>nty w tym: </div></div><div class="c x61 y304 w52 h3a"><div class="t m0 x23 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">2 298 </div></div><div class="c xc3 y304 w53 h3a"><div class="t m0 x23 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">2 301 </div></div><div class="c x4 y464 w51 h2c"><div class="t m0 x19 h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">- oprogramowanie<span class="_ _1"></span> </div></div><div class="c x61 y464 w52 h2c"><div class="t m0 x84 h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">2 298 </div></div><div class="c xc3 y464 w53 h2c"><div class="t m0 x84 h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">2 301 </div></div><div class="c x4 y265 w51 h3a"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe <span class="ff2">- </span>znaki t<span class="_ _7"></span>owarowe i wzory przemysło<span class="_ _0"></span>we<span class="ff2"> </span></div></div><div class="c x61 y265 w52 h3a"><div class="t m0 x97 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">38<span class="ls0">6 </span></div></div><div class="c xc3 y265 w53 h3a"><div class="t m0 x97 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">328<span class="ls0"> </span></div></div><div class="c x4 y41e w51 h3a"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Razem  </div></div><div class="c x61 y41e w52 h3a"><div class="t m0 x23 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">2 684<span class="ff2"> </span></div></div><div class="c xc3 y41e w53 h3a"><div class="t m0 x23 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">2 629 </div></div><div class="c x4 y466 w51 h3a"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x61 y466 w52 h3a"><div class="t m0 x6d h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y466 w53 h3a"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y467 w51 h3a"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Wartości n<span class="_ _0"></span>iemateri<span class="_ _0"></span>alne przygotowywane d<span class="_ _0"></span>o użytkowani<span class="_ _7"></span>a<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x61 y467 w52 h3a"><div class="t m0 x97 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">916<span class="ls0"> </span></div></div><div class="c xc3 y467 w53 h3a"><div class="t m0 x23 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">1 147 </div></div><div class="c x4 y468 w51 h3a"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x61 y468 w52 h3a"><div class="t m0 x6d h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc3 y468 w53 h3a"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y469 w51 h3a"><div class="t m0 x19 h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">Razem wartości <span class="ff5">nie<span class="_ _0"></span>materialne i pra<span class="_ _7"></span>wne </span></div></div><div class="c x61 y469 w52 h3a"><div class="t m0 x23 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">3 600<span class="ff2"> </span></div></div><div class="c xc3 y469 w53 h3a"><div class="t m0 x23 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">3 776 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x56 h57 y46a ff2 fs6 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y46b ff3 fs2 fc0 sc0 ls0 ws0">Nie występują wartoś<span class="_ _1"></span>ci niematerialne wytworzon<span class="_ _1"></span>e przez Sp<span class="_ _1"></span>ółkę we własnym z<span class="_ _1"></span>akresie.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y46c ff3 fs2 fc0 sc0 ls0 ws0">Na wartościach n<span class="_ _1"></span>iematerialnych nie us<span class="_ _1"></span>tanowiono żad<span class="_ _1"></span>nych zabezpieczeń. <span class="_ _3"></span><span class="ff2"> <span class="_ _3a"> </span> </span></div><div class="t m0 x4 h4 y46d ff3 fs2 fc0 sc0 ls0 ws0">Wartości  niematerialne <span class="_ _1e"> </span><span class="ff2">przygotowywane <span class="_ _1e"> </span></span>do  użytkowan<span class="_ _1"></span>ia  obejmują<span class="_ _1"></span><span class="ff2">  licencje  i  oprogramowan<span class="_ _1"></span>ie<span class="ls9">,  </span></span>które  <span class="ls1f">są</span><span class="ff2">  w  trakcie </span></div><div class="t m0 x4 h4 y46e ff3 fs2 fc0 sc0 ls0 ws0">wdrożenia. <span class="ff2">Nie stwierdzo<span class="_ _1"></span>no utraty <span class="_ _1"></span>ich </span>wartoś<span class="_ _1"></span>ci<span class="ff2">.  </span></div><div class="t m0 x4 h4 y46f ff2 fs2 fc0 sc0 ls0 ws0">W tabeli <span class="ff3">przeds<span class="_ _1"></span>tawiono zmiany wartoś<span class="_ _1"></span>ci niematerialnych:<span class="_ _1"></span></span> </div><div class="t m0 x4 h3 y26f ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x81 y470 w54 h58"><div class="t m0 x19 h7 y471 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y470 w55 h58"><div class="t m0 x1e h11 y471 ff5 fs3 fc0 sc0 ls0 ws0">Oprogramowanie<span class="_ _7"></span> </div></div><div class="c xc5 y470 w56 h58"><div class="t m0 x25 h11 y472 ff5 fs3 fc0 sc0 ls0 ws0">Znaki towarowe i<span class="_ _7"></span> </div><div class="t m0 x21 h11 y473 ff4 fs3 fc0 sc0 ls0 ws0">wzory przemysło<span class="_ _7"></span>we<span class="ff5"> </span></div></div><div class="c xc6 y470 w26 h58"><div class="t m0 x67 h11 y1ba ff4 fs3 fc0 sc0 ls0 ws0">Wartości niemat<span class="_ _7"></span>er<span class="_ _1"></span>ialne </div><div class="t m0 x40 h11 y471 ff5 fs3 fc0 sc0 ls0 ws0">przygotowywane <span class="ls29">do </span></div><div class="t m0 x7f h11 y66 ff4 fs3 fc0 sc0 ls0 ws0">użytkowania<span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c x16 y470 w27 h58"><div class="t m0 x81 h11 y471 ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x81 y273 w54 h59"><div class="t m0 x19 h11 y474 ff4 fs3 fc0 sc0 ls0 ws0">Wartość początkowa<span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c xc4 y273 w55 h59"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y273 w56 h59"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y273 w26 h59"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x16 y273 w27 h59"><div class="t m0 x19 h11 y474 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x81 y475 w54 h25"><div class="t m0 x19 h11 yd3 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y475 w55 h25"><div class="t m0 xe h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y475 w56 h25"><div class="t m0 x97 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y475 w26 h25"><div class="t m0 xc7 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x16 y475 w27 h25"><div class="t m0 x97 h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x81 y476 w54 h25"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 1 styczni<span class="_ _7"></span>a 2023 </div></div><div class="c xc4 y476 w55 h25"><div class="t m0 x58 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">5 631      </span></div></div><div class="c xc5 y476 w56 h25"><div class="t m0 x1e h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">668      </span></div></div><div class="c xc6 y476 w26 h25"><div class="t m0 x3c h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">1 147      </span></div></div><div class="c x16 y476 w27 h25"><div class="t m0 x6a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">7 446      </span></div></div><div class="c x81 y477 w54 h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0"> Nabycie </div></div><div class="c xc4 y477 w55 h25"><div class="t m0 x1f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xc5 y477 w56 h25"><div class="t m0 x1f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xc6 y477 w26 h25"><div class="t m0 xc8 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">518      </span></div></div><div class="c x16 y477 w27 h25"><div class="t m0 x6a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">518      </span></div></div><div class="c x81 y478 w54 h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">Likwidacja </div></div><div class="c xc4 y478 w55 h25"><div class="t m0 x1f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xc5 y478 w56 h25"><div class="t m0 x1f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xc6 y478 w26 h25"><div class="t m0 xab h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x16 y478 w27 h25"><div class="t m0 x38 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x81 y479 w54 h24"><div class="t m0 x19 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">Reklasyfik<span class="_ _7"></span>acja<span class="_ _1"></span> </div></div><div class="c xc4 y479 w55 h24"><div class="t m0 x24 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">627      </span></div></div><div class="c xc5 y479 w56 h24"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">122      </span></div></div><div class="c xc6 y479 w26 h24"><div class="t m0 x17 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">(749)     </span></div></div><div class="c x16 y479 w27 h24"><div class="t m0 x38 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x81 y47a w54 h4b"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2023 </div></div><div class="c xc4 y47a w55 h4b"><div class="t m0 x58 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">6 258      </span></div></div><div class="c xc5 y47a w56 h4b"><div class="t m0 x1e h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">790      </span></div></div><div class="c xc6 y47a w26 h4b"><div class="t m0 xc8 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">916      </span></div></div><div class="c x16 y47a w27 h4b"><div class="t m0 x6a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">7 964      </span></div></div><div class="c x81 y47b w54 h25"><div class="t m0 x19 h11 yd3 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y47b w55 h25"><div class="t m0 xe h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y47b w56 h25"><div class="t m0 x97 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y47b w26 h25"><div class="t m0 xc7 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x16 y47b w27 h25"><div class="t m0 x97 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x81 y47c w54 h25"><div class="t m0 x19 h11 yd3 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y47c w55 h25"><div class="t m0 xe h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y47c w56 h25"><div class="t m0 x97 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y47c w26 h25"><div class="t m0 xc7 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x16 y47c w27 h25"><div class="t m0 x97 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x81 y47d w54 h24"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 1 styczni<span class="_ _7"></span>a 2022 </div></div><div class="c xc4 y47d w55 h24"><div class="t m0 x4 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> 5 255  </div></div><div class="c xc5 y47d w56 h24"><div class="t m0 x54 h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">572 <span class="ls0"> </span></div></div><div class="c xc6 y47d w26 h24"><div class="t m0 xc9 h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">48<span class="ls0">8  </span></div></div><div class="c x16 y47d w27 h24"><div class="t m0 xca h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> 6 315  </div></div><div class="c x81 y47e w54 h24"><div class="t m0 x19 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0"> Nabycie </div></div><div class="c xc4 y47e w55 h24"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="ls0">-<span class="_ _1"></span></span>     <span class="ls0"> </span></div></div><div class="c xc5 y47e w56 h24"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xc6 y47e w26 h24"><div class="t m0 x6b h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">1 207      </span></div></div><div class="c x16 y47e w27 h24"><div class="t m0 x2d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">1 207      </span></div></div><div class="c x81 y47f w54 h25"><div class="t m0 x19 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">Likwidacja </div></div><div class="c xc4 y47f w55 h25"><div class="t m0 x59 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">(76)     </span></div></div><div class="c xc5 y47f w56 h25"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xc6 y47f w26 h25"><div class="t m0 x2c h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="ls0">-<span class="_ _1"></span></span>     <span class="ls0"> </span></div></div><div class="c x16 y47f w27 h25"><div class="t m0 x1f h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">(76)     </span></div></div><div class="c x81 y480 w54 h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">Reklasyfik<span class="_ _7"></span>acja<span class="_ _1"></span> </div></div><div class="c xc4 y480 w55 h25"><div class="t m0 x21 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">452      </span></div></div><div class="c xc5 y480 w56 h25"><div class="t m0 xcb h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">96      </span></div></div><div class="c xc6 y480 w26 h25"><div class="t m0 x2c h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">(548)     </span></div></div><div class="c x16 y480 w27 h25"><div class="t m0 x1f h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x81 y481 w54 h25"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2022 </div></div><div class="c xc4 y481 w55 h25"><div class="t m0 xcb h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">5 631      </span></div></div><div class="c xc5 y481 w56 h25"><div class="t m0 x21 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">668      </span></div></div><div class="c xc6 y481 w26 h25"><div class="t m0 x6b h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">1 147      </span></div></div><div class="c x16 y481 w27 h25"><div class="t m0 x2d h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">7 446      </span></div></div><div class="c x81 y482 w54 h25"><div class="t m0 x19 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y482 w55 h25"><div class="t m0 xe h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y482 w56 h25"><div class="t m0 x97 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y482 w26 h25"><div class="t m0 xc7 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x16 y482 w27 h25"><div class="t m0 x97 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x81 y483 w54 h24"><div class="t m0 x19 h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">Umorzenie  </div></div><div class="c xc4 y483 w55 h24"><div class="t m0 xe h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y483 w56 h24"><div class="t m0 x97 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y483 w26 h24"><div class="t m0 xc7 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x16 y483 w27 h24"><div class="t m0 x97 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x81 y484 w54 h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y484 w55 h25"><div class="t m0 xe h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y484 w56 h25"><div class="t m0 x97 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y484 w26 h25"><div class="t m0 xc7 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x16 y484 w27 h25"><div class="t m0 x97 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x81 y485 w54 h25"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 1 styczni<span class="_ _7"></span>a 2023 </div></div><div class="c xc4 y485 w55 h25"><div class="t m0 x58 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">3 330      </span></div></div><div class="c xc5 y485 w56 h25"><div class="t m0 x1e h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">340      </span></div></div><div class="c xc6 y485 w26 h25"><div class="t m0 xab h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x16 y485 w27 h25"><div class="t m0 x6a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">3 670      </span></div></div><div class="c x81 y486 w54 h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Amortyzacja za r<span class="_ _7"></span>ok obrotowy </div></div><div class="c xc4 y486 w55 h25"><div class="t m0 x24 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">630      </span></div></div><div class="c xc5 y486 w56 h25"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">64      </span></div></div><div class="c xc6 y486 w26 h25"><div class="t m0 xab h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x16 y486 w27 h25"><div class="t m0 x6a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">694      </span></div></div><div class="c x81 y487 w54 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Likwidacja </div></div><div class="c xc4 y487 w55 h25"><div class="t m0 x1f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xc5 y487 w56 h25"><div class="t m0 x1f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xc6 y487 w26 h25"><div class="t m0 xab h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x16 y487 w27 h25"><div class="t m0 x38 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x81 y488 w54 h25"><div class="t m0 x19 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2023 </div></div><div class="c xc4 y488 w55 h25"><div class="t m0 x58 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">3 960      </span></div></div><div class="c xc5 y488 w56 h25"><div class="t m0 x1e h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">404      </span></div></div><div class="c xc6 y488 w26 h25"><div class="t m0 xab h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x16 y488 w27 h25"><div class="t m0 x6a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">4 364      </span></div></div><div class="c x81 y489 w54 h41"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc4 y489 w55 h41"><div class="t m0 xe h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y489 w56 h41"><div class="t m0 x97 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y489 w26 h41"><div class="t m0 xc7 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x16 y489 w27 h41"><div class="t m0 x97 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x81 y48a w54 h27"><div class="t m0 x19 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y48a w55 h27"><div class="t m0 xe h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y48a w56 h27"><div class="t m0 x97 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y48a w26 h27"><div class="t m0 xc7 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x16 y48a w27 h27"><div class="t m0 x97 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x81 y48b w54 h25"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 1 styczni<span class="_ _7"></span>a 2022 </div></div><div class="c xc4 y48b w55 h25"><div class="t m0 x4 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> 2 857  </div></div><div class="c xc5 y48b w56 h25"><div class="t m0 x54 h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">269 <span class="ls0"> </span></div></div><div class="c xc6 y48b w26 h25"><div class="t m0 xcc h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x16 y48b w27 h25"><div class="t m0 x53 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">3 126  </div></div><div class="c x81 y48c w54 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Amortyzacja za r<span class="_ _7"></span>ok obrotowy </div></div><div class="c xc4 y48c w55 h25"><div class="t m0 x21 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">549      </span></div></div><div class="c xc5 y48c w56 h25"><div class="t m0 xcb h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">71      </span></div></div><div class="c xc6 y48c w26 h25"><div class="t m0 x2c h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="ls0">-<span class="_ _1"></span></span>     <span class="ls0"> </span></div></div><div class="c x16 y48c w27 h25"><div class="t m0 x12 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">620      </span></div></div><div class="c x81 y48d w54 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Likwidacja </div></div><div class="c xc4 y48d w55 h25"><div class="t m0 x59 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">(76)     </span></div></div><div class="c xc5 y48d w56 h25"><div class="t m0 x26 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xc6 y48d w26 h25"><div class="t m0 x2c h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="ls0">-<span class="_ _1"></span></span>     <span class="ls0"> </span></div></div><div class="c x16 y48d w27 h25"><div class="t m0 x1f h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">(76)     </span></div></div><div class="c x81 y48e w54 h25"><div class="t m0 x19 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2022 </div></div><div class="c xc4 y48e w55 h25"><div class="t m0 xcb h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">3 330      </span></div></div><div class="c xc5 y48e w56 h25"><div class="t m0 x21 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">340      </span></div></div><div class="c xc6 y48e w26 h25"><div class="t m0 x2c h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                                    <span class="ls0">-<span class="_ _1"></span></span>     <span class="ls0"> </span></div></div><div class="c x16 y48e w27 h25"><div class="t m0 x2d h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">3 670      </span></div></div><div class="c x81 y287 w54 h24"><div class="t m0 x19 h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y287 w55 h24"><div class="t m0 x7c h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc5 y287 w56 h24"><div class="t m0 x7c h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc6 y287 w26 h24"><div class="t m0 xcd h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x16 y287 w27 h24"><div class="t m0 x7c h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x81 y48f w54 h24"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Wartość bilansowa<span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c xc4 y48f w55 h24"><div class="t m0 xe h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y48f w56 h24"><div class="t m0 x97 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y48f w26 h24"><div class="t m0 xc7 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x16 y48f w27 h24"><div class="t m0 x97 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x81 y490 w54 h25"><div class="t m0 x19 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xc4 y490 w55 h25"><div class="t m0 xe h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y490 w56 h25"><div class="t m0 x97 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y490 w26 h25"><div class="t m0 xc7 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x16 y490 w27 h25"><div class="t m0 x97 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x81 y491 w54 h25"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2023 </div></div><div class="c xc4 y491 w55 h25"><div class="t m0 x58 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">2 298      </span></div></div><div class="c xc5 y491 w56 h25"><div class="t m0 x1e h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">386      </span></div></div><div class="c xc6 y491 w26 h25"><div class="t m0 xc8 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">916      </span></div></div><div class="c x16 y491 w27 h25"><div class="t m0 x6a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">3 600      </span></div></div><div class="c x81 y492 w54 h25"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2022 </div></div><div class="c xc4 y492 w55 h25"><div class="t m0 xcb h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">2 301      </span></div></div><div class="c xc5 y492 w56 h25"><div class="t m0 x21 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">328      </span></div></div><div class="c xc6 y492 w26 h25"><div class="t m0 x6b h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">1 147      </span></div></div><div class="c x16 y492 w27 h25"><div class="t m0 x2d h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">3 776      </span></div></div></div><div class="pi" ></div></div><div id="pf20" class="pf w0 h0" ><div class="pc pc20 w0 h0"><img class="bi x3 y3b w4 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">32<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h9 y60 ff5 fs5 fc1 sc0 lsc ws0">9.<span class="ffa ls0"> <span class="_ _f"> </span><span class="ff4">Aktywa z tytuł<span class="_ _0"></span>u praw do uży<span class="_ _0"></span>tkowania<span class="ff5"> </span></span></span></div></div><div class="c x4 y1ff w57 h2b"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2b y1ff w58 h2b"><div class="t m0 x7f h11 y493 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x2e h11 y3ab ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">23 </span></div></div><div class="c x2f y1ff we h2b"><div class="t m0 x7f h11 y493 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x2e h11 y3ab ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">22 </span></div></div><div class="c x4 y494 w57 h24"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y494 w58 h24"><div class="t m0 x36 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2f y494 we h24"><div class="t m0 x36 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y495 w57 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Prawo wieczyst<span class="_ _0"></span>ego użytkowani<span class="_ _7"></span>a gruntów<span class="ff2"> </span></div></div><div class="c x2b y495 w58 h25"><div class="t m0 xa3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">1 770 </div></div><div class="c x2f y495 we h25"><div class="t m0 xa h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">1 796 </div></div><div class="c x4 y496 w57 h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Budynki<span class="_ _0"></span>  </div></div><div class="c x2b y496 w58 h25"><div class="t m0 x6f h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">15 335 </div></div><div class="c x2f y496 we h25"><div class="t m0 xa h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">5 297 </div></div><div class="c x4 y497 w57 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Urządzenia techn<span class="_ _7"></span>iczne <span class="ff2"> </span></div></div><div class="c x2b y497 w58 h25"><div class="t m0 xa3 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">1 204 </div></div><div class="c x2f y497 we h25"><div class="t m0 xa h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">1 458 </div></div><div class="c x4 y498 w57 h24"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Środki t<span class="_ _0"></span>ransportu<span class="ff2"> </span></div></div><div class="c x2b y498 w58 h24"><div class="t m0 xa3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">1 539 </div></div><div class="c x2f y498 we h24"><div class="t m0 xa h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">4 314 </div></div><div class="c x4 y499 w57 h24"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x2b y499 w58 h24"><div class="t m0 x6f h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">19 848 </div></div><div class="c x2f y499 we h24"><div class="t m0 x6f h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">12 865 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h7 y49a ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y49b ff3 fs2 fc0 sc0 ls0 ws0">Poniżej przedsta<span class="_ _1"></span>wiono zmiany w akty<span class="_ _1"></span>wach z tytułu p<span class="_ _1"></span>raw do użytkowania<span class="_ _3"></span><span class="ff2">: </span></div><div class="t m0 x4 h7 y49c ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y49d w59 h18"><div class="t m0 x19 h4 y49e ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xce y49d w5a h18"><div class="t m0 xc8 h11 yce ff5 fs3 fc0 sc0 ls0 ws0">Grunty </div></div><div class="c xcf y49d w5b h18"><div class="t m0 x57 h11 ycd ff5 fs3 fc0 sc0 ls0 ws0">Budynki i </div><div class="t m0 x63 h11 y62 ff5 fs3 fc0 sc0 ls0 ws0">budowle </div></div><div class="c xd0 y49d w5c h18"><div class="t m0 x35 h11 y99 ff4 fs3 fc0 sc0 ls0 ws0">Urządzenia </div><div class="t m0 x3b h11 yce ff5 fs3 fc0 sc0 ls0 ws0">techniczne i </div><div class="t m0 x32 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">maszyny </div></div><div class="c xd1 y49d w5d h18"><div class="t m0 x6b h11 ycd ff4 fs3 fc0 sc0 ls0 ws0">Środki </div><div class="t m0 x5e h11 y62 ff5 fs3 fc0 sc0 ls0 ws0">transportu </div></div><div class="c xd2 y49d w5a h18"><div class="t m0 x94 h11 yce ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x4 y226 w59 h54"><div class="t m0 x19 h11 y49f ff4 fs3 fc0 sc0 ls0 ws0">Wartość początkowa<span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c xce y226 w5a h54"><div class="t m0 x19 h11 y4a0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y226 w5b h54"><div class="t m0 x19 h4 y4a0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y226 w5c h54"><div class="t m0 x19 h4 y4a0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd1 y226 w5d h54"><div class="t m0 x19 h4 y4a0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y226 w5a h54"><div class="t m0 x19 h4 y4a0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4a1 w59 h25"><div class="t m0 x19 h4 yd3 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xce y4a1 w5a h25"><div class="t m0 x19 h4 yd3 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y4a1 w5b h25"><div class="t m0 x19 h4 yd3 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y4a1 w5c h25"><div class="t m0 x19 h4 yd3 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd1 y4a1 w5d h25"><div class="t m0 x19 h4 yd3 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y4a1 w5a h25"><div class="t m0 x19 h4 yd3 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4a2 w59 h25"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 1 styczni<span class="_ _7"></span>a 2023 </div></div><div class="c xce y4a2 w5a h25"><div class="t m0 x6a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">1 897      </span></div></div><div class="c xcf y4a2 w5b h25"><div class="t m0 x1a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">18 075      </span></div></div><div class="c xd0 y4a2 w5c h25"><div class="t m0 xb8 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">1 775      </span></div></div><div class="c xd1 y4a2 w5d h25"><div class="t m0 x25 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">8 082      </span></div></div><div class="c xd2 y4a2 w5a h25"><div class="t m0 x1a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">29 829      </span></div></div><div class="c x4 y4a3 w59 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Modyfik<span class="_ _7"></span>acja umów leasingowych<span class="ff2"> </span></div></div><div class="c xce y4a3 w5a h25"><div class="t m0 x38 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xcf y4a3 w5b h25"><div class="t m0 x1a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">14 537      </span></div></div><div class="c xd0 y4a3 w5c h25"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xd1 y4a3 w5d h25"><div class="t m0 x12 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xd2 y4a3 w5a h25"><div class="t m0 x1a h11 y64 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">14 537     <span class="ff5"> </span></span></div></div><div class="c x4 y4a4 w59 h24"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Reklasyfik<span class="_ _7"></span>acja <span class="ff3">–</span> wykup </div></div><div class="c xce y4a4 w5a h24"><div class="t m0 x38 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xcf y4a4 w5b h24"><div class="t m0 xb8 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xd0 y4a4 w5c h24"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xd1 y4a4 w5d h24"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">(2 548)     </span></div></div><div class="c xd2 y4a4 w5a h24"><div class="t m0 x21 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">(2 548)     </span></div></div><div class="c x4 y389 w59 h25"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2023 </div></div><div class="c xce y389 w5a h25"><div class="t m0 x6a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">1 897      </span></div></div><div class="c xcf y389 w5b h25"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">32 612      </span></div></div><div class="c xd0 y389 w5c h25"><div class="t m0 xb8 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">1 775      </span></div></div><div class="c xd1 y389 w5d h25"><div class="t m0 x25 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">5 534      </span></div></div><div class="c xd2 y389 w5a h25"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">41 818      </span></div></div><div class="c x4 y4a5 w59 h25"><div class="t m0 x7 h11 yd3 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xce y4a5 w5a h25"><div class="t m0 x19 h4 yd3 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y4a5 w5b h25"><div class="t m0 x19 h4 yd3 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y4a5 w5c h25"><div class="t m0 x19 h4 yd3 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd1 y4a5 w5d h25"><div class="t m0 x19 h4 yd3 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y4a5 w5a h25"><div class="t m0 x19 h4 yd3 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4a6 w59 h25"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 1 styczni<span class="_ _7"></span>a 2022 </div></div><div class="c xce y4a6 w5a h25"><div class="t m0 x2d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">1 897     <span class="ff2"> </span></span></div></div><div class="c xcf y4a6 w5b h25"><div class="t m0 x59 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">12 972     <span class="ff2"> </span></span></div></div><div class="c xd0 y4a6 w5c h25"><div class="t m0 x59 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">3 898     <span class="ff2"> </span></span></div></div><div class="c xd1 y4a6 w5d h25"><div class="t m0 x86 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">8 117     <span class="ff2"> </span></span></div></div><div class="c xd2 y4a6 w5a h25"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">26 884      </span></div></div><div class="c x4 y55 w59 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Modyfik<span class="_ _7"></span>acja umów leasingowych<span class="ff2"> </span></div></div><div class="c xce y55 w5a h25"><div class="t m0 x2d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xcf y55 w5b h25"><div class="t m0 x21 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">5 103      </span></div></div><div class="c xd0 y55 w5c h25"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                  <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xd1 y55 w5d h25"><div class="t m0 x2a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">36      </span></div></div><div class="c xd2 y55 w5a h25"><div class="t m0 x8a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">5 139      </span></div></div><div class="c x4 y4a7 w59 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Reklasyfik<span class="_ _7"></span>acja <span class="ff3">–</span> wykup </div></div><div class="c xce y4a7 w5a h25"><div class="t m0 x2d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xcf y4a7 w5b h25"><div class="t m0 x20 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xd0 y4a7 w5c h25"><div class="t m0 x5c h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">(2 123)     </span></div></div><div class="c xd1 y4a7 w5d h25"><div class="t m0 x68 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">(71)     </span></div></div><div class="c xd2 y4a7 w5a h25"><div class="t m0 x8a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">(2 194)     </span></div></div><div class="c x4 y314 w59 h25"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2022 </div></div><div class="c xce y314 w5a h25"><div class="t m0 x2d h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">1 897      </span></div></div><div class="c xcf y314 w5b h25"><div class="t m0 x59 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">18 075      </span></div></div><div class="c xd0 y314 w5c h25"><div class="t m0 x59 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">1 775      </span></div></div><div class="c xd1 y314 w5d h25"><div class="t m0 x86 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">8 082      </span></div></div><div class="c xd2 y314 w5a h25"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">29 829      </span></div></div><div class="c x4 yaa w59 h25"><div class="t m0 x7 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xce yaa w5a h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf yaa w5b h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 yaa w5c h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd1 yaa w5d h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 yaa w5a h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4a8 w59 h24"><div class="t m0 x19 h11 yd1 ff5 fs3 fc0 sc0 ls0 ws0">Umorzenie </div></div><div class="c xce y4a8 w5a h24"><div class="t m0 x19 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y4a8 w5b h24"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y4a8 w5c h24"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd1 y4a8 w5d h24"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y4a8 w5a h24"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4a9 w59 h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xce y4a9 w5a h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y4a9 w5b h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y4a9 w5c h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd1 y4a9 w5d h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y4a9 w5a h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4aa w59 h25"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 1 styczni<span class="_ _7"></span>a 2023 </div></div><div class="c xce y4aa w5a h25"><div class="t m0 x6a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">101      </span></div></div><div class="c xcf y4aa w5b h25"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">12 778      </span></div></div><div class="c xd0 y4aa w5c h25"><div class="t m0 x2a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">317      </span></div></div><div class="c xd1 y4aa w5d h25"><div class="t m0 x25 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">3 768      </span></div></div><div class="c xd2 y4aa w5a h25"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">16 964      </span></div></div><div class="c x4 y478 w59 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c xce y478 w5a h25"><div class="t m0 x38 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">26      </span></div></div><div class="c xcf y478 w5b h25"><div class="t m0 x1a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">4 499      </span></div></div><div class="c xd0 y478 w5c h25"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">254      </span></div></div><div class="c xd1 y478 w5d h25"><div class="t m0 x25 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">1 528      </span></div></div><div class="c xd2 y478 w5a h25"><div class="t m0 x1a h11 y64 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">6 307     <span class="ff5"> </span></span></div></div><div class="c x4 y4ab w59 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Reklasyfik<span class="_ _7"></span>acja <span class="ff3">–</span> wykup </div></div><div class="c xce y4ab w5a h25"><div class="t m0 x38 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xcf y4ab w5b h25"><div class="t m0 xb8 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xd0 y4ab w5c h25"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xd1 y4ab w5d h25"><div class="t m0 x1d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">(1 301)     </span></div></div><div class="c xd2 y4ab w5a h25"><div class="t m0 x21 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">(1 301)     </span></div></div><div class="c x4 y4ac w59 h27"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2023 </div></div><div class="c xce y4ac w5a h27"><div class="t m0 x6a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">127      </span></div></div><div class="c xcf y4ac w5b h27"><div class="t m0 x1a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">17 277      </span></div></div><div class="c xd0 y4ac w5c h27"><div class="t m0 x2a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">571      </span></div></div><div class="c xd1 y4ac w5d h27"><div class="t m0 x25 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">3 995      </span></div></div><div class="c xd2 y4ac w5a h27"><div class="t m0 x1a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">21 970      </span></div></div><div class="c x4 y4ad w59 h24"><div class="t m0 x7 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xce y4ad w5a h24"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y4ad w5b h24"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y4ad w5c h24"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd1 y4ad w5d h24"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y4ad w5a h24"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4ae w59 h24"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 1 styczni<span class="_ _7"></span>a 2022 </div></div><div class="c xce y4ae w5a h24"><div class="t m0 x22 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">76      </span></div></div><div class="c xcf y4ae w5b h24"><div class="t m0 x21 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">8 632      </span></div></div><div class="c xd0 y4ae w5c h24"><div class="t m0 x59 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">1 920      </span></div></div><div class="c xd1 y4ae w5d h24"><div class="t m0 x86 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">2 135      </span></div></div><div class="c xd2 y4ae w5a h24"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">12 763      </span></div></div><div class="c x4 y4af w59 h24"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c xce y4af w5a h24"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">25      </span></div></div><div class="c xcf y4af w5b h24"><div class="t m0 x21 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">4 146      </span></div></div><div class="c xd0 y4af w5c h24"><div class="t m0 x5c h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">520      </span></div></div><div class="c xd1 y4af w5d h24"><div class="t m0 x86 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">1 682      </span></div></div><div class="c xd2 y4af w5a h24"><div class="t m0 x8a h11 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">6 373     <span class="ff5"> </span></span></div></div><div class="c x4 y4b0 w59 h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Reklasyfik<span class="_ _7"></span>acja <span class="ff3">–</span> wykup </div></div><div class="c xce y4b0 w5a h25"><div class="t m0 x2d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xcf y4b0 w5b h25"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xd0 y4b0 w5c h25"><div class="t m0 x5c h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">(2 123)     </span></div></div><div class="c xd1 y4b0 w5d h25"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">(49)     </span></div></div><div class="c xd2 y4b0 w5a h25"><div class="t m0 x8a h11 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">(2 172)    <span class="ff5"> </span></span></div></div><div class="c x4 y4b1 w59 h25"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2022 </div></div><div class="c xce y4b1 w5a h25"><div class="t m0 x30 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">101      </span></div></div><div class="c xcf y4b1 w5b h25"><div class="t m0 x59 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">12 778      </span></div></div><div class="c xd0 y4b1 w5c h25"><div class="t m0 x5c h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">317      </span></div></div><div class="c xd1 y4b1 w5d h25"><div class="t m0 x86 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">3 768      </span></div></div><div class="c xd2 y4b1 w5a h25"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">16 964      </span></div></div><div class="c x4 y4b2 w59 h25"><div class="t m0 x7 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xce y4b2 w5a h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y4b2 w5b h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y4b2 w5c h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd1 y4b2 w5d h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y4b2 w5a h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4b3 w59 h25"><div class="t m0 x19 h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">Wartość bilansowa<span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c xce y4b3 w5a h25"><div class="t m0 x19 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y4b3 w5b h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y4b3 w5c h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd1 y4b3 w5d h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y4b3 w5a h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4b4 w59 h24"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xce y4b4 w5a h24"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y4b4 w5b h24"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y4b4 w5c h24"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd1 y4b4 w5d h24"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y4b4 w5a h24"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4b5 w59 h24"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2023 </div></div><div class="c xce y4b5 w5a h24"><div class="t m0 x7b h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">1 770 </div></div><div class="c xcf y4b5 w5b h24"><div class="t m0 x37 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">15 335 </div></div><div class="c xd0 y4b5 w5c h24"><div class="t m0 x15 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">1 204 </div></div><div class="c xd1 y4b5 w5d h24"><div class="t m0 x32 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">1 539 </div></div><div class="c xd2 y4b5 w5a h24"><div class="t m0 x94 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">19 848 </div></div><div class="c x4 y4b6 w59 h25"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2022 </div></div><div class="c xce y4b6 w5a h25"><div class="t m0 x7b h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">1 796 </div></div><div class="c xcf y4b6 w5b h25"><div class="t m0 x40 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">5 297 </div></div><div class="c xd0 y4b6 w5c h25"><div class="t m0 x15 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">1 458 </div></div><div class="c xd1 y4b6 w5d h25"><div class="t m0 x32 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">4 314 </div></div><div class="c xd2 y4b6 w5a h25"><div class="t m0 x94 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">12 865 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 hb y4b7 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y16b ff2 fs2 fc0 sc0 ls0 ws0">W 2023 <span class="_ _7"></span><span class="ff3">r. Spółka nie zawarła nowych <span class="_ _7"></span>umów leasingu. Modyfikacj<span class="_ _1"></span><span class="ff2">i </span>uległ<span class="ff2">a <span class="_ _7"></span>umo<span class="_ _1"></span>wa <span class="ff3">najmu magazynów –<span class="_ _0"></span><span class="ff2"> w wyniku <span class="_ _7"></span>za<span class="_ _1"></span>warcia </span></span></span></span></div><div class="t m0 x4 h4 y16c ff3 fs2 fc0 sc0 ls0 ws0">aneksu <span class="_ _21"> </span>przedłużony <span class="_ _21"> </span>został <span class="_ _21"> </span>okres <span class="_ _21"> </span>najmu<span class="_ _1"></span>, <span class="_ _21"> </span>a <span class="_ _21"> </span>także <span class="_ _1b"> </span>n<span class="_ _1"></span>astąpiła <span class="_ _21"> </span>indeksacja <span class="_ _1b"> </span>s<span class="_ _1"></span>tawe<span class="ff2">k <span class="_ _21"> </span>czynszu<span class="_ _1"></span>. <span class="_ _21"> </span>A</span>ktywa <span class="_ _21"> </span>z <span class="_ _21"> </span>tytułu <span class="_ _21"> </span>prawa <span class="ff2"> </span></div><div class="t m0 x4 h4 y488 ff3 fs2 fc0 sc0 ls0 ws0">do użytkowan<span class="_ _1"></span>ia oraz zobowiązanie z ty<span class="_ _1"></span>tułu leasingu zos<span class="_ _1"></span>tało zwiększone <span class="_ _1"></span>w związku z<span class="_ _1"></span> tym <span class="_ _1"></span><span class="ff2 ls18">o <span class="ls3">14<span class="ls0"> </span>537<span class="ls0"> </span></span></span>tys. zł<span class="_ _1"></span><span class="ff2">. </span></div><div class="t m0 x4 h4 y40e ff2 fs2 fc0 sc0 ls0 ws0">W  wyniku  z <span class="_ _11"> </span>dokonanego  wykupu  <span class="ff3">wózków  widłowych  oraz  samochodów</span>,  <span class="ff3">po  zakończeniu <span class="_ _11"> </span>okresu  leasingu<span class="_ _1"></span></span>,  zgodnie  </div><div class="t m0 x4 h4 y4b8 ff2 fs2 fc0 sc0 ls0 ws0">z <span class="_ _17"></span>warunkami <span class="_ _10"></span>przewidzianymi <span class="_ _10"></span>w <span class="_ _17"></span>umowach <span class="_ _10"></span><span class="ff3">spółka <span class="_ _17"></span>dokon<span class="_ _1"></span>ała <span class="_ _17"></span>reklasyfikacji <span class="_ _17"></span>ty<span class="_ _1"></span>ch <span class="_ _10"></span></span>a<span class="ff3">ktywów <span class="_ _17"></span>do <span class="_ _10"></span>środków <span class="_ _17"></span>trwałych.<span class="_ _1"></span></span> <span class="_ _17"></span>Akty<span class="_ _1"></span>wa  </div><div class="t m0 x4 h4 y4b9 ff3 fs2 fc0 sc0 ls0 ws0">z <span class="_ _17"></span>tytułu <span class="_ _10"></span>praw <span class="_ _17"></span>do <span class="_ _17"></span>użytkowania <span class="_ _10"></span>zostały <span class="_ _17"></span>zmniejszo<span class="_ _1"></span>ne <span class="_ _17"></span>o <span class="_ _17"></span>2<span class="ff2"> <span class="_ _1"></span></span>548 <span class="_ _17"></span>tys. <span class="_ _10"></span>z<span class="_ _7"></span>ł<span class="_ _1"></span><span class="ff2"> <span class="_ _17"></span></span>wg <span class="_ _17"></span>warto<span class="_ _1"></span>ści <span class="_ _17"></span>początkowej <span class="_ _17"></span>(<span class="_ _1"></span><span class="ff2">1 247 <span class="_ _10"></span></span>tys. <span class="_ _17"></span>zł <span class="_ _17"></span>wg <span class="_ _17"></span>wartoś<span class="_ _1"></span>ci </div><div class="t m0 x4 h4 y239 ff3 fs2 fc0 sc0 ls0 ws0">księgowej na<span class="ff2"> </span>dzień wyku<span class="_ _1"></span>pu<span class="ff2">).   </span></div><div class="t m0 x4 h4 y4ba ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y4bb ff3 fs2 fc0 sc0 ls0 ws0">Informacja na temat zob<span class="_ _1"></span>owiązań z<span class="_ _1"></span> tytułu leasingu znajd<span class="_ _1"></span>uje się w nocie<span class="_ _1"></span><span class="ff2"> <span class="ls3">20</span>. </span></div></div><a class="l" href="#pf2d" ><span class="d m1" style="border-style:none;position:absolute;left:678.260000px;bottom:227.580000px;width:14.630000px;height:12.200000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf21" class="pf w0 h0" ><div class="pc pc21 w0 h0"><img class="bi x3 y3b w4 hc" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAfAAAAXbCAIAAABP6ntXAAAACXBIWXMAAAsSAAAWJQFWJO7rAAAgAElEQVR42uzdebRlZ1nn8d/zvHufc+69NVeSqiSVmSQQkghEwGiYVCAiQgdiMwgCArJEhQalW6QhgBEQG2ygVUBQGgSaSWbEAYFmagjYBAMkhFSmylSVqtRwp3P2fp+n/zi3kgCRBIHVK9fvZ9Uf+9a9t2rX2Wt971vvefd+LTPfc6kyU5IkM7vd49v8VFG1tFSZeKaphIrk6pXh1tbIsBrZtkXKzJDUr2+WDmt1zXj2gLVSjmrfp3Vt06ta6QZdM+ybtK669+a9ZGbK9B/83L73uCnxqBOKAGAVscw87NEv/eGD7koLS2s795RKZsmJeWRKWSxrU6LPNX1MiseM6jAP/No5D7rP3U56zitev6ub7cqMu/WTPs3KwFJhIc+ijDSr1qbMJWXIuh8+6BtmRpe+/b9w+QGsJo2kPWWLbg6i2e0f39an0tJTllZNadmEwkp6pMyysezdJpmjbGpbF48+fO1vPfo+j7rfaa3ba//o+a9//+f/7p8v3xXr2nbZo7e+SQ36YrWkpZSSsmQtGaba2fAHPbfvPXYNuPYAVmHQqw2n1Vyp3u0e3/anIjKKIrNmKlLV18gmipq10WC2Zqguz9rSOQ/4iRc/4+e2DnIm+zC/9wmHnfA759zzU5ec94aPjsuGTvImIkLWSG2ql/WKPjOrpLTqwx/83L77eMkJOoDVGHRXzYOlM9ntHt/mp9K9yJrMMEvJ06pVU1+sD1dkkbS2LN1j2+hFv/aAo4cqXVVJZZZ+Yctg7ikPOmnXjmtf98ELJs2GdDdzZbWMsLSM4mkpqUnJVH/Qc/ve47AJ1x7Aagx6Hf/wf1DVoMoyS1jKXFmG/f7wCHmJHNYD62bLkx90wm897sGHj6J0S2lW5WbWlLTups0+PO/xZ514zKF/+t7PfOv6yZI2SOMm52VtqO2zyAayVipN3ffDn+1AvCMKYDUGPXzww78pmmbKmL5zKW8ld9nYBrKmUXfqBvuTFz7pjKPWNkqX1A6UWRSSyUcqI2XOyp5w/7uf/TOnPvfVH/3Ql6+bqO0HG3MyMXlGqGlljeTVWv3wq1zCufYAVhmXFFby4K87cnybn/LsBtGV7IqF6tjULWkkH0jaPIzzf/dJp29bN1Q1aSLrpDh4BqGmV9urrSrDGptNL33mQ8+4S9vYci54sYHVvnGVOm7qcukX/g3ndhtfppZrD2AVBl0pyVZ+3ZHj2/qUZ0pKlUiZqYllldEwFx5293Xv+8PHP+DEdWs0qSpSNqol06SUSapSL4XkSpPPZnfCzNLbX3Dub5590raZ5UG/UDxTacomlkex+G84t+897hmgA1iVUy5Ndj/8lEv1tveBrJVLdbFRzthNz3nsA5798FM31AXF2Jq2pgbqFWNTmzZI8+mPFJeKUjGWm0xt6NhBvvzJDzznzFOe85r3fmNX1zfrMrxXLdmVmPzwUy7hDdcewGocoVv8KH5JKlJRXxv1wzr/vEfd97f+w2lrNZanZH3NoukYuUjl5lWELjVKKWQK1ZqpSZFmhpH3veuhL332Yw8dLHk/L5e8rd7+SM7WkksPYDWO0KvatFut7bu949v8VImJZR/WFOtO3FSe94RHP+E+W7NftDKYxMDdXOEZaU3vrZmVTFOYTIpp2MOGoXTzOlKmqtKknz95/Xte/tTz3vKpf/r6DdWHqVx5U/QHObfvPS7BCB3AqhyhK5UHf93WccluGAslO8mkLNm10c9maSeTJrrMsUrW9rAos2ttz09uvOm95//KY376+NKUthTPHLhJ6qz0FqnaKtoIi1BIqpKnpqtiUrJeNl1n3poN0k3ljKM3f/D3Hv7Me69ZO9kpX2sZJjezErWokQZp5tk3OZFCPkhrvv8/R5nhwbUHsApH6LcrrJ1YmwpTn/Jqg1p8EmGjOWV6rd5lq12HzvW/cvaZTzz7J49fP2izS2slk0lSUbpkalIKyXw6nR3T38mVEbQXqeT0OKU0aZAp1aax8579q/f+mUvf8J5PX3D1eGIlbOBFVpeLlWolrA1VU1ospWz6disAEPTvlvL0VtkrO0kyl/UqfVZTGbVNNstLx4zm//y8p59yzIb1nq0mqv2ktMXMM00yVVdkDMyUppCqJHlZSbmmWbeQS6mQV6mX5fRnQVqzvtW59z3pF04/+jEv/9BnL7l+nBay1t2yj1RqeptqbWMc5j2rEgH8e51yuf0xutRLKWtkrqylGw/6zixUF2Nx90yZ/6/PesJpx61fV+TZq4a89YPfqVvG3J3Um6IcfGO0SEVR1BdFUdjKd+TBc3Op6awdm41DreemmfLK5zzy5M3NXJkUj67LPkuTvWdVSiq9tWHMjwMg6P/aF2WUumxZJSmzyc5sEDk7jMlhtvvh99r01+c/7hH32bpeMYiuWKo0qdKoK6q20nSXFZWxrJOqRZaYzq6EVJVV2Ws6MPeUu9SkBlWjXsWkRmotTaqpUzY073zZU575sLsfNVpsByV9mDJX9ayShc8Ew3MATLn861MucpNnp+w1nS0ps2k+6vY/9/EP+c1H3nMmlzwWZcWkTJMVmSuWzFtXW1cmtZuqNTb9GTJ94q6Ucpdr5SG5XhUyZdrBUb0VVVvJvUmNl2YYk5M3jV74xPud/dOnPfUlf3Vtt2aSA4sqyTJS3/nkRQBghP4dQTePMkyZKSSZt2kTz73nPvTeT37EPUYpj4MPz/Jh2qCXd5LMp9PjLpnSsq9Sl+qn0y6usOhXfsf79Enq5gXtSnmqpCxCGdN3UmVeU3JX9HMZP3XC+hc/4xEb6m7P6XZGRVKpY8+e6wqAEfptM2X2NctMpIq6QV08cbM//ZwzH/ez91yftaiktdWUNz9KV5IUNjIzyzT1ylBGo2LKKtPK9I0aRcoy0s2KMlMmM0kWyrCIsCZUZAOTLM0ylNXlpjoK/fJPHbtt05P+5D1f+MI3rtqndZlF6nx6kxIAMEL/XiWrx6Kskc/WbvkXfuKID7/ymc980Omb+wNNLpgtyaKoturb7NvsBzkZ5PJY1sliOt42k7ce+8yWGk0aRRPZ1t7rfLG+sXRVq0se4WEr69NzrNKZhZnVtAhTdkVjqZeXSZWkmaKfOXHL21/0qP/8uPsPJ7vlme2o50mKAAj69xmhj5pi/ZLFwj2O3nD+sx61dShXUTMra6VqWrRYVu0UvbJXTFSXpZVxcqpMsl1SE02bViLVjXsLTWdRlN5nSRXdPKw2RZTeR51mxlWKaLI2Xn3l/wCDLqTSpJVIbxuttXzKI+75hIfee9Ttia5T4VnnAJhy+Vf01kbaBu194oNOf87jH7htLtz8QKddy975jKU1GSWr5Gme0+kWj6Pnwk2pXMpy1b7uKxdfce2+pc2z7ZmnHnfMxhnL6rID4/bGifoii5y1dutsFo9etm+SNy0pzFvXOu83z5Yaun5eSz7qUqPst67xopryA73vnl/esm70iqfd//RjN73qXV+4an9XnYUuAAj6bUkbhJrn//ovPvtBW9q6X5rtrb302uue/PzXHmi2ygbDmLhNUp5WQpLFuvWzX/6Tp5os5d+6avfTXvTn183bDeWIubr3hPVLL3/ukx5w6jZT/fL2a5/7h29atlGjOPHw9W//42eOzCZZ/teHPvGW936y9zlZ95RzznrmLz94Sfr1F73mol110OSR7YH3/4/zRs1YPnjD2z/05ct23u/YmWf96i897aF3P/6Uk37zFe+/fNc8lxbAv8egZyPrS1tVva9u0lByqfe6XNQPrD7sjMOff86pJ5+wrbWUb5SsKJf69tJ60mh5ft9gvWnRfG1oVjXanKTiqKHCc6LZy3ft/aVXf35pfu2e4WavWiob/mXhkKef/66X/vajf+Wnj/3J4zbdODz52qVJ09v2a5Z33Tg+dPO6VvGBi+Yv1FG9hk3q3qfd1frxjj31k9fPLJcZX5q/fHndF6644aEnHXHh5dsHGw5/xCNO6g/Ur1697/Tj5x6ybfipP3rkmz/6pT/7yDd292tSMeyXS44nNgg1pjSr1cyTd00BrDYuyfrMtEnxWqLN8dz4pqbboxq1rClZf+Ps09/4u794/HHH2nc8cjwsNfaZ+eFmlZGZZa0y2XDQWel99oBvyGwmije97zPX79y74MVrRlQ3r2r21NEr3/zRmyY+N7P2rNOPsGxCkb0+//WrGtfepbjw4u3hM953W9c2dz/pKHP/1lW7oq+WnWxoqc99dbtJV1+3Z1LHl121uP2aqy6/+nqpccstc6PffcwDXvfsR2yJHUNbGrfrapmxpo1mLnxU1UgW9BzAqgx6G7VkL6typaxJa9qm2KTtbnzwPY993hMfOBOTYaPGFHHwTv7MzFBktVZ9nxFuphrZjaVQ04aP0nxZ+scLvlW72g1mSu1arxG9mnbSrt1xIC668jql7nXcxqa06VUqF12zK7NeccONi7WJLAPplCM3jTzdyxW75lPpEWZtMX19+55wWTNrigf8/L2X+urtXKQp69BijerD73Xk85/0sOHSDSW6sUZdL8XEciKljBl2AKt1hK4s6i07qeljsNCsrzXOOKK88Tcf/JbnPXyT98WLRbrJb14Uk9aYBra/rbvd51tPhcusaDyT+9pu10zsr+nv/8T/3X6gtaaJHB7W7D3rroduW9N7LPVRlsuaD376G8r4+TOOGvZLbllt9E9fv6EqP/21K5fLWqWX6B9532ObrFX51SuudysekWoU9UsX71yc1IimZv8n/+PDJ558F1maUlYzXZlz2T397NM//N+f/Uv33Nx6p2ZQrB/EUpO91HAvKYDVp5E0LvIwyzb7RgPr++7+2wZvfPGvHbemtHVB3mS2rVv0nRWtLC40Xz8zfMjJs63VJV/7xUv37I9WtZ9rlx5wt0NVu42zpTd/50e/uuAjZV9sdP6zzvn5M+9ywb9c/6SXvG1heFiEf/Zr3+7zgXffOnvG8Zs/c9k14YOLrty946buUxdeHmVOMZkblp897Ri3XM74+tXz6YPsumiqm25abi+77qbsolg+7KH3nuy/vmtcZpLndCM7y5H1Zx697vTf+cU/eMfn/uKjXzwwaWMwq6wWy3f4qWQAcKcKukoT1qgOlf2o23/4+nztcx6/Zc5DijLj6k29sni59WNS/OgjNr3hJU9pQgvFfuk579p77VgeJx+z5VUvfOycNAwtd3HpdYvyWWU9asPsw868yxrTT5289ZhN7dcPTDL8mhsPLPa+sR088Ixjv7D92kntx2q+dMll26/dp1jnOd6yYXjc1tnMDOmaG/fWvpamLd5HrSFdvntfE2N3P+WErR//wP/ZeuwRmZLK9LmOkWbmrce67F7wmPvuuGr7Ry/au6BGVkqMTaxVB7Aap1xkA8ndJluHS7999t0+/rInnn7E2jWW03voU43MzaZvI9rKCD1t6HaY9YeWxcMUrYdkFrVMFre4tnhsavrLd+zcHaPpY7Meco/NG7U8k+NDBvWs009wpcwW+vbSXTeF/Nyfu/u6tqipnu0r33bBjt3L8mxy+amPuk8xD/n1N41v2r+Y7Yx5c9pxm6qZu756xe6fOOXYNY3PTW48etOGn7z78cVCclkvVSsKK6FiXjY2C69/3mNe8fQH/8TWtonlagOPyrUHsAqDbpNsx7uP8Cvf9IJHvfhJP3vieu+tLVkHudyoC1mn8h01l2RyqSik0qpOt7CQoigbpSsl33Hj3olVz7D0e24btZnKaDJOPPbwVCMrE40u23PA5Sduau514jHez7vKRVd3tcxIk02jeOwDT0t5lV185Q19tbSyecPsGSfMpTeR3cU79m85ZMMJR255+xted8rRR2w7bLMppvPokk9PNOS9mvTZdQN/xs/f7T0vPvfMbU1T6oBdogGsyqCPardlsPiHv/nw+598yIybfLaX0lwK5XeNZFeaboqUUk3VIKe7DE33IEqTLFV6+fw41MhkSts4O13u3qS0Zs2aVJE8rdm30KXcYnzPEw9rrfZ9p3WbJ31YHZ987Nb13qUk8x27DqSVjHr4xtG29bPmgxr91TccSHVn3uuUl77g9+516gmeIclSYU0118rWGdWkztqwJpbHx64b/Pff+5UTRvvVL3HtAazCoN/nbtte8/u/+piz7r6mLlhmX8pAkjxtJBsUZaucDntveTrLwZ2IqsxyugFoyJQqB4fGWhhXrTyXSzOjuWoe1sp97YxbpjKqWSxV07ix5sFnHNOGpaf6xSylyf5hZxw/tCiWSl24/UaptexP3tqceuTmrLJmcMWVO5fCh8qZMhgU9+nudjbdwm7l7Ex9UU432fDBsJhOOXTm/a946gN+5lSuPYBVGPStm9tT73pURiufi5pFE8/epo9BX4l46uAmFAeDPh2K9y6VDFek5bT4JWXRDyQVU9dUV1iE1ky81JRlDCxdtYmxZcwpZGPLwRknbVy/4TCzvq1702Rezr7nCRmNZ2TGN67cm+mNx92OWHvi1g2NDVNlaaG/dte+NqPvLFUzpydWG9VW0x3pppvYZasYZLaWiknJOPzQ9ccfvYVrD2AVBv1vP/uVJ/2XN/7DN3fNSyqymEgu1WmvJeX0jqOUrVTTMpXKVPHMkOp0vaCpsyYtZZGqs8NG1gyyt9SBcWdK02QsX54oahSpjW62damE+hnVn7vHtvRG1qQN73rY6C5HbFQpUtZqF+/Y32bXhh23ZfO2LYfM2mJWnzSDb152XS81rbt7mkIuKSMVIetX9s6T9yllVV2Qx0W7J8947cff8q5PcO0BrMKgzzcb/u+13dNe8pfv/cKlS+5pM4qQQmaRyljZQU7SwQl0UyplacWk3i1kHlJG756SzEK2cbZVsVJ782bH3gOlWzQVU9lz097SaKyMtlm7diayTU/PPPuMo9XX3mal8qDTjhwWk2W4rto5f+OyKRaj5iGHH9bMtps3jVy2XMq3rryxWikWPp3cN5fcrEhtqomo5llSlp7e9M2ar17bPemFf/Gez12x5Bu49gBWmUZSlBz3zYHYcP7r3t/a4x5y5lGH5jjCq7vZdCvnTmYpr3KXXL1ZpuTTiRelq5rCcjr9Mp360Oa1M41qr8aiXrlnuWmb7EtR3XnjHlmvUlLavHHOVBQu06GbhrLwrDXtkPVzljJFJ79i5+4skaXx0l7w7d3X7NyzXEayBSmvuGG/K0213HoFjqqsqZK7FAuKUVFd0PDSPf1zX/O+7TeM5wZDLjyA1Rl0aSgv49S1tfntV73jwfc7/Q8ef9bRh61tTV776fuMVR6SFKnM6Q6fOjhQt7RMpZlqyd4OviV53GEbN/jCjc36EuPPf+OGhYlmyvJSLZ+4eF+Xc8pcN1w+6tC1FmbFasqtukvRV6WymqToavhFV+2UxSTMa7zirR9oat3nW4v6tuprV950cP1hrvxwkdKaVC2S1UY5V31pb5d/8cF/fv3HLtwxP7DB5mG/INF0AKtxykV1qLSY9eW2LIy2vv+z1zz2vHd+c/e4q9Wyl9Wwtlfj8kZRpNAgNH2+VciUaWmqapTFbzUzc8jawX2PGsqaUPnmlXve9OEv7472Yxdd96UrDqjMltBpm7RhdiAz5XQOvlbzMLdM13QL0Ri4Lr5iZ8rVzmX6gjbsL9ukUWmL5N+6ce+BsWSt1KwswjELZU4fTROxlGVHjH7rdf/4x+/40jX7SqRXz8WW+/4BrNKglwjLXgv7lLXratjo67viea9469X7uyijSO+zTnupdKncanYjVrqrRtaElVyZ+jCTMvIhZ5xQsjNZqrzybX/3rD9+3/Ne9W5ZUSxY051+/CbLkCn6KldmhtpqTZqH+fTBjqa85tr9lq5OpetMTUZbJsuTSRfezEvX7NnbTxdRHjwtt3Q1Utu3k4WBXv2OCz70xZ37c23TjpRVPr0zFgBWY9Bb7W20VMpQ1d3SbKlr1nz2ioVfeu6fvfK9X9xTG1cpNRXKdKU85dO58kzJerm8SEUqqZLynN5ZavbIB9xr6+zY1Ie0a+ak939l/zX9FmUMYp/Z0kPuf49iFkobZI0o3spGslbW9JouQfdJ75detxjZmHT0bD1mpjt6dnL83KK3TdWwanDRjj1dqkrT1fApqS9Zyz4rf3PhNef+3l/91Ue+uuwzddCO+87M1In5FgCrUiMpfawcqQ7M5FqWLVj6pNn4rSV/6bu//PXLrn7V75x7iJsUK1MV03syDwZ0IndVsz6jz7Dp+hhXmuzwwzY+9n7Hv/FjX1v0Db1tULMsdzXrm+XlexxzyM+cdqJJ8pD16aWkKUNKZe9uXSjNLt954JrFlNWBLb/h/GccfaR3qYUb5+//n/5ybOssm29s33/ufWXRKXt5iXD3djH0hn/8l/Pf9NnFbsaKrOzLbFXaDCtp3vUaMOsCYDWO0KuGVU31SIuQp9qSvWTywbKv+8gFl732PZ/dGerclAvKxXDvp8/qMpNpZPJusY2lNhdnmpXbeySZYiKd+8DT1+WBEsvyzspEtqSl5RmLx5x18lpbeWhAKkweXd/GUhtLJZZKVHcVb67eszfaRm1dP1dPO7oc0erINo/d2G5eP/BYHvX9ddfuVr/k6swiM8Obedc/fO2KV7/xUwv9JhuM0mtWrfz0yTT1RWMuPIDVOULvc72sl08kRTaKta6xcqIapna/H/aqD/7zFy6+4tmPPusXTttSLJakIhvITJaRjfVHznSLM/ORsaE0zfS+UqVln9mecezm837jnJf/z7/fs7h9f7N5bbf7kA3rnn72fZ/20Lu7hclcLnko1wzsuNF+l3rXura3VFVcdf3uw2Ym5ounbJ2ZU87G3nSvM+Xe20Zf7favnYwXdl/jCjOLbJZscMn1+//ig5/9wGe/uS/WN7Zcu0k0Q2mgyCYnbpO0mLhGmuHaA1hlLDPtP75N6qZBVw4UA9nYNSmpvrYazWWOrc6vnez8o9/+5cf87KkDaZiWlo366K00y1dN5tKlIq+2rel7lUa1r7U2w7ZfOmDDHfP9hz72+Quusrsd6k8/5z5HbBwO+ps6n21N0kDZdypdV3d706Qtl9xYu3WlqTZZ0HBnp8bVRm4pOSiLSq/yG/uZ+ZLrei1rsq0tNW3s/qUr55/xotdfP948b43shkEdNr5pKfrpJkeNjaWumtLLhsHoprc+mcsPYLUFvfmPr0uVzGGay6rUKxtTtfSixrILq73PmJoZW37qA48575fP2Lx+blwGA/UKs7xpyTe5qZO7bCYWw2c8a2SYmZmqvE8L94yFtNm56BetnVFUWaN5ac7SOlPRuLe2pC2ZjbTs0YZVC1e6WV+tMStm4X1OirWZCx5z0S36qJUv9fGuv7/gT97z+e2La7psVKpULcPC0ltll5ZSIzXKItmGUSXoAFbhlEtoJjOlUIbJMouUKZdZl73MTI1ln6qLaX/+ics+efn49c9/+OnrslVjUWXrRtaFLNTKLH3Ga0jFS5opM4uymKdkNitJ3syZMq2RpDWS5NZkSsNWaaY5SRrJ1VjTW7pk0TQ2MWtSTRYzU+c+U93qouXi1c0hL3vbl9/6t/9cbaNHLdbXquledDLLCKkoZWaZvdRL0vQvB4BV5Adf7GG+/bLLn/38P/3mNfsnlmnL8shoqgZD5Ux2JqlMR/p+8Im709tK/y3Kyje7rJVNz7Y2obZG8a42aw90m1/5px//4Ef+Pn+IvwUA/h0F3Q4uXclUL/vGzvq4F739zX9/4QEN+nRZsZT1veo4M8aSvA95qEjNSpPzB98kKA/um2E6uMhdst4iPPpl6WPf3vOo8977N/90wbLPyhopZfVWG58CwL+zKZcfqLAhk3xifuVS84K/+vw3rxr/3pN/6hCPYb8oH4UGZhqo9gd3utD06YwKKXX7WzObzJS5sprRLG55nECVSkqeHl6XffDhr1zz6//tfQdytvXNVSW8UcQtayYBgBH69+2tZyqtNCVqxr5u7Vv+9mt//JbP7+kyi1LRNxbTNYtqynf/6Xd84HzLXhquCE1vBDVTdYWqz1v7vguufd6r37ccM2bZ+UyU4XRTvNT0wTAAwAj9dudAvImsHm6yHPhiNG/+289dfOm3f/fXzj7zpNmZ7CUPNSUlpeXNY+U7FNn87kOTOtNgIpN8qLDoLp3PP3rbp/7m/1y2v7aZk6YfdO1AdfpAlwwzY3gOgBH67efWpEyZ9TZUtqXuL7F/3Mx9Ynt/zkvf9aELd3TppoNTJtEre+XBNFt7h4OeypAsIqRiiqHk0rzKJTflI3//ze/89Pb93ShMbpEqqjFdoiOlrKRxWz8Agv59Z1tuNRNiskivTc1BuLKpZbAUsy94zXv//l92Lct85a1MSanopt9V79jfcfDIMtK86dWohvUHlN2Oef3Gqz/07X0zYzfziVVFDqqF1FtWW/kbGJ4DIOh3cDJkZbPoXtaHDapmU0Uaq9o1C+ue/LJ3P+dP/+7KfcthtVoJ8+m+QXnHZtBviXGavPQpSbU0Czl680e/fM5zXveZyxb6fhgWUjUN0gbpKtl7BiEHQNDvSM1N0+doZShDmR7uUbri4zbDoqm9h5sN9sWaN//vq8994Zuv2n1g3n3JmzT/gdYRHtyByHL6P4Gse6v9xp/979996xe3H2gaT2m/tKbGbJRe1lk0pgzLnP5bMlm1CICgf7+Rc66sKJyuYMmVfeam68vNwkr16HM5c1xteOH1zbkvfNeHv/it+VAvl3TzvnR3/D8DNTWp+sqO+Sf/wXvf/fntS83m3ob9ZOwKi+nzz6fLWqy3ktakFclNN8+9AABB/36zIStvd4b3YZ2qqw6VgyiZpYsiLz6sCzVHF+458r/+0etf8dq371uaTL/rB3inMjXd8+izn/vy45//5//4zT2TKtVl1ajt2qgj2YHGFkotFo1sLDNZmd5H6hmeDNEB/HvUSCrqb56nMNltHOd3/P50WJ6Z0vLBeZGD32LWm4otKXfc0B77xs9ce2P7pT/8jbOO0KTJvV1ubrpBRckAABVUSURBVHxeOah16EVSd/BnhUf69DkyjSbqF/p2/Z994abn/cW3axxhuVj84G1GtZPr4Pahva+cW+StIm6mkv33++dIhegDWJVB79XePHW90r3bOb5DX1atGbSzH/jklw/ceN3vP/XBJx2+fk7jyDWdZE2WUMlGnlUeoWJqsipzYu3Obt3r3vG5v/z4VyJmU03cst7xR3Zuwc1HAFbnlIvZwUdo2R06voNf5msmdbTUHPIPX7v+3N/5s/dduLfzYWcyk8vcJKv14HjbFVKdmF223x/7knf/8Ucu3tsN1+Zik92P49wyCTqA1ThC97xlysJkt3t8B78sa6/S1PF40sztrfmCV75t+MyH/4f73WUmq/WtqWbpXI1pbMoM7zT49p7lZ73sTV+9epy+MbxbXjpg7eDmN1R/hOfmLIUBsCqDbnnLMnG7ZU/Qf/X4Dn6ZxzhUs236tEWbXe66//SGj31z++nPPfenN81EmqWGplD2Cj+g5t2f+eZ/e+fnrtrTTTSS+qzqB5tSZj+GczOCDmBVBr36QDePcFcedvh9j+/YlzVaXnlagKxaE03ZnWte86Gvfe3i7a/4z79y9MbRMLNIY5vb29ir/vqLb/jg5+Zzk5pZ1YnMUt43c+onunnJ44/u3DpmXACsOtPFhPFj+uVWpU7erzxrJQaLbfvJS3c/82Xv+9bOSSq7zOurzv/rf37TR7+4ZLMqUoasSJKFYvxjOjFznvcCYDWO0A+1vXnr0e3tHd/BL3Pvwmy6kZCnLDNzf+deh3OX7Nj5Oy969fN/9ee2HXHYS97yT5++5Eaz0QZfbGNfmldr0twymujDPA4ulv8Rntu6238yOwDcyVhmfnWPbnnn0Ox2j+/gl/W+8qFNgy4rqhE+dlmxpo813fLcoN8Xs13bTGpKGoaKLLQy221m9VaTKT/CczPpHpuZdgGw6oLer9xGf/M49kczT11l002iDy4YtFQWTULWx6B6mtREFovprhQhN6mYPENSyNJct3rD9kd4bpI1LEUHsMqCzksAAHdG+T13vFtyEzwArAos9gAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCzksAAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAwA+lufUHZsYrAgB3Opn53UG/5JJLeF0A4E6KKRcAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6LwEAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AODOzTLzlg/MeEUA4E5nWvLvCDoA4M6LKRcAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6LwEAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AMD/P82tPzAzXhEAuNPJzO8O+iWXXMLrAgB3Uky5AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAPBjZpl5ywdmvCIAcKczLfl3BB0AcOfFlAsAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdF4CACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AOD/n+bWH5gZrwgA3Olk5ncH/ZJLLuF1AYA7KaZcAICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOAPgxs8y85QMzXhEAuNOZlvw7gg4AuPNiygUACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOi8BABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoPMSAABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOvD/2q1jGgAAEAaCaYJ/zQioAAbuRsYOHwBBBxB0AAQdAEEHQNABEHQAQQdA0AEQdAAEHUDQARB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHQBBB0DQAQQdAEEHQNABEHQAQQdA0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdAEEHEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdAAEHUDQARB0AAQdAEEHEHQABB0AQQdA0AEEHQBBB0DQARB0AAQdQNABEHQABB0AQQcQdAAEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABEHQAQQdA0AEQdAAEHUDQARB0AAQdAEEHEHQABB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQcQdBMACDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAAg6gKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg4g6AAIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAAg6gKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIugkABB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHQBBB0DQAQQdAEEHQNABEHQAQQdA0AEQdAAEHUDQARB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdAEEHEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHSA56ZPSewC4EMH4MYCQCwA8t67MhoAAAAASUVORK5CYII="/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">33<span class="fs1 ls0"> </span></div></div><div class="c xd y3f w5 he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h9 y60 ff5 fs5 fc1 sc0 lsc ws0">10.<span class="ffa ls0"> <span class="ff5">Inwes<span class="_ _7"></span>t<span class="_ _1"></span>ycje w <span class="ff4">jednost<span class="_ _7"></span>kach zależnych<span class="ff5"> </span></span></span></span></div><div class="t m0 x4 h4 y302 ff2 fs2 fc0 sc0 ls0 ws0">Na 31 grudnia 20<span class="_ _1"></span>23 <span class="lsd">r. </span>oraz 31 grud<span class="_ _1"></span>nia 2022 <span class="ff3">r. Spół<span class="_ _1"></span>ka posiadała <span class="_ _1"></span>udziały w nas<span class="_ _1"></span>tępujących podmiotach:<span class="_ _1"></span></span> </div><div class="t m0 x4 h4 y19f ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xbe h4 y4bc ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf y357 w5e h18"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y357 w5f h18"><div class="t m0 xab h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Kraj </div></div><div class="c xa4 y357 w60 h18"><div class="t m0 x40 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">Charakterystyka </div><div class="t m0 x8a h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">powiązania kapitało<span class="_ _7"></span>wego<span class="ff5"> </span></div></div><div class="c xd4 y357 w61 h18"><div class="t m0 x37 h11 y99 ff4 fs3 fc0 sc0 ls0 ws0">% własności i </div><div class="t m0 x86 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">posiadanych pra<span class="_ _0"></span>w </div><div class="t m0 xd5 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">głosu<span class="ff5"> </span></div></div><div class="c xd6 y357 w62 h18"><div class="t m0 x2c h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Wartość udziałów<span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c xf y4bd w5e h4a"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">202</span>3<span class="_ _0"></span> </div></div><div class="c xd3 y4bd w5f h4a"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y4bd w60 h4a"><div class="t m0 x41 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y4bd w61 h4a"><div class="t m0 xe h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y4bd w62 h4a"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y4be w5e h4a"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Toya Romania S.A. </div></div><div class="c xd3 y4be w5f h4a"><div class="t m0 x37 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Rumunia </div></div><div class="c xa4 y4be w60 h4a"><div class="t m0 x37 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Jednostk<span class="_ _7"></span>a zależna<span class="ff2"> </span></div></div><div class="c xd4 y4be w61 h4a"><div class="t m0 x53 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">99,99 </div></div><div class="c xd6 y4be w62 h4a"><div class="t m0 x15 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">1 885      </span></div></div><div class="c xf y17f w5e h4a"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Yato Tools (Sha<span class="_ _0"></span>nghai) Co. Ltd </div></div><div class="c xd3 y17f w5f h4a"><div class="t m0 x39 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Chiny </div></div><div class="c xa4 y17f w60 h4a"><div class="t m0 x37 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Jednostk<span class="_ _7"></span>a zależna<span class="ff2"> </span></div></div><div class="c xd4 y17f w61 h4a"><div class="t m0 x81 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">100,00 </div></div><div class="c xd6 y17f w62 h4a"><div class="t m0 x81 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">20 746      </span></div></div><div class="c xf y4bf w5e h19"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Yato Tools (J<span class="_ _7"></span>iaxing) Co. Ltd. </div></div><div class="c xd3 y4bf w5f h19"><div class="t m0 x39 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Chiny </div></div><div class="c xa4 y4bf w60 h19"><div class="t m0 x37 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Jednostk<span class="_ _7"></span>a zależna<span class="ff2"> </span></div></div><div class="c xd4 y4bf w61 h19"><div class="t m0 x81 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">100,00 </div></div><div class="c xd6 y4bf w62 h19"><div class="t m0 x81 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">48 172      </span></div></div><div class="c xf y2c6 w5e h19"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y2c6 w5f h19"><div class="t m0 x55 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y2c6 w60 h19"><div class="t m0 x6e h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y2c6 w61 h19"><div class="t m0 x97 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y2c6 w62 h19"><div class="t m0 x81 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">70 803      </span></div></div><div class="c xf y4c0 w5e h4a"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">2022<span class="_ _0"></span><span class="ls0"> </span></span></div></div><div class="c xd3 y4c0 w5f h4a"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y4c0 w60 h4a"><div class="t m0 x41 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y4c0 w61 h4a"><div class="t m0 xe h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y4c0 w62 h4a"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y4c1 w5e h4b"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Toya Romania S.A. </div></div><div class="c xd3 y4c1 w5f h4b"><div class="t m0 x37 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Rumunia </div></div><div class="c xa4 y4c1 w60 h4b"><div class="t m0 x37 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Jednostk<span class="_ _7"></span>a zależna<span class="ff2"> </span></div></div><div class="c xd4 y4c1 w61 h4b"><div class="t m0 x53 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">99,99 </div></div><div class="c xd6 y4c1 w62 h4b"><div class="t m0 x15 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">1 885      </span></div></div><div class="c xf y4c2 w5e h4a"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Yato Tools (Sha<span class="_ _0"></span>nghai) Co. Ltd </div></div><div class="c xd3 y4c2 w5f h4a"><div class="t m0 x39 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Chiny </div></div><div class="c xa4 y4c2 w60 h4a"><div class="t m0 x37 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Jednostk<span class="_ _7"></span>a zależna<span class="ff2"> </span></div></div><div class="c xd4 y4c2 w61 h4a"><div class="t m0 x81 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">100,00 </div></div><div class="c xd6 y4c2 w62 h4a"><div class="t m0 x81 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">20 746      </span></div></div><div class="c xf y3fc w5e h19"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Yato Tools (J<span class="_ _7"></span>iaxing) Co. Ltd. </div></div><div class="c xd3 y3fc w5f h19"><div class="t m0 x39 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Chiny </div></div><div class="c xa4 y3fc w60 h19"><div class="t m0 x37 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Jednostk<span class="_ _7"></span>a zależna<span class="ff2"> </span></div></div><div class="c xd4 y3fc w61 h19"><div class="t m0 x81 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">100,00 </div></div><div class="c xd6 y3fc w62 h19"><div class="t m0 x81 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">48 172      </span></div></div><div class="c xf y4c3 w5e h19"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y4c3 w5f h19"><div class="t m0 x55 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa4 y4c3 w60 h19"><div class="t m0 x6e h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y4c3 w61 h19"><div class="t m0 x97 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y4c3 w62 h19"><div class="t m0 x81 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">70 803      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y310 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y15d ff3 fs2 fc0 sc0 ls0 ws0">Spółka nie zidenty<span class="_ _1"></span>fikowała przesłanek, któ<span class="_ _1"></span>re mogłyby wskazywać na <span class="_ _1"></span>utratę wartości p<span class="_ _1"></span>osiadanych inwesty<span class="_ _1"></span>cji.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x70 h4 y55 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x70 h4 y4c4 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x76 h4 y4c5 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf22" class="pf w12 h21" ><div class="pc pc22 w12 h21"><img class="bi x43 yc6 w13 h22" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w14 h21"><div class="t m0 xe h6 yc7 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x44 h6 yc8 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span>23 <span class="ls1">r.</span> </div><div class="t m0 x45 h6 yc9 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="ff2"> </span></div><div class="t m0 x46 h7 y8 ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego sprawozdania <span class="_ _0"></span>finansowe<span class="_ _0"></span>go<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x47 h8 y9 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x98 h6 ya ff2 fs0 fc0 sc0 ls5 ws0">34<span class="ls0"> </span></div><div class="t m0 xe h4 y43e ff3 fs2 fc0 sc0 ls0 ws0">Podstawowe dane finan<span class="_ _1"></span>sowe jednos<span class="_ _1"></span>tek zależnych <span class="_ _1"></span>przed<span class="_ _1"></span>stawiono w tabeli poniżej<span class="_ _1"></span><span class="ff2"> </span>(dane p<span class="_ _1"></span>rzed dokonan<span class="_ _1"></span>iem wyłączeń konsolida<span class="_ _1"></span>cyjnych)<span class="_ _1"></span><span class="ff2 ls4">. <span class="ls0"> </span></span></div><div class="t m0 xe h4 y4c6 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x70 y4c7 w32 h5b"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xd7 y4c7 w63 h5b"><div class="t m0 x2d h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Aktywa trwałe<span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c xd8 y4c7 w64 h5b"><div class="t m0 xcb h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Aktywa obrotowe<span class="_ _7"></span> </div></div><div class="c xd9 y4c7 w65 h5b"><div class="t m0 x2d h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Kapitał własny<span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c xda y4c7 w64 h5b"><div class="t m0 x5e h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania </div><div class="t m0 x2a h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">długoterminow<span class="_ _7"></span>e<span class="ff5"> </span></div></div><div class="c xdb y4c7 w63 h5b"><div class="t m0 x5e h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania </div><div class="t m0 x65 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">krótkoterminow<span class="_ _7"></span>e<span class="ff5"> </span></div></div><div class="c xdc y4c7 w63 h5b"><div class="t m0 x63 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Przychody (*) </div></div><div class="c xdd y4c7 w66 h5b"><div class="t m0 x35 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Koszty (**) </div></div><div class="c xde y4c7 w63 h5b"><div class="t m0 x4e h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Zysk netto </div></div><div class="c x70 y4c8 w32 h12"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">23 </span></div></div><div class="c xd7 y4c8 w63 h12"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y4c8 w64 h12"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xd9 y4c8 w65 h12"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xda y4c8 w64 h12"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xdb y4c8 w63 h12"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xdc y4c8 w63 h12"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd y4c8 w66 h12"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xde y4c8 w63 h12"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x70 y4c9 w32 h12"><div class="t m0 x19 h11 y64 ff2 fs3 fc0 sc0 ls0 ws0">Yato Tools (J<span class="_ _0"></span>iaxing) Co. Ltd.<span class="ff5"> </span></div></div><div class="c xd7 y4c9 w63 h12"><div class="t m0 x26 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">40 895      </span></div></div><div class="c xd8 y4c9 w64 h12"><div class="t m0 x26 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">83 064      </span></div></div><div class="c xd9 y4c9 w65 h12"><div class="t m0 x26 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">76 560      </span></div></div><div class="c xda y4c9 w64 h12"><div class="t m0 x8a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">402      </span></div></div><div class="c xdb y4c9 w63 h12"><div class="t m0 x26 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">46 997      </span></div></div><div class="c xdc y4c9 w63 h12"><div class="t m0 x21 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">338 616      </span></div></div><div class="c xdd y4c9 w66 h12"><div class="t m0 x26 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">(332 190)     </span></div></div><div class="c xde y4c9 w63 h12"><div class="t m0 x20 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">6 426      </span></div></div><div class="c x70 y4ca w32 h5c"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Yato Tools (Sha<span class="_ _0"></span>nghai) Co. Ltd. </div></div><div class="c xd7 y4ca w63 h5c"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">9 671      </span></div></div><div class="c xd8 y4ca w64 h5c"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">69 027      </span></div></div><div class="c xd9 y4ca w65 h5c"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">32 463      </span></div></div><div class="c xda y4ca w64 h5c"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">2 271      </span></div></div><div class="c xdb y4ca w63 h5c"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">43 964      </span></div></div><div class="c xdc y4ca w63 h5c"><div class="t m0 x21 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">143 105      </span></div></div><div class="c xdd y4ca w66 h5c"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">(142 524)     </span></div></div><div class="c xde y4ca w63 h5c"><div class="t m0 x8a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">581      </span></div></div><div class="c x70 y4cb w32 h12"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Toya Romania S.A. </div></div><div class="c xd7 y4cb w63 h12"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">14 628      </span></div></div><div class="c xd8 y4cb w64 h12"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">54 813      </span></div></div><div class="c xd9 y4cb w65 h12"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">44 262      </span></div></div><div class="c xda y4cb w64 h12"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">9 729      </span></div></div><div class="c xdb y4cb w63 h12"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">15 449      </span></div></div><div class="c xdc y4cb w63 h12"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">87 243      </span></div></div><div class="c xdd y4cb w66 h12"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">(80 435)     </span></div></div><div class="c xde y4cb w63 h12"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">6 808      </span></div></div><div class="c x70 y4cc w32 h5d"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> RAZEM </div></div><div class="c xd7 y4cc w63 h5d"><div class="t m0 x26 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">65 194      </span></div></div><div class="c xd8 y4cc w64 h5d"><div class="t m0 x21 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">206 904      </span></div></div><div class="c xd9 y4cc w65 h5d"><div class="t m0 x21 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">153 285      </span></div></div><div class="c xda y4cc w64 h5d"><div class="t m0 x26 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">12 402      </span></div></div><div class="c xdb y4cc w63 h5d"><div class="t m0 x21 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">106 410      </span></div></div><div class="c xdc y4cc w63 h5d"><div class="t m0 x21 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">568 964      </span></div></div><div class="c xdd y4cc w66 h5d"><div class="t m0 x26 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">(555 149)     </span></div></div><div class="c xde y4cc w63 h5d"><div class="t m0 x26 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">13 815      </span></div></div><div class="c x70 y4cd w32 h12"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">2 </span></div></div><div class="c xd7 y4cd w63 h12"><div class="t m0 x9 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y4cd w64 h12"><div class="t m0 x9 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xd9 y4cd w65 h12"><div class="t m0 x9 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xda y4cd w64 h12"><div class="t m0 x23 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xdb y4cd w63 h12"><div class="t m0 x9 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xdc y4cd w63 h12"><div class="t m0 x9 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd y4cd w66 h12"><div class="t m0 x9 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xde y4cd w63 h12"><div class="t m0 x23 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x70 y4ce w32 h5e"><div class="t m0 x19 h11 y64 ff2 fs3 fc0 sc0 ls0 ws0">Yato Tools (J<span class="_ _7"></span>iaxing) Co. Ltd.<span class="ff5"> </span></div></div><div class="c xd7 y4ce w63 h5e"><div class="t m0 x26 h4 y64 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">44 689     <span class="fs2"> </span></span></div></div><div class="c xd8 y4ce w64 h5e"><div class="t m0 x26 h4 y64 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">86 477     <span class="fs2"> </span></span></div></div><div class="c xd9 y4ce w65 h5e"><div class="t m0 x26 h4 y64 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">80 910     <span class="fs2"> </span></span></div></div><div class="c xda y4ce w64 h5e"><div class="t m0 x8a h4 y64 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">546     <span class="fs2"> </span></span></div></div><div class="c xdb y4ce w63 h5e"><div class="t m0 x26 h4 y64 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">49 710     <span class="fs2"> </span></span></div></div><div class="c xdc y4ce w63 h5e"><div class="t m0 x21 h4 y64 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">344 400     <span class="fs2"> </span></span></div></div><div class="c xdd y4ce w66 h5e"><div class="t m0 x26 h4 y64 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">(328 283)    <span class="fs2"> </span></span></div></div><div class="c xde y4ce w63 h5e"><div class="t m0 x26 h4 y64 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">16 117     <span class="fs2"> </span></span></div></div><div class="c x70 y4cf w32 h5c"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Yato Tools (Sha<span class="_ _0"></span>nghai) Co. Ltd. </div></div><div class="c xd7 y4cf w63 h5c"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">4 826      </span></div></div><div class="c xd8 y4cf w64 h5c"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">66 358      </span></div></div><div class="c xd9 y4cf w65 h5c"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">36 613      </span></div></div><div class="c xda y4cf w64 h5c"><div class="t m0 x8a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">880      </span></div></div><div class="c xdb y4cf w63 h5c"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">33 691      </span></div></div><div class="c xdc y4cf w63 h5c"><div class="t m0 x21 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">142 863      </span></div></div><div class="c xdd y4cf w66 h5c"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">(141 789)     </span></div></div><div class="c xde y4cf w63 h5c"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">1 074      </span></div></div><div class="c x70 y4d0 w32 h12"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Toya Romania S.A. </div></div><div class="c xd7 y4d0 w63 h12"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">15 866      </span></div></div><div class="c xd8 y4d0 w64 h12"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">61 822      </span></div></div><div class="c xd9 y4d0 w65 h12"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">40 920      </span></div></div><div class="c xda y4d0 w64 h12"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">10 869      </span></div></div><div class="c xdb y4d0 w63 h12"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">25 898      </span></div></div><div class="c xdc y4d0 w63 h12"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">88 671      </span></div></div><div class="c xdd y4d0 w66 h12"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">(81 188)     </span></div></div><div class="c xde y4d0 w63 h12"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">7 483      </span></div></div><div class="c x70 y4d1 w32 h19"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0"> RAZEM </div></div><div class="c xd7 y4d1 w63 h19"><div class="t m0 x26 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">65 381      </span></div></div><div class="c xd8 y4d1 w64 h19"><div class="t m0 x21 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">214 657      </span></div></div><div class="c xd9 y4d1 w65 h19"><div class="t m0 x21 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">158 443      </span></div></div><div class="c xda y4d1 w64 h19"><div class="t m0 x26 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">12 295      </span></div></div><div class="c xdb y4d1 w63 h19"><div class="t m0 x21 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">109 299      </span></div></div><div class="c xdc y4d1 w63 h19"><div class="t m0 x21 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">575 934      </span></div></div><div class="c xdd y4d1 w66 h19"><div class="t m0 x26 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">(551 260)     </span></div></div><div class="c xde y4d1 w63 h19"><div class="t m0 x26 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">24 674      </span></div></div><div class="c x0 y0 w14 h21"><div class="t m0 xe h4 y4d2 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h7 y4d3 ff3 fs3 fc0 sc0 ls0 ws0">(*) przycho<span class="_ _7"></span>dy obejmują: przychody ze spr<span class="_ _0"></span>zedaży towarów, pozost<span class="_ _7"></span>ałe przychody <span class="ff2">operacyjne<span class="_ _0"></span> oraz przychody<span class="_ _7"></span> f<span class="_ _1"></span>inansowe </span></div><div class="t m0 xe h7 y4d4 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h7 y4d5 ff2 fs3 fc0 sc0 lsb ws0">(*<span class="ls0">*<span class="ff3">) koszty<span class="_ _0"></span> obejmują: koszt sprzeda<span class="_ _0"></span>nych towar<span class="_ _7"></span>ów, koszty sprzedaży, koszty a<span class="_ _0"></span>dministrac<span class="_ _7"></span>yjne, <span class="_ _1"></span><span class="ff2">oczekiwane strat<span class="_ _7"></span>y <span class="_ _1"></span>kredyto<span class="_ _0"></span>we<span class="ls9">, </span><span class="ff3">pozostałe k<span class="_ _0"></span>oszty operacy<span class="_ _0"></span>jne<span class="ff2">, koszty finans<span class="_ _7"></span>owe o<span class="_ _1"></span>raz podatek<span class="_ _7"></span> do<span class="_ _1"></span>chodowy </span></span></span></span></span></div><div class="t m0 x49 h4 y4d6 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 ye4 ff2 fs2 fc0 sc0 ls0 ws0"> <span class="_ _e"> </span> </div></div></div><div class="pi" ></div></div><div id="pf23" class="pf w0 h0" ><div class="pc pc23 w0 h0"><img class="bi x3 y4 w3 h5" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span>23 <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x7 h7 y8 ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego sprawozdania <span class="_ _0"></span>finansowe<span class="_ _0"></span>go<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x1 h8 y9 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 h6 ya ff2 fs0 fc0 sc0 ls5 ws0">35<span class="ls0"> </span></div><div class="t m0 xe h9 y462 ff5 fs5 fc1 sc0 lsc ws0">11.<span class="ffa ls0"> <span class="ff5">Zapasy<span class="_ _7"></span> </span></span></div></div><div class="c x4 y241 w67 h5f"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xdf y241 w68 h5f"><div class="t m0 x2c h11 y4d7 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 xca h11 yd1 ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">23 </span></div></div><div class="c xe0 y241 w69 h5f"><div class="t m0 x2c h11 y4d7 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 xca h11 yd1 ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">22 </span></div></div><div class="c x4 y4d8 w67 h60"><div class="t m0 x19 h7 y4d9 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xdf y4d8 w68 h60"><div class="t m0 xbc h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xe0 y4d8 w69 h60"><div class="t m0 xbc h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y4da w67 h60"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Towary w maga<span class="_ _7"></span>z<span class="_ _1"></span>ynie i w dr<span class="_ _0"></span>odze </div></div><div class="c xdf y4da w68 h60"><div class="t m0 xcb h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">204 077      </span></div></div><div class="c xe0 y4da w69 h60"><div class="t m0 x86 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">247 780      </span></div></div><div class="c x4 y4db w67 h61"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Aktywa z tyt<span class="_ _0"></span>ułu spodziewanyc<span class="_ _7"></span>h zwrotów<span class="ff2"> </span></div></div><div class="c xdf y4db w68 h61"><div class="t m0 x5d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">378      </span></div></div><div class="c xe0 y4db w69 h61"><div class="t m0 x1f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">90      </span></div></div><div class="c x4 y4dc w67 h60"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Zapasy razem (warto<span class="_ _7"></span>ść bilansowa)<span class="ff2"> </span></div></div><div class="c xdf y4dc w68 h60"><div class="t m0 xcb h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">204 455     <span class="ff2"> </span></span></div></div><div class="c xe0 y4dc w69 h60"><div class="t m0 x22 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">247 870     <span class="ff2"> </span></span></div></div><div class="c x4 y4dd w67 h16"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Odpis akt<span class="_ _7"></span>ual<span class="_ _1"></span>izujący towar<span class="_ _7"></span>y do wartości netto możliwej do uzysk<span class="_ _0"></span>ania<span class="ff2"> </span></div></div><div class="c xdf y4dd w68 h16"><div class="t m0 x5d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">2 963      </span></div></div><div class="c xe0 y4dd w69 h16"><div class="t m0 x12 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">2 141      </span></div></div><div class="c x4 y10 w67 h3c"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Zapasy brutto </div></div><div class="c xdf y10 w68 h3c"><div class="t m0 xcb h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">207 418      </span></div></div><div class="c xe0 y10 w69 h3c"><div class="t m0 x22 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">250 011      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x56 h4 y4de ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y4df ff3 fs2 fc0 sc0 ls0 ws0">Zmiany stanu<span class="_ _1"></span> odpisu zapasów <span class="_ _1"></span>do wartości netto moż<span class="_ _1"></span>liwej do uzy<span class="_ _1"></span>skania <span class="_ _1"></span>zostały przedstawion<span class="_ _1"></span>e w tabeli poniżej:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x56 h4 y4e0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4e1 w67 h12"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c xdf y4e1 w68 h12"><div class="t m0 xca h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 </span></div></div><div class="c xe0 y4e1 w69 h12"><div class="t m0 xca h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">2 </span></div></div><div class="c x4 y4e2 w67 h50"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 1 styczni<span class="_ _7"></span>a<span class="_ _1"></span> </div></div><div class="c xdf y4e2 w68 h50"><div class="t m0 x5d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">2 141      </span></div></div><div class="c xe0 y4e2 w69 h50"><div class="t m0 x5c h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">1 384      </span></div></div><div class="c x4 y4e3 w67 h3a"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zwiększeni<span class="_ _0"></span>e<span class="ff2"> </span></div></div><div class="c xdf y4e3 w68 h3a"><div class="t m0 x5d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">822      </span></div></div><div class="c xe0 y4e3 w69 h3a"><div class="t m0 x25 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">757      </span></div></div><div class="c x4 y30d w67 h3a"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Rozwiązanie<span class="ff2"> </span></div></div><div class="c xdf y30d w68 h3a"><div class="t m0 x65 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xe0 y30d w69 h3a"><div class="t m0 x26 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                  <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x4 y4e4 w67 h3a"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a </div></div><div class="c xdf y4e4 w68 h3a"><div class="t m0 x5d h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">2 963      </span></div></div><div class="c xe0 y4e4 w69 h3a"><div class="t m0 x8a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">2 141      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x56 h4 y4e5 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y4e6 ff2 fs2 fc0 sc0 ls0 ws0">O<span class="ff3">dwrócenie</span> <span class="_ _17"></span>odpi<span class="_ _1"></span><span class="ff3">sów</span> <span class="_ _17"></span><span class="ff3">aktualizujących <span class="_ _17"></span>zap<span class="_ _1"></span>asy</span> <span class="_ _17"></span>dokonany<span class="_ _1"></span>ch <span class="_ _17"></span>w <span class="_ _17"></span><span class="ff3">bieżącym <span class="_ _17"></span>roku <span class="_ _17"></span>oraz <span class="_ _17"></span>dokonane <span class="_ _17"></span>w <span class="_ _17"></span>roku <span class="_ _17"></span>poprzednim <span class="_ _17"></span>odpisy </span></div><div class="t m0 x4 h4 y4e7 ff2 fs2 fc0 sc0 ls0 ws0">zosta<span class="ff3">ł</span>y <span class="_ _10"></span><span class="ff3">uję</span>te <span class="_ _17"></span>w <span class="_ _17"></span>wyniku <span class="_ _17"></span>finansowym <span class="_ _10"></span><span class="ff3">i <span class="_ _17"></span>zaprezentowane <span class="_ _17"></span>jako <span class="_ _17"></span>kos<span class="_ _1"></span>zt <span class="_ _17"></span>własny <span class="_ _17"></span>sprzedan<span class="_ _1"></span>ych <span class="_ _17"></span>towarów. <span class="_ _10"></span>Odwrócenie <span class="_ _17"></span>odpisó<span class="_ _1"></span>w </span></div><div class="t m0 x4 h4 y4e8 ff3 fs2 fc0 sc0 ls0 ws0">wynikało <span class="_ _3"></span>ze <span class="_ _17"></span>zmniejszenia <span class="_ _3"></span>wartości <span class="_ _3"></span>ty<span class="_ _1"></span>ch <span class="_ _3"></span>zapasów, <span class="_ _17"></span>które <span class="_ _1"></span>zgodnie <span class="_ _3"></span>z <span class="_ _17"></span>polityką <span class="_ _3"></span>przyjęta <span class="_ _3"></span>p<span class="_ _1"></span>rzez <span class="_ _3"></span>Spółkę <span class="_ _3"></span>powinn<span class="_ _1"></span>y <span class="_ _3"></span>zosta<span class="_ _1"></span>ć <span class="_ _3"></span>objęte </div><div class="t m0 x4 h4 y4e9 ff2 fs2 fc0 sc0 ls0 ws0">odpisem<span class="ff3">, głównie w <span class="_ _1"></span>wyniku ich s<span class="_ _1"></span>przedaży.</span> </div><div class="t m0 xe h9 y4ea ff5 fs5 fc1 sc0 lsc ws0">12.<span class="ffa ls0"> <span class="ff4">Należno<span class="_ _7"></span>śc<span class="_ _1"></span>i z tytułu d<span class="_ _7"></span>ostaw i usług<span class="ff5"> oraz </span>pozostałe na<span class="_ _0"></span>leżności <span class="ff5"> </span></span></span></div><div class="t m0 xe h1e y4eb ff5 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y4ec w6a h62"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xe1 y4ec w27 h62"><div class="t m0 x34 h11 y4ed ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x55 h11 y3ab ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 </span></div></div><div class="c x62 y4ec w6b h62"><div class="t m0 x34 h11 y4ed ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x55 h11 y3ab ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">2 </span></div></div><div class="c x4 y164 w6a h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xe1 y164 w27 h25"><div class="t m0 x97 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x62 y164 w6b h25"><div class="t m0 x97 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y4ee w6a h3a"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Należności z t<span class="_ _7"></span>ytułu dostaw i usług od jedn<span class="_ _0"></span>ostek p<span class="_ _0"></span>owiązanych<span class="ff2"> </span></div></div><div class="c xe1 y4ee w27 h3a"><div class="t m0 x3b h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">1 600      </span></div></div><div class="c x62 y4ee w6b h3a"><div class="t m0 x2d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">20 130      </span></div></div><div class="c x4 y4ef w6a h13"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Należności z t<span class="_ _7"></span>ytułu dostaw i usług od jedn<span class="_ _0"></span>ostek p<span class="_ _0"></span>ozostałych<span class="ff2"> </span></div></div><div class="c xe1 y4ef w27 h13"><div class="t m0 x3f h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">32 429      </span></div></div><div class="c x62 y4ef w6b h13"><div class="t m0 x2d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">36 317      </span></div></div><div class="c x4 y4f0 w6a h63"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Należności z tytuł<span class="_ _7"></span>u dostaw i usług razem<span class="ff5"> </span></div></div><div class="c xe1 y4f0 w27 h63"><div class="t m0 x3f h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">34 029      </span></div></div><div class="c x62 y4f0 w6b h63"><div class="t m0 x2d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">56 447      </span></div></div><div class="c x4 y13b w6a h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xe1 y13b w27 h25"><div class="t m0 x97 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x62 y13b w6b h25"><div class="t m0 x97 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y4f1 w6a h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe należnośc<span class="_ _7"></span>i od jednostek pozostałych<span class="ff2"> </span></div></div><div class="c xe1 y4f1 w27 h25"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls6">52</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x62 y4f1 w6b h25"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">44      </span></div></div><div class="c x4 y4f2 w6a h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Przedpłaty do jedn<span class="_ _7"></span>ostek powiązanych<span class="ff2"> </span></div></div><div class="c xe1 y4f2 w27 h25"><div class="t m0 x34 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x62 y4f2 w6b h25"><div class="t m0 x63 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">4 760      </span></div></div><div class="c x4 y4f3 w6a h24"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zaliczki zapłaco<span class="_ _7"></span>ne do jednostek pozostałych<span class="ff2"> </span></div></div><div class="c xe1 y4f3 w27 h24"><div class="t m0 x3f h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x62 y4f3 w6b h24"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">34      </span></div></div><div class="c x4 y4f4 w6a h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Rozliczenia <span class="_ _0"></span>międzyokreso<span class="_ _7"></span>we<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c xe1 y4f4 w27 h25"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">1 114</span>     <span class="ls0"> </span></div></div><div class="c x62 y4f4 w6b h25"><div class="t m0 x57 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">887      </span></div></div><div class="c x4 y4f5 w6a h25"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Razem należności<span class="_ _0"></span> brutto<span class="ff5"> </span></div></div><div class="c xe1 y4f5 w27 h25"><div class="t m0 x3f h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">35 195      </span></div></div><div class="c x62 y4f5 w6b h25"><div class="t m0 x2d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">62 172      </span></div></div><div class="c x4 y4f6 w6a h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xe1 y4f6 w27 h25"><div class="t m0 x97 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x62 y4f6 w6b h25"><div class="t m0 x97 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y4f7 w6a h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Odpis akt<span class="_ _7"></span>ual<span class="_ _1"></span>izujący nale<span class="_ _0"></span>żności z tytułu dost<span class="_ _7"></span>aw i usług<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c xe1 y4f7 w27 h25"><div class="t m0 x6a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">(1 869)     </span></div></div><div class="c x62 y4f7 w6b h25"><div class="t m0 x25 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">(1 950)     </span></div></div><div class="c x4 y4f8 w6a h24"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Odpis <span class="ff3">akt<span class="_ _7"></span>ual<span class="_ _1"></span>izujący należnośc<span class="_ _7"></span>i pozostałe<span class="ff2"> </span></span></div></div><div class="c xe1 y4f8 w27 h24"><div class="t m0 x38 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">(36)     </span></div></div><div class="c x62 y4f8 w6b h24"><div class="t m0 x58 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">(36)     </span></div></div><div class="c x4 y4f9 w6a h24"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Razem należności<span class="_ _0"></span> netto<span class="ff5"> </span></div></div><div class="c xe1 y4f9 w27 h24"><div class="t m0 x3f h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">33 290      </span></div></div><div class="c x62 y4f9 w6b h24"><div class="t m0 x2d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">60 186</span>     <span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe2 h1e y4fa ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y16f ff3 fs2 fc0 sc0 ls0 ws0">Spółka <span class="_ _3"></span>s<span class="_ _1"></span>tosuje <span class="_ _3"></span>u<span class="_ _1"></span>proszczone <span class="_ _3"></span>pod<span class="_ _1"></span>ejście <span class="_ _3"></span>i <span class="_ _17"></span>wycenia <span class="_ _3"></span>odpis <span class="_ _17"></span>na <span class="_ _1"></span>oczekiwan<span class="_ _1"></span>e <span class="_ _3"></span>stra<span class="_ _1"></span>ty <span class="_ _3"></span>kredyto<span class="_ _1"></span>we <span class="_ _3"></span>w <span class="_ _3"></span>kwo<span class="_ _1"></span>cie <span class="_ _3"></span>równej<span class="_ _1"></span> <span class="_ _3"></span>oczeki<span class="_ _1"></span>wanym </div><div class="t m0 x4 h4 y170 ff3 fs2 fc0 sc0 ls0 ws0">stratom <span class="_ _7"></span>kredyto<span class="_ _1"></span>wym <span class="_ _7"></span>w <span class="_ _7"></span>całym <span class="_ _7"></span>okr<span class="_ _1"></span>esie <span class="_ _7"></span>ży<span class="_ _1"></span>cia <span class="_ _7"></span>przy <span class="_ _7"></span>u<span class="_ _1"></span>życiu <span class="_ _7"></span>macierzy <span class="_ _7"></span>rezerw, <span class="_ _7"></span>o<span class="_ _1"></span>pisany w<span class="_ _7"></span> zasadach <span class="_ _2"></span>ra<span class="_ _1"></span>chunkowości <span class="_ _7"></span>w <span class="_ _0"></span>noci<span class="_ _1"></span><span class="ff2">e <span class="_ _7"></span>2.12. </span></div><div class="t m0 x4 h4 y4fb ff3 fs2 fc0 sc0 ls0 ws0">Przeciętny okres spł<span class="_ _1"></span>aty należności wynos<span class="_ _1"></span>i <span class="_ _1"></span><span class="ff2 ls3">36<span class="ls0"> dni.  </span></span></div><div class="t m0 x4 h4 y172 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y173 ff3 fs2 fc0 sc0 ls0 ws0">W tabeli poniżej przed<span class="_ _1"></span>stawione zosta<span class="_ _1"></span>ły zmiany w wartości bru<span class="_ _1"></span>tto należnoś<span class="_ _1"></span>ci<span class="_ _1"></span><span class="ff2"> </span>z tytułu dostaw i us<span class="_ _1"></span>ług<span class="ff2">. </span></div><div class="t m0 x4 h4 y199 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y19a ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y176 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y177 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pf10" ><span class="d m1" style="border-style:none;position:absolute;left:1037.600000px;bottom:324.740000px;width:22.230000px;height:12.200000px;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 x3 y3b w4 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">36<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x4 y4fc w6c h64"><div class="t m0 x8c h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y4fc w6d h64"><div class="t m0 xc8 h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">Należności </div><div class="t m0 x20 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">analizowane grupowo<span class="_ _7"></span> </div></div><div class="c xe3 y4fc w6e h64"><div class="t m0 x68 h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">Należności anal<span class="_ _7"></span>iz<span class="_ _1"></span><span class="ff5">owane </span></div><div class="t m0 xc8 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">indywidualn<span class="ls2a">ie</span> </div></div><div class="c x85 y4fc w6d h64"><div class="t m0 xd5 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x4 y4fd w6c h45"><div class="t m0 x19 h11 y387 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 1 styczni<span class="_ _7"></span>a 2023 </div></div><div class="c xcf y4fd w6d h45"><div class="t m0 xd5 h11 y387 ff5 fs3 fc0 sc0 ls0 ws0">54 800 </div></div><div class="c xe3 y4fd w6e h45"><div class="t m0 x97 h11 y387 ff5 fs3 fc0 sc0 ls0 ws0">1 <span class="ls6">647</span> </div></div><div class="c x85 y4fd w6d h45"><div class="t m0 xd5 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">56 447 </div></div><div class="c x4 y4fe w6c h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Wzrost z tytułu sp<span class="_ _7"></span>rz<span class="_ _1"></span>edaży<span class="ff2"> </span></div></div><div class="c xcf y4fe w6d h25"><div class="t m0 x79 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">662 002      </span></div></div><div class="c xe3 y4fe w6e h25"><div class="t m0 x37 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x85 y4fe w6d h25"><div class="t m0 xe4 h11 y68 ff2 fs3 fc0 sc0 ls7 ws0">        <span class="ls0">662 002     <span class="ff5"> </span></span></div></div><div class="c x4 y4ff w6c h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Odsetki<span class="_ _7"></span> <span class="_ _1"></span>i koszty proce<span class="_ _0"></span>sowe </div></div><div class="c xcf y4ff w6d h25"><div class="t m0 x40 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xe3 y4ff w6e h25"><div class="t m0 x37 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x85 y4ff w6d h25"><div class="t m0 x32 h11 y64 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">-</span>     <span class="ff5 ls0"> </span></div></div><div class="c x4 ye w6c h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Należności i<span class="_ _7"></span> nadpłaty <span class="ff2">spisane </span></div></div><div class="c xcf ye w6d h25"><div class="t m0 x40 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">21      </span></div></div><div class="c xe3 ye w6e h25"><div class="t m0 x37 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x85 ye w6d h25"><div class="t m0 x32 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">21      </span></div></div><div class="c x4 y500 w6c h65"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Należności i<span class="_ _7"></span>ndywidualnie sklasyfikowane jako<span class="_ _0"></span> zagrożone<span class="ff2"> </span></div></div><div class="c xcf y500 w6d h65"><div class="t m0 x14 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">(405)     </span></div></div><div class="c xe3 y500 w6e h65"><div class="t m0 x3a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">405      </span></div></div><div class="c x85 y500 w6d h65"><div class="t m0 x32 h11 y64 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">-</span>     <span class="ff5 ls0"> </span></div></div><div class="c x4 y501 w6c h24"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Należności s<span class="_ _7"></span>płacone<span class="ff2"> </span></div></div><div class="c xcf y501 w6d h24"><div class="t m0 x69 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">(684 584)     </span></div></div><div class="c xe3 y501 w6e h24"><div class="t m0 x9b h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">(55)     </span></div></div><div class="c x85 y501 w6d h24"><div class="t m0 x2c h11 y68 ff2 fs3 fc0 sc0 ls7 ws0">       <span class="ls0">(684 639)    <span class="ff5"> </span></span></div></div><div class="c x4 y502 w6c h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Należności s<span class="_ _7"></span>kompensowane<span class="ff2"> </span></div></div><div class="c xcf y502 w6d h25"><div class="t m0 x14 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">(961)     </span></div></div><div class="c xe3 y502 w6e h25"><div class="t m0 x37 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x85 y502 w6d h25"><div class="t m0 x6c h11 y68 ff2 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">(961)    <span class="ff5"> </span></span></div></div><div class="c x4 y503 w6c h45"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Inne zmiany, w ty<span class="_ _7"></span>m<span class="_ _1"></span> wycena bil<span class="_ _7"></span>ansowa </div></div><div class="c xcf y503 w6d h45"><div class="t m0 x4e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">1 159      </span></div></div><div class="c xe3 y503 w6e h45"><div class="t m0 x37 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x85 y503 w6d h45"><div class="t m0 x34 h11 y68 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">1 159     <span class="ff5"> </span></span></div></div><div class="c x4 y504 w6c h45"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2023 </div></div><div class="c xcf y504 w6d h45"><div class="t m0 xd5 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">32 032 </div></div><div class="c xe3 y504 w6e h45"><div class="t m0 x97 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">1 997 </div></div><div class="c x85 y504 w6d h45"><div class="t m0 xd5 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">34 029 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y505 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y506 ff3 fs2 fc0 sc0 ls0 ws0">Zmiany <span class="_ _1f"> </span>sta<span class="_ _1"></span>nu <span class="_ _1f"> </span>odp<span class="_ _1"></span>isu <span class="_ _1f"> </span>aktualizującego <span class="_ _1f"> </span>wartość <span class="_ _2c"> </span>należnoś<span class="_ _1"></span>ci <span class="_ _2c"> </span>z <span class="_ _2c"> </span>tytułu <span class="_ _1f"> </span>do<span class="_ _1"></span>staw <span class="_ _1f"> </span>i <span class="_ _1f"> </span>usłu<span class="_ _1"></span>g<span class="ff2"> <span class="_ _2c"> </span></span>zostały <span class="_ _1f"> </span>przedsta<span class="_ _1"></span>wione <span class="ff2"> </span></div><div class="t m0 x4 h4 y507 ff3 fs2 fc0 sc0 ls0 ws0">w tabeli poniżej:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x56 h4 y508 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y509 w6f h27"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xe5 y509 w37 h27"><div class="t m0 xe h11 y45c ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">23 </span></div></div><div class="c x62 y509 w6b h27"><div class="t m0 x55 h11 y45c ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">22 </span></div></div><div class="c x4 y50a w6f h25"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 1 styczni<span class="_ _0"></span>a </div></div><div class="c xe5 y50a w37 h25"><div class="t m0 x79 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">1 9<span class="ls6">50</span></span>     <span class="ls0"> </span></div></div><div class="c x62 y50a w6b h25"><div class="t m0 x12 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">1 986      </span></div></div><div class="c x4 y50b w6f h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Wzrost  </div></div><div class="c xe5 y50b w37 h25"><div class="t m0 x2c h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x62 y50b w6b h25"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">12      </span></div></div><div class="c x4 y50c w6f h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Wykorzystani<span class="_ _7"></span>e<span class="_ _1"></span> </div></div><div class="c xe5 y50c w37 h25"><div class="t m0 x34 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">-</span>    <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x62 y50c w6b h25"><div class="t m0 x58 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">(48)     </span></div></div><div class="c x4 y50d w6f h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Rozwiązanie<span class="ff2"> </span></div></div><div class="c xe5 y50d w37 h25"><div class="t m0 x3f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">(81)     </span></div></div><div class="c x62 y50d w6b h25"><div class="t m0 x86 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x4 y4c3 w6f h24"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a </div></div><div class="c xe5 y4c3 w37 h24"><div class="t m0 x79 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">1 869      </span></div></div><div class="c x62 y4c3 w6b h24"><div class="t m0 x12 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">1 950</span>     <span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h4 y50e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y38b ff2 fs2 fc0 sc0 ls0 ws0">Zabezpieczenia usta<span class="_ _1"></span>nowione na <span class="_ _1"></span><span class="ff3">należnościach z<span class="_ _1"></span>ostały opisane w nocie</span> <span class="_ _1"></span><span class="ls3">17</span>. </div><div class="t m0 x4 h4 y50f ff3 fs2 fc0 sc0 ls0 ws0">Poniżej <span class="_ _3"></span>przeds<span class="_ _1"></span>tawiona <span class="_ _3"></span>zo<span class="_ _1"></span>stała <span class="_ _3"></span>stru<span class="_ _1"></span>ktura <span class="_ _3"></span>wiekowa <span class="_ _17"></span>należności <span class="_ _3"></span>wraz <span class="_ _3"></span>ze<span class="_ _1"></span> <span class="_ _3"></span>średn<span class="_ _1"></span>imi <span class="_ _3"></span>współ<span class="_ _1"></span>czynnikami <span class="_ _3"></span>s<span class="_ _1"></span>podziewanej <span class="_ _3"></span>s<span class="_ _1"></span>traty <span class="_ _3"></span>w<span class="_ _1"></span> </div><div class="t m0 x4 h4 y510 ff3 fs2 fc0 sc0 ls0 ws0">każdym z przed<span class="_ _1"></span>ziałów wiekowania.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y511 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y512 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf y513 w32 h2b"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c xe6 y513 w70 h2b"><div class="t m0 x2c h11 y514 ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xe7 y513 w71 h2b"><div class="t m0 x38 h11 y514 ff4 fs3 fc0 sc0 ls0 ws0">Bieżące<span class="ff5"> </span></div></div><div class="c x8 y513 w72 h2b"><div class="t m0 x30 h11 y514 ff5 fs3 fc0 sc0 ls0 ws0">0-30 dni </div></div><div class="c xe8 y513 w73 h2b"><div class="t m0 x67 h11 y514 ff5 fs3 fc0 sc0 ls6 ws0">31<span class="ls0">-60 dni </span></div></div><div class="c xb5 y513 w74 h2b"><div class="t m0 x6c h11 y514 ff5 fs3 fc0 sc0 ls6 ws0">61<span class="ls0">-90 dni </span></div></div><div class="c xe9 y513 w75 h2b"><div class="t m0 x2a h11 y514 ff4 fs3 fc0 sc0 ls0 ws0">powyżej 90 dni<span class="ff5"> </span></div></div><div class="c xf y515 w32 h25"><div class="t m0 x7f h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe6 y515 w70 h25"><div class="t m0 x3b h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xe7 y515 w71 h25"><div class="t m0 x9b h11 yd3 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y515 w72 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y515 w73 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y515 w74 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xe9 y515 w75 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y342 w32 h66"><div class="t m0 x19 h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">Należności z tytuł<span class="_ _7"></span>u dostaw i usług  </div><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">brutto </div></div><div class="c xe6 y342 w70 h66"><div class="t m0 xb8 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">34 029      </span></div></div><div class="c xe7 y342 w71 h66"><div class="t m0 x21 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">29 908      </span></div></div><div class="c x8 y342 w72 h66"><div class="t m0 xcb h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">1 906      </span></div></div><div class="c xe8 y342 w73 h66"><div class="t m0 x2a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">214      </span></div></div><div class="c xb5 y342 w74 h66"><div class="t m0 x58 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xe9 y342 w75 h66"><div class="t m0 xb8 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">2 001      </span></div></div><div class="c xf y31c w32 h5c"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Analiza grupowa <span class="ff4">–</span> <span class="ff4">wa<span class="_ _7"></span>rtość brutto<span class="ff5"> </span></span></div></div><div class="c xe6 y31c w70 h5c"><div class="t m0 xb8 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">32 032      </span></div></div><div class="c xe7 y31c w71 h5c"><div class="t m0 x86 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">29 908      </span></div></div><div class="c x8 y31c w72 h5c"><div class="t m0 xcb h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">1 906      </span></div></div><div class="c xe8 y31c w73 h5c"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">214      </span></div></div><div class="c xb5 y31c w74 h5c"><div class="t m0 x58 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xe9 y31c w75 h5c"><div class="t m0 x86 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">4      </span></div></div><div class="c xf y516 w32 h24"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">współczynnik spo<span class="_ _7"></span>dz<span class="_ _1"></span>iewanej st<span class="_ _0"></span>raty<span class="ff2"> </span></div></div><div class="c xe6 y516 w70 h24"><div class="t m0 x55 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe7 y516 w71 h24"><div class="t m0 x63 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">0,5%-<span class="ls6">5%</span> </div></div><div class="c x8 y516 w72 h24"><div class="t m0 x57 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">1%-10% </div></div><div class="c xe8 y516 w73 h24"><div class="t m0 x3b h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">5%<span class="ls0">-25% </span></div></div><div class="c xb5 y516 w74 h24"><div class="t m0 x4d h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">10%<span class="ls0">-</span>50%<span class="ls0"> </span></div></div><div class="c xe9 y516 w75 h24"><div class="t m0 x3f h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">20%<span class="ls0">-</span>100% <span class="ls0"> </span></div></div><div class="c xf y517 w32 h5e"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Spodziewana str<span class="_ _0"></span>ata </div></div><div class="c xe6 y517 w70 h5e"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">(198)     </span></div></div><div class="c xe7 y517 w71 h5e"><div class="t m0 x3a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">    <span class="ls0">(159)     </span></div></div><div class="c x8 y517 w72 h5e"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">(22)     </span></div></div><div class="c xe8 y517 w73 h5e"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="lsb">(1<span class="ls0">3)     </span></span></div></div><div class="c xb5 y517 w74 h5e"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">-</span>    <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xe9 y517 w75 h5e"><div class="t m0 xb8 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">(4)     </span></div></div><div class="c xf y518 w32 h10"><div class="t m0 x19 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">Analiza indywid<span class="_ _7"></span>ualna <span class="ff4">–</span> <span class="ff4">wartość </span></div><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">brutto </div></div><div class="c xe6 y518 w70 h10"><div class="t m0 xb8 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">1 997      </span></div></div><div class="c xe7 y518 w71 h10"><div class="t m0 x6a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x8 y518 w72 h10"><div class="t m0 x5d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xe8 y518 w73 h10"><div class="t m0 x2a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xb5 y518 w74 h10"><div class="t m0 x58 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xe9 y518 w75 h10"><div class="t m0 xb8 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">1 997      </span></div></div><div class="c xf y13d w32 h29"><div class="t m0 x19 h7 yce ff3 fs3 fc0 sc0 ls0 ws0">Odpis akt<span class="_ _7"></span>ual<span class="_ _1"></span>izujący dla k<span class="_ _7"></span>l<span class="_ _1"></span>ientów </div><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">analizowanych <span class="_ _7"></span>indywidualnie </div></div><div class="c xe6 y13d w70 h29"><div class="t m0 x5d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">(1 671)     </span></div></div><div class="c xe7 y13d w71 h29"><div class="t m0 x3a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x8 y13d w72 h29"><div class="t m0 x5d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xe8 y13d w73 h29"><div class="t m0 x2a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xb5 y13d w74 h29"><div class="t m0 x58 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xe9 y13d w75 h29"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">(1 671)     </span></div></div><div class="c xf y519 w32 h33"><div class="t m0 x19 h11 yce ff5 fs3 fc0 sc0 ls0 ws0">Razem oczekiwane st<span class="_ _7"></span>raty </div><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">kredytowe </div></div><div class="c xe6 y519 w70 h33"><div class="t m0 x5d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">(1 869)     </span></div></div><div class="c xe7 y519 w71 h33"><div class="t m0 x12 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">(159)     </span></div></div><div class="c x8 y519 w72 h33"><div class="t m0 x5c h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">(22)     </span></div></div><div class="c xe8 y519 w73 h33"><div class="t m0 x65 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                  <span class="lsa">(1<span class="ls6">3)</span></span>    <span class="ls0"> </span></div></div><div class="c xb5 y519 w74 h33"><div class="t m0 x12 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">-</span>    <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xe9 y519 w75 h33"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">(1 675)     </span></div></div><div class="c xf y51a w32 h33"><div class="t m0 x19 h11 yce ff4 fs3 fc0 sc0 ls0 ws0">Razem należności<span class="_ _0"></span> z tytułu do<span class="_ _0"></span>staw </div><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">i usług netto<span class="ff5"> </span></div></div><div class="c xe6 y51a w70 h33"><div class="t m0 xb8 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">32 160      </span></div></div><div class="c xe7 y51a w71 h33"><div class="t m0 x68 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">29 749      </span></div></div><div class="c x8 y51a w72 h33"><div class="t m0 xcb h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">1 884      </span></div></div><div class="c xe8 y51a w73 h33"><div class="t m0 x2a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls6">20<span class="ls0">1</span></span>     <span class="ls0"> </span></div></div><div class="c xb5 y51a w74 h33"><div class="t m0 x12 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">-</span>    <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xe9 y51a w75 h33"><div class="t m0 xb8 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">326      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y2f ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y30 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y31 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y51b ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y51c ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y51d ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y51e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y285 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y51f ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y520 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y521 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y522 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y523 ff2 fs2 fc0 sc0 ls0 ws0"> 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">37<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c xf y524 w32 h66"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2022 </div></div><div class="c xe6 y524 w70 h66"><div class="t m0 x2c h11 y525 ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xe7 y524 w76 h66"><div class="t m0 x5e h11 y525 ff4 fs3 fc0 sc0 ls0 ws0">Bieżące<span class="ff5"> </span></div></div><div class="c xea y524 w77 h66"><div class="t m0 x67 h11 y525 ff5 fs3 fc0 sc0 ls0 ws0">0-30 dni </div></div><div class="c xe8 y524 w73 h66"><div class="t m0 x67 h11 y525 ff5 fs3 fc0 sc0 ls0 ws0">31-60 dni </div></div><div class="c xb5 y524 w74 h66"><div class="t m0 x6c h11 y525 ff5 fs3 fc0 sc0 ls0 ws0">61-90 dni </div></div><div class="c xe9 y524 w75 h66"><div class="t m0 x2a h11 y525 ff4 fs3 fc0 sc0 ls0 ws0">powyżej 90 dni<span class="ff5"> </span></div></div><div class="c xf y526 w32 h25"><div class="t m0 x7f h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe6 y526 w70 h25"><div class="t m0 x3b h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xe7 y526 w76 h25"><div class="t m0 x6a h11 yd3 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xea y526 w77 h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y526 w73 h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y526 w74 h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xe9 y526 w75 h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y527 w32 h2b"><div class="t m0 x19 h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">Należności z tytuł<span class="_ _7"></span>u dostaw i usług </div><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">brutto </div></div><div class="c xe6 y527 w70 h2b"><div class="t m0 x2d h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">56 447      </span></div></div><div class="c xe7 y527 w76 h2b"><div class="t m0 x86 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">       <span class="ls0">52 914      </span></div></div><div class="c xea y527 w77 h2b"><div class="t m0 x22 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">        <span class="ls0">1 646      </span></div></div><div class="c xe8 y527 w73 h2b"><div class="t m0 x2d h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">125      </span></div></div><div class="c xb5 y527 w74 h2b"><div class="t m0 x20 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">101      </span></div></div><div class="c xe9 y527 w75 h2b"><div class="t m0 x30 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">1 661      </span></div></div><div class="c xf y528 w32 h67"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Analiza grupowa <span class="ff4">–</span> <span class="ff4">wa<span class="_ _7"></span>rtość brutto<span class="ff5"> </span></span></div></div><div class="c xe6 y528 w70 h67"><div class="t m0 x30 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">        <span class="ls0">54 800      </span></div></div><div class="c xe7 y528 w76 h67"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">      <span class="ls0">52 914      </span></div></div><div class="c xea y528 w77 h67"><div class="t m0 x8a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">1 646      </span></div></div><div class="c xe8 y528 w73 h67"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">125      </span></div></div><div class="c xb5 y528 w74 h67"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">101      </span></div></div><div class="c xe9 y528 w75 h67"><div class="t m0 x2d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">14      </span></div></div><div class="c xf y529 w32 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">współczynnik spo<span class="_ _7"></span>dz<span class="_ _1"></span>iewanej st<span class="_ _0"></span>raty<span class="ff2"> </span></div></div><div class="c xe6 y529 w70 h25"><div class="t m0 x55 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe7 y529 w76 h25"><div class="t m0 x2d h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">0,5%-<span class="ls6">5%</span> </div></div><div class="c xea y529 w77 h25"><div class="t m0 x6a h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">1%-10% </div></div><div class="c xe8 y529 w73 h25"><div class="t m0 x3b h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">5%<span class="ls0">-25% </span></div></div><div class="c xb5 y529 w74 h25"><div class="t m0 x4d h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">10%<span class="ls0">-</span>50%<span class="ls0"> </span></div></div><div class="c xe9 y529 w75 h25"><div class="t m0 x3f h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">20%<span class="ls0">-</span>100% <span class="ls0"> </span></div></div><div class="c xf y52a w32 h5e"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Spodziewana str<span class="_ _0"></span>ata </div></div><div class="c xe6 y52a w70 h5e"><div class="t m0 x30 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">(307)     </span></div></div><div class="c xe7 y52a w76 h5e"><div class="t m0 x12 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">       <span class="ls0">(256)     </span></div></div><div class="c xea y52a w77 h5e"><div class="t m0 x63 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">        <span class="ls0">(21)     </span></div></div><div class="c xe8 y52a w73 h5e"><div class="t m0 x3f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">(7)     </span></div></div><div class="c xb5 y52a w74 h5e"><div class="t m0 x2d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">(13)     </span></div></div><div class="c xe9 y52a w75 h5e"><div class="t m0 x21 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">(10)     </span></div></div><div class="c xf y52b w32 h33"><div class="t m0 x19 h11 yce ff5 fs3 fc0 sc0 ls0 ws0">Analiza indywid<span class="_ _7"></span>ualna <span class="ff4">–</span> <span class="ff4">wartość </span></div><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">brutto </div></div><div class="c xe6 y52b w70 h33"><div class="t m0 x2d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">1 647      </span></div></div><div class="c xe7 y52b w76 h33"><div class="t m0 x24 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xea y52b w77 h33"><div class="t m0 x40 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">        <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xe8 y52b w73 h33"><div class="t m0 x14 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xb5 y52b w74 h33"><div class="t m0 x57 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xe9 y52b w75 h33"><div class="t m0 x2d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">1 647      </span></div></div><div class="c xf y52c w32 h2b"><div class="t m0 x19 h7 y63 ff3 fs3 fc0 sc0 ls0 ws0">Odpis akt<span class="_ _7"></span>ual<span class="_ _1"></span>izujący dla k<span class="_ _7"></span>l<span class="_ _1"></span>ientów </div><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">analizowanych <span class="_ _7"></span>indywidualnie </div></div><div class="c xe6 y52c w70 h2b"><div class="t m0 x25 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">(1 643)     </span></div></div><div class="c xe7 y52c w76 h2b"><div class="t m0 x5d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xea y52c w77 h2b"><div class="t m0 x32 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">     <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xe8 y52c w73 h2b"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xb5 y52c w74 h2b"><div class="t m0 x2d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c xe9 y52c w75 h2b"><div class="t m0 x57 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">(1 643)     </span></div></div><div class="c xf y52d w32 h10"><div class="t m0 x19 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">Razem oczekiwane st<span class="_ _7"></span>raty </div><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">kredytowe </div></div><div class="c xe6 y52d w70 h10"><div class="t m0 x1d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">(1 950)     </span></div></div><div class="c xe7 y52d w76 h10"><div class="t m0 x5c h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">(256)     </span></div></div><div class="c xea y52d w77 h10"><div class="t m0 x3b h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">     <span class="ls0">(21)     </span></div></div><div class="c xe8 y52d w73 h10"><div class="t m0 x1f h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">(7)     </span></div></div><div class="c xb5 y52d w74 h10"><div class="t m0 x2d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">(13)     </span></div></div><div class="c xe9 y52d w75 h10"><div class="t m0 x1d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">(1 653)     </span></div></div><div class="c xf y52e w32 h10"><div class="t m0 x19 h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">Razem należności<span class="_ _0"></span> z tytułu do<span class="_ _0"></span>staw </div><div class="t m0 x19 h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">i usług netto<span class="ff5"> </span></div></div><div class="c xe6 y52e w70 h10"><div class="t m0 x1e h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">54 497      </span></div></div><div class="c xe7 y52e w76 h10"><div class="t m0 x8a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">52 658      </span></div></div><div class="c xea y52e w77 h10"><div class="t m0 x1e h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">1 625      </span></div></div><div class="c xe8 y52e w73 h10"><div class="t m0 x63 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">118      </span></div></div><div class="c xb5 y52e w74 h10"><div class="t m0 x3f h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">88      </span></div></div><div class="c xe9 y52e w75 h10"><div class="t m0 x69 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">8      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y52f ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y425 ff3 fs2 fc0 sc0 ls0 ws0">Analiza ind<span class="_ _1"></span>ywidualna <span class="_ _1"></span>przeprowadzan<span class="_ _1"></span>a jest <span class="_ _1"></span>w s<span class="_ _1"></span>tosunku<span class="_ _1"></span> do <span class="_ _1"></span>klientów, <span class="_ _1"></span>dla który<span class="_ _1"></span>ch zid<span class="_ _1"></span>entyfikowano <span class="_ _1"></span>przesłan<span class="_ _1"></span>ki wska<span class="_ _1"></span>zane w </div><div class="t m0 x4 h4 y530 ff2 fs2 fc0 sc0 ls0 ws0">polityce <span class="_ _3"></span>opisanej <span class="_ _3"></span>w <span class="_ _3"></span>nocie <span class="_ _17"></span>2.12, <span class="_ _1"></span>tj. <span class="_ _17"></span><span class="ff3">najczęściej</span> <span class="_ _1"></span><span class="ff3">przet<span class="_ _1"></span>erminowanie <span class="_ _3"></span>powyżej<span class="_ _1"></span> <span class="_ _3"></span>90 <span class="_ _1"></span>d<span class="_ _1"></span>ni, <span class="_ _3"></span>które <span class="_ _3"></span>sku<span class="_ _1"></span>tkuje <span class="_ _3"></span>przekazaniem <span class="_ _3"></span>klientó<span class="_ _1"></span>w </span></div><div class="t m0 x4 h4 y531 ff3 fs2 fc0 sc0 ls0 ws0">do <span class="_ _10"></span>windykacji. <span class="_ _17"></span>Odpis <span class="_ _10"></span>z <span class="_ _17"></span>tytułu <span class="_ _17"></span>o<span class="_ _1"></span>czekiwanych <span class="_ _10"></span>strat <span class="_ _17"></span>kredytowych <span class="_ _10"></span>dla <span class="_ _17"></span>tej <span class="_ _10"></span>grupy <span class="_ _17"></span>klientów <span class="_ _17"></span>us<span class="_ _1"></span>talany <span class="_ _10"></span>jest <span class="_ _17"></span>z <span class="_ _17"></span>u<span class="_ _1"></span>względnieniem </div><div class="t m0 x4 h4 y532 ff3 fs2 fc0 sc0 ls0 ws0">warunków ubezpieczenia<span class="ff2">, o <span class="_ _7"></span>ile <span class="ff3">klient <span class="_ _7"></span>ubezp<span class="_ _1"></span>ieczeniu podlega, <span class="_ _7"></span>tj. odpis <span class="_ _7"></span>o<span class="_ _1"></span>bejmuje wkład <span class="_ _7"></span>własny<span class="_ _3"></span><span class="ff2">, <span class="_ _7"></span>zgo<span class="_ _1"></span>dnie z<span class="_ _7"></span> zawart<span class="ff3">ą</span> <span class="ff3">umową.</span> </span></span></span></div><div class="t m0 x4 h4 y533 ff3 fs2 fc0 sc0 ls0 ws0">W <span class="_ _1a"> </span>ramach <span class="_ _1b"> </span>należności <span class="_ _1b"> </span>analiz<span class="_ _1"></span>owanych <span class="_ _1b"> </span>indywidualnie<span class="_ _1"></span><span class="ff2">, <span class="_ _1b"> </span></span>cześć <span class="_ _1b"> </span>nieobjęta <span class="_ _1a"> </span>od<span class="_ _1"></span>pisem <span class="_ _1a"> </span>aktu<span class="_ _1"></span>alizującym<span class="_ _1"></span><span class="ff2">, <span class="_ _1b"> </span></span>dotyczy <span class="_ _1b"> </span>należności </div><div class="t m0 x4 h4 y534 ff2 fs2 fc0 sc0 ls0 ws0">ubezpieczonych<span class="_ _1"></span>. </div><div class="t m0 x4 h4 y535 ff3 fs2 fc0 sc0 ls0 ws0">W <span class="_ _1d"> </span>stosunku<span class="_ _1"></span> <span class="_ _1d"> </span>do <span class="_ _1d"> </span>pozostałych <span class="_ _1d"> </span>klientów, <span class="_ _1d"> </span>analizowan<span class="_ _1"></span>ych <span class="_ _1d"> </span>grupowo <span class="_ _1d"> </span>z <span class="_ _1d"> </span>wykorzy<span class="_ _1"></span>staniem <span class="_ _1d"> </span>macierzy<span class="_ _1"></span> <span class="_ _1d"> </span>rezerw, <span class="_ _1d"> </span>w<span class="_ _3"></span>spół<span class="_ _1"></span>czynniki </div><div class="t m0 x4 h4 y536 ff3 fs2 fc0 sc0 ls0 ws0">spodziewanej straty są <span class="_ _7"></span>ustalone odrębnie <span class="_ _7"></span>dla należności ube<span class="_ _0"></span>zpieczonych (dolne w<span class="_ _7"></span>id<span class="_ _1"></span>ełki p<span class="_ _0"></span>rzedziałów wykazanych w <span class="_ _7"></span>tabeli </div><div class="t m0 x4 h4 y537 ff3 fs2 fc0 sc0 ls0 ws0">powyżej) oraz nieubezp<span class="_ _1"></span>ieczonych (gł<span class="_ _1"></span>ówne widełki przedziałów). <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 xe h9 y538 ff5 fs5 fc1 sc0 lsc ws0">13.<span class="ffa ls0"> <span class="ff4">Środki p<span class="_ _7"></span>ieniężne i ich ekwiwalenty<span class="ff5"> </span></span></span></div><div class="t m0 x56 h7 y211 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x18 y539 w51 h68"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xe5 y539 w61 h68"><div class="t m0 xab h11 y42d ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x1b h11 y3e1 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 </span></div></div><div class="c x85 y539 w78 h68"><div class="t m0 xab h11 y42d ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x1b h11 y3e1 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">2 </span></div></div><div class="c x18 y53a w51 h3a"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xe5 y53a w61 h3a"><div class="t m0 x2e h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x85 y53a w78 h3a"><div class="t m0 x2e h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x18 y22f w51 h3a"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Środki pi<span class="_ _7"></span>en<span class="_ _1"></span>iężne w kasie<span class="_ _7"></span> i banku<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c xe5 y22f w61 h3a"><div class="t m0 x30 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">49 107      </span></div></div><div class="c x85 y22f w78 h3a"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">1 386      </span></div></div><div class="c x18 y53b w51 h3a"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Razem środki pienię<span class="_ _7"></span>żne i ich ekwiwalenty<span class="ff5"> </span></div></div><div class="c xe5 y53b w61 h3a"><div class="t m0 x30 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">49 107      </span></div></div><div class="c x85 y53b w78 h3a"><div class="t m0 x1d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">1 386      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h7 y405 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y88 ff3 fs2 fc0 sc0 ls0 ws0">Poza <span class="_ _1"></span>ś<span class="_ _1"></span>rodkami <span class="_ _1"></span>pieniężny<span class="_ _1"></span>mi <span class="_ _1"></span>ujawnionymi <span class="_ _3"></span>w <span class="_ _1"></span>sprawozd<span class="_ _1"></span>aniu <span class="_ _1"></span>z <span class="_ _3"></span>sytu<span class="_ _1"></span>acji <span class="_ _1"></span>finansowej<span class="_ _3"></span><span class="ff2"> <span class="_ _1"></span>S</span>półka<span class="_ _1"></span> <span class="_ _1"></span>posiada <span class="_ _3"></span>wyodrębnion<span class="_ _1"></span>y <span class="_ _1"></span>rachunek </div><div class="t m0 x4 h4 y53c ff3 fs2 fc0 sc0 ls0 ws0">bankowy <span class="_ _7"></span>d<span class="_ _1"></span>la <span class="_ _7"></span>środkó<span class="_ _1"></span>w <span class="_ _7"></span>Zakładowego <span class="_ _0"></span>Funduszu<span class="_ _1"></span> <span class="_ _7"></span>Świadczeń <span class="_ _7"></span>So<span class="_ _1"></span>cjalnych, które <span class="_ _2"></span>prezentowane są w <span class="_ _2"></span>pozos<span class="_ _1"></span>tałych <span class="_ _7"></span>n<span class="_ _1"></span>ależnościach </div><div class="t m0 x4 h4 y167 ff3 fs2 fc0 sc0 ls0 ws0">w kwocie <span class="_ _1"></span>netto ze <span class="_ _1"></span>zobowiąza<span class="_ _1"></span>niami wobec <span class="_ _1"></span>ZFŚS<span class="_ _1"></span><span class="ff2"> <span class="_ _1"></span></span>oraz n<span class="_ _1"></span>ależnoś<span class="_ _1"></span>ciami z <span class="_ _1"></span>tytułu u<span class="_ _1"></span>dzielonych <span class="_ _1"></span>pożyczek<span class="_ _1"></span><span class="ff2">. Na <span class="_ _1"></span>31 gru<span class="_ _1"></span>dnia 20<span class="_ _1"></span>23 r. </span></div><div class="t m0 x4 h4 y168 ff3 fs2 fc0 sc0 ls0 ws0">środki <span class="_ _3"></span>te <span class="_ _1"></span>wynosił<span class="_ _1"></span><span class="ff2 ls2b">y <span class="_ _3"></span><span class="ls3">74<span class="ls0"> <span class="_ _1"></span>t</span></span></span>ys<span class="_ _1"></span>. <span class="_ _1"></span>zł <span class="_ _1"></span><span class="ff2">a <span class="_ _3"></span>na <span class="_ _1"></span>31 <span class="_ _3"></span>grudnia <span class="_ _3"></span>2022 <span class="_ _1"></span><span class="lsd">r. <span class="_ _3"></span></span>1 <span class="_ _1"></span></span>ty<span class="_ _1"></span>s. <span class="_ _1"></span>zł<span class="ff2 ls4">. <span class="_ _3"></span></span>Spółka <span class="_ _3"></span>może <span class="_ _1"></span>wykorzys<span class="_ _1"></span>tywać <span class="_ _1"></span>te <span class="_ _3"></span>środki <span class="_ _3"></span>pieniężne <span class="_ _1"></span>jedynie <span class="_ _3"></span>w </div><div class="t m0 x4 h4 y169 ff3 fs2 fc0 sc0 ls0 ws0">sposób prz<span class="_ _1"></span>ewidziany prawem d<span class="_ _1"></span>la środków ZF<span class="_ _1"></span>Ś<span class="ff2">S.  </span></div><div class="t m0 x4 h4 y16a ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y16b ff3 fs2 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>wyniku <span class="_ _1"></span>wdrożenia <span class="_ _1"></span>mechani<span class="_ _1"></span>zmu <span class="_ _1"></span>podzielonej <span class="_ _1"></span>płat<span class="_ _1"></span>ności <span class="_ _1"></span>(tzw. <span class="_ _1"></span>split <span class="_ _1"></span>payment) <span class="_ _1"></span>Spół<span class="_ _1"></span>ka <span class="_ _1"></span>posiada <span class="_ _1"></span>rachun<span class="_ _1"></span>ki <span class="_ _1"></span>bankowe VAT, <span class="_ _1"></span>n<span class="_ _1"></span>a </div><div class="t m0 x4 h4 y16c ff3 fs2 fc0 sc0 ls0 ws0">które <span class="_ _3"></span>o<span class="_ _1"></span>dbiorcy <span class="_ _17"></span>spółki <span class="_ _17"></span>m<span class="_ _0"></span>ogą <span class="_ _3"></span>dokon<span class="_ _1"></span>ywać <span class="_ _17"></span>w<span class="_ _0"></span>płat <span class="_ _17"></span>swoich <span class="_ _3"></span>zobowiązań<span class="_ _1"></span> <span class="_ _17"></span>w<span class="_ _0"></span>obec <span class="_ _17"></span>TOYA <span class="_ _3"></span>S.A.<span class="_ _3"></span><span class="ff2">, <span class="_ _17"></span></span>w <span class="_ _3"></span>części <span class="_ _17"></span>dotyczącej <span class="_ _17"></span>podatku <span class="_ _17"></span>VAT<span class="_ _7"></span>. </div><div class="t m0 x4 h4 y488 ff3 fs2 fc0 sc0 ls0 ws0">Środki te mogą być <span class="_ _1"></span>wykorzystane jedyn<span class="_ _1"></span>ie na zapłat<span class="_ _1"></span>ę przez Spółkę kwoty VAT ze swoich zob<span class="_ _1"></span>owiązań lub n<span class="_ _1"></span>a uregulowanie </div><div class="t m0 x4 h4 y16e ff3 fs2 fc0 sc0 ls0 ws0">zobowiązań publiczno<span class="ff2">-prawnych. <span class="_ _7"></span>N<span class="_ _1"></span>a <span class="_ _7"></span>31 <span class="_ _7"></span>grud<span class="_ _1"></span>nia <span class="_ _7"></span>2023 <span class="_ _7"></span><span class="ff3">r. w<span class="_ _7"></span>art<span class="_ _1"></span>ość <span class="_ _7"></span>ś<span class="_ _1"></span>rodków <span class="_ _7"></span>pieniężny<span class="_ _1"></span>ch <span class="_ _7"></span>zgromadzon<span class="_ _1"></span>ych <span class="_ _7"></span>na rachunkach <span class="_ _7"></span>VAT </span></span></div><div class="t m0 x4 h4 y16f ff2 fs2 fc0 sc0 ls0 ws0">wynosi <span class="_ _3"></span><span class="ls3">265 <span class="_ _3"></span></span><span class="ff3">tys<span class="_ _1"></span>. <span class="_ _1"></span>zł</span> <span class="_ _3"></span>(na <span class="_ _3"></span>31 <span class="_ _1"></span>grudnia <span class="_ _3"></span>20<span class="_ _1"></span>22 <span class="_ _1"></span>r.: <span class="_ _3"></span>1 <span class="_ _3"></span>141 <span class="_ _3"></span><span class="ff3">tys. <span class="_ _3"></span>zł)</span>. <span class="_ _3"></span>Zgodnie <span class="_ _3"></span><span class="ff3">z <span class="_ _3"></span>osądem <span class="_ _1"></span>Za<span class="_ _1"></span>rządu, <span class="_ _3"></span>ograniczenia <span class="_ _1"></span>w <span class="_ _3"></span>dy<span class="_ _1"></span>sponowaniu <span class="_ _3"></span>tymi </span></div><div class="t m0 x4 h4 y170 ff3 fs2 fc0 sc0 ls0 ws0">środkami <span class="_ _1"></span>wynikające z <span class="_ _1"></span>przepi<span class="_ _1"></span>sów po<span class="_ _1"></span>datkowych <span class="_ _1"></span>nie wpływa<span class="_ _1"></span>ją <span class="_ _1"></span>na ich <span class="_ _1"></span>klasy<span class="_ _1"></span>fikację jako <span class="_ _1"></span>środki <span class="_ _1"></span>pieniężne i<span class="_ _1"></span> ich <span class="_ _1"></span>ekwi<span class="_ _1"></span>walenty, </div><div class="t m0 x4 h1e y4fb ff3 fs2 fc0 sc0 ls0 ws0">ponieważ Spółka wy<span class="_ _1"></span>korzystuje je na b<span class="_ _1"></span>ieżąco do regulowani<span class="_ _1"></span>a zobowiązań k<span class="_ _1"></span>rótkoterminowych<span class="_ _3"></span><span class="ff2"> </span>z tytuł<span class="_ _1"></span>u podatków<span class="ff2">.<span class="ff5"> </span></span></div><div class="t m0 x4 h4 y172 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y173 ff3 fs2 fc0 sc0 ls0 ws0">Poza ś<span class="ff2">rodkami <span class="_ _7"></span>na rachunkach bankowych <span class="_ _7"></span>VAT <span class="_ _0"></span>oraz <span class="ff3">ZFŚS, <span class="_ _7"></span>na 31 <span class="_ _7"></span>gru<span class="_ _1"></span>dnia 20<span class="ff2">23 <span class="_ _7"></span>r. oraz <span class="_ _7"></span>31 grudnia <span class="_ _7"></span>20<span class="_ _1"></span>22 <span class="_ _7"></span><span class="ff3">r. Spółka nie <span class="_ _7"></span>posiada </span></span></span></span></div><div class="t m0 x4 h4 y199 ff3 fs2 fc0 sc0 ls0 ws0">innych śro<span class="_ _1"></span>dków pieniężnych o <span class="_ _1"></span>częściowo ograniczon<span class="_ _1"></span>ej możliwoś<span class="_ _1"></span>ci dyspono<span class="_ _1"></span>wania<span class="ff2">. </span></div><div class="t m0 x4 h4 y175 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y176 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y177 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pf10" ><span class="d m1" style="border-style:none;position:absolute;left:316.780000px;bottom:1067.720000px;width:22.230000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf26" class="pf w0 h0" ><div class="pc pc26 w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">38<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h9 y60 ff5 fs5 fc1 sc0 lsc ws0">14.<span class="ffa ls0"> <span class="ff4">Objaśni<span class="_ _7"></span>enie do rachunku przepływów p<span class="_ _7"></span>ieniężnych<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y302 ff3 fs2 fc0 sc0 ls0 ws0">Uzgodnienie <span class="_ _23"> </span>wartości <span class="_ _12"> </span>zmian <span class="_ _23"> </span>stanu <span class="_ _23"> </span>poszczególnych <span class="_ _12"> </span>s<span class="_ _1"></span>kładników<span class="ff2"> <span class="_ _23"> </span></span>między <span class="_ _12"> </span>sprawozdan<span class="_ _1"></span>iem <span class="_ _12"> </span>z <span class="_ _12"> </span>sy<span class="_ _1"></span>tua<span class="_ _1"></span><span class="ff2">cji <span class="_ _12"> </span>finanso<span class="_ _1"></span>wej </span></div><div class="t m0 x4 h4 y53d ff2 fs2 fc0 sc0 ls0 ws0">i sprawozdan<span class="_ _1"></span>iem <span class="ff3">z przepływów pieniężny<span class="_ _1"></span>ch:<span class="_ _1"></span></span> </div><div class="t m0 x4 h4 y53e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y53f ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y540 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y541 w31 h69"><div class="t m0 x90 h11 y542 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x91 y541 w79 h69"><div class="t m0 xc8 h11 y542 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y541 w7a h69"><div class="t m0 xab h11 y1b8 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y541 w7b h69"><div class="t m0 x79 h11 y542 ff5 fs3 fc0 sc0 ls0 ws0">Korekty </div></div><div class="c xa5 y541 w7c h69"><div class="t m0 x80 h11 y542 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y541 w7d h69"><div class="t m0 x1b h11 y542 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y543 w31 h6a"><div class="t m0 x19 h11 y544 ff4 fs3 fc0 sc0 ls0 ws0">Okres 12 miesięcy <span class="_ _7"></span>zakończony 31 grudnia <span class="_ _7"></span>2023<span class="_ _1"></span><span class="ff2"> <span class="ff5"> </span></span></div></div><div class="c x91 y543 w79 h6a"><div class="t m0 x30 h11 y545 ff5 fs3 fc0 sc0 ls0 ws0">Zmiana </div><div class="t m0 x68 h11 y546 ff5 fs3 fc0 sc0 ls0 ws0">bilansowa </div></div><div class="c xaa y543 w7a h6a"><div class="t m0 x2d h11 y547 ff5 fs3 fc0 sc0 ls0 ws0">Wycena </div><div class="t m0 x5d h11 y548 ff4 fs3 fc0 sc0 ls0 ws0">środków w </div><div class="t m0 x30 h11 y549 ff5 fs3 fc0 sc0 ls0 ws0">walucie </div><div class="t m0 x3a h11 y4d7 ff5 fs3 fc0 sc0 ls0 ws0">obcej </div></div><div class="c xd0 y543 w7b h6a"><div class="t m0 x35 h11 y54a ff5 fs3 fc0 sc0 ls0 ws0">Wycena </div><div class="t m0 x63 h11 y545 ff5 fs3 fc0 sc0 ls0 ws0">udzielonej </div><div class="t m0 x38 h11 y546 ff5 fs3 fc0 sc0 ls0 ws0">gwarancji </div><div class="t m0 x57 h11 y3f7 ff5 fs3 fc0 sc0 ls0 ws0">finansowej </div></div><div class="c xa5 y543 w3c h6a"><div class="t m0 x38 h11 y54a ff5 fs3 fc0 sc0 ls0 ws0">Zyski /Straty </div><div class="t m0 x8a h11 y545 ff4 fs3 fc0 sc0 ls0 ws0">aktuarialne ujęte <span class="_ _7"></span>w </div><div class="t m0 x20 h11 y546 ff4 fs3 fc0 sc0 ls0 ws0">innych całkowitych </div><div class="t m0 x35 h11 y3f7 ff5 fs3 fc0 sc0 ls0 ws0">dochodach </div></div><div class="c xd2 y543 w5a h6a"><div class="t m0 x17 h11 y54a ff5 fs3 fc0 sc0 ls0 ws0">Zmiana  </div><div class="t m0 x2a h11 y545 ff5 fs3 fc0 sc0 ls0 ws0">w sprawozdaniu <span class="_ _7"></span> </div><div class="t m0 x30 h11 y546 ff4 fs3 fc0 sc0 ls0 ws0">z przepływów </div><div class="t m0 x3a h11 y3f7 ff4 fs3 fc0 sc0 ls0 ws0">pieniężnych<span class="ff5"> </span></div></div><div class="c x4 y54b w31 h19"><div class="t m0 x19 h11 y7a ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x91 y54b w79 h19"><div class="t m0 xc8 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y54b w7a h19"><div class="t m0 xab h7 y3f7 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y54b w7b h19"><div class="t m0 xd5 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa5 y54b w7c h19"><div class="t m0 x80 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y54b w7d h19"><div class="t m0 x1b h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y46c w31 h6b"><div class="t m0 x19 h7 y54c ff3 fs3 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>należności z t<span class="_ _7"></span>ytułu dostaw i usług oraz </div><div class="t m0 x19 h7 y542 ff3 fs3 fc0 sc0 ls0 ws0">pozostałych nal<span class="_ _7"></span>eżności<span class="ff2"> </span></div></div><div class="c x91 y46c w79 h6b"><div class="t m0 x1a h7 y54d ff2 fs3 fc0 sc0 ls7 ws0">       <span class="ls0">26 896      </span></div></div><div class="c xaa y46c w7a h6b"><div class="t m0 xc8 h7 y54d ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y46c w7b h6b"><div class="t m0 x4 h7 y54d ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xa5 y46c w7c h6b"><div class="t m0 x1b h7 y54d ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xd2 y46c w7d h6b"><div class="t m0 x1e h7 y54d ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">26 896      </span></div></div><div class="c x4 y54e w31 h19"><div class="t m0 x19 h7 y7a ff3 fs3 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>zapasów <span class="ff2"> </span></div></div><div class="c x91 y54e w79 h19"><div class="t m0 x1a h7 y7a ff2 fs3 fc0 sc0 ls7 ws0">       <span class="ls0">43 415      </span></div></div><div class="c xaa y54e w7a h19"><div class="t m0 xc8 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y54e w7b h19"><div class="t m0 x4 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xa5 y54e w7c h19"><div class="t m0 x1b h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xd2 y54e w7d h19"><div class="t m0 x1e h7 y7a ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">43 415      </span></div></div><div class="c x4 y54f w31 h19"><div class="t m0 x19 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>rezerw </div></div><div class="c x91 y54f w79 h19"><div class="t m0 xcb h7 y7a ff2 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">(118)     </span></div></div><div class="c xaa y54f w7a h19"><div class="t m0 xc8 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y54f w7b h19"><div class="t m0 x4 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xa5 y54f w7c h19"><div class="t m0 x1b h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xd2 y54f w7d h19"><div class="t m0 x86 h7 y7a ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">(118)     </span></div></div><div class="c x4 y550 w31 h6c"><div class="t m0 x19 h7 y551 ff3 fs3 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>zobowiązań z tytułu do<span class="_ _7"></span>staw i usług oraz </div><div class="t m0 x19 h7 y552 ff3 fs3 fc0 sc0 ls0 ws0">pozostałych zobo<span class="_ _0"></span>wiązań<span class="ff2"> </span></div></div><div class="c x91 y550 w79 h6c"><div class="t m0 x1a h7 y553 ff2 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">2 357      </span></div></div><div class="c xaa y550 w7a h6c"><div class="t m0 xc8 h7 y553 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y550 w7b h6c"><div class="t m0 x3 h7 y553 ff2 fs3 fc0 sc0 ls0 ws0">5  </div></div><div class="c xa5 y550 w7c h6c"><div class="t m0 x1b h7 y553 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xd2 y550 w7d h6c"><div class="t m0 x1d h7 y553 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">2 362      </span></div></div><div class="c x4 y554 w31 h29"><div class="t m0 x19 h7 y4ed ff3 fs3 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>zobowiązań z tytułu świ<span class="_ _7"></span>adczeń </div><div class="t m0 x19 h7 y555 ff2 fs3 fc0 sc0 ls0 ws0">pracowniczyc<span class="_ _7"></span>h </div></div><div class="c x91 y554 w79 h29"><div class="t m0 x1a h7 y525 ff2 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">1 028</span>     <span class="ls0"> </span></div></div><div class="c xaa y554 w7a h29"><div class="t m0 xc8 h7 y525 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xd0 y554 w7b h29"><div class="t m0 x4 h7 y525 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xa5 y554 w7c h29"><div class="t m0 x5e h7 y525 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">(38) </span></div></div><div class="c xd2 y554 w7d h29"><div class="t m0 x1d h7 y525 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls6">99<span class="ls0">0</span></span>     <span class="ls0"> </span></div></div><div class="c x4 y556 w31 h6d"><div class="t m0 x19 h7 y557 ff3 fs3 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>środków p<span class="_ _0"></span>ieniężnych <span class="ff2"> </span></div></div><div class="c x91 y556 w79 h6d"><div class="t m0 x1a h7 y557 ff2 fs3 fc0 sc0 ls7 ws0">       <span class="ls0">47 721      </span></div></div><div class="c xaa y556 w7a h6d"><div class="t m0 x6a h7 y557 ff2 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">7 </span></div></div><div class="c xd0 y556 w7b h6d"><div class="t m0 x53 h7 y557 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xa5 y556 w7c h6d"><div class="t m0 x1b h7 y557 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xd2 y556 w7d h6d"><div class="t m0 x1e h7 y557 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">47 728      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y558 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y559 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y55a ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y55b ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 y55c ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y55d w7e h69"><div class="t m0 x4a h11 y542 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xeb y55d w7f h69"><div class="t m0 x19 h7 y542 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y55d w80 h69"><div class="t m0 x6b h11 y542 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xec y55d w81 h69"><div class="t m0 x64 h11 y542 ff5 fs3 fc0 sc0 ls0 ws0">Korekty </div></div><div class="c xe1 y55d w82 h69"><div class="t m0 x7f h11 y542 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xed y55d w83 h69"><div class="t m0 xbe h11 y542 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y55e w7e h6e"><div class="t m0 x19 h11 y544 ff4 fs3 fc0 sc0 ls0 ws0">Okres 12 miesięcy <span class="_ _7"></span>zakończony 31 grudnia <span class="_ _7"></span>202<span class="_ _1"></span><span class="ff5">2<span class="ff2"> </span> </span></div></div><div class="c xeb y55e w7f h6e"><div class="t m0 x19 h7 y544 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y55e w80 h6e"><div class="t m0 x24 h11 y545 ff5 fs3 fc0 sc0 ls0 ws0">Zmiana </div><div class="t m0 x5c h11 y546 ff5 fs3 fc0 sc0 ls0 ws0">bilansowa </div></div><div class="c xec y55e w81 h6e"><div class="t m0 x21 h11 y545 ff5 fs3 fc0 sc0 ls0 ws0">Wycena <span class="ff4">środków <span class="_ _0"></span>w </span></div><div class="t m0 x3a h11 y546 ff5 fs3 fc0 sc0 ls0 ws0">walucie obcej </div></div><div class="c xe1 y55e w84 h6e"><div class="t m0 x39 h11 y55f ff5 fs3 fc0 sc0 ls0 ws0">Straty </div><div class="t m0 x8a h11 y560 ff4 fs3 fc0 sc0 ls0 ws0">aktuarialne ujęte </div><div class="t m0 x14 h11 y544 ff5 fs3 fc0 sc0 ls0 ws0">w innych </div><div class="t m0 x57 h11 y561 ff4 fs3 fc0 sc0 ls0 ws0">całkowitych </div><div class="t m0 x67 h11 y562 ff5 fs3 fc0 sc0 ls0 ws0">dochodach </div></div><div class="c xed y55e w85 h6e"><div class="t m0 x7f h11 y54a ff5 fs3 fc0 sc0 ls0 ws0">Zmiana  </div><div class="t m0 x69 h11 y545 ff5 fs3 fc0 sc0 ls0 ws0">w sprawozdaniu <span class="_ _7"></span> </div><div class="t m0 xe4 h11 y546 ff4 fs3 fc0 sc0 ls0 ws0">z przepływów </div><div class="t m0 xa2 h11 y3f7 ff4 fs3 fc0 sc0 ls0 ws0">pieniężnych<span class="ff5"> </span></div></div><div class="c x4 y563 w7e h19"><div class="t m0 x19 h11 y7a ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xeb y563 w7f h19"><div class="t m0 x5c h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y563 w80 h19"><div class="t m0 x6b h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xec y563 w81 h19"><div class="t m0 xe h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xe1 y563 w82 h19"><div class="t m0 x7f h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xed y563 w83 h19"><div class="t m0 xbe h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y564 w7e h6f"><div class="t m0 x19 h7 y565 ff3 fs3 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>należności z t<span class="_ _7"></span>ytułu dostaw i usług oraz </div><div class="t m0 x19 h7 y542 ff3 fs3 fc0 sc0 ls0 ws0">pozostałych nal<span class="_ _7"></span>eżności<span class="ff2"> </span></div></div><div class="c xeb y564 w7f h6f"><div class="t m0 x5c h7 y566 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y564 w80 h6f"><div class="t m0 x5d h7 y566 ff2 fs3 fc0 sc0 ls7 ws0">  <span class="ls0">(26 584)     </span></div></div><div class="c xec y564 w81 h6f"><div class="t m0 x84 h7 y566 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xe1 y564 w82 h6f"><div class="t m0 xf h7 y566 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xed y564 w83 h6f"><div class="t m0 x5e h7 y566 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">(26 584)     </span></div></div><div class="c x4 y567 w7e h19"><div class="t m0 x19 h7 y7a ff3 fs3 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>zapasów <span class="ff2"> </span></div></div><div class="c xeb y567 w7f h19"><div class="t m0 x5c h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y567 w80 h19"><div class="t m0 xcb h7 y7a ff2 fs3 fc0 sc0 ls7 ws0">     <span class="ls0">37 690      </span></div></div><div class="c xec y567 w81 h19"><div class="t m0 x84 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xe1 y567 w82 h19"><div class="t m0 xf h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xed y567 w83 h19"><div class="t m0 x63 h7 y7a ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">37 690      </span></div></div><div class="c x4 y190 w7e h19"><div class="t m0 x19 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>rezerw </div></div><div class="c xeb y190 w7f h19"><div class="t m0 x5c h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y190 w80 h19"><div class="t m0 x22 h7 y7a ff2 fs3 fc0 sc0 ls7 ws0">       <span class="ls0">72      </span></div></div><div class="c xec y190 w81 h19"><div class="t m0 x84 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xe1 y190 w82 h19"><div class="t m0 xf h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xed y190 w83 h19"><div class="t m0 x2d h7 y7a ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">72      </span></div></div><div class="c x4 y568 w7e h6c"><div class="t m0 x19 h7 y569 ff3 fs3 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>zobowiązań z tytułu do<span class="_ _7"></span>staw i usług oraz </div><div class="t m0 x19 h7 y552 ff3 fs3 fc0 sc0 ls0 ws0">pozostałych zobo<span class="_ _0"></span>wiązań<span class="ff2"> </span></div></div><div class="c xeb y568 w7f h6c"><div class="t m0 x5c h7 y553 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y568 w80 h6c"><div class="t m0 x20 h7 y553 ff2 fs3 fc0 sc0 ls7 ws0">    <span class="ls0">(16 144)     </span></div></div><div class="c xec y568 w81 h6c"><div class="t m0 x80 h7 y553 ff2 fs3 fc0 sc0 ls0 ws0">3  </div></div><div class="c xe1 y568 w82 h6c"><div class="t m0 xf h7 y553 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xed y568 w83 h6c"><div class="t m0 x5e h7 y553 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">(16 141)     </span></div></div><div class="c x4 y487 w7e h2b"><div class="t m0 x19 h7 y493 ff3 fs3 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>zobowiązań z tytułu świ<span class="_ _7"></span>adczeń </div><div class="t m0 x19 h7 y3ab ff2 fs3 fc0 sc0 ls0 ws0">pracowniczyc<span class="_ _7"></span>h </div></div><div class="c xeb y487 w7f h2b"><div class="t m0 x5c h7 y514 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y487 w80 h2b"><div class="t m0 x21 h7 y514 ff2 fs3 fc0 sc0 ls7 ws0">        <span class="ls0">(250)     </span></div></div><div class="c xec y487 w81 h2b"><div class="t m0 x84 h7 y514 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xe1 y487 w82 h2b"><div class="t m0 x21 h7 y514 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">168   </span></div><div class="t m0 x18 h7 y56a ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xed y487 w83 h2b"><div class="t m0 x22 h7 y514 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">(82)     </span></div></div><div class="c x4 y372 w7e h69"><div class="t m0 x19 h7 y557 ff3 fs3 fc0 sc0 ls0 ws0">Zmiana stanu <span class="_ _0"></span>środków p<span class="_ _0"></span>ieniężnych <span class="ff2"> </span></div></div><div class="c xeb y372 w7f h69"><div class="t m0 x5c h7 y557 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x27 y372 w80 h69"><div class="t m0 x21 h7 y557 ff2 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">157      </span></div></div><div class="c xec y372 w81 h69"><div class="t m0 x43 h7 y557 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xe1 y372 w82 h69"><div class="t m0 x7f h7 y557 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xed y372 w83 h69"><div class="t m0 x30 h7 y557 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">157      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h4 y56b ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 y56c ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 y56d ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 y35 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 y56e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 y56f ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 y570 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 y571 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf27" class="pf w0 h0" ><div class="pc pc27 w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">39<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h9 y60 ff5 fs5 fc1 sc0 lsc ws0">15.<span class="ffa ls0"> <span class="ff4">Kapita<span class="_ _7"></span>ł podstawowy <span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y302 ff2 fs2 fc0 sc0 ls0 ws0">Na <span class="_ _29"> </span>3<span class="_ _1"></span>1 <span class="_ _29"> </span>grudn<span class="_ _1"></span>ia <span class="_ _29"> </span><span class="ls3">20</span>23 <span class="_ _f"> </span><span class="ff3">r. <span class="_ _f"> </span>kapitał <span class="_ _f"> </span>podstawowy <span class="_ _29"> </span>wy<span class="_ _1"></span>nosi <span class="_ _f"> </span>7</span> <span class="ls3">504<span class="_ _1"></span></span> <span class="ff3">222,60 <span class="_ _29"> </span>zł <span class="_ _f"> </span>i <span class="_ _29"> </span>s<span class="_ _1"></span>kład<span class="_ _1"></span>a <span class="_ _29"> </span>się <span class="_ _f"> </span>z <span class="_ _29"> </span>75<span class="_ _1"></span></span> <span class="ls3">042</span> 226 <span class="_ _29"> </span>a<span class="_ _1"></span>kcji  </div><div class="t m0 x4 h4 y572 ff3 fs2 fc0 sc0 ls0 ws0">o wartości nominalnej 0,1 <span class="_ _1"></span>zł każda.<span class="_ _1"></span> <span class="ff2"> </span></div><div class="t m0 x4 h4 y573 ff2 fs2 fc0 sc0 ls0 ws0">Akcje <span class="_ _15"> </span><span class="ff3 ls1f">są</span> <span class="_ _15"> </span><span class="ff3">w <span class="_ _14"> </span>pełni <span class="_ _15"> </span>opłacone. <span class="_ _14"> </span>Strukturę <span class="_ _15"> </span>włas<span class="_ _1"></span>nościową <span class="_ _15"> </span>i <span class="_ _14"> </span>procent <span class="_ _15"> </span>pos<span class="_ _1"></span>iadanych <span class="_ _15"> </span>akcji <span class="_ _14"> </span>Spół<span class="_ _1"></span>ki <span class="_ _15"> </span></span>na <span class="_ _15"> </span><span class="ff3">dzień <span class="_ _1"></span></span> </div><div class="t m0 x4 h4 y574 ff2 fs2 fc0 sc0 ls0 ws0">31 grudnia 2023 <span class="lsd">r. </span>n<span class="_ _1"></span>a podstawie informacji p<span class="_ _1"></span>rzekazanych <span class="_ _1"></span><span class="ff3">S<span class="_ _1"></span>półce</span> przez akcjo<span class="_ _1"></span>nariuszy <span class="ff3">p<span class="_ _1"></span>rzedstawiono w tabeli poniżej:<span class="_ _1"></span></span> </div><div class="t m0 xe h4 y575 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y576 w86 h70"><div class="t m0 x3a h11 y577 ff5 fs3 fc0 sc0 ls0 ws0">Nazwa </div></div><div class="c xee y576 w87 h70"><div class="t m0 x34 h11 y577 ff5 fs3 fc0 sc0 ls0 ws0">Status </div></div><div class="c xef y576 w88 h70"><div class="t m0 x57 h11 y577 ff5 fs3 fc0 sc0 ls0 ws0">Liczba akcji </div></div><div class="c xf0 y576 w89 h70"><div class="t m0 x8b h11 y577 ff5 fs3 fc0 sc0 ls0 ws0">Typ akcji </div></div><div class="c xf1 y576 w8a h70"><div class="t m0 x32 h11 y578 ff4 fs3 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x5d h11 y577 ff5 fs3 fc0 sc0 ls0 ws0">nominalna jednej </div><div class="t m0 x6b h11 y579 ff4 fs3 fc0 sc0 ls0 ws0">akcji w zł<span class="ff5"> </span></div></div><div class="c xf2 y576 w8b h70"><div class="t m0 x67 h11 y578 ff4 fs3 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x25 h11 y577 ff5 fs3 fc0 sc0 ls0 ws0">nominalna </div><div class="t m0 x5e h11 y579 ff4 fs3 fc0 sc0 ls0 ws0">akcji w zł<span class="ff5"> </span></div></div><div class="c x9d y576 w8c h70"><div class="t m0 x30 h11 y577 ff5 fs3 fc0 sc0 ls0 ws0">Struktura % </div></div><div class="c x4 y57a w86 h12"><div class="t m0 x19 h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">Jan Szmidt </div></div><div class="c xee y57a w87 h12"><div class="t m0 x2a h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">osoba fi<span class="_ _0"></span>zyczna </div></div><div class="c xef y57a w88 h12"><div class="t m0 xf3 h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">28 284 304 </div></div><div class="c xf0 y57a w89 h12"><div class="t m0 x30 h7 y66 ff3 fs3 fc0 sc0 ls0 ws0">zwykłe,<span class="ff2"> na okazicie<span class="_ _7"></span>la </span></div></div><div class="c xf1 y57a w8a h12"><div class="t m0 x55 h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">0,1 </div></div><div class="c xf2 y57a w8b h12"><div class="t m0 x1a h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">2 828 430,40 </div></div><div class="c x9d y57a w8c h12"><div class="t m0 x6c h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">37,69% </div></div><div class="c x4 y57b w86 h4a"><div class="t m0 x19 h7 y71 ff3 fs3 fc0 sc0 ls0 ws0">Romuald Szałagan<span class="ff2"> </span></div></div><div class="c xee y57b w87 h4a"><div class="t m0 x2a h7 y71 ff2 fs3 fc0 sc0 ls0 ws0">osoba fi<span class="_ _0"></span>zyczna </div></div><div class="c xef y57b w88 h4a"><div class="t m0 x9b h7 y71 ff2 fs3 fc0 sc0 ls0 ws0">9 652 290 </div></div><div class="c xf0 y57b w89 h4a"><div class="t m0 x30 h7 y71 ff3 fs3 fc0 sc0 ls0 ws0">zwykłe, na okazici<span class="_ _0"></span>ela<span class="ff2"> </span></div></div><div class="c xf1 y57b w8a h4a"><div class="t m0 x55 h7 y71 ff2 fs3 fc0 sc0 ls0 ws0">0,1 </div></div><div class="c xf2 y57b w8b h4a"><div class="t m0 x1d h7 y71 ff2 fs3 fc0 sc0 ls0 ws0">965 229,00 </div></div><div class="c x9d y57b w8c h4a"><div class="t m0 x6c h7 y71 ff2 fs3 fc0 sc0 ls0 ws0">12,86% </div></div><div class="c x4 y57c w86 h4b"><div class="t m0 x19 h7 y57d ff2 fs3 fc0 sc0 ls0 ws0">Generali<span class="_ _7"></span> OFE<span class="_ _1"></span> </div></div><div class="c xee y57c w87 h4b"><div class="t m0 x58 h7 y57d ff2 fs3 fc0 sc0 ls0 ws0">osoba prawna </div></div><div class="c xef y57c w88 h4b"><div class="t m0 x9b h7 y57d ff2 fs3 fc0 sc0 ls0 ws0">5 001 147 </div></div><div class="c xf0 y57c w89 h4b"><div class="t m0 x30 h7 y57d ff3 fs3 fc0 sc0 ls0 ws0">zwykłe, na okazici<span class="_ _0"></span>ela<span class="ff2"> </span></div></div><div class="c xf1 y57c w8a h4b"><div class="t m0 x55 h7 y57d ff2 fs3 fc0 sc0 ls0 ws0">0,1 </div></div><div class="c xf2 y57c w8b h4b"><div class="t m0 x1d h7 y57d ff2 fs3 fc0 sc0 ls0 ws0">500 114,70 </div></div><div class="c x9d y57c w8c h4b"><div class="t m0 x32 h7 y57d ff2 fs3 fc0 sc0 ls0 ws0">6,66% </div></div><div class="c x4 y35f w86 h10"><div class="t m0 x19 h7 y63 ff2 fs3 fc0 sc0 ls0 ws0">Pozostali      <span class="_ _7"></span>                                             </div><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">- <span class="ff3">udział poniżej 5%<span class="_ _7"></span><span class="ff2"> </span></span></div></div><div class="c xee y35f w87 h10"><div class="t m0 xf3 h7 y70 ff2 fs3 fc0 sc0 ls0 ws0">nie doty<span class="_ _7"></span>czy<span class="_ _1"></span> </div></div><div class="c xef y35f w88 h10"><div class="t m0 xf3 h7 y70 ff2 fs3 fc0 sc0 ls0 ws0">32 104 485 </div></div><div class="c xf0 y35f w89 h10"><div class="t m0 x30 h7 y70 ff3 fs3 fc0 sc0 ls0 ws0">zwykłe, na okazici<span class="_ _0"></span>ela<span class="ff2"> </span></div></div><div class="c xf1 y35f w8a h10"><div class="t m0 x55 h7 y70 ff2 fs3 fc0 sc0 ls0 ws0">0,1 </div></div><div class="c xf2 y35f w8b h10"><div class="t m0 x1a h7 y70 ff2 fs3 fc0 sc0 ls0 ws0">3 210 448,50 </div></div><div class="c x9d y35f w8c h10"><div class="t m0 x6c h7 y70 ff2 fs3 fc0 sc0 ls0 ws0">42,79% </div></div><div class="c x4 y75 w86 h19"><div class="t m0 x38 h11 y7c ff5 fs3 fc0 sc0 ls0 ws0">RAZEM </div></div><div class="c xee y75 w87 h19"><div class="t m0 x37 h7 y7c ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xef y75 w88 h19"><div class="t m0 xf3 h11 y7c ff5 fs3 fc0 sc0 ls0 ws0">75 042 226 </div></div><div class="c xf0 y75 w89 h19"><div class="t m0 x94 h7 y7c ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf1 y75 w8a h19"><div class="t m0 x40 h7 y7c ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf2 y75 w8b h19"><div class="t m0 x1a h11 y7c ff5 fs3 fc0 sc0 ls0 ws0">7 504 222,60 </div></div><div class="c x9d y75 w8c h19"><div class="t m0 x35 h11 y7c ff5 fs3 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h4 y57e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h9 y57f ff5 fs5 fc1 sc0 lsc ws0">16.<span class="ffa ls0"> <span class="ff5">Z<span class="ff4">yski <span class="_ _0"></span>zatrzymane i d<span class="_ _7"></span>ywidendy przypadające na <span class="_ _0"></span>jedną akcję<span class="ff5"> </span></span></span></span></div><div class="t m0 x4 h4 y580 ff2 fs2 fc0 sc0 ls0 ws0">W <span class="_ _17"></span>dniu <span class="_ _17"></span>29 <span class="_ _17"></span>czerwca <span class="_ _17"></span>2023 <span class="_ _17"></span>r. <span class="_ _17"></span>Walne <span class="_ _17"></span><span class="ff3">Zgromadzenie <span class="_ _17"></span>Akcjona<span class="_ _1"></span>riuszy <span class="_ _17"></span>Sp<span class="_ _1"></span>ółki <span class="_ _17"></span>Toya <span class="_ _17"></span>S.A. <span class="_ _17"></span>zatwierdziło <span class="_ _17"></span>sprawozdanie <span class="_ _17"></span>finansowe </span></div><div class="t m0 x4 h4 y581 ff3 fs2 fc0 sc0 ls0 ws0">TOYA. <span class="_ _10"> </span>S.A. <span class="_ _10"> </span>za <span class="_ _10"> </span>2022 <span class="_ _10"></span>r., <span class="_ _10"></span>a <span class="_ _10"> </span>także <span class="_ _10"></span>podjęło <span class="_ _10"> </span>decyzję <span class="_ _10"> </span>o <span class="_ _10"></span>przekazaniu <span class="_ _10"></span>zysku <span class="_ _10"> </span>za <span class="_ _10"></span>202<span class="_ _1"></span><span class="ff2">2 <span class="_ _10"> </span></span>r. <span class="_ _10"> </span>w <span class="_ _10"> </span>wysokości <span class="_ _10"> </span>46<span class="ff2"> <span class="ls3">06</span>9 <span class="_ _10"> </span></span>tys<span class="_ _1"></span>. <span class="_ _10"> </span>zł <span class="_ _10"></span>na <span class="_ _10"></span>kapitał </div><div class="t m0 x4 h4 y582 ff2 fs2 fc0 sc0 ls0 ws0">zapasowy.  </div><div class="t m0 x4 h4 y583 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y584 ff3 fs2 fc0 sc0 ls0 ws0">Zgodnie z Kodeksem Spółek H<span class="_ _7"></span>an<span class="_ _1"></span>dlowych z zysków zatrzymanych tworzony jest <span class="_ _7"></span>ka<span class="_ _1"></span>pitał zapasowy, <span class="_ _1"></span>na którym gromadzi si<span class="ls1d">ę </span></div><div class="t m0 x4 h4 y585 ff3 fs2 fc0 sc0 ls0 ws0">co  najmniej  8%  zys<span class="_ _1"></span>ku  za  dany  rok  ob<span class="_ _1"></span>rotowy,  dopóki  kapitał<span class="_ _1"></span>  ten  nie  osiągnie  co  n<span class="_ _1"></span>ajmniej  jednej  trzeciej  kap<span class="_ _1"></span>itału </div><div class="t m0 x4 h4 y586 ff3 fs2 fc0 sc0 ls0 ws0">zakładowego <span class="_ _1"></span>tj. w <span class="_ _1"></span>przypad<span class="_ _1"></span>ku Spółki <span class="_ _1"></span>kwoty <span class="_ _1"></span>2<span class="_ _1"></span><span class="ff2"> <span class="ls3">501</span> </span>tys<span class="_ _1"></span>. zł <span class="_ _1"></span>na dzień <span class="_ _1"></span>31 grud<span class="_ _1"></span>nia 20<span class="_ _1"></span><span class="ff2">23 </span>r. <span class="_ _1"></span>Kapita<span class="_ _1"></span>ł ten <span class="_ _1"></span>jest <span class="_ _1"></span>wyłączony z <span class="_ _1"></span>podziału </div><div class="t m0 x4 h4 y276 ff3 fs2 fc0 sc0 ls0 ws0">między <span class="_ _1"></span>akcjonar<span class="_ _1"></span>iuszy <span class="_ _3"></span>i <span class="_ _1"></span>może <span class="_ _1"></span>by<span class="_ _1"></span>ć <span class="_ _1"></span>użyty<span class="_ _1"></span> <span class="_ _1"></span>wyłącznie <span class="_ _1"></span>na <span class="_ _3"></span>pokrycie <span class="_ _1"></span>stra<span class="_ _1"></span>t. <span class="_ _1"></span>Na <span class="_ _3"></span>dzień <span class="_ _3"></span>31 <span class="_ _1"></span>grudnia <span class="_ _1"></span>20<span class="_ _3"></span><span class="ff2">23 <span class="_ _3"></span>r. <span class="_ _1"></span>oraz <span class="_ _3"></span>31 <span class="_ _1"></span>grud<span class="_ _1"></span>nia <span class="_ _1"></span>20<span class="_ _1"></span>22 <span class="_ _3"></span><span class="lsd">r. </span></span></div><div class="t m0 x4 h4 y587 ff3 fs2 fc0 sc0 ls0 ws0">kapitał zap<span class="_ _1"></span>asowy z tego tytułu <span class="_ _1"></span>był utworzony w<span class="_ _1"></span><span class="ff2"> wymaganej <span class="_ _1"></span></span>wysokości<span class="ff2 ls4">. <span class="ls0"> </span></span></div><div class="t m0 x4 h4 y588 ff2 fs2 fc0 sc0 ls0 ws0">Zyski <span class="_ _3"></span>zatrzymane <span class="_ _3"></span>na <span class="_ _1"></span>31 <span class="_ _3"></span>grudnia <span class="_ _1"></span>20<span class="_ _1"></span>22 <span class="_ _1"></span>r. <span class="_ _3"></span>stanowi<span class="ff3 ls1a">ą <span class="_ _3"></span><span class="ls0">wynik <span class="_ _1"></span>bie<span class="_ _1"></span>żącego <span class="_ _1"></span>roku <span class="_ _3"></span>oraz <span class="_ _3"></span>kapita<span class="_ _1"></span>ł <span class="_ _1"></span>zap<span class="_ _1"></span>asowy <span class="_ _1"></span>utworzony<span class="_ _1"></span> <span class="_ _1"></span>z <span class="_ _3"></span>z</span></span>ysk<span class="_ _1"></span><span class="ff3 ls18">ów</span> <span class="_ _1"></span>z <span class="_ _1"></span>lat </div><div class="t m0 x4 h4 y231 ff2 fs2 fc0 sc0 ls0 ws0">poprzednich <span class="_ _11"> </span>i <span class="_ _10"> </span>mo<span class="ff3 ls2c">gą</span> <span class="_ _11"> </span><span class="ff3">być <span class="_ _10"> </span>przekazan<span class="_ _1"></span></span>e <span class="_ _10"> </span><span class="ff3">na <span class="_ _11"> </span>wypłatę <span class="_ _10"> </span>dywidendy<span class="_ _1"></span>, <span class="_ _10"> </span>poza<span class="_ _1"></span> <span class="_ _10"> </span>kwotą <span class="_ _11"> </span>wyłączoną <span class="_ _10"> </span>z <span class="_ _10"> </span>podział<span class="_ _1"></span>u <span class="_ _10"> </span>wskaza<span class="_ _1"></span>ną <span class="_ _10"> </span>w <span class="_ _10"> </span>akapicie<span class="_ _1"></span> </span></div><div class="t m0 x4 h4 y589 ff3 fs2 fc0 sc0 ls0 ws0">powyżej.<span class="ff2">  </span></div><div class="t m0 x4 h4 y58a ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y1f2 ff3 fs2 fc0 sc0 ls0 ws0">W 2023 oraz w 2022 r. s<span class="_ _1"></span>półka n<span class="_ _1"></span>ie wypłaciła d<span class="_ _1"></span><span class="ff2">ywidendy. </span></div><div class="t m0 x56 h4 y3ed ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y452 ff3 fs2 fc0 sc0 ls0 ws0">Zarząd Spółki <span class="_ _1"></span>nie przedstawił propozy<span class="_ _1"></span>cji podziału wyniku<span class="_ _1"></span> finansowego za rok 20<span class="_ _3"></span><span class="ff2">23<span class="ls4">. </span> </span></div><div class="t m0 x56 h4 y58b ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y58c ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y58d ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y58e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y58f ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y590 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y591 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf28" class="pf w0 h0" ><div class="pc pc28 w0 h0"><img class="bi x3 y3b w4 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y3d ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y3e ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb ya ff2 fs0 fc0 sc0 ls5 ws0">40<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h9 y60 ff5 fs5 fc1 sc0 lsc ws0">17.<span class="ffa ls0"> <span class="ff4">Zobow<span class="_ _7"></span>iązania z tytułu kredytów <span class="ff5"> </span></span></span></div></div><div class="c x4 y61 w8d h10"><div class="t m0 x19 h5a y0 ff2 fs8 fc0 sc0 ls0 ws0"> </div></div><div class="c xf4 y61 w8e h10"><div class="t m0 x6b h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 xd5 h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 </span></div></div><div class="c xf5 y61 w8f h10"><div class="t m0 x64 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x9 h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">22 </span></div></div><div class="c x4 y220 w8d h29"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania z tyt<span class="_ _0"></span>ułu kredytów b<span class="_ _7"></span>ankowych, w tym:<span class="ff5"> </span></div></div><div class="c xf4 y220 w8e h29"><div class="t m0 x43 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xf5 y220 w8f h29"><div class="t m0 x7f h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">82 167 </div></div><div class="c x4 y592 w8d h71"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> - <span class="ff3">długoterminowe<span class="_ _7"></span><span class="ff2"> </span></span></div></div><div class="c xf4 y592 w8e h71"><div class="t m0 x43 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xf5 y592 w8f h71"><div class="t m0 x7f h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">17 143 </div></div><div class="c x4 y221 w8d h71"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> - <span class="ff3">krótkoter<span class="_ _7"></span>m<span class="_ _1"></span>inowe<span class="ff2"> </span></span></div></div><div class="c xf4 y221 w8e h71"><div class="t m0 x43 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xf5 y221 w8f h71"><div class="t m0 x7f h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">65 024 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x49 h72 y593 ff5 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y594 ff2 fs2 fc0 sc0 ls0 ws0">W tabeli przedstawion<span class="_ _1"></span>o <span class="ff3">uzgo<span class="_ _1"></span>dnienie zmian zadłu<span class="_ _1"></span>żenia</span> <span class="ff3">z <span class="_ _1"></span>tytułu</span> kredyt<span class="_ _1"></span><span class="ff3 ls18">ów</span> bankowych: </div><div class="t m0 x56 h4 y595 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y596 w47 h3b"><div class="t m0 xf6 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x3d y596 w27 h3b"><div class="t m0 x1e h11 yce ff5 fs3 fc0 sc0 ls0 ws0">Kredyty bankow<span class="_ _7"></span>e </div><div class="t m0 x2c h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">odnawialne </div></div><div class="c xdf y596 w90 h3b"><div class="t m0 xcb h11 yce ff5 fs3 fc0 sc0 ls0 ws0">Kredyty bankow<span class="_ _7"></span>e </div><div class="t m0 x1f h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">nieodnawialne </div></div><div class="c x62 y596 w6b h3b"><div class="t m0 x1e h11 yce ff5 fs3 fc0 sc0 ls0 ws0">Kredyty bankow<span class="_ _0"></span>e </div><div class="t m0 x72 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">RAZEM </div></div><div class="c x4 y597 w47 h3a"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 1 styczni<span class="_ _0"></span>a 2022 </div></div><div class="c x3d y597 w27 h3a"><div class="t m0 x81 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">73 455  </div></div><div class="c xdf y597 w90 h3a"><div class="t m0 x3c h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> 23 498  </div></div><div class="c x62 y597 w6b h3a"><div class="t m0 x81 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">96 953  </div></div><div class="c x4 y598 w47 h73"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zaciągnięc<span class="_ _0"></span>ie kredytu<span class="ff2"> </span></div></div><div class="c x3d y598 w27 h73"><div class="t m0 xf7 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xdf y598 w90 h73"><div class="t m0 x58 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">16 554      </span></div></div><div class="c x62 y598 w6b h73"><div class="t m0 x2c h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">16 554      </span></div></div><div class="c x4 y599 w47 h61"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Odsetki<span class="_ _7"></span> z<span class="_ _1"></span>a okres (nota<span class="ls6">27</span>) </div></div><div class="c x3d y599 w27 h61"><div class="t m0 x2d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">6 150      </span></div></div><div class="c xdf y599 w90 h61"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">2 004      </span></div></div><div class="c x62 y599 w6b h61"><div class="t m0 x40 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">8 154      </span></div></div><div class="c x4 y4a2 w47 h60"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Odsetki<span class="_ _7"></span> <span class="_ _1"></span>spłacone<span class="ff2"> </span></div></div><div class="c x3d y4a2 w27 h60"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">(6 001)     </span></div></div><div class="c xdf y4a2 w90 h60"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">(1 818)     </span></div></div><div class="c x62 y4a2 w6b h60"><div class="t m0 x33 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">(7 819)     </span></div></div><div class="c x4 y17 w47 h60"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Spłata kapitału<span class="ff2"> </span></div></div><div class="c x3d y17 w27 h60"><div class="t m0 x2d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">(31 675)     </span></div></div><div class="c xdf y17 w90 h60"><div class="t m0 xf8 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x62 y17 w6b h60"><div class="t m0 x40 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">       <span class="ls0">(31 675)     </span></div></div><div class="c x4 y50d w47 h3a"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2022 </div></div><div class="c x3d y50d w27 h3a"><div class="t m0 x30 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">41 929      </span></div></div><div class="c xdf y50d w90 h3a"><div class="t m0 x58 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">40 238      </span></div></div><div class="c x62 y50d w6b h3a"><div class="t m0 x2c h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">82 167      </span></div></div><div class="c x4 y28e w47 h61"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Zaciągnięc<span class="_ _0"></span>ie kredytu<span class="ff2"> </span></div></div><div class="c x3d y28e w27 h61"><div class="t m0 xf7 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c xdf y28e w90 h61"><div class="t m0 xf9 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x62 y28e w6b h61"><div class="t m0 x3c h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x4 y59a w47 h60"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Odsetki<span class="_ _7"></span> z<span class="_ _1"></span>a okres (nota <span class="ls6">27</span>) </div></div><div class="c x3d y59a w27 h60"><div class="t m0 x3b h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">1 145      </span></div></div><div class="c xdf y59a w90 h60"><div class="t m0 x57 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">1 659      </span></div></div><div class="c x62 y59a w6b h60"><div class="t m0 xfa h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">2 804      </span></div></div><div class="c x4 y59b w47 h60"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Odsetki<span class="_ _7"></span> <span class="_ _1"></span>spłacone<span class="ff2"> </span></div></div><div class="c x3d y59b w27 h60"><div class="t m0 x3a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">(1 352)     </span></div></div><div class="c xdf y59b w90 h60"><div class="t m0 x30 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">(1 897)     </span></div></div><div class="c x62 y59b w6b h60"><div class="t m0 xe4 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">       <span class="ls0">(3 249)     </span></div></div><div class="c x4 y270 w47 h61"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Spłata kapitału<span class="ff2"> </span></div></div><div class="c x3d y270 w27 h61"><div class="t m0 x9b h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">(41 722)     </span></div></div><div class="c xdf y270 w90 h61"><div class="t m0 x2d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">(40 000)     </span></div></div><div class="c x62 y270 w6b h61"><div class="t m0 x6b h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">     <span class="ls0">(81 722)     </span></div></div><div class="c x4 y59c w47 h74"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a 2023 </div></div><div class="c x3d y59c w27 h74"><div class="t m0 xe h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xdf y59c w90 h74"><div class="t m0 x1b h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">-<span class="ls7">     </span> </div></div><div class="c x62 y59c w6b h74"><div class="t m0 xe h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">-<span class="ls7">     </span> </div></div><div class="c x4 y59d w47 h3a"><div class="t m0 x19 h11 y68 ff2 fs3 fc0 sc0 ls0 ws0"> - <span class="ff3">długoterminowe<span class="_ _7"></span><span class="ff5"> </span></span></div></div><div class="c x3d y59d w27 h3a"><div class="t m0 xe h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xdf y59d w90 h3a"><div class="t m0 x1b h11 y68 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ff5"> </span></div></div><div class="c x62 y59d w6b h3a"><div class="t m0 xe h11 y68 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ff5"> </span></div></div><div class="c x4 y59e w47 h74"><div class="t m0 x19 h11 y68 ff2 fs3 fc0 sc0 ls0 ws0"> - <span class="ff3">krótkoter<span class="_ _7"></span>m<span class="_ _1"></span>inowe<span class="ff5"> </span></span></div></div><div class="c x3d y59e w27 h74"><div class="t m0 xe h11 y68 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ff5"> </span></div></div><div class="c xdf y59e w90 h74"><div class="t m0 x1b h11 y68 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ff5"> </span></div></div><div class="c x62 y59e w6b h74"><div class="t m0 xe h11 y68 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ff5"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x56 h4 y59f ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pf32" ><span class="d m1" style="border-style:none;position:absolute;left:255.080000px;bottom:1099.000000px;width:12.610000px;height:9.770000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf32" ><span class="d m1" style="border-style:none;position:absolute;left:258.700000px;bottom:995.000000px;width:12.610000px;height:9.770000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf29" class="pf w12 h21" ><div class="pc pc29 w12 h21"><img class="bi x40 yc6 w91 h22" alt="" 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"/><div class="c x0 y0 w14 h21"><div class="t m0 x2c h6 yc7 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb1 h6 yc8 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span>23 <span class="ls1">r.</span> </div><div class="t m0 xb2 h6 yc9 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="ff2"> </span></div><div class="t m0 xb3 h7 y8 ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego sprawozdania <span class="_ _0"></span>finansowe<span class="_ _0"></span>go<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xb4 h8 y9 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb5 h6 ya ff2 fs0 fc0 sc0 ls5 ws0">41<span class="ls0"> </span></div><div class="t m0 x3c h1e y43e ff4 fs2 fc0 sc0 ls0 ws0">Charakterystyka um<span class="_ _1"></span>ów kredytowych:<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x4 h1e y5a0 ff5 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x34 y5a1 w92 h18"><div class="t m0 x19 h11 y99 ff4 fs3 fc0 sc0 ls0 ws0">Przedmiot i warto<span class="_ _0"></span>ść umowy<span class="ff5"> </span></div></div><div class="c xfb y5a1 w93 h18"><div class="t m0 x19 h11 y99 ff5 fs3 fc0 sc0 ls0 ws0">Nazwa Banku  </div></div><div class="c xfc y5a1 w94 h18"><div class="t m0 x5c h11 y99 ff5 fs3 fc0 sc0 ls0 ws0">Kwota kredytu </div><div class="t m0 xcb h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">wg umowy na </div><div class="t m0 x68 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31.12.2023 <span class="ls21">r.</span> </div></div><div class="c xfd y5a1 w95 h18"><div class="t m0 x32 h11 y99 ff5 fs3 fc0 sc0 ls0 ws0">Kwota </div><div class="t m0 x58 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">wykorzystania </div><div class="t m0 x12 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31.12.2023 <span class="ls21">r.</span> </div></div><div class="c xfe y5a1 w96 h18"><div class="t m0 x59 h11 y99 ff5 fs3 fc0 sc0 ls0 ws0">Kwota wykorzysta<span class="_ _7"></span>nia </div><div class="t m0 x63 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">31.12.2022 r (*).<span class="_ _7"></span> </div></div><div class="c xff y5a1 w97 h18"><div class="t m0 x57 h11 y99 ff5 fs3 fc0 sc0 ls0 ws0">Aktualne oprocent<span class="_ _7"></span>owanie </div></div><div class="c xa0 y5a1 w98 h18"><div class="t m0 xf3 h11 y99 ff4 fs3 fc0 sc0 ls0 ws0">Data wygaśnięcia<span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c x34 y5a2 w92 h75"><div class="t m0 x19 h7 y5a3 ff3 fs3 fc0 sc0 ls0 ws0">1. Umowa o kr<span class="_ _7"></span>edyt w rachunku bieżącym nr B<span class="_ _0"></span>DK/KR<span class="ff2">-</span></div><div class="t m0 x19 h7 y5a4 ff2 fs3 fc0 sc0 ls0 ws0">RB/000054601/06<span class="_ _7"></span>41/1<span class="_ _1"></span>0 z dnia 22 <span class="_ _7"></span>grudnia 2010 r.  </div></div><div class="c xfb y5a2 w93 h75"><div class="t m0 x19 h7 y5a5 ff2 fs3 fc0 sc0 ls0 ws0">Bank Handlo<span class="_ _7"></span>wy w Warszawie S.A. </div></div><div class="c xfc y5a2 w94 h75"><div class="t m0 x33 h7 y5a5 ff2 fs3 fc0 sc0 ls0 ws0">70 000 </div></div><div class="c xfd y5a2 w95 h75"><div class="t m0 x7f h7 y5a5 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xfe y5a2 w96 h75"><div class="t m0 x53 h7 y5a5 ff2 fs3 fc0 sc0 ls0 ws0">21 159 </div></div><div class="c xff y5a2 w97 h75"><div class="t m0 x30 h7 y5a5 ff3 fs3 fc0 sc0 ls0 ws0">WIBOR 1 M + marża bank<span class="_ _7"></span>u<span class="ff2"> </span></div></div><div class="c xa0 y5a2 w98 h75"><div class="t m0 x57 h7 y5a5 ff2 fs3 fc0 sc0 ls0 ws0">13 grudnia 2024 r.<span class="_ _7"></span> </div></div><div class="c x34 y5b w92 h76"><div class="t m0 x19 h7 y5a6 ff3 fs3 fc0 sc0 ls0 ws0">2. Umowa o kr<span class="_ _7"></span>edyt w rachunku bieżącym nr 09/030/<span class="_ _0"></span>19/Z/VV<span class="ff2"> </span></div></div><div class="c xfb y5b w93 h76"><div class="t m0 x19 h7 y5a6 ff2 fs3 fc0 sc0 ls0 ws0">mBank <span class="ff3">S.A. z siedzibą<span class="_ _0"></span> w Warszawie<span class="_ _7"></span><span class="ff2"> </span></span></div></div><div class="c xfc y5b w94 h76"><div class="t m0 x33 h7 y5a6 ff2 fs3 fc0 sc0 ls0 ws0">60 000 </div></div><div class="c xfd y5b w95 h76"><div class="t m0 x7f h7 y5a6 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xfe y5b w96 h76"><div class="t m0 x53 h7 y5a6 ff2 fs3 fc0 sc0 ls0 ws0">18 991 </div></div><div class="c xff y5b w97 h76"><div class="t m0 xf3 h7 y5a6 ff3 fs3 fc0 sc0 ls0 ws0">WIBOR ON + mar<span class="_ _0"></span>ża banku<span class="ff2"> </span></div></div><div class="c xa0 y5b w98 h76"><div class="t m0 x38 h7 y5a6 ff2 fs3 fc0 sc0 ls0 ws0">29 marca 2024 <span class="ls2d">r.</span> </div></div><div class="c x34 y5a7 w92 h77"><div class="t m0 x19 h7 y5a8 ff3 fs3 fc0 sc0 ls0 ws0">3. Umowa o kr<span class="_ _7"></span>edyt w rachunku bieżącym </div><div class="t m0 x19 h7 yf8 ff2 fs3 fc0 sc0 ls0 ws0">WAR/8833/20/32<span class="_ _7"></span>6/C<span class="_ _1"></span>B  </div></div><div class="c xfb y5a7 w93 h77"><div class="t m0 x19 h7 y5a8 ff2 fs3 fc0 sc0 ls0 ws0">BNP Paribas B<span class="_ _7"></span>ank Polska S.A. z </div><div class="t m0 x19 h7 yf8 ff3 fs3 fc0 sc0 ls0 ws0">siedzibą w Warsza<span class="_ _7"></span>wie<span class="ff2"> </span></div></div><div class="c xfc y5a7 w94 h77"><div class="t m0 x33 h7 y5a5 ff2 fs3 fc0 sc0 ls0 ws0">25 000 </div></div><div class="c xfd y5a7 w95 h77"><div class="t m0 x7f h7 y5a5 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xfe y5a7 w96 h77"><div class="t m0 x7f h7 y5a5 ff2 fs3 fc0 sc0 ls0 ws0">1 779 </div></div><div class="c xff y5a7 w97 h77"><div class="t m0 x30 h7 y5a5 ff3 fs3 fc0 sc0 ls0 ws0">WIBOR 1 M + marża bank<span class="_ _7"></span>u<span class="ff2"> </span></div></div><div class="c xa0 y5a7 w98 h77"><div class="t m0 x25 h7 y5a5 ff2 fs3 fc0 sc0 ls0 ws0">15 listopa<span class="_ _0"></span>da 2024 <span class="ls2d">r.</span> </div></div><div class="c x34 yde w92 h75"><div class="t m0 x19 h11 y5a5 ff2 fs3 fc0 sc0 ls0 ws0">4. Umowa o kr<span class="_ _7"></span>edyt nieodnawialny nr WAR/8833/2<span class="_ _7"></span>0/327/CB<span class="ff5"> </span></div></div><div class="c xfb yde w93 h75"><div class="t m0 x19 h7 y5a3 ff2 fs3 fc0 sc0 ls0 ws0">BNP Paribas B<span class="_ _7"></span>ank Polska S.A. z </div><div class="t m0 x19 h11 y5a4 ff3 fs3 fc0 sc0 ls0 ws0">siedzibą w Warsza<span class="_ _7"></span>wie<span class="ff5"> </span></div></div><div class="c xfc yde w94 h75"><div class="t m0 x3 h11 y5a5 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ff5"> </span></div></div><div class="c xfd yde w95 h75"><div class="t m0 x7f h11 y5a5 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ff5"> </span></div></div><div class="c xfe yde w96 h75"><div class="t m0 xc8 h11 y5a5 ff2 fs3 fc0 sc0 ls6 ws0">40<span class="ls0"> 238(**)<span class="ff5"> </span></span></div></div><div class="c xff yde w97 h75"><div class="t m0 x30 h11 y5a5 ff3 fs3 fc0 sc0 ls0 ws0">WIBOR 1 M + marża bank<span class="_ _7"></span>u<span class="ff5"> </span></div></div><div class="c xa0 yde w98 h75"><div class="t m0 x12 h11 y5a5 ff3 fs3 fc0 sc0 ls0 ws0">19 września 2023 r.<span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c x34 y5a9 w92 h12"><div class="t m0 x19 h11 y66 ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania raze<span class="_ _7"></span>m<span class="_ _1"></span>, w tym:<span class="ff5"> </span></div></div><div class="c xfb y5a9 w93 h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xfc y5a9 w94 h12"><div class="t m0 x3b h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">155 000 </div></div><div class="c xfd y5a9 w95 h12"><div class="t m0 x7f h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xfe y5a9 w96 h12"><div class="t m0 x53 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">82 167 </div></div><div class="c xff y5a9 w97 h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xa0 y5a9 w98 h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y5aa w92 h19"><div class="t m0 x19 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">- <span class="ff3">część krót<span class="_ _0"></span>koterminowa<span class="ff2"> </span></span></div></div><div class="c xfb y5aa w93 h19"><div class="t m0 x19 h5a y3ab ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c xfc y5aa w94 h19"><div class="t m0 x3b h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">155 000 </div></div><div class="c xfd y5aa w95 h19"><div class="t m0 x7f h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xfe y5aa w96 h19"><div class="t m0 x53 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">65 024 </div></div><div class="c xff y5aa w97 h19"><div class="t m0 x19 h5a y3ab ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c xa0 y5aa w98 h19"><div class="t m0 x19 h5a y3ab ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y5ab w92 h19"><div class="t m0 x19 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">- <span class="ff3">część długote<span class="_ _7"></span>rminowa<span class="ff2"> </span></span></div></div><div class="c xfb y5ab w93 h19"><div class="t m0 x19 h5a y3ab ff2 fs8 fc0 sc0 ls0 ws0"> </div></div><div class="c xfc y5ab w94 h19"><div class="t m0 x3 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xfd y5ab w95 h19"><div class="t m0 x7f h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xfe y5ab w96 h19"><div class="t m0 x53 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">17 143 </div></div><div class="c xff y5ab w97 h19"><div class="t m0 x19 h5a y3ab ff2 fs8 fc0 sc0 ls0 ws0"> </div></div><div class="c xa0 y5ab w98 h19"><div class="t m0 x19 h5a y3ab ff2 fs8 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w14 h21"><div class="t m0 x4 h1e y5ac ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5ad ff2 fs2 fc0 sc0 ls0 ws0">(*) <span class="ff3">kwota wykorzy<span class="_ _1"></span>stania jest prezentowan<span class="_ _1"></span>a łącznie z ods<span class="_ _1"></span>etkami należnymi, a n<span class="_ _1"></span>ie spłaconymi na <span class="_ _3"></span></span>31 grudnia <span class="_ _1"></span><span class="ls3">202</span>2 <span class="lsd">r.</span> </div><div class="t m0 x4 h4 y5ae ff2 fs2 fc0 sc0 ls0 ws0">(**) w tym 40 <span class="ff3">000 ty<span class="_ _1"></span>s. zł wykorzys<span class="_ _1"></span>tanego kredytu o<span class="_ _1"></span>raz 238 tys. naliczony<span class="_ _1"></span>ch a nie spłaconych odsetek n<span class="_ _1"></span>a 31 grudnia 2022 r. <span class="_ _3"></span></span> </div><div class="t m0 x4 h1e y5af ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y5b0 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2c h1e y5b1 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2c h1e y5b2 ff5 fs2 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 x3 y4 w3 h5" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span>23 <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x7 h7 y5b3 ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego sprawozdania <span class="_ _0"></span>finansowe<span class="_ _0"></span>go<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x1 h8 y5b4 ff2 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 h6 y5b5 ff2 fs0 fc0 sc0 ls5 ws0">42<span class="ls0"> </span></div><div class="t m0 x4 h4 y5b6 ff3 fs2 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>ro<span class="_ _1"></span>ku <span class="_ _17"></span>zakończonym <span class="_ _3"></span>31 <span class="_ _17"></span>grudnia <span class="_ _3"></span>202<span class="_ _1"></span><span class="ff2">3 <span class="_ _17"></span></span>r. <span class="_ _3"></span>nie <span class="_ _17"></span>miały <span class="_ _3"></span>miejsca <span class="_ _17"></span>istotne <span class="_ _3"></span>zmiany <span class="_ _17"></span>warunków <span class="_ _17"></span>u<span class="_ _7"></span>mowny<span class="_ _1"></span>ch <span class="_ _3"></span>kr<span class="_ _1"></span>edytów <span class="_ _17"></span>ani <span class="_ _3"></span>zmiany </div><div class="t m0 x4 h4 y5b7 ff3 fs2 fc0 sc0 ls0 ws0">oczekiwanych przepły<span class="_ _1"></span>wów pieniężnych.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y302 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y53d ff3 fs2 fc0 sc0 ls0 ws0">Marże banków doty<span class="_ _1"></span>czące kredytó<span class="_ _1"></span>w wymienionych w powy<span class="_ _1"></span>ższej<span class="_ _1"></span><span class="ff2"> </span>tabeli nie przekra<span class="_ _1"></span>czają<span class="ff2"> 1<span class="ls15">%.<span class="_ _1"></span></span> </span></div><div class="t m0 x4 h4 y53e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y574 ff3 fs2 fc0 sc0 ls0 ws0">Wartość <span class="_ _17"></span>zabezpieczeń <span class="_ _17"></span>hipotecznych <span class="_ _17"></span>została <span class="_ _17"></span>ustalona <span class="_ _17"></span>jako <span class="_ _3"></span>suma <span class="_ _17"></span>zabezpieczeń <span class="_ _17"></span>ustano<span class="_ _1"></span>wionych <span class="_ _17"></span>na <span class="_ _17"></span>rzecz <span class="_ _3"></span>poszczególn<span class="_ _1"></span>ych </div><div class="t m0 x4 h4 y242 ff3 fs2 fc0 sc0 ls0 ws0">banków <span class="_ _10"></span>kredytujących, <span class="_ _10"> </span>w <span class="_ _10"></span>wysokości <span class="_ _10"> </span>wymaganej <span class="_ _10"></span>przez <span class="_ _10"></span>banki <span class="_ _10"></span>(w <span class="_ _10"></span>wysokości <span class="_ _10"></span>wynikającej <span class="_ _10"></span>z <span class="_ _11"> </span><span class="ff2">umowy). <span class="_ _10"> </span></span>Wartość <span class="_ _10"> </span>księgow<span class="_ _1"></span>a </div><div class="t m0 x4 h4 y5b8 ff3 fs2 fc0 sc0 ls0 ws0">aktywów, <span class="_ _1"></span>na <span class="_ _3"></span>których <span class="_ _1"></span>usta<span class="_ _1"></span>nowiono <span class="_ _1"></span>zabezpieczenie <span class="_ _1"></span>w <span class="_ _3"></span>postaci <span class="_ _1"></span>hip<span class="_ _1"></span>oteki <span class="_ _1"></span>wynos<span class="_ _1"></span>i n<span class="_ _1"></span>a <span class="_ _17"></span><span class="ff2">31 grudnia <span class="_ _3"></span>2023 <span class="_ _1"></span>r. <span class="_ _1"></span>10<span class="_ _1"></span> </span>122 <span class="_ _1"></span>tys<span class="_ _1"></span>. <span class="_ _1"></span>zł <span class="_ _1"></span>(na <span class="_ _3"></span>31 </div><div class="t m0 x4 h4 y5b9 ff2 fs2 fc0 sc0 ls0 ws0">grudnia 2022 r. 10 <span class="ff3">359 tys. zł). Wartość cesji w<span class="_ _7"></span>ierzy<span class="_ _1"></span>telności w kwocie 9<span class="ff2"> </span>376 tys. zł (46<span class="ff2"> </span>111 tys. zł na 31.12.2022 <span class="_ _0"></span>r.) została </span></div><div class="t m0 x4 h4 y204 ff3 fs2 fc0 sc0 ls0 ws0">ustalona <span class="_ _1"></span>w <span class="_ _3"></span>wartości <span class="_ _1"></span>ks<span class="_ _1"></span>ięgowej <span class="_ _1"></span>przedmiotu<span class="_ _1"></span> <span class="_ _1"></span>zabezpi<span class="_ _1"></span>eczenia. <span class="_ _3"></span>Wartość<span class="_ _1"></span><span class="ff2"> <span class="_ _1"></span></span>zabezp<span class="_ _1"></span>ieczenia <span class="_ _1"></span>w <span class="_ _1"></span>postaci <span class="_ _3"></span>przewłaszczenia <span class="_ _3"></span>zapasów </div><div class="t m0 x4 h4 y5ba ff3 fs2 fc0 sc0 ls0 ws0">wraz <span class="_ _17"></span>z <span class="_ _3"></span>cesją<span class="_ _1"></span> <span class="_ _17"></span>praw <span class="_ _17"></span>z <span class="_ _3"></span>p<span class="_ _1"></span>olisy <span class="_ _17"></span>ubezpieczeniowej <span class="_ _17"></span>została <span class="_ _17"></span>ustalona <span class="_ _17"></span>w <span class="_ _17"></span>maksymalnej <span class="_ _17"></span>wysokości <span class="_ _17"></span>wynikającej <span class="_ _17"></span>z <span class="_ _17"></span>umów <span class="_ _17"></span>i <span class="_ _17"></span>wynosi </div><div class="t m0 x4 h4 y5bb ff2 fs2 fc0 sc0 ls3 ws0">50<span class="ls0"> </span>109<span class="ls0"> <span class="ff3">tys. zł<span class="_ _1"></span> na</span> </span>31 <span class="ls0">gru<span class="_ _1"></span>dnia 2023 <span class="lsd">r.</span>  </span></div><div class="t m0 x4 h4 y3f8 ff3 fs2 fc0 sc0 ls0 ws0">Zabezpieczenia <span class="_ _18"> </span>obowiązują<span class="_ _1"></span> <span class="_ _18"> </span>w <span class="_ _26"> </span>cał<span class="_ _1"></span>ym <span class="_ _18"> </span>okresi<span class="_ _1"></span>e <span class="_ _18"> </span>trwania <span class="_ _18"> </span>umów <span class="_ _18"> </span>kredytowych. <span class="_ _18"> </span>Spółka<span class="_ _1"></span> <span class="_ _18"> </span>ma <span class="_ _26"> </span>o<span class="_ _1"></span>graniczone <span class="_ _18"> </span>możliwości<span class="_ _1"></span> </div><div class="t m0 x4 h4 y26b ff3 fs2 fc0 sc0 ls0 ws0">dyspono<span class="_ _1"></span>wania <span class="_ _38"> </span>aktywami, <span class="_ _34"> </span>na <span class="_ _37"> </span>kt<span class="_ _1"></span>órych <span class="_ _38"> </span>jest <span class="_ _38"> </span>u<span class="_ _1"></span>stanowione <span class="_ _34"> </span>zab<span class="ff2">ezp<span class="_ _1"></span>ieczenie <span class="_ _38"> </span>w <span class="_ _38"> </span>pos<span class="_ _1"></span>taci <span class="_ _38"> </span>hipoteki<span class="_ _1"></span><span class="ls2e">. </span> </span></div><div class="t m0 x4 h4 y5bc ff3 fs2 fc0 sc0 ls0 ws0">W <span class="_ _26"> </span>przy<span class="_ _1"></span>padku <span class="_ _18"> </span>przelewu <span class="_ _26"> </span>wierzy<span class="_ _1"></span>telności <span class="_ _18"> </span>z <span class="_ _26"> </span>należnoś<span class="_ _1"></span>ci <span class="_ _26"> </span>handlowych<span class="_ _1"></span>, <span class="_ _26"> </span>Sp<span class="_ _1"></span>ółka <span class="_ _18"> </span>jest <span class="_ _26"> </span>zobowiązana <span class="_ _18"> </span>do <span class="_ _26"> </span>niedoko<span class="_ _1"></span>nywania </div><div class="t m0 x4 h4 y5bd ff3 fs2 fc0 sc0 ls0 ws0">jakichkolwiek <span class="_ _12"> </span>czyn<span class="_ _1"></span>ności <span class="_ _12"> </span>p<span class="_ _1"></span>rawnych <span class="_ _12"> </span>lub <span class="_ _23"> </span>faktycznych, <span class="_ _12"> </span>w <span class="_ _12"> </span>następs<span class="_ _1"></span>twie <span class="_ _12"> </span>których <span class="_ _12"> </span>zos<span class="_ _1"></span>tał<span class="_ _1"></span><span class="ff2">a</span>by<span class="_ _1"></span> <span class="_ _13"> </span>o<span class="_ _1"></span>graniczona <span class="_ _23"> </span>możliwość </div><div class="t m0 x4 h4 y5be ff3 fs2 fc0 sc0 ls0 ws0">rozporządza<span class="_ _1"></span>nia przez <span class="_ _1"></span>Sp<span class="_ _1"></span>ółkę<span class="ff2"> </span>tymi <span class="_ _1"></span>wierzytelnościami. <span class="_ _1"></span>Ponad<span class="_ _1"></span>to <span class="_ _1"></span>Spółka <span class="_ _1"></span>zobowiązała <span class="_ _1"></span>się, <span class="_ _1"></span>że <span class="_ _1"></span>przez<span class="ff2"> </span>cał<span class="_ _1"></span>y okres<span class="_ _1"></span> kredytowan<span class="_ _1"></span>ia<span class="ff2">, </span></div><div class="t m0 x4 h4 y5bf ff2 fs2 fc0 sc0 ls0 ws0">bez uprzedniej zgod<span class="_ _1"></span>y banku<span class="_ _1"></span>, <span class="ff3">nie udzieli pożyczek lub p<span class="_ _1"></span>oręczeń innym pod<span class="_ _1"></span>miotom.<span class="_ _1"></span></span> </div><div class="t m0 x4 h1e y5c0 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y107 ff5 fs2 fc0 sc0 ls0 ws0">Efektywna stopa<span class="_ _1"></span> <span class="ff4">procentowa kred<span class="_ _1"></span>ytów</span> </div><div class="t m0 x4 h4 y5c1 ff3 fs2 fc0 sc0 ls0 ws0">Efektywne <span class="_ _1e"> </span>stopy <span class="_ _1e"> </span>procento<span class="_ _1"></span>we <span class="_ _1e"> </span>są <span class="_ _1e"> </span>zbliżone <span class="_ _1e"> </span>do<span class="_ _1"></span> <span class="_ _1e"> </span>nominalnego <span class="_ _1e"> </span>opro<span class="_ _1"></span>centowania<span class="_ _1"></span><span class="ff2">,<span class="_ _1"></span> <span class="_ _1e"> </span></span>obliczon<span class="_ _1"></span>ego <span class="_ _1e"> </span>według <span class="_ _1e"> </span>umów <span class="_ _1e"> </span>opis<span class="_ _1"></span>anych </div><div class="t m0 x4 h4 y2ec ff3 fs2 fc0 sc0 ls0 ws0">powyżej<span class="ff2">. <span class="_ _3"></span></span>Średnioważony<span class="_ _1"></span> <span class="_ _1"></span>ko<span class="_ _1"></span>szt <span class="_ _1"></span>kr<span class="_ _1"></span>edytu <span class="_ _3"></span><span class="ff2">(bez <span class="_ _3"></span>prowizji) <span class="_ _3"></span>na <span class="_ _3"></span>31 <span class="_ _3"></span>grudnia <span class="_ _3"></span>2023 <span class="_ _3"></span></span>r. <span class="_ _3"></span>wynosił <span class="_ _3"></span><span class="ff2">7,<span class="ls3">24</span>% <span class="_ _3"></span>(na <span class="_ _3"></span>31 <span class="_ _3"></span>grudnia <span class="_ _3"></span>2022 <span class="_ _3"></span>wynosi</span>ł<span class="ff2"> </span></div><div class="t m0 x4 h4 y5c2 ff2 fs2 fc0 sc0 ls0 ws0">8,99%<span class="ls1e">).</span> </div><div class="t m0 x4 h1e y5c3 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y5c4 ff4 fs2 fc0 sc0 ls0 ws0">Realizacja postanowień<span class="_ _1"></span> umownych<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x4 h4 y5c5 ff2 fs2 fc0 sc0 ls0 ws0">Na 31 <span class="_ _1"></span>grudnia <span class="_ _1"></span>2023 <span class="_ _1"></span><span class="ff3">r. <span class="_ _1"></span>nie <span class="_ _1"></span>wystąpiły <span class="_ _1"></span>naruszenia <span class="_ _1"></span>spłat <span class="_ _1"></span>kredytów<span class="_ _1"></span></span>, <span class="ff3">an<span class="_ _1"></span>i naru<span class="_ _1"></span>szenia <span class="_ _1"></span>innych <span class="_ _1"></span>warunków u<span class="_ _1"></span>mów kredy<span class="_ _1"></span>tów, które </span></div><div class="t m0 x4 h4 y5c6 ff3 fs2 fc0 sc0 ls0 ws0">mogłyby sku<span class="_ _1"></span>tkować żądaniem wcześniejszej <span class="_ _1"></span>spłaty z<span class="_ _1"></span>obowiązań. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h78 y5c7 ffe fs2 fc0 sc0 ls0 ws0">Umowy <span class="_ _1"></span>kredytów <span class="_ _1"></span>przewidują, iż <span class="_ _1"></span>w cały<span class="_ _1"></span>m okresie <span class="_ _1"></span>kredytowania kredy<span class="_ _1"></span>tobiorca <span class="_ _1"></span>zobowiązuje się do <span class="_ _1"></span>utrzymywania<span class="_ _1"></span> na<span class="_ _1"></span> </div><div class="t m0 x4 h78 y433 ffe fs2 fc0 sc0 ls0 ws0">ustalonym <span class="_ _17"></span>poziomie <span class="_ _17"></span>wskaźnika <span class="_ _17"></span>kapitalizacji <span class="_ _17"></span>i <span class="_ _3"></span>wskaźnik<span class="_ _1"></span>a <span class="_ _17"></span>zadłużenia <span class="_ _3"></span>or<span class="_ _1"></span>az <span class="_ _17"></span>do <span class="_ _17"></span>utrzymywania <span class="_ _17"></span>wpływów <span class="_ _17"></span>na <span class="_ _17"></span>rachunki </div><div class="t m0 x4 h78 y2a ffe fs2 fc0 sc0 ls0 ws0">bankowe w wielkości u<span class="_ _1"></span>stalonej, zgodn<span class="_ _1"></span>ie z <span class="_ _1"></span><span class="fff">warunkami umów <span class="_ _1"></span>kredytowych.<span class="_ _1"></span>  </span></div><div class="t m0 x4 h4 y5c8 ff3 fs2 fc0 sc0 ls0 ws0">Spółka<span class="ff2"> </span>posiada ugruntowane relacje <span class="_ _7"></span>z bankami i <span class="_ _7"></span>w<span class="_ _1"></span> dotychczasowej historii <span class="_ _7"></span>nie miała problemu z <span class="_ _7"></span>odnawian<span class="_ _1"></span>iem kredytów. </div><div class="t m0 x4 h4 y5c9 ff3 fs2 fc0 sc0 ls0 ws0">Na tej pods<span class="_ _1"></span>tawie Zarząd uważa, że ryzyko<span class="_ _1"></span> związane z krótk<span class="_ _1"></span>oterminowym <span class="_ _1"></span><span class="ff2">finansowan<span class="_ _1"></span>iem jest niewielkie.<span class="_ _1"></span> </span></div><div class="t m0 xe h4 y2e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 y5ca ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5cb ff2 fs2 fc0 sc0 ls0 ws0"> <span class="_ _e"> </span> </div></div></div><div class="pi" ></div></div><div id="pf2b" class="pf w0 h0" ><div class="pc pc2b w0 h0"><img class="bi x3 y3b w4 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y5cc ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y5cd ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb y5b5 ff2 fs0 fc0 sc0 ls5 ws0">43<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h9 y301 ff5 fs5 fc1 sc0 lsc ws0">18.<span class="ffa ls0"> <span class="ff4">Zobow<span class="_ _7"></span>iązania z tytułu dostaw i u<span class="_ _7"></span>sł<span class="_ _1"></span>ug oraz pozo<span class="_ _0"></span>stałe zobowią<span class="_ _0"></span>zania<span class="ff5"> </span></span></span></div></div><div class="c xf y5ce w99 h79"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf4 y5ce w9a h79"><div class="t m0 x100 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x1b h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 </span></div></div><div class="c x62 y5ce w5a h79"><div class="t m0 x35 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x101 h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">2 </span></div></div><div class="c xf y5cf w99 h46"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf4 y5cf w9a h46"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x62 y5cf w5a h46"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y5d0 w99 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu dost<span class="_ _0"></span>aw i usług wobec jedn<span class="_ _7"></span>ostek powiązanych<span class="ff2"> </span></div></div><div class="c xf4 y5d0 w9a h25"><div class="t m0 xf9 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">3 809 </div></div><div class="c x62 y5d0 w5a h25"><div class="t m0 x7b h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">1 196 </div></div><div class="c xf y1a2 w99 h45"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu dost<span class="_ _0"></span>aw i usług wobec je<span class="_ _7"></span>dnostek pozostałych<span class="ff2"> </span></div></div><div class="c xf4 y1a2 w9a h45"><div class="t m0 x8b h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">15 234 </div></div><div class="c x62 y1a2 w5a h45"><div class="t m0 x94 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">12 008 </div></div><div class="c xf y3f3 w99 h45"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania z tyt<span class="_ _0"></span>ułu dostaw i<span class="_ _7"></span> usł<span class="_ _1"></span>ug razem<span class="ff5"> </span></div></div><div class="c xf4 y3f3 w9a h45"><div class="t m0 x8b h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">19 043 </div></div><div class="c x62 y3f3 w5a h45"><div class="t m0 x94 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">13 204 </div></div><div class="c xf y5d1 w99 h46"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf4 y5d1 w9a h46"><div class="t m0 x2e h4 y40 ff2 fs2 fc0 sc0 ls0 ws0"> <span class="fs3"> </span></div></div><div class="c x62 y5d1 w5a h46"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0"> <span class="fs3"> </span></div></div><div class="c xf y5d2 w99 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu podat<span class="_ _7"></span>ków<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c xf4 y5d2 w9a h25"><div class="t m0 xf9 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">5 283 </div></div><div class="c x62 y5d2 w5a h25"><div class="t m0 x7b h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">8 852 </div></div><div class="c xf y5d3 w99 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu spodzie<span class="_ _7"></span>wanych zwrotów<span class="ff2"> </span></div></div><div class="c xf4 y5d3 w9a h25"><div class="t m0 x84 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">589<span class="ls0"> </span></div></div><div class="c x62 y5d3 w5a h25"><div class="t m0 x4c h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">146<span class="ls0"> </span></div></div><div class="c xf y5d4 w99 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Zaliczki o<span class="_ _7"></span>t<span class="_ _1"></span>rzymane </div></div><div class="c xf4 y5d4 w9a h25"><div class="t m0 x6f h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">66<span class="ls0"> </span></div></div><div class="c x62 y5d4 w5a h25"><div class="t m0 x4c h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">427<span class="ls0"> </span></div></div><div class="c xf y5d5 w99 h24"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe zobowią<span class="_ _7"></span>z<span class="_ _1"></span>ania wobec je<span class="_ _7"></span>dnostek pozostałych<span class="ff2"> </span></div></div><div class="c xf4 y5d5 w9a h24"><div class="t m0 x6f h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">45 </div></div><div class="c x62 y5d5 w5a h24"><div class="t m0 x8b h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">35<span class="ls0"> </span></div></div><div class="c xf y5d6 w99 h45"><div class="t m0 x19 h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">Pozostałe zobowi<span class="_ _7"></span>ąz<span class="_ _1"></span>ania krótk<span class="_ _7"></span>oterminowe razem<span class="ff5"> </span></div></div><div class="c xf4 y5d6 w9a h45"><div class="t m0 xf9 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">5 983 </div></div><div class="c x62 y5d6 w5a h45"><div class="t m0 x7b h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">9 460 </div></div><div class="c xf y3f8 w99 h67"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf4 y3f8 w9a h67"><div class="t m0 x2e h4 y40 ff2 fs2 fc0 sc0 ls0 ws0"> <span class="fs3"> </span></div></div><div class="c x62 y3f8 w5a h67"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0"> <span class="fs3"> </span></div></div><div class="c xf y5d7 w99 h48"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xf4 y5d7 w9a h48"><div class="t m0 x8b h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">25<span class="ls0"> </span>026<span class="ls0"> </span></div></div><div class="c x62 y5d7 w5a h48"><div class="t m0 x94 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">22 664 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x56 h4 y2aa ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y51 ff3 fs2 fc0 sc0 ls0 ws0">Zaliczki otrzymane sta<span class="_ _1"></span>nowią zobowiązan<span class="_ _1"></span>ia z tytułu umowy z<span class="_ _1"></span>godnie z MSSF 15. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y5d8 ff3 fs2 fc0 sc0 ls0 ws0">Przeciętny okres spł<span class="_ _1"></span>aty <span class="_ _1"></span>zobowiązań <span class="ff2">wynos<span class="_ _1"></span>i 16 dni. </span></div><div class="t m0 x4 h4 y5d9 ff3 fs2 fc0 sc0 ls0 ws0">W roku<span class="_ _1"></span> zakończony<span class="_ _1"></span>m <span class="ff2">31 <span class="_ _1"></span>grudnia 2023 <span class="_ _1"></span></span>roku, <span class="_ _1"></span>Spółka ujęła p<span class="_ _1"></span>rzychody w <span class="_ _1"></span>wysokości <span class="_ _1"></span><span class="ff2">4<span class="ls3">27</span> <span class="_ _1"></span></span>tys. zł, któ<span class="_ _1"></span>re uwzględnione by<span class="_ _1"></span>ły na </div><div class="t m0 x4 h4 y106 ff3 fs2 fc0 sc0 ls0 ws0">saldzie zaliczek na <span class="_ _1"></span>początku okresu.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xe h9 y42a ff5 fs5 fc1 sc0 lsc ws0">19.<span class="ffa ls0"> <span class="ff4">Zobow<span class="_ _7"></span>iązania z tytułu świadczeń p<span class="_ _7"></span>r<span class="_ _1"></span>acownic<span class="_ _7"></span>z<span class="_ _1"></span>ych<span class="ff5"> </span></span></span></div></div><div class="c x4 y5da w9b h10"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x102 y5da w9c h10"><div class="t m0 x34 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x55 h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 </span></div></div><div class="c x103 y5da w9d h10"><div class="t m0 x34 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x55 h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">22 </span></div></div><div class="c x4 y5db w9b h3a"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x102 y5db w9c h3a"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x103 y5db w9d h3a"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y5dc w9b h7a"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Rezerwy na świ<span class="_ _7"></span>adczenia emerytalno<span class="ff2">-</span>rent<span class="_ _7"></span>owe i odprawy pośmiertne<span class="ff2"> </span></div></div><div class="c x102 y5dc w9c h7a"><div class="t m0 x54 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">678<span class="ls0"> </span></div></div><div class="c x103 y5dc w9d h7a"><div class="t m0 x54 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">566<span class="ls0"> </span></div></div><div class="c x4 y5dd w9b h7b"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania z tyt<span class="_ _0"></span>ułu świadc<span class="_ _0"></span>zeń pracowniczy<span class="_ _7"></span>ch <span class="_ _1"></span><span class="ff5">- </span>część długotermino<span class="_ _7"></span>wa<span class="ff5"> </span></div></div><div class="c x102 y5dd w9c h7b"><div class="t m0 x54 h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">678<span class="ls0"> </span></div></div><div class="c x103 y5dd w9d h7b"><div class="t m0 x54 h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">566<span class="ls0"> </span></div></div><div class="c x4 y2d1 w9b h3a"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x102 y2d1 w9c h3a"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x103 y2d1 w9d h3a"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y5de w9b h67"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Rezerwy na świ<span class="_ _7"></span>adczenia emerytalno<span class="ff2">-</span>rent<span class="_ _7"></span>owe i odprawy pośmiertne<span class="ff2"> </span></div></div><div class="c x102 y5de w9c h67"><div class="t m0 x23 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">53<span class="ls0"> </span></div></div><div class="c x103 y5de w9d h67"><div class="t m0 x23 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">69<span class="ls0"> </span></div></div><div class="c x4 y5df w9b h3a"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu wynagrodzeń<span class="_ _7"></span><span class="ff2"> </span></div></div><div class="c x102 y5df w9c h3a"><div class="t m0 xd5 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">6 290 </div></div><div class="c x103 y5df w9d h3a"><div class="t m0 xd5 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">5 449 </div></div><div class="c x4 y5e0 w9b h53"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu niewyk<span class="_ _7"></span>orzystanych urlopów<span class="ff2"> </span></div></div><div class="c x102 y5e0 w9c h53"><div class="t m0 xd5 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">1 837 </div></div><div class="c x103 y5e0 w9d h53"><div class="t m0 xd5 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">1 746 </div></div><div class="c x4 y5e1 w9b h7c"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania z tyt<span class="_ _0"></span>ułu świadc<span class="_ _0"></span>zeń pracowniczy<span class="_ _7"></span>ch <span class="_ _1"></span><span class="ff5">- </span>część krótkot<span class="_ _0"></span>erminowa<span class="ff5"> </span></div></div><div class="c x102 y5e1 w9c h7c"><div class="t m0 xd5 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">8 180 </div></div><div class="c x103 y5e1 w9d h7c"><div class="t m0 xd5 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">7 264 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h1e y5e2 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5e3 ff3 fs2 fc0 sc0 ls0 ws0">Spółka <span class="_ _13"> </span>wypłaca <span class="_ _13"> </span>odprawy <span class="_ _13"> </span>emerytalno<span class="_ _1"></span><span class="ff2">-</span>rentowe <span class="_ _13"> </span>oraz <span class="_ _13"> </span>pośmiertne <span class="_ _13"> </span>zgodnie <span class="_ _13"> </span>z <span class="_ _13"> </span>Kodeksem <span class="_ _13"> </span>Pracy, <span class="_ _13"> </span>tj. <span class="_ _13"> </span>w <span class="_ _13"> </span>wysokości </div><div class="t m0 x4 h4 y5e4 ff3 fs2 fc0 sc0 ls0 ws0">jednomiesięcznego <span class="_ _17"></span>wynagrodzenia. <span class="_ _17"></span>Wartoś<span class="_ _1"></span>ć <span class="_ _3"></span>rezerwy <span class="_ _17"></span>na <span class="_ _3"></span>o<span class="_ _1"></span>dprawy <span class="_ _17"></span>emerytalno<span class="ff2">-</span>rentowe <span class="_ _17"></span>oraz <span class="_ _17"></span>pośmiertne <span class="_ _3"></span><span class="ff2">n<span class="_ _1"></span>a <span class="_ _3"></span>31 <span class="_ _17"></span>grudnia </span></div><div class="t m0 x4 h4 y5e5 ff2 fs2 fc0 sc0 ls3 ws0">20<span class="ls0">23 oraz 31 grudn<span class="_ _1"></span>ia </span>20<span class="ls0">22 <span class="ff3">r. z<span class="_ _1"></span>ostała oszacowan<span class="_ _1"></span>a przez aktuariusza<span class="_ _1"></span>. Główne przyjęte zał<span class="_ _1"></span>ożenia aktuarialne:<span class="_ _1"></span></span>  </span></div></div><div class="c x4 y5cb w9b h33"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ff4">Założenia</span> </div></div><div class="c x102 y5cb w9e h33"><div class="t m0 xe4 h11 yce ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x55 h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 </span></div></div><div class="c x103 y5cb w9f h33"><div class="t m0 xe4 h11 yce ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x55 h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">2 </span></div></div><div class="c x4 y5e6 w9b h24"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Stopa dysk<span class="_ _0"></span>onta (stopa wo<span class="_ _7"></span>lna od ryzyka) </div></div><div class="c x102 y5e6 w9e h24"><div class="t m0 x4 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">5,<span class="ls6">07</span>% </div></div><div class="c x103 y5e6 w9f h24"><div class="t m0 x4 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">6,73% </div></div><div class="c x4 y5e7 w9b h27"><div class="t m0 x19 h7 y45c ff3 fs3 fc0 sc0 ls0 ws0">Stopa wzrostu <span class="_ _0"></span>wynagrodzeń<span class="ff2"> </span></div></div><div class="c x102 y5e7 w9e h27"><div class="t m0 x97 h7 y45c ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x103 y5e7 w9f h27"><div class="t m0 xe h7 y45c ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y5e8 w9b h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> - w pierwszym roku<span class="_ _7"></span> </div></div><div class="c x102 y5e8 w9e h25"><div class="t m0 x4 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">9,00% </div></div><div class="c x103 y5e8 w9f h25"><div class="t m0 x4 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">9,00% </div></div><div class="c x4 y170 w9b h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> - w drugim roku<span class="_ _7"></span> </div></div><div class="c x102 y170 w9e h25"><div class="t m0 x4 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">7,00% </div></div><div class="c x103 y170 w9f h25"><div class="t m0 x4 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">7,00% </div></div><div class="c x4 y329 w9b h24"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> - w trzecim roku<span class="_ _0"></span> </div></div><div class="c x102 y329 w9e h24"><div class="t m0 x4 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">5,00% </div></div><div class="c x103 y329 w9f h24"><div class="t m0 x4 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">5,00% </div></div><div class="c x4 y5e9 w9b h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> - w kolejnych <span class="_ _7"></span>latach </div></div><div class="c x102 y5e9 w9e h25"><div class="t m0 x4 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">3,50% </div></div><div class="c x103 y5e9 w9f h25"><div class="t m0 x4 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">3,50% </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h4 y286 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5ea ff3 fs2 fc0 sc0 ls0 ws0">Założenia doty<span class="_ _1"></span>czące przyszłej umieralności są u<span class="_ _1"></span>stalane na <span class="_ _1"></span>podstawie publikowanych<span class="_ _1"></span> statystyk przez GUS.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y5eb ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5ec ff2 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2c" class="pf w0 h0" ><div class="pc pc2c w0 h0"><img class="bi x3 y3b w4 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y5cc ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y5cd ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb y5b5 ff2 fs0 fc0 sc0 ls5 ws0">44<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y41 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y1fd ff3 fs2 fc0 sc0 ls0 ws0">Poniżej przedsta<span class="_ _1"></span>wiono rachunek zyskó<span class="_ _1"></span>w i strat <span class="_ _1"></span><span class="ff2">aktuarialnych. </span></div><div class="t m0 xe h4 y5ed ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y5ee w67 h10"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xdf y5ee wa0 h10"><div class="t m0 x79 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 x81 h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 </span></div></div><div class="c x104 y5ee wa1 h10"><div class="t m0 x6b h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia  </div><div class="t m0 xd5 h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">2 </span></div></div><div class="c x4 y5ef w67 h3a"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">wartość bieżąca <span class="_ _7"></span>z<span class="_ _1"></span>obowiązania na 1 s<span class="_ _7"></span>tycznia<span class="ff5"> </span></div></div><div class="c xdf y5ef wa0 h3a"><div class="t m0 x58 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">635      </span></div></div><div class="c x104 y5ef wa1 h3a"><div class="t m0 xb8 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">724      </span></div></div><div class="c x4 y5f0 w67 h24"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">koszty bie<span class="_ _7"></span>ż<span class="_ _1"></span>ącego zatrudnie<span class="_ _7"></span>nia<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c xdf y5f0 wa0 h24"><div class="t m0 x24 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">56      </span></div></div><div class="c x104 y5f0 wa1 h24"><div class="t m0 x2a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">69      </span></div></div><div class="c x4 y5f1 w67 he"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">odsetki<span class="_ _7"></span> n<span class="_ _1"></span>etto od zobowiązania <span class="_ _7"></span>netto<span class="ff2"> </span></div></div><div class="c xdf y5f1 wa0 he"><div class="t m0 x24 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">40      </span></div></div><div class="c x104 y5f1 wa1 he"><div class="t m0 x2a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">28      </span></div></div><div class="c x4 y5f2 w67 h61"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">zyski lub s<span class="_ _0"></span>traty aktuari<span class="_ _0"></span>alne, w tym powstałe w wy<span class="_ _7"></span>niku:<span class="ff2"> </span></div></div><div class="c xdf y5f2 wa0 h61"><div class="t m0 x24 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">38      </span></div></div><div class="c x104 y5f2 wa1 h61"><div class="t m0 x1a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">(168)     </span></div></div><div class="c x4 y5f3 w67 h60"><div class="t m0 x19 h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">                          <span class="ff8">zmian<span class="_ _1"></span> założeń demografi<span class="_ _1"></span>cznych<span class="_ _1"></span></span> </div></div><div class="c xdf y5f3 wa0 h60"><div class="t m0 x86 h26 y68 ff7 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">(23)    <span class="fs7"> </span></span></div></div><div class="c x104 y5f3 wa1 h60"><div class="t m0 x105 h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">                             1<span class="_ _1"></span>8      </div></div><div class="c x4 y5f4 w67 h60"><div class="t m0 x19 h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">                          <span class="ff8">zmian<span class="_ _1"></span> założeń finansowych<span class="_ _1"></span></span> </div></div><div class="c xdf y5f4 wa0 h60"><div class="t m0 x1d h26 y68 ff7 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">144     <span class="fs7"> </span></span></div></div><div class="c x104 y5f4 wa1 h60"><div class="t m0 x105 h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">                        (169)    <span class="_ _1"></span> </div></div><div class="c x4 y5f5 w67 h61"><div class="t m0 x19 h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">                         <span class="ff8">kore<span class="_ _1"></span>kt założeń aktuaria<span class="_ _1"></span>lnych ex post<span class="_ _1"></span></span> </div></div><div class="c xdf y5f5 wa0 h61"><div class="t m0 x86 h26 y64 ff7 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">(83)    <span class="fs7"> </span></span></div></div><div class="c x104 y5f5 wa1 h61"><div class="t m0 x2d h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">                           <span class="ls2f">(1</span>7)     </div></div><div class="c x4 y5f6 w67 h60"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">wypłacone świad<span class="_ _7"></span>cz<span class="_ _1"></span>enia<span class="ff2"> </span></div></div><div class="c xdf y5f6 wa0 h60"><div class="t m0 x86 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">(38)     </span></div></div><div class="c x104 y5f6 wa1 h60"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0"> (18)</span>   <span class="ls0"> </span></div></div><div class="c x4 y5f7 w67 h74"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">wartość bieżąca <span class="_ _7"></span>z<span class="_ _1"></span>obowiązania na 31 <span class="_ _7"></span>grudnia<span class="ff5"> </span></div></div><div class="c xdf y5f7 wa0 h74"><div class="t m0 x58 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">731      </span></div></div><div class="c x104 y5f7 wa1 h74"><div class="t m0 xb8 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                           <span class="ls6">635<span class="ls0"> </span></span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h4 y5f8 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5f9 ff3 fs2 fc0 sc0 ls0 ws0">Łączne <span class="_ _16"> </span>koszty <span class="_ _16"> </span>ujęte <span class="_ _16"> </span>w <span class="_ _16"> </span>wyniku <span class="_ _16"> </span>finansowym <span class="_ _14"> </span>z <span class="_ _16"> </span>tytułu<span class="_ _1"></span> <span class="_ _16"> </span>przyszłych <span class="_ _14"> </span>ś<span class="_ _1"></span>wiadczeń <span class="_ _16"> </span>pracowniczych <span class="_ _3b"> </span>wyniosły <span class="ff2"> </span></div><div class="t m0 x4 h4 y5fa ff2 fs2 fc0 sc0 ls3 ws0">96<span class="ls0"> <span class="_ _7"></span><span class="ff3">tys. <span class="_ _7"></span>zł <span class="_ _7"></span>w<span class="ff2"> <span class="_ _7"></span>ro<span class="_ _1"></span>ku <span class="_ _7"></span>2023 <span class="_ _7"></span>oraz <span class="_ _7"></span><span class="ls3">97<span class="ls0"> <span class="ff3">t<span class="_ _7"></span>ys<span class="_ _1"></span>. <span class="_ _7"></span>zł <span class="_ _7"></span>w <span class="_ _7"></span>roku <span class="_ _7"></span>20<span class="_ _1"></span><span class="ff2">22 <span class="_ _7"></span><span class="ff3">i <span class="_ _2"></span>zo<span class="_ _1"></span>stały <span class="_ _7"></span>ujęte <span class="_ _7"></span>w <span class="_ _7"></span>kos<span class="_ _1"></span>ztach <span class="_ _7"></span>administracy<span class="_ _1"></span>jnych.<span class="ff2"> <span class="_ _7"></span>Stra<span class="_ _1"></span>ty <span class="_ _7"></span>aktuarialne, <span class="_ _7"></span><span class="ff3">p<span class="_ _1"></span>owstałe </span></span></span></span></span></span></span></span></span></span></div><div class="t m0 x4 h4 y5fb ff2 fs2 fc0 sc0 ls0 ws0">w 2023 <span class="lsd">r.</span>, <span class="ff3">wynios<span class="_ _1"></span>ły </span><span class="ls3">38</span> <span class="ff3">tys. <span class="_ _1"></span>zł </span>(w 2022: <span class="ff3">zyski wyn<span class="_ _1"></span>iosły <span class="_ _1"></span></span><span class="ls3">168</span> <span class="ff3">tys. zł) i został<span class="_ _1"></span>y</span> <span class="ff3">ujęte w innych cał<span class="_ _1"></span>kowitych dochod<span class="_ _1"></span>ach</span>. </div><div class="t m0 x4 h4 y5fc ff3 fs2 fc0 sc0 ls0 ws0">Analiza <span class="_ _26"> </span>wrażliwości <span class="_ _26"> </span>zo<span class="_ _1"></span>bowiązania<span class="_ _1"></span><span class="ff2"> <span class="_ _26"> </span></span>z <span class="_ _26"> </span>tytułu <span class="_ _18"> </span>określonych <span class="_ _21"> </span>ś<span class="_ _1"></span>wiadczeń <span class="_ _26"> </span>(świadczenia <span class="_ _18"> </span>emerytalno<span class="ff2">-rentowe <span class="_ _26"> </span>i <span class="_ _26"> </span>o<span class="_ _1"></span>dprawy </span></div><div class="t m0 x4 h4 y5fd ff3 fs2 fc0 sc0 ls0 ws0">pośmiertne) na zmian<span class="_ _1"></span>y w ważony<span class="_ _1"></span>ch<span class="ff2"> </span>główny<span class="_ _1"></span>ch założeniach <span class="_ _1"></span><span class="ff2">wg stanu na <span class="_ _1"></span>31 grudnia 20<span class="_ _1"></span>23 <span class="lsd">r. </span></span>przedstawia s<span class="_ _1"></span>ię następująco:<span class="ff2"> </span></div></div><div class="c x4 y5fe wa2 h7d"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Założenie<span class="ff5"> </span></div></div><div class="c x106 y5fe wa3 h7d"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Zmiana w założeniu<span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c x107 y5fe w86 h7d"><div class="t m0 x12 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Wzrost założenia<span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c x108 y5fe wa4 h7d"><div class="t m0 x8a h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Spadek <span class="ff4">założeni<span class="_ _0"></span>a<span class="ff5"> </span></span></div></div><div class="c x4 y5ff wa2 h1c"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">technic<span class="_ _0"></span>zna stopa dyskont<span class="_ _7"></span>owa<span class="_ _1"></span> </div></div><div class="c x106 y5ff wa3 h1c"><div class="t m0 x8b h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">1%<span class="ls0"> </span></div></div><div class="c x107 y5ff w86 h1c"><div class="t m0 x58 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">(38)     </span></div></div><div class="c x108 y5ff wa4 h1c"><div class="t m0 x24 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">41      </span></div></div><div class="c x4 y292 wa2 h5c"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">wzrost wynagrodzeń <span class="_ _7"></span>w Spółce<span class="ff2"> </span></div></div><div class="c x106 y292 wa3 h5c"><div class="t m0 x8b h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">1%<span class="ls0"> </span></div></div><div class="c x107 y292 w86 h5c"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">86      </span></div></div><div class="c x108 y292 wa4 h5c"><div class="t m0 xb8 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">(74)     </span></div></div><div class="c x4 y600 wa2 h5c"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">współczynnik r<span class="_ _0"></span>otacji<span class="ff2"> </span></div></div><div class="c x106 y600 wa3 h5c"><div class="t m0 x8b h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">1%<span class="ls0"> </span></div></div><div class="c x107 y600 w86 h5c"><div class="t m0 x58 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">(31)     </span></div></div><div class="c x108 y600 wa4 h5c"><div class="t m0 x24 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">34      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h4 y601 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y602 ff3 fs2 fc0 sc0 ls0 ws0">Powyższa <span class="_ _11"> </span>analiza <span class="_ _11"> </span>wrażliwości <span class="_ _10"> </span>jes<span class="_ _1"></span>t <span class="_ _10"> </span>o<span class="_ _1"></span>parta <span class="_ _10"> </span>n<span class="_ _1"></span>a <span class="_ _10"> </span>zmian<span class="_ _1"></span>ie <span class="_ _10"> </span>jedn<span class="_ _1"></span>ego <span class="_ _10"> </span>z <span class="_ _11"> </span>założeń,<span class="_ _1"></span> <span class="_ _10"> </span>p<span class="_ _1"></span>rzy <span class="_ _10"> </span>niezmien<span class="_ _1"></span>ności<span class="_ _3"></span><span class="ff2"> <span class="_ _11"> </span></span>pozostałych <span class="_ _10"> </span>za<span class="_ _1"></span>łożeń. <span class="_ _10"> </span>W </div><div class="t m0 x4 h4 y5db ff3 fs2 fc0 sc0 ls0 ws0">praktyce <span class="_ _3"></span>jest <span class="_ _3"></span>to <span class="_ _3"></span>mało <span class="_ _3"></span>prawdopodob<span class="_ _1"></span>ne <span class="_ _1"></span>i <span class="_ _3"></span>zmiany<span class="_ _1"></span> <span class="_ _3"></span>niektórych <span class="_ _1"></span>za<span class="_ _1"></span>łożeń<span class="_ _3"></span><span class="ff2"> <span class="_ _3"></span></span>mogą <span class="_ _3"></span>być <span class="_ _3"></span>skorelowane. <span class="_ _3"></span>Przy <span class="_ _3"></span>wyliczaniu<span class="_ _1"></span> <span class="_ _1"></span>wrażli<span class="_ _1"></span>wości </div><div class="t m0 x4 h4 y603 ff3 fs2 fc0 sc0 ls0 ws0">zobowiązania <span class="_ _0"></span>z <span class="_ _7"></span>tytułu <span class="_ _7"></span>o<span class="_ _1"></span>kreślonych<span class="ff2"> </span>świadczeń <span class="_ _2"></span>na istotne <span class="_ _7"></span>założenia <span class="_ _7"></span>aktuar<span class="_ _1"></span>ialne <span class="_ _7"></span>został<span class="_ _1"></span>a <span class="_ _7"></span>zastosowana <span class="_ _7"></span>ta<span class="_ _1"></span> <span class="_ _7"></span>sama <span class="_ _7"></span>metoda,<span class="_ _1"></span> <span class="_ _7"></span>którą<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y604 ff3 fs2 fc0 sc0 ls0 ws0">stosuje <span class="_ _7"></span>się <span class="_ _7"></span>d<span class="_ _1"></span>o <span class="_ _7"></span>obliczenia <span class="_ _7"></span>zo<span class="_ _1"></span>bowiązania <span class="_ _7"></span>emerytalnego ujmowanego <span class="_ _7"></span>w <span class="_ _7"></span>sprawozdan<span class="_ _1"></span>iu <span class="_ _7"></span>z <span class="_ _7"></span>s<span class="_ _1"></span>ytuacji<span class="ff2"> </span>f<span class="_ _0"></span>inansowej <span class="_ _7"></span>(bieżąca w<span class="_ _7"></span>ar<span class="_ _1"></span>tość </div><div class="t m0 x4 h4 y605 ff3 fs2 fc0 sc0 ls0 ws0">zobowiązania <span class="_ _13"> </span>z <span class="_ _13"> </span>tytułu <span class="_ _13"> </span>określony<span class="_ _1"></span>ch <span class="_ _13"> </span>świadczeń <span class="_ _13"> </span>liczona <span class="_ _13"> </span>przy<span class="_ _1"></span><span class="ff2"> <span class="_ _13"> </span></span>zastosowaniu <span class="_ _13"> </span>metody <span class="_ _13"> </span>prognozowanych <span class="_ _13"> </span>świadcze<span class="_ _1"></span>ń </div><div class="t m0 x4 h4 y606 ff2 fs2 fc0 sc0 ls0 ws0">jednostkowych n<span class="_ _1"></span>a koniec okresu<span class="_ _1"></span> sprawozdawczego).<span class="_ _1"></span> </div><div class="t m0 x4 h4 y607 ff3 fs2 fc0 sc0 ls0 ws0">Metody <span class="_ _1e"> </span>i <span class="_ _1e"> </span>rodzaje <span class="_ _1e"> </span>zało<span class="_ _1"></span>żeń <span class="_ _1e"> </span>stosowane <span class="_ _1e"> </span>przy<span class="_ _1"></span> <span class="_ _1e"> </span>sporządzeniu<span class="_ _1"></span>  an<span class="_ _1"></span>alizy <span class="_ _1e"> </span>wrażliwości <span class="_ _1e"> </span>nie <span class="_ _1e"> </span>uległ<span class="_ _1"></span>y <span class="_ _1e"> </span>zmianie <span class="_ _1e"> </span>w <span class="_ _1e"> </span>porównan<span class="_ _1"></span>iu <span class="_ _1e"> </span>do </div><div class="t m0 x4 h4 y608 ff2 fs2 fc0 sc0 ls0 ws0">poprzedniego okresu<span class="_ _1"></span>. </div><div class="t m0 x4 h4 y609 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y60a ff3 fs2 fc0 sc0 ls0 ws0">Poniższa  tabela <span class="_ _11"> </span>zawiera <span class="_ _11"> </span>profil  przewidywanych <span class="_ _11"> </span>kwot  przepływów <span class="_ _11"> </span>pieniężnych  w <span class="_ _10"> </span>n<span class="_ _1"></span>ajbliższych  latach, <span class="_ _11"> </span>w  podziale <span class="_ _11"> </span>na </div><div class="t m0 x4 h4 y2b9 ff3 fs2 fc0 sc0 ls0 ws0">odpowiednie <span class="_ _7"></span>świadczenia. Wartości <span class="_ _7"></span>te <span class="_ _7"></span>uwzględniają nominalne <span class="_ _7"></span>kwoty <span class="_ _7"></span>wypł<span class="_ _1"></span>at <span class="_ _7"></span>oraz <span class="_ _0"></span>prawdopodobieństwa <span class="_ _0"></span>ich <span class="_ _7"></span>wystąpienia.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 xe h4 y60b ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y60c w5e h53"><div class="t m0 x19 h11 y60d ff4 fs3 fc0 sc0 ls0 ws0">nazwa świadczenia<span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c x109 y60c wa5 h53"><div class="t m0 x3b h11 y60d ff5 fs3 fc0 sc0 ls0 ws0">1 rok </div></div><div class="c x10a y60c wa6 h53"><div class="t m0 x6c h11 y60d ff5 fs3 fc0 sc0 ls0 ws0">2 rok </div></div><div class="c xaa y60c wa7 h53"><div class="t m0 x6c h11 y60d ff5 fs3 fc0 sc0 ls0 ws0">3 rok </div></div><div class="c x2b y60c wa8 h53"><div class="t m0 x3c h11 y60d ff5 fs3 fc0 sc0 ls0 ws0">4 rok </div></div><div class="c x74 y60c wa9 h53"><div class="t m0 x3c h11 y60d ff5 fs3 fc0 sc0 ls0 ws0">5 rok </div></div><div class="c x10b y60c waa h53"><div class="t m0 x1d h11 y60d ff5 fs3 fc0 sc0 ls0 ws0">6 rok (i dalej) </div></div><div class="c x4 y60e w5e h3a"><div class="t m0 x19 h7 y441 ff2 fs3 fc0 sc0 ls0 ws0">odprawa emery<span class="_ _7"></span>talna </div></div><div class="c x109 y60e wa5 h3a"><div class="t m0 x6b h7 y441 ff2 fs3 fc0 sc0 ls6 ws0">42<span class="ls0"> </span></div></div><div class="c x10a y60e wa6 h3a"><div class="t m0 x94 h7 y441 ff2 fs3 fc0 sc0 ls6 ws0">13<span class="ls0"> </span></div></div><div class="c xaa y60e wa7 h3a"><div class="t m0 x7b h7 y441 ff2 fs3 fc0 sc0 ls0 ws0">9 </div></div><div class="c x2b y60e wa8 h3a"><div class="t m0 x81 h7 y441 ff2 fs3 fc0 sc0 ls6 ws0">59<span class="ls0"> </span></div></div><div class="c x74 y60e wa9 h3a"><div class="t m0 x81 h7 y441 ff2 fs3 fc0 sc0 ls6 ws0">23<span class="ls0"> </span></div></div><div class="c x10b y60e waa h3a"><div class="t m0 x39 h7 y441 ff2 fs3 fc0 sc0 ls0 ws0">2 618 </div></div><div class="c x4 y43c w5e h3a"><div class="t m0 x19 h7 y441 ff2 fs3 fc0 sc0 ls0 ws0">odprawa rent<span class="_ _7"></span>owa<span class="_ _1"></span> </div></div><div class="c x109 y43c wa5 h3a"><div class="t m0 x17 h7 y441 ff2 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c x10a y43c wa6 h3a"><div class="t m0 x7b h7 y441 ff2 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c xaa y43c wa7 h3a"><div class="t m0 x7b h7 y441 ff2 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c x2b y43c wa8 h3a"><div class="t m0 x53 h7 y441 ff2 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c x74 y43c wa9 h3a"><div class="t m0 x53 h7 y441 ff2 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c x10b y43c waa h3a"><div class="t m0 x81 h7 y441 ff2 fs3 fc0 sc0 ls6 ws0">32<span class="ls0"> </span></div></div><div class="c x4 y60f w5e h50"><div class="t m0 x19 h7 y610 ff3 fs3 fc0 sc0 ls0 ws0">odprawa pośmie<span class="_ _7"></span>rtna<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x109 y60f wa5 h50"><div class="t m0 x6b h7 y610 ff2 fs3 fc0 sc0 ls6 ws0">11<span class="ls0"> </span></div></div><div class="c x10a y60f wa6 h50"><div class="t m0 x94 h7 y610 ff2 fs3 fc0 sc0 ls6 ws0">12<span class="ls0"> </span></div></div><div class="c xaa y60f wa7 h50"><div class="t m0 x94 h7 y610 ff2 fs3 fc0 sc0 ls6 ws0">14<span class="ls0"> </span></div></div><div class="c x2b y60f wa8 h50"><div class="t m0 x81 h7 y610 ff2 fs3 fc0 sc0 ls6 ws0">14<span class="ls0"> </span></div></div><div class="c x74 y60f wa9 h50"><div class="t m0 x81 h7 y610 ff2 fs3 fc0 sc0 ls6 ws0">16<span class="ls0"> </span></div></div><div class="c x10b y60f waa h50"><div class="t m0 x10c h7 y610 ff2 fs3 fc0 sc0 ls6 ws0">557<span class="ls0"> </span></div></div><div class="c x4 y611 w5e h53"><div class="t m0 x19 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">razem </div></div><div class="c x109 y611 wa5 h53"><div class="t m0 x6b h11 yd5 ff5 fs3 fc0 sc0 ls6 ws0">55<span class="ff2 ls0"> </span></div></div><div class="c x10a y611 wa6 h53"><div class="t m0 x94 h11 yd5 ff5 fs3 fc0 sc0 ls6 ws0">27<span class="ff2 ls0"> </span></div></div><div class="c xaa y611 wa7 h53"><div class="t m0 x94 h11 yd5 ff5 fs3 fc0 sc0 ls6 ws0">25<span class="ff2 ls0"> </span></div></div><div class="c x2b y611 wa8 h53"><div class="t m0 x81 h11 yd5 ff5 fs3 fc0 sc0 ls6 ws0">75<span class="ff2 ls0"> </span></div></div><div class="c x74 y611 wa9 h53"><div class="t m0 x81 h11 yd5 ff5 fs3 fc0 sc0 ls6 ws0">41<span class="ff2 ls0"> </span></div></div><div class="c x10b y611 waa h53"><div class="t m0 x39 h11 yd5 ff5 fs3 fc0 sc0 ls0 ws0">3 207<span class="ff2"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h4 y612 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 y613 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 y614 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 y615 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h4 y616 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2d" class="pf w0 h0" ><div class="pc pc2d w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y5cc ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y5cd ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb y5b5 ff2 fs0 fc0 sc0 ls5 ws0">45<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h9 y60 ff5 fs5 fc1 sc0 lsc ws0">20.<span class="ffa ls0"> <span class="ff4">Zobow<span class="_ _7"></span>iązania z tytułu <span class="ff5">leasingu </span></span></span></div><div class="t m0 x4 h3 y617 ff1 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y618 ff3 fs2 fc0 sc0 ls0 ws0">Spółka <span class="_ _21"> </span>posiada <span class="_ _21"> </span>prawo <span class="_ _21"> </span>wieczystego <span class="_ _21"> </span>użytkowania <span class="_ _21"> </span>gruntów <span class="_ _1b"> </span>oraz <span class="_ _21"> </span>użytku<span class="_ _1"></span>je <span class="_ _1b"> </span>na <span class="_ _21"> </span>pods<span class="_ _1"></span>tawie <span class="_ _1b"> </span>umów <span class="_ _21"> </span>najmu <span class="_ _21"> </span>i <span class="_ _21"> </span>leasingu </div><div class="t m0 x4 h4 y619 ff3 fs2 fc0 sc0 ls0 ws0">powierzchnie <span class="_ _3"></span>magazynowe <span class="_ _1"></span>i <span class="_ _3"></span>biurowe, <span class="_ _3"></span>serwery, <span class="_ _1"></span>samocho<span class="_ _1"></span>dy <span class="_ _3"></span>osobowe <span class="_ _1"></span>i <span class="_ _3"></span>wózki <span class="_ _1"></span>widło<span class="_ _1"></span>we. <span class="_ _1"></span>Zmiana <span class="_ _1"></span>zo<span class="_ _1"></span>bowiązań <span class="_ _1"></span>z <span class="_ _3"></span>tytułu <span class="_ _3"></span>tych </div><div class="t m0 x4 h4 y61a ff3 fs2 fc0 sc0 ls0 ws0">umów, z uwzględnienie<span class="_ _1"></span>m wpływu MSSF 16<span class="_ _1"></span><span class="ff2">, </span>został<span class="_ _1"></span>a przedstawiona pon<span class="_ _1"></span>iżej. <span class="ff2"> </span></div><div class="t m0 x56 h4 y61b ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 yfa w51 h12"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c x61 yfa w61 h12"><div class="t m0 x1b h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 </span></div></div><div class="c x10d yfa wab h12"><div class="t m0 x56 h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">22 </span></div></div><div class="c x4 y61c w51 h12"><div class="t m0 x19 h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązanie z tytu<span class="_ _7"></span>łu leasing na 1 stycznia<span class="ff5"> </span></div></div><div class="c x61 y61c w61 h12"><div class="t m0 x8b h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">12 045 </div></div><div class="c x10d y61c wab h12"><div class="t m0 x54 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">13 664 </div></div><div class="c x4 y61d w51 h12"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Modyfik<span class="_ _7"></span>acja warunków umowy<span class="ff2"> </span></div></div><div class="c x61 y61d w61 h12"><div class="t m0 xcb h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">14 537      </span></div></div><div class="c x10d y61d wab h12"><div class="t m0 x1d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">5 138      </span></div></div><div class="c x4 y12 w51 h14"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Naliczone o<span class="_ _7"></span>dsetki<span class="_ _1"></span> </div></div><div class="c x61 y12 w61 h14"><div class="t m0 x5d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">797      </span></div></div><div class="c x10d y12 wab h14"><div class="t m0 x79 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">723      </span></div></div><div class="c x4 y61e w51 h12"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Płatności z tyt<span class="_ _7"></span>ułu leasingu (*)<span class="ff2"> </span></div></div><div class="c x61 y61e w61 h12"><div class="t m0 x5c h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">(7 162)     </span></div></div><div class="c x10d y61e wab h12"><div class="t m0 x5d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">(7 548)     </span></div></div><div class="c x4 y61f w51 h12"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Wycena umów w <span class="_ _7"></span>walucie obcej<span class="ff2"> </span></div></div><div class="c x61 y61f w61 h12"><div class="t m0 x26 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">(644)     </span></div></div><div class="c x10d y61f wab h12"><div class="t m0 x6a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">68      </span></div></div><div class="c x4 y620 w51 h5d"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązanie z tytu<span class="_ _7"></span>łu leasing na 31 grudnia<span class="ff5"> </span></div></div><div class="c x61 y620 w61 h5d"><div class="t m0 x8b h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">19 573 </div></div><div class="c x10d y620 wab h5d"><div class="t m0 x54 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">12 045 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x56 h7 y621 ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h7 y622 ff3 fs3 fc0 sc0 ls0 ws0">(*) płatnośc<span class="_ _7"></span>i z tytułu leasingu obejmują zapłacone k<span class="_ _7"></span>woty netto wg fakt<span class="_ _7"></span>ur, obejmujące zarówno raty kap<span class="_ _7"></span>itałowe jak i odsetki<span class="_ _0"></span>. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x56 h4 y623 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y310 ff3 fs2 fc0 sc0 ls0 ws0">Niezdyskonto<span class="_ _1"></span>wane przyszłe przepływy p<span class="_ _1"></span>ieniężne zostały p<span class="_ _1"></span>rzedstawione poniżej.<span class="_ _3"></span><span class="ff2"> </span></div></div><div class="c x4 y624 w51 h12"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x61 y624 w9e h12"><div class="t m0 x34 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia </div></div><div class="c x2f y624 w89 h12"><div class="t m0 x3 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia </div></div><div class="c x4 y4a7 w51 h12"><div class="t m0 x19 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x61 y4a7 w9e h12"><div class="t m0 x55 h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 </span></div></div><div class="c x2f y4a7 w89 h12"><div class="t m0 xe h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">22 </span></div></div><div class="c x4 y38d w51 h12"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">do 1 roku </div></div><div class="c x61 y38d w9e h12"><div class="t m0 x53 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">5 358<span class="ls0"> </span></div></div><div class="c x2f y38d w89 h12"><div class="t m0 xf7 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">7 207 </div></div><div class="c x4 y625 w51 h12"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">1-3 lata </div></div><div class="c x61 y625 w9e h12"><div class="t m0 x81 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">13 516 </div></div><div class="c x2f y625 w89 h12"><div class="t m0 xf7 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">3 977 </div></div><div class="c x4 y626 w51 h14"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">3-5 lat </div></div><div class="c x61 y626 w9e h14"><div class="t m0 x53 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">1 609 </div></div><div class="c x2f y626 w89 h14"><div class="t m0 x10e h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">399<span class="ls0"> </span></div></div><div class="c x4 y364 w51 h12"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">ponad 5 lat </div></div><div class="c x61 y364 w9e h12"><div class="t m0 x53 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">3 998 </div></div><div class="c x2f y364 w89 h12"><div class="t m0 xf7 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">4 004 </div></div><div class="c x4 y627 w51 h12"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x61 y627 w9e h12"><div class="t m0 x81 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">24 481 </div></div><div class="c x2f y627 w89 h12"><div class="t m0 x9 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">15 587 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h4 y3e3 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y628 ff3 fs2 fc0 sc0 ls0 ws0">Koszty ujęte w wyniku<span class="_ _1"></span> wynikające z zawart<span class="_ _1"></span>ych umów leasin<span class="_ _1"></span>gu został<span class="_ _1"></span>y przedstawione poniżej.<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x4 y629 w51 h12"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c x61 y629 w9e h12"><div class="t m0 x55 h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 </span></div></div><div class="c x2f y629 w85 h12"><div class="t m0 x56 h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">20<span class="ls0">22 </span></div></div><div class="c x4 y62a w51 h12"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x61 y62a w9e h12"><div class="t m0 x2d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">6 307      </span></div></div><div class="c x2f y62a w85 h12"><div class="t m0 x2d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">6 372      </span></div></div><div class="c x4 y62b w51 h14"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">odsetki </div></div><div class="c x61 y62b w9e h14"><div class="t m0 x105 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">798      </span></div></div><div class="c x2f y62b w85 h14"><div class="t m0 x79 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">722      </span></div></div><div class="c x4 y62c w51 h12"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">różnice k<span class="_ _0"></span>ursowe<span class="ff2"> </span></div></div><div class="c x61 y62c w9e h12"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">(645)     </span></div></div><div class="c x2f y62c w85 h12"><div class="t m0 x3b h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">69      </span></div></div><div class="c x4 y62d w51 h12"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x61 y62d w9e h12"><div class="t m0 x53 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">6 460 </div></div><div class="c x2f y62d w85 h12"><div class="t m0 x23 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">7 163 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h4 y62e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y62f ff2 fs2 fc0 sc0 ls0 ws0">W roku<span class="_ _1"></span> <span class="ff3">zakończon<span class="_ _1"></span>ym 31 <span class="_ _1"></span>grudnia 20</span>23 <span class="_ _1"></span><span class="ff3">r. Spół<span class="_ _1"></span>ka poniosła koszt<span class="_ _1"></span>y krótkoterminowych <span class="_ _1"></span>umów n<span class="_ _1"></span>ajmu w <span class="_ _3"></span>wysokoś<span class="_ _1"></span></span><span class="ls1c">ci</span> 14 <span class="ff3">ty<span class="_ _1"></span>s. zł </span></div><div class="t m0 x4 h4 y630 ff3 fs2 fc0 sc0 ls0 ws0">oraz koszty<span class="_ _1"></span> leasingów o niskiej wartości w wys<span class="_ _1"></span>okości <span class="_ _1"></span><span class="ff2">30 </span>tys<span class="_ _1"></span>. zł.<span class="ff2"> <span class="lse">   </span> </span></div><div class="t m0 x4 h4 y631 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y632 ff3 fs2 fc0 sc0 ls0 ws0">Całkowity wypływ ś<span class="_ _1"></span>rodków pieniężnych z ty<span class="_ _1"></span>tułu leasingów <span class="_ _1"></span>wyniós<span class="_ _1"></span>ł w 20<span class="ff2">23 <span class="lsd">r. </span>7 <span class="ls3">206 </span></span>tys<span class="_ _1"></span>. zł (bez VAT).<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y633 ff3 fs2 fc0 sc0 ls0 ws0">Informacja na temat akty<span class="_ _1"></span>wów w leasingu zo<span class="_ _1"></span>stała przedsta<span class="_ _1"></span>wiona w nocie<span class="_ _1"></span><span class="ff2"> 9.<span class="_ _1"></span> </span></div><div class="t m0 x4 h4 y634 ff3 fs2 fc0 sc0 ls0 ws0">Analiza wymagalności zob<span class="_ _1"></span>owiązań z<span class="_ _1"></span> tytułu leasingu zosta<span class="_ _1"></span>ła przedstawiona w nocie<span class="_ _3"></span><span class="ff2"> 5.3. </span></div><div class="t m0 x4 h4 y635 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y636 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 yc1 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y637 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><a class="l" href="#pf20" ><span class="d m1" style="border-style:none;position:absolute;left:694.980000px;bottom:378.280000px;width:9.570000px;height:15.000000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf19" ><span class="d m1" style="border-style:none;position:absolute;left:775.580000px;bottom:348.280000px;width:17.160000px;height:15.000000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf2e" class="pf w0 h0" ><div class="pc pc2e w0 h0"><img class="bi x3 y3b w4 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y5cc ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y5cd ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb y5b5 ff2 fs0 fc0 sc0 ls5 ws0">46<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h9 y60 ff5 fs5 fc1 sc0 lsc ws0">21.<span class="ffa ls0"> <span class="ff5">Rezerwy<span class="_ _7"></span> </span></span></div></div><div class="c x4 y638 w6a h13"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> Rezerwa na napr<span class="_ _0"></span>awy gwarancyjn<span class="_ _7"></span>e </div></div><div class="c xe1 y638 w27 h13"><div class="t m0 x55 h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 </span></div></div><div class="c x62 y638 w6b h13"><div class="t m0 x55 h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">2 </span></div></div><div class="c x4 y2c4 w6a h7e"><div class="t m0 x19 h11 y3e1 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 1 styczni<span class="_ _7"></span>a  </div></div><div class="c xe1 y2c4 w27 h7e"><div class="t m0 x2d h11 y3e1 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">1 123      </span></div></div><div class="c x62 y2c4 w6b h7e"><div class="t m0 x59 h11 y3e1 ff5 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">1 051      </span></div></div><div class="c x4 y639 w6a h3f"><div class="t m0 x19 h7 y387 ff2 fs3 fc0 sc0 ls0 ws0">Utworzenie r<span class="_ _7"></span>ezerwy </div></div><div class="c xe1 y639 w27 h3f"><div class="t m0 x2d h7 y387 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">1 005      </span></div></div><div class="c x62 y639 w6b h3f"><div class="t m0 x59 h7 y387 ff2 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">1 123      </span></div></div><div class="c x4 y63a w6a h7e"><div class="t m0 x19 h7 y387 ff2 fs3 fc0 sc0 ls0 ws0">Wykorzystani<span class="_ _7"></span>e rezerwy </div></div><div class="c xe1 y63a w27 h7e"><div class="t m0 x12 h7 y387 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">(1 123)     </span></div></div><div class="c x62 y63a w6b h7e"><div class="t m0 x5c h7 y387 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">(1 051)     </span></div></div><div class="c x4 y63b w6a h7e"><div class="t m0 x19 h11 y387 ff5 fs3 fc0 sc0 ls0 ws0">Stan na 31 grudni<span class="_ _7"></span>a  </div></div><div class="c xe1 y63b w27 h7e"><div class="t m0 x2d h11 y387 ff5 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">1 005      </span></div></div><div class="c x62 y63b w6b h7e"><div class="t m0 x59 h11 y387 ff5 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">1 123      </span></div></div><div class="c x4 y63c w6a h7e"><div class="t m0 x19 h7 y387 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff3">W tym Krótko<span class="_ _7"></span>terminowe na dzień 31 <span class="ff2">grudnia </span></span></div></div><div class="c xe1 y63c w27 h7e"><div class="t m0 x2d h7 y387 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">1 005      </span></div></div><div class="c x62 y63c w6b h7e"><div class="t m0 x59 h7 y387 ff2 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">1 123      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x35 h1e y63d ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y63e ff3 fs2 fc0 sc0 ls0 ws0">Rezerwa <span class="_ _3"></span>na <span class="_ _3"></span>naprawy <span class="_ _3"></span>gwarancyjn<span class="_ _1"></span>e <span class="_ _1"></span>tworz<span class="_ _1"></span>ona <span class="_ _3"></span>jest <span class="_ _3"></span>zgodnie <span class="_ _3"></span>z <span class="_ _3"></span>polityką <span class="_ _3"></span>opisaną <span class="_ _3"></span>w <span class="_ _3"></span>nocie<span class="_ _3"></span><span class="ff2"> <span class="_ _3"></span>2.20</span>. <span class="_ _3"></span>Obowiązek <span class="_ _3"></span>ponoszenia <span class="_ _3"></span>p<span class="_ _1"></span>rzez </div><div class="t m0 x4 h4 y63f ff3 fs2 fc0 sc0 ls0 ws0">Spółkę <span class="_ _17"></span>kosztów <span class="_ _17"></span>napraw <span class="_ _17"></span>reklamacyjnych <span class="_ _17"></span>wynika <span class="_ _17"></span>z <span class="_ _3"></span>ogóln<span class="_ _1"></span>ych <span class="_ _17"></span>przepisów <span class="_ _3"></span>o<span class="_ _1"></span> <span class="_ _17"></span>rękojmi <span class="_ _3"></span>oraz <span class="_ _17"></span>gwaran<span class="_ _1"></span>cji <span class="_ _17"></span>udzielanej <span class="_ _17"></span>na <span class="_ _3"></span>niektóre </div><div class="t m0 x4 h4 y640 ff3 fs2 fc0 sc0 ls0 ws0">grupy produktowe. <span class="_ _7"></span>Jej wykorzystanie <span class="_ _7"></span>p<span class="_ _1"></span>rzewidywane <span class="_ _7"></span>jest w <span class="_ _7"></span>okres<span class="_ _1"></span>ie <span class="_ _7"></span>króts<span class="_ _1"></span>zym <span class="_ _7"></span>niż 12 <span class="_ _7"></span>miesięcy<span class="_ _1"></span>,<span class="_ _1"></span> <span class="_ _7"></span>a kwota <span class="_ _7"></span>zos<span class="_ _1"></span>tała <span class="_ _7"></span>os<span class="_ _1"></span>zacowana </div><div class="t m0 x4 h4 y5bb ff3 fs2 fc0 sc0 ls0 ws0">na  podstawie <span class="_ _10"> </span>h<span class="_ _1"></span>istorycznie  ponoszonych <span class="_ _11"> </span>kosztów  napraw <span class="_ _11"> </span>reklamacyjnych<span class="_ _1"></span>,  w <span class="_ _11"> </span>związku  z <span class="_ _11"> </span>czym<span class="ff2">, <span class="_ _11"> </span></span>niepewność  co <span class="_ _11"> </span>do <span class="_ _11"> </span>jej </div><div class="t m0 x4 h4 y641 ff3 fs2 fc0 sc0 ls0 ws0">wysokości <span class="_ _10"></span>nie <span class="_ _17"></span>powinna <span class="_ _10"></span>mieć <span class="_ _10"></span>istotnego <span class="_ _17"></span>wpły<span class="_ _1"></span>wu <span class="_ _17"></span>n<span class="_ _1"></span>a <span class="_ _10"></span>przyszłe <span class="_ _17"></span>wyniki <span class="_ _10"></span>Spółki.<span class="_ _1"></span><span class="ff2"> <span class="_ _10"></span></span>Rezerwy <span class="_ _10"></span>są <span class="_ _10"></span>ujęte <span class="_ _17"></span>w <span class="_ _10"></span>wyniku <span class="_ _17"></span>finanso<span class="_ _1"></span>wym <span class="_ _10"></span>w </div><div class="t m0 x4 h4 y642 ff3 fs2 fc0 sc0 ls0 ws0">pozycji „kos<span class="_ _1"></span>zt sprzedanych towarów”. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xe h9 y643 ff5 fs5 fc1 sc0 lsc ws0">22.<span class="ffa ls0"> <span class="ff5">Segmenty <span class="_ _7"></span>operacyjne </span></span></div><div class="t m0 x4 h1e y550 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y644 ff4 fs2 fc0 sc0 ls0 ws0">Identyfikacja segmentó<span class="_ _1"></span>w operacyjnych i sprawo<span class="_ _1"></span>zdawczych<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x4 h4 y339 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y645 ff3 fs2 fc0 sc0 ls0 ws0">Zarząd Spółki <span class="_ _1"></span>podejmuje decyzje operacy<span class="_ _1"></span>jne z perspektywy k<span class="_ _1"></span>anałów dys<span class="_ _1"></span>trybucji oraz geograficznej.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y646 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y647 ff3 fs2 fc0 sc0 ls0 ws0">Spółka wyodrębn<span class="_ _1"></span>ia <span class="ff2">4 </span>segmenty o<span class="_ _1"></span>peracyjne i sprawozd<span class="_ _1"></span>awcze w swej działalnoś<span class="_ _1"></span>ci:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x42 h4 y648 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">sprzedaż na <span class="_ _1"></span>rynku krajowym do sieci han<span class="_ _1"></span>dlowych,<span class="ff2"> </span></span></span></div><div class="t m0 x42 h4 y649 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">sprzedaż na <span class="_ _1"></span>rynku krajowym <span class="_ _1"></span><span class="ff2">- rynek hurto<span class="_ _1"></span>wy, </span></span></span></div><div class="t m0 x42 h4 y135 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">sprzedaż zagra<span class="_ _1"></span>niczna<span class="ff2">, </span></span></span></div><div class="t m0 x42 h4 y3e3 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff3">sprzedaż detaliczn<span class="_ _1"></span>a<span class="ff2">. </span></span></span></div><div class="t m0 x4 h4 y64a ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y10e ff3 fs2 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>ra<span class="_ _1"></span>mach <span class="_ _3"></span>s<span class="_ _1"></span>egmentu <span class="_ _3"></span>s<span class="_ _1"></span>ieciowego <span class="_ _17"></span>Spółka <span class="_ _17"></span>współpracuje <span class="_ _17"></span>z <span class="_ _3"></span>największymi <span class="_ _3"></span>s<span class="_ _1"></span>ieciami <span class="_ _3"></span>h<span class="_ _1"></span>andlowymi <span class="_ _17"></span>na <span class="_ _3"></span>terenie <span class="_ _17"></span>Polski. <span class="_ _3"></span>Sprzedaż </div><div class="t m0 x4 h4 y27 ff2 fs2 fc0 sc0 ls0 ws0">krajowa  <span class="ff3">–</span>  <span class="ff3">rynek  hurtowy  re<span class="_ _0"></span>alizowana  jest  poprzez  sieć <span class="_ _11"> </span>hurto<span class="_ _1"></span>wni  oraz  sklepów<span class="ff2">.  </span>Rynki  zagraniczne  obsługiwane  są <span class="ff2"> </span></span></div><div class="t m0 x4 h4 y64b ff3 fs2 fc0 sc0 ls0 ws0">z wykorzystaniem <span class="_ _7"></span>sił<span class="_ _1"></span> departam<span class="_ _0"></span>entu sprzedaży Spółki. <span class="_ _7"></span>W ramach <span class="_ _7"></span>s<span class="_ _1"></span>przedaży <span class="_ _1"></span><span class="ff2">detalicznej </span>wykazywana jest <span class="_ _7"></span>głównie sprzedaż </div><div class="t m0 x4 h4 y64c ff3 fs2 fc0 sc0 ls0 ws0">realizowana <span class="_ _21"> </span>za <span class="_ _1b"> </span>poś<span class="_ _1"></span>rednictwem <span class="_ _1b"> </span>sklepu<span class="_ _1"></span> <span class="_ _1b"> </span>in<span class="_ _1"></span>ternetowego<span class="_ _1"></span><span class="ff2"> <span class="_ _21"> </span>oraz <span class="_ _21"> </span>popularnych <span class="_ _21"> </span>platform <span class="_ _1b"> </span>intern<span class="_ _1"></span>etowych<span class="_ _1"></span>. <span class="_ _21"> </span></span>Nie <span class="_ _1b"> </span>występują<span class="_ _1"></span> </div><div class="t m0 x4 h4 y64d ff3 fs2 fc0 sc0 ls0 ws0">przychody uzyskiwane z tytułu transakcji z innymi segmentami, w związku z tym całość przychodów generowa<span class="_ _1"></span><span class="ff2">ny<span class="_ _1"></span>ch przez </span></div><div class="t m0 x4 h4 y64e ff3 fs2 fc0 sc0 ls0 ws0">poszczególne segmenty<span class="_ _1"></span> pochodzi z <span class="_ _1"></span>transakcji z klientami ze<span class="_ _1"></span>wnętrznymi<span class="_ _1"></span><span class="ff2">.<span class="_ _1"></span> </span></div><div class="t m0 x4 h4 y5e3 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y64f ff3 fs2 fc0 sc0 ls0 ws0">Dane <span class="_ _3"></span>analizowan<span class="_ _1"></span>e <span class="_ _3"></span>przez <span class="_ _3"></span>Zarzą<span class="_ _1"></span>d <span class="_ _3"></span>Spół<span class="_ _1"></span>ki <span class="_ _1"></span>d<span class="_ _1"></span>la <span class="_ _3"></span>potrzeb <span class="_ _3"></span>s<span class="_ _1"></span>egmentów <span class="_ _3"></span>są <span class="_ _3"></span>zgo<span class="_ _1"></span>dne <span class="_ _3"></span>z <span class="_ _3"></span>danymi <span class="_ _3"></span>prezento<span class="_ _1"></span>wanymi <span class="_ _3"></span>w <span class="_ _3"></span>sp<span class="_ _1"></span>rawozdaniu <span class="_ _17"></span>z<span class="_ _7"></span> </div><div class="t m0 x4 h4 y650 ff3 fs2 fc0 sc0 ls0 ws0">zysków lub s<span class="_ _1"></span>trat i innych całkowitych doch<span class="_ _1"></span>odów.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y1bf ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y142 ff2 fs2 fc0 sc0 ls30 ws0">W <span class="_ _3"></span><span class="ls3">20<span class="ls0">23<span class="_ _1"></span> <span class="_ _17"></span>r. <span class="_ _3"></span>i <span class="_ _17"></span></span>20<span class="ls0">22 <span class="_ _3"></span><span class="ff3">r. <span class="_ _17"></span>Spółka <span class="_ _17"></span>nie <span class="_ _3"></span>od<span class="_ _1"></span>notowała <span class="_ _17"></span>przychodów <span class="_ _17"></span>z <span class="_ _3"></span>jedny<span class="_ _1"></span>m <span class="_ _3"></span>ze<span class="_ _1"></span>wnętrznym <span class="_ _17"></span>klientem <span class="_ _3"></span>przekra<span class="_ _1"></span>czających <span class="_ _17"></span>10 <span class="_ _3"></span>% <span class="_ _17"></span>ogółu </span></span></span></div><div class="t m0 x4 h4 y651 ff3 fs2 fc0 sc0 ls0 ws0">przychodów ze s<span class="_ _1"></span>przedaży.<span class="_ _1"></span><span class="ff2">  </span></div><div class="t m0 x4 h4 y652 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y2be ff2 fs2 fc0 sc0 ls0 ws0">Na 31 grudnia 20<span class="_ _1"></span>23 <span class="ff3">r. aktywa <span class="_ _1"></span>Spółki <span class="_ _1"></span>wyniosły <span class="_ _1"></span></span>4<span class="ls3">01</span> 2<span class="ls3">90</span> <span class="ff3">tys. zł (na <span class="_ _1"></span>31 grudnia 20<span class="_ _1"></span></span>22<span class="ls14">: <span class="ls3">417</span></span> <span class="_ _1"></span>402 <span class="ff3">tys<span class="_ _1"></span>. zł), a zo<span class="_ _1"></span>bowiązania Spół<span class="_ _1"></span>ki </span></div><div class="t m0 x4 h4 y653 ff3 fs2 fc0 sc0 ls0 ws0">wyniosły <span class="ff2 ls3">56<span class="ls0"> 8</span>85<span class="ls0"> </span></span>tys. zł<span class="ff2"> <span class="_ _7"></span>(na 31 grudnia 2022<span class="ls14">: <span class="ls3">125</span></span> 861 <span class="_ _7"></span><span class="ff3">ty<span class="_ _1"></span>s. zł)<span class="ff2"> i<span class="_ _0"></span> <span class="ff3">dotyczyły w <span class="_ _7"></span>całości działalności handlowej.<span class="ff2"> </span>Zarząd Spółki nie </span></span></span></span></div><div class="t m0 x4 h4 y654 ff3 fs2 fc0 sc0 ls0 ws0">analizuje aktywów<span class="_ _1"></span><span class="ff2"> </span>i zobowiązań Sp<span class="_ _1"></span>ółki w podziale na <span class="_ _1"></span>poszczególne segmenty.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y95 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y655 ff3 fs2 fc0 sc0 ls0 ws0">Spółka nie pos<span class="_ _1"></span>iada aktywów trwałych z<span class="_ _1"></span>lokalizowanych za <span class="_ _1"></span>granicą.<span class="_ _1"></span><span class="ff2">  </span></div><div class="t m0 x4 h4 y2ff ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y656 ff3 fs2 fc0 sc0 ls0 ws0">Najważniejsze <span class="_ _3"></span>geografi<span class="_ _1"></span>czne <span class="_ _3"></span>kierunki <span class="_ _17"></span>eksportowe <span class="_ _3"></span>Spółki <span class="_ _3"></span>wg <span class="_ _3"></span>rynku<span class="_ _1"></span> <span class="_ _3"></span>przeznaczeniu <span class="_ _3"></span>to<span class="_ _1"></span>waru <span class="_ _3"></span>zostały <span class="_ _3"></span>przed<span class="_ _1"></span>stawione <span class="_ _3"></span>w <span class="_ _3"></span>n<span class="_ _1"></span>ocie<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y657 ff2 fs2 fc0 sc0 ls3 ws0">23<span class="ls4">. <span class="ff3 ls0">Ponadto w s<span class="_ _1"></span>prawozdaniu z dzia<span class="_ _1"></span>łalności Spółka p<span class="_ _1"></span>rzedstawiła także informacje w podzia<span class="_ _1"></span>le na marki.<span class="_ _3"></span><span class="ff2"> </span></span></span></div></div><a class="l" href="#pf13" ><span class="d m1" style="border-style:none;position:absolute;left:795.840000px;bottom:1249.800000px;width:22.230000px;height:12.210000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf30" ><span class="d m1" style="border-style:none;position:absolute;left:103.500000px;bottom:144.498000px;width:14.637000px;height:12.207000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf2f" class="pf w0 h0" ><div class="pc pc2f w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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t0u+NcbnvqaD8/017in83/0sy4eeNK6ydOOWf2tKzZ76l1y9fZNN7XfuPhKz1Py0VQ//+4pRyaL+fAfXzsdqRdt66Um003zzRXX3xStZ4uHP+w+o903tCXJTEoxfpCdxcC6049YduqL/+AvPvrt933pe3tGjfcmFdV8fr/vSgYAB1TQlYtbUe0rukG7+5Dl8Y4XPnHtVHLJ80RSZ+oUOeVb3yYlHXHoqve85unFNZPtkS/8+M7rhkp+wpFr3/LKx09Jfdd865dfP6s0qaiHr5h8+Ol3W2L6rRPWHbmq+fGeUXjavG3PbJdWNr0HnnbUdzdeN6rdUOX7G67YeN0u+bIUw7Ur+kevm4wIlzZv21m7mkuTU+e1unTl9l3FhymlE49d95XP/p91Rx0aISmP7+voYWapSb4s2lc87n6brtn4pUt2zqjIcvahibXqABbjlIusJ6Vko3X9uT876x5fed1TTj106RKL8TX0oSJLZuOPEW1hhB7WT7bGuoPz7Bp5k1wy85pHs2uT1iZfVborN23Z7oPxbbMees/VKzU/EcODevWMU49NCpnNdM3lW29ypXN+76RlTVapKZo3ffiCTdvnlaLE/DMec99syZVuuGl40+7ZaCYslVOOXlXNUtJFV23/jROPWlLS1GjbEatW/OZJx2RzKck6qVqWW3ZlS3llmXn3Sx/3hmc95DfWNcXnq/WSV849gEUYdBtFM9x+aLr6/a94zKuf+rvHLU+dNTlqL+aLWpe1yj9Xc0mmJGW5lBvV8SMsJM+KokgKKW3atnNkNYVbpHutHzQRCi/hxx11SKjI8kiDK3bsSUrHrSr3Pu7I1E0n5UuubWuekEarBv74B54SSlV22dU3dtXC8uoVk6cdOxWpeLSXbdq99qAVxx629iPveeeJRxy6fs1qk4/n0aU03lFX6lQiTS7rpWc/+B6ffPU5p68vJdceT4kGsCiDPqjt2t7sXz7vEQ844aCJZEqTnRSWJFfcZiS70HSThxQqVb0YP2Vo/AyiMMlCuVOaHrqKTKawlZPj5e4lpCVLloSylMLKrpk2lMyH9zpuTWO161otWz3q3OrwhKPWLU9tSLK0aeuesBxeD1k5WL980lKvenftjXtC7en3PvG1r3jZvU8+NoVLspBbqZa08OiMalJrjVvx+eFRy3r/82VPOnawW90c5x7AIgz6fe+x/u1//kePO+OkJXXGIrqce5KUwgayXlY0ivGw95a7s+x9ElGVWYwfAOoyhfLeobFmhlUL9+XSxGCqWnJrlNLSiWQRCq9mPldNw2LlIacd2bhFCnWzkXOJ7uGnHdM3zxYKXbxxm9RYdCesKycftjqqrPSuunrLnKe+YiL3ejml8dPtbPwIu4W9M3VZMX7IRur1s+nEgyc+84ZnnPk7J3PuASzCoK9b3Zx898PDG6Upr5E1StHZ+DboCxEP7X0Ixd6gj4fiXZJyeJKHxbj4OWTe9SRlU1tqkpu7loxSriEL71kk1eJDC5+Sy4YWvdOOX7l8xRqzrqk7w2Qpn3WvY8NLCo/wn1y9MyKV5Pc4dOlx61YU64fy3Ex33dZdTXjXWqhGjHesFtVG4yfSjR9iF428F9FYyEc5/JCDlx9zxFrOPYBFGPR/OP8HT/1v7/2nS7dOS8oyH0lJquNeS4rxFUchW6imRSgUoZwiXKrj9YKm1kpYyDxUJ/tFVnrRWWjPsDWFaTRUmh/Jq2ep8XaySVJ2dROqv3fP9ZGKrIT1775mcLdDVypnKWq1yzbtbqJt3I5eu3r92oMmbTZqGpXepVdc30mlSSmlMLmSpPCQu6xbeHaeUhdSVNUZJb9k++jZ7/jKBz/+Nc49gEUY9Omy4v9e1z7zNX/zqe9ePpdS2ITcJZeZh8IXniAnae8EuikUsrBsUpfMZcml8C6lkGTmspWTjbLl2lkqm3buye2sKZvyjpt25qKhwpuydOmERxMpUsRZpx2hrnY2KeUHnXJYP5ssPOmaLdPb5k0+6zUOOmRNmWxWrxok2XzOP716W7WczdN4ct+SlMyy1ISKe7UUOWSRIpWuLLnouvapr3zfJ7991VxawbkHsMgUSZ5j2JU9vuK8d36msSc89PTDD46he6opmY0f5dzKLJSqUpKSOrMIKY0nXhRJ1eQW4+mX8dSHVi+dKKqdinm9esd8aUp0Oatu2bZD1innkFavnDJleZLp4FV9maeoNeyg5VMWMnmrdNWW7ZE9ckm5ueBn2zdv2TGfB7IZKa66cXdSmGq+9QocVVmpUkqSz8gHWXVG/ct3dC96+6c33jic6vU58QAWZ9ClvlIehq6r5c/e8tGH3P/Uv3jiGUesWdqYUu3GnzNWJZckD0WMn/CpvQN1C4tQmKnm6GzvR5JHr1m5Is1sK8uzD7/zkxtnRprI83M1f+2yXW1MKWJZf/7wg5eam2WroWQ1Jcm7qlBUk+Rt9XTJNVtkPnJL1d/woc+WWneldVldU/Wjq2/au/4wFn65SGElVLNktSimaprb2cb7PvfDd3/54k3TPeut7nczEk0HsBinXFT7CvPJNN/kmcG6z5y/+fHnfuzS7cO2VotOVt2aTiUpFXmWXD3X+P5WLlOEhamqKHK61czMQUt79zu8LyuufOnVO97/hQu3e/PlS67//lV7lCez65RVWjHZk5liPAdfqyW3ZBFJ40eIei/psqu2hJKaqYg0oxW783ppkJsspZ9u27lnKFkjlYVFOGauiPGtadznIm/ywZ++85/f/NHvb96VPVJNMdtw3T+ARRr07G7RaWaXorZtdRv8eKu/9A0funZ363ngkbqo414qkpRvNbvhC91VkRW3HAtTH2ZSeDz0tGNztCYL5Td9+B+f/+ZPv/Qtn5Bl+YyV9tRjVlm4TN5VJUWEq6lWwpJbGt/Y0RSbr9ttkdQqt62phDd5ND8atZ7KtLR5x85uvIhy724li6QiNV0zmunprR+94PPf27I7lpZmoKhK4ytjAWAxBr3RzqK5nPuqKVmYzbVlyflXzTzyRe9606e+t6OWpJxryBWRFEqhNJ4rj5CsU1LKUpZyKIdSjK8sNXv0mfdeNzk0dS5tnTj+Mz/Yvblbq/Ce7zKbe+gD7pnNXGG9qO45NbKBrJGVTuMl6GnUpcuvn/UoJh0xWY+caI+YHB0zNZuaUtWv6l2yaUcbqtJ4NXxI6nLUvMvy31+8+ZyX/e3ffvGi+TRRe82wa81MrZhvAbAoFUmRhoqBas9MSfOyGYs0Kit/Opde+4kLf3zFtW958TkHJZN8YapifE3m3oCOlJKqWRfehdt4fUxSmOyQNSsff/9j3vvlH82mFZ2tUJlXSirLy/z8PY886HdOOc4kJZd1kXIOU7gUii4la11hduWWPZtnQ1Z7Nv+e8559xGGpDc1sm37Af/mboS2zKD/ZuPuc+8m8VXRK2T2l1My63vPP/3re+8+fbScsy/KuiEa5CbccltpOPWZdACzGEXpVv6rU5GHuSqEmRyeZUm8+LfviBVe845Pnb3G1yRQzillPqRvfq8tMpoEptbONzzUxO1EWLu+RZPKRdM4DT10We7LPK7WWR7I5zc1PmD/ujBOW2sJNA0JuSt52jc81Ppd9LntNSTmVa3fs9Kaoqcun6ilH5EMbHdbEUSub1ct7yecHXXf9ddvVzSW1Zh4Rnsp00j/96Kq3vvcbM90q6w0i1aha+O0TYeqyhpx4AItzhN7FclmnNJLkUeRLk4aKkaqbmt1pzVs+98PvXnbVCx57xu+fsjabz0lZ1pOZLDyKdYdNtLMT0x6+Ipcyvq5UYdFFNKcdtfrc55z9+v/nqztmN+4uq5e22w9asexZZ93vmQ87KZmbLClJyRVLenb0YHeSuqRlTWehKr/mhu1rJkaWZk9cNzGlmPSdkVKdyPdZP7io3b10NJzZvjnJzcyjzFlvww273/e58z97/qW7fHmx+dqOvPSlnjxKjJKNwnyUNNAE5x7AImMRYf/5w1I7DrqiJ+/JhkmjHOpqo8FUxNDq9NLRljf+2R8+7ndP7kn9sLAo6ryzXOavGU1FkrJStfWl65SLaldrLf2mm9tj/U3T3ee//J0LrrF7HJyedfZ9D13Z73U3tWmyMUk9Rdcqt23dnkoJm8+xsrbLcqk2mlF/S6uS1HiszdHLs4pUlbZ1E9M5lnWa12h9k2vYMKXvXz397Fe9+4bh6mkrsht7tV/Sqjnvxg85KjaU2mqKlFf0Bjd96GmcfgCLLejlP78zlCP6YUlWpU5RTNUiZRWL1q12acJUJmz+GQ888tw/PG318qlh7vXUyc3iprm0KplapSSb8FlPEymqh5uZmapSF+Yphc+ETU55N2vNhLzKiqalKQtrTVnDzpocNmc20Hzyxq2aJ0Uy66oVs2zmqYtRtiZiJvmUt7Np0CjNdf7xr17wtk9+Z+PskjaKcpWqhZtbpEbRhoVUpKLIkq0YVIIOYBFOubgmIkJyhZssIksRSjJro5OZqVh0oTob9tdfu+LrVw7f/fJHnLosGhXzKls2sNZlrkZmkSZSdSmnHGaKiKzIlkIym5SkVKZMEVYkaYkkJSsRUr9RmGlKkgZKKlY6iySZl2IjsxIqkc1MbUoTNVmdtZi9thz0ug9f+KF/+GG1lclrtq5WjZ9FJ7Nwl7JCZhbRSZ0kjf9wAFhE7vxiD0sbr7jyBS//q0s37x5ZhM0reXip6vUVE9GapDwe6ae9d9wdX1b675EXfjjJGtl4b2txNdVzamtZuqdd/aa/+srnvvjV+CX+FAD4NQq67V26EqFO9pMt9Qmv+sgHvnrxHvW6SLJsIes61WGEDyWlzpVcWSoLTY47/5Cg2PvcDNPeRe6SdeaevJuXvvyzHY8591N//y8XzKdJWZFCVm/14FMA+DWbcrlThXWZlEaWrp4rr/jb71x6zfBlT/utg5L3u1mlgatnpp5qt/dJFxrfnVEuhe740cwmM0UsrGY081tuJ1ClHFKK5KnOp94XfrD5T/7Hp/fEZJNWV2VPRe63rJkEAEbov7C3KUJhuWSv4bvapR/8hx+9+YPf2dFGZIW8K+bjNYsq+bb/9/0fON/yLI0kd40vBDVTTXLVNG3Npy+47qVv/fS8T5hFmyY898cPxQuNbwwDAIzQ73AOJBWPmjyZLHpp1ssH/uHbl13+s5f88VmnHz85EZ2UXCWHpLC4eay8X5GN226a1Jp6I5mU+nLz9vLpeOOHv/H3/+eK3bWJGJWu1zY91fENXcLNjOE5AEbod5xbkyJk1llf0eS6O/vuYZn62sbu7Nd+/PMXb2ojmfZOmXin6BR702zNfgc9FC6Zu0vZ5H0pSdPKG26KR//5Bz72zY2724Gbknkoq/p4iY4UshzGZf0ACPovnG251UyIyTxSLTV6nhSl5t6cT77i7Z/66r9unZelhY8yJYW8Hf9U3b8/Y++WhYel0qmounV7FO2maT3nrZ//2a6JYTJLI6vy6FVzqbOotvAnMDwHQND3czJk4WHRnaxz61VNhrI0VLXNM8ue9rpPvPCv/vHqXfNutVp2S+PnBsX+zaDfEuMwpdyFJNVcZmLwgS9dePYL3/mtK2a6ru/mUjX1wnqRlKNL4YQcAEHfn5qbxvfRCle4IpKn5LnNadiEm5faJU9mvV2+5AP/+9pzXvmBa7bvmU5pLpWwdKfWEe59ApHF+F8CUXdWe867/vdLPvS9jXtKSSHtlpZUn/TcyVrzYgq3iPHfJYJViwAI+i8aOcfCisLxCpZYeM7ceH25mVuuybuYjxhW6198QznnlR//wvd+Ou3qlCTd/Fy6/f/HQA2Nqn6wafppf/GpT3xn41xZ3Vm/Gw2T3Hx8//PxshbrLIeVsCwl081zLwBA0H/RbMjCx52eOrdWNan2FT3PEbn1rJRTv87UGFy847D//sZ3v+EdH9k1Nxr/1J34pDI0fubR+d++8Ikv/+t/vnTHqEp1XtVrs9TrQLan2Eyu2bzIhjKT5fF1pCk8BUN0AL+OiqSs7uZ5CpPtYzt+7vXxsDwipPm98yJ7f8SsM2WbU2y6sTnqvd+6blvz/dGmXfIAABXXSURBVL98zhmHalRiZxurS5pW9Grtpyyp3fu7Inmk8X1kikbqZrpm+bu+e9NL3/ez6odazOa09zKj2ipp7+NDu7Swbx63iriZcnS/6K8jZaIPYFEGvVNz89T1QvfuYHu/3lat9JrJz379wj3brv/zZzzk+EOWT2nosaSVrER25ShKUZXclU0lqiJG1mxpl73zo9/+m6/8wH0yVPyW9Y532b45Fx8BWJxTLmZ7b6Fl+7W9n29LS0Z1MFcO+qcf3XDOi9/16Yt3tqnfmsyUZMkkq3XveDvJpToyu2J3evxrPvHmL162s+0vjdkS7a9i3yIIOoDFOEJPccuUhcnucHs/3xa1Uy51OByVqZ01XvGmD/ef+4j/dP+7TUS1rjHVyG1SMQ1NEZ5a9X62Y/75r3v/RdcOI6301M7P7bGmd/MHqnfhviWWwgBYlEG3uGWZuN3yTNB/c3s/35Z86KrRlC5s1ibn2/a/vOfLl2489UXn/PaqCQ+zUN/kik6e9qh84luX/o+PffuaHe1IA6mLqq63KmT2K9g3I+gAFmXQa+rp5hHuws0Of+H2/r2taH7hbgGyasVL3h5L3v75H/3oso1v+K9POmLloB+RpaFN7Sz2lr/73ns+9+3pWKUyqTqSWSh1ZUrdSDcvebzr9q1lxgXAojNeTOi/oq9kVWqVuoV7rXhvtmm+fvn2577u0z/dMgpFG3FD1Xl/98P3f+l7czapLIXLsiSZy4e/oh2zxP1eACzGEfrBtjNuPbq9o+39fFtKrZuNHySUQhYRsbtNqfanNmza8uJXvfXlf/R76w9d85oP/ss3N2wzG6xIs43vCkvVSliy8OKdW/K9i+Xvwn1bdsd3ZgeAA4xFxEU7dMsnh2Z3uL2fb+vSwn/aOOiyrOqehkmWrXS+pJ2f6nW7fLJtyqiGpL4ry1wLs91mVm81mXIX7ptJ91zNtAuARRf0buEy+pvHsXfNPHWVjR8SvXfBoIUia+Syzns1hUnFI5uPn0rhSiZlUwqX5LKwpFt9YHsX7ptkhaXoABZZ0DkEAHAgittd8W7BRfAAsCiw2AMACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOocAAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEA/25FkplxIADgwBIR+wj6hg0bODQAcKBjygUACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOocAAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgDgQGERYWYcCAA4sETEPoLOcQGARYApFwAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoHAIAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6AICgAwBBBwAQdADAr0SRZGYcCAA4sETEbV6x278EADgQMeUCAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcA/MdVJJkZBwIADiwRcZtX7PYvAQAOREy5AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEHnEAAAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHgEWsSDIzDgQAHFgi4jav2O1fAgAciJhyAQCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAILOIQAAgg4AIOgAAIIOACDoAEDQAQAEHQDw/48iycw4EABwYImIfQR9w4YNHBoAONAx5QIABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoA4D8Ciwgz40AAwIElIvYRdI4LACwCTLkAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQecQAABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAeDXRpFkZhwIADiwRMQ+gr5hwwYODQAc6JhyAQCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAILOIQAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHgF8DFhFmxoEAgANLROwj6BwXAFgEmHIBAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgs4hAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdADAAaZIMjMOBAAcWCLiNq/Y7V8CAByImHIBAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQDw84okM+NAAMCBJSJu84rd/iUAwIGIKRcAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAWpSLJzDgQAHBgiYjbvGK3fwkAcCBiygUACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBB4BFqUgyMw4EABxYIuI2r9jtXwIAHIiYcgEAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCziEAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQDwH12RZGYcCAA4sETEbV6x278EADgQMeUCAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABJ1DAAAEHQBA0AEABB0AQNABgKADAP7DK5LMjAMBAAeWiNhH0Dds2MChAYADHVMuAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgDgLmMRYWYcCAA4sETEPoLOcQGARYApFwAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOoD/r506NgEAgEEgiJD9Z84ATiDclZYWD4IOIOgACDoAgg6AoAMIugsABB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHQBBB0DQAQQdAEEHQNABEHQAQQdA0AEQdAAEHUDQARB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdAEEHEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHQAQQdA0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdAAEHUDQARB0AAQdAEEHEHQABB0AQQdA0AEEHQBBB0DQARB0AAQdQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABEHQAQQdA0AEQdAAEHUDQARB0AAQdAEEHEHQABB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQcQdAAEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHQBBB0DQAQQdAEEHQNABEHQAQQdA0AEQdAAEHUDQARB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHQAQQdA0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdAEEHEHQABB0AQQdA0AEEHQBBB0DQARB0AAQdQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdAAEHUDQARB0AAQdAEEHEHQABB0AQQdA0AEE3QUAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg4g6AAIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAAg6gKADIOgACDoAgg4g6AAIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgAgg7AuOspiV8A5jx9Oz9p6MDNHQAAAABJRU5ErkJggg=="/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y5cc ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y5cd ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb y5b5 ff2 fs0 fc0 sc0 ls5 ws0">47<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y41 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y658 wac h7f"><div class="t m0 x19 h11 y659 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zone<span class="_ _1"></span> <span class="ff5"> </span></div><div class="t m0 x19 h11 y474 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023 <span class="ls31">r.</span> </div></div><div class="c x10f y658 w5a h7f"><div class="t m0 x33 h2d y659 ffd fs3 fc0 sc0 ls0 ws0">SPRZEDAŻ </div><div class="t m0 x12 h2d y474 ff9 fs3 fc0 sc0 ls0 ws0">ZAGRANICZNA </div></div><div class="c x8 y658 wad h7f"><div class="t m0 x39 h2d y65a ff9 fs3 fc0 sc0 ls0 ws0">HURT </div></div><div class="c x89 y658 w87 h7f"><div class="t m0 xc8 h2d y659 ff9 fs3 fc0 sc0 ls0 ws0">SIECI </div><div class="t m0 x2d h2d y474 ff9 fs3 fc0 sc0 ls0 ws0">HANDLOWE </div></div><div class="c x110 y658 wae h7f"><div class="t m0 x6a h2d y659 ffd fs3 fc0 sc0 ls0 ws0">SPRZEDAŻ </div><div class="t m0 x12 h2d y474 ff9 fs3 fc0 sc0 ls0 ws0">DETALICZNA </div></div><div class="c x111 y658 waf h7f"><div class="t m0 x37 h11 y65a ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x4 y65b wac h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">Przychody <span class="ff4">ze sprz<span class="_ _0"></span>edaży<span class="ff5"> </span></span></div></div><div class="c x10f y65b w5a h12"><div class="t m0 xf8 h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x8 y65b wad h12"><div class="t m0 x55 h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y65b w87 h12"><div class="t m0 x55 h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y65b wae h12"><div class="t m0 x55 h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x111 y65b waf h12"><div class="t m0 x101 h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y65c wac h10"><div class="t m0 x105 h7 y63 ff3 fs3 fc0 sc0 ls0 ws0">Sprzedaż na rzec<span class="_ _0"></span>z klientó<span class="_ _7"></span>w z<span class="_ _1"></span>ewnętrznych<span class="ff2">  </span></div><div class="t m0 x105 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">wg kierunkó<span class="_ _7"></span>w g<span class="_ _1"></span>eograficznyc<span class="_ _7"></span>h:<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x10f y65c w5a h10"><div class="t m0 x80 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x8 y65c wad h10"><div class="t m0 x7f h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x89 y65c w87 h10"><div class="t m0 x7f h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x110 y65c wae h10"><div class="t m0 x7f h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x111 y65c waf h10"><div class="t m0 x3 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y69 wac h1c"><div class="t m0 x3a h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Polska </div></div><div class="c x10f y69 w5a h1c"><div class="t m0 x1b h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x8 y69 wad h1c"><div class="t m0 x1f h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">253 196      </span></div></div><div class="c x89 y69 w87 h1c"><div class="t m0 x1a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">65 208</span>     <span class="ls0"> </span></div></div><div class="c x110 y69 wae h1c"><div class="t m0 x1a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">48 538</span>     <span class="ls0"> </span></div></div><div class="c x111 y69 waf h1c"><div class="t m0 x38 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">366 942 </div></div><div class="c x4 y1a3 wac h1c"><div class="t m0 x3a h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe kraje<span class="ff2"> </span></div></div><div class="c x10f y1a3 w5a h1c"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">204 894      </span></div></div><div class="c x8 y1a3 wad h1c"><div class="t m0 xf h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x89 y1a3 w87 h1c"><div class="t m0 xf h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x110 y1a3 wae h1c"><div class="t m0 xf h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x111 y1a3 waf h1c"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">204 894      </span></div></div><div class="c x4 y6b wac h12"><div class="t m0 x19 h11 y66 ff4 fs3 fc0 sc0 ls0 ws0">Przychody seg<span class="_ _0"></span>mentu ogółem<span class="ff5"> </span></div></div><div class="c x10f y6b w5a h12"><div class="t m0 x65 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">204 894      </span></div></div><div class="c x8 y6b wad h12"><div class="t m0 x5e h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">      <span class="ls0">253 196      </span></div></div><div class="c x89 y6b w87 h12"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">65 208</span>     <span class="ls0"> </span></div></div><div class="c x110 y6b wae h12"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">48 538</span>     <span class="ls0"> </span></div></div><div class="c x111 y6b waf h12"><div class="t m0 xcb h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">571 836      </span></div></div><div class="c x4 y65d wac h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x10f y65d w5a h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x8 y65d wad h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y65d w87 h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y65d wae h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x111 y65d waf h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y65e wac h12"><div class="t m0 x19 h11 y66 ff4 fs3 fc0 sc0 ls0 ws0">Koszt sprzedanyc<span class="_ _7"></span>h towarów<span class="ff5"> </span></div></div><div class="c x10f y65e w5a h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x8 y65e wad h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y65e w87 h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y65e wae h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x111 y65e waf h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y65f wac h12"><div class="t m0 x22 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Sprzedaż na rzec<span class="_ _0"></span>z klientó<span class="_ _7"></span>w z<span class="_ _1"></span>ewnętrznych<span class="ff2"> </span></div></div><div class="c x10f y65f w5a h12"><div class="t m0 x59 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">(156 366)     </span></div></div><div class="c x8 y65f wad h12"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">(176 764)     </span></div></div><div class="c x89 y65f w87 h12"><div class="t m0 x21 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">(47 421)     </span></div></div><div class="c x110 y65f wae h12"><div class="t m0 x21 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">(27 092)     </span></div></div><div class="c x111 y65f waf h12"><div class="t m0 x59 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">        <span class="ls0">(407 643)     </span></div></div><div class="c x4 y660 wac h17"><div class="t m0 x19 h11 y96 ff4 fs3 fc0 sc0 ls0 ws0">Koszt sprzedanyc<span class="_ _7"></span>h towarów <span class="ff5">- </span>ogółem<span class="ff5"> </span></div></div><div class="c x10f y660 w5a h17"><div class="t m0 x59 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">(156 366)     </span></div></div><div class="c x8 y660 wad h17"><div class="t m0 xb8 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">(176 764)     </span></div></div><div class="c x89 y660 w87 h17"><div class="t m0 x21 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">(47 421)     </span></div></div><div class="c x110 y660 wae h17"><div class="t m0 x21 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">(27 092)     </span></div></div><div class="c x111 y660 waf h17"><div class="t m0 x59 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">        <span class="ls0">(407 643)     </span></div></div><div class="c x4 y661 wac h46"><div class="t m0 x19 h11 y3ab ff4 fs3 fc0 sc0 ls0 ws0">Zysk brutto ze spr<span class="_ _7"></span>z<span class="_ _1"></span>edaży<span class="ff5"> </span></div></div><div class="c x10f y661 w5a h46"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">48 528      </span></div></div><div class="c x8 y661 wad h46"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">76 432      </span></div></div><div class="c x89 y661 w87 h46"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">17 787</span>     <span class="ls0"> </span></div></div><div class="c x110 y661 wae h46"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">21 446</span>     <span class="ls0"> </span></div></div><div class="c x111 y661 waf h46"><div class="t m0 xcb h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">164 193      </span></div></div><div class="c x4 y662 wac h15"><div class="t m0 x19 h11 y66 ff4 fs3 fc0 sc0 ls0 ws0">Marża brutto ze s<span class="_ _0"></span>przedaży<span class="ff5"> </span></div></div><div class="c x10f y662 w5a h15"><div class="t m0 x3 h11 y66 ff5 fs3 fc0 sc0 ls6 ws0">24%<span class="ls0"> </span></div></div><div class="c x8 y662 wad h15"><div class="t m0 x100 h11 y66 ff5 fs3 fc0 sc0 ls6 ws0">30%<span class="ls0"> </span></div></div><div class="c x89 y662 w87 h15"><div class="t m0 x100 h11 y66 ff5 fs3 fc0 sc0 ls6 ws0">27%<span class="ls0"> </span></div></div><div class="c x110 y662 wae h15"><div class="t m0 x100 h11 y66 ff5 fs3 fc0 sc0 ls6 ws0">44%<span class="ls0"> </span></div></div><div class="c x111 y662 waf h15"><div class="t m0 x34 h11 y66 ff5 fs3 fc0 sc0 ls6 ws0">29%<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y663 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y664 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y665 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y666 w31 h80"><div class="t m0 x19 h11 y659 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zone<span class="_ _1"></span> <span class="ff5"> </span></div><div class="t m0 x19 h11 y474 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2022 <span class="ls31">r.</span> </div></div><div class="c x91 y666 w87 h80"><div class="t m0 x6a h2d y659 ffd fs3 fc0 sc0 ls0 ws0">SPRZEDAŻ </div><div class="t m0 x1a h2d y474 ff9 fs3 fc0 sc0 ls0 ws0">ZAGRANICZNA </div></div><div class="c x29 y666 wa7 h80"><div class="t m0 x4e h2d y65a ff9 fs3 fc0 sc0 ls0 ws0">HURT </div></div><div class="c x89 y666 w87 h80"><div class="t m0 xc8 h2d y659 ff9 fs3 fc0 sc0 ls0 ws0">SIECI </div><div class="t m0 x2d h2d y474 ff9 fs3 fc0 sc0 ls0 ws0">HANDLOWE </div></div><div class="c x110 y666 wae h80"><div class="t m0 x6a h2d y659 ffd fs3 fc0 sc0 ls0 ws0">SPRZEDAŻ </div><div class="t m0 x12 h2d y474 ff9 fs3 fc0 sc0 ls0 ws0">DETALICZNA </div></div><div class="c x111 y666 waf h80"><div class="t m0 x37 h11 y65a ff5 fs3 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x4 y667 w31 h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">Przychody </div></div><div class="c x91 y667 w87 h12"><div class="t m0 x55 h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y667 wa7 h12"><div class="t m0 x101 h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y667 w87 h12"><div class="t m0 x55 h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y667 wae h12"><div class="t m0 x55 h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x111 y667 waf h12"><div class="t m0 x101 h7 y66 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y668 w31 h10"><div class="t m0 x105 h7 y63 ff3 fs3 fc0 sc0 ls0 ws0">Sprzedaż na rzec<span class="_ _0"></span>z klientó<span class="_ _7"></span>w z<span class="_ _1"></span>ewnętrznych<span class="ff2"> </span></div><div class="t m0 x105 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">wg kierunkó<span class="_ _7"></span>w g<span class="_ _1"></span>eograficznyc<span class="_ _7"></span>h:<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x91 y668 w87 h10"><div class="t m0 x7f h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x29 y668 wa7 h10"><div class="t m0 x3 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x89 y668 w87 h10"><div class="t m0 x7f h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x110 y668 wae h10"><div class="t m0 x7f h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x111 y668 waf h10"><div class="t m0 x3 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y669 w31 h1c"><div class="t m0 x3a h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Polska </div></div><div class="c x91 y669 w87 h1c"><div class="t m0 xf h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x29 y669 wa7 h1c"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">259 657      </span></div></div><div class="c x89 y669 w87 h1c"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">69 098      </span></div></div><div class="c x110 y669 wae h1c"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">46 949      </span></div></div><div class="c x111 y669 waf h1c"><div class="t m0 x38 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">375 704 </div></div><div class="c x4 y66a w31 h81"><div class="t m0 x3a h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe kraje<span class="ff2"> </span></div></div><div class="c x91 y66a w87 h81"><div class="t m0 x5e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">      <span class="ls0">218 606      </span></div></div><div class="c x29 y66a wa7 h81"><div class="t m0 x15 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x89 y66a w87 h81"><div class="t m0 xf h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x110 y66a wae h81"><div class="t m0 xf h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x111 y66a waf h81"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">      <span class="ls0">218 606      </span></div></div><div class="c x4 y66b w31 h14"><div class="t m0 x19 h11 y66 ff4 fs3 fc0 sc0 ls0 ws0">Przychody seg<span class="_ _0"></span>mentu ogółem<span class="ff5"> </span></div></div><div class="c x91 y66b w87 h14"><div class="t m0 x65 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">218 606      </span></div></div><div class="c x29 y66b wa7 h14"><div class="t m0 xb8 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">        <span class="ls0">259 657      </span></div></div><div class="c x89 y66b w87 h14"><div class="t m0 x1d h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">69 098      </span></div></div><div class="c x110 y66b wae h14"><div class="t m0 x58 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">46 949      </span></div></div><div class="c x111 y66b waf h14"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">594 310      </span></div></div><div class="c x4 y66c w31 h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x91 y66c w87 h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y66c wa7 h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y66c w87 h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y66c wae h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x111 y66c waf h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y252 w31 h12"><div class="t m0 x19 h11 y66 ff4 fs3 fc0 sc0 ls0 ws0">Koszt sprzedanyc<span class="_ _7"></span>h towarów<span class="ff5"> </span></div></div><div class="c x91 y252 w87 h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x29 y252 wa7 h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x89 y252 w87 h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y252 wae h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x111 y252 waf h12"><div class="t m0 x19 h11 y66 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y66d w31 h82"><div class="t m0 x22 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Sprzedaż na rzec<span class="_ _0"></span>z klientó<span class="_ _7"></span>w z<span class="_ _1"></span>ewnętrznych<span class="ff2"> </span></div></div><div class="c x91 y66d w87 h82"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">(163 591)     </span></div></div><div class="c x29 y66d wa7 h82"><div class="t m0 x5d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">       <span class="ls0">(193 900)     </span></div></div><div class="c x89 y66d w87 h82"><div class="t m0 x25 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">(49 377)     </span></div></div><div class="c x110 y66d wae h82"><div class="t m0 x24 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">(27 653)     </span></div></div><div class="c x111 y66d waf h82"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">      <span class="ls0">(434 521)     </span></div></div><div class="c x4 y66e w31 h2a"><div class="t m0 x19 h11 y96 ff5 fs3 fc0 sc0 ls0 ws0">Koszt sprzedanyc<span class="_ _7"></span>h <span class="_ _1"></span><span class="ff4">towarów </span>- <span class="ff4">ogół<span class="_ _7"></span>em<span class="ff5"> </span></span></div></div><div class="c x91 y66e w87 h2a"><div class="t m0 x20 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">(163 591)     </span></div></div><div class="c x29 y66e wa7 h2a"><div class="t m0 x58 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">    <span class="ls0">(193 900)     </span></div></div><div class="c x89 y66e w87 h2a"><div class="t m0 x12 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">        <span class="ls0">(49 377)     </span></div></div><div class="c x110 y66e wae h2a"><div class="t m0 x24 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">(27 653)     </span></div></div><div class="c x111 y66e waf h2a"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">      <span class="ls0">(434 521)     </span></div></div><div class="c x4 y3c0 w31 h83"><div class="t m0 x19 h11 y3ab ff4 fs3 fc0 sc0 ls0 ws0">Zysk brutto ze spr<span class="_ _7"></span>z<span class="_ _1"></span>edaży<span class="ff5"> </span></div></div><div class="c x91 y3c0 w87 h83"><div class="t m0 x59 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">55 015      </span></div></div><div class="c x29 y3c0 wa7 h83"><div class="t m0 x2a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">65 757      </span></div></div><div class="c x89 y3c0 w87 h83"><div class="t m0 x57 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">19 721      </span></div></div><div class="c x110 y3c0 wae h83"><div class="t m0 xb8 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">19 296      </span></div></div><div class="c x111 y3c0 waf h83"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">159 789      </span></div></div><div class="c x4 y53b w31 h12"><div class="t m0 x19 h11 y66 ff4 fs3 fc0 sc0 ls0 ws0">Marża brutto ze s<span class="_ _0"></span>przedaży<span class="ff5"> </span></div></div><div class="c x91 y53b w87 h12"><div class="t m0 x100 h11 y66 ff5 fs3 fc0 sc0 ls6 ws0">25%<span class="ls0"> </span></div></div><div class="c x29 y53b wa7 h12"><div class="t m0 x34 h11 y66 ff5 fs3 fc0 sc0 ls6 ws0">25%<span class="ls0"> </span></div></div><div class="c x89 y53b w87 h12"><div class="t m0 x100 h11 y66 ff5 fs3 fc0 sc0 ls6 ws0">29%<span class="ls0"> </span></div></div><div class="c x110 y53b wae h12"><div class="t m0 x100 h11 y66 ff5 fs3 fc0 sc0 ls6 ws0">41%<span class="ls0"> </span></div></div><div class="c x111 y53b waf h12"><div class="t m0 x34 h11 y66 ff5 fs3 fc0 sc0 ls6 ws0">27%<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x56 h4 y165 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y66f ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y670 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y3c5 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y671 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y4b6 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y3c8 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y4f7 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y672 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y673 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y489 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y674 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y675 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y676 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y677 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y678 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y637 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y679 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h8 y67a ff2 fs4 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 x3 y3b w4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y5cc ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y5cd ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb y5b5 ff2 fs0 fc0 sc0 ls5 ws0">48<span class="fs1 ls0"> </span></div></div><div class="c xd y3f w5 he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h9 y60 ff5 fs5 fc1 sc0 lsc ws0">23.<span class="ffa ls0"> <span class="ff4">Przychody <span class="_ _7"></span>z<span class="_ _1"></span>e sprzed<span class="_ _7"></span>aż<span class="_ _1"></span>y<span class="ff5"> </span></span></span></div></div><div class="c x4 y61 wb0 h10"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y61 wb1 h10"><div class="t m0 x26 h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych </div><div class="t m0 xfa h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023<span class="_ _0"></span> </div></div><div class="c x112 y61 wb2 h10"><div class="t m0 x8a h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych </div><div class="t m0 x4d h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">20</span>22<span class="_ _0"></span> </div></div><div class="c x4 y67b wb0 h3a"><div class="t m0 x19 h84 y0 ff5 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y67b wb1 h3a"><div class="t m0 x31 h1d y0 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x112 y67b wb2 h3a"><div class="t m0 xc9 h1d y0 ff2 fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y67c wb0 h3a"><div class="t m0 x19 h7 y441 ff3 fs3 fc0 sc0 ls0 ws0">Sprzedaż towarów<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c x3e y67c wb1 h3a"><div class="t m0 x80 h7 y441 ff2 fs3 fc0 sc0 ls0 ws0">571 836 </div></div><div class="c x112 y67c wb2 h3a"><div class="t m0 x1b h7 y441 ff2 fs3 fc0 sc0 ls6 ws0">594 310<span class="ls0"> </span></div></div><div class="c x4 y37d wb0 h3a"><div class="t m0 x19 h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">Przychody ze sp<span class="_ _0"></span>rzedaży raze<span class="_ _0"></span>m<span class="ff5"> </span></div></div><div class="c x3e y37d wb1 h3a"><div class="t m0 x80 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">571 836 </div></div><div class="c x112 y37d wb2 h3a"><div class="t m0 x1b h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">594 310 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x56 h1e y67d ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y67e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y67f ff3 fs2 fc0 sc0 ls0 ws0">Poniżej przestawiono<span class="_ _1"></span> strukturę geograficzną <span class="_ _1"></span>przychodów ze s<span class="_ _1"></span>przedaży.<span class="_ _3"></span><span class="ff2"> </span>Ponadto, w sprawozdaniu<span class="_ _1"></span> z działalności Spó<span class="_ _1"></span>łka </div><div class="t m0 x4 h4 y680 ff3 fs2 fc0 sc0 ls0 ws0">przedstawiła takż<span class="_ _1"></span>e informacje w podziale n<span class="_ _1"></span>a marki. <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y681 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y597 w32 h79"><div class="t m0 x19 h7 y682 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x75 y597 w46 h79"><div class="t m0 x6b h11 y683 ff4 fs3 fc0 sc0 ls0 ws0">Okres 12 miesięcy <span class="_ _7"></span>zakończony <span class="ff5"> </span></div><div class="t m0 x113 h11 y684 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023<span class="_ _0"></span> </div></div><div class="c x3d y597 wa5 h79"><div class="t m0 x100 h11 y682 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x61 y597 w5e h79"><div class="t m0 xf3 h11 y683 ff4 fs3 fc0 sc0 ls0 ws0">Okres 12 miesięcy <span class="_ _7"></span>zakończony <span class="ff5"> </span></div><div class="t m0 xf7 h11 y684 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2022 </div></div><div class="c x114 y597 wb3 h79"><div class="t m0 x100 h11 y682 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 ya1 w32 h85"><div class="t m0 x19 h7 y682 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 ya1 w46 h85"><div class="t m0 x7f h11 y682 ff4 fs3 fc0 sc0 ls0 ws0">Przychody ze sp<span class="_ _0"></span>rzedaży<span class="ff5"> </span></div></div><div class="c x3d ya1 wa5 h85"><div class="t m0 x67 h11 y682 ff4 fs3 fc0 sc0 ls0 ws0">Udział<span class="ff5"> </span></div></div><div class="c x61 ya1 w5e h85"><div class="t m0 x100 h11 y682 ff5 fs3 fc0 sc0 ls0 ws0">Przychody ze <span class="ff4">sprz<span class="_ _7"></span>e<span class="_ _1"></span>daży<span class="ff5"> </span></span></div></div><div class="c x114 ya1 wb3 h85"><div class="t m0 x67 h11 y682 ff4 fs3 fc0 sc0 ls0 ws0">Udział<span class="ff5"> </span></div></div><div class="c x4 y685 w32 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Ukraina </div></div><div class="c x75 y685 w46 h25"><div class="t m0 x115 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">37 393 </div></div><div class="c x3d y685 wa5 h25"><div class="t m0 x69 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">6,5% </div></div><div class="c x61 y685 w5e h25"><div class="t m0 x87 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">26 128 </div></div><div class="c x114 y685 wb3 h25"><div class="t m0 x69 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">4,4% </div></div><div class="c x4 y686 w32 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Rumunia </div></div><div class="c x75 y686 w46 h25"><div class="t m0 x115 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">34 407 </div></div><div class="c x3d y686 wa5 h25"><div class="t m0 x69 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">6,0% </div></div><div class="c x61 y686 w5e h25"><div class="t m0 x87 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">54 092 </div></div><div class="c x114 y686 wb3 h25"><div class="t m0 x69 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">9,1% </div></div><div class="c x4 y249 w32 h24"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Węgry<span class="ff2"> </span></div></div><div class="c x75 y249 w46 h24"><div class="t m0 x115 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">23 905 </div></div><div class="c x3d y249 wa5 h24"><div class="t m0 x69 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">4,2% </div></div><div class="c x61 y249 w5e h24"><div class="t m0 x87 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">21 096 </div></div><div class="c x114 y249 wb3 h24"><div class="t m0 x69 h7 yd1 ff2 fs3 fc0 sc0 ls6 ws0">3,<span class="ls0">6% </span></div></div><div class="c x4 y687 w32 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Białoruś<span class="ff2"> </span></div></div><div class="c x75 y687 w46 h25"><div class="t m0 x115 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">21 324 </div></div><div class="c x3d y687 wa5 h25"><div class="t m0 x69 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">3,7% </div></div><div class="c x61 y687 w5e h25"><div class="t m0 x87 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">18 419 </div></div><div class="c x114 y687 wb3 h25"><div class="t m0 x69 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">3,1% </div></div><div class="c x4 y688 w32 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Kraje Bałtyc<span class="_ _0"></span>kie<span class="ff2"> </span></div></div><div class="c x75 y688 w46 h25"><div class="t m0 x115 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">20 090 </div></div><div class="c x3d y688 wa5 h25"><div class="t m0 x69 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">3,5% </div></div><div class="c x61 y688 w5e h25"><div class="t m0 x87 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">22 399 </div></div><div class="c x114 y688 wb3 h25"><div class="t m0 x69 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">3,8% </div></div><div class="c x4 y2ac w32 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Czechy </div></div><div class="c x75 y2ac w46 h25"><div class="t m0 x115 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">11 786 </div></div><div class="c x3d y2ac wa5 h25"><div class="t m0 x69 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">2,1% </div></div><div class="c x61 y2ac w5e h25"><div class="t m0 x87 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">11 193 </div></div><div class="c x114 y2ac wb3 h25"><div class="t m0 x69 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">1,9% </div></div><div class="c x4 y689 w32 h24"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Bułgaria<span class="ff2"> </span></div></div><div class="c x75 y689 w46 h24"><div class="t m0 x115 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">10 057 </div></div><div class="c x3d y689 wa5 h24"><div class="t m0 x69 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">1,8% </div></div><div class="c x61 y689 w5e h24"><div class="t m0 x8e h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">9 348 </div></div><div class="c x114 y689 wb3 h24"><div class="t m0 x69 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">1,6% </div></div><div class="c x4 y68a w32 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Mołdawia<span class="ff2"> </span></div></div><div class="c x75 y68a w46 h25"><div class="t m0 x116 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">8 708 </div></div><div class="c x3d y68a wa5 h25"><div class="t m0 x69 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">1,5% </div></div><div class="c x61 y68a w5e h25"><div class="t m0 x87 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">11 825 </div></div><div class="c x114 y68a wb3 h25"><div class="t m0 x69 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">2,0% </div></div><div class="c x4 y68b w32 h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">Grecja </div></div><div class="c x75 y68b w46 h25"><div class="t m0 x116 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">6 969 </div></div><div class="c x3d y68b wa5 h25"><div class="t m0 x69 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">1,2% </div></div><div class="c x61 y68b w5e h25"><div class="t m0 x8e h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">7 016 </div></div><div class="c x114 y68b wb3 h25"><div class="t m0 x69 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">1,2% </div></div><div class="c x4 y68c w32 h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">Rosja </div></div><div class="c x75 y68c w46 h25"><div class="t m0 x116 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">6 075 </div></div><div class="c x3d y68c wa5 h25"><div class="t m0 x69 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">1,1% </div></div><div class="c x61 y68c w5e h25"><div class="t m0 x8e h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">7 335 </div></div><div class="c x114 y68c wb3 h25"><div class="t m0 x69 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">1,2% </div></div><div class="c x4 y68d w32 h24"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Niemcy </div></div><div class="c x75 y68d w46 h24"><div class="t m0 x116 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">4 792 </div></div><div class="c x3d y68d wa5 h24"><div class="t m0 x69 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">0,8% </div></div><div class="c x61 y68d w5e h24"><div class="t m0 x8e h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">6 641 </div></div><div class="c x114 y68d wb3 h24"><div class="t m0 x69 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">1,1% </div></div><div class="c x4 y68e w32 h25"><div class="t m0 x19 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">Europa - <span class="ff3">pozostałe k<span class="_ _0"></span>raje UE<span class="ff2"> </span></span></div></div><div class="c x75 y68e w46 h25"><div class="t m0 x116 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">9 321 </div></div><div class="c x3d y68e wa5 h25"><div class="t m0 x69 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">1,6% </div></div><div class="c x61 y68e w5e h25"><div class="t m0 x87 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">10 965 </div></div><div class="c x114 y68e wb3 h25"><div class="t m0 x69 h7 yd1 ff2 fs3 fc0 sc0 ls0 ws0">1,8% </div></div><div class="c x4 y68f w32 h25"><div class="t m0 x19 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">Europa - <span class="ff3">pozostałe k<span class="_ _0"></span>raje spoza UE<span class="ff2"> </span></span></div></div><div class="c x75 y68f w46 h25"><div class="t m0 x116 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">7 546 </div></div><div class="c x3d y68f wa5 h25"><div class="t m0 x69 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">1,3% </div></div><div class="c x61 y68f w5e h25"><div class="t m0 x8e h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">8 991 </div></div><div class="c x114 y68f wb3 h25"><div class="t m0 x69 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">1,5% </div></div><div class="c x4 y690 w32 h25"><div class="t m0 x19 h7 yd5 ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe <span class="ff2">konty<span class="_ _0"></span>nenty </span></div></div><div class="c x75 y690 w46 h25"><div class="t m0 x116 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">2 521 </div></div><div class="c x3d y690 wa5 h25"><div class="t m0 x69 h7 yd5 ff2 fs3 fc0 sc0 ls6 ws0">0,<span class="ls0">5% </span></div></div><div class="c x61 y690 w5e h25"><div class="t m0 x8e h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">3 158 </div></div><div class="c x114 y690 wb3 h25"><div class="t m0 x69 h7 yd5 ff2 fs3 fc0 sc0 ls0 ws0">0,5% </div></div><div class="c x4 y691 w32 h45"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Razem eksport<span class="_ _0"></span> </div></div><div class="c x75 y691 w46 h45"><div class="t m0 x8c h11 y3e1 ff5 fs3 fc0 sc0 ls0 ws0">204 894 </div></div><div class="c x3d y691 wa5 h45"><div class="t m0 x6a h11 y3e1 ff5 fs3 fc0 sc0 ls0 ws0">35,8% </div></div><div class="c x61 y691 w5e h45"><div class="t m0 x4a h11 y3e1 ff5 fs3 fc0 sc0 ls0 ws0">218 606 </div></div><div class="c x114 y691 wb3 h45"><div class="t m0 x6a h11 y3e1 ff5 fs3 fc0 sc0 ls0 ws0">36,8% </div></div><div class="c x4 y692 w32 h86"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Polska </div></div><div class="c x75 y692 w46 h86"><div class="t m0 x8c h7 y3ab ff2 fs3 fc0 sc0 ls0 ws0">366 942 </div></div><div class="c x3d y692 wa5 h86"><div class="t m0 x6a h7 y3ab ff2 fs3 fc0 sc0 ls0 ws0">64,2% </div></div><div class="c x61 y692 w5e h86"><div class="t m0 x4a h7 y3ab ff2 fs3 fc0 sc0 ls0 ws0">375 704 </div></div><div class="c x114 y692 wb3 h86"><div class="t m0 x6a h7 y3ab ff2 fs3 fc0 sc0 ls0 ws0">63,2% </div></div><div class="c x4 y47b w32 h45"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Razem przychod<span class="_ _0"></span>y ze sprzedaży<span class="_ _0"></span><span class="ff5"> </span></div></div><div class="c x75 y47b w46 h45"><div class="t m0 x8c h11 y387 ff5 fs3 fc0 sc0 ls0 ws0">571 836 </div></div><div class="c x3d y47b wa5 h45"><div class="t m0 x57 h11 y387 ff5 fs3 fc0 sc0 ls0 ws0">100,0% </div></div><div class="c x61 y47b w5e h45"><div class="t m0 x4a h11 y387 ff5 fs3 fc0 sc0 ls0 ws0">594 310 </div></div><div class="c x114 y47b wb3 h45"><div class="t m0 x57 h11 y387 ff5 fs3 fc0 sc0 ls0 ws0">100,0% </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 yb1 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y693 ff3 fs2 fc0 sc0 ls0 ws0">Spółka <span class="_ _17"></span>od <span class="_ _17"></span>dłuższego <span class="_ _17"></span>czasu <span class="_ _17"></span>obecna <span class="_ _3"></span>jest <span class="_ _17"></span>na <span class="_ _17"></span>rynkach <span class="_ _17"></span>Europy<span class="_ _1"></span> <span class="_ _3"></span>Ws<span class="_ _1"></span>chodniej, <span class="_ _17"></span>a <span class="_ _17"></span>w <span class="_ _3"></span>szcz<span class="_ _1"></span>ególności <span class="_ _17"></span>w <span class="_ _17"></span>Ukrainie, <span class="_ _3"></span>Biał<span class="_ _1"></span>orusi <span class="_ _17"></span>i <span class="_ _17"></span>Rosji. </div><div class="t m0 x4 h4 y694 ff3 fs2 fc0 sc0 ls0 ws0">Mimo <span class="_ _17"></span>długiej <span class="_ _17"></span>obecnoś<span class="_ _1"></span>ci <span class="_ _17"></span>na <span class="_ _17"></span>tych <span class="_ _17"></span>ryn<span class="_ _1"></span>kach <span class="_ _17"></span>Spółka <span class="_ _17"></span>nie <span class="_ _17"></span>pos<span class="_ _1"></span>iadała <span class="_ _17"></span>tam <span class="_ _17"></span>aktywów, <span class="_ _17"></span>a <span class="_ _17"></span>transak<span class="_ _1"></span>cje <span class="_ _17"></span>z <span class="_ _17"></span>lokalnymi <span class="_ _17"></span>klientam<span class="_ _1"></span>i <span class="_ _17"></span>miały </div><div class="t m0 x4 h4 y397 ff3 fs2 fc0 sc0 ls0 ws0">charakter kró<span class="_ _1"></span>tkoterminowy<span class="ff2">. <span class="_ _1"></span>Konflikt <span class="_ _1"></span>rosyjs<span class="_ _1"></span>ko <span class="_ _1"></span></span>–<span class="ff2"> </span>ukr<span class="_ _1"></span>aiński rozp<span class="_ _1"></span>oczęty dzia<span class="_ _1"></span>łaniami wojenn<span class="_ _1"></span>ymi w d<span class="_ _1"></span>niu 24 <span class="_ _1"></span>lutego <span class="_ _1"></span>2022 <span class="_ _1"></span>roku </div><div class="t m0 x4 h4 y5e1 ff3 fs2 fc0 sc0 ls0 ws0">zakłócił <span class="_ _17"></span>relacje <span class="_ _3"></span>handlowe <span class="_ _17"></span>na <span class="_ _3"></span>tych <span class="_ _17"></span>rynkach, <span class="_ _3"></span>czego <span class="_ _17"></span>efektem <span class="_ _3"></span>było <span class="_ _17"></span>czasowe <span class="_ _3"></span>zamrożen<span class="_ _1"></span>ie <span class="_ _3"></span>relacji <span class="_ _17"></span>z <span class="_ _3"></span>n<span class="_ _1"></span>iektórymi <span class="_ _3"></span>klienta<span class="_ _1"></span>mi <span class="_ _3"></span>albo </div><div class="t m0 x4 h4 y695 ff3 fs2 fc0 sc0 ls0 ws0">wstrzymanie <span class="_ _10"> </span>współpracy<span class="_ _1"></span>. <span class="_ _10"> </span>Należy <span class="_ _10"></span>podkreślić, <span class="_ _10"> </span>że <span class="_ _10"> </span>S<span class="_ _1"></span>półka <span class="_ _10"></span>przestrzegała <span class="_ _10"> </span>wszystkich <span class="_ _10"> </span>sankcji <span class="_ _10"> </span>nałożonych <span class="_ _10"> </span>przez <span class="_ _10"> </span>polski <span class="_ _10"> </span>rząd, </div><div class="t m0 x4 h4 y696 ff3 fs2 fc0 sc0 ls0 ws0">struktury  Unii <span class="_ _11"> </span>Europejskiej, <span class="_ _11"> </span>rządy  in<span class="_ _0"></span>nych <span class="_ _11"> </span>pańs<span class="_ _1"></span>tw <span class="_ _11"> </span>oraz <span class="_ _11"> </span>instytucje  m<span class="_ _7"></span>iędzy<span class="_ _1"></span>narodowe  na <span class="_ _10"> </span>po<span class="_ _1"></span>dmioty,  osoby<span class="_ _0"></span> <span class="_ _11"> </span>oraz  towary </div><div class="t m0 x4 h4 y697 ff3 fs2 fc0 sc0 ls0 ws0">wskazane <span class="_ _17"></span>w <span class="_ _10"></span>odpowiednich <span class="_ _17"></span>aktach <span class="_ _10"></span>prawnych. <span class="_ _17"></span>TOYA <span class="_ _17"></span>S.A. <span class="_ _17"></span>wdro<span class="_ _1"></span>żyła <span class="_ _17"></span>odpo<span class="_ _1"></span>wiednie <span class="_ _17"></span>proc<span class="_ _3"></span>edury <span class="_ _10"></span>w <span class="_ _17"></span>tym <span class="_ _17"></span>zakresie. <span class="_ _17"></span>Wdro<span class="_ _1"></span>żone </div><div class="t m0 x4 h4 y698 ff3 fs2 fc0 sc0 ls0 ws0">procedury <span class="_ _1"></span>oraz <span class="_ _1"></span>koniecznoś<span class="_ _1"></span>ć weryfikacji <span class="_ _1"></span>i <span class="_ _1"></span>spełnienia <span class="_ _1"></span>wszy<span class="_ _1"></span>stkich <span class="_ _1"></span>sankcji <span class="_ _1"></span>gospodarczych <span class="_ _1"></span>powodowały <span class="_ _1"></span>jednak<span class="_ _1"></span> spo<span class="_ _1"></span>wolnienie </div><div class="t m0 x4 h4 y699 ff3 fs2 fc0 sc0 ls0 ws0">obrotu <span class="_ _11"> </span>handlowego <span class="_ _11"> </span>z <span class="_ _10"> </span>klienta<span class="_ _1"></span>mi <span class="_ _11"> </span>z <span class="_ _10"> </span>ty<span class="_ _1"></span>ch <span class="_ _11"> </span>rynków, <span class="_ _10"> </span>co <span class="_ _11"> </span>jest <span class="_ _11"> </span>jed<span class="_ _1"></span>nak <span class="_ _11"> </span>niezależne <span class="_ _10"> </span>od <span class="_ _11"> </span>Spółki.  Może <span class="_ _10"> </span>mieć <span class="_ _11"> </span>to <span class="_ _11"> </span>wpływ <span class="_ _10"> </span>na <span class="_ _11"> </span>obr<span class="_ _1"></span>ót<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y69a ff3 fs2 fc0 sc0 ls0 ws0">handlowy z klien<span class="_ _1"></span>tami obecnymi na tych<span class="_ _1"></span> rynkach w przys<span class="_ _1"></span>złych kwartałach.  <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y69b ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y69c ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y69d ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y69e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y69f ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y1f8 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y1f9 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6a0 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6a1 ff2 fs2 fc0 sc0 ls0 ws0"> <span class="_ _e"> </span> </div></div></div><div class="pi" ></div></div><div id="pf31" class="pf w0 h0" ><div class="pc pc31 w0 h0"><img class="bi x81 y3b wb4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y5cc ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y5cd ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb y5b5 ff2 fs0 fc0 sc0 ls5 ws0">49<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h9 y301 ff5 fs5 fc1 sc0 lsc ws0">24.<span class="ffa ls0"> <span class="ff4">Koszty <span class="_ _7"></span>według rodzaju oraz koszt <span class="_ _7"></span>sprz<span class="_ _1"></span>edanych tow<span class="_ _7"></span>ar<span class="_ _1"></span>ów<span class="ff5"> </span></span></span></div></div><div class="c x4 y61 wb5 h10"><div class="t m0 x117 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y61 wb6 h10"><div class="t m0 xb8 h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych <span class="ff5"> </span></div><div class="t m0 xa2 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023<span class="_ _0"></span> </div></div><div class="c xd6 y61 wb7 h10"><div class="t m0 xb8 h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych </div><div class="t m0 xa2 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">202</span>2<span class="_ _7"></span> </div></div><div class="c x4 y6a2 wb5 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c xd0 y6a2 wb6 h25"><div class="t m0 xc1 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">9 219 </div></div><div class="c xd6 y6a2 wb7 h25"><div class="t m0 xc1 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">9 276 </div></div><div class="c x4 y220 wb5 h24"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zużycie mater<span class="_ _7"></span>iałów i energii<span class="ff2"> </span></div></div><div class="c xd0 y220 wb6 h24"><div class="t m0 xc1 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">6 277 </div></div><div class="c xd6 y220 wb7 h24"><div class="t m0 xc1 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">7 100 </div></div><div class="c x4 y330 wb5 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Usługi obce, w ty<span class="_ _0"></span>m:<span class="ff2"> </span></div></div><div class="c xd0 y330 wb6 h25"><div class="t m0 xa3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">25 511 </div></div><div class="c xd6 y330 wb7 h25"><div class="t m0 xa3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">28 141 </div></div><div class="c x4 y61b wb5 h25"><div class="t m0 x118 h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">koszty transportu<span class="_ _1"></span> </div></div><div class="c x119 y61b wb8 h25"><div class="t m0 x6d h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">7 414 </div></div><div class="c xd6 y61b wb9 h25"><div class="t m0 x6d h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">8 080 </div></div><div class="c x4 y6a3 wb5 h25"><div class="t m0 x118 h56 y465 ff8 fs7 fc0 sc0 ls0 ws0">usługi magazynowe<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x119 y6a3 wb8 h25"><div class="t m0 xaf h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">201 </div></div><div class="c xd6 y6a3 wb9 h25"><div class="t m0 x6d h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">3 602 </div></div><div class="c x4 y6a4 wb5 h25"><div class="t m0 x118 h56 y6a5 ff8 fs7 fc0 sc0 ls0 ws0">opłaty eksploatacyjne do<span class="_ _1"></span>tyczące umów naj<span class="_ _1"></span>mu powierzchni<span class="_ _3"></span><span class="ff7"> </span></div></div><div class="c x119 y6a4 wb8 h25"><div class="t m0 x6d h56 y6a5 ff7 fs7 fc0 sc0 ls0 ws0">2 463 </div></div><div class="c xd6 y6a4 wb9 h25"><div class="t m0 x6d h56 y6a5 ff7 fs7 fc0 sc0 ls0 ws0">2 651 </div></div><div class="c x4 y63e wb5 h24"><div class="t m0 x118 h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">koszty IT i telekomunikacyjne<span class="_ _1"></span> </div></div><div class="c x119 y63e wb8 h24"><div class="t m0 x6d h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">2 504 </div></div><div class="c xd6 y63e wb9 h24"><div class="t m0 x6d h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">2 230 </div></div><div class="c x4 y5f4 wb5 h25"><div class="t m0 x118 h56 y465 ff8 fs7 fc0 sc0 ls0 ws0">usługi dostępu do platform<span class="_ _1"></span> sprzedaży onlin<span class="_ _1"></span>e<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x119 y5f4 wb8 h25"><div class="t m0 x6d h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">6 849 </div></div><div class="c xd6 y5f4 wb9 h25"><div class="t m0 x6d h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">6 490 </div></div><div class="c x4 y9d wb5 h25"><div class="t m0 x118 h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">koszty prawne, audyt <span class="_ _1"></span>i doradztwo<span class="_ _1"></span> </div></div><div class="c x119 y9d wb8 h25"><div class="t m0 x6d h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">2 412 </div></div><div class="c xd6 y9d wb9 h25"><div class="t m0 x6d h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">1 892 </div></div><div class="c x4 y6a6 wb5 h25"><div class="t m0 x118 h56 y6a5 ff8 fs7 fc0 sc0 ls0 ws0">pozostałe<span class="ff7"> </span></div></div><div class="c x119 y6a6 wb8 h25"><div class="t m0 x6d h56 y6a5 ff7 fs7 fc0 sc0 ls0 ws0">3 668 </div></div><div class="c xd6 y6a6 wb9 h25"><div class="t m0 x6d h56 y6a5 ff7 fs7 fc0 sc0 ls0 ws0">3 196 </div></div><div class="c x4 y6a7 wb5 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Podatki i<span class="_ _0"></span> opłaty<span class="ff2"> </span></div></div><div class="c xd0 y6a7 wb6 h25"><div class="t m0 xc1 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">2 389 </div></div><div class="c xd6 y6a7 wb7 h25"><div class="t m0 xc1 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">1 762 </div></div><div class="c x4 y3f8 wb5 h24"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Koszty świadczeń <span class="_ _0"></span>pracownic<span class="_ _0"></span>zych<span class="ff2"> </span></div></div><div class="c xd0 y3f8 wb6 h24"><div class="t m0 xa3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">47 951 </div></div><div class="c xd6 y3f8 wb7 h24"><div class="t m0 xa3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">43 459 </div></div><div class="c x4 y598 wb5 h27"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe koszty<span class="_ _0"></span> rodzajowe<span class="ff2"> </span></div></div><div class="c xd0 y598 wb6 h27"><div class="t m0 xc1 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">6 387 </div></div><div class="c xd6 y598 wb7 h27"><div class="t m0 xc1 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">4 595 </div></div><div class="c x4 y6a8 wb5 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Wartość spr<span class="_ _0"></span>zedanych to<span class="_ _0"></span>warów<span class="ff2"> </span></div></div><div class="c xd0 y6a8 wb6 h25"><div class="t m0 x97 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">407 643 </div></div><div class="c xd6 y6a8 wb7 h25"><div class="t m0 x97 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">434 521 </div></div><div class="c x4 y6a9 wb5 h49"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Koszty wg rodzaju ora<span class="_ _7"></span>z wartość sprzedanych towar<span class="_ _7"></span>ów razem<span class="ff5"> </span></div></div><div class="c xd0 y6a9 wb6 h49"><div class="t m0 x97 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">505 377 </div></div><div class="c xd6 y6a9 wb7 h49"><div class="t m0 x97 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">528 854 </div></div><div class="c x4 y6aa wb5 h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y6aa wb6 h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xd6 y6aa wb7 h25"><div class="t m0 x19 h4 y0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y6ab wb5 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Koszty sprzedaży, w ty<span class="_ _7"></span>m:<span class="ff2"> </span></div></div><div class="c xd0 y6ab wb6 h25"><div class="t m0 xa3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">74 142 </div></div><div class="c xd6 y6ab wb7 h25"><div class="t m0 xa3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">73 143 </div></div><div class="c x4 y5bf wb5 h25"><div class="t m0 x11a h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">amortyzacja </div></div><div class="c x119 y5bf wb8 h25"><div class="t m0 x6d h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">7 649 </div></div><div class="c xd6 y5bf wb9 h25"><div class="t m0 x6d h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">7 601 </div></div><div class="c x4 y6ac wb5 h25"><div class="t m0 x11a h56 y6a5 ff8 fs7 fc0 sc0 ls0 ws0">koszty świadczeń pracowni<span class="_ _1"></span>czych<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x119 y6ac wb8 h25"><div class="t m0 x2e h56 y6a5 ff7 fs7 fc0 sc0 ls0 ws0">31 140 </div></div><div class="c xd6 y6ac wb9 h25"><div class="t m0 x2e h56 y6a5 ff7 fs7 fc0 sc0 ls0 ws0">28 550 </div></div><div class="c x4 y6ad wb5 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Koszty administ<span class="_ _0"></span>racyjne, w ty<span class="_ _7"></span>m<span class="_ _1"></span>: </div></div><div class="c xd0 y6ad wb6 h25"><div class="t m0 xa3 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">23 5<span class="ls6">92</span> </div></div><div class="c xd6 y6ad wb7 h25"><div class="t m0 xa3 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">21 190 </div></div><div class="c x4 y59c wb5 h24"><div class="t m0 x11a h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">amortyzacja </div></div><div class="c x119 y59c wb8 h24"><div class="t m0 x6d h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">1 570 </div></div><div class="c xd6 y59c wb9 h24"><div class="t m0 x6d h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">1 675 </div></div><div class="c x4 y2ea wb5 h25"><div class="t m0 x11a h56 y465 ff8 fs7 fc0 sc0 ls0 ws0">koszty świadczeń pracowni<span class="_ _1"></span>czych<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x119 y2ea wb8 h25"><div class="t m0 x2e h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">16 811 </div></div><div class="c xd6 y2ea wb9 h25"><div class="t m0 x2e h56 y465 ff7 fs7 fc0 sc0 ls0 ws0">14 909 </div></div><div class="c x4 y6ae wb5 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Koszt sprzedanyc<span class="_ _0"></span>h towarów<span class="ff2"> </span></div></div><div class="c xd0 y6ae wb6 h25"><div class="t m0 x97 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">407 643 </div></div><div class="c xd6 y6ae wb7 h25"><div class="t m0 x97 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">434 521 </div></div><div class="c x4 y6af wb5 h39"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Koszty <span class="ff4">sprzeda<span class="_ _0"></span>ży, administracyj<span class="_ _7"></span>ne<span class="_ _1"></span><span class="ff5"> </span>oraz wartość sprz<span class="_ _7"></span>e<span class="_ _1"></span>danych towa<span class="_ _7"></span>r<span class="_ _1"></span>ów razem<span class="ff5"> </span></span></div></div><div class="c xd0 y6af wb6 h39"><div class="t m0 x97 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">505 377 </div></div><div class="c xd6 y6af wb7 h39"><div class="t m0 x97 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">528 854 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h1d y6b0 ff2 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6b1 ff3 fs2 fc0 sc0 ls0 ws0">Spółka nie pro<span class="_ _1"></span>wadzi istotnych pra<span class="_ _1"></span>c badawczych i ro<span class="_ _1"></span>zwojowych.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 xe h9 y6b2 ff5 fs5 fc1 sc0 lsc ws0">25.<span class="ffa ls0"> <span class="ff4">Koszty <span class="_ _7"></span>świadczeń pracowniczych <span class="ff5"> </span></span></span></div></div><div class="c x4 y2b6 w19 h10"><div class="t m0 x11b h11 y6b3 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c y2b6 wba h10"><div class="t m0 x5e h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych <span class="ff5"> </span></div><div class="t m0 x53 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023<span class="_ _0"></span> </div></div><div class="c x2f y2b6 we h10"><div class="t m0 xcb h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych </div><div class="t m0 x17 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">202</span>2<span class="_ _7"></span> </div></div><div class="c x4 y6b4 w19 h13"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Wynagrodzenia <span class="_ _7"></span>z<span class="_ _1"></span> umów o pracę i<span class="_ _7"></span> powołania<span class="ff2"> </span></div></div><div class="c x11c y6b4 wba h13"><div class="t m0 xaf h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">37 394 </div></div><div class="c x2f y6b4 we h13"><div class="t m0 x6f h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">32 985 </div></div><div class="c x4 y6b5 w19 h53"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Wynagrodzenie pe<span class="_ _7"></span>rsonelu tymczasowego or<span class="_ _0"></span>az umowy zlece<span class="_ _0"></span>nia </div></div><div class="c x11c y6b5 wba h53"><div class="t m0 xae h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">1 946 </div></div><div class="c x2f y6b5 we h53"><div class="t m0 xa h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">2 705 </div></div><div class="c x4 y434 w19 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Koszty ubezpiec<span class="_ _7"></span>z<span class="_ _1"></span>eń społecznych<span class="ff2"> </span></div></div><div class="c x11c y434 wba h25"><div class="t m0 xae h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">7 124 </div></div><div class="c x2f y434 we h25"><div class="t m0 xa h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">6 233 </div></div><div class="c x4 y609 w19 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Koszt rezerwy na <span class="_ _7"></span>niewykorzystane ur<span class="_ _7"></span>l<span class="_ _1"></span>opy </div></div><div class="c x11c y609 wba h25"><div class="t m0 x87 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">91<span class="ls0"> </span></div></div><div class="c x2f y609 we h25"><div class="t m0 x6d h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">194<span class="ls0"> </span></div></div><div class="c x4 y567 w19 h24"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Koszty rezerwy n<span class="_ _7"></span>a <span class="ff3">świadczenia emerytalne</span> </div></div><div class="c x11c y567 wba h24"><div class="t m0 x87 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">58<span class="ls0"> </span></div></div><div class="c x2f y567 we h24"><div class="t m0 xaf h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">79<span class="ls0"> </span></div></div><div class="c x4 y2f6 w19 h45"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Koszty wypłacony<span class="_ _0"></span>ch świadczeń <span class="_ _0"></span>emerytalny<span class="_ _7"></span>ch i podobnych<span class="ff2"> </span></div></div><div class="c x11c y2f6 wba h45"><div class="t m0 x87 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">38<span class="ls0"> </span></div></div><div class="c x2f y2f6 we h45"><div class="t m0 xaf h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">18<span class="ls0"> </span></div></div><div class="c x4 y6b6 w19 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe koszty<span class="_ _0"></span> świadczeń pr<span class="_ _0"></span>acowniczych<span class="ff2"> </span></div></div><div class="c x11c y6b6 wba h25"><div class="t m0 xae h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">1 300 </div></div><div class="c x2f y6b6 we h25"><div class="t m0 xa h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">1 245 </div></div><div class="c x4 y6b7 w19 h25"><div class="t m0 x19 h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">Koszty świadcz<span class="_ _0"></span>eń pracowniczych ra<span class="_ _7"></span>zem, w tym:<span class="ff5"> </span></div></div><div class="c x11c y6b7 wba h25"><div class="t m0 xaf h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">47 951 </div></div><div class="c x2f y6b7 we h25"><div class="t m0 x6f h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">43 459 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 hb y6b8 ff2 fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6b9 ff3 fs2 fc0 sc0 ls0 ws0">Poniżej przedsta<span class="_ _1"></span>wiono inform<span class="_ _1"></span>ację dotyczącą iloś<span class="_ _1"></span>ci pracowników<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y29e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y29f ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6ba ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6bb ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6bc ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6bd ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x81 y6be w57 h87"><div class="t m0 x19 h7 y6bf ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x11d y6be wd h87"><div class="t m0 xcb h11 y6bf ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych <span class="ff5"> </span></div><div class="t m0 x17 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023<span class="_ _0"></span> </div></div><div class="c x11e y6be wbb h87"><div class="t m0 x5d h11 y6bf ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych </div><div class="t m0 x3c h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">202</span>2<span class="_ _7"></span> </div></div><div class="c x81 y4b8 w57 h3a"><div class="t m0 x1a h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Przeciętna l<span class="_ _7"></span>iczba zatrudnionych w pr<span class="_ _0"></span>zeliczeniu na jede<span class="_ _7"></span>n <span class="_ _1"></span>etat<span class="ff2"> </span></div></div><div class="c x11d y4b8 wd h3a"><div class="t m0 x6d h7 y441 ff2 fs3 fc0 sc0 ls6 ws0">32<span class="ls0">2 </span></div></div><div class="c x11e y4b8 wbb h3a"><div class="t m0 x66 h7 y441 ff2 fs3 fc0 sc0 ls6 ws0">324<span class="ls0"> </span></div></div><div class="c x81 y6c0 w57 h3a"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Zatrudni<span class="_ _0"></span>eni w osobach na<span class="_ _7"></span> k<span class="_ _1"></span>oniec roku </div></div><div class="c x11d y6c0 wd h3a"><div class="t m0 x6d h7 y441 ff2 fs3 fc0 sc0 ls0 ws0">3<span class="ls6">25</span> </div></div><div class="c x11e y6c0 wbb h3a"><div class="t m0 x66 h7 y441 ff2 fs3 fc0 sc0 ls6 ws0">330<span class="ls0"> </span></div></div></div><div class="pi" ></div></div><div id="pf32" class="pf w0 h0" ><div class="pc pc32 w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y5cc ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y5cd ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb y5b5 ff2 fs0 fc0 sc0 ls5 ws0">50<span class="fs1 ls0"> </span></div></div><div class="c xd y3f w5 he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h9 y60 ff5 fs5 fc1 sc0 lsc ws0">26.<span class="ffa ls0"> <span class="ff5">P<span class="ff4">ozo<span class="_ _0"></span>stałe przychody <span class="_ _7"></span>i koszty operacyjne<span class="ff5"> </span></span></span></span></div></div><div class="c x4 y61 w57 h10"><div class="t m0 x19 h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">POZOSTAŁE PRZ<span class="_ _7"></span>YC<span class="_ _1"></span>HODY OPERA<span class="_ _7"></span>C<span class="_ _1"></span>YJNE<span class="ff5"> </span></div></div><div class="c x2b y61 wd h10"><div class="t m0 xcb h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych <span class="ff5"> </span></div><div class="t m0 x17 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023<span class="_ _0"></span> </div></div><div class="c x2f y61 w1b h10"><div class="t m0 xcb h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych </div><div class="t m0 x17 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">202</span>2<span class="_ _7"></span> </div></div><div class="c x4 y220 w57 h29"><div class="t m0 x19 h7 yce ff3 fs3 fc0 sc0 ls0 ws0">Nadwyżka dodat<span class="_ _7"></span>nich różnic kursowych nad uje<span class="_ _7"></span>m<span class="_ _1"></span>nymi dotyc<span class="_ _0"></span>ząca działalnoś<span class="_ _7"></span>ci </div><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">operacyjne<span class="_ _7"></span>j<span class="_ _1"></span> </div></div><div class="c x2b y220 wd h29"><div class="t m0 x37 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">2 529      </span></div></div><div class="c x2f y220 w1b h29"><div class="t m0 x58 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                   <span class="_ _1"></span><span class="ls0">1 023      </span></div></div><div class="c x4 y330 w57 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Przychody z tyt<span class="_ _7"></span>ułu sprzedaży pozostałej<span class="ff2"> </span></div></div><div class="c x2b y330 wd h25"><div class="t m0 x14 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">95      </span></div></div><div class="c x2f y330 w1b h25"><div class="t m0 x2a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                       <span class="_ _1"></span><span class="ls0">229      </span></div></div><div class="c x4 y6c1 w57 h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Otrzymane ods<span class="_ _0"></span>zkodowania </div></div><div class="c x2b y6c1 wd h25"><div class="t m0 x14 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">14      </span></div></div><div class="c x2f y6c1 w1b h25"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                          <span class="_ _1"></span><span class="ls0">14      </span></div></div><div class="c x4 y593 w57 h25"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Odsetki<span class="_ _7"></span> <span class="_ _1"></span>otrzymane </div></div><div class="c x2b y593 wd h25"><div class="t m0 x35 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                  <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x2f y593 w1b h25"><div class="t m0 x21 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                               <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x4 y6c2 w57 h24"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Zysk na sp<span class="_ _7"></span>rzedaży rzeczowych aktywów trwałyc<span class="_ _7"></span>h<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x2b y6c2 wd h24"><div class="t m0 x14 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">25      </span></div></div><div class="c x2f y6c2 w1b h24"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                          <span class="_ _1"></span><span class="ls0">29      </span></div></div><div class="c x4 y6c3 w57 h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Szkody komunik<span class="_ _7"></span>acyjne per saldo z otrzymanymi o<span class="_ _7"></span>dszkodowaniami </div></div><div class="c x2b y6c3 wd h25"><div class="t m0 x35 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">2     <span class="_ _1"></span> </span></div></div><div class="c x2f y6c3 w1b h25"><div class="t m0 x21 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                               <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x4 y6c4 w57 h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Inne przychody<span class="_ _7"></span> operacyjne </div></div><div class="c x2b y6c4 wd h25"><div class="t m0 x14 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">74      </span></div></div><div class="c x2f y6c4 w1b h25"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                          <span class="_ _1"></span><span class="ls0">68      </span></div></div><div class="c x4 y9d w57 h25"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Pozostałe pr<span class="_ _0"></span>zychody operac<span class="_ _0"></span>yjne razem<span class="ff5"> </span></div></div><div class="c x2b y9d wd h25"><div class="t m0 x37 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">2 739      </span></div></div><div class="c x2f y9d w1b h25"><div class="t m0 x58 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                   <span class="_ _1"></span><span class="ls0">1 363</span>     <span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 hb y46a ff2 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y6c5 wb5 h10"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">POZOSTAŁE KOSZT<span class="_ _7"></span>Y OPERACYJNE<span class="ff5"> </span></div></div><div class="c xd0 y6c5 w26 h10"><div class="t m0 x1e h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych <span class="ff5"> </span></div><div class="t m0 x7b h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023<span class="_ _0"></span> </div></div><div class="c x2f y6c5 w1b h10"><div class="t m0 xcb h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych </div><div class="t m0 x17 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">202</span>2<span class="_ _7"></span> </div></div><div class="c x4 y46c wb5 h27"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Koszty doty<span class="_ _0"></span>czące sprzedaży po<span class="_ _0"></span>zostałej<span class="ff2"> </span></div></div><div class="c xd0 y46c w26 h27"><div class="t m0 x6b h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">179      </span></div></div><div class="c x2f y46c w1b h27"><div class="t m0 x2a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                       <span class="_ _1"></span><span class="ls0">281      </span></div></div><div class="c x4 y6c6 wb5 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Zapłacone k<span class="_ _0"></span>ary i grzywny<span class="ff2"> </span></div></div><div class="c xd0 y6c6 w26 h25"><div class="t m0 xe4 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                               <span class="ls0">93      </span></div></div><div class="c x2f y6c6 w1b h25"><div class="t m0 x65 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                             <span class="_ _1"></span><span class="ls0">1      </span></div></div><div class="c x4 y6c7 wb5 h24"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Opłaty sądowe<span class="_ _7"></span> i windykacyjne<span class="ff2"> </span></div></div><div class="c xd0 y6c7 w26 h24"><div class="t m0 x34 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">3     <span class="_ _1"></span> </span></div></div><div class="c x2f y6c7 w1b h24"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                          <span class="_ _1"></span><span class="ls0">38      </span></div></div><div class="c x4 y6c8 wb5 h25"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Darowizny pr<span class="_ _0"></span>zekazane </div></div><div class="c xd0 y6c8 w26 h25"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                          <span class="ls0">5     <span class="_ _1"></span> </span></div></div><div class="c x2f y6c8 w1b h25"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                          <span class="_ _1"></span><span class="ls0">55      </span></div></div><div class="c x4 y6c9 wb5 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Spisanie nal<span class="_ _7"></span>eżności<span class="ff2"> </span></div></div><div class="c xd0 y6c9 w26 h25"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                             <span class="ls0">-<span class="_ _1"></span></span>     <span class="ls0"> </span></div></div><div class="c x2f y6c9 w1b h25"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                             <span class="_ _1"></span><span class="ls0">1      </span></div></div><div class="c x4 y6ca wb5 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Pozostałe<span class="ff2"> </span></div></div><div class="c xd0 y6ca w26 h25"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                             <span class="ls6">26</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x2f y6ca w1b h25"><div class="t m0 x5c h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                             <span class="_ _1"></span><span class="ls0">10      </span></div></div><div class="c x4 y6cb wb5 h25"><div class="t m0 x19 h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">Pozostałe kos<span class="_ _7"></span>z<span class="_ _1"></span>ty operacyjne ra<span class="_ _7"></span>z<span class="_ _1"></span>em<span class="ff5"> </span></div></div><div class="c xd0 y6cb w26 h25"><div class="t m0 x2d h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                                       <span class="ls0">306     <span class="_ _1"></span> </span></div></div><div class="c x2f y6cb w1b h25"><div class="t m0 x2a h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                                       <span class="_ _1"></span><span class="ls0">386      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y6cc ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6cd ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h9 y250 ff5 fs5 fc1 sc0 lsc ws0">27.<span class="ffa ls0"> <span class="ff5">Przychody <span class="_ _7"></span>i koszty finansowe </span></span></div></div><div class="c x4 y6ce wb5 h10"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0"> PRZYCHODY FIN<span class="_ _7"></span>ANSOWE </div></div><div class="c xd0 y6ce w26 h10"><div class="t m0 x1e h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych <span class="ff5"> </span></div><div class="t m0 x7b h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023<span class="_ _0"></span> </div></div><div class="c x2f y6ce we h10"><div class="t m0 xcb h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych </div><div class="t m0 x17 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">202</span>2<span class="_ _7"></span> </div></div><div class="c x4 y6cf wb5 h88"><div class="t m0 x19 h7 y6d0 ff3 fs3 fc0 sc0 ls0 ws0">Odsetki<span class="_ _7"></span> <span class="_ _1"></span>od środków pieni<span class="_ _7"></span>ężnych na rachunkach bankowyc<span class="_ _7"></span>h<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c xd0 y6cf w26 h88"><div class="t m0 x20 h7 y6d0 ff2 fs3 fc0 sc0 ls7 ws0">                                               <span class="ls0">216     <span class="_ _1"></span> </span></div></div><div class="c x2f y6cf we h88"><div class="t m0 x68 h7 y6d0 ff2 fs3 fc0 sc0 ls7 ws0">                                             <span class="_ _1"></span><span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x4 y6d1 wb5 h60"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Inne przychody<span class="_ _7"></span> finansowe </div></div><div class="c xd0 y6d1 w26 h60"><div class="t m0 x86 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                               <span class="ls0">5   <span class="_ _1"></span>   </span></div></div><div class="c x2f y6d1 we h60"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                             <span class="_ _1"></span><span class="ls0">3      </span></div></div><div class="c x4 y4ad wb5 h3c"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Przychody finanso<span class="_ _7"></span>we<span class="_ _1"></span> razem </div></div><div class="c xd0 y4ad w26 h3c"><div class="t m0 x20 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                               <span class="ls6">221</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x2f y4ad we h3c"><div class="t m0 x65 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                             <span class="_ _1"></span><span class="ls0">3      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h1e y6d2 ff5 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y62a w19 h10"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> KOSZTY FINANSO<span class="_ _7"></span>WE </div></div><div class="c x11c y62a wba h10"><div class="t m0 x5e h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych <span class="ff5"> </span></div><div class="t m0 x53 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023<span class="_ _0"></span> </div></div><div class="c x2f y62a we h10"><div class="t m0 xcb h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych </div><div class="t m0 x17 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">202</span>2<span class="_ _7"></span> </div></div><div class="c x4 y6d3 w19 h25"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Odsetki<span class="_ _7"></span> <span class="_ _1"></span>i prowizje od kre<span class="_ _7"></span>dytów<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x11c y6d3 wba h25"><div class="t m0 x3c h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">2 804      </span></div></div><div class="c x2f y6d3 we h25"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                     <span class="_ _1"></span><span class="ls0">8 154      </span></div></div><div class="c x4 y6d4 w19 h25"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Odsetki<span class="_ _7"></span> <span class="_ _1"></span>od zobowiązań z tytułu l<span class="_ _7"></span>easingu<span class="ff2"> </span></div></div><div class="c x11c y6d4 wba h25"><div class="t m0 xc8 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">798      </span></div></div><div class="c x2f y6d4 we h25"><div class="t m0 x5d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                         <span class="_ _1"></span><span class="ls0">723      </span></div></div><div class="c x4 y6d5 w19 h25"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Koszty finansowe r<span class="_ _7"></span>azem </div></div><div class="c x11c y6d5 wba h25"><div class="t m0 x3c h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">3 602      </span></div></div><div class="c x2f y6d5 we h25"><div class="t m0 x65 h11 y64 ff5 fs3 fc0 sc0 ls7 ws0">                                     <span class="_ _1"></span><span class="ls0">8 877      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y3c5 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 ye3 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6d6 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6d7 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6d8 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6d9 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6da ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6db ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6dc ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6dd ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6de ff2 fs2 fc0 sc0 ls0 ws0"> <span class="_ _e"> </span> </div></div></div><div class="pi" ></div></div><div id="pf33" class="pf w0 h0" ><div class="pc pc33 w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y5cc ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y5cd ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb y5b5 ff2 fs0 fc0 sc0 ls5 ws0">51<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h9 y301 ff5 fs5 fc1 sc0 lsc ws0">28.<span class="ffa ls0"> <span class="ff5">Poda<span class="_ _7"></span>t<span class="_ _1"></span>ek dochodowy<span class="_ _0"></span>  </span></span></div><div class="t m0 x4 h4 y302 ff3 fs2 fc0 sc0 ls0 ws0">Prezentowane w sp<span class="_ _1"></span>rawozdaniach finan<span class="_ _1"></span>sowych okresy<span class="_ _1"></span> sprawozdawcze obejmowały okre<span class="_ _1"></span>sy pod<span class="_ _1"></span>atkowe:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x42 h4 y6df ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">od 1 stycz<span class="_ _1"></span>nia 2023 <span class="lsd">ro</span>ku d<span class="_ _1"></span>o 31 grudnia 2023 roku<span class="_ _1"></span>, </span></span></div><div class="t m0 x42 h4 y2a5 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _1c"> </span><span class="ff2">od 1 styczn<span class="_ _1"></span>ia 2022 roku d<span class="_ _1"></span>o 31 grudnia 2022 roku<span class="_ _1"></span>, </span></span></div><div class="t m0 x70 h4 y6e0 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y6e1 w57 h10"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2b y6e1 wbc h10"><div class="t m0 xcb h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych <span class="ff5"> </span></div><div class="t m0 x17 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023<span class="_ _0"></span> </div></div><div class="c x2f y6e1 w1b h10"><div class="t m0 xcb h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych </div><div class="t m0 x17 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">202</span>2<span class="_ _7"></span> </div></div><div class="c x4 y6e2 w57 h7e"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Podatek bi<span class="_ _7"></span>eż<span class="_ _1"></span>ący<span class="ff2"> </span></div></div><div class="c x2b y6e2 wbc h7e"><div class="t m0 x1e h7 y387 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">12 620      </span></div></div><div class="c x2f y6e2 w1b h7e"><div class="t m0 x1e h7 y387 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">11 654      </span></div></div><div class="c x4 y6e3 w57 h3f"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Podatek odr<span class="_ _7"></span>oczony </div></div><div class="c x2b y6e3 wbc h3f"><div class="t m0 x1a h7 y387 ff2 fs3 fc0 sc0 ls7 ws0">                                          <span class="ls0">76     <span class="_ _1"></span> </span></div></div><div class="c x2f y6e3 w1b h3f"><div class="t m0 x68 h7 y387 ff2 fs3 fc0 sc0 ls7 ws0">                                     <span class="_ _1"></span><span class="ls0">(176)     </span></div></div><div class="c x4 y17f w57 h3f"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Podatek r<span class="_ _0"></span>azem </div></div><div class="c x2b y17f wbc h3f"><div class="t m0 x1e h11 y60d ff5 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">12 696      </span></div></div><div class="c x2f y17f w1b h3f"><div class="t m0 x1e h11 y60d ff5 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">11 478      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y65f ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6e4 ff3 fs2 fc0 sc0 ls0 ws0">We wszystkich w/w latach o<span class="_ _1"></span>bowiązywała 19% sta<span class="_ _1"></span>wka podatku<span class="_ _1"></span> dochodowego od o<span class="_ _1"></span>sób prawnych. <span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y3f8 ff3 fs2 fc0 sc0 ls0 ws0">Uzgodnienie <span class="_ _17"></span>teoretycznego <span class="_ _17"></span>podatku <span class="_ _17"></span>wynikającego <span class="_ _17"></span>z <span class="_ _17"></span>zysku <span class="_ _17"></span>przed <span class="_ _17"></span>opodatkowaniem <span class="_ _17"></span>i <span class="_ _3"></span>u<span class="_ _1"></span>stawowej<span class="_ _1"></span> <span class="_ _17"></span>stawki <span class="_ _17"></span>podatkowej <span class="_ _17"></span>do </div><div class="t m0 x4 h4 y6e5 ff3 fs2 fc0 sc0 ls0 ws0">obciążenia z tytu<span class="_ _1"></span>łu podatku dochodowego<span class="_ _1"></span><span class="ff2">, wykaza<span class="_ _1"></span>nego w wyniku<span class="_ _1"></span> finansowym<span class="_ _1"></span>, </span>przedstawia się nas<span class="_ _1"></span>tępująco: <span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x4 y6e6 wb5 h33"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y6e6 w26 h33"><div class="t m0 x1e h11 yce ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych <span class="ff5"> </span></div><div class="t m0 x7b h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023<span class="_ _0"></span> </div></div><div class="c x2f y6e6 we h33"><div class="t m0 xcb h11 yce ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych </div><div class="t m0 x17 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">202</span>2<span class="_ _7"></span> </div></div><div class="c x4 y6e7 wb5 h60"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">Zysk przed <span class="_ _7"></span>opodatkowaniem </div></div><div class="c xd0 y6e7 w26 h60"><div class="t m0 x69 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">65 591      </span></div></div><div class="c x2f y6e7 we h60"><div class="t m0 x8a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                      <span class="_ _1"></span><span class="ls0">57 547      </span></div></div><div class="c x4 y6e8 wb5 h3c"><div class="t m0 x19 h7 y562 ff3 fs3 fc0 sc0 ls0 ws0">Obowiązująca w ok<span class="_ _7"></span>resie stawka podatko<span class="_ _7"></span>wa<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c xd0 y6e8 w26 h3c"><div class="t m0 xbf h7 y562 ff2 fs3 fc0 sc0 ls6 ws0">19%<span class="ls0"> </span></div></div><div class="c x2f y6e8 we h3c"><div class="t m0 xc1 h7 y562 ff2 fs3 fc0 sc0 ls6 ws0">19%<span class="ls0"> </span></div></div><div class="c x4 y59a wb5 h3a"><div class="t m0 x19 h11 y441 ff4 fs3 fc0 sc0 ls0 ws0">Podatek wg obo<span class="_ _0"></span>wiązującej stawki po<span class="_ _7"></span>datkowej<span class="ff5"> </span></div></div><div class="c xd0 y59a w26 h3a"><div class="t m0 x69 h11 y441 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">12 462      </span></div></div><div class="c x2f y59a we h3a"><div class="t m0 x8a h11 y441 ff5 fs3 fc0 sc0 ls7 ws0">                                      <span class="_ _1"></span><span class="ls0">10 934      </span></div></div><div class="c x4 y6e9 wb5 h3d"><div class="t m0 x19 h11 y40 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y6e9 w26 h3d"><div class="t m0 xc7 h11 y40 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2f y6e9 we h3d"><div class="t m0 x31 h11 y40 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y3ff wb5 h3c"><div class="t m0 x19 h7 y562 ff3 fs3 fc0 sc0 ls0 ws0">Efekt poda<span class="_ _7"></span>t<span class="_ _1"></span>kowy nastę<span class="_ _0"></span>pujących pozycji:<span class="ff2"> </span></div></div><div class="c xd0 y3ff w26 h3c"><div class="t m0 xc7 h11 y562 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2f y3ff we h3c"><div class="t m0 x31 h11 y562 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y6ea wb5 h61"><div class="t m0 x19 h7 y4d9 ff2 fs3 fc0 sc0 ls0 ws0">- <span class="ff3">trwałe różnice<span class="_ _0"></span> podatko<span class="_ _7"></span>we –<span class="ff2"> koszty <span class="_ _1"></span> </span></span></div></div><div class="c xd0 y6ea w26 h61"><div class="t m0 x5d h7 y4d9 ff2 fs3 fc0 sc0 ls7 ws0">                                             <span class="ls0">234</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x2f y6ea we h61"><div class="t m0 x1a h7 y4d9 ff2 fs3 fc0 sc0 ls7 ws0">                                        <span class="_ _1"></span><span class="ls0">209      </span></div></div><div class="c x4 y7d wb5 h60"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">- <span class="ff3">różnice przejśc<span class="_ _7"></span>iowe na które nie utworzono ak<span class="_ _7"></span>tywa<span class="_ _1"></span><span class="ff2"> </span></span></div></div><div class="c xd0 y7d w26 h60"><div class="t m0 xcc h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x2f y7d we h60"><div class="t m0 x59 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                          <span class="_ _1"></span><span class="ls0">345      </span></div></div><div class="c x4 y20c wb5 h60"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">- <span class="ff3">podatek do<span class="_ _7"></span>tyczący poprzedniego okresu<span class="ff2"> </span></span></div></div><div class="c xd0 y20c w26 h60"><div class="t m0 x25 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                              <span class="ls0">-<span class="_ _1"></span></span>    <span class="ls0"> </span></div></div><div class="c x2f y20c we h60"><div class="t m0 x20 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                           <span class="_ _1"></span><span class="ls0">(10)     </span></div></div><div class="c x4 y6eb wb5 h74"><div class="t m0 x19 h11 y441 ff4 fs3 fc0 sc0 ls0 ws0">Podatek wyka<span class="_ _0"></span>zany w rachunku z<span class="_ _7"></span>ys<span class="_ _1"></span>ków i strat<span class="_ _0"></span><span class="ff5"> </span></div></div><div class="c xd0 y6eb w26 h74"><div class="t m0 x69 h11 y441 ff5 fs3 fc0 sc0 ls7 ws0">                            <span class="ls6">12 69<span class="ls0">6 </span></span></div></div><div class="c x2f y6eb we h74"><div class="t m0 x8a h11 y441 ff5 fs3 fc0 sc0 ls7 ws0">                                      <span class="_ _1"></span><span class="ls0">11 478 </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x56 h4 y6ec ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y390 ff3 fs2 fc0 sc0 ls0 ws0">Regulacje dotyczące <span class="_ _1"></span>podatku<span class="_ _1"></span> od <span class="_ _1"></span>towarów i <span class="_ _1"></span>usług, podatku d<span class="_ _1"></span>ochodowego od<span class="_ _1"></span> osó<span class="_ _1"></span>b prawnych ora<span class="_ _1"></span>z obciążeń <span class="_ _1"></span>związanych z </div><div class="t m0 x4 h4 y6ed ff3 fs2 fc0 sc0 ls0 ws0">ubezpieczeniami <span class="_ _10"> </span>społecznymi<span class="_ _1"></span> <span class="_ _10"> </span>podlegają <span class="_ _10"> </span>częstym <span class="_ _10"> </span>zmianom. <span class="_ _10"> </span>Te <span class="_ _10"> </span>częste <span class="_ _10"> </span>zmiany <span class="_ _10"> </span>powodują <span class="_ _10"> </span>brak  odpowiednich <span class="_ _10"></span>punktów </div><div class="t m0 x4 h4 y6ee ff3 fs2 fc0 sc0 ls0 ws0">odniesienia, <span class="_ _1b"> </span>n<span class="_ _1"></span>iespójne <span class="_ _1b"> </span>interpretacje <span class="_ _21"> </span>oraz <span class="_ _1b"> </span>nieliczne <span class="_ _1b"> </span>us<span class="_ _1"></span>tanowione <span class="_ _1b"> </span>preced<span class="_ _1"></span>ensy, <span class="_ _1b"> </span>kt<span class="_ _1"></span>óre <span class="_ _1b"> </span>mogłyby <span class="_ _21"> </span>mieć <span class="_ _1a"> </span>za<span class="_ _1"></span>stosowanie. </div><div class="t m0 x4 h4 y6ef ff3 fs2 fc0 sc0 ls0 ws0">Obowiązujące <span class="_ _17"></span>przepisy <span class="_ _3"></span>za<span class="_ _1"></span>wierają <span class="_ _17"></span>również <span class="_ _3"></span>niejasności, <span class="_ _17"></span>które <span class="_ _3"></span>p<span class="_ _1"></span>owodują <span class="_ _17"></span>różnice <span class="_ _3"></span>w <span class="_ _17"></span>opiniach, <span class="_ _17"></span>co <span class="_ _3"></span>do <span class="_ _17"></span>interpretacji <span class="_ _3"></span>prawn<span class="_ _1"></span>ej </div><div class="t m0 x4 h4 y6f0 ff3 fs2 fc0 sc0 ls0 ws0">przepisów podatkowych, <span class="_ _0"></span>zarówno <span class="_ _7"></span>pomiędzy organami <span class="_ _7"></span>pań<span class="_ _1"></span>stwowymi<span class="_ _1"></span><span class="ff2">, <span class="_ _7"></span>ja<span class="_ _1"></span>k <span class="_ _7"></span>i <span class="_ _1"></span><span class="ff3">organami <span class="_ _7"></span>p<span class="_ _1"></span>aństwowymi i <span class="_ _7"></span>przedsiębiors<span class="_ _1"></span>twami. <span class="_ _1"></span><span class="ff2"> </span></span></span></div><div class="t m0 x4 h4 y6f1 ff3 fs2 fc0 sc0 ls0 ws0">Rozliczenia <span class="_ _1"></span>podatkowe <span class="_ _1"></span>oraz <span class="_ _1"></span>in<span class="_ _1"></span>ne <span class="_ _1"></span>obszary <span class="_ _1"></span>działaln<span class="_ _1"></span>ości (na <span class="_ _1"></span>przykł<span class="_ _1"></span>ad <span class="_ _1"></span>kwestie <span class="_ _1"></span>celne <span class="_ _1"></span>czy <span class="_ _1"></span>dewizowe) <span class="_ _1"></span>mogą <span class="_ _1"></span>by<span class="_ _1"></span>ć <span class="_ _1"></span>przedmiotem </div><div class="t m0 x4 h4 y6f2 ff3 fs2 fc0 sc0 ls0 ws0">kontroli <span class="_ _10"> </span>organów, <span class="_ _10"> </span>które <span class="_ _10"> </span>upra<span class="_ _1"></span>wnione <span class="_ _10"> </span>są <span class="_ _10"> </span>do <span class="_ _10"> </span>nakład<span class="_ _1"></span>ania <span class="_ _10"> </span>wysokich <span class="_ _10"> </span>kar <span class="_ _10"> </span>i <span class="_ _10"> </span>grzywien, <span class="_ _10"> </span>a <span class="_ _10"> </span>wszelkie <span class="_ _10"> </span>dodatko<span class="_ _1"></span>we <span class="_ _10"></span>zobowiązania </div><div class="t m0 x4 h4 y6f3 ff3 fs2 fc0 sc0 ls0 ws0">podatkowe, <span class="_ _1"></span>wynikające z <span class="_ _1"></span>kontro<span class="_ _1"></span>li, <span class="_ _1"></span>muszą <span class="_ _1"></span>zostać <span class="_ _1"></span>zapłacon<span class="_ _1"></span>e wraz z <span class="_ _1"></span>wysokimi o<span class="_ _1"></span>dsetkami. <span class="_ _1"></span>Te warun<span class="_ _1"></span>ki powod<span class="_ _1"></span>ują, że <span class="_ _1"></span>ryzyko<span class="_ _1"></span> </div><div class="t m0 x4 h4 y6f4 ff3 fs2 fc0 sc0 ls0 ws0">podatkowe w Polsce jest <span class="_ _1"></span>większe n<span class="_ _1"></span>iż w krajach o b<span class="_ _1"></span>ardziej dojrzałym sy<span class="_ _1"></span>stemie podatkowym.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y6f5 ff3 fs2 fc0 sc0 ls0 ws0">W <span class="_ _17"></span>ko<span class="_ _1"></span>nsekwencji, <span class="_ _10"></span>kwoty <span class="_ _17"></span>prezentowane <span class="_ _10"></span>i <span class="_ _17"></span>ujawnian<span class="_ _1"></span>e <span class="_ _17"></span>w <span class="_ _10"></span>sprawozdaniach <span class="_ _10"></span>finansowych <span class="_ _10"></span>mogą <span class="_ _17"></span>się <span class="_ _10"></span>zmienić <span class="_ _17"></span>w<span class="_ _1"></span><span class="ff2"> </span>p<span class="_ _1"></span>rzyszłoś<span class="_ _1"></span>ci <span class="_ _17"></span>w </div><div class="t m0 x4 h4 y6f6 ff2 fs2 fc0 sc0 ls0 ws0">wyniku ostateczn<span class="_ _1"></span>ej decyzji organu k<span class="_ _1"></span>ontroli podatkowej. <span class="_ _1"></span> </div><div class="t m0 x4 h4 y6f7 ff3 fs2 fc0 sc0 ls0 ws0">Z <span class="_ _10"></span>dniem <span class="_ _17"></span>15 <span class="_ _10"> </span>lipca <span class="_ _10"> </span>2016 <span class="_ _10"></span>r. <span class="_ _10"></span>do <span class="_ _10"></span>Ordynacji <span class="_ _10"></span>Podatkowej <span class="_ _17"></span>zo<span class="_ _1"></span>stały <span class="_ _10"></span>wprowadzone <span class="_ _10"></span>zmiany <span class="_ _10"></span>w <span class="_ _10"></span>celu <span class="_ _17"></span>u<span class="_ _1"></span>względnienia <span class="_ _10"></span>postanowień </div><div class="t m0 x4 h4 y6f8 ff3 fs2 fc0 sc0 ls0 ws0">Ogólnej <span class="_ _3"></span>Klauzuli <span class="_ _3"></span>Zapobiegającej <span class="_ _3"></span>Nad<span class="_ _1"></span>użyciom <span class="_ _3"></span>(GAAR). <span class="_ _3"></span>GAAR <span class="_ _3"></span>ma <span class="_ _3"></span>zapobiegać <span class="_ _3"></span>powsta<span class="_ _1"></span>waniu <span class="_ _3"></span>i<span class="_ _1"></span><span class="ff2"> wykorzy<span class="_ _1"></span>stywaniu <span class="_ _3"></span>sztucznych </span></div><div class="t m0 x4 h4 y6f9 ff2 fs2 fc0 sc0 ls0 ws0">struktur prawnych <span class="_ _7"></span>tworzo<span class="_ _1"></span>nych <span class="_ _7"></span>w celu <span class="_ _7"></span><span class="ff3">unikn<span class="_ _1"></span>ięcia zapłaty <span class="_ _7"></span>podatku<span class="_ _1"></span> <span class="_ _7"></span>w Polsce. <span class="_ _7"></span>GAAR definiuje <span class="_ _7"></span>unikanie opodatkowania, jako </span></div><div class="t m0 x4 h4 y6fa ff3 fs2 fc0 sc0 ls0 ws0">czynność <span class="_ _17"></span>dokonaną <span class="_ _3"></span>przede <span class="_ _17"></span>wszystkim <span class="_ _17"></span>w <span class="_ _1"></span>celu <span class="_ _17"></span>osiągnięcia <span class="_ _3"></span>korzy<span class="_ _1"></span>ści <span class="_ _17"></span>podatkowej, <span class="_ _3"></span>sprzecznej<span class="_ _1"></span><span class="ff2">,<span class="_ _1"></span> <span class="_ _3"></span></span>w <span class="_ _17"></span>danych <span class="_ _3"></span>oko<span class="_ _1"></span>licznościach<span class="_ _1"></span><span class="ff2">, <span class="_ _3"></span><span class="ls31">z </span></span></div><div class="t m0 x4 h4 y6fb ff2 fs2 fc0 sc0 ls0 ws0">przedmiotem <span class="_ _17"></span>i <span class="_ _3"></span>celem <span class="_ _3"></span>p<span class="_ _1"></span>rzepisy <span class="_ _17"></span>ustawy <span class="_ _3"></span>podatkowej. <span class="_ _17"></span> <span class="_ _3"></span>Zgodnie <span class="_ _3"></span>z <span class="_ _17"></span>G<span class="_ _1"></span><span class="ls32">AAR</span>, <span class="_ _17"></span><span class="ff3">taka <span class="_ _3"></span>czynn<span class="_ _1"></span>ość <span class="_ _3"></span>nie <span class="_ _17"></span>skutkuje <span class="_ _3"></span>osiągnięciem <span class="_ _17"></span>korzyści </span></div><div class="t m0 x4 h4 y4fa ff3 fs2 fc0 sc0 ls0 ws0">podatkowej, <span class="_ _10"> </span>jeżeli <span class="_ _10"></span>sposób <span class="_ _10"></span>działania <span class="_ _10"></span>był <span class="_ _17"></span>s<span class="_ _1"></span>ztuczny. <span class="_ _10"></span>Wszelkie <span class="_ _10"></span>występowanie <span class="_ _17"></span>(i) <span class="_ _10"> </span>nieuzas<span class="_ _1"></span>adnionego <span class="_ _10"> </span>dzielenia <span class="_ _10"></span>operacji, <span class="_ _10"></span>(ii) </div><div class="t m0 x4 h4 y6fc ff3 fs2 fc0 sc0 ls0 ws0">angażowania podmiotów pośredniczących mimo braku uzasadnienia ekonomicznego lub gospodar<span class="_ _3"></span>czego, (iii) elementów </div><div class="t m0 x4 h4 y6fd ff3 fs2 fc0 sc0 ls0 ws0">wzajemnie <span class="_ _18"> </span>się <span class="_ _18"> </span>znos<span class="_ _1"></span>zących <span class="_ _18"> </span>lub <span class="_ _18"> </span>kompens<span class="_ _1"></span>ujących <span class="_ _18"> </span>ora<span class="_ _1"></span>z <span class="_ _18"> </span>(iv) <span class="_ _18"> </span>inne <span class="_ _18"> </span>działan<span class="_ _1"></span>ia <span class="_ _18"> </span>o <span class="_ _18"> </span>podobnym <span class="_ _18"> </span>działaniu <span class="_ _18"> </span>do <span class="_ _13"> </span>wcześniej </div><div class="t m0 x4 h4 y6fe ff3 fs2 fc0 sc0 ls0 ws0">wspomnianych, mogą być potraktowane jako przesłanka ist<span class="_ _0"></span>nienia sztucznych czynności<span class="_ _1"></span><span class="ff2">, </span>podlegających przepisom GAAR. </div><div class="t m0 x4 h4 y6ff ff2 fs2 fc0 sc0 ls0 ws0">Nowe regulac<span class="ff3">je będą <span class="_ _1"></span>wymagać znaczn<span class="_ _1"></span>ie większego osądu przy<span class="_ _1"></span> ocenie skutkó<span class="_ _1"></span>w podatkowych p<span class="_ _1"></span>oszczególnych tra<span class="_ _1"></span>nsakcji.<span class="_ _3"></span></span> </div><div class="t m0 x4 h4 y39f ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y700 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y354 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf34" class="pf w0 h0" ><div class="pc pc34 w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y5cc ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y5cd ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb y5b5 ff2 fs0 fc0 sc0 ls5 ws0">52<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y41 ff3 fs2 fc0 sc0 ls0 ws0">Klauzulę <span class="_ _1"></span>GAAR <span class="_ _1"></span>n<span class="_ _1"></span>ależy <span class="_ _1"></span>sto<span class="_ _1"></span>sować <span class="_ _1"></span>w <span class="_ _3"></span>odniesieniu <span class="_ _1"></span>d<span class="_ _1"></span>o <span class="_ _1"></span>transakcji <span class="_ _1"></span>d<span class="_ _1"></span>okonanych <span class="_ _3"></span>po <span class="_ _1"></span>jej <span class="_ _1"></span>wejściu <span class="_ _3"></span>w <span class="_ _1"></span>życie <span class="_ _1"></span>o<span class="_ _1"></span>raz <span class="_ _1"></span>do <span class="_ _1"></span>tra<span class="_ _1"></span>nsakcji, <span class="_ _1"></span>któ<span class="_ _1"></span>re </div><div class="t m0 x4 h4 y178 ff3 fs2 fc0 sc0 ls0 ws0">zostały przeprowadzone przed <span class="_ _0"></span>wejściem w<span class="_ _0"></span> życie <span class="_ _7"></span>klauzuli GAAR, ale <span class="_ _7"></span>dla których<span class="_ _1"></span><span class="ff2">, </span>po dacie <span class="_ _7"></span>wejścia klauzuli w <span class="_ _7"></span>życie<span class="ff2">,<span class="_ _1"></span> </span>korzyści </div><div class="t m0 x4 h4 y179 ff3 fs2 fc0 sc0 ls0 ws0">były <span class="_ _1b"> </span>lu<span class="_ _1"></span>b <span class="_ _1b"> </span>są <span class="_ _1b"> </span>nad<span class="_ _1"></span>al <span class="_ _1b"> </span>osiąga<span class="_ _1"></span>ne. <span class="_ _1b"> </span>Wdrożenie <span class="_ _1b"> </span>powyżs<span class="_ _1"></span>zych <span class="_ _1b"> </span>przep<span class="_ _1"></span>isów <span class="_ _1b"> </span>umożli<span class="_ _1"></span>wi <span class="_ _1b"> </span>polskim <span class="_ _1b"> </span>o<span class="_ _1"></span>rganom <span class="_ _1b"> </span>ko<span class="_ _1"></span>ntroli <span class="_ _1b"> </span>pod<span class="_ _1"></span>atkowej </div><div class="t m0 x4 h4 y17a ff3 fs2 fc0 sc0 ls0 ws0">kwestionowanie <span class="_ _21"> </span>realizowanych<span class="_ _1"></span> <span class="_ _1b"> </span>przez <span class="_ _21"> </span>podat<span class="_ _1"></span>ników <span class="_ _1b"> </span>p<span class="_ _1"></span>rawnych <span class="_ _21"> </span>ustaleń <span class="_ _21"> </span>i <span class="_ _1b"> </span>porozu<span class="_ _1"></span>mień, <span class="_ _1b"> </span>takich <span class="_ _21"> </span>jak <span class="_ _21"> </span>restrukturyzacja <span class="_ _21"> </span>i </div><div class="t m0 x4 h4 y17b ff2 fs2 fc0 sc0 ls0 ws0">reorganizacja grupy.<span class="_ _1"></span> </div><div class="t m0 x4 h4 y17c ff3 fs2 fc0 sc0 ls0 ws0">Spółka <span class="_ _1e"> </span>ujmuje <span class="_ _1e"> </span>i <span class="_ _1e"> </span>wycenia <span class="_ _1e"> </span>akty<span class="_ _1"></span>wa <span class="_ _1e"> </span>lub <span class="_ _1e"> </span>zobowiązania <span class="_ _1e"> </span>z <span class="_ _1e"> </span>ty<span class="_ _1"></span>tułu <span class="_ _1e"> </span>bieżącego <span class="_ _1e"> </span>i <span class="_ _1e"> </span>odroczonego <span class="_ _1e"> </span>pod<span class="_ _1"></span>atku <span class="_ _1e"> </span>dochodowego <span class="_ _1e"> </span>przy </div><div class="t m0 x4 h4 y28a ff3 fs2 fc0 sc0 ls0 ws0">zastosowan<span class="_ _1"></span>iu wymogów MSR 12 <span class="_ _7"></span>„<span class="_ _1"></span>Podatek dochodowy” w oparciu o zysk, po<span class="_ _0"></span>dstawę opodatkowania i stawki podatkowe, </div><div class="t m0 x4 h4 y357 ff3 fs2 fc0 sc0 ls0 ws0">uwzględniając ocenę n<span class="_ _1"></span>iepewności związany<span class="_ _1"></span>c<span class="ff2">h z<span class="_ _1"></span> rozliczeniami podatko<span class="_ _1"></span>wymi. <span class="_ _1"></span> </span></div><div class="t m0 x4 h4 y701 ff3 fs2 fc0 sc0 ls0 ws0">Gdy istnieje niepewność co d<span class="_ _1"></span>o tego, czy i w jakim zak<span class="_ _1"></span>resie organ podat<span class="_ _1"></span>kowy będzie akceptował p<span class="_ _1"></span>oszczególne rozliczenia </div><div class="t m0 x4 h4 y702 ff3 fs2 fc0 sc0 ls0 ws0">podatkowe trans<span class="_ _1"></span>akcji, Spółka ujmuje te rozliczenia uwz<span class="_ _1"></span>ględniając <span class="_ _1"></span>ocenę niepewności.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y703 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y704 ff5 fs2 fc0 sc0 ls0 ws0">Odroczony po<span class="_ _1"></span>datek doc<span class="_ _1"></span>hodowy </div></div><div class="c x4 y705 wac h89"><div class="t m0 x19 h11 y706 ff4 fs3 fc0 sc0 ls0 ws0">Według stanu na 3<span class="_ _7"></span>1 grudnia 202<span class="ff5">3 </span></div></div><div class="c x10f y705 wb3 h89"><div class="t m0 x105 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Aktywa </div></div><div class="c x93 y705 w8b h89"><div class="t m0 x59 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania<span class="ff2"> </span></div></div><div class="c x11c y705 waf h89"><div class="t m0 x4e h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Netto<span class="ff2"> </span></div></div><div class="c xe1 y705 wbd h89"><div class="t m0 x58 h11 y707 ff4 fs3 fc0 sc0 ls0 ws0">Według stanu <span class="_ _0"></span><span class="ff5"> </span></div><div class="t m0 x12 h11 y706 ff5 fs3 fc0 sc0 ls0 ws0">na 1 stycznia </div><div class="t m0 x67 h11 y68 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 netto<span class="ff2"> </span></span></div></div><div class="c x11f y705 w9a h89"><div class="t m0 x39 h11 y707 ff5 fs3 fc0 sc0 ls0 ws0">Rozpoznane </div><div class="t m0 x20 h11 y706 ff5 fs3 fc0 sc0 ls0 ws0"> w wyniku finans<span class="_ _0"></span>owym </div><div class="t m0 x39 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">/ kapitałach<span class="ff2"> </span></div></div><div class="c x4 y50b wac h19"><div class="t m0 x19 h11 y7c ff4 fs3 fc0 sc0 ls0 ws0">Aktywa trwałe <span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c x10f y50b wb3 h19"><div class="t m0 x19 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y50b w8b h19"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c y50b waf h19"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe1 y50b wbd h19"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x11f y50b w9a h19"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y708 wac h18"><div class="t m0 x19 h7 y99 ff3 fs3 fc0 sc0 ls0 ws0">Różnica w wart<span class="_ _7"></span>ość bilansowej i podatkowe<span class="_ _0"></span>j </div><div class="t m0 x19 h7 y63 ff3 fs3 fc0 sc0 ls0 ws0">rzeczowych akt<span class="_ _7"></span>ywów trwałych i wartości </div><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">niemateri<span class="_ _0"></span>alnych i prawny<span class="_ _7"></span>ch<span class="_ _1"></span> </div></div><div class="c x10f y708 wb3 h18"><div class="t m0 x5d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x93 y708 w8b h18"><div class="t m0 x24 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">1 019      </span></div></div><div class="c x11c y708 waf h18"><div class="t m0 x26 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">(1 019)     </span></div></div><div class="c xe1 y708 wbd h18"><div class="t m0 x8a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">(786)     </span></div></div><div class="c x11f y708 w9a h18"><div class="t m0 x5e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">(233)     </span></div></div><div class="c x4 y310 wac h19"><div class="t m0 x19 h7 y7a ff3 fs3 fc0 sc0 ls0 ws0">Aktywa z tyt<span class="_ _0"></span>ułu prawa do użyt<span class="_ _0"></span>kowania<span class="ff2"> </span></div></div><div class="c x10f y310 wb3 h19"><div class="t m0 x5d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x93 y310 w8b h19"><div class="t m0 x24 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">3 771      </span></div></div><div class="c x11c y310 waf h19"><div class="t m0 x26 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">(3 771)     </span></div></div><div class="c xe1 y310 wbd h19"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">(2 444)     </span></div></div><div class="c x11f y310 w9a h19"><div class="t m0 x57 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">(1 327)     </span></div></div><div class="c x4 y709 wac h19"><div class="t m0 x19 h11 y7a ff5 fs3 fc0 sc0 ls0 ws0">Aktywa obrotowe <span class="_ _7"></span> </div></div><div class="c x10f y709 wb3 h19"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y709 w8b h19"><div class="t m0 x3 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c y709 waf h19"><div class="t m0 x3 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe1 y709 wbd h19"><div class="t m0 x120 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11f y709 w9a h19"><div class="t m0 xc1 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y70a wac h13"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Odpis akt<span class="_ _7"></span>ual<span class="_ _1"></span>izujący zapasy<span class="ff2"> </span></div></div><div class="c x10f y70a wb3 h13"><div class="t m0 xcb h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">563      </span></div></div><div class="c x93 y70a w8b h13"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y70a waf h13"><div class="t m0 x21 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">563      </span></div></div><div class="c xe1 y70a wbd h13"><div class="t m0 x59 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">407      </span></div></div><div class="c x11f y70a w9a h13"><div class="t m0 x6a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">156      </span></div></div><div class="c x4 y70b wac h7b"><div class="t m0 x19 h7 y70c ff3 fs3 fc0 sc0 ls0 ws0">Aktywa z tyt<span class="_ _0"></span>ułu spodziewanyc<span class="_ _7"></span>h zwrotów<span class="ff2"> </span></div></div><div class="c x10f y70b wb3 h7b"><div class="t m0 x5d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x93 y70b w8b h7b"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">72      </span></div></div><div class="c x11c y70b waf h7b"><div class="t m0 x59 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">(72)     </span></div></div><div class="c xe1 y70b wbd h7b"><div class="t m0 x8a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">(17)     </span></div></div><div class="c x11f y70b w9a h7b"><div class="t m0 x5e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">(55)     </span></div></div><div class="c x4 y646 wac h13"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Odpis akt<span class="_ _7"></span>ual<span class="_ _1"></span>izujący nale<span class="_ _0"></span>żności<span class="ff2"> </span></div></div><div class="c x10f y646 wb3 h13"><div class="t m0 xcb h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">              <span class="ls6">35<span class="ls0">4</span></span>     <span class="ls0"> </span></div></div><div class="c x93 y646 w8b h13"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y646 waf h13"><div class="t m0 x21 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls6">35<span class="ls0">4</span></span>     <span class="ls0"> </span></div></div><div class="c xe1 y646 wbd h13"><div class="t m0 x59 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">369      </span></div></div><div class="c x11f y646 w9a h13"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="lsb">(1<span class="ls0">5)     </span></span></div></div><div class="c x4 y42a wac h19"><div class="t m0 x19 h7 y7a ff3 fs3 fc0 sc0 ls0 ws0">Wycena bilan<span class="_ _7"></span>sowa należności w walucie o<span class="_ _0"></span>bcej<span class="ff2"> </span></div></div><div class="c x10f y42a wb3 h19"><div class="t m0 x5d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">6      </span></div></div><div class="c x93 y42a w8b h19"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y42a waf h19"><div class="t m0 x5d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">6      </span></div></div><div class="c xe1 y42a wbd h19"><div class="t m0 x59 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">225      </span></div></div><div class="c x11f y42a w9a h19"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">(219)     </span></div></div><div class="c x4 y70d wac h10"><div class="t m0 x19 h7 y63 ff3 fs3 fc0 sc0 ls0 ws0">Wycena bilan<span class="_ _7"></span>sowa środków pieniężnych <span class="_ _0"></span>w </div><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">walucie o<span class="_ _0"></span>bcej </div></div><div class="c x10f y70d wb3 h10"><div class="t m0 x5d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">1      </span></div></div><div class="c x93 y70d w8b h10"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y70d waf h10"><div class="t m0 x5d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">1      </span></div></div><div class="c xe1 y70d wbd h10"><div class="t m0 x21 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">-</span>     <span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x11f y70d w9a h10"><div class="t m0 x38 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">1      </span></div></div><div class="c x4 y70e wac h19"><div class="t m0 x19 h11 y7a ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania dług<span class="_ _7"></span>oterminowe <span class="ff5"> </span></div></div><div class="c x10f y70e wb3 h19"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y70e w8b h19"><div class="t m0 x3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c y70e waf h19"><div class="t m0 x3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe1 y70e wbd h19"><div class="t m0 x120 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11f y70e w9a h19"><div class="t m0 xc1 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y70f wac h41"><div class="t m0 x19 h7 yd5 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu leasi<span class="_ _7"></span>ngu <span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x10f y70f wb3 h41"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">2 929      </span></div></div><div class="c x93 y70f w8b h41"><div class="t m0 x57 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y70f waf h41"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">2 929      </span></div></div><div class="c xe1 y70f wbd h41"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">1 044      </span></div></div><div class="c x11f y70f w9a h41"><div class="t m0 x2a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">1 885      </span></div></div><div class="c x4 y4ab wac h13"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Rezerwa z tytułu <span class="_ _7"></span>odpraw emerytalnych<span class="ff2"> </span></div></div><div class="c x10f y4ab wb3 h13"><div class="t m0 x30 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">       <span class="ls0">129      </span></div></div><div class="c x93 y4ab w8b h13"><div class="t m0 x57 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y4ab waf h13"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">129      </span></div></div><div class="c xe1 y4ab wbd h13"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">108      </span></div></div><div class="c x11f y4ab w9a h13"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                   <span class="_ _1"></span><span class="ls0">21      </span></div></div><div class="c x4 y710 wac h8a"><div class="t m0 x19 h7 y60d ff2 fs3 fc0 sc0 ls0 ws0">Wycena udziel<span class="_ _0"></span>onych gwaranc<span class="_ _0"></span>ji </div></div><div class="c x10f y710 wb3 h8a"><div class="t m0 x2a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">5      </span></div></div><div class="c x93 y710 w8b h8a"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y710 waf h8a"><div class="t m0 x2d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">5      </span></div></div><div class="c xe1 y710 wbd h8a"><div class="t m0 x8a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                             <span class="ls0">6      </span></div></div><div class="c x11f y710 w9a h8a"><div class="t m0 x59 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">(1)     </span></div></div><div class="c x4 y47b wac h19"><div class="t m0 x19 h11 y7a ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania krót<span class="_ _7"></span>koterminowe<span class="ff5"> </span></div></div><div class="c x10f y47b wb3 h19"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y47b w8b h19"><div class="t m0 x3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c y47b waf h19"><div class="t m0 x3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe1 y47b wbd h19"><div class="t m0 x120 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11f y47b w9a h19"><div class="t m0 xc1 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y711 wac h19"><div class="t m0 x19 h7 y7a ff3 fs3 fc0 sc0 ls0 ws0">Rezerwy na zobo<span class="_ _0"></span>wiązania<span class="ff2"> </span></div></div><div class="c x10f y711 wb3 h19"><div class="t m0 xcb h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">335      </span></div></div><div class="c x93 y711 w8b h19"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y711 waf h19"><div class="t m0 x21 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">335      </span></div></div><div class="c xe1 y711 wbd h19"><div class="t m0 x59 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">161      </span></div></div><div class="c x11f y711 w9a h19"><div class="t m0 x6a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                        <span class="ls0">174      </span></div></div><div class="c x4 y694 wac h10"><div class="t m0 x19 h7 y63 ff3 fs3 fc0 sc0 ls0 ws0">Wycena bilan<span class="_ _7"></span>sowa zobowiązań </div><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">krótkote<span class="_ _7"></span>rminowych<span class="ff2"> </span></div></div><div class="c x10f y694 wb3 h10"><div class="t m0 x5d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x93 y694 w8b h10"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">24      </span></div></div><div class="c x11c y694 waf h10"><div class="t m0 x59 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">(24)     </span></div></div><div class="c xe1 y694 wbd h10"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                          <span class="ls0">(6)     </span></div></div><div class="c x11f y694 w9a h10"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">(18)     </span></div></div><div class="c x4 y346 wac h19"><div class="t m0 x19 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">Rezerwa na ni<span class="_ _0"></span>ewykorzyst<span class="_ _7"></span>ane urlopy i premie </div></div><div class="c x10f y346 wb3 h19"><div class="t m0 x5d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">1 468      </span></div></div><div class="c x93 y346 w8b h19"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y346 waf h19"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">1 468      </span></div></div><div class="c xe1 y346 wbd h19"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">1 344      </span></div></div><div class="c x11f y346 w9a h19"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">124      </span></div></div><div class="c x4 y36c wac h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Odsetki<span class="_ _7"></span> na<span class="_ _1"></span>liczone </div></div><div class="c x10f y36c wb3 h13"><div class="t m0 x5d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x93 y36c w8b h13"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y36c waf h13"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c xe1 y36c wbd h13"><div class="t m0 x59 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">85      </span></div></div><div class="c x11f y36c w9a h13"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">(85)     </span></div></div><div class="c x4 y712 wac h19"><div class="t m0 x19 h7 y7a ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu leasi<span class="_ _7"></span>ngu<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x10f y712 wb3 h19"><div class="t m0 x33 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">790      </div></div><div class="c x93 y712 w8b h19"><div class="t m0 x58 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y712 waf h19"><div class="t m0 x67 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">790      </span></div></div><div class="c xe1 y712 wbd h19"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">1 245      </span></div></div><div class="c x11f y712 w9a h19"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">(455)     </span></div></div><div class="c x4 y519 wac h6d"><div class="t m0 x19 h7 y557 ff2 fs3 fc0 sc0 ls0 ws0">Rezerwa na gwaranc<span class="_ _0"></span>je </div></div><div class="c x10f y519 wb3 h6d"><div class="t m0 xcb h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">191      </span></div></div><div class="c x93 y519 w8b h6d"><div class="t m0 x1d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y519 waf h6d"><div class="t m0 x21 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">191      </span></div></div><div class="c xe1 y519 wbd h6d"><div class="t m0 x59 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                       <span class="ls0">213      </span></div></div><div class="c x11f y519 w9a h6d"><div class="t m0 x5e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">(22)     </span></div></div><div class="c x4 y191 wac h13"><div class="t m0 x19 h11 y68 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff5">Razem podatek od<span class="_ _7"></span>roczony, w tym<span class="ff2"> </span></span></div></div><div class="c x10f y191 wb3 h13"><div class="t m0 x68 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">6 771      </span></div></div><div class="c x93 y191 w8b h13"><div class="t m0 x21 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">4 886      </span></div></div><div class="c x11c y191 waf h13"><div class="t m0 x25 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">1 885      </span></div></div><div class="c xe1 y191 wbd h13"><div class="t m0 x22 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">1 954      </span></div></div><div class="c x11f y191 w9a h13"><div class="t m0 xcb h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                 <span class="ls0">(69)     </span></div></div><div class="c x4 y713 wac h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">    <span class="ls0">- wykazany w wyniku <span class="_ _7"></span>finansowym </span></div></div><div class="c x10f y713 wb3 h13"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y713 w8b h13"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c y713 waf h13"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe1 y713 wbe h13"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11f y713 w9a h13"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                         <span class="ls0">(<span class="ls6">76</span>)     </span></div></div><div class="c x4 y714 wac h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">    <span class="ls0">- <span class="ff3">wykazany w kapit<span class="_ _0"></span>ałach własnych (*<span class="_ _7"></span>)<span class="ff2"> </span></span></span></div></div><div class="c x10f y714 wb3 h13"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y714 w8b h13"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c y714 waf h13"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe1 y714 wbe h13"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11f y714 w9a h13"><div class="t m0 x38 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                            <span class="ls0">7      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h7 y715 ff2 fs3 fc0 sc0 lsb ws0">(*) <span class="ff3 fs7 ls0">dotyczy podatku od<span class="_ _1"></span>roczonego o<span class="_ _1"></span>d strat aktuarialnych w<span class="_ _1"></span>ykazanego w innych ca<span class="_ _1"></span>łkowitych doch<span class="_ _1"></span>odach <span class="_ _1"></span><span class="ff2"> </span></span></div><div class="t m0 x4 h1e y5cb ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y716 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y717 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y718 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y56e ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y719 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y3a1 ff5 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf35" class="pf w0 h0" ><div class="pc pc35 w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y5cc ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y5cd ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb y5b5 ff2 fs0 fc0 sc0 ls5 ws0">53<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x4 y71a wac h89"><div class="t m0 x19 h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">Według stanu na 3<span class="_ _7"></span>1 grudnia 202<span class="ff5">2 </span></div></div><div class="c x10f y71a wb3 h89"><div class="t m0 x105 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Aktywa </div></div><div class="c x93 y71a w8b h89"><div class="t m0 x59 h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania<span class="ff2"> </span></div></div><div class="c x11c y71a waf h89"><div class="t m0 x4e h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Netto<span class="ff2"> </span></div></div><div class="c xe1 y71a wbd h89"><div class="t m0 x58 h11 y99 ff4 fs3 fc0 sc0 ls0 ws0">Według stanu <span class="_ _0"></span><span class="ff5"> </span></div><div class="t m0 x12 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">na 1 stycznia </div><div class="t m0 x67 h11 y64 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">2 netto<span class="ff2"> </span></span></div></div><div class="c x11f y71a w9a h89"><div class="t m0 x39 h11 y99 ff5 fs3 fc0 sc0 ls0 ws0">Rozpoznane </div><div class="t m0 x20 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0"> w wyniku finans<span class="_ _0"></span>owym </div><div class="t m0 x39 h11 y64 ff4 fs3 fc0 sc0 ls0 ws0">/ kapitałach<span class="ff2"> </span></div></div><div class="c x4 y71b wac h19"><div class="t m0 x19 h11 y7a ff4 fs3 fc0 sc0 ls0 ws0">Aktywa trwałe <span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c x10f y71b wb3 h19"><div class="t m0 x19 h11 y0 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y71b w8b h19"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c y71b waf h19"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe1 y71b wbd h19"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x11f y71b w9a h19"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y71c wac h18"><div class="t m0 x19 h7 y99 ff3 fs3 fc0 sc0 ls0 ws0">Różnica w wart<span class="_ _7"></span>ość bilansowej i podatkowe<span class="_ _0"></span>j </div><div class="t m0 x19 h7 y63 ff3 fs3 fc0 sc0 ls0 ws0">rzeczowych akt<span class="_ _7"></span>ywów trwałych i wartości </div><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">niemateri<span class="_ _0"></span>alnych i prawny<span class="_ _7"></span>ch<span class="_ _1"></span> </div></div><div class="c x10f y71c wb3 h18"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x93 y71c w8b h18"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">786      </span></div></div><div class="c x11c y71c waf h18"><div class="t m0 xb8 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">(786)     </span></div></div><div class="c xe1 y71c wbd h18"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">(727)     </span></div></div><div class="c x11f y71c w9a h18"><div class="t m0 xcb h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="_ _1"></span><span class="ls0">(59)     </span></div></div><div class="c x4 y3f2 wac h19"><div class="t m0 x19 h7 y7a ff3 fs3 fc0 sc0 ls0 ws0">Aktywa z tyt<span class="_ _0"></span>ułu prawa do użyt<span class="_ _0"></span>kowania<span class="ff2"> </span></div></div><div class="c x10f y3f2 wb3 h19"><div class="t m0 x58 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x93 y3f2 w8b h19"><div class="t m0 x21 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">2 444      </span></div></div><div class="c x11c y3f2 waf h19"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">        <span class="ls0">(2 444)     </span></div></div><div class="c xe1 y3f2 wbd h19"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">(2 683)     </span></div></div><div class="c x11f y3f2 w9a h19"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">239      </span></div></div><div class="c x4 y71d wac h19"><div class="t m0 x19 h11 y7a ff5 fs3 fc0 sc0 ls0 ws0">Aktywa obrotowe <span class="_ _7"></span> </div></div><div class="c x10f y71d wb3 h19"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y71d w8b h19"><div class="t m0 x3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c y71d waf h19"><div class="t m0 x3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe1 y71d wbd h19"><div class="t m0 x120 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11f y71d w9a h19"><div class="t m0 xc1 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y71e wac h19"><div class="t m0 x19 h7 y7a ff3 fs3 fc0 sc0 ls0 ws0">Odpis akt<span class="_ _7"></span>ual<span class="_ _1"></span>izujący zapasy<span class="ff2"> </span></div></div><div class="c x10f y71e wb3 h19"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">      <span class="ls0">407      </span></div></div><div class="c x93 y71e w8b h19"><div class="t m0 x57 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y71e waf h19"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">407      </span></div></div><div class="c xe1 y71e wbd h19"><div class="t m0 x38 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">263      </span></div></div><div class="c x11f y71e w9a h19"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">144      </span></div></div><div class="c x4 y71f wac h19"><div class="t m0 x19 h7 y7a ff3 fs3 fc0 sc0 ls0 ws0">Aktywa z tyt<span class="_ _0"></span>ułu spodziewanyc<span class="_ _7"></span>h <span class="_ _1"></span>zwrotów<span class="ff2"> </span></div></div><div class="c x10f y71f wb3 h19"><div class="t m0 x2d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x93 y71f w8b h19"><div class="t m0 x20 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">17      </span></div></div><div class="c x11c y71f waf h19"><div class="t m0 x57 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">(17)     </span></div></div><div class="c xe1 y71f wbd h19"><div class="t m0 x63 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">(102)     </span></div></div><div class="c x11f y71f w9a h19"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                   <span class="_ _1"></span><span class="ls0">85      </span></div></div><div class="c x4 y720 wac h19"><div class="t m0 x19 h7 y7a ff3 fs3 fc0 sc0 ls0 ws0">Odpis akt<span class="_ _7"></span>ual<span class="_ _1"></span>izujący nale<span class="_ _0"></span>żności<span class="ff2"> </span></div></div><div class="c x10f y720 wb3 h19"><div class="t m0 x67 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">     <span class="ls0">369      </span></div></div><div class="c x93 y720 w8b h19"><div class="t m0 x57 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y720 waf h19"><div class="t m0 x67 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">369      </span></div></div><div class="c xe1 y720 wbd h19"><div class="t m0 x2d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">377      </span></div></div><div class="c x11f y720 w9a h19"><div class="t m0 x59 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">(8)     </span></div></div><div class="c x4 y721 wac h19"><div class="t m0 x19 h7 y7a ff3 fs3 fc0 sc0 ls0 ws0">Wycena bilan<span class="_ _7"></span>sowa należności w walucie o<span class="_ _0"></span>bcej<span class="ff2"> </span></div></div><div class="c x10f y721 wb3 h19"><div class="t m0 x30 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">       <span class="ls0">225      </span></div></div><div class="c x93 y721 w8b h19"><div class="t m0 x9b h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y721 waf h19"><div class="t m0 x3a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">       <span class="ls0">225      </span></div></div><div class="c xe1 y721 wbd h19"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">(61)     </span></div></div><div class="c x11f y721 w9a h19"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">286      </span></div></div><div class="c x4 y722 wac h19"><div class="t m0 x19 h11 y7a ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania dług<span class="_ _7"></span>oterminowe <span class="ff5"> </span></div></div><div class="c x10f y722 wb3 h19"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y722 w8b h19"><div class="t m0 x3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c y722 waf h19"><div class="t m0 x3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe1 y722 wbd h19"><div class="t m0 x120 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11f y722 w9a h19"><div class="t m0 xc1 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y723 wac h5d"><div class="t m0 x19 h7 y724 ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu leasi<span class="_ _7"></span>ngu <span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x10f y723 wb3 h5d"><div class="t m0 x25 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">      <span class="ls0">1 044      </span></div></div><div class="c x93 y723 w8b h5d"><div class="t m0 xf3 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y723 waf h5d"><div class="t m0 x5d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">1 044      </span></div></div><div class="c xe1 y723 wbd h5d"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">1 263      </span></div></div><div class="c x11f y723 w9a h5d"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">(219)     </span></div></div><div class="c x4 y6c6 wac h19"><div class="t m0 x19 h7 y7a ff3 fs3 fc0 sc0 ls0 ws0">Rezerwa z tytułu <span class="_ _7"></span>odpraw emerytalnych<span class="ff2"> </span></div></div><div class="c x10f y6c6 wb3 h19"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">      <span class="ls0">108      </span></div></div><div class="c x93 y6c6 w8b h19"><div class="t m0 x2d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y6c6 waf h19"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">108      </span></div></div><div class="c xe1 y6c6 wbd h19"><div class="t m0 x58 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">129      </span></div></div><div class="c x11f y6c6 w9a h19"><div class="t m0 xcb h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="_ _1"></span><span class="ls0">(21)     </span></div></div><div class="c x4 y725 wac h19"><div class="t m0 x19 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">Wycena udziel<span class="_ _0"></span>onych gwaranc<span class="_ _0"></span>ji </div></div><div class="c x10f y725 wb3 h19"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">6      </span></div></div><div class="c x93 y725 w8b h19"><div class="t m0 x2d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y725 waf h19"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">6      </span></div></div><div class="c xe1 y725 wbd h19"><div class="t m0 x25 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">7      </span></div></div><div class="c x11f y725 w9a h19"><div class="t m0 x59 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">(1)     </span></div></div><div class="c x4 y726 wac h19"><div class="t m0 x19 h11 y7a ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania krót<span class="_ _7"></span>koterminowe<span class="ff5"> </span></div></div><div class="c x10f y726 wb3 h19"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y726 w8b h19"><div class="t m0 x3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c y726 waf h19"><div class="t m0 x3 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe1 y726 wbd h19"><div class="t m0 x120 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11f y726 w9a h19"><div class="t m0 xc1 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y6ca wac h19"><div class="t m0 x19 h7 y7a ff3 fs3 fc0 sc0 ls0 ws0">Rezerwy na zobo<span class="_ _0"></span>wiązania<span class="ff2"> </span></div></div><div class="c x10f y6ca wb3 h19"><div class="t m0 x38 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">    <span class="ls0">161      </span></div></div><div class="c x93 y6ca w8b h19"><div class="t m0 x57 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y6ca waf h19"><div class="t m0 x5e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">161      </span></div></div><div class="c xe1 y6ca wbd h19"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                 <span class="ls0">419      </span></div></div><div class="c x11f y6ca w9a h19"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                              <span class="ls0">(258)     </span></div></div><div class="c x4 y15d wac h10"><div class="t m0 x19 h7 y63 ff3 fs3 fc0 sc0 ls0 ws0">Wycena bilan<span class="_ _7"></span>sowa zobowiązań </div><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">krótkote<span class="_ _7"></span>rminowych<span class="ff2"> </span></div></div><div class="c x10f y15d wb3 h10"><div class="t m0 x2d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x93 y15d w8b h10"><div class="t m0 x2a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">6      </span></div></div><div class="c x11c y15d waf h10"><div class="t m0 x5e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">(6)     </span></div></div><div class="c xe1 y15d wbd h10"><div class="t m0 x65 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">(16)     </span></div></div><div class="c x11f y15d w9a h10"><div class="t m0 x65 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                   <span class="_ _1"></span><span class="ls0">10      </span></div></div><div class="c x4 y2ad wac h19"><div class="t m0 x19 h7 y7a ff2 fs3 fc0 sc0 ls0 ws0">Rezerwa na ni<span class="_ _0"></span>ewykorzyst<span class="_ _7"></span>ane urlopy i premie </div></div><div class="c x10f y2ad wb3 h19"><div class="t m0 x5d h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">1 344      </span></div></div><div class="c x93 y2ad w8b h19"><div class="t m0 x12 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y2ad waf h19"><div class="t m0 x24 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">1 344      </span></div></div><div class="c xe1 y2ad wbd h19"><div class="t m0 x1e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">1 387      </span></div></div><div class="c x11f y2ad w9a h19"><div class="t m0 xcb h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="_ _1"></span><span class="ls0">(43)     </span></div></div><div class="c x4 y727 wac h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">Odsetki<span class="_ _7"></span> na<span class="_ _1"></span>liczone </div></div><div class="c x10f y727 wb3 h13"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">85      </span></div></div><div class="c x93 y727 w8b h13"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y727 waf h13"><div class="t m0 x30 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">             <span class="ls0">85      </span></div></div><div class="c xe1 y727 wbd h13"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">21      </span></div></div><div class="c x11f y727 w9a h13"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                   <span class="_ _1"></span><span class="ls0">64      </span></div></div><div class="c x4 y728 wac h19"><div class="t m0 x19 h7 y7a ff3 fs3 fc0 sc0 ls0 ws0">Zobowiązania z t<span class="_ _0"></span>ytułu leasi<span class="_ _7"></span>ngu<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x10f y728 wb3 h19"><div class="t m0 x68 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">1 245      </span></div></div><div class="c x93 y728 w8b h19"><div class="t m0 x1d h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y728 waf h19"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">1 245      </span></div></div><div class="c xe1 y728 wbd h19"><div class="t m0 x1e h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">1 333      </span></div></div><div class="c x11f y728 w9a h19"><div class="t m0 xcb h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="_ _1"></span><span class="ls0">(88)     </span></div></div><div class="c x4 y729 wac h69"><div class="t m0 x19 h7 y542 ff2 fs3 fc0 sc0 ls0 ws0">Rezerwa na gwaranc<span class="_ _0"></span>je </div></div><div class="c x10f y729 wb3 h69"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">        <span class="ls0">213      </span></div></div><div class="c x93 y729 w8b h69"><div class="t m0 x1a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                      <span class="ls0">-</span>     <span class="ls0"> </span></div></div><div class="c x11c y729 waf h69"><div class="t m0 x22 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">213      </span></div></div><div class="c xe1 y729 wbd h69"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                     <span class="ls0">200      </span></div></div><div class="c x11f y729 w9a h69"><div class="t m0 x65 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                   <span class="_ _1"></span><span class="ls0">13      </span></div></div><div class="c x4 y294 wac h13"><div class="t m0 x19 h11 y68 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="ff5">Razem podatek od<span class="_ _7"></span>roczony, w tym<span class="ff2"> </span></span></div></div><div class="c x10f y294 wb3 h13"><div class="t m0 x25 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">      <span class="ls0">5 207      </span></div></div><div class="c x93 y294 w8b h13"><div class="t m0 x21 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">               <span class="ls0">3 253      </span></div></div><div class="c x11c y294 waf h13"><div class="t m0 x24 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">           <span class="ls0">1 954      </span></div></div><div class="c xe1 y294 wbd h13"><div class="t m0 x65 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                  <span class="ls0">1 810      </span></div></div><div class="c x11f y294 w9a h13"><div class="t m0 x1a h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">144      </span></div></div><div class="c x4 y72a wac h16"><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">    <span class="ls0">- wykazany w wyniku <span class="_ _7"></span>finansowym </span></div></div><div class="c x10f y72a wb3 h16"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y72a w8b h16"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c y72a waf h16"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe1 y72a wbe h16"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11f y72a w9a h16"><div class="t m0 x1a h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">                                <span class="ls0">176      </span></div></div><div class="c x4 y584 wac h13"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">    <span class="ls0">- <span class="ff3">wykazany w kapit<span class="_ _0"></span>ałach własnych (*<span class="_ _7"></span>)<span class="ff2"> </span></span></span></div></div><div class="c x10f y584 wb3 h13"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x93 y584 w8b h13"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11c y584 waf h13"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c xe1 y584 wbe h13"><div class="t m0 x19 h7 y0 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x11f y584 w9a h13"><div class="t m0 xcb h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                                 <span class="_ _1"></span><span class="ls0">(32)     </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h7 y72b ff2 fs3 fc0 sc0 lsb ws0">(*) <span class="ff3 fs7 ls0">dotyczy podatku od<span class="_ _1"></span>roczonego o<span class="_ _1"></span>d strat aktuarialnych w<span class="_ _1"></span>ykazanego w innych ca<span class="_ _1"></span>łkowitych doch<span class="_ _1"></span>odach <span class="_ _1"></span><span class="ff2"> </span></span></div><div class="t m0 x4 h1d y72c ff2 fs7 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h7 y6ef ff2 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y72d ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y47c ff3 fs2 fc0 sc0 ls0 ws0">W ramach powyżej wykaza<span class="_ _1"></span>nej wartości aktywa z tytułu podatku odroczon<span class="_ _1"></span>ego, kwot<span class="_ _1"></span><span class="ff2">a minus <span class="ls3">571</span> </span>tys. zł (rezerwa) <span class="ff2">dotyczy<span class="_ _1"></span> </span></div><div class="t m0 x4 h4 y72e ff3 fs2 fc0 sc0 ls0 ws0">tytułów, które z<span class="_ _1"></span>godnie z oczekiwaniem <span class="_ _1"></span>spółki<span class="ff2"> <span class="_ _1"></span></span>powinny się zrealizować <span class="_ _1"></span>w okresie dłużs<span class="_ _1"></span>zym niż 12 miesięcy<span class="_ _1"></span><span class="ff2">.<span class="_ _1"></span> </span></div><div class="t m0 x4 h4 y72f ff3 fs2 fc0 sc0 ls0 ws0">Nie występują isto<span class="_ _1"></span>tne różnice przejściowe<span class="_ _1"></span><span class="ff2"> i straty<span class="_ _1"></span> podatkowe<span class="_ _1"></span></span>, w związku z który<span class="_ _1"></span>mi nie utworzono akt<span class="_ _1"></span>ywa<span class="_ _1"></span><span class="ff2">.  </span></div><div class="t m0 x4 h4 y730 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y731 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y2d7 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y732 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 ybb ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y733 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y51c ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y1f7 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y734 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y1cf ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6a1 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y735 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf36" class="pf w0 h0" ><div class="pc pc36 w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y5cc ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y5cd ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb y5b5 ff2 fs0 fc0 sc0 ls5 ws0">54<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h9 y60 ff5 fs5 fc1 sc0 lsc ws0">29.<span class="ffa ls0"> <span class="ff4">Zysk pr<span class="_ _7"></span>z<span class="_ _1"></span>ypadający <span class="_ _0"></span>na jedną akcję<span class="ff5"> </span></span></span></div></div><div class="c x4 y61 w57 h10"><div class="t m0 x19 h7 y736 ff2 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b y61 wd h10"><div class="t m0 xcb h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych <span class="ff5"> </span></div><div class="t m0 x17 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023<span class="_ _0"></span> </div></div><div class="c x2f y61 we h10"><div class="t m0 xcb h11 y63 ff4 fs3 fc0 sc0 ls0 ws0">12 miesięcy zakońc<span class="_ _7"></span>zonych </div><div class="t m0 x17 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">31 grudnia <span class="ls6">202</span>2<span class="_ _7"></span> </div></div><div class="c x4 y4ff w57 h3c"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Zysk netto </div></div><div class="c x2b y4ff wd h3c"><div class="t m0 x67 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">52 895 </span></div></div><div class="c x2f y4ff we h3c"><div class="t m0 x21 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                                    <span class="_ _1"></span><span class="ls0">46 069 </span></div></div><div class="c x4 y37c w57 h3d"><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">Średnia ważona l<span class="_ _0"></span>iczba wyemito<span class="_ _0"></span>wanych akc<span class="_ _0"></span>ji zwykłych (w t<span class="_ _7"></span>ys. sztuk)<span class="ff2"> </span></div></div><div class="c x2b y37c wd h3d"><div class="t m0 xe h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> 75 042  </div></div><div class="c x2f y37c we h3d"><div class="t m0 xe h7 y68 ff2 fs3 fc0 sc0 ls0 ws0"> 75 042  </div></div><div class="c x4 y737 w57 h4a"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Średnia ważona l<span class="_ _7"></span>iczba akcji zwykłych w tys. s<span class="_ _7"></span>z<span class="_ _1"></span>t.<span class="ff5"> </span></div></div><div class="c x2b y737 wd h4a"><div class="t m0 xe h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> 75 042  </div></div><div class="c x2f y737 we h4a"><div class="t m0 xe h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> 75 042  </div></div><div class="c x4 y738 w57 h8b"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Podstawowy zy<span class="_ _0"></span>sk netto przypadaj<span class="_ _0"></span>ący na jedną <span class="_ _7"></span>akcję (zł)<span class="ff5"> </span></div></div><div class="c x2b y738 wd h8b"><div class="t m0 x2e h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ls6">0,</span>70  </div></div><div class="c x2f y738 we h8b"><div class="t m0 x2e h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> 0,61  </div></div><div class="c x4 y739 w57 h40"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2b y739 wd h40"><div class="t m0 x42 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x2f y739 we h40"><div class="t m0 x42 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0"> <span class="fs3"> </span></div></div><div class="c x4 y73a w57 h10"><div class="t m0 x19 h7 y63 ff3 fs3 fc0 sc0 ls0 ws0">Zysk netto<span class="_ _7"></span> przypadający na zwykłych akcjona<span class="_ _0"></span>riuszy, zastoso<span class="_ _0"></span>wany do obl<span class="_ _7"></span>i<span class="_ _1"></span>czenia </div><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">rozwodnionego zysk<span class="_ _7"></span>u na jedną akcję<span class="ff2"> </span></div></div><div class="c x2b y73a wd h10"><div class="t m0 x67 h11 y68 ff5 fs3 fc0 sc0 ls7 ws0">                           <span class="ls0">52 895 </span></div></div><div class="c x2f y73a we h10"><div class="t m0 x6f h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">46 069 </div></div><div class="c x4 y73b w57 h8c"><div class="t m0 x19 h7 y63 ff3 fs3 fc0 sc0 ls0 ws0">Średnia ważona l<span class="_ _0"></span>iczba wyemito<span class="_ _0"></span>wanych akc<span class="_ _0"></span>ji zwykłych zasto<span class="_ _0"></span>sowana do obl<span class="_ _7"></span>i<span class="_ _1"></span>czenia </div><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">podstawowego zysk<span class="_ _7"></span>u na jedną akcję w tys. szt.<span class="ff2"> </span></div></div><div class="c x2b y73b wd h8c"><div class="t m0 xe h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> 75 042  </div></div><div class="c x2f y73b we h8c"><div class="t m0 xe h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> 75 042  </div></div><div class="c x4 y73c w57 h60"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2b y73c wd h60"><div class="t m0 x31 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x2f y73c we h60"><div class="t m0 x31 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y73d w57 h3d"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Wpływ rozwodnie<span class="_ _7"></span>nia<span class="ff2"> </span></div></div><div class="c x2b y73d wd h3d"><div class="t m0 x90 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> -  </div></div><div class="c x2f y73d we h3d"><div class="t m0 x90 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0"> -  </div></div><div class="c x4 y73e w57 h8d"><div class="t m0 x19 h7 y6bf ff3 fs3 fc0 sc0 ls0 ws0">Skorygowana śr<span class="_ _7"></span>ednia ważona liczba akcji zwyk<span class="_ _7"></span>ł<span class="_ _1"></span>ych zastosowana<span class="_ _7"></span> do obliczenia </div><div class="t m0 x19 h7 y68 ff3 fs3 fc0 sc0 ls0 ws0">rozwodnionego zysk<span class="_ _7"></span>u na jedną akcję (w tys. szt<span class="_ _0"></span>uk)<span class="ff2"> </span></div></div><div class="c x2b y73e wd h8d"><div class="t m0 xe h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> 75 042 <span class="ff2"> </span></div></div><div class="c x2f y73e we h8d"><div class="t m0 xe h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> 75 042 <span class="ff2"> </span></div></div><div class="c x4 y425 w57 h3d"><div class="t m0 x19 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Rozwodniony zy<span class="_ _7"></span>s<span class="_ _1"></span>k przypadający n<span class="_ _7"></span>a jedną akcję (zł)<span class="ff5"> </span></div></div><div class="c x2b y425 wd h3d"><div class="t m0 x2e h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> <span class="ls6">0,</span>70  </div></div><div class="c x2f y425 we h3d"><div class="t m0 x2e h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> 0,61  </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h1e y73f ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y740 ff3 fs2 fc0 sc0 ls0 ws0">Podstawowy <span class="_ _10"> </span>zysk <span class="_ _10"> </span>na <span class="_ _10"></span>akcję <span class="_ _17"></span>zos<span class="_ _1"></span>tał <span class="_ _10"> </span>ob<span class="_ _1"></span>liczony <span class="_ _10"></span>jako <span class="_ _10"></span>iloraz <span class="_ _17"></span>zysku<span class="_ _1"></span> <span class="_ _10"></span>netto <span class="_ _10"></span>i <span class="_ _17"></span>średniej <span class="_ _10"> </span>ważonej <span class="_ _10"></span>liczby <span class="_ _10"></span>akcji <span class="_ _10"></span>zwykłych <span class="_ _10"></span>w <span class="_ _17"></span>danym </div><div class="t m0 x4 h4 y4c3 ff2 fs2 fc0 sc0 ls0 ws0">okresie. </div><div class="t m0 x4 h4 y6ac ff2 fs2 fc0 sc0 ls0 ws0">Na 31 grudnia 202<span class="_ _1"></span>3 r. oraz 2022 <span class="ff3">r. Sp<span class="_ _1"></span>ółka nie wystą<span class="_ _1"></span>piły czynniki rozwadniające<span class="_ _1"></span></span> </div><div class="t m0 x4 h4 y741 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xe h9 y742 ff5 fs5 fc1 sc0 lsc ws0">30.<span class="ffa ls0"> <span class="ff5">Udzielon<span class="_ _7"></span>e i otrzymane gwarancje fina<span class="_ _7"></span>nsowe  </span></span></div><div class="t m0 x4 h4 y743 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y744 ff2 fs2 fc0 sc0 ls0 ws0">Na  31  grudn<span class="_ _1"></span>ia  2023  <span class="lsd">r.  </span><span class="ff3">Sp<span class="_ _1"></span>ółk</span>a  <span class="ff3 ls1b">był</span>a  <span class="ff3">stroną  nas<span class="_ _1"></span>tępujących  umów  gwarancji  w <span class="_ _1e"> </span>związku  z <span class="_ _1e"> </span>prowadzoną  działaln<span class="_ _1"></span>ością, </span></div><div class="t m0 x4 h4 y745 ff3 fs2 fc0 sc0 ls0 ws0">udzielonych przez <span class="_ _1"></span>poniższe podmioty:<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y746 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h7 y747 ff3 fs3 fc0 sc0 ls0 ws0">(*) po dni<span class="_ _7"></span>u b<span class="_ _1"></span>ilansowym zwięk<span class="_ _0"></span>szona została <span class="_ _0"></span>kwota <span class="ff2">gwarancji do<span class="_ _0"></span> 613 <span class="ff3">352 EUR or<span class="_ _0"></span>az zmieniony<span class="_ _0"></span> został termin <span class="_ _0"></span>obowiązywania gwaran<span class="_ _7"></span>cji na 28.02.2025<span class="ff2"> </span></span></span></div><div class="t m0 x4 h7 y452 ff2 fs3 fc0 sc0 ls0 ws0">(**) po d<span class="_ _0"></span>niu bilansowy<span class="_ _0"></span>m <span class="ff3">spółka otrzymała gwarancje<span class="_ _7"></span> z<span class="_ _1"></span>apłaty nal<span class="_ _7"></span>eżności celnych na kole<span class="_ _0"></span>jny rok, tj. od 1.01.2902<span class="_ _7"></span>4 do 31.12.2024 <span class="ff2"> </span></span></div><div class="t m0 x4 h11 y748 ff5 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y25b ff3 fs2 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>dniu <span class="_ _3"></span>12 <span class="_ _1"></span>czerwca <span class="_ _3"></span>2019 <span class="_ _1"></span>r. <span class="_ _1"></span>TOYA <span class="_ _1"></span>S.A. <span class="_ _3"></span>udzieliła <span class="_ _3"></span>gwarancji <span class="_ _1"></span>zap<span class="_ _1"></span>łaty <span class="_ _1"></span>zobowiązań<span class="_ _1"></span> <span class="_ _1"></span>z <span class="_ _1"></span>tytułu <span class="_ _3"></span>wynajmu <span class="_ _1"></span>po<span class="_ _1"></span>wierzchni <span class="_ _1"></span>biurowych <span class="_ _3"></span>i </div><div class="t m0 x4 h4 y25c ff3 fs2 fc0 sc0 ls0 ws0">magazynowych przez Toya Romania S.A. <span class="_ _0"></span>na rzecz wynajmującego do kwoty 115 <span class="_ _7"></span>ty<span class="_ _1"></span>s. euro. Umowa najmu została zawarta </div><div class="t m0 x4 h4 y749 ff3 fs2 fc0 sc0 ls0 ws0">8 <span class="_ _1"></span>lu<span class="_ _1"></span>tego <span class="_ _1"></span>2019 <span class="_ _3"></span>r. <span class="_ _3"></span>i <span class="_ _3"></span>obejmuj<span class="_ _1"></span>e <span class="_ _1"></span>1<span class="_ _1"></span>0 <span class="_ _3"></span>lat <span class="_ _3"></span>z <span class="_ _3"></span>opcją <span class="_ _3"></span>zmiany <span class="_ _3"></span>tego <span class="_ _3"></span>okresu. <span class="_ _3"></span>Gwarancja <span class="_ _3"></span>wygasa <span class="_ _3"></span>po <span class="_ _3"></span>3 <span class="_ _3"></span>miesiącach <span class="_ _3"></span>od <span class="_ _3"></span>daty <span class="_ _3"></span>zako<span class="_ _1"></span>ńczenia </div><div class="t m0 x4 h4 y74a ff2 fs2 fc0 sc0 ls0 ws0">umowy najmu. <span class="_ _1"></span> </div><div class="t m0 x4 h4 y74b ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y74c ff3 fs2 fc0 sc0 ls0 ws0">Gwarancja została <span class="_ _1"></span>wyceniona wg wartości god<span class="_ _1"></span>ziwej.   <span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x56 h4 y74d ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y74e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y74f ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y750 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y751 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y752 wbf h13"><div class="t m0 x121 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Lp. </div></div><div class="c xa y752 wc0 h13"><div class="t m0 x12 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Z kim zawarta<span class="_ _7"></span> </div></div><div class="c x122 y752 wc1 h13"><div class="t m0 x64 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Rodzaj gwarancji </div></div><div class="c x123 y752 w2a h13"><div class="t m0 x14 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Przedmiot i warto<span class="_ _0"></span>ść gwarancji<span class="ff5"> </span></div></div><div class="c x124 y752 wc2 h13"><div class="t m0 x59 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">Ważna do dnia<span class="_ _7"></span><span class="ff5"> </span></div></div><div class="c x4 y753 wbf h8e"><div class="t m0 x121 h7 y5a5 ff2 fs3 fc0 sc0 ls0 ws0">1 </div></div><div class="c xa y753 wc0 h8e"><div class="t m0 x121 h7 y5a5 ff2 fs3 fc0 sc0 ls0 ws0">Bank Handlo<span class="_ _7"></span>wy w </div><div class="t m0 x121 h7 y11a ff2 fs3 fc0 sc0 ls0 ws0">Warszawie S.A. </div></div><div class="c x122 y753 wc1 h8e"><div class="t m0 x121 h7 y5a5 ff3 fs3 fc0 sc0 ls0 ws0">Gwarancja zapłaty za naje<span class="_ _7"></span>m magazynów <span class="ff2"> </span></div><div class="t m0 x121 h7 y11a ff2 fs3 fc0 sc0 ls0 ws0">w Nadarzynie </div></div><div class="c x123 y753 w2a h8e"><div class="t m0 x121 h7 y754 ff2 fs3 fc0 sc0 ls0 ws0">Gwarancja bank<span class="_ _7"></span>owa w kwocie <span class="ls6">514</span> 369,49 EUR </div></div><div class="c x124 y753 wc2 h8e"><div class="t m0 x26 h7 y755 ff2 fs3 fc0 sc0 ls0 ws0">30 czerwca 2024 </div><div class="t m0 xa2 h7 y756 ff2 fs3 fc0 sc0 ls2d ws0">r.<span class="ls0"> <span class="lsb">(*)</span> </span></div></div><div class="c x4 y757 wbf h8f"><div class="t m0 x121 h7 y758 ff2 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c xa y757 wc0 h8f"><div class="t m0 x121 h7 y758 ff2 fs3 fc0 sc0 ls0 ws0">Sopockie<span class="_ _0"></span> Towarzystwo </div><div class="t m0 x121 h7 y759 ff3 fs3 fc0 sc0 ls0 ws0">Ubezpieczeń ERGO<span class="_ _7"></span> </div><div class="t m0 x121 h7 ycf ff2 fs3 fc0 sc0 ls0 ws0">Hestia S.A. </div></div><div class="c x122 y757 wc1 h8f"><div class="t m0 x121 h7 y758 ff3 fs3 fc0 sc0 ls0 ws0">Umowa o udzie<span class="_ _0"></span>lenie gwaran<span class="_ _7"></span>cji długu </div><div class="t m0 x121 h7 y759 ff2 fs3 fc0 sc0 ls0 ws0">celnego </div></div><div class="c x123 y757 w2a h8f"><div class="t m0 x121 h7 y758 ff3 fs3 fc0 sc0 ls0 ws0">Zabezpieczeni<span class="_ _0"></span>e kwot z ty<span class="_ _7"></span>tułu należności </div><div class="t m0 x121 h7 y759 ff3 fs3 fc0 sc0 ls0 ws0">celnych, p<span class="_ _0"></span>odatków oraz inn<span class="_ _7"></span>ych opłat, w </div><div class="t m0 x121 h7 ycf ff3 fs3 fc0 sc0 ls0 ws0">odniesie<span class="_ _7"></span>n<span class="_ _1"></span>iu do towaró<span class="_ _7"></span>w objętych </div><div class="t m0 x121 h7 y99 ff2 fs3 fc0 sc0 ls0 ws0">dopuszczeniem do o<span class="_ _7"></span>brotu na podstawie </div><div class="t m0 x121 h7 y63 ff3 fs3 fc0 sc0 ls0 ws0">zgłoszenia celne<span class="_ _7"></span>g<span class="_ _1"></span>o zgodnie na k<span class="_ _0"></span>wotę 270<span class="ff2"> <span class="ls6">000 </span></span></div><div class="t m0 x121 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x124 y757 wc2 h8f"><div class="t m0 x21 h7 ycf ff2 fs3 fc0 sc0 ls0 ws0">31 grudnia 2023 </div><div class="t m0 x39 h7 y99 ff2 fs3 fc0 sc0 ls2d ws0">r.<span class="ls0"> <span class="lsb">(**)</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 x3 y3b w4 hc" alt="" 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tEvfsfC8LAI/8K3ftDnPW63dfb04zZ//qIrwgfnX7p7x3XdZ8+7OMqcYjI3LL9+6tFuuZzx7cvn0wfZddFUN1233F501XXZRbG8733uNNl/dde4zCTP6UZ2liPrzzhq3WnP/O0/ftcX3/zxrxyYtDGYVVaL5Vv8VDIA+A8VdJUmrFEdKvtRt//w9fnapz98y5yHFGXG1Zt6ZfFy48ek+FFHbHrjix/bhBaK3f/p79l75VgeJx295VXPf+icNAwtd3HhVYvyWWU9csPsfc+49RrTr5y09ehN7bcPTDL8imsPLPa+sR3c4/Rjvrz9ykntx2q++r2Ltl+5T7HOc7xlw/DYrbOZGdIV1+6tfS1NW7yPWkO6ePe+JsbufvLxWz/5of+z9ZgjMiWV6XMdI83MW4912T3vIXfZcdn2j5+/d0GNrJQYm1irDmA1TrnIBpK7TbYOl/7wrNt+8mWPOu2ItWssp/fQpxqZm03fRrSVEXra0O0w6w8ti4cpWg/JLGqZLG5xbfHY1PQX79i5O0bTx2bd+/abN2p5JseHDOpdTzvelTJb6NsLd10X8nN+43br2qKmeravfMe5O3Yvy7PJ5cc96M7FPORXXze+bv9itjPmzanHbqpm7vrmJbt/6eRj1jQ+N7n2qE0bfvl2xxULyWW9VK0orISKednYLLzh2Q95xRPu9Utb2yaWqw08KtcewCoMuk2yHe8+wi99y/Me9KJH//oJ6723tmQd5HKjLmSdyg/VXJLJpaKQSqs63cJCiqJslK6UfMe1eydWPcPS77Bt1GYqo8k44ZjDU42sTDS6aM8Bl5+wqbnjCUd7P+8q51/e1TIjTTaN4qH3ODXlVXbBpdf01dLK5g2zpx8/l95Edhfs2L/lkA3H32rLO9/4upOPOmLbYZtNMZ1Hl3x6oiHv1aTPrhv4E3/ztu970TlnbGuaUgfsEg1gVQZ9VLstg8U/ecr97n7SITNu8tleSnMplD8ykl1puilSSjVVg5zuMjTdgyhNslTp5fPjUCOTKW3j7HS5e5PSmjVrUkXytGbfQpdyi/EdTjistdr3ndZtnvRhdXzSMVvXe5eSzHfsOpBWMurhG0fb1s+aD2r0l19zINWdcceTX/K859zxlOM9Q5KlwppqrpWtM6pJnbVhTSyPj1k3+J/PecTxo/3ql7j2AFZh0O98222v+aPffchdb7emLlhmX8pAkjxtJBsUZaucDntveDrLwZ2IqsxyugFoyJQqB4fGWhhXrTyXSzOjuWoe1sp97YxbpjKqWSxV07ix5l6nH92Gpaf6xSylyf6+px83tCiWSp23/VqptexP2tqccqvNWWXN4JJLdy6FD5UzZTAo7tPd7Wy6hd3K2Zn6opxusuGDYTGdfOjMB1/xuDN/7RSuPYBVGPStm9tTbnNkRiufi5pFE8/epo9BX4l46uAmFAeDPh2K9y6VDFek5bT4JWXRDyQVU9dUV1iE1ky81JRlDCxdtYmxZcwpZGPLweknbly/4TCzvq1702RezrrD8RmNZ2TGdy7dm+mNx22PWHvC1g2NDVNlaaG/cte+NqPvLFUzpydWG9VW0x3pppvYZasYZLaWiknJOPzQ9ccdtYVrD2AVBv3vvvD1R/+3N/3Dd3fNSyqymEgu1WmvJeX0jqOUrVTTMpXKVPHMkOp0vaCpsyYtZZGqs8NG1gyyt9SBcWdK02QsX54oahSpjW62damE+hnV37j9tvRG1qQNb3PY6NZHbFQpUtZqF+zY32bXhh27ZfO2LYfM2mJWnzSD7150VS81rbt7mkIuKSMVIetX9s6T9yllVV2Qx/m7J0987Sff9p5Pc+0BrMKgzzcb/u+V3eNf/Ffv//KFS+5pM4qQQmaRyljZQU7SwQl0UyplacWk3i1kHlJG756SzEK2cbZVsVJ782bH3gOlWzQVU9lz3d7SaKyMtlm7diayTU/PPOv0o9TX3malcs9TbzUsJstwXbZz/tplUyxGzUMOP6yZbTdvGrlsuZTvX3pttVIsfDq5by65WZHaVBNRzbOkLD296Zs137yye/Tz3/y+L16y5Bu49gBWmUZSlBz3zYHY8NLXfbC1h937jCMPzXGEV3ez6VbOncxSXuUuuXqzTMmnEy9KVzWF5XT6ZTr1oc1rZxrVXo1FvXTPctM22ZeiuvPaPbJepaS0eeOcqShcpkM3DWXhWWvaIevnLGWKTn7Jzt1ZIkvjpT33B7uv2LlnuYxkC1Jecs1+V5pqufEKHFVZUyV3KRYUo6K6oOGFe/pnvOYD268Zzw2GXHgAqzPo0lBexqkra/OHr3rXve522h8//K5HHba2NXntp+8zVnlIUqQypzt86uBA3dIylWaqJXs7+JbksYdt3OAL1zbrS4y/9J1rFiaaKctLtXz6gn1dzilz3XD5yEPXWpgVqym36i5FX5XKapKiq+HnX7ZTFpMwr/GKt3+oqXWfby3q26pvXXrdwfWHufLLRUprUrVIVhvlXPWlvV2++cPfeMMnztsxP7DB5mG/INF0AKtxykV1qLSY9eW2LIy2fvALVzz0he/+7u5xV6tlL6thba/G5Y2iSKFBaPp8q5Ap09JU1SiL32hm5pC1g7scOZQ1ofLdS/e85aNf2x3tJ86/6quXHFCZLaFTN2nD7EBmyukcfK3mYW6ZrukWojFwXXDJzpSrncv0BW3YX7ZJo9IWyb9/7d4DY8laqVlZhGMWypw+miZiKcuOGP3B6/7xz9711Sv2lUivnost9/0DWKVBLxGWvRb2KWvX1bDRt3fFs1/x9sv3d1FGkd5nnfZS6VK50exGrHRXjawJK7ky9WEmZeS9Tz++ZGeyVHnlO/7+qX/2gWe/6r2yoliwpjvtuE2WIVP0Va7MDLXVmjQP8+mDHU15xZX7LV2dSteZmoy2TJYnky68mZeu2LO3ny6iPHhabulqpLZvJwsDvfpd537kKzv359qmHSmrfHpnLACsxqC32ttoqZShqrul2VLXrPnCJQv3f8brX/n+r+ypjauUmgplulKe8ulceaZkvVxepCKVVEl5Tu8sNXvgmXfcOjs29SHtmjnxg1/ff0W/RRmD2Ge2dO+7376YhdIGWSOKt7KRrJU1vaZL0H3S+4VXLUY2Jh01W4+e6Y6anRw3t+htUzWsGpy/Y0+XqtJ0NXxK6kvWss/K3553xTnP+eu//tg3l32mDtpx35mZOjHfAmBVaiSlj5Uj1YGZXMuyBUufNBu/v+Qvee/Xvn3R5a965jmHuEmxMlUxvSfzYEAnclc16zP6DJuuj3GlyQ4/bOND73bcmz7xrUXf0NsGNctyV7O+WV6+/dGH/NqpJ5gkD1mfXkqaMqRU9u7WhdLs4p0HrlhMWR3Y8htf+sSjbuVdauHa+bv/l78a2zrL5jvb959zF1l0yl5eIty9XQy98R//+aVv+cJiN2NFVvZltipthpU073oNmHUBsBpH6FXDqqZ6pEXIU23JXjL5YNnXfezci177vi/sDHVuygXlYrj302d1mck0Mnm32MZSm4szzcrtPZJMMZHOucdp6/JAiWV5Z2UiW9LS8ozFQ+560lpbeWhAKkweXd/GUhtLJZZKVHcVby7fszfaRm1dP1dPPaoc0epWbR6zsd28fuCxPOr7q67crX7J1ZlFZoY3865/+NYlr37TZxf6TTYYpdesWvntk2nqi8ZceACrc4Te53pZL59IimwUa11j5UQ1TO1+P+xVH/7Gly+45GkPvutvnbqlWCxJRTaQmSwjG+tvNdMtzsxHxobSNNP7SpWWfWZ7+jGbX/iks1/+/31qz+L2/c3mtd3uQzase8JZd3n8fW7nFiZzueShXDOwY0f7Xepd69reUlVx2dW7D5uZmC+evHVmTjkbe9O9zpQ7bRt9s9u/djJe2H2FK8wsslmywfeu3v/mD3/hQ1/47r5Y39hy7SbRDKWBIpucuE3SYuIaaYZrD2CVscy0//wOqZsGXTlQDGRj16Sk+tpqNJc5tjq/drLzT//wdx7y66cMpGFaWjbqo7fSLF82mUuXirzatqbvVRrVvtbaDNt+6YANd8z3H/nEl869zG57qD/h7DsfsXE46K/rfLY1SQNl36l0Xd3tTZO2XHJj7daVptpkQcOdnRpXG7ml5KAsKr3Kr+1n5kuu67Wsyba21LSx+1cvnX/iC95w9XjzvDWyawZ12Pimpeinmxw1Npa6akovGwaj697+GC4/gNUW9OY/vy5VModpLqtSr2xM1dKLGssurPY+Y2pmbPlx9zj6hb9z+ub1c+MyGKhXmOV1S77JTZ3cZTOxGD7jWSPDzMxU5X1auGcspM3ORb9o7YyiyhrNS3OW1pmKxr21JW3JbKRljzasWrjSzfpqjVkxC+9zUqzNXPCYi27RR618qY/3fOrcP3/fl7YvrumyUalStQwLS2+VXVpKjdQoi2QbRpWgA1iFUy6hmcyUQhkmyyxSplxmXfYyMzWWfaoupv3lpy/6zMXjNzz3fqety1aNRZWtG1kXslArs/QZryEVL2mmzCzKYp6S2awkeTNnyrRGktZIkluTKQ1bpZnmJGkkV2NNb+mSRdPYxKxJNVnMTJ37THWri5aLlzeHvOwdX3v7332j2kaPWqyvVdO96GSWEVJRyswye6mXpOkPB4BV5Kdf7GG+/aKLn/bcv/juFfsnlmnL8shoqgZD5Ux2JqlMR/p+8Im709tK/zXKyje7rJVNz7Y2obZG8a42aw90m1/5F5/88Mc+lT/DTwGAX6Cg28GlK5nqZd/ZWR/2gne+9VPnHdCgT5cVS1nfq44zYyzJ+5CHitSsNDl/+k2C8uC+GaaDi9wl6y3Co1+WPvGDPQ964fv/9p/OXfZZWSOlrN5o41MA+AWbcvmpChsyySfmly41z/vrL333svFzHvMrh3gM+0X5KDQw00C1P7jThaZPZ1RIqZvfmtlkpsyV1YxmccPjBKpUUvL08Lrsg49+/Yrf/x8fOJCzrW+uKuGNIm5YMwkAjNB/Ym89U2mlKVEz9nVr3/Z33/qzt31pT5dZlIq+sZiuWVRTfvT/fssHzjfspeGK0PRGUDNVV6j6vLUfOPfKZ7/6A8sxY5adz0QZTjfFS00fDAMAjNBvdg7Em8jq4SbLgS9G89a/++IFF/7gWb931hknzs5kL3moKSkpLa8fK9+iyOaPHprUmQYTmeRDhUV34Xz+6Ts++7f/56L9tc2cNP2gaweq0we6ZJgZw3MAjNBvPrcmZcqst6GyLXV/if3jZu7T2/uzX/Kej5y3o0s3HZwyiV7ZKw+m2dpbHPRUhmQRIRVTDCWX5lW+d10+8I/e+u7Pbd/fjcLkFqmiGtMlOlLKShq39QMg6D9xtuVGMyEmi/Ta1ByEK5taBksx+7zXvP9T/7xrWeYrb2VKSkU3/a56y37GwSPLSPOmV6Ma1h9Qdjvm9aRXf+QH+2bGbuYTq4ocVAupt6y28hMYngMg6LdwMmRls+he1ocNqmZTRRqr2hUL6x7zsvc+/S/+/tJ9y2G1Wgnz6b5Bectm0G+IcZq89ClJtTQLOXrrx7929tNf9/mLFvp+GBZSNQ3SBukq2XsGIQdA0G9JzU3T52hlKEOZHu5RuuLjNsOiqb2Hmw32xZq3/u/Lz3n+Wy/bfWDefcmbNP+p1hEe3IHIcvovgax7qz3p9f/7WW//yvYDTeMp7ZfW1JiN0ss6i8aUYZnTv0smqxYBEPSfNHLOlRWF0xUsubLP3HR9uVlYqR59LmeOqw3Pu7o55/nv+ehXvj8f6uWSrt+X7pb/Y6CmJlVf3zH/mD9+/3u/tH2p2dzbsJ+MXWExff75dFmL9VbSmrQiuen6uRcAIOg/aTZk5e3O8D6sU3XVoXIQJbN0UeTFh3Wh5ui8Pbf673/6hle89p37libT7/op3qlMTfc8+sIXv/bw5/7lP353z6RKdVk1ars26kh2oLGFUotFIxvLTFam95F6hidDdAC/iBpJRf318xQmu4nj/KE/nw7LM1NaPjgvcvBbzHpTsSXljmvaY970+Suvbb/6J0+66xGaNLm3y82NzysHtRN7uxQAABUWSURBVA69SOoO/q7wSJ8+R6bRRP1C365//Zeve/abf1DjCMvF4gdvM6qdXAe3D+195dwibxRxM5Xsf9JfRypEH8CqDHqv9vqp65Xu3czxLfqyas2gnf3QZ7524Nqr/uhx9zrx8PVzGkeu6SRrsoRKNvKs8ggVU5NVmRNrd3brXveuL/7VJ78eMZtq4ob1jj+3cwtuPgKwOqdczA4+Qstu0fEt/DJfM6mjpeaQf/jW1ec88/UfOG9v58POZCaXuUlW68HxtiukOjG7aL8/9MXv/bOPXbC3G67NxSa7f4tzyyToAFbjCN3zhikLk93s8S38sqy9SlPH40kzt7fm8175juGT7/ef7nbrmazWt6aapXM1prEpM7zT4Ad7lp/6srd88/Jx+sbwbnnpgLWD699Q/Tmem7MUBsCqDLrlDcvE7YY9Qf/F41v4ZR7jUM226dMWbXa56/7LGz/x3e2nPeOcX900E2mWGppC2Sv8gJr3fv67/+PdX7xsTzfRSOqzqh9sSpn9G5ybEXQAqzLo1Qe6foS78rDDn3h8y76s0fLK0wJk1Zpoyu5c85qPfOtbF2x/xX99xFEbR8PMIo1tbm9jr/qbr7zxw1+cz01qZlUnMkt538ypn+j6JY8/v3PrmHEBsOpMFxPGv9GHW5U6eb/yrJUYLLbtZy7c/eSXfeD7Oyep7DKvrnrp33zjLR//ypLNqkgZsiJJForxv9GJmfO8FwCrcYR+qO3NG49ub+74Fn6Zexdm042EPGWZmfs79zqc+96Onc98wauf+7u/se2Iw178tn/63PeuNRtt8MU29qV5tSbNLaOJPszj4GL5n+O5rbv5J7MDwH8wlpnf3KMb3jk0u9njW/hlva/8p02DLiuqET52WbGmjzXd8tyg3xezXdtMakoahoostDLbbWb1RpMpP8dzM+n2m5l2AbDqgt6v3EZ//Tj25zNPXWXTTaIPLhi0VBZNQtbHoHqa1EQWi+muFCE3qZg8Q1LI0lw3esP253hukjUsRQewyoLOSwAA/xHlj93xbslN8ACwKrDYAwAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6LwEAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCg8xIAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOi8BABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDoAgKADAAg6AICgAwBBBwAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6AAAgg4ABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwAQdAAg6AAAgg4AIOgAAIIOAAQdAEDQAQAEHQBA0AGAoPMSAABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABAAQdAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0AQNABgKADAAg6AICgAwB+gkaSmfFCAMC/f5l5M0H/3ve+x8sEAP/RMeUCAAQdAEDQAQAEHQBA0AGAoAMACDoAgKADAAg6ABB0AABBBwAQdAAAQQcAEHQAIOgAAIIOACDoAACCDgAEHQBA0AEABB0AQNABgKADAAg6AICgAwAIOgCAoAMAQQcA/PtlmWlmvBAA8O9fZt5M0HmNAGAVYMoFAAg6AICgAwAIOgCAoAMAQQcAEHQAAEEHABB0ACDoAACCDgAg6AAAgg4AIOgAQNABAAQdAEDQAQAEHQAIOgCAoAMACDoAgKADAEEHABB0AABBBwAQdAAAQQcAgg4AIOgAAIIOACDoAEDQAQAEHQBA0AEABB0ACDovAQAQdAAAQQcAEHQAAEEHAIIOACDoAACCDgAg6ABA0AEABB0AQNABAAQdAEDQAYCgAwAIOgCAoAMACDoAEHQAAEEHABB0AABBBwCCDgD/rx07RgEAhIEgyIH//3J8gJDahJkydldsIYIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg4g6AAIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AD8IiYAmKKquqD3zwBM4csFQNABEHQABB0AQQcQdAAEHQBBB0DQAQQdAEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdAAEHUDQARB0AAQdAEEHEHQABB0AQQdA0AEE3QQAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg4g6AAIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAAg6gKADIOgACDoAgg4g6AAIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDiDoAAg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOIOgACDoAgg6AoAMg6ACCDoCgAyDoAAg6gKADIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDqAoAMg6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOoCgAyDoAAg6AIIOgKADCDoAgg6AoAMg6ACCDoCgAyDoAAg6AIIOIOgACDoAgg6AoAMIOgCCDoCgAyDoAIIOgKADIOgACDoAgg4g6AAIOgCCDoCgAwg6AIIOgKADIOgAgg6AoAMg6AAIOgCCDiDoAAg6AIIOgKADCDoAgg6AoAMg6ACCbgIAQQdA0AEQdAAEHUDQARB0AAQdAEEHEHQABB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQcQdAAEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHQBBBxB0AAQdAEEHQNABEHQAQQdA0AEQdAAEHUDQARB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdQNABEHQABB0AQQdA0AEEHQBBB0DQARB0AEEHQNABEHQABB1A0AEQdAAEHQBBB0DQAQQdAEEHQNABEHQAQQdA0AEQdAAEHQBBBxB0AAQdAEEHQNABBB0AQQdA0AEQdABBB0DQARB0AAQdAEEH2Oe8pyR2ARjnAu1Z6c1vxRZVAAAAAElFTkSuQmCC"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xb h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y5cc ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y5cd ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb y5b5 ff2 fs0 fc0 sc0 ls5 ws0">55<span class="fs1 ls0"> </span></div></div><div class="c xd y3f w5 he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h9 y60 ff5 fs5 fc1 sc0 lsc ws0">31.<span class="ffa ls0"> <span class="ff5">T<span class="ff4">ransak<span class="_ _7"></span>cje<span class="_ _1"></span> z jednostk<span class="_ _7"></span>ami powiązanymi<span class="ff5"> </span></span></span></span></div><div class="t m0 x4 h4 y302 ff2 fs2 fc0 sc0 ls0 ws0">W roku 2023 i 2022 <span class="ff3">Spó<span class="_ _1"></span>łka dokon<span class="_ _1"></span>ywała transakcji z n<span class="_ _1"></span>astępującymi jednostkami p<span class="_ _1"></span>owiązanymi:<span class="_ _1"></span></span> </div><div class="t m0 xbe h4 y6df ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _38"> </span><span class="ff2">Toya <span class="_ _1"></span>Romania SA <span class="ff3">–</span> <span class="ff3">j<span class="_ _1"></span>ednostka zależna,<span class="_ _1"></span></span> </span></span></div><div class="t m0 xbe h4 y75a ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _38"> </span><span class="ff2">Yato Too<span class="_ _1"></span>ls (Shanghai) Co., L<span class="_ _1"></span>td. <span class="ff3">–</span> <span class="ff3">jed<span class="_ _1"></span>nostka za<span class="_ _1"></span>leżna,</span> </span></span></div><div class="t m0 xbe h4 y37d ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _38"> </span><span class="ff2">Yato Too<span class="_ _1"></span>ls (Jiaxing) Co., Ltd<span class="_ _1"></span>. <span class="ff3">–</span> <span class="_ _1"></span><span class="ff3">jednostka <span class="_ _1"></span>zależna,</span> </span></span></div><div class="t m0 xbe h4 yf ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _38"> </span><span class="ff2">Toya <span class="_ _1"></span>Development Sp. z o<span class="_ _1"></span>.o. S.K. w likwidacji <span class="_ _1"></span><span class="ff3">–</span> <span class="ff3">jednos<span class="_ _1"></span>tka powiązana przez klu<span class="_ _1"></span>czowe kierownictwo, <span class="_ _3"></span></span> </span></span></div><div class="t m0 xbe h4 y75b ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _38"> </span><span class="ff2">Toyota<span class="_ _1"></span> Katowice Sp. <span class="_ _1"></span>z o.o. - <span class="ff3">–</span> <span class="ff3">jedno<span class="_ _1"></span>stka powiązan<span class="_ _1"></span>a przez kluczowe kierownictwo,<span class="_ _1"></span></span> </span></span></div><div class="t m0 xbe h4 y6e2 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _38"> </span><span class="ff2">Grzegorz Pin<span class="_ _1"></span>kosz <span class="ff3">–</span> <span class="ff3">Prezes Z<span class="_ _1"></span>arządu<span class="_ _1"></span> Spółki <span class="_ _1"></span></span>- kluczowy personel kierowniczy<span class="_ _1"></span>, </span></span></div><div class="t m0 xbe h4 y75c ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _38"> </span><span class="ff2">Maciej Lu<span class="_ _1"></span>bnauer <span class="ff3">–</span> <span class="ff3">Wic<span class="_ _1"></span>eprezes Zarzą<span class="_ _1"></span>du Sp<span class="_ _1"></span>ółki </span>- kluczowy personel kierowniczy<span class="_ _1"></span>, </span></span></div><div class="t m0 xbe h4 y468 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _38"> </span><span class="ff2">Rob<span class="_ _1"></span>ert Borys <span class="ff3">–</span> <span class="ff3">Wiceprez<span class="_ _1"></span>es Zarządu Sp<span class="_ _1"></span>ółki</span> <span class="_ _1"></span>od 27.02.2022 - kluczowy pers<span class="_ _1"></span>onel kierowniczy<span class="_ _1"></span> </span></span></div><div class="t m0 xbe h4 y75d ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _38"> </span><span class="ff2">Piotr <span class="_ _1"></span>Mondalski <span class="_ _1"></span>- <span class="ff3">Przewodniczący Rady N<span class="_ _1"></span>adzorczej <span class="_ _1"></span></span>- kluczowy personel kierowniczy,<span class="_ _1"></span> </span></span></div><div class="t m0 xbe h4 y75e ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _38"> </span><span class="ff2">J<span class="_ _1"></span>an Szmidt - <span class="ff3">Wiceprze<span class="_ _1"></span>wodniczący Ra<span class="_ _1"></span>dy Nadzo<span class="_ _1"></span>rczej </span>- kluczowy perso<span class="_ _1"></span>nel kierowniczy,<span class="_ _1"></span> </span></span></div><div class="t m0 xbe h4 y75f ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _38"> </span><span class="ff3">Dariu<span class="_ _1"></span>sz Górka –<span class="ff2"> </span>czł<span class="_ _1"></span>onek Rady Nadzorczej <span class="_ _1"></span><span class="ff2">- kluczowy pers<span class="_ _1"></span>onel kierowniczy,<span class="_ _1"></span> </span></span></span></div><div class="t m0 xbe h4 y760 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _38"> </span><span class="ff3">Grzegorz Mac<span class="_ _1"></span>iąg –<span class="ff2"> </span>członek <span class="_ _1"></span>Rady N<span class="_ _1"></span>adzorczej <span class="_ _1"></span><span class="ff2">- kluczowy personel kierowniczy,<span class="_ _1"></span> </span></span></span></div><div class="t m0 xbe h4 y761 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _38"> </span><span class="ff3">Michał<span class="_ _1"></span> Kobus <span class="_ _1"></span><span class="ff2">- </span>członek Rady <span class="ff2">N<span class="_ _1"></span>adzorczej </span>–<span class="ff2"> kluczo<span class="_ _1"></span>wy personel kierowniczy<span class="_ _1"></span>, </span></span></span></div><div class="t m0 xbe h4 y762 ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _38"> </span><span class="ff3">Wo<span class="_ _1"></span>jciech Bartłomiej Papierak <span class="_ _1"></span><span class="ff2">- </span>czł<span class="_ _1"></span>onek Rady <span class="_ _1"></span><span class="ff2">Nadzorczej </span>–<span class="ff2"> klu<span class="_ _1"></span>czowy personel kierowniczy.<span class="_ _1"></span> </span></span></span></div><div class="t m0 xbe h4 y30e ffb fs2 fc0 sc0 ls0 ws0">•<span class="ffc"> <span class="_ _38"> </span><span class="ff2">Beata Szmid<span class="_ _1"></span>t - <span class="ff3">członek Rady<span class="_ _1"></span> Nadzorczej <span class="_ _1"></span>–</span> kluczowy perso<span class="_ _1"></span>nel kierowniczy.<span class="_ _1"></span> </span></span></div><div class="t m0 x4 h4 y763 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y310 ff3 fs2 fc0 sc0 ls0 ws0">W <span class="_ _1"></span>latach <span class="_ _1"></span>zakończonych<span class="_ _1"></span> <span class="_ _1"></span>31 grudnia <span class="_ _1"></span>20<span class="_ _1"></span><span class="ff2">23 <span class="_ _1"></span>r. <span class="_ _1"></span>i <span class="_ _1"></span>31 <span class="_ _1"></span>grudnia <span class="_ _1"></span>2022 <span class="_ _1"></span><span class="lsd">r. <span class="_ _1"></span></span></span>nie <span class="_ _1"></span>stwierdzono <span class="_ _1"></span>przesłan<span class="_ _1"></span>ek utraty <span class="_ _1"></span>wartoś<span class="_ _1"></span>ci i <span class="_ _1"></span>w <span class="_ _1"></span>związku <span class="_ _1"></span>z </div><div class="t m0 x4 h4 y311 ff2 fs2 fc0 sc0 ls0 ws0">tym <span class="ff3">nie został<span class="_ _1"></span>y spisane w koszty n<span class="_ _1"></span>ależności od j<span class="_ _1"></span>ednostek powiązanych. <span class="_ _1"></span></span> </div><div class="t m0 x4 h4 y312 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y764 ff3 fs2 fc0 sc0 ls0 ws0">Salda występują<span class="_ _1"></span>ce w związku z tra<span class="_ _1"></span>nsakcjami z jedn<span class="_ _1"></span>ostkami powiązanymi nie są <span class="_ _1"></span>ubezpieczone.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h1e y765 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e yaa ff4 fs2 fc0 sc0 ls0 ws0">Informacje <span class="_ _10"> </span>o <span class="_ _10"></span>wynagrodzeniach <span class="_ _10"></span>i <span class="_ _10"></span>świadczeniach <span class="_ _17"></span>d<span class="_ _1"></span>la <span class="_ _10"></span>kluczowego <span class="_ _10"></span>personelu <span class="_ _10"></span>kierowniczego, <span class="_ _10"></span>a <span class="_ _17"></span>tak<span class="_ _1"></span>że <span class="_ _10"></span>zawartych <span class="_ _10"></span>z <span class="_ _10"></span>nim </div><div class="t m0 x4 h1e y766 ff5 fs2 fc0 sc0 ls0 ws0">transakcjach<span class="_ _1"></span> </div><div class="t m0 x4 h6 y476 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y767 ff3 fs2 fc0 sc0 ls0 ws0">Zarząd Spółki <span class="_ _1"></span>i Rada Nadzorcza są <span class="_ _1"></span>kluczowym personelem kierowniczy<span class="_ _1"></span>m Spółki.<span class="_ _3"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y2ef ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y2f0 ff3 fs2 fc0 sc0 ls0 ws0">Wynagrodzenia <span class="_ _13"> </span>i <span class="_ _13"> </span>świadczenia <span class="_ _13"> </span>wypłacone <span class="_ _13"> </span>lub <span class="_ _13"> </span>należne <span class="_ _13"> </span>osobom <span class="_ _13"> </span>z <span class="_ _18"> </span>klu<span class="_ _1"></span>czowego <span class="_ _13"> </span>personelu <span class="_ _13"> </span>kierowniczego <span class="_ _13"> </span>Spółki </div><div class="t m0 x4 h4 y768 ff3 fs2 fc0 sc0 ls0 ws0">przedstawiają s<span class="_ _1"></span>ię następująco: <span class="ff2"> </span></div><div class="t m0 x4 h4 y769 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y76a wc3 h12"><div class="t m0 x19 h4 y62 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xad y76a wc4 h12"><div class="t m0 x125 h11 y66 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">3 </span></div></div><div class="c xdb y76a wc5 h12"><div class="t m0 x40 h11 y66 ff5 fs3 fc0 sc0 ls6 ws0">202<span class="ls0">2 </span></div></div><div class="c x4 y607 wc3 h1c"><div class="t m0 x19 h7 y756 ff3 fs3 fc0 sc0 ls0 ws0">Wynagrodzenia i ś<span class="_ _7"></span>wiadczenia z tytułu umów o<span class="_ _0"></span> pracę i<span class="_ _0"></span> umów powołania <span class="ff2">- </span>Zarząd<span class="_ _7"></span><span class="ff2"> </span></div></div><div class="c xad y607 wc4 h1c"><div class="t m0 x57 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">      <span class="ls0">3 308      </span></div></div><div class="c xdb y607 wc5 h1c"><div class="t m0 x24 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">          <span class="ls0">3 167      </span></div></div><div class="c x4 y62b wc3 h5c"><div class="t m0 x19 h7 y684 ff3 fs3 fc0 sc0 ls0 ws0">Koszty z tytułu pr<span class="_ _7"></span>ogramów określonych sk<span class="_ _7"></span>ł<span class="_ _1"></span>adek (ko<span class="_ _0"></span>szty ZUS ponoszone p<span class="_ _0"></span>rzez Spółkę) <span class="ff2">- </span>Zarząd<span class="ff2"> </span></div></div><div class="c xad y62b wc4 h5c"><div class="t m0 x38 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">11      </span></div></div><div class="c xdb y62b wc5 h5c"><div class="t m0 x26 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                    <span class="ls0">38      </span></div></div><div class="c x4 y76b wc3 h5c"><div class="t m0 x19 h7 y684 ff3 fs3 fc0 sc0 ls0 ws0">Wynagrodzenia <span class="_ _7"></span>z<span class="_ _1"></span> tytułu pełni<span class="_ _7"></span>onych funkcji <span class="ff2">- Rada Nadzorcza </span></div></div><div class="c xad y76b wc4 h5c"><div class="t m0 x38 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">       <span class="ls6">75<span class="ls0">0</span></span>     <span class="ls0"> </span></div></div><div class="c xdb y76b wc5 h5c"><div class="t m0 x8a h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                   <span class="ls0">612      </span></div></div><div class="c x4 y320 wc3 h43"><div class="t m0 x19 h7 y394 ff3 fs3 fc0 sc0 ls0 ws0">Koszty z tytułu pr<span class="_ _7"></span>ogramów określonych <span class="_ _0"></span>składek (koszt<span class="_ _0"></span>y ZUS ponoszone pr<span class="_ _0"></span>zez Spółkę) <span class="ff2">- Rada Nadzorcza<span class="_ _7"></span> </span></div></div><div class="c xad y320 wc4 h43"><div class="t m0 x5e h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">         <span class="ls0">122      </span></div></div><div class="c xdb y320 wc5 h43"><div class="t m0 x25 h7 y64 ff2 fs3 fc0 sc0 ls7 ws0">            <span class="ls0">102      </span></div></div><div class="c x4 y76c wc3 h5e"><div class="t m0 x19 h7 y71 ff3 fs3 fc0 sc0 ls0 ws0">PPK finansowane p<span class="_ _0"></span>rzez Spółkę<span class="_ _0"></span><span class="ff2"> </span></div></div><div class="c xad y76c wc4 h5e"><div class="t m0 x12 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">                <span class="ls0">6</span>     <span class="ls0"> </span></div></div><div class="c xdb y76c wc5 h5e"><div class="t m0 x57 h7 y68 ff2 fs3 fc0 sc0 ls7 ws0">              <span class="ls0">6      </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y1f3 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y1f4 ff3 fs2 fc0 sc0 ls0 ws0">W 2023 r. oraz w 2022 r. n<span class="_ _1"></span>ie zosta<span class="_ _1"></span>ła wypłacona d<span class="_ _1"></span><span class="ff2">y<span class="_ _1"></span>widenda osobom z kluczo<span class="_ _1"></span>wego kierownictwa.<span class="_ _1"></span> </span></div><div class="t m0 x4 h4 y1f5 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y324 ff3 fs2 fc0 sc0 ls0 ws0">Poza <span class="_ _3"></span>tran<span class="_ _1"></span>sakcjami <span class="_ _3"></span>wymienion<span class="_ _1"></span>ymi <span class="_ _3"></span>powyżej, <span class="_ _17"></span>Spółka <span class="_ _3"></span>nie <span class="_ _3"></span>prze<span class="_ _1"></span>prowadziła <span class="_ _17"></span>z <span class="_ _1"></span>klu<span class="_ _1"></span>czowym <span class="_ _3"></span>pers<span class="_ _1"></span>onelem <span class="_ _3"></span>kiero<span class="_ _1"></span>wniczym <span class="_ _3"></span>żadny<span class="_ _1"></span>ch </div><div class="t m0 x4 h4 y76d ff2 fs2 fc0 sc0 ls0 ws0">transakcji. </div><div class="t m0 x4 h4 y76e ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y327 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y6da ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y76f ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y770 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y32b ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y771 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y772 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y2c3 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y773 ff5 fs2 fc0 sc0 ls0 ws0"> <span class="_ _e"> </span> </div></div></div><div class="pi" ></div></div><div id="pf38" class="pf w0 h0" ><div class="pc pc38 w0 h0"><img class="bi x3 y3b w4 hc" alt="" 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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y5cc ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y5cd ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb y5b5 ff2 fs0 fc0 sc0 ls5 ws0">56<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h1e y41 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h1e y178 ff4 fs2 fc0 sc0 ls0 ws0">Zestawienie transakcji i s<span class="_ _1"></span>ald z jedno<span class="_ _1"></span>stkami powiązanymi<span class="_ _1"></span><span class="ff5"> </span></div><div class="t m0 x4 h1e y179 ff5 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf y774 wc6 h23"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y774 wc7 h23"><div class="t m0 x1a h11 yce ff4 fs3 fc0 sc0 ls0 ws0">Należności z tyt. </div><div class="t m0 x25 h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">dostaw i usług<span class="ff5"> </span></div></div><div class="c x126 y774 wc8 h23"><div class="t m0 x1d h11 ycf ff4 fs3 fc0 sc0 ls0 ws0">Przedpłaty na </div><div class="t m0 x33 h11 y99 ff5 fs3 fc0 sc0 ls0 ws0">dostawy </div><div class="t m0 x35 h11 yce ff4 fs3 fc0 sc0 ls0 ws0">towarów<span class="ff5"> </span></div></div><div class="c x127 y774 wc9 h23"><div class="t m0 x24 h11 yce ff4 fs3 fc0 sc0 ls0 ws0">Zobowiązania z </div><div class="t m0 x8a h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">tyt. dostaw i usłu<span class="_ _7"></span>g<span class="ff5"> </span></div></div><div class="c x128 y774 wca h23"><div class="t m0 x40 h11 ycf ff5 fs3 fc0 sc0 ls0 ws0">Przychody ze </div><div class="t m0 x5d h11 y99 ff4 fs3 fc0 sc0 ls0 ws0">sprzedaży towarów i<span class="_ _7"></span> </div><div class="t m0 x65 h11 yce ff4 fs3 fc0 sc0 ls0 ws0">usług oraz pozostał<span class="_ _7"></span>e </div><div class="t m0 xc8 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">przychody </div></div><div class="c x129 y774 w9 h23"><div class="t m0 x1f h11 yce ff4 fs3 fc0 sc0 ls0 ws0">Zakupy towarów i </div><div class="t m0 x7f h11 y68 ff4 fs3 fc0 sc0 ls0 ws0">usług<span class="ff5"> </span></div></div><div class="c xf y775 wc6 h10"><div class="t m0 x55 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x75 y775 wc7 h10"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0"> </div></div><div class="c x126 y775 wc8 h10"><div class="t m0 x19 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x127 y775 wc9 h10"><div class="t m0 x19 h5a y68 ff5 fs3 fc0 sc0 ls0 ws0">31.12.2023<span class="ff2 fs8"> </span></div></div><div class="c x128 y775 wca h10"><div class="t m0 x121 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">1.01.2023 - </div><div class="t m0 x121 h5a y68 ff5 fs3 fc0 sc0 ls0 ws0">31.12.2023<span class="ff2 fs8"> </span></div></div><div class="c x129 y775 w9 h10"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0"> </div></div><div class="c xf y5f1 wc6 h67"><div class="t m0 xf h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y5f1 wc7 h67"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c x126 y5f1 wc8 h67"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0"> </div></div><div class="c x127 y5f1 wc9 h67"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c x128 y5f1 wca h67"><div class="t m0 x121 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c x129 y5f1 w9 h67"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y776 wc6 h40"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Jednostki zal<span class="_ _0"></span>eżne <span class="ff2"> </span></div></div><div class="c x75 y776 wc7 h40"><div class="t m0 x64 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">1 592 </div></div><div class="c x126 y776 wc8 h40"><div class="t m0 x7f h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x127 y776 wc9 h40"><div class="t m0 x10c h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">3 809 </div></div><div class="c x128 y776 wca h40"><div class="t m0 x53 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">34 497 </div></div><div class="c x129 y776 w9 h40"><div class="t m0 x101 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">254 938 </div></div><div class="c xf y777 wcb h90"><div class="t m0 x101 h7 y68 ff7 fs3 fc0 sc0 ls0 ws0">TOYA Romani<span class="_ _0"></span>a S.A.<span class="ff2"> </span></div></div><div class="c x75 y777 wcc h90"><div class="t m0 xab h7 y68 ff7 fs3 fc0 sc0 ls0 ws0">1 592<span class="ff2"> </span></div></div><div class="c x126 y777 wc8 h90"><div class="t m0 x55 h26 y68 ff7 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x127 y777 wc9 h90"><div class="t m0 x18 h7 y68 ff7 fs3 fc0 sc0 ls0 ws0">- <span class="ff2"> </span></div></div><div class="c x128 y777 wca h90"><div class="t m0 x53 h7 y68 ff7 fs3 fc0 sc0 ls0 ws0">34 497<span class="ff2"> </span></div></div><div class="c x129 y777 wcd h90"><div class="t m0 x6f h7 y555 ff7 fs3 fc0 sc0 ls0 ws0">- <span class="ff2"> </span></div></div><div class="c xf y778 wcb h90"><div class="t m0 x25 h7 y68 ff7 fs3 fc0 sc0 ls0 ws0">Yato Tools <span class="_ _7"></span>(Shanghai) Co. Ltd.<span class="ff2"> </span></div></div><div class="c x75 y778 wcc h90"><div class="t m0 x54 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x126 y778 wc8 h90"><div class="t m0 x55 h26 y68 ff7 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x127 y778 wc9 h90"><div class="t m0 xf h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">39<span class="ls0"> </span></div></div><div class="c x128 y778 wca h90"><div class="t m0 x70 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x129 y778 wcd h90"><div class="t m0 x4c h7 y68 ff7 fs3 fc0 sc0 ls0 ws0">29 814<span class="ff2"> </span></div></div><div class="c xf y779 wcb h90"><div class="t m0 x67 h7 y68 ff7 fs3 fc0 sc0 ls0 ws0">Yato Tools <span class="_ _7"></span>(Jiaxing) Co. Ltd.<span class="ff2"> </span></div></div><div class="c x75 y779 wcc h90"><div class="t m0 x54 h7 y68 ff7 fs3 fc0 sc0 ls0 ws0">-<span class="ff2"> </span></div></div><div class="c x126 y779 wc8 h90"><div class="t m0 x7f h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">-<span class="ff7"> </span></div></div><div class="c x127 y779 wc9 h90"><div class="t m0 x10c h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">3 770 </div></div><div class="c x128 y779 wca h90"><div class="t m0 x6f h7 y68 ff7 fs3 fc0 sc0 ls0 ws0"> -<span class="ff2"> </span></div></div><div class="c x129 y779 wcd h90"><div class="t m0 x101 h7 y68 ff7 fs3 fc0 sc0 ls0 ws0">225 124<span class="ff2"> </span></div></div><div class="c xf y77a wc6 h10"><div class="t m0 x19 h7 y63 ff3 fs3 fc0 sc0 ls0 ws0">Jednostki p<span class="_ _7"></span>owiązane poprzez </div><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">kluczowe k<span class="_ _0"></span>ierownictwo </div></div><div class="c x75 y77a wc7 h10"><div class="t m0 x120 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">8 </div></div><div class="c x126 y77a wc8 h10"><div class="t m0 x55 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x127 y77a wc9 h10"><div class="t m0 xf9 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x128 y77a wca h10"><div class="t m0 x84 h7 y68 ff2 fs3 fc0 sc0 ls6 ws0">99<span class="ls0"> </span></div></div><div class="c x129 y77a w9 h10"><div class="t m0 x70 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xf y77b wc6 h91"><div class="t m0 x19 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">Razem  </div></div><div class="c x75 y77b wc7 h91"><div class="t m0 x64 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">1 600 </div></div><div class="c x126 y77b wc8 h91"><div class="t m0 x7f h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x127 y77b wc9 h91"><div class="t m0 x10c h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">3 809 </div></div><div class="c x128 y77b wca h91"><div class="t m0 x53 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">34 596 </div></div><div class="c x129 y77b w9 h91"><div class="t m0 x101 h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">254 938 </div></div><div class="c xf y77c wc6 h69"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y77c wc7 h69"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c x126 y77c wc8 h69"><div class="t m0 x19 h5a y557 ff2 fs8 fc0 sc0 ls0 ws0"> </div></div><div class="c x127 y77c wc9 h69"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c x128 y77c wca h69"><div class="t m0 x121 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c x129 y77c w9 h69"><div class="t m0 x19 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c xf y77d wc6 h10"><div class="t m0 x55 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x75 y77d wc7 h10"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0"> </div></div><div class="c x126 y77d wc8 h10"><div class="t m0 x19 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0"> </div></div><div class="c x127 y77d wc9 h10"><div class="t m0 x19 h5a y64 ff5 fs3 fc0 sc0 ls0 ws0">31.12.2022<span class="ff2 fs8"> </span></div></div><div class="c x128 y77d wca h10"><div class="t m0 x121 h11 y63 ff5 fs3 fc0 sc0 ls0 ws0">1.01.2022 - </div><div class="t m0 x121 h5a y64 ff5 fs3 fc0 sc0 ls0 ws0">31.12.2022<span class="ff2 fs8"> </span></div></div><div class="c x129 y77d w9 h10"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0"> </div></div><div class="c xf y77e wc6 h67"><div class="t m0 xf h11 y68 ff5 fs3 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y77e wc7 h67"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c x126 y77e wc8 h67"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0"> </div></div><div class="c x127 y77e wc9 h67"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c x128 y77e wca h67"><div class="t m0 x121 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0">  </div></div><div class="c x129 y77e w9 h67"><div class="t m0 x19 h5a yd5 ff2 fs8 fc0 sc0 ls0 ws0"> <span class="fs3"> </span></div></div><div class="c xf y77f wc6 he"><div class="t m0 x19 h7 y64 ff3 fs3 fc0 sc0 ls0 ws0">Jednostki zal<span class="_ _0"></span>eżne<span class="ff2"> </span></div></div><div class="c x75 y77f wc7 he"><div class="t m0 x3c h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">20 128 </div></div><div class="c x126 y77f wc8 he"><div class="t m0 xc8 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">4 760 </div></div><div class="c x127 y77f wc9 he"><div class="t m0 x10c h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">1 196 </div></div><div class="c x128 y77f wca he"><div class="t m0 x53 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">54 274 </div></div><div class="c x129 y77f w9 he"><div class="t m0 x101 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">223 280 </div></div><div class="c xf y780 wcb h71"><div class="t m0 x101 h7 y68 ff7 fs3 fc0 sc0 ls0 ws0">TOYA Romani<span class="_ _0"></span>a S.A.<span class="ff2"> </span></div></div><div class="c x75 y780 wcc h71"><div class="t m0 x3c h7 y68 ff7 fs3 fc0 sc0 ls0 ws0">20 106<span class="ff2"> </span></div></div><div class="c x126 y780 wc8 h71"><div class="t m0 x55 h26 y68 ff7 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x127 y780 wc9 h71"><div class="t m0 x18 h7 y68 ff7 fs3 fc0 sc0 ls0 ws0">- <span class="ff2"> </span></div></div><div class="c x128 y780 wca h71"><div class="t m0 x53 h7 y68 ff7 fs3 fc0 sc0 ls0 ws0">54 269<span class="ff2"> </span></div></div><div class="c x129 y780 wcd h71"><div class="t m0 x6f h7 y3e1 ff7 fs3 fc0 sc0 ls0 ws0">- <span class="ff2"> </span></div></div><div class="c xf y7b wcb he"><div class="t m0 x25 h7 y68 ff7 fs3 fc0 sc0 ls0 ws0">Yato Tools <span class="_ _7"></span>(Shanghai) Co. Ltd.<span class="ff2"> </span></div></div><div class="c x75 y7b wcc he"><div class="t m0 x54 h7 y68 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x126 y7b wc8 he"><div class="t m0 x55 h26 y68 ff7 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x127 y7b wc9 he"><div class="t m0 x18 h7 y68 ff7 fs3 fc0 sc0 ls0 ws0">- <span class="ff2"> </span></div></div><div class="c x128 y7b wca he"><div class="t m0 x6f h7 y68 ff7 fs3 fc0 sc0 ls0 ws0">5<span class="ff2"> </span></div></div><div class="c x129 y7b wcd he"><div class="t m0 x4c h7 y68 ff7 fs3 fc0 sc0 ls0 ws0">24 604<span class="ff2"> </span></div></div><div class="c xf y781 wcb he"><div class="t m0 x67 h7 y64 ff7 fs3 fc0 sc0 ls0 ws0">Yato Tools <span class="_ _7"></span>(Jiaxing) Co. Ltd.<span class="ff2"> </span></div></div><div class="c x75 y781 wcc he"><div class="t m0 xd5 h7 y64 ff7 fs3 fc0 sc0 ls6 ws0">22<span class="ff2 ls0"> </span></div></div><div class="c x126 y781 wc8 he"><div class="t m0 xc8 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">4 760<span class="ff7"> </span></div></div><div class="c x127 y781 wc9 he"><div class="t m0 x10c h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">1 196 </div></div><div class="c x128 y781 wca he"><div class="t m0 x6f h7 y64 ff7 fs3 fc0 sc0 ls0 ws0">- <span class="ff2"> </span></div></div><div class="c x129 y781 wcd he"><div class="t m0 x101 h7 y64 ff7 fs3 fc0 sc0 ls0 ws0">198 676<span class="ff2"> </span></div></div><div class="c xf y782 wc6 h10"><div class="t m0 x19 h7 y63 ff3 fs3 fc0 sc0 ls0 ws0">Jednostki p<span class="_ _7"></span>owiązane poprzez </div><div class="t m0 x19 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">kluczowe k<span class="_ _0"></span>ierownictwo </div></div><div class="c x75 y782 wc7 h10"><div class="t m0 x120 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">2 </div></div><div class="c x126 y782 wc8 h10"><div class="t m0 x55 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">-  </div></div><div class="c x127 y782 wc9 h10"><div class="t m0 xf9 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c x128 y782 wca h10"><div class="t m0 x84 h7 y64 ff2 fs3 fc0 sc0 ls6 ws0">86<span class="ls0"> </span></div></div><div class="c x129 y782 w9 h10"><div class="t m0 x70 h7 y64 ff2 fs3 fc0 sc0 ls0 ws0">- </div></div><div class="c xf y1b1 wc6 h12"><div class="t m0 x19 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">Razem  </div></div><div class="c x75 y1b1 wc7 h12"><div class="t m0 x3c h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">20 130 </div></div><div class="c x126 y1b1 wc8 h12"><div class="t m0 xc8 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">4 760 </div></div><div class="c x127 y1b1 wc9 h12"><div class="t m0 x10c h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">1 196 </div></div><div class="c x128 y1b1 wca h12"><div class="t m0 x53 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">54 360 </div></div><div class="c x129 y1b1 w9 h12"><div class="t m0 x101 h11 y64 ff5 fs3 fc0 sc0 ls0 ws0">223 280 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h1e y783 ff5 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y784 ff3 fs2 fc0 sc0 ls0 ws0">Transakcje  z  jedn<span class="_ _1"></span>ostkami  powiązan<span class="_ _1"></span>ymi  są  zawierane <span class="_ _1e"> </span>w  nor<span class="_ _3"></span>malnym  trybie  dzia<span class="_ _1"></span>łalności  Spółki<span class="_ _1"></span><span class="ff2">  </span>i  s<span class="_ _1"></span>ą  dokonywane  na </div><div class="t m0 x4 h4 y402 ff2 fs2 fc0 sc0 ls0 ws0">warunkach rynko<span class="_ _1"></span>wych. </div><div class="t m0 xe h9 y22e ff5 fs5 fc1 sc0 lsc ws0">32.<span class="ffa ls0"> <span class="ff4">Znacząc<span class="_ _7"></span>e zdarzenia po dniu kończącym <span class="_ _0"></span>okres sprawo<span class="_ _7"></span>zda<span class="_ _1"></span>wczy<span class="ff5"> </span></span></span></div><div class="t m0 xe h32 y785 ff5 fs1 fc1 sc0 ls10 ws0">32.1<span class="ffa ls0"> <span class="_ _21"> </span><span class="ff4">Wyrażenie zgody przez Radę Nadzorczą na zawarcie umowy poręczenia<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y113 ff2 fs2 fc4 sc0 ls0 ws0">TOYA  S.A. <span class="ff3">dnia  6  marca  2024  powzięła  inform<span class="_ _0"></span>ację  o<span class="ff2"> </span>wyr<span class="_ _1"></span>ażeniu  zgody  przez<span class="ff2"> </span>Radę  Nadzorczą  Emitenta,  na<span class="_ _1"></span><span class="ff2"> zawarcie </span></span></div><div class="t m0 x4 h4 y786 ff2 fs2 fc4 sc0 ls0 ws0">przez <span class="ff3">Spółkę</span> <span class="_ _10"> </span>z Citibank <span class="_ _10"> </span>(China) <span class="_ _10"></span>Company <span class="_ _10"></span>Limited-Shanghai <span class="_ _10"> </span>Branch, <span class="_ _10"> </span>z <span class="ff3">siedzibą <span class="_ _10"> </span>w</span> <span class="ff3">Chińskiej <span class="_ _10"></span>Republice <span class="_ _10"></span>Ludowej, <span class="_ _10"></span>U<span class="_ _0"></span>mowy </span></div><div class="t m0 x4 h4 y787 ff3 fs2 fc4 sc0 ls0 ws0">poręczenia <span class="_ _13"> </span>nr<span class="ff2"> </span>BDK/UP/0000<span class="_ _1"></span>54601/0040/23. <span class="_ _13"> </span>Umowa <span class="_ _13"> </span>Po<span class="_ _1"></span>ręczenia <span class="_ _13"> </span>zostanie <span class="_ _13"> </span>zawarta <span class="_ _13"> </span>w<span class="_ _1"></span><span class="ff2"> </span>celu <span class="_ _13"> </span>zabezpieczenia <span class="_ _13"> </span>spłat<span class="_ _1"></span>y </div><div class="t m0 x4 h4 y788 ff3 fs2 fc4 sc0 ls0 ws0">wierzytelności <span class="_ _21"> </span>przysłu<span class="_ _1"></span>gujących <span class="_ _21"> </span>Bankowi <span class="_ _21"> </span>z<span class="_ _1"></span><span class="ff2"> </span>tytułu <span class="_ _21"> </span>plan<span class="_ _1"></span><span class="ff2">owanego <span class="_ _21"> </span>zawarcia <span class="_ _21"> </span>przez <span class="_ _1"></span>YATO <span class="_ _21"> </span>TOOLS <span class="_ _21"> </span>(Shan<span class="_ _1"></span>ghai) <span class="_ _21"> </span>Co., <span class="_ _21"> </span>Ltd., </span></div><div class="t m0 x4 h4 y789 ff2 fs2 fc4 sc0 ls0 ws0">z  oraz Ban<span class="_ _1"></span>k, Umowy o <span class="ff3">Kredyt kró<span class="_ _1"></span>tkoterminowy obrotowy), w<span class="_ _1"></span></span> kwoci<span class="_ _1"></span>e 60 000 tys<span class="_ _1"></span>. CNY. </div><div class="t m0 x4 h4 ye8 ff3 fs2 fc4 sc0 ls0 ws0">Umowa Poręczenia zakład<span class="_ _1"></span><span class="ff2">a: </span></div><div class="t m0 xe h4 y78a ff2 fs2 fc4 sc0 ls1a ws0">a)<span class="ffc ls0"> <span class="_ _36"> </span><span class="ff3">po<span class="_ _1"></span>ręczenie Emitenta za zo<span class="_ _1"></span>bowiązania Spół<span class="_ _1"></span>ki Zależnej do<span class="_ _1"></span><span class="ff2"> kwoty 72<span class="_ _1"></span> <span class="ls3">000</span> tys. <span class="_ _1"></span>CNY. </span></span></span></div><div class="t m0 xe h4 y78b ff2 fs2 fc4 sc0 ls1b ws0">b)<span class="ffc ls0"> <span class="_ _f"> </span><span class="ff3">udzielenie poręczenia do<span class="_ _1"></span><span class="ff2"> dnia 31 s<span class="_ _1"></span>ierpnia 2025 r.<span class="_ _1"></span> </span></span></span></div><div class="t m0 xe h4 y78c ff2 fs2 fc4 sc0 ls1c ws0">c)<span class="ffc ls0"> <span class="_ _39"> </span><span class="ff3">u<span class="_ _1"></span>poważnienie Banku d<span class="_ _1"></span>o<span class="ff2"> </span>obciążenia <span class="_ _1"></span>rachunku b<span class="_ _1"></span>ieżącego Emitenta, kwotą zob<span class="_ _1"></span>owiązań wynikają<span class="_ _1"></span>cych z<span class="_ _1"></span><span class="ff2"> Umowy </span></span></span></div><div class="t m0 x49 h4 y78d ff3 fs2 fc4 sc0 ls0 ws0">Poręczenia.<span class="ff2"> </span></div><div class="t m0 xe h4 y78e ff2 fs2 fc4 sc0 ls1b ws0">d)<span class="ffc ls0"> <span class="_ _f"> </span><span class="ff3">zobowiązanie Emitenta d<span class="_ _1"></span>o<span class="ff2"> dos<span class="_ _1"></span>tarczenia na<span class="_ _1"></span> </span>żądanie Banku<span class="_ _1"></span>, w<span class="ff2"> terminie i zgodnie z warun<span class="_ _1"></span>kami wskaza<span class="_ _1"></span>nymi </span></span></span></div><div class="t m0 x49 h4 y78f ff2 fs2 fc4 sc0 ls0 ws0">przez Bank, w <span class="ff3">treś<span class="_ _1"></span>ci zaakceptowanej przez<span class="_ _1"></span></span> <span class="ff3">Bank, oś<span class="_ _1"></span>wiadczenia o<span class="_ _1"></span></span> <span class="ff3">podd<span class="_ _1"></span>aniu się egzekucji w</span> formie aktu<span class="_ _1"></span> </div><div class="t m0 x49 h4 y287 ff2 fs2 fc4 sc0 ls0 ws0">notarialnego w <span class="ff3">try<span class="_ _1"></span>bie art. 777 § 1 pkt<span class="_ _1"></span>. 5) Kodeksu p<span class="_ _1"></span>ostę</span>p<span class="_ _1"></span>owania cywilnego.<span class="_ _1"></span> </div><div class="t m0 x4 h4 y700 ff2 fs2 fc4 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y67a ff3 fs2 fc4 sc0 ls0 ws0">Pozostałe warun<span class="_ _1"></span>ki Umowy Poręczenia nie <span class="_ _1"></span>odbiegają od<span class="_ _1"></span><span class="ff2"> </span>warunkó<span class="_ _1"></span>w powszechnie stos<span class="_ _1"></span>owanych dla<span class="_ _1"></span><span class="ff2"> </span>tego typ<span class="_ _1"></span>u umów.<span class="ff2"> </span></div><div class="t m0 x4 h4 y790 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf39" class="pf w0 h0" ><div class="pc pc39 w0 h0"><img class="bi x3 y3b w4 hc" alt="" src="data:image/png;base64,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"/><div class="c x0 y0 w2 h0"><div class="t m0 x4 h6 y5 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x27 h6 y6 ff2 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe TOYA S.A. <span class="ff3">za rok zakończony 31 grudnia 20</span><span class="ls5">23</span> <span class="ls1">r.</span> </div><div class="t m0 x6 h6 y7 ff3 fs0 fc0 sc0 ls0 ws0">(Kwoty wyrażone są w tysiącach złotych, o ile nie podano in<span class="_ _0"></span>aczej)<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h6 y3c ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xc h7 y5cc ff3 fs3 fc0 sc0 ls0 ws0">Informacje obja<span class="_ _7"></span>śniające stanowią integralną c<span class="_ _7"></span>z<span class="_ _1"></span>ęść ninie<span class="_ _7"></span>jsz<span class="_ _1"></span>ego <span class="ff2">sprawozdania fi<span class="_ _0"></span>nansowego. </span></div><div class="t m0 x4 hd y5cd ff7 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 hb y5b5 ff2 fs0 fc0 sc0 ls5 ws0">57<span class="fs1 ls0"> </span></div></div><div class="c x28 y3f wa he"><div class="t m0 x0 hf y40 ff7 fs2 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 xe h32 y355 ff5 fs1 fc1 sc0 ls10 ws0">32.2<span class="ffa ls0"> <span class="_ _21"> </span><span class="ff4">Zawarcie umowy o kredyt krótkoterminowy przez spółkę zależną<span class="ff5"> </span></span></span></div><div class="t m0 x4 h4 y791 ff3 fs2 fc0 sc0 ls0 ws0">TOYA <span class="_ _10"> </span>S.A. <span class="_ _11"> </span>w <span class="_ _10"> </span>dniu <span class="_ _11"> </span>26 <span class="_ _10"> </span>marca <span class="_ _10"> </span>2024 <span class="_ _11"> </span>r. <span class="_ _10"> </span>powzięła <span class="_ _11"> </span>informację <span class="_ _10"> </span>o<span class="_ _1"></span><span class="ff2"> zawarciu <span class="_ _11"> </span>przez YATO <span class="_ _10"> </span>TO<span class="_ _1"></span>OLS <span class="_ _11"> </span>(Shanghai) <span class="_ _10"> </span>Co., <span class="_ _10"> </span>Lt<span class="_ _1"></span>d. <span class="_ _11"> </span>Umowy </span></div><div class="t m0 x4 h4 y792 ff2 fs2 fc0 sc0 ls0 ws0">o K<span class="ff3">redyt <span class="_ _1"></span>krótkoterminowy <span class="_ _1"></span>ob<span class="_ _1"></span>rotowy <span class="_ _1"></span>z<span class="_ _1"></span></span> CITIBANK <span class="_ _1"></span>(<span class="_ _1"></span>CHINA) <span class="_ _1"></span>C<span class="_ _1"></span>O., <span class="_ _1"></span>LTD. <span class="_ _1"></span>SHANGHAI<span class="_ _1"></span> <span class="_ _1"></span>BRANCH <span class="_ _1"></span>z<span class="_ _1"></span> <span class="ff3">s<span class="_ _1"></span>iedzibą <span class="_ _1"></span>w</span> <span class="ff3">Chińskiej <span class="_ _1"></span>Repu<span class="_ _1"></span>blice </span></div><div class="t m0 x4 h4 y793 ff2 fs2 fc0 sc0 ls0 ws0">Ludowej. </div><div class="t m0 x4 h4 y794 ff2 fs2 fc0 sc0 ls0 ws0">Kwota <span class="_ _10"></span>kredytu <span class="_ _10"></span>wynosi <span class="_ _10"></span>60 000 <span class="_ _10"></span>tys. <span class="_ _10"></span>CNY. <span class="_ _17"></span>Kwota <span class="_ _10"> </span>zostanie <span class="_ _10"> </span>wykorzystan<span class="_ _1"></span>a <span class="_ _10"></span>na <span class="ff3">bieżącą <span class="_ _10"> </span>działalność <span class="_ _10"> </span>Spółki <span class="_ _10"> </span>Zależnej. <span class="_ _10"></span>Umowa </span></div><div class="t m0 x4 h4 y795 ff3 fs2 fc0 sc0 ls0 ws0">zawarta został<span class="_ _1"></span>a na<span class="ff2"> </span>12 miesięcy.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y796 ff3 fs2 fc0 sc0 ls0 ws0">Zabezpieczeniem kredytu b<span class="_ _1"></span>ędzie poręczenie Emitenta<span class="_ _1"></span> za zobowiązania Spół<span class="_ _1"></span>ki Zależnej na<span class="_ _3"></span><span class="ff2"> </span>podstawie umowy poręczenia<span class="_ _1"></span>.<span class="ff2"> </span></div><div class="t m0 x4 h4 y797 ff3 fs2 fc0 sc0 ls0 ws0">Pozostałe warun<span class="_ _1"></span>ki Umowy nie odb<span class="_ _1"></span>iegają od<span class="_ _1"></span><span class="ff2"> </span>warunków pows<span class="_ _1"></span>zechnie stosowan<span class="_ _1"></span>ych dla<span class="_ _1"></span><span class="ff2"> </span>tego typu umów.<span class="ff2"> </span></div><div class="t m0 xe h32 y5bb ff5 fs1 fc1 sc0 ls10 ws0">32.3<span class="ffa ls0"> <span class="_ _21"> </span><span class="ff5">Aneks do <span class="ff4">umowy o kredyt w rachunku bieżącym</span> </span></span></div><div class="t m0 x4 h4 y798 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y799 ff2 fs2 fc0 sc0 ls0 ws0">TOYA <span class="_ _10"> </span>S.A. <span class="_ _10"> </span>dniu <span class="_ _10"> </span>2<span class="_ _1"></span>6 <span class="_ _10"> </span>marca <span class="_ _10"> </span>2024 <span class="_ _10"> </span><span class="ff3">r. <span class="_ _10"> </span>za<span class="_ _1"></span>warła <span class="_ _10"> </span>aneks <span class="_ _10"> </span>nr<span class="_ _1"></span></span> 6 <span class="_ _10"> </span><span class="ls1b">do</span> Umowy <span class="_ _10"> </span>o Kredyt <span class="_ _10"> </span>w <span class="_ _1"></span><span class="ff3">Rachunku <span class="_ _10"> </span>Bieżącym <span class="_ _10"> </span>N<span class="_ _1"></span>r <span class="_ _10"> </span>09/030/19/Z/V<span class="_ _1"></span>V </span></div><div class="t m0 x4 h4 y6c7 ff2 fs2 fc0 sc0 ls0 ws0">z mBankiem <span class="_ _10"></span>S.A. <span class="_ _10"></span>z <span class="ff3">siedzibą <span class="_ _10"> </span>w</span> <span class="ff3">Wa<span class="_ _1"></span>rszawie. <span class="_ _10"> </span>Na <span class="_ _10"> </span>mocy <span class="_ _10"> </span>aneksu <span class="_ _10"> </span>data <span class="_ _10"> </span>ostatecznej <span class="_ _10"> </span>spłaty <span class="_ _10"> </span>kredytu <span class="_ _10"> </span>została <span class="_ _10"> </span>ustalona <span class="_ _10"> </span>na<span class="_ _3"></span></span> <span class="ff3">dzień </span> </div><div class="t m0 x4 h4 y79a ff2 fs2 fc0 sc0 ls0 ws0">27 <span class="ff3">marca 2024 <span class="_ _7"></span>r. Pozos<span class="_ _1"></span>tałe warunki Umowy nie <span class="_ _7"></span>od<span class="_ _1"></span>biegają od<span class="ff2"> </span>warunkó<span class="_ _1"></span>w powszechnie stosowanych dla<span class="ff2"> </span>tego typu umów.<span class="ff2"> </span></span></div><div class="t m0 x4 h4 y389 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y79b ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y79c ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5fe ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y7d ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y5c1 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y79d ff3 fs2 fc0 sc0 ls0 ws0">Zarząd Toya S.A.<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 h4 y79e ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y79f wce he"><div class="t m0 x20 h1e y40 ff5 fs2 fc0 sc0 ls0 ws0">Data </div></div><div class="c x12a y79f wcf he"><div class="t m0 x20 h1e y40 ff4 fs2 fc0 sc0 ls0 ws0">Imię i Nazwisko<span class="ff5"> </span></div></div><div class="c xf0 y79f wd0 he"><div class="t m0 x20 h1e y40 ff5 fs2 fc0 sc0 ls0 ws0">Funkcja </div></div><div class="c x12b y79f wd1 he"><div class="t m0 x20 h1e y40 ff5 fs2 fc0 sc0 ls0 ws0">Podpis </div></div><div class="c x4 y7a0 wce h92"><div class="t m0 x20 h4 y7a1 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h4 y7a2 ff2 fs2 fc0 sc0 ls0 ws0">28.03.2024 </div><div class="t m0 x20 h4 y565 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y7a0 wcf h92"><div class="t m0 x20 h4 y7a1 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h4 y7a2 ff2 fs2 fc0 sc0 ls0 ws0">Grzegorz Pinkosz<span class="_ _1"></span> </div><div class="t m0 x20 h4 y565 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf0 y7a0 wd0 h92"><div class="t m0 x20 h4 y7a1 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h4 y7a2 ff3 fs2 fc0 sc0 ls0 ws0">Prezes Zarządu<span class="_ _1"></span><span class="ff2"> </span></div></div><div class="c x12b y7a0 wd1 h92"><div class="t m0 x20 h4 y7a1 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y7a3 wce h93"><div class="t m0 x20 h4 y7a4 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h4 y7a5 ff2 fs2 fc0 sc0 ls0 ws0">28.03.2024 </div><div class="t m0 x20 h4 y565 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y7a3 wcf h93"><div class="t m0 x20 h4 y7a4 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h4 y7a5 ff2 fs2 fc0 sc0 ls0 ws0">Maciej Lubnauer<span class="_ _1"></span> </div><div class="t m0 x20 h4 y565 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf0 y7a3 wd0 h93"><div class="t m0 x20 h4 y7a4 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h4 y7a5 ff3 fs2 fc0 sc0 ls0 ws0">Wiceprezes Zarząd<span class="_ _1"></span>u<span class="ff2"> </span></div></div><div class="c x12b y7a3 wd1 h93"><div class="t m0 x20 h4 y7a4 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y7a6 wce h93"><div class="t m0 x20 h4 y7a7 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h4 y7a5 ff2 fs2 fc0 sc0 ls0 ws0">28.03.2024 </div><div class="t m0 x20 h4 y565 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y7a6 wcf h93"><div class="t m0 x20 h4 y7a7 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h4 y7a5 ff2 fs2 fc0 sc0 ls0 ws0">Robert Borys </div><div class="t m0 x20 h4 y565 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf0 y7a6 wd0 h93"><div class="t m0 x20 h4 y7a7 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h4 y7a5 ff3 fs2 fc0 sc0 ls0 ws0">Wiceprezes Zarząd<span class="_ _1"></span>u<span class="ff2"> </span></div></div><div class="c x12b y7a6 wd1 h93"><div class="t m0 x20 h4 y7a7 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 h4 y7a8 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x4 h4 y140 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x56 h4 y141 ff3 fs2 fc0 sc0 ls0 ws0">Osoba odp<span class="_ _1"></span>owiedzialna za prowadzenie ksiąg <span class="_ _1"></span>rachunkowych<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x4 hb y7a9 ff2 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y749 wce h71"><div class="t m0 x20 h1e y40 ff5 fs2 fc0 sc0 ls0 ws0">Data </div></div><div class="c x12a y749 wcf h71"><div class="t m0 x20 h1e y40 ff4 fs2 fc0 sc0 ls0 ws0">Imię i Nazwisko<span class="ff5"> </span></div></div><div class="c xf0 y749 wd0 h71"><div class="t m0 x20 h1e y40 ff5 fs2 fc0 sc0 ls0 ws0">Funkcja </div></div><div class="c x12b y749 wd1 h71"><div class="t m0 x20 h1e y40 ff5 fs2 fc0 sc0 ls0 ws0">Podpis </div></div><div class="c x4 y3cd wce h92"><div class="t m0 x20 h4 y7a7 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h4 y545 ff2 fs2 fc0 sc0 ls0 ws0">28.03.2024 </div><div class="t m0 x20 h4 y7aa ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x12a y3cd wcf h92"><div class="t m0 x20 h4 y7a7 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h4 y545 ff2 fs2 fc0 sc0 ls0 ws0">Iwona Banik </div><div class="t m0 x20 h4 y7aa ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h4 y40 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xf0 y3cd wd0 h92"><div class="t m0 x20 h4 y7a7 ff2 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 h4 y545 ff3 fs2 fc0 sc0 ls0 ws0">Główna Księgowa<span class="ff2"> </span></div></div><div class="c x12b y3cd wd1 h92"><div class="t m0 x20 h4 y7a7 ff2 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x4 hb y7ab ff2 fs1 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div></div><div class="loading-indicator"><img alt="" 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