<?xml version="1.0" encoding="utf-8"?>
<!DOCTYPE html PUBLIC "-//W3C//DTD XHTML 1.0 Transitional//EN"  "http://www.w3.org/TR/xhtml1/DTD/xhtml1-transitional.dtd">
<html xml:lang="pl" xmlns="http://www.w3.org/1999/xhtml"><!--Consolia XBRL Tools v2.11.7.5--><head><title>gig-2024-12-31-0-pl.xhtml</title><style type="text/css">/*<![CDATA[*/
/* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: */
/*! 
 * Base CSS for pdf2htmlEX
 * Copyright 2012,2013 Lu Wang <coolwanglu@gmail.com> 
 * https://github.com/coolwanglu/pdf2htmlEX/blob/master/share/LICENSE
 */
/* Part 1: Web Page Layout: Free to modify, except for a few of them which are required by pdf2htmlEX.js, see the comments */
span[class*='ff'] {
  z-index: 999;
}
div[class*='ff'] {
  z-index: 999;
}
a {
  z-index: 999;
}
a > span {
  z-index: 999;
}
#sidebar { /* Sidebar */
  position:absolute;
  top:0;
  left:0;
  bottom:0;
  width:250px;
  padding:0;
  margin:0px;
  overflow:auto;
}
#page-container { /* PDF container */
  position:absolute; /* required for calculating relative positions of pages in pdf2htmlEX.js */
  top:0;
  left:0px;
  margin:0; 
  padding:0;
  border:0; /* required for lazy page loading in pdf2htmlEX.js (page visibility test) */
}
@media screen {
  /* for sidebar */
  #sidebar.opened + #page-container { left:250px; }
  #page-container {
    /* `bottom' and `right' are required for lazy page loading in pdf2htmlEX.js (page visibility test)
     * alternatively you may set width and height
     */
    bottom:0;
    right:0;
    overflow:auto;
  }
  .loading-indicator {
    display:none;
  }
  .loading-indicator.active {
    display:block;
    position:absolute;
    width:64px;
    height:64px;
    top:50%;
    left:50%;
    margin-top:-32px;
    margin-left:-32px;
  }
  .loading-indicator img {
    position:absolute;
    top:0;
    left:0;
    bottom:0;
    right:0;
  }
}
@media print { 
  @page { margin:0; }
  html { margin:0; }
  body { 
    margin:0; 
    -webkit-print-color-adjust:exact; /* enable printing background images for WebKit */
  }
  #sidebar { display:none; }
  #page-container {
    width:auto;
    height:auto;
    overflow:visible;
    background-color:transparent;
  }
  .d { display:none; }
}
/* Part 2: Page Elements: Modify with caution
 * The followings are base classes, some of which are meant to be override by PDF specific classes
 * So do not increase the specificity (e.g. ".classname" -> "#page-container .classname")
 */
.pf { /* page */
  position:relative;
  background-color:white;
  overflow: hidden;
  margin:0; 
  border:0; /* required by pdf2htmlEX.js for page visibility test */
}
.pc { /* content of a page */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  top:0;
  left:0;
  width:100%;
  height:100%;
  overflow:hidden;
  display:block;
  /* set transform-origin for scaling */
  transform-origin:0% 0%;
  -ms-transform-origin:0% 0%;
  -webkit-transform-origin:0% 0%;
}
.pc.opened { /* used by pdf2htmlEX.js, to show/hide pages */
  display:block;
}
.bf { /* images that occupies the whole page */
  position:absolute;
  border:0;
  margin:0;
  top:0;
  bottom:0;
  width:100%;
  height:100%;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
.bi { /* images that cover only a part of the page */
  position:absolute;
  border:0;
  margin:0;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
@media print {
  .pf {
    margin:0;
    box-shadow:none;
    page-break-after:always;
    page-break-inside:avoid;
  }
  @-moz-document url-prefix() {
    /* fix page truncation for FireFox */
    .pf {
      overflow:visible;
      border:1px solid #FFFFFF;
    }
    .pc {overflow:visible;}
  }
}
.c { /* clip box */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  overflow:hidden;
  display:block;
}
.t { /* text line */
  position:absolute;
  white-space:pre;
  font-size:1px;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
  unicode-bidi:bidi-override;/* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
  -moz-font-feature-settings:"liga" 0;/* We don't want Firefox to recognize ligatures */
}
.t:after { /* webkit #35443 */
  content: '';
}
.t:before { /* Workaround Blink(up to 41)/Webkit bug of word-spacing with leading spaces (chromium #404444 and pdf2htmlEX #412) */
  content: '';
  display: inline-block;
}
.t span { /* text blocks within a line */
  /* Blink(up to 41)/Webkit have bug with negative word-spacing and inline-block (pdf2htmlEX #416), so keep normal span inline. */
  position:relative;
  unicode-bidi:bidi-override; /* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
}
._ { /* text shift */
  /* Blink(up to 41)/Webkit have bug with inline element, continuous spaces and word-spacing. Workaround by inline-block. */
  display: inline-block;
  color: transparent;
  z-index: -1;
}
/* selection background should not be opaque, for fallback mode */
::selection{
  background: rgba(127,255,255,0.4);
}
::-moz-selection{
  background: rgba(127,255,255,0.4);
}
.pi { /* info for Javascript */
  display:none;
}
.l { /* annotation links */
}
/* transparent color - WebKit */
.d { /* css drawing */
  position:absolute;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
}
/* for the forms */
.it {
  border: none;
  background-color: rgba(255, 255, 255, 0.0);
}

.ir:hover {
  cursor: pointer;
}

/* Base CSS END */
/*]]>*/</style><style type="text/css">/*<![CDATA[*/
/* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: */
/*! 
 * Fancy styles for pdf2htmlEX
 * Copyright 2012,2013 Lu Wang <coolwanglu@gmail.com> 
 * https://github.com/coolwanglu/pdf2htmlEX/blob/master/share/LICENSE
 */
@keyframes fadein { from { opacity:0;} to { opacity:1;} }
@-webkit-keyframes fadein { from { opacity:0;} to { opacity:1;} }
@keyframes swing {
  0%  { transform: rotate(0deg); }
  10% { transform: rotate(0deg); }
  90% { transform: rotate(720deg); }
  100%{ transform: rotate(720deg); }
}
@-webkit-keyframes swing {
  0%  { -webkit-transform: rotate(0deg); }
  10% { -webkit-transform: rotate(0deg); }
  90% { -webkit-transform: rotate(720deg); }
  100%{ -webkit-transform: rotate(720deg); }
}
@media screen { 
  #sidebar {
    background-color:#2f3236;
    /* modified from http://philbit.com/svgpatterns/#crossstripes */
    background-image:url("data:image/svg+xml;base64,PHN2ZyB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciIHdpZHRoPSI0IiBoZWlnaHQ9IjQiPgo8cmVjdCB3aWR0aD0iNCIgaGVpZ2h0PSI0IiBmaWxsPSIjNDAzYzNmIj48L3JlY3Q+CjxwYXRoIGQ9Ik0wIDBMNCA0Wk00IDBMMCA0WiIgc3Ryb2tlLXdpZHRoPSIxIiBzdHJva2U9IiMxZTI5MmQiPjwvcGF0aD4KPC9zdmc+");
  }
  #outline {
    font-family:Georgia,Times,"Times New Roman",serif;
    font-size:13px;
    margin:2em 1em;
  }
  #outline ul {
    padding:0;
  }
  #outline li {
    list-style-type:none;
    margin:1em 0;
  }
  #outline li > ul {
    margin-left: 1em;
  }
  #outline a,
  #outline a:visited,
  #outline a:hover,
  #outline a:active {
    line-height:1.2;
    color:#e8e8e8;
    text-overflow:ellipsis;
    white-space:nowrap;
    text-decoration:none;
    display:block;
    overflow:hidden;
    outline:0;
  }
  #outline a:hover {
    color:rgb(0,204,255);
  }
  .pf {
    margin: 13px auto;
    box-shadow: 1px 1px 3px 1px #333;
    /* Needed by IE to make box-shadow works * https://developer.mozilla.org/en-US/docs/Web/CSS/box-shadow */
    border-collapse: separate;
  }
  .pc.opened { /* used by pdf2htmlEX.js, to show/hide pages */
    -webkit-animation: fadein 100ms;
    animation: fadein 100ms; 
  }
  .loading-indicator.active {
    /* 
     * use 0.01s instead of 0s,
     * since YUI Compressor will change 0s to 0,
     * which is not recognized by Firefox
     */
    -webkit-animation: swing 1.5s ease-in-out 0.01s infinite alternate none;
    animation: swing 1.5s ease-in-out 0.01s infinite alternate none;
  }
  .checked {
    background: no-repeat url(data:image/png;base64,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);
  }
}
/* Fancy CSS END */

  }
  .checked {
    background: no-repeat url(data:image/png;base64,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);
  }
}
/* Fancy CSS END */
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')format("woff");}.ff5{font-family:ff5;line-height:1.432129;font-style:normal;font-weight:normal;visibility:visible;}
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N19x3bj8U1+CuNPumybTYfBp124cDHAtcPgi2QSr+jPaerUN+tb9d261KBToov76Baep1tIN93GU/UcpJSeg2freQojjNPuvte6/DaZjoOkzzDJdBJfoDBFCcEnR8UdYXAo6cNTKQktsIjPkj0hPlhR4dRWnjOneQdRaMu83taKilZ4lzSWK9cqbInVbrGWlnnwyS5CR9FJlLfMAyHxqA7Snz6Eg5aKXvuQYAn+4BeCGUlHUuIL2hTFonDD0II2uCnqQwIYUlEF3JDLx5IaT6yCiSLHJiG7uESJhHMSVbRzcROd6aTu/eWn/9hF/+x2bu0jbTfcvCwdv7SU3nPZrGO/e58q6TXuV+l3+Du09vFbb38S+SdkXToHZD1KGgX/CnhALw/UBOoDTQEpsLYh0hxhJBJT1hLVWhtEoe8X+wn2BJy1FbTWthEFftVgCOWn4psqEPoudcj+Sudk1eLkewMUhIEFIVKXfBCsmkEvwLm9SDQQ9QUBm86wkja8UjbOaDCajWXGKkOmNTrl9XqTvlTvAJmgtJ5R2myts4DnOleoIZMpKjfCYWU6nyJpmjJcGi+xMrVaZTymgrxeIavIfr9fma6inJU7DoyKTBNer1CicrnMVBn/1Mj1coe8Vd4tH5F1Inf3ffkCSooMmvhRMg/PIkw2qN7AkgGbzGBMllRN0mQGIlTnIDN7a2ttlBr/BRrlDWBUV4FZ1VYIC5n3nJaYVwG62tqy4nAvSEvGcAZr45UxuxfeOrW1cBUhPS1Cgs6Z3ZzUqaHBQjWNy6o9YYI6YcK80aNoBanIS9qarLOGNl2XZOLNI5adiKfkvJiX0gSQr5i/tyT9p7aP2HnVbGi66690J61235QPHk9IjenrwGbdDzwplF8kOnlJSEsoqnVqjGkymSRPUpVyUDClu++zLjRfMPhS6DEMjidN1ElFQj2E967QMhh8Dkco3qFIeBgcw0NhpKJCi/dBNAyKQRskSSENqqKpTCgjLKC3X7k8BesFxdordClAJTDwFI8GS68yoUm4ZJRNpzhS7JTCK13IeDp9gK+XZfeS7ekJ8otdwjaH+z6TH4N1WqzQkzwdWBszQeakInyl4tWfxOURhvTPt/wx/1D/OD/XYDDO3+Bv9m/zd/tVJTNfWtmywn4Pp9Y3jdPJjJ6jXamxGcb1BuNDOR1q0HKNss2UbpFop0rXmZR+9wUJmWLJU8ZZDRarUeoVxoYqDQort+otpqxUrZVwomFKktauGu3LTLpUpeaVTL2S6zpr389pOe/gnXwrf58f4QrhHTqlS3Ww2DGdLdPX6Vv0bXq3fkD/QD+qH9P1ZtAhiZJpDHQLVEoCitIoZSotp510M91Kd9P99H16hH5NDVWKSkyVyqVOabO0Vdot7Zfel45IX0uGOCdK62kTXUo7klO/da4vc24Uzq6XmqSlUse3rhIg+gpGV0grVKZbmqKZTNC1DkXhY1SSFd5Pq6cULTBGnwef93qqY6dbWgCGwBuU/cwHreKzVnFaS0aj4N/oUfNAdypQeyQK5kPlOoF7Gkz1tAf1J+opDy2lnvokqPTxM+5ro93d23tocAG9gJ49nw7jPz9Zx39x8jz5xRPvSCOP1wv5ur/vM+kW1CP6stCjQoPKCuOEKUydpAFPJ3EtFzVDswQS6O77o1AlBANdGRTwhacomiWwwCmUEEZFEighbBgwsnUdXk2VR3k55zyrnjyrnrxfPblQT55VT443w4uJQ/Fe4ivUS/wkaeLluYaX5zidCE6YG4RRRiVF1zkIvuSx6KB9EJRkJwAcCU0XOshkqluh5D6FtisoG7sp66SAXCixKFCujV5POV8KR4DpLlUSyjnKecpFypWKwmN0KB1HG2gzXUXB4qAONCkdym5FIYL1K1q9F/xd0boC/O++UyaiomXgO7sXJvKcXDvPGxAxsS65nZN2EIp5AqWCg8Npk+xyYh7za5H5MgUrkqBOwpGmps2e2ezPPWGp8sTf5BdPmvy/jyeEH0ObOQRwtEFCdIRnTay+T5NRZJsZw1dQUWZPVs1JdBID1/OBYAsMfi9YLQbID/RKXWgLVaS+Xziq+ojKyhm4OIRIyFaWZSvrZysTbGVZtiLcE2xlWW4yhJAjkXusPjw+OC04P8ir/ZP9c/2cy2bQIn4xTX+OAGNTwZAE8QwBQoNTZea5NvBNAI3AYyWqgCAJhPqfnLLMmbHd2+tBTyJ0y69PbfP74QpcDk5tE56pInHKTJc6YxHnFJdwJ8cb0IUH/lrJbky/VbJytUqvcq8cysak35JfNNy5bpB9mP6rQcuoJXRsNmDTdfJ/kiH0c6T681TY6bhakuuPCTAZFIsqUf25UlkoGkY0CB/RGWEH4oWy6FSHS1PLdIF4bEBrgP2CtaD0CKMPVh4ES5655K3aYKralJQVTS5aUtReJA03wasP3TaULQvRkDpZLakpWVrCS3JJ7uRxftrpp8Rf3iFRVl2wpKC9gFcXTi5cUtheKBnWeGuatdy61pITJRBj+cGQFxZIZQ3h5vCy8KqwFHZqskZUmE+ViHniNB0OLOhFhAq0PtgC82zJWDSB1lp699qH4AUtm6cmINj/P534vHng3tVcp0ya2gbnR6e2wTVE4OhpZR0toImqsdVjhlTSMyhgzkRVVD2DliJULqCF8G0kLJWWzJk6buvZ7XfNeuTq+zuO7vpfrWcOfWLK99uHT79q1f3XuF//8VfndA+ruemiaaun10x5rfOJD2Y9kz/2qgXjLpg4rrb+9S0//UTo9uy+z/hfAT/nkTJ6CKVsV7nABGVoZU1LDD5PThVKG4qGGF1a1FEEHjvQEGBkd2B/4P3AkQD417JIQK6J1ceaYktjHbHO2OaYGitrNBrXRWhEeICIiGwiAIe6UKUjaG8dlN9IASplxEKFFp9OQkMdsfCWkfLimeNkSmQREMkiCJJtgVWDeJYszpIttAGyOEMeMp5TXkYwRPIhtkGlqPLBFRtIM1lGVgEqZ7H4oJSh+VNaIBYYGhgHa2kObAlsC3QHDgQ+CBwNWCSA54eibDoOkqPxXoHgtIL5BYwXpIgWA1g8XQMLRqbzeq1JY0TTrNIUs1LBuMnMoErqvIwB2BMw5mA+wGTYhwXAs98FSbEPQ9R0UEjIKeh3Cgmu6O3d12LvdbIRlpCcigoKFiePMK0g1aZpLBhLws1KU23MDAStVBvcVRifirrcg6ewcZkXtgwGEbJLS9TyiSBZOREnHI2UDOFDhEglqmrYX1d+euOLNP8PE2Yc2bFo9thXm46+M+eqKyvmD96w6/UNl1+3Yfe6x/+cS6VFj4yoO3TEvenOytaz6Z/C9y7Zut6LozsBDwyXP4E4Op+O8bIBTSZlsZn15vsmqzc3A1kMlAMTQxTkpokGX7gQdBhIYTMLosUxyFMcJKPIVzMoNQYbVRYFZ9HJvmYyEX4i4zC+SprCY0gZ93A86Qi/YQi/oeFdGEpe1mkki1DGGBO+g+H1WcHkCB2eNz5vWh6PpPx5OAM8GQfJAF4gL6VR029qKifEw2zoDFpavgPAZz31Ci9HkQwT2a8x0x9JtcEF8oB7eBEMNOEn44nLVHDEDnKHRGwCPOMOhsVoBIBJdNg5rT159zX8gTru55/O2GTcVfbLbXufLL2hcbF8PH28bKL726Pul+7BWj48fb89dc+Hu96aIHzIWaDfL4B+R+n3vOh4skx/QikfGh8XB675Nvu2+jgjqg+H3Jf1vT5kDpJQDNAO+JAQi5G+PnXmuGBDkHUGtwZ3B/cHjwRlErTxrGAMTwkW4fHBGB4bVJDkQaGmwSCSO2gjuYOxMqPamGxwjGGnSZxbKdUX9TEfqptQc1+ApjQSA9EiSXxPJE8o2HQcJON4dSkVMYRjN8TNjFTAjKDqCc5UVBwWSnW4oqW39TQ2nUpjTPDUSzDJ9gVIJGCk2uAiUqotonoWGZEAuvKs/QWe1ERBp0i1TYqrcvizC/M31f9o156f3vTD6Q/85UP3L3QYZef9kn9wa/6Y373y8usXPXoRHXKCEjp2CurJ9L5e/hnoiZ/E6VzBkZw8b32NvrjVWO+jviIUakH3DCe+8lCQTxN0gfeCDDD42APMPpFGg/d/EUrjQyT9faSyLywsY3hmp0LHYYxFFE1Esbkiis3FyyjCkCqCQ4rIQSnCkCq5ZTnVOZNz+HBnvDPN4byZL+MsJ4a8zbHxKjkp7iAr/PiRk9IbdMr8BgLpXQKLmzq4jt0ih6X6UGdQ2sEM9grmtJzGE2RJxaF+NWpJT7B7MfrHMNiEyMXgOak2bprJAHoIPaA7qTZdtTwlwmTfAEWqBu6w6jEELB4wz7NxdnHV2Bp+xkWvvHGcFu1/8vyenoYbHniFLhp5o01nXUSLvvgHnTuT/uN4Hh/b9vFz7g21RcAr0B0pD3QnTkqYJXh122DBq+9HaHOU8m6V3qY+qG5X96i/Vn+vKqxJppgJWadt0bZp8lBtnOZlnLMfdWsHtA80izSBi2RaiYiHhMpoQoq1ESL88RKOQk20wpn1BRBcxNC1LhVudWtsd2x/TI91930kzFksG1nB4A9CZWOeIIjBIWFYYfCxEA0coBLDiBbMpDM7bTrObrCb7WW2ZNt4OVsosi0YbA9CztoCNNtCkmwhGnZpp7pZ3Qo2TE0N18Zr0zTOm7SlWofGVS2qMQ2dp2mRGRomIXWfD0ZWwWzMVu4MhRtE+jIQoNMzg0weM8/vbyCUys25NDcVZuGYz0+n4yuZLiPgN+EtDpKGiR+lLDOc0XUQHzDE6GpxDA4WTS+ofuuKUwLWgob5cPYNfLm3f4hRtudjW1DgAGHNbisoCGuWnGqDm+Sm2sIZW5DI4vricNSzAyrIWvkQx65BiJYTCdMSVVGLx5QPkayT6aUL7nr8stkjFqy84407f/yTjXv/9sMb3cE3np8y2eyGWUx+eUlz6/oRRcPXbyZ9VH90w5rrD9bRS1Izr7qycY5nu8Fg9IGtiJA3vKgrivQC9kSRXiOROe1ByiPjdMzqc930W6opN6qNZmODBWEoQ1ZaQWSlhYkqFF0LNVbgLqsI+WrlINfh038kc5HDVhg5bOkpgEcBlgpZRkAJkSycmdB7KgWPrq7XnmDvs/e17BMAhWJE5FiGoQb8YEaVSIil2kIkg0oSVXVIOg9yRBORUgiOSqsTAtyyX4+valoh//73PQ899Osnz2uVJ4RvXpKX/+jJFXzDowc/LfAwxmz3An5AuoqMIhPo00IfRzTEm+PL4qviEimvqKlgbAltp4wX2YOCysyhFeMqGiqaK5ZVrKpYV6FWoEXFxVagEAVwmRXx8TMH+ZFKgzAgvRXJMkjYw0ETSelM35iZWf8l/FpQ+DXxffB7UUrXxbfEt8W749K62JbYtlh3TBpqjbMYwRiBseWjrx3NltS01zBuF9UMzY0WxiI1QttrUoVJ3VCmF27Wtmq7Nb7Z3GruNjkZep5Wdp4ptMIJM0898JaZTxRPT0SNhPLUGaORlT684OhU5Ay/qUQysLPCTu/zQtVDaRDtQxXwyb5gNueayS1ljW/vod59YtS7D+xvS282Meshl+HxWCxCzuCptjP82tDzAHZOtHOjPFJYk2orLIyYZee1wX1Hn3KXAndGa/EPsNxJVKLzDNV4SAZYX1oC4UzNEEewvSaqYl49QP0UUehYRKYY2AyhGU+L6GfR0ifvWHPfy0XbKj++dNZfPn364Xmt16+c+usnfjxo4YUVu0Y8/Lz79ZvLPqGNF91wzdIlK69zP9xy+byzf1j0dPX5oeVU2fbRWSvbz2994LE/2DYvKxhWuPnWe3dNk6U7Lr5i04arLr4D9ayTEP4B6FmIjhJS5YsIK6/aUZtRCCCO7UKSk8YQxkSYZAghlkQvHULnHEUBColSV0g41pAAnPDde0LexEHCUYf86Kjx7GQI5S+kmY1ao6pH9XKdEx2zVXh5PYtsdZGkEhUhgWzFe4FsdYFsdXEjPQubdQS+Agvo4eXStRITSCmAx0upQMjQjYBq9IPX04DrabgVhaEio9HggC09QPBcAEXifIFb0duK8pqAp6qTBa8QWvDcqy+ddHtZT8+Qp+Zt/wX7yarbzh178mP5k/Q7Z8766JfpVk+XgfC/kPcSkzjkXyLuDCUFBUHEd4m1Xsez6+LZoBETfcKzweBfySKRx3P8VmOHQ4kjIcUcYfMcPx7tZG2eg3zD02DwiccJR3DCEcl6vIwjUvTw/r2kcIOOhlUQJ+Q71xYRpDCi5HpFzBFgkmErmDB6D1Xr9BQ+kDK9zyOlQDBAQb9lKOT6NiUQ8J8LZhEVxd5XUfeNGhMHa1js0OmjJ08ePWrypJpN9Fx57+RR+Hb0pOMTwBCeeNuzg0H3AlYmaBclvZ5niMMcKwWSALsUdHwxpzEMFNREFlQRJFMEuSRcJ28KUxLOSlkY03N4bhjpjMeGkXJ4alhgTCRIWJwO7/+CDh1GcwNUUKbwNMqE5/qX+Nv93JeynHPDlj+sZErnLYJWpyq4rS2e9YHv9tkH+4UtaPnA6foFuUKh4LltoX5yfassXQ3mQdAsLNGnPTJNcjfvvftdusk9eYp0x7Zs71jHb3v0xO8P/9arW4O+Sxrou0k+E/o+styoMRidbCwx2g3OqAGAc5apzdLLzRqTcZMrjbzRS+1zDEM8sknZWElCtYsKLRMIXRK6KmmZWOW4kGFJqDIKnSTqQhKKnohsJUudxQzwWpIuE8kAVVNINj1vf1d5CEiHmYWMnUYrHaSGoalJxiSNGJKhKTLpz/JWYiFchDDF1FNTUSgb7z7/ZE8PfeCP7lP0cRb7mbtJ/uRkE/2ne0l6WSa/z1SgkUYOexJmYEIElm2gM8Jl4yA5HBepGlEDSVhvNBlLjQ6YihJVyhWusEasm5TT96lEaDZtT72amRj807NmVOR3qWR5zu6tZBRJRmNILhoS/i4HSYXXSOZhPZPqu+X9MrBKy9UQgkpKSjUp2rbeltZvhuTpfRjhgSpW5O1WlVSbOBKtGLomIAh4mkjR/T0XzXY30Epp94lLzr9oe0ZOlHzA/4X0UyEn44qTiL6Kk2LRgyjVipcVs/LimuKm4s3F+4tl0lhTSAttXGWhhkssHITLK8RpR3GJhQLnFwoBKRQmCL7r9UxQoY22vxCzE/m4/EKtsUalqriaKsyamotXU/uvpoqrqeJqqoZXg+96BdBX8TKif0FV8LKq3ag6UafcOeJIBM2ecDSOyLALe2frurCPIKTCjoqLOlkRd/odjyMcj6NlzOmXyfOEIRUxi1MUHVQ+qGYQp7GkCDuSeJPYCJxGNjMokVhShC1JP8YsOYFwDk/lWamcQkMzHCNPzVGDnvx7dsM+fBBbFjD7VfENxiJnB7islt7T3mTSrcIAx2PhsJNDxB2CSh6gGbiPlWrLyYCWjKp4WuKMyTi0U54timAl493k1g8nr8rp6biwdk1ez/V1P/jpJxcUPXPBk7vYk+m5Y08eZf+ataC5+uSnUuX1Gzd8L/X6jvSYrM3h74MsOXSIkKVYyMMYgWiA0Y4QJY2OnWHJIWEwnCzG8GgvuCAwxgDaO4JJgwRH+h2a4L8YZFzal0kbVcY5DWlk+NyPK74SfNYzVqofYGQlxftCgIws5hA5NngflFJ+B/CBofjVDLY4HVkMZBJY/JaByMJPvDMBW/g9ZnwXsgD6F8Upjy+9JnnXkJ4fTlh4iC5il/9s/czakx9Llbc97M5JX5KJ1w3RCxLJ5CDLoiKZHU0ijN4tUzouSp2ZUVFyW6pIipSp7v9R+D8YnOzK1Pc/Fo5QyUbQSjZ4UDDuzhT2P06eKzIl1sxOsplsJbvJfnKEKNhZhqlmiRARTBOBRkiRyPIU4WWJCKmJyLkQoTpEBNYkx5+pipLpIRtfdURwFo54TLz68YOgD4b+lG6GYjgKpThQvrcC/osI+LtSXRmlQH+BGgGUT7XpJg+l2rh6qmcNkyZBB9OP2JkD/hXbc86i5u8/cd2TH/2tjxyg+bdsdj/+4Y9Y7jE62v3QPemm3XfpGZS4l33wEr3rkMgFuxdII4APAZJH270cV76Q9iP5NGdmvfG1weqNzQYzkMxIGyObCjay9Day2M/AXiqkEB6TLEAqGY5DpUbaGGU0mw8+wr5myv+LjPCXpzLCiW9lhAc1+5b5WJO6VGVscphOi9OwwIZhkRwJp3zxbB0SB0kRI8ZTKvVzxZf9BgfJsMjemao4WxVnq8Cwigr8n8kjY4ai9VvJ5BUiws4wEN4h9/KSIeYnsuoLp9p8gE3UOHi0jO5g/QhxZRlqTWQsMjPs5ZILaKLI0yg6uaen7YGP3T7yz0k/ygleVUMv3Pbi0KvOdIvld5rb3I/dz7903xzFR6Q35o2mG998eZxX7wf7NQh46ie/8fLIBgBpTFbF7KH2AVva73/fz/yK3qg0LgOvlXX2atbZq/3OXhXOXhXOXnydcVwns47LC4Lwk2SZoFhgILxQiGwID2KwlKUpqmFlot6DFVWnOwgES8LzYwuRD44DYGQxMDQWUitRgX2C/RmJLMGi7ODEuiWbe3qWHUws4qsq9qxNPyhV/uzVoJdLZyeBBsU0ImhQUSqkWiuMFTLVH/WzoaUNpetKORlv0ep8yg841JFnLs3vyGf5uFCcdT62WM1HocyPkujMBotutrZau60jlkQsSeRiSo7GaXkepUNVWh6gQ4soW5Lbnsu4Gs/lYd4QbA4uC64KHgjKwcCpmiR2oqiEcrx82AkBxk8VhWM4CKcCRWZA9erb8P/11hb79RZEl9n+K0E1LFSKuAVLlf0JMWGnI7oSLsqLBUgReM4i0wmEMRLMpnUyzVyibAkhe/WY8jN4pmTp5Xq8eiWg9rPOeWTxc9vXLjin+LUfte8Yu2LlpJb2dTes/PXOp5Jdy+5dPmPCxFnzEjffO+25+cnRS6sn1t7zg42Po+zNArqfkJtJhHzRnwdL1lkofqFYiA2N0k6b2ps17Nokis51KlopGz0zfAwNsShBEkOYYy+Wy/ahEFRVYZTRsuYLw5zjGWYUTDJEmOehwjyjSOaJ70aEJoRYwMdADVNBmtJSatBUvVhHhDQTQPJOpco86F4xAXQZK3+eUArSOnYQAp6gKcu6wmiqjYlwJ1GVqIRXtMil1YnqGtHt1V95GFL95vXX99Ay98P5S6bOHHT1nTc+yx+4/6Op7vv3pz/rXFm2teCVjUJnA32fyX+Tqojl9egghj/ahW1f2CaYNHDEREvY84xhP0tcNRiXJWqChioQRCiWacigYSrWznYLw8n8PlFaPHgQgdnhg6S/k6i/m+AFRAgNGsY3hTD4t9fMXOq7riRA20MgzppEWTOnvN5PNX+zf5V/m/8Dv0yUWbI5azihZ8i02KLcupHIN0qqyiXDoO2Et0sqRMZMk2ISI6t1abXGmN4e1cq1em2/9rUma7sZ7TaoZtBulWoqXcWownIY8+xME4QwclQtV2vUJrVDlQlboRkrqLpCrMISqyCnAGqvyKZh39YKWtmS7dQC/Gl/o1ULj/MOz9Sc5s3LNGgx1eCSfIpGpzdoyaU6LaWJEE3QUEJaUuXuc/dXuWve/BvNr6JDvnopzH6XLpempM9ir+KvF+Na7gX8E6mSBOhoj/e+vo92DuB10GdKKQ6ybCrcF/D7TAtrf4LJPp9jCyYLvth7ca29wVMMTka+fW7mlG+dkWyeodFxAVoOpqlcoqSeUlZDKdecoQ4j43wNPnS21mRwGarknxVwrFmTTcol097i2+ZjdKlCWbmv3tfkW+rr8MnEF8A7B+DO4h5OJlUJBmyfKKBjwb3Fqf1epfd5pryXoTV4Tqookk/TTJsD4vSWIIhdIeB/JgSQ/bS0WuQey0VXHCsq672nY/vE0e4ff0nPpHm/3PX9ddsvn938sxvZ30/u5ROQ3kPBPz4B9NZJt/ANdTUm1cyhJiPryBbCOuXNEK0uJZR1EJrdYdBBZLpMpmycvExeJXMqU50o3ChHK4bMEF2k56qIAcGZivD3aNIWI5Hlo+cyQxgdr8nWi4/2Hjy876C3btFHli1vBiXCdUXl5Nw2Dmed26YqmQJnsNZD3GVgZappcXVxhKZY6uTNbHH6Kd62fXsVP2/7WC//frt0D/i/4WQMLRCrXOOVkXfH98ffjx+JS5SWz1TGGGOK4oGa0vrSptKlpR2lnaWbS9XScOOYxs1F6M5I0aiZgerhPsp5aljpmGz/s2RYJaUVqXAwltLisTheGbP7Xor9QPyD+NG4ReKDpo2cP5Lxkaltwe4gI0FMQsT9fjIjKHoygsGcqpSVkxpUalrmoIFtGMIEYxPGgBaMgyAwgmjpQ+j+wPGJngv7UHpvNrVSpBklyVIzODLVZgSDVnxQTqptkGpVYWmIDwMZwh0Y2dpQLbZeCFrKnqEeUzOk/N/3X5SL3gva34QhzTpnUar9R9+L2yv/C5sxDk+YcdRrxvj7O3MK7eTlY93u+YM37np94+V77yq97QcLZ+ZXfkdjBi2buZD9I9ub0dfn9QAoqeAQEiTEUchP5kNkkjRpJLeektx4JDK1YkwFxk/AX8R4xWQoFV3DyR3IGMZI/kw51JRDsdLiFT3kLHtOfaSTJrvDZvGSmfVDKYvaNXa9vdTutDfbW+3d9n5bt0NDZ4Zmdho02/MuGcNYqlDN88qanJTn1OTU5zTlLM2RWSw1PD4+Pi3OeVN8abwjzuN5Q2fXh5pCS0NbQ7tDMgmFcprLaFkKDANl03zzfSwnlWf61EwKKFMQRF6LUmBL6wr79fcwMvUqgaIEKIp/HreR17lDQ7Pbhg71xfOAySpcrAwQtsoKwS1nuJw4VQLM8terNEuRsFocztYEBTdDXvzKFyNPc54+QMt/82cqBU6e7H7g8ctmXfsSsLP6rIfW3rDddJ8BZp4xvYJGD7p0/PHfnjFl577WBxbowMdCft6qhx6+2uOjyCEIPuZ7fKwixNhFSTjk9wMLs7xmJ8Uxxd4xT3rHDC4NBLLHCFslfwHHlIljvnjfOybkUzVxDNizGSzF3pC7wZ6NSobBLDGbFWGXJmHmbHDIXNpDF8Jxi4DcCXB7AAArwfAmnMToUaGgMCIq4w+10JCbZDec/cflLEWD9HfXVa5017h7CCfnsynsOfkgCZFBMIvzk8PyWL5RqGkknAOeOCdo2YOLBrPBg8sLRwWTwdlBHgwTI1+SiwMv0cUkDpazldQl6hKinbEFuYIvMAl4qUI8ijOhQwQQzQHm9OeNy7yOmkg4KtgE7yhbf/9VHZvWPvnEnesfpXNmT0pc2bJ68+TzpJoZHQtWrVxw/ay59169sbPjp9eNnT9q3LI5D9fdcFfjWcu9XPxMVsNwj4cN65iQBNQu6QE7tyiX5eYWhJP6bJ3pUclSFMfaAzMmMHcgWC3MMnHatGGuYBkyW2PElO2BNTBamnrm1sD0a67c8Njqzc+4r589e/bZU+fOZTWXzbvzwtSm9pu3vvBjdx1rap7R2Lpg6qwWT15OEInV8o6QSjkh6eeJ/jwh3bSZ1FV7388gnL3BLwmpZMR3fn9+39fsOX4jfD9SfO/byQBUdtN5cER15piZfUdZlzjmDHGMuYPiRcQhKEeFhMhr5b+RUrIwGZF1vdAwyqJRVfWXFviCto/7c7vpxp2RSJDtoRshskrusDS4xcYdBXLwJTqLGMRP5wpOJ3qrquq8LROVUawsgt+qrYT/iYTH69ISJ5LZFjGgtCyCkHxabBdXReWF0+p20Qr33VfdkT3PPXdg2+JUWf3ZqSX0Hbpi8blydZ77VVTUnEXd+dW/5m/KXXN1hO4a5PEa1qLsgbUMIVXk5uTwAuJIgzmPS5JEykeOHEKINsYeUzQmOWbjGCmGgSknmq0xLYxLDASsYlziIJp8YdTw4QrTcZWDY1Y3nbVDIlq3WGZmnYnKRHapLbjWFgRXCfgUlivW69QivCp2/t1q+98ASZxQ+JRcyf90R35r9S/tWnxuGZCG3W1MGjV6ypTRlZM9GpxGh3f+OuhepNCJt+XZVZPhoCmTPaxZ2PeZ2gB0GU7uSI5ShkcNj8/DywcPbh1++XB203A6fLh/hD2iaERyxMYRUoEPoh5O/Laf+ctfBpoMpeeTXE8MKNKo5P9CDGzcxjWAOi0tgiwDqEM9UvxbiYA3xV7u35Hff7njlu8UjD+9TW9dfK67QZ69qeM7ZOO3n5y4tOmi7fQcpMP3+j5TapQoOZtcncwb+73vTaqIGiPHjBvH6dkj4WfSIGeIFY0Wq7jEUfSsncVObuCsALwZRmeT8aQQRnVAh/NJDVxtIxlDOKy8DhYsfnsxtwNLFkX1rK2rEp3qiFsrUQcwWhyT6bBQhZXLiWaC7/IaEZwPKR/sBecZefAIFO4PLSX/ddddcPGF7RfXXXfpI9deenf7i1v/c9Ocn/zgsZnXuX9++eFhkdI//PTZ/6Dfc3+1uamx8ger79sK1Fi45pK2cztrH512ZbJl1DmbLt/4+MUPX7R+XNP4NQdXPyifueTmrufuf+zR9MdHyzaN3vOo0KWb6EJ+k7RQ7PkdksyRH+I/lh7CsE3sdlUfovCWkMp0uhc3wMAf8CuZvb43cZK+iRGXwCVImsAQrvcp+L0c+R24Wog8L7DLCq/2xL+mFPsIhxJ+jFDqZWnfJ0eIvI120wP0A3qUyljoqzebzKVmh+l1Y+w33zePmFZSJtNkIiclOk2i8iWatExaJfFjEMlI5lpHFRn2MNXW+iXiNzH8T/8HJlN6D2Hu7nW7woZfCAxbV6xcsRIhhunX1raBk/CbEsnsVBVoopRVYyGKD6xv/ri+8S+XZrfe3ki/3ksfdJe+mn74tD2GDdJENk1+SdCxQ6w72aBj3PyBdFQ6JnGN0A/IUXKMcEmFwJJTpiq8gVGmyR59TqWQ4FBMoorNzoCSJyBWOvzeQViC+MElIEzaRWXvMJi+vbdWJCl4gsLv326JddNKeJEm0hvctfSG0/ZgL/I6dsaZVK4nXjui2H3t89I03NsGs1TJ7rv2E+L11Q/cc93i7bgWe639Yt816c9e0whz7GhkCLwG2fJ9+379J1f+1XnuX9Ifpq/6+JI7WYDWUZtVeDbr5+59jNMICZAzxLxM7qPqWp9DjLU2sT/ei0GBKEznvUBs21h7KamI2XtxseXgkMv7gYXyUeLpgvNTE2uaLnfva7jzohEjhjVWT16UvOVd7z5zCJEM+VXiy6y/ShItQJKobcrgbHFfcbMQK1m6CTMUXiedTLSAPN/b0ZwpqeCOVZiUl8DXqaUp8vzMjvMEJn2LS8eSkEBeisHo03+cRhfenW7ku9acdde67/8XUNrpmQno6y33NfdzmBsn8yAu+CPoTIQUkGFM8npfCi1RnBR7sgq8/Tpseo5IkvnEJx+JulJ0wFYer+SUg3XJVgs+WhWjIunJmqxOi9GI6COdm/NCjkxyQrFCqzjW9IzeozOui6qHLloLdXvAnmfR4q8rogRV3tTp3+zf6t+NOpa9qz9bhvFn+2RxkPSJbTHF+U3PI0bF/L5od8BBdtNXdsfYl9mOki+zHSXHk2eI3WPFTTUQZzASErMLidmFFNHkY4v2HrHtJjQ8B8PxqbjgbXHKNgfokpz2nPtyOO8s3FzIlhWuKmR0eBEdPozOHbxkcDtABayL71e45sQcxgqJlSPlDV7g5C1QHJ+S2Z7d60S9Hq2WTOze2tJfz2ntL3FiXHPoWx9lWry8nEeFt3lW/MtLRixSmFPo5OUozuAFbXC7vAVtipxJANR6KQCRDM9sN0HJViW0RUXOmLH9mDk0AJIubrn68LOv/PbG86j25bvupC10ybrLmvZu/cO6tivuvphXVu1ofbyn54lF+yvv/cebf6Lbr/v8BzetTy1+4Vb30443L9u08YpzN6B+vAgva+QXQRp/4+WpZOxkEaUDmQ6VKZ+EpjtbUlNwAwcmVCSVdKMNGoqlAoJVI5HgxYKS7e36+NSrYxIpk+T9Mpvk/dzrACJFIpGL70Udk4ikMRmUSfR+1CW2QXf3/UfSxP2BpB4wGhXbYO2vBtYzsUqzstdrMMjbKY4BwwikRBzy4gH5RdwwSclo0LXxsE6/18uZHCJ2lBLDzDXBDvGpFp3sPeuhHtPVojOb1AdAuU6I5jN1kobq5YgdlaIlQNMy2yk/6so8ZOEvSVOUI7LbKY8L1dWyBWVxhFiqJpaq1duWrn5rRb0V8A6EidjpfdkkiAke2eJT28TxMVFmqkRTmEBZiNOEYzPwWaOfjXXeetmBXx7bsJuW3XIl1fjDJ5e7h9z/3g6cAq8vbZMPgL3N9TKSyehSf4efUb9kkimBwKAcBSmfM9nM7rzA/SFJ0Wxp1g+yJ0mTVNzAjrvVPxbMljGDL6woGgUkhpzVatmrJomBRwU5u1NQzhoF2TMc3unJYWIfUV4D8GRyhPImP2VzQ3R+fHn82ji344rud3hoKqVyvL/pMj5VJ5qs6SzTdIlbBxNVCW/nYH9a8rQKQC8SGgg8wWvf8faG+LUQndoWCskaXk6LT23TvL3e3gZ3RxTDaUk5INiqwYkiBxRTp07/1hD+K/eac+4+YNLis5m9vZ0+dfK1hkldTzzXU8DajTSoVsC94LbDeemFsuwONq6677o24ZcuBn5wsQ9+j+i+Y3am6PYFFk6V6czO9Jp8kdmCGctU8Y4mz8LROnWLyjrZZsZotTpZnasuUdtVeTybxuaz5exaJjN2k6zeRGQdgiO4n24SgzdIWoOuiR21vejS9tkgYkCNvXY2L57p0xE2K0hVonCJqA1tRJN4Q5vEvpGxTGTSlcWRi9nV6Xv56vQ6dleV9E5X1YmRXZ7/vUHsb6skwUzGsjwsanYdYWo0qo2qRqPgcju0rZrUqe3Wjmhcs4SOZfu2tGwlU+ifqClrOZn9y59nFeyt7KFfCBnTsFkiIvr3SePR4LEgU4PRYHmQY7rSa+oI4vXFlhksVZeK9mLxcJSg0N6gaNwLSmLDjGjZC4oStmhGDvGUXzf8pqZkOmW+2XAxsOMCjVNvS2YrhRn0G4af4y4kFU8Wme9MvwXFIGBsDYhvabWfIgR16JnvL3wo3tNT9IsLnntJqkzPPdZWz7448fa9dZf8eg8WGrx8k2SIfFOBl28qwFwSMCqq65lcEr1WltlRJQU2fqTggQWGjzONU3hdR+pwGxxWDhBs7eQ3wUexutyDOCVeGmJH/3LHU0rK3UkbBd59gt/CX5I/IRaJk1niakWrQxtCLOSzc9b69NXKBgXQKdfX3gTMzwuwmAnS9tqh1xDMIqBr8XCdeOJNgJlmDGUqYe/Fp5NQWy6vQa2qHpOokge+4S+5X58zvebCu3/kVmdHMoy2zktWThrWNnLT8wPGYp7VoF8WzDNKSskrYp6Dor5yX6ePv+874vvax4uvy9MUqkg+nkcao+iGCgWuCiDPoxEeatSw6XAzCL0kHo4jdff9PTlI9A5ea9PY9QVySqOpHDtlRg1u5ChmtrMX2/Tf6xXlR7A5E3rtCSAOvahl+zAtugKtThz7BAti17cVqCwieuIUn2mn2sxT3fr23grhx4q/HTxDdFnsDIxV+HR3UqZ1v1p08rMbOjJ9rJmA+eCnBXeInv4Tb59qzfRq6tI1QKdC0iOoVOm3wR6GHCmvsTBfSH5+Oa453zYaI46FbWydzlaHEyc3097092SF6Hhqj9FBbASbwGawC1gbUwpTJC8WTEUCKUtNxYhpG5YSG0gjNDstGTKlJ9gTBKTal8bSrb1P5IMdgxSm2ogZsMKhVFtYycuTYmqqLTdGRAOBV6WtqhOtvDJqTGaP2Dd2N1RDZJeQrnnugdxrJwJtXn5ZkGrT7J7bw/c8z98rGDlwr0Nl3okbXvTyTU+4XfwliFFQ1qd7T1n4f5B1Uvndor5TfBmrTAg5L/sfyfnF/17MQbcfA92+U/4C4jthX7u4ThTUaSr2l+/AN0Cqb7TusmhGOOQv+kUBrjXdvZ37yE/6YzIdghyF+zXdgAu+B5c8/BbyZTf3L23j+ClcWYTP/dWWqLeRgP1aFFIOjj+76PKxolTyzBU/Kao5Y6HnEwCLMR/InJPJFBR6bUQ1THpfdBJxRvWAqpqS2biKUuxc/aor0376ZXKYaEcNruNb+DbezQ9AXGU4uc5wh0sUTmGGzlkgZZuyiF4rDx4+6G0IFyYa9RH9HRg7Tw9jJjWYKnE8S4cf2Q6k2sTJHsyqraz0EjxZgB5y1Go00mNrIqqXvHro0kt7Ylfe7nWv0hunbWxgP0u/a09bu9gtwEZWSk6w81itvI+o5EyxXj8ji1TKZFkl2AhL6lpb6vbW0sq0kHqDMsY5xAaynMlQJBzPQajVY/FBWrtffn3uYLjkY1esuOiyk3d6sroWCHu5/DrIQYAMTzpEUQKWXslpK9/A4XK+PXQWsTCFByxrWZGgIpsJbmlAapJjb/LlUypFAnLKuz3y7MQkHE06vlqqzPS+9813L6CXifuESUMyryiHwq2CgUKr0qqzuGWRgB0oCnDQ2G66IDlwCna3yKbh3UXJIoH1CphEy+mzoNhVDohWppfVjxo9adLoUfXp3gef7HGj8uzRUyZXjZo85V+dSzdLFSd+5y7yntMwv+8z5QslSmrJD5IxY/DgkWPGnFlRCXfOr609s8QK5ltWTCT9yulZO0oyOb8iOpuMJhEYjRU5vzNEzq/iWzk/kfKrrAQRCIqygQCYlYna78z3fWN/6v8hzbf/uuuWLW69YsvijpseeOHn9959a+qnhz5xP6fl/8wZVvrWT1/4LZ3o/nLL3FmVy269F1N8qxdeesn066+4vfn3PbveXHzb1bT8X6AZ4+RxCzfs7Lr30Uxy76VHkEdfge9j0gp87hWZk8zXDcBwtlqkclW1kFGzrNXWBkseZVGJddMHk/6btXs1pskbdIqPeHqJYt1Sordjvhczu8HaFkz1ArtEoWn0qIHPe6puc5e3vU3/63z6pis9QcfRsPuZtOLEBl7nLgXEAUEm3yOtARuaQ4rIwmSpCnLt6PkO/JCSupLWEuaLxV4lv8Fo0oZDOCmCOXWpgUBuuIc+CPy4DfjzIHDndvEgDdQHMZtM4jmjoQ5mnBPiaR9hL3DmXr61tESN0yxa3/DSA/Suj+iwv7/TNabxv9oua5g+o+aBe+7eInUY7l97aoa5P/4Ze0bZNXui6o5x1+gty9uaQL5SfZ/z/dLtJELGJkORiA2+zCwyuWlG5Tqb2qyHbiEhmKYGf330Du8JZ5nqUlDUlr4hGo4QDb5w1c337n7pnruvbb7ryKfup3Toxy+s5c+c+dXePUcvuuEWOpGalNLz6oR+Y/yWJ62GeCFIqpIA9PzU7w8bWZrZOAcOjLPgb5ZU/RWuDGVwY3txeeY5KOqjf1pEZVrjvuX+c/XwVtrh3nDGLGmF3/3wC/cjd9d2je6hazShX3Bvvl7qwBxiF5MNQxWbxHVfg6pqvoAPojIZCy1FAN6lbvpAMlAIhnADfZa+CjegGsG56TA3Gf5qp9gohCpbPqjAehJQSrRaeb90Pr3H/QErTxeyv/N33V896D7xmNTxGOmf08UwJ5207mD44LTXkgW63aBpihkwC806s9Vcbco4M8VWihSufMfMFPIyzEiFmSk4q++Y1KkplXoTut9dvoft9WbDvMkI+ZDKQD7ipCkZj8UUiE/AbeXQnJy8ZN6iPObUAdCM4f3NDfFH4s/GeTzO/R5VbiNhwbk7TqdKS6YyKbqXcA4ZsSmuGmhnAOFIZS9/1uceolOpfnDNjGtv3f3Bm3tWz/otW5Y+tpJ+j1pUp9MvuG/WZ2/tPzyWWg9kaSeVC37OTEZM4LHkK/JRlXMi2VKRxNEqPJC0C9VKdYP6rPqqKquqpJ9uFxLfpFUika2H4TNBEw6/LN27Zw8L7aEuUsotpn86sb6fd3Q+3B9UPekrkrE66kkxiNx6T3rxYWdVLSi3CefRPVIHnIrPVPucrRbzrkw6phGQNoCZk4hBDcPyGS/DuSp9gDCPlk6Q1macDNAPBN4rwDgJttrtevmiS1IX39tNL3dXr1w9530e6adLobj+OclC3IWk92u6byB1DEn7FjGwCi5qQZUt6CbQSA7c7jPF3fHwnj301d+6N9Md1N3hdkkd6SfYBa6dvqZfnpfDvWWSSEYJgMIimQNAKFQHUAdXyE/pt5ATvKFHpuLIo3uYLXWcrHgMrpff94W8Aq5nkUnJIqpLnFi2VYQe2l/op6P8s/2L/Fyhks4VQ31FLAaVQAjiqbq+uHxUWHzxkLIQtmOFpO3r3ZeHuduu2ff3GbSdXjjjJPtNupgdTifg7n/mhf187vtCqhQ6OjbpaADoikyMPG1exDlXu+n6LnwuFt8D9yXivkg4j/OO8K+nno7FP0t/f8dZ7MEumxtpBWgnsZMnrgG7iLo3CXTPBOtclbR1EqCBQHRWlIbrOOVBVDIFlMwzi6dMc0vGLsoZY4yv5Z6PAOvIZv7d7aXBT3up7n712T0/eXyj+0aQjqchGqFnum+6f3M/cQ8+8rt3D/3eTbmprH3m28E+4zymJvPV5xzqODQaiFZG62A6kkAqNi2inOqgXTv9fhpC6yMB6Wm/9RmoUDi9Ynx+FTYjgPhWe04MLDedv+ejc//ytVuRt2j4rLtvcT+rmgqGe9dj7nrlMWNh+8taxl9Y0lp8zgV43SE+akiX+1f7md9vGIvCV4RZOCzn1eXRAChQRtp8FCfmOHL0FWGob4Mpy56Ai7lVnTY5lAwnI+giOdafG+tPjam80n3dvm0PlevpM7ctoxenZ04r/VF7++qqJvonzY1LHZbbvfxnJemTbI02v62pUfPkZhrouSutB6FPJuP2oEFowpmilFQCXphVwnOIqeT4eQ/oeiGwNAR//TBZz37WIrJtycxw9Ki67GyyZdes9cyWZaedc8U9zYt/sNT9894tj66eeGPr7ObL1tzZ8R8/fa3uodnnT5kzv/KH7615+pwHz55Vd/bFNWc9vPq2n4s52sDv34Bsq2RWcjjCqyTCK0pZAEwIWiVmM/in6ZU6tfVRelK/QpeIhCyXgeXMY3kVbcmQ02veQV1GmcesGpvxkruav8rfPVnB330MdXoD4JDjcM8ASHpIVxRnlrPaYSwLuSVkmwUUUWGC60ld1SlRx64gDIKrRJVTINANLx1Lv/TJbw/9GZRJ+eJL9lWa7Xn7zR5cGwHbcVzYjvpkHoRHEIz0G49KP02C8bjCz8Hp0vW7mKFyyRTmkIIw35FtCqrrB4xoPk5voV1UDTp0OOEuOvgVHVJGhx170+bspCt1pi32Jf7iHIC+b8AcNIgyhhcalQYbZSSNjQYnWhKwqkI1WPAsj9JJILTCCYdAbk8/bTMWrArsF/y2ZAjr9ZOe/aLb8TYN09DbWMZmhHW4w+j7gq/NcN/LhM1qeBGg9Ee7nGgDyJ6OAMMByKPrploEn6lUkijvyWiwehrqSgAirfAwTaICjHN/lrQZfKHBToK8R8r5M4+Vn0w9hjk8YcMwh8eu9nJ43yckvoNFo930rqQ+hMUujeVwvazCqSb4i3m/vq/c26WLpBVwzjLwDyr5EkKYzLX4fnGt5d615uC1aPZaNLY5lmObp12LPApx/8NSB5zT5l2L3C1okcj4JB/wYDA4Q58NOIH7fIHCAITaTDL7XZOGj78lMjoo8xQpPA5EqxzPTSGQSWTCZ4yewWFddtmeV15hNr1syoOT2QpXan+w3f2FoInwHWId7d46UmIdpplZhzXeMqTTaeLZDXHOtd45O8U5JSWZc4pbi0vJoNPPEfzGXjy2xuvF20dI3g5qQ7R6144hNNTdd6Ir5KMD7kTJG2Dw90iXg2yWJM3Lwc1ohCqcK3toJ3zdDMKHEADloAUxkaJWDxYPwD73A0pfOJPPaGo6cOHWE3eL+89xfy4ZEj47bAYh7s/FZ5m6cFAhjd663Hv5f0o3wTGadwzM4TKYw0Ixh9EvEg7CGTZ8DTARwZAkPjz9u2YEdqZi4JTuP/8db0rz5mamJPjuPs3/Ll0MOlDZpcN9FBD+3bq/QVFMDt76fhD5zp0BVNLKFpR3YG6FFxBnWw8Jf2Yr3ZieyXdd7G66032a+dlXXY2/SCfdnP/J+uQe+GRUMhrgtIiP4kmADVqSbASNzaxuyjdX13Iaxe+f/xsaevxM6cL5bQfue/342dhXibGx6Kus6l9b0vQWJxorXxbry14YLeip5SX6l7e/f3mb7xaLm/laerprku/mn/eMc3ivkWx8/qT3XGpAZybE5zb231uIu+9NOpJGb9I2nhaQTxJYMzUgIG/x6P7tePztRelfXvw7lqpmw9JdX9J3qO1+IZ6/PDN9YQbjErH+Gck4k4lug2tapEu6bpiZaIlhrLQpqbdCpMS8KOkesHDnAJBKfSNKcrzZnBYkLWMs7R7gi2QpvXq7Wy53d2Xj19GiDyUH1gysFvgoloFFDEHRPUm90l+HEIWG8ZYS3JJ+9y09aDRYhLSnoBFCDrrsAI0laYAOT79Zu+DMiX9+9JWnJs+Su033s3+lX9e67bd3PPu8n/TH1NvkNwAjxUhzMh8xEvEbAIy81jh/bgYcMQGNNu0Sc5ZzXoG5aYIlsscSb3oZeOQxpdKb6b9DRxh/813uLWfdc4BWNtNjD6+h206+Nmfcqw+4B2cvpgcNd5jc7bjSI33VrsJu8T/ZQxN+oRfngyxdKb8jsFEMsNEj+HRGYFzJ6pJHShhAoxwZodE9AI3OA2i0CaDRpG9BowHYCKFR/yMuv4GNVqTW3Pebi57quudYzwcbGu5dv/yW5c/8qv23v/zTjOcW/WRqx5LLPty086/nb5tzw/evWL+sfceqR14j/X7jbSFjs5M5EMBwj8XU1DE0rzS5p3WWFQKt05NmqEHXcMo6MJzBX0FW4UkrUPWyCEkEcuhGxS4J/nb6MH04PZOVp1fK3aNPjOwaLb3T9S39mvYt/Yqe0q9WfYP+iP4sSv//VMuecy/symrZo7SSHncVT8vcGf2xpKdnU//PerarktL/L0rmvrP95DuoZAN1LALrzupYdKCObUr6/Ukn3OBPGv4GLwbZ9A1Fq6j4Tk2TvhmEfEPR/vqY++C4RaBorz7jtmvbtKuWvqF/Q8eWJIu+rWPJXHq6miX9Ds7QwRn+W3WDSfaHI/83CjfmGwr34x+iwrWORIU782r2hpEeiQrX2f7ysLTBr9O+3wGzRz6OBH17AvStGKxWnhPNzyfKoxiMlFaW0ihBXMwsBRwUym8RqFwY6BkYqHIt/eEIsvBUPPKdSkdKi0aef8+eG+6+8ulnfvzB83vvmnTrD1uXLdv57CNu+i33xJznlt15w7V3n5d6ev3m52c/M2dOw+Ql58/56NnX3DTO9UzQu99l9gxYMEdNIyZXARj3ZKypCn9Jv3IlEiK7JGzBKYx6Jgu4F7Id6c/ZnahQo0Uln5L1LMUM+XX0YBT9q6hEXDnpySOXVsI3myc2rlnRnq1FzHcv4K40iURJCXgZJxAs4XI0asjy4NWDab7BsOU4QhcQm87aGZDV3B5476OzgX4bYYrnZ2knvK8gHubBojDLKOYuBzxesMYLZsoH5FeP/fhmOmTpzvf+m2qHn7pidPuXh19/jnU2brnvsScfuObip5tpovhCWvr1SZpcPOPE8Q/+e5F01/y/7d7x5nycd99n0sUw7yDJJ2cnbaYFeX5+4epCGvMFNSNylgXzs2GeefDXgHmC1CLqxoIBimXWxuKMcbY04T3lFXcgMUdMeEDujq+/ctnN7fFLD/zn/6L2Rz/qyD/3tvuefnzjba1S5cmjj8d+kDx3Ex1B+r6mYy+/ff57e/b8Zo3AEvMB9x+VJgWHSMMzuP9DQv43nGJjRAAAAHicY2BkYGBgVUsrOL3DIp7f5iuDPAcDCDwxsyqB0f+j/oWwe7AFAbkcDEwgUQBPzQtwAAB4nGNgZGBgC/oXwsDAHvM/6v9Udg8GoAgyYDEDAIRDBYYAAAB4nO1XTUgbURD+sm9WRaRKya2IJ0GQHvyjYPEQ8CBJsItIUElbkEJ78VgKBUHxEDwUb0tbhAb1IKL3ehE8acC/qyePhdKDBAnFgun31qZEs1kSs4jifvDx5s2bmfc3y84zfmEQhLFGviNPsU1+I/ekC7tk1JG/Q6QHtrmOsPkEtnyArY5hUWfJe6RUDhG2MUkiYmhZqH+FlDEEi/6PpYFyEnbdClJaL3HHPqVaGWcAEdWJF+YZmlUWTWofHdILy4n5kqS9Y0O9akScTJDDahF/ivtmEm31z0i2dRYGBJhx9nbq8KfxBUNwgd5zkbzhZlOAdGOUHPeycZ2jH5vqCF0l8VaRLjvXW7zxXMtrTFe7Dj+g787XeN2hj37G8xu875WKbZfRJwdXz6ca/2rBs1u61o8VZGOyNN+8oL8nv9YVIECAAA8RoSzmQtn8RK1x6hswoX7nc6ylFlhrjcgU0mqHnENa1tinHDpn/xHC0sZ2FmnzE1rlkOM2RtSPy9pCmjg2iKg6QYvMY0HrzPPLOVSG3MJYrWsNUDv0nd3ET+eIzo+y4zvla0zPuLPo0bnkacO8uklsx/eW8o5vmIyr/l8tr984znr6MOVq185zqMwuXrCTxXzuvz589QyF36mu+7n/REGnLjhHJT5neFrk87z8rgMEuBvg23y+Gnv5jJJ/p3wt1bn6Vmh33/AXe/mEiAB4nGNgYNCBwgaGFQx3GO2Y5JhymM2YV7HcYr3A1sO+j+MR5zquMm4fnh5eET4Hvl/8MwQsBE4J+ggVCasIvxC5JBoiJiC2RnyVRJLEFckNkkekpkgtk9ohdUrql3Sc9BrpPdJnpO9Jv5MJkXkgmyL7S04JDOfJvUNAeSswzEODexT+4YKKRYqfYFBpFzJU1kOD9yiAH4iDKmJUhllY4T/VHii8RwpUY4FCCzDcgAM+GoWjcHBDdTH1BILwhYaexgSNS5oCmlGaCzR/aFlohWi1aB3SeqWtox2nvUj7lfYrHQ+dWTpXdDmA0AsI23QPDAN4Cw98pseAAnnwQC+9FDRYhxfOIAPuQ4In9C7o3dK7pc+BBC30HfS9gLAMCa7Q36C/Q/8bCBoYQWGNwTVDDTDMMFwFhk8g0EjPqM/oCQgaC41CqkMNHLAFDq9hgY+GHwQAee+ZcwAAAAABAAAEngBDAAMALgADAAIAEAAvAIYAAARhAh8AAgABeJzNV82PHEcVr/GMHe96197Nl4JQktIqQmszmfUmsaWNFUVRDhAl5kCMpQhxqOmuma64v1JVvZOxxBHEjTMI/oAILsAJEIIDB25wgwtIXBBISEicuCDxe6+qe2Z2Z4yFOGRb0/urqlfvu96rFkK8duFU9ET4e0VMIu6JHfGTiC+IJ8TvIu6Lp3oi4oHY6Y0ivgj8lYgviSu9hxFfFs/0fhzxlrjW+2vE2xdOL/0l4ivixlYra0e8tH0Y8W7v17u/j/iquHHtn5DeG/Shz87e84wvAu/tfZ7xJZ5/g/ETPP8u48uMv8Z4C5xStoJwTzwnvhPxBUj4VcR98Tnxh4gH4rne0xFfBL4T8SXxbG8c8WVxo/fNiLfEC73fRLw9+HvvXxFfEfe2Wh12xBe3/hTxbv9b23cjviruXfse4222pWJ8hfX/OuMdnv8246uMv894j/Tf+wHjp4Cf3Ps546eZ5reMn2E+f2T8LM//g/FneO+/GX+WaPZ3GT9PNPsvMn6R8cuMXyL6/eCHlxmzny+zzvtfZcz89w3hnTA/Y8z6739DfCIkcu2mOBa3ge4KIxJhRSUcfhPhMfc2kBU1vxVmDFApRlh5S+R4JOaNmIoMa45HGv81/p/inYJSfCJfuXl8W941ia1cNfHy7crWlVXeVOVIvpXn0ppp5p202ml7qlPsuceMxqKBQhmQZ/Xex4LV4ybJtJd3MfoylqYgyqGbxVBPm1wBrLPkPEuxUKlj+9ii77ORLjpEilsw9RhvcV9bB8vkrdHxrXXcVnkRq8f3u1jrRFLGYDUB/7LbXeJRLF3cN2WiS9pTlsrqdVoNsSvl2FE0S46dBMUc70dzl7wqYfwJntvMyXAuKPwyyCiASp6j3Y5HjpHm7JmslT1h2yVGCitzpk9YomZ5lldS/MbYl+PnQTVaG2mJnxIPWIZkShf1dvCxWfExSaZYFLwrYwvX6UyjinVvqcgDr+I00coMc4blkw8UWxSydMq0H/O8Xjk7JCNlyyroXkYvaNatiScraO3ZB2n0lAe9hB1B64pXN/lHRhtbX7vosWABUdRAE+xKeIaiXMQok/QQgZS5LUtXrEEjHuLJmT5j+ZZpVDxFZ/N8GD2lYya1nvwInDTnSxuTGWeB5PcDlkx7D8Cv4vNPUuaMJUfexDm1IR8OeSXkWNFFsoi2aVQvxdUtYd0V25YDXe8spmg2fC6yzv5QEjZlEZ2DcFYS9irxdB2/lirh/Y7PjeYTsEw9XMqTDJQz8Sa8sIjgOlsnzLHNscWZXZdF45U4UA0PeZx38yryNF1GBr/b6D/Hp2Ua11QXcbfE950o3fJp95yDB+K9FY9u4kq5YJjT5ujWkfaA+k9Xa4cy1c5MS53K8VyeKYrSlPL45OT2UBonlcyaQpXGeelU6ST6kpksdk8qK7Vyc+kSq3WJxqVSNTa58fPRopVIrx5oJw06myldbUKxlhNbFdJneomzk9WEp45PXr3p5CwzSSYzlUo0s6mWH8tMhw6pylTaqsF7opVvLLEvvS5TKOUrWYN15fWyPhISSWsHxSDAz2s9UYmWpSo0WQoDUuPDdiXr5uHDXEOcsqlUftGzh1BKw0mk5EeNdmzJTEEj90CnQ3mQVE2eynnVyHFjgNSSHw4VeawgIwtI06cql4nyqm5yf50E56opYTHko3cuu6hQiEqiirpxREdTSVW6ptA2Tg/ZJ1k1e/OADVxInVQleYwju3DRONhwquHjnDCsnBhyJHS30M85NcVIkeGOad/BdltqP5IH7wVFl0nlzPhsxdwaswfIOyrrHqn4ujjCM+NnhGQ+WwRHfOQL0ITyWyF1LZecDOOjpeN7BKbe168fHc1ms1HRBmeUVMURIltNraqz+RFbfvT/U+CxhK6/xlAZq/HkXFTTpWJER/6DWLCpMFJrari9hjIR2k1L3ZanJLY1Kh7hymK4hefMYbk41tymw94kcmkvMKGVhHJdcDFpm1m48LRlKmeLNJfjoFfYEVq/PTcz6WwYnrscrPNOaNkpl67QDNurc5A77OSctcDEpri4ZKzzWds0w/Uth5w0XsrP+5725IwOQU9tTmNt3DWH89zbVva/+XbBPWVOU9F+PHiOXNI1/3UWtNLP63VnKQfIEhNbtuYWGq7Tlq8Hc84faqFkeRUvaZtzT61kVWjNVXz7eImR7FXPzdqLcK1to9nyIcocFI/K0fCBVcbILLi3J8REL1P+kL7j7kI2Wv5IcE1d54Y7Von69QHKc6HmsnFU+VD9aZqqIrqA8hr90bg6V/NQVGuLwkn11lObRK1HdS6M96F9UmXMDToo8cICephtwYQkDNumtlAH/SltEjQT+s7D3iHtaQWg0ofGt9CMGgy6dN6geC+0r8p8Lg/NdamLMRX1jpx6xSO0ZfLUlFP60PTWJNTEFgJoe8frDnvg0ECK1wV9aFkDqWk1K/NKpaveU8FV6Ekwp4IovBtfNx43BjKTaDKd16sexadvOY/kFBAwhH8yM6Z2/GloH1+Kl2O6CAtgnN/eLnLsQ7D7G2bKlfX3+Zpc8gcHXfpF/7v9H/V/0f8lfj/t/6z/Q3GW42KkuNJuWv/zGWq6iq7KixI38s/5JJ1ZH7wwOB68O/jC4A28T87IK1nGZn40UvyRkLIfBE6rxdOwq9V/3btx9B8EBU6aAAB4nG3VY9RdV7TG8TOxotq2/e69F2umTGozTdOUSZHUtm3btm3btm3eO3rzzPXl5kPPGiM5z//NGP3N9Lj336+//+3t2/t/fuk5//sf6nFPeuP3Ju5N0pu8N31vht7svXl6fb2m1/Vib9necr3BveV7K/RW7K3UW7m3Sm9Ib2hv1d5qvdV7a/TW7K3dW6e3bm+D3ka9jYl7/5CQkqN+1J8G0EAaROPR+DQBTUgT0cQ0CU1Kk9HkNAVNSVPR1DQNTUvT0fQ0A81IM9HMNAvNSrPR7DQHzUlz0dw0D81L89H8tAAtSAtRHzXUUkeeAkVKlKnQwrQILUqL0eK0BC1JS9HStAwtS8vRYFqeVqAVaSVamVahITSUVqXVaHVag9aktWhtWofWpfVofdqANqSNaGPahDalzWgYbU7DaQsaQVvSSNqKtqZtaFvajranUTSadqAdaSfamcbQWNqFdqXdaHfag/akvWhv2of2pf1ofzqADqSD6GA6hA6lw+hwOoKOpKPoaDqGjqXj6Hg6gU6kk+hkOoVOpdPodDqDzqSz6Gw6h86l8+h8uoAupIvoYrqELqXL6HK6gq6kq+hquoaupevoerqBbqSb6Ga6hW6l2+h2uoPupLvobrqH7qX76H56gB6kh+hheoQepcfocXqCnqSn6Gl6hp6l5+h5eoFepJfoZXqFXqXX6HV6g96kt+hteofepffoffqAPqSP6GP6hD6lz+hz+oK+pK/oa/qGvqXv6Hv6gX6kn+hn+oV+pd/od/qD/qS/6G/6h/7lHhMzCys77sf9eQAP5EE8Ho/PE/CEPBFPzJPwpDwZT85T8JQ8FU/N0/C0PB1PzzPwjDwTz8yz8Kw8G8/Oc/CcPBfPzfPwvDwfz88L8IK8EPdxwy137Dlw5MSZCy/Mi/CivBgvzkvwkrwUL83L8LK8HA/m5XkFXpFX4pV5FR7CQ3lVXo1X5zV4TV6L1+Z1eF1ej9fnDXhD3og35k14U96Mh/HmPJy34BG8JY/krXhr3oa35e14ex7Fo3kH3pF34p15DI/lXXhX3o135z14T96L9+Z9eF/ej/fnA/hAPogP5kP4UD6MD+cj+Eg+io/mY/hYPo6P5xP4RD6JT+ZT+FQ+jU/nM/hMPovP5nP4XD6Pz+cL+EK+iC/mS/hSvowv5yv4Sr6Kr+Zr+Fq+jq/nG/hGvolv5lv4Vr6Nb+c7+E6+i+/me/hevo/v5wf4QX6IH+ZH+FF+jB/nJ/hJfoqf5mf4WX6On+cX+EV+iV/mV/hVfo1f5zf4TX6L3+Z3+F1+j9/nD/hD/og/5k/4U/6MP+cv+Ev+ir/mb/hb/o6/5x/4R/6Jf+Zf+Ff+jX/nP/hP/ov/5n/4X+kJCYuIipN+0l8GyEAZJOPJ+DKBTCgTycQyiUwqk8nkMoVMKVPJ1DKNTCvTyfQyg8woM8nMMovMKrPJ7DKHzClzydwyj8wr88n8soAsKAtJnzTSSidegkRJkqXIwrKILCqLyeKyhCwpS8nSsowsK8vJYFleVpAVZSVZWVaRITJUVpXVZHVZQ9aUtWRtWUfWlfVkfdlANpSNZGPZRDaVzWSYbC7DZQsZIVvKSNlKtpZtZFvZTraXUTJadpAdZSfZWcbIWNlFdpXdZHfZQ/aUvWRv2Uf2lf1kfzlADpSD5GA5RA6Vw+RwOUKOlKPkaDlGjpXj5Hg5QU6Uk+RkOUVOldPkdDlDzpSz5Gw5R86V8+R8uUAulIvkYrlELpXL5HK5Qq6Uq+RquUaulevkerlBbpSb5Ga5RW6V2+R2uUPulLvkbrlH7pX75H55QB6Uh+RheUQelcfkcXlCnpSn5Gl5Rp6V5+R5eUFelJfkZXlFXpXX5HV5Q96Ut+RteUfelffkfflAPpSP5GP5RD6Vz+Rz+UK+lK/ka/lGvpXv5Hv5QX6Un+Rn+UV+ld/kd/lD/pS/5G/5R/7VnpKyiqo67af9dYAO1EE6no6vE+iEOpFOrJPopDqZTq5T6JQ6lU6t0+i0Op1OrzPojDqTzqyz6Kw6m86uc+icOpfOrfPovDqfzq8L6IK6kPZpo6126jVo1KRZiy6si+iiupgurkvokrqULq3L6LK6nA7W5XUFXVFX0pV1FR2iQ3VVXU1X1zV0TV1L19Z1dF1dT9fXDXRD3Ug31k10U91Mh+nmOly30BG6pY7UrXRr3Ua31e10ex2lo3UH3VF30p11jI7VXXRX3U131z10T91L99Z9dF/dT/fXA/RAPUgP1kP0UD1MD9cj9Eg9So/WY/RYPU6P1xP0RD1JT9ZT9FQ9TU/XM/RMPUvP1nP0XD1Pz9cL9EK9SC/WS/RSvUwv1yv0Sr1Kr9Zr9Fq9Tq/XG/RGvUlv1lv0Vr1Nb9c79E69S+/We/RevU/v1wf0QX1IH9ZH9FF9TB/XJ/RJfUqf1mf0WX1On9cX9EV9SV/WV/RVfU1f1zf0TX1L39Z39F19T9/XD/RD/Ug/1k/0U/1MP9cv9Ev9Sr/Wb/Rb/U6/1x/0R/1Jf9Zf9Ff9TX/XP/RP/Uv/1n/0X9dz5NiJU+dcP9ffDXAD3SA3nhvfTeAmdBO5id0kblI3mZvcTeGmdFO5qd00blo3nZvezeBmdDO5md0sblY3m5vdzeHmdHO5ud08bl43n5vfLeAWdAu5Pte41nXOu+CiSy674hZ2i7hF3WJucbeEW9It5ZZ2y7hl3XJusFvereBWdCu5ld0qbogb6lZ1q7nV3RpuTbeWW9ut49Z167n13QZuQ7eR29ht4jZ1m7lhbnM33G3hRrgt3Ui3ldvabeO2ddu57d0oN9rt4HZ0O7md3Rg31u3idnW79R82euToUSO27T/i/z77jRo2fOyYEf12/u9j0B5bjB4zbPjwEaPG9B87auu2L6Vxn3ncZ/m/z9yM+xz3+3nc7+f/fn/w0n194z67cZ9+3GccMHTY9iOGjFiwD48GjxYPj0fAw76V8Mh4lIHY6bNXY6/OXt5ewV7ZXrbS2nfb1l620tpKaytttFfCq7OfpbO9zvY62+tsr7O9rq7Yz9fZz+dt2duetz1ve972vP183paDrQRbCbYS7LvBvhvqd+2nCvZTRduL9veNthxtOdrPF60RrRGtke3PZatlqxVrFPtzxfaK7RXbK7ZSyiD7/6WvPpv6bOuzq09fn6E+Y32m+sz1WWtNrTW11tRaU2tNrTW11tRaU2tNrTW11tZaW2ttrbW11tZaW2ttrbW11tZaW2tdrXW11tVaV2tdrXW11tVaV2tdrXW15mvN15qvNV9rvtZ8rfla87Xma83XWqi1UGuh1kKthVoLtRZqLdRaqLVQa7HWYq3FWou1Fmst1lqstVhrsdZiraVaS7WWai3VWqq1VGup1lKtpVpLtZZrLddarrVca7nWcq3lWsu1lmst11qptVJrpdZKrZVaK7VWaq3UWqm1ekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaekvaEAaM3G73HbZqQ8Qj4ZHxKOMescGjxaPDw+OBwYjBiMGIwYjBhMGEwYTBhMGEnYSdhJ2EndyHBwYzBjMGMwYzBjMGMwYzBgsGCwYLBgsGCwYLBgsGCwbLuMGurw+PBo8Wjw4Pj0fAI+KR8cBgg8EGgw0GGww2GGww2GCwSXhgucFyi+UWyy2WWyy3WG6x3GK5xXKL5RbLHZY7LHdY7rDcYbnDcoflDssdljsseyx7LHsseyx7LHsseyx7LHsseywHLAcsBywHLAcsQ1MHTR00ddDUQVMXsQxWHVh1YNWBVQdWHVh1YNWBVQdWXcIyfHXw1cFXB19dwjKgdYDWAVoHaB2gdYDWAVoHaB2gdRnLENdBXAdxHcR1ENdBXAdxHcR1ENcVLINeB3od6HWg50HPg54HPQ96HvQ86HnQ830Jj4wHlmHQw6CHQQ+DHgY9DHoY9DDoYdDDoIdBD4MeBj0Mehj0MOhh0MOgh0EPgx4GPQx6GPQw6GHQw6CHQQ+DHgY9DHoY9DDoYdDDoIdBD4MeBj0Mehj0MOhh0MOgh0EPgx4GP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')format("woff");}.ff11{font-family:ff11;line-height:0.682617;font-style:normal;font-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')format("woff");}.ff18{font-family:ff18;line-height:1.383301;font-style:normal;font-weight:normal;visibility:visible;}
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"/><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3 ff1 fs0 fc1 sc0 ls0 ws0">. </div></div><div class="c x0 y4 w3 h3"><div class="t m0 x1 h4 y5 ff2 fs1 fc2 sc0 ls0 ws0">S<span class="_ _0"></span>P<span class="_ _0"></span>R<span class="_ _0"></span>A<span class="_ _1"></span>W<span class="_ _0"></span>O<span class="_ _2"></span>Z<span class="_ _0"></span>D<span class="_ _3"></span>A<span class="_ _0"></span>N<span class="_ _0"></span>I<span class="_ _0"></span>E<span class="_ _0"></span> <span class="_ _0"></span>F<span class="_ _0"></span>I<span class="_ _0"></span>N<span class="_ _0"></span>A<span class="_ _0"></span>N<span class="_ _0"></span>S<span class="_ _0"></span>O<span class="_ _0"></span>W<span class="_ _0"></span>E<span class="_ _0"></span> </div><div class="t m0 x1 h4 y6 ff2 fs1 fc2 sc0 ls0 ws0">S<span class="_ _0"></span>P<span class="_ _0"></span>Ó<span class="_ _0"></span>Ł<span class="_ _0"></span>K<span class="_ _0"></span>I<span class="_ _0"></span> <span class="_ _0"></span>G<span class="_ _0"></span>I<span class="_ _0"></span> <span class="_ _0"></span>G<span class="_ _0"></span>R<span class="_ _3"></span>O<span class="_ _0"></span>U<span class="_ _0"></span>P<span class="_ _0"></span> <span class="_ _0"></span>P<span class="_ _0"></span>O<span class="_ _0"></span>L<span class="_ _4"></span>A<span class="_ _0"></span>N<span class="_ _0"></span>D<span class="_ _0"></span> <span class="_ _0"></span>S<span class="_ _0"></span>A<span class="_ _0"></span><span class="ff3"> </span></div></div><div class="c x0 y7 w3 h5"><div class="t m0 x1 h6 y8 ff4 fs2 fc2 sc0 ls0 ws0">przygotowany zgodnie z <span class="_ _5"></span>Międzynarodowym<span class="ff1">i <span class="_ _4"></span>Standard</span>ami Rachunkowości <span class="ff1"> </span></div><div class="t m0 x1 h6 y9 ff4 fs2 fc2 sc0 ls0 ws0">w kształcie zatwierdzonym przez Unię Europejską<span class="ff1"> </span></div><div class="t m0 x1 h2 ya ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 yb ff4 fs2 fc2 sc0 ls0 ws0">zez Unię Europejską<span class="ff1"> </span></div><div class="t m0 x1 h2 yc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 yd ff4 fs2 fc2 sc0 ls0 ws0">zez Unię Europejską<span class="ff1"> </span></div><div class="t m0 x1 h2 ye ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 yf ff4 fs2 fc2 sc0 ls0 ws0">zez Unię Europejską<span class="ff1"> </span></div></div><div class="c x0 y10 w3 h7"><div class="t m0 x1 h6 y11 ff1 fs2 fc2 sc0 ls0 ws0">Warszawa, <span class="ls1">30</span> kwietnia 2<span class="ls1">02</span>5 r. </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y13 ff4 fs2 fc2 sc0 ls0 ws0">Wrocław, <span class="ff1 ls1">24<span class="ls0"> kwietnia 2</span>020<span class="ls0"> r </span></span></div><div class="t m0 x1 h2 y14 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y15 ff4 fs2 fc2 sc0 ls0 ws0">Wrocław, <span class="ff1 ls1">24<span class="ls0"> kwietnia 2</span>020<span class="ls0"> r </span></span></div><div class="t m0 x1 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y17 w3 h7"><div class="t m0 x1 h6 y11 ff1 fs2 fc2 sc0 ls0 ws0">GI GROUP POLAND SA </div><div class="t m0 x1 h2 y12 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y13 ff4 fs2 fc2 sc0 ls0 ws0">Grupa Kapitałowa WORK SERVICE<span class="ff1"> </span></div><div class="t m0 x1 h2 y14 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y15 ff1 fs2 fc2 sc0 ls0 ws0">Grupa <span class="ff4">Kapitałowa WORK SERVICE</span> </div><div class="t m0 x1 h2 y16 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h6 y18 ff1 fs2 fc2 sc0 ls0 ws0">Grupa <span class="ff4">Kapitałowa WORK SERVICE</span> </div></div><div class="c x0 y19 w3 h8"><div class="t m0 x1 h9 y1a ff1 fs3 fc2 sc0 ls0 ws0">za <span class="ff4">rok zakończony 31 grudnia</span> <span class="ls2">20</span>24 roku </div><div class="t m0 x1 h2 y1b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h9 y1c ff1 fs3 fc2 sc0 ls0 ws0">za <span class="ff4">rok zakończony 31 grudnia</span> <span class="ls2">2019 </span>roku </div><div class="t m0 x1 h2 y1d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h9 y1e ff1 fs3 fc2 sc0 ls0 ws0">za <span class="ff4">rok zakończony 31 grudnia</span> <span class="ls2">2019 </span>roku </div><div class="t m0 x1 h2 y1f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h9 y20 ff1 fs3 fc2 sc0 ls0 ws0">za <span class="ff4">rok zakończony 31 grudnia</span> <span class="ls2">2019 </span>roku </div></div></div><div class="pi" ></div></div><div id="pf2" class="pf w4 ha" ><div class="pc pc2 w4 ha"><img class="bi x2 y21 w5 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x7 hf y26 ff1 fs5 fc1 sc0 ls0 ws0">2<span class="ff3"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h10 y28 ff2 fs6 fc3 sc0 ls0 ws0">Spis treści<span class="ff1"> </span></div><div class="t m0 x1 h6 y29 ff3 fs7 fc3 sc0 ls0 ws0">INFORMACJA DOD<span class="_ _4"></span>ATKOWA DO SPRAWOZDAN<span class="_ _4"></span>IA FINANSOWEGO<span class="_ _4"></span> <span class="_ _6"> </span>3<span class="ff1 fs2 fc0"> </span></div><div class="t m0 x8 h6 y2a ff3 fs7 fc0 sc0 ls3 ws0">1.<span class="ff1 fs2 ls0"> <span class="ff2 fs7">I<span class="_ _0"></span>nform<span class="_ _0"></span>acje i<span class="_ _0"></span>dentyf<span class="_ _0"></span>ikując<span class="_ _0"></span>e spółk<span class="_ _0"></span>ę<span class="ff3"> <span class="_ _7"> </span>3<span class="ff1 fs2"> </span></span></span></span></div><div class="t m0 x8 h6 y2b ff3 fs7 fc0 sc0 ls3 ws0">2.<span class="ff1 fs2 ls0"> <span class="ff2 fs7">P<span class="_ _0"></span>odsta<span class="_ _0"></span>wowe d<span class="_ _0"></span>ane ek<span class="_ _0"></span>onomicz<span class="_ _0"></span>ne spół<span class="_ _0"></span>ki Gi<span class="_ _0"></span> Grou<span class="_ _0"></span>p Poland<span class="_ _0"></span> SA<span class="ff3"> <span class="_ _8"> </span>4<span class="ff1 fs2"> </span></span></span></span></div><div class="t m0 x8 h6 y2c ff3 fs7 fc0 sc0 ls3 ws0">3.<span class="ff1 fs2 ls0"> <span class="ff2 fs7">S<span class="_ _0"></span>kład <span class="_ _0"></span>osobow<span class="_ _0"></span>y Zarz<span class="_ _0"></span>ądu Gi <span class="_ _0"></span>Group <span class="_ _0"></span>Poland<span class="_ _0"></span> SA na<span class="_ _0"></span> dzień <span class="_ _0"></span>31 grud<span class="_ _0"></span>nia <span class="_ _0"></span>2024<span class="_ _4"></span><span class="ff3"> <span class="_ _9"> </span>5<span class="ff1 fs2"> </span></span></span></span></div><div class="t m0 x8 h6 y2d ff3 fs7 fc0 sc0 ls3 ws0">4.<span class="ff1 fs2 ls0"> <span class="ff2 fs7">S<span class="_ _0"></span>kład <span class="_ _0"></span>osobow<span class="_ _0"></span>y Rady<span class="_ _0"></span> Nadzor<span class="_ _0"></span>czej <span class="_ _0"></span>Gi Grou<span class="_ _0"></span>p Pol<span class="_ _0"></span>a<span class="_ _4"></span>nd<span class="_ _0"></span> SA na<span class="_ _0"></span> dzień <span class="_ _0"></span>31 gru<span class="_ _0"></span>dnia 2<span class="_ _0"></span>024<span class="ff3"> <span class="_ _a"> </span>5<span class="ff1 fs2"> </span></span></span></span></div><div class="t m0 x8 h6 y2e ff3 fs7 fc0 sc0 ls3 ws0">5.<span class="ff1 fs2 ls0"> <span class="ff2 fs7">S<span class="_ _0"></span>kład <span class="_ _0"></span>Grupy<span class="_ _0"></span> Kapita<span class="_ _0"></span>łowej G<span class="_ _0"></span>i Grou<span class="_ _0"></span>p Pol<span class="_ _0"></span>and SA <span class="_ _0"></span>według<span class="_ _0"></span> stanu<span class="_ _5"></span> n<span class="_ _0"></span>a dzień<span class="_ _0"></span> 31 grud<span class="_ _0"></span>nia 2<span class="_ _0"></span>024 r<span class="_ _0"></span>o<span class="_ _4"></span>ku<span class="ff3"> <span class="_ _b"> </span>5<span class="ff1 fs2"> </span></span></span></span></div><div class="t m0 x8 h6 y2f ff3 fs7 fc0 sc0 ls3 ws0">6.<span class="ff1 fs2 ls0"> <span class="ff2 fs7">I<span class="_ _0"></span>nform<span class="_ _0"></span>acje o<span class="_ _0"></span> waluc<span class="_ _0"></span>ie spr<span class="_ _0"></span>awozda<span class="_ _0"></span>wczej <span class="_ _0"></span>oraz za<span class="_ _0"></span>stosowan<span class="_ _0"></span>ym p<span class="_ _5"></span>oziom<span class="_ _0"></span>ie za<span class="_ _0"></span>okrągl<span class="_ _0"></span>eń<span class="_ _4"></span><span class="ff3"> <span class="_ _c"> </span>6<span class="ff1 fs2"> </span></span></span></span></div><div class="t m0 x8 h6 y30 ff3 fs7 fc0 sc0 ls3 ws0">7.<span class="ff1 fs2 ls0"> <span class="ff2 fs7">C<span class="_ _0"></span>zas t<span class="_ _0"></span>rwani<span class="_ _0"></span>a dział<span class="_ _0"></span>alnośc<span class="_ _0"></span>i spółk<span class="_ _0"></span>i<span class="_ _4"></span><span class="ff3"> <span class="_ _d"> </span>7<span class="ff1 fs2"> </span></span></span></span></div><div class="t m0 x8 h6 y31 ff3 fs7 fc0 sc0 ls3 ws0">8.<span class="ff1 fs2 ls0"> <span class="ff2 fs7">W<span class="_ _0"></span>skaza<span class="_ _0"></span>nie okr<span class="_ _0"></span>esu ob<span class="_ _0"></span>jętego <span class="_ _0"></span>spraw<span class="_ _0"></span>ozdanie<span class="_ _0"></span>m oraz<span class="_ _0"></span> zasad<span class="_ _0"></span>y jego<span class="_ _0"></span> preze<span class="_ _0"></span>ntacji<span class="ff3"> <span class="_ _e"> </span>7<span class="ff1 fs2"> </span></span></span></span></div><div class="t m0 x8 h6 y32 ff3 fs7 fc0 sc0 ls3 ws0">9.<span class="ff1 fs2 ls0"> <span class="ff2 fs7">W<span class="_ _0"></span>skaza<span class="_ _0"></span>nie, <span class="_ _0"></span>że spra<span class="_ _0"></span>wozdanie<span class="_ _0"></span> fina<span class="_ _0"></span>nsowe <span class="_ _0"></span>zawiera<span class="_ _0"></span> dane <span class="_ _0"></span>łączne<span class="_ _0"></span>, jeż<span class="_ _0"></span>eli w s<span class="_ _0"></span>kład <span class="_ _0"></span>jednost<span class="_ _0"></span>ki wc<span class="_ _5"></span>hodz<span class="_ _0"></span>ą </span></span></div><div class="t m0 x9 h6 y33 ff2 fs7 fc0 sc0 ls0 ws0">wewn<span class="_ _0"></span>ętrzn<span class="_ _0"></span>e jedno<span class="_ _0"></span>stki <span class="_ _0"></span>organiz<span class="_ _0"></span>acyjn<span class="_ _0"></span>e sporz<span class="_ _0"></span>ądzają<span class="_ _0"></span>ce samo<span class="_ _0"></span>dzieln<span class="_ _0"></span>ie sp<span class="_ _0"></span>rawozda<span class="_ _0"></span>nie fin<span class="_ _0"></span>ansowe<span class="ff3"> <span class="_ _f"> </span>7<span class="ff1 fs2"> </span></span></div><div class="t m0 x8 h6 y34 ff3 fs7 fc0 sc0 ls3 ws0">10.<span class="ff1 fs2 ls0"> <span class="_ _2"></span><span class="ff2 fs7">Inf<span class="_ _0"></span>ormacje<span class="_ _0"></span> o zmia<span class="_ _0"></span>nach <span class="_ _5"></span>w st<span class="_ _0"></span>ruktur<span class="_ _0"></span>ze jed<span class="_ _0"></span>nostk<span class="_ _0"></span>i gospod<span class="_ _0"></span>arczej<span class="_ _0"></span>, w ty<span class="_ _0"></span>m w wy<span class="_ _0"></span>niku poł<span class="_ _0"></span>ączeni<span class="_ _0"></span>a jedn<span class="_ _0"></span>ostek </span></span></div><div class="t m0 x9 h11 y35 ff2 fs7 fc0 sc0 ls0 ws0">go<span class="_ _0"></span>spodarc<span class="_ _0"></span>zych, <span class="_ _0"></span>przeję<span class="_ _0"></span>cia lu<span class="_ _0"></span>b sprz<span class="_ _0"></span>edaży <span class="_ _0"></span>jednost<span class="_ _0"></span>ek Grup<span class="_ _0"></span>y Kapi<span class="_ _0"></span>tałowe<span class="_ _0"></span>j, inwe<span class="_ _0"></span>stycji<span class="_ _0"></span> długo<span class="_ _0"></span>termin<span class="_ _0"></span>owych,<span class="_ _0"></span> </div><div class="t m0 x9 h6 y36 ff2 fs7 fc0 sc0 ls0 ws0">pod<span class="_ _0"></span>ziału,<span class="_ _0"></span> restr<span class="_ _0"></span>uktury<span class="_ _0"></span>zacji <span class="_ _0"></span>i zanie<span class="_ _0"></span>chani<span class="_ _0"></span>a dział<span class="_ _0"></span>alnośc<span class="_ _0"></span>i<span class="_ _4"></span><span class="ff3"> <span class="_ _10"> </span>7<span class="ff1 fs2"> </span></span></div><div class="t m0 x8 h6 y37 ff3 fs7 fc0 sc0 ls3 ws0">11.<span class="ff1 fs2 ls0"> <span class="_ _2"></span><span class="ff2 fs7">Inf<span class="_ _0"></span>ormacj<span class="_ _0"></span>a o kont<span class="_ _0"></span>ynuac<span class="_ _0"></span>ji dzia<span class="_ _0"></span>łalnośc<span class="_ _0"></span>i spół<span class="_ _0"></span>ki<span class="ff3"> <span class="_ _11"> </span><span class="ls3">11</span><span class="ff1 fs2"> </span></span></span></span></div><div class="t m0 x8 h6 y38 ff3 fs7 fc0 sc0 ls3 ws0">12.<span class="ff1 fs2 ls0"> <span class="_ _2"></span><span class="ff2 fs7">Omówi<span class="_ _0"></span>enie p<span class="_ _0"></span>rzyję<span class="_ _0"></span>tych z<span class="_ _0"></span>asad p<span class="_ _0"></span>olityk<span class="_ _0"></span>i rach<span class="_ _5"></span>unko<span class="_ _0"></span>wości, <span class="_ _0"></span>w tym<span class="_ _0"></span> metod<span class="_ _0"></span> wycen<span class="_ _0"></span>y aktywó<span class="_ _0"></span>w i p<span class="_ _0"></span>asywów<span class="_ _0"></span>, </span></span></div><div class="t m0 x9 h11 y39 ff2 fs7 fc0 sc0 ls0 ws0">pom<span class="_ _0"></span>iaru w<span class="_ _0"></span>yniku <span class="_ _0"></span>finans<span class="_ _0"></span>owego <span class="_ _0"></span>oraz sp<span class="_ _0"></span>osobu <span class="_ _0"></span>sporząd<span class="_ _0"></span>zania <span class="_ _0"></span>spraw<span class="_ _0"></span>ozdania<span class="_ _0"></span> finan<span class="_ _0"></span>sowego w<span class="_ _0"></span> zakr<span class="_ _0"></span>esie, w<span class="_ _0"></span> </div><div class="t m0 x9 h6 y3a ff3 fs7 fc0 sc0 ls0 ws0">jak<span class="_ _0"></span>im ust<span class="_ _0"></span>awa po<span class="_ _0"></span>zostaw<span class="_ _0"></span>ia jedn<span class="_ _0"></span>ostce <span class="_ _0"></span>prawo <span class="_ _0"></span>wyboru <span class="_ _12"> </span><span class="ls3">13</span><span class="ff1 fs2"> </span></div><div class="t m0 x8 h6 y3b ff3 fs7 fc0 sc0 ls3 ws0">13.<span class="ff1 fs2 ls0"> <span class="_ _2"></span><span class="ff2 fs7">Efek<span class="_ _0"></span>t zast<span class="_ _0"></span>osowan<span class="_ _0"></span>ia nowy<span class="_ _0"></span>ch stan<span class="_ _0"></span>dard<span class="_ _0"></span>ów rachu<span class="_ _0"></span>nkowośc<span class="_ _0"></span>i i zm<span class="_ _0"></span>ian p<span class="_ _0"></span>olityk<span class="_ _0"></span>i rachun<span class="_ _0"></span>kowoś<span class="_ _0"></span>ci<span class="_ _4"></span><span class="ff3"> <span class="_ _13"> </span><span class="ls3">25</span><span class="ff1 fs2"> </span></span></span></span></div><div class="t m0 x8 h6 y3c ff2 fs7 fc0 sc0 ls0 ws0">13.1<span class="_ _0"></span> Szac<span class="_ _0"></span>owanie<span class="_ _0"></span> warto<span class="_ _5"></span>ści g<span class="_ _0"></span>odziw<span class="_ _0"></span>ej ora<span class="_ _0"></span>z ważne<span class="_ _0"></span> oszaco<span class="_ _0"></span>wania <span class="_ _0"></span>i zał<span class="_ _0"></span>ożenia<span class="ff3"> <span class="_ _14"> </span><span class="ls3">27</span><span class="ff1 fs2"> </span></span></div><div class="t m0 x1 h6 y3d ff3 fs7 fc3 sc0 ls0 ws0">SRAWOZDANIE FINANS<span class="_ _4"></span>OWE <span class="_ _15"> </span><span class="ls4">29</span><span class="ff1 fs2 fc0"> </span></div><div class="t m0 x8 h6 y3e ff3 fs7 fc0 sc0 ls0 ws0">Spra<span class="_ _0"></span>wozda<span class="_ _0"></span>nie z <span class="_ _0"></span>sytuac<span class="_ _0"></span>ji fina<span class="_ _0"></span>nsowej<span class="_ _0"></span> Gi Gr<span class="_ _0"></span>oup P<span class="_ _0"></span>oland SA <span class="_ _16"> </span><span class="ls3">29</span><span class="ff1 fs2"> </span></div><div class="t m0 x8 h6 y3f ff2 fs7 fc0 sc0 ls0 ws0">Spra<span class="_ _0"></span>wozda<span class="_ _0"></span>nie z <span class="_ _0"></span>całkow<span class="_ _0"></span>itych <span class="_ _0"></span>dochod<span class="_ _0"></span>ów Gi G<span class="_ _0"></span>roup P<span class="_ _0"></span>oland<span class="_ _0"></span> SA<span class="_ _4"></span><span class="ff3"> <span class="_ _17"> </span><span class="ls3">30</span><span class="ff1 fs2"> </span></span></div><div class="t m0 x8 h6 y40 ff2 fs7 fc0 sc0 ls0 ws0">Jed<span class="_ _0"></span>nostk<span class="_ _0"></span>o<span class="_ _4"></span>w<span class="_ _0"></span>e spr<span class="_ _0"></span>a<span class="_ _4"></span>w<span class="_ _0"></span>ozdanie<span class="_ _0"></span> z pr<span class="_ _0"></span>zepływ<span class="_ _0"></span>ów pie<span class="_ _0"></span>niężnyc<span class="_ _0"></span>h Gi G<span class="_ _0"></span>roup P<span class="_ _0"></span>oland<span class="_ _0"></span> SA<span class="_ _4"></span><span class="ff3"> <span class="_ _18"> </span><span class="ls3">31</span><span class="ff1 fs2"> </span></span></div><div class="t m0 x8 h6 y41 ff2 fs7 fc0 sc0 ls0 ws0">Spra<span class="_ _0"></span>wozda<span class="_ _0"></span>nie ze<span class="_ _0"></span> zmian<span class="_ _0"></span> w kapi<span class="_ _0"></span>tale w<span class="_ _0"></span>łasnym<span class="_ _0"></span> Gi Gro<span class="_ _0"></span>up Pol<span class="_ _0"></span>and SA<span class="ff3"> <span class="_ _19"> </span><span class="ls3">32</span><span class="ff1 fs2"> </span></span></div><div class="t m0 x1 h6 y42 ff2 fs7 fc3 sc0 ls0 ws0">DODATKOWE INFOR<span class="_ _4"></span>MACJE OBJAŚNIAJĄCE<span class="_ _4"></span><span class="ff3"> <span class="_ _1a"> </span><span class="ls4">34</span><span class="ff1 fs2 fc0"> </span></span></div><div class="t m0 x1 h6 y43 ff2 fs7 fc3 sc0 ls0 ws0">NOTY OBJAŚNIAJĄCE <span class="_ _4"></span>DO SPRAWOZDANIA FIN<span class="_ _4"></span>ANSOWEGO<span class="_ _4"></span><span class="ff3"> <span class="_ _1b"> </span><span class="ls4">35</span><span class="ff1 fs2 fc0"> </span></span></div><div class="t m0 x1 h11 y44 ff3 fs7 fc3 sc0 ls0 ws0"> </div><div class="t m0 x1 h12 y45 ff3 fs8 fc3 sc0 ls0 ws0"> </div><div class="t m0 x1 h12 y46 ff3 fs8 fc3 sc0 ls0 ws0"> </div></div><a class="l" href="#pf3" ><span class="d m1" style="border-style:none;position:absolute;left:80.600000px;bottom:1396.380000px;width:514.650000px;height:20.360000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf3" ><span class="d m1" style="border-style:none;position:absolute;left:114.600000px;bottom:1355.680000px;width:497.650000px;height:20.350000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf4" ><span class="d m1" style="border-style:none;position:absolute;left:114.600000px;bottom:1314.980000px;width:497.650000px;height:20.350000px;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:114.600000px;bottom:1274.260000px;width:497.650000px;height:20.360000px;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:114.600000px;bottom:1233.560000px;width:497.650000px;height:20.350000px;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:114.600000px;bottom:1192.860000px;width:497.650000px;height:20.350000px;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:114.600000px;bottom:1152.140000px;width:497.650000px;height:20.360000px;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:114.600000px;bottom:1111.440000px;width:497.650000px;height:20.350000px;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:114.600000px;bottom:1070.720000px;width:497.650000px;height:20.360000px;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:114.600000px;bottom:1042.020000px;width:497.650000px;height:14.350000px;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:80.600000px;bottom:1001.320000px;width:514.650000px;height:20.350000px;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:114.600000px;bottom:972.600000px;width:497.650000px;height:14.360000px;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:80.600000px;bottom:943.900000px;width:514.650000px;height:14.350000px;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:80.600000px;bottom:903.200000px;width:514.650000px;height:20.350000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pfb" ><span class="d m1" style="border-style:none;position:absolute;left:114.600000px;bottom:862.480000px;width:497.650000px;height:20.360000px;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:114.600000px;bottom:833.780000px;width:497.650000px;height:14.350000px;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:80.600000px;bottom:805.060000px;width:514.650000px;height:14.360000px;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:80.600000px;bottom:764.360000px;width:514.650000px;height:20.350000px;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:114.600000px;bottom:723.660000px;width:497.650000px;height:20.350000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1b" ><span class="d m1" style="border-style:none;position:absolute;left:114.600000px;bottom:682.940000px;width:497.650000px;height:20.360000px;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:80.600000px;bottom:630.240000px;width:514.650000px;height:26.350000px;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:114.600000px;bottom:589.540000px;width:497.650000px;height:20.350000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf1e" ><span class="d m1" style="border-style:none;position:absolute;left:114.600000px;bottom:548.820000px;width:497.650000px;height:20.360000px;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:114.600000px;bottom:508.120000px;width:497.650000px;height:20.350000px;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:114.600000px;bottom:467.400000px;width:497.650000px;height:20.360000px;background-color:rgba(255,255,255,0.000001);" /></a><a class="l" href="#pf22" ><span class="d m1" style="border-style:none;position:absolute;left:80.600000px;bottom:414.700000px;width:514.650000px;height:26.350000px;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:80.600000px;bottom:362.000000px;width:514.650000px;height:26.350000px;background-color:rgba(255,255,255,0.000001);" /></a></div><div class="pi" ></div></div><div id="pf3" class="pf w4 ha" ><div class="pc pc3 w4 ha"><img class="bi x0 y0 wb h1" alt="" 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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x7 hf y26 ff1 fs5 fc1 sc0 ls0 ws0">3<span class="ff3"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h12 y47 ff2 fs8 fc3 sc0 ls0 ws0">I<span class="_ _0"></span>N<span class="_ _0"></span>F<span class="_ _0"></span>O<span class="_ _0"></span>R<span class="_ _0"></span>M<span class="_ _0"></span>A<span class="_ _3"></span>CJ<span class="_ _1"></span>A <span class="_ _3"></span>D<span class="_ _0"></span>OD<span class="_ _2"></span>A<span class="_ _1c"></span>T<span class="_ _0"></span>K<span class="_ _2"></span>O<span class="_ _0"></span>W<span class="_ _2"></span>A<span class="_ _0"></span> </div><div class="t m0 x1 h12 y48 ff2 fs8 fc3 sc0 ls0 ws0">D<span class="_ _0"></span>O<span class="_ _0"></span> <span class="_ _0"></span>S<span class="_ _0"></span>P<span class="_ _0"></span>R<span class="_ _0"></span>A<span class="_ _2"></span>W<span class="_ _0"></span>O<span class="_ _3"></span>Z<span class="_ _0"></span>D<span class="_ _3"></span>AN<span class="_ _0"></span>I<span class="_ _0"></span>A<span class="_ _0"></span> </div><div class="t m0 x1 h12 y49 ff2 fs8 fc3 sc0 ls0 ws0">F<span class="_ _0"></span>I<span class="_ _0"></span>N<span class="_ _0"></span>A<span class="_ _0"></span>N<span class="_ _0"></span>S<span class="_ _0"></span>O<span class="_ _0"></span>W<span class="_ _0"></span>E<span class="_ _0"></span>G<span class="_ _0"></span>O<span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y4a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h13 y4b ff3 fs9 fc4 sc0 ls1 ws0">1.<span class="ff5 ls0"> <span class="_ _1d"> </span><span class="ff2">Informacje ide<span class="_ _5"></span>ntyfikujące spółkę<span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y4c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y4d ff1 fs0 fc0 sc0 ls0 ws0">Nazwa firmy, adres siedziby i numery telekomunikacyjn<span class="_ _5"></span>e:<span class="_ _4"></span> </div><div class="t m0 x1 h2 y4e ff1 fs0 fc0 sc0 ls0 ws0">Nazwa firmy <span class="_ _0"></span> <span class="_ _1e"> </span> <span class="_ _1e"> </span>Gi Group Poland S.A. </div><div class="t m0 x1 h2 y4f ff1 fs0 fc0 sc0 ls0 ws0">Forma prawna <span class="_ _1f"> </span> <span class="_ _1e"> </span><span class="ff4">Spółka Akcyjna</span> </div><div class="t m0 x1 h2 y50 ff1 fs0 fc0 sc0 ls0 ws0">Adres <span class="_ _1f"> </span> <span class="_ _1e"> </span> <span class="_ _1e"> </span> <span class="_ _20"> </span><span class="ls5">00</span>-833 Warszawa ul. Sienna 75 </div><div class="t m0 x1 h2 y51 ff1 fs0 fc0 sc0 ls0 ws0">Telefon <span class="_ _21"> </span> <span class="_ _1e"> </span> <span class="_ _1e"> </span> <span class="_ _20"> </span>+48 508 000 773 </div><div class="t m0 x1 h2 y52 ff1 fs0 fc0 sc0 ls0 ws0">E-mail <span class="_ _22"> </span> <span class="_ _1e"> </span> <span class="_ _1e"> </span> <span class="_ _20"> </span>kontakt@gigroup.com  </div><div class="t m0 x1 h2 y53 ff1 fs0 fc0 sc0 ls0 ws0">Strona internetowa <span class="_ _22"> </span>pl.gigroup.com </div><div class="t m0 x1 h2 y54 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y55 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y56 ff3 fs0 fc0 sc0 ls0 ws0">Siedziba jednostki </div><div class="t m0 x1 h14 y57 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y58 ff4 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _23"></span>została <span class="_ _23"></span>utworzona <span class="_ _4"></span>ak<span class="_ _4"></span>tem <span class="_ _23"></span>notarialnym <span class="_ _23"></span>z <span class="_ _23"></span>dn<span class="_ _0"></span>ia <span class="_ _23"></span>12 <span class="_ _23"></span>grudnia <span class="_ _23"></span>2000 <span class="_ _23"></span>roku <span class="_ _23"></span>sporządzonym <span class="_ _23"></span>w <span class="_ _23"></span>Kancelarii <span class="_ _24"></span><span class="ff1"> <span class="_ _23"></span></span>Notarialnej <span class="_ _23"></span>w <span class="_ _23"></span>Oleśnicy </div><div class="t m0 x1 h2 y59 ff4 fs0 fc0 sc0 ls0 ws0">(Rep. <span class="_ _4"></span>A <span class="_ _23"></span>Nr <span class="_ _4"></span>7712/2000). <span class="_ _4"></span>Spółka<span class="_ _4"></span><span class="ff1"> <span class="_ _4"></span> <span class="_ _23"></span>jest <span class="_ _4"></span>zarejestrowana <span class="_ _4"></span> <span class="_ _23"></span>w <span class="_ _4"></span> <span class="_ _23"></span></span>rejestrze<span class="_ _0"></span> <span class="_ _23"></span>przedsiębiorców <span class="_ _4"></span>Krajowego <span class="_ _23"></span>Rejestru <span class="_ _4"></span>Sądowego <span class="_ _4"></span>pod <span class="_ _23"></span>numerem </div><div class="t m0 x1 h2 y5a ff4 fs0 fc0 sc0 ls0 ws0">KRS: <span class="_ _4"></span>0000083941 <span class="_ _4"></span>a <span class="_ _4"></span>jej <span class="_ _4"></span>akta <span class="_ _4"></span>są <span class="_ _4"></span>przechowywane <span class="_ _4"></span>przez <span class="_ _4"></span>Sąd <span class="_ _23"></span>Rej<span class="_ _0"></span>onowy <span class="_ _4"></span>dla <span class="_ _4"></span>M. <span class="_ _4"></span>St. <span class="_ _4"></span>Warszawy <span class="_ _4"></span>w <span class="_ _4"></span>Warszawie <span class="_ _4"></span>Wydział <span class="_ _4"></span>XIII <span class="_ _23"></span>Gospo<span class="_ _0"></span>darczy </div><div class="t m0 x1 h2 y5b ff4 fs0 fc0 sc0 ls0 ws0">Krajowego <span class="_ _23"></span>Rejestru <span class="_ _23"></span>Sądowego. <span class="_ _23"></span><span class="ff1"> <span class="_ _23"></span></span>Spółka <span class="_ _23"></span>została <span class="_ _23"></span>wpisana <span class="_ _23"></span>do <span class="_ _4"></span>r<span class="_ _4"></span>ejestru<span class="_ _5"></span> <span class="_ _23"></span>przedsiębiorców <span class="_ _23"></span>Krajowego <span class="_ _23"></span>Rejestru <span class="_ _23"></span>Sądowego <span class="_ _23"></span>w <span class="_ _23"></span>dniu <span class="_ _23"></span>28 </div><div class="t m0 x1 h2 y5c ff1 fs0 fc0 sc0 ls0 ws0">stycznia 2002 roku.  </div><div class="t m0 x1 h2 y5d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y5e ff4 fs0 fc0 sc0 ls0 ws0">Podstawowym <span class="_ _0"></span>przedmiotem <span class="_ _0"></span>d<span class="_ _4"></span>ziałalności <span class="_ _0"></span>spółki<span class="ff1"> </span>według <span class="_ _0"></span>Polskiej <span class="_ _0"></span>Klasyfikacji Działaln<span class="_ _0"></span>oś<span class="_ _4"></span>ci <span class="_ _0"></span>(PKD <span class="_ _0"></span>7820Z) <span class="_ _0"></span>jest działalność <span class="_ _0"></span><span class="ff1">agencji pracy </span></div><div class="t m0 x1 h2 y5f ff1 fs0 fc0 sc0 ls0 ws0">tymczasowej<span class="ls6">. </span> </div><div class="t m0 x1 h2 y60 ff1 fs0 fc0 sc0 ls0 ws0">Gi <span class="_ _0"></span>Group <span class="_ _0"></span>Poland SA <span class="_ _0"></span><span class="ff4">jest <span class="_ _0"></span>agencją zat<span class="_ _0"></span>rudnienia specja<span class="_ _0"></span>lizu<span class="_ _4"></span>jącą <span class="_ _0"></span>się <span class="_ _0"></span>w pośrednict<span class="_ _0"></span>wie pracy, <span class="_ _0"></span>w <span class="_ _0"></span>nowoczesnych <span class="_ _0"></span>rozwiązaniach <span class="_ _0"></span>kad<span class="_ _4"></span>rowych,<span class="_ _0"></span> </span></div><div class="t m0 x1 h2 y61 ff4 fs0 fc0 sc0 ls0 ws0">świadczącą <span class="_ _25"> </span>usługi <span class="_ _25"> </span>w <span class="_ _25"> </span>obszarze <span class="_ _25"> </span>rekrut<span class="_ _0"></span>acji<span class="_ _4"></span>, <span class="_ _25"> </span>dostarczania<span class="_ _5"></span> <span class="_ _25"> </span>do <span class="_ _25"> </span>klientów <span class="_ _25"> </span>wykwalifikowanych <span class="_ _25"> </span>pracowników,<span class="_ _5"></span> <span class="_ _25"> </span>doradztwa <span class="_ _25"> </span>i <span class="_ _25"> </span>zarządzania </div><div class="t m0 x1 h2 y62 ff1 fs0 fc0 sc0 ls0 ws0">zasobami ludzkimi. </div><div class="t m0 x1 h2 y63 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y64 ff1 fs0 fc0 sc0 ls0 ws0">Gi <span class="_ _24"></span>Group <span class="_ _24"> </span>Pol<span class="_ _4"></span>and <span class="_ _24"></span>SA <span class="_ _25"> </span><span class="ff4">działa <span class="_ _24"></span>na <span class="_ _25"> </span>podstawie<span class="_ _0"></span> <span class="_ _25"> </span>prawa <span class="_ _24"> </span>polskiego<span class="_ _4"></span>. <span class="_ _24"></span>Podstawą <span class="_ _24"> </span>działalności <span class="_ _25"> </span>spółki<span class="ff1"> <span class="_ _25"> </span></span>są: <span class="_ _24"></span>Kodeks <span class="_ _25"> </span>Spółek <span class="_ _24"></span>Handlowych <span class="_ _25"> </span>oraz </span></div><div class="t m0 x1 h2 y65 ff4 fs0 fc0 sc0 ls0 ws0">regulaminy Walnego Zgromadzenia, Rady Nadzorczej i Zarządu<span class="_ _0"></span>.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y66 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _22"> </span> </div><div class="t m0 x1 h2 y67 ff4 fs0 fc0 sc0 ls0 ws0">Głównym p<span class="ff1">rzedmiotem </span>działalności Spółki ora<span class="ff1 ls1">z </span>spółek wchodzących w skład Grupy Kapitałowej jest:<span class="ff1"> </span></div><div class="t m0 x1 h2 y68 ff4 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _26"> </span>praca tymczasowa </span>–<span class="ff1"> </span>oferowanie pracy pracowników czasowych;<span class="ff1"> </span></div><div class="t m0 x1 h2 y69 ff4 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _26"> </span></span>rekrutacja pracowników, doradztwo personalne;<span class="ff1"> </span></div><div class="t m0 x1 h2 y6a ff4 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _26"> </span></span>obsługa kadrowo –<span class="ff1"> </span>płacowa;<span class="ff1"> </span></div><div class="t m0 x1 h2 y6b ff4 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _26"> </span>outsourcing. </span></div><div class="t m0 x1 h2 y6c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y6d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y6e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y6f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y70 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf4" class="pf w4 ha" ><div class="pc pc4 w4 ha"><img class="bi xb y21 wc hb" alt="" 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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x7 hf y26 ff1 fs5 fc1 sc0 ls0 ws0">4<span class="ff3"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h13 y71 ff3 fs9 fc4 sc0 ls1 ws0">2.<span class="ff5 ls0"> <span class="_ _1d"> </span><span class="ff2">Podstawowe da<span class="_ _0"></span>n<span class="_ _4"></span>e eko<span class="_ _0"></span>nomiczne spółki G<span class="_ _0"></span>i Group Poland SA<span class="ff3"> </span></span></span></div><div class="t m0 x1 h15 y72 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y73 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y74 wd h16"><div class="t m0 xc h17 y75 ff2 fs5 fc4 sc0 ls0 ws0">WYSZCZEGÓLNI<span class="_ _0"></span>ENIE<span class="ff3"> </span></div></div><div class="c xd y74 we h16"><div class="t m0 xe h17 y76 ff3 fs5 fc4 sc0 ls0 ws0">01.01.-</div><div class="t m0 xf h17 y77 ff3 fs5 fc4 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x10 y74 wf h16"><div class="t m0 x11 h17 y76 ff3 fs5 fc4 sc0 ls0 ws0">01.01.-</div><div class="t m0 x12 h17 y77 ff3 fs5 fc4 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x13 y74 w10 h16"><div class="t m0 x11 h17 y76 ff3 fs5 fc4 sc0 ls0 ws0">01.01.-</div><div class="t m0 x12 h17 y77 ff3 fs5 fc4 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x14 y74 wf h16"><div class="t m0 x11 h17 y76 ff3 fs5 fc4 sc0 ls0 ws0">01.01.-</div><div class="t m0 x12 h17 y77 ff3 fs5 fc4 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y78 wd h18"><div class="t m0 xc hf y79 ff4 fs5 fc0 sc0 ls0 ws0">Spółka Gi Gr<span class="_ _0"></span>oup Poland SA<span class="ff1"> </span></div></div><div class="c xd y78 we h18"><div class="t m0 x15 hf y79 ff1 fs5 fc0 sc0 ls0 ws0">000 PLN </div></div><div class="c x10 y78 wf h18"><div class="t m0 x16 hf y79 ff1 fs5 fc0 sc0 ls0 ws0">000 PLN </div></div><div class="c x13 y78 w10 h18"><div class="t m0 x16 hf y79 ff1 fs5 fc0 sc0 ls0 ws0">000 EUR </div></div><div class="c x14 y78 wf h18"><div class="t m0 x16 hf y79 ff1 fs5 fc0 sc0 ls0 ws0">000 EUR </div></div><div class="c x1 y7a wd h19"><div class="t m0 xc hf y7b ff4 fs5 fc0 sc0 ls0 ws0">Przychody z<span class="_ _0"></span>e sprzedaży<span class="ff1"> </span></div></div><div class="c xd y7a we h19"><div class="t m0 x17 hf y7b ff1 fs5 fc0 sc0 ls0 ws0">244 962 </div></div><div class="c x10 y7a wf h19"><div class="t m0 x18 hf y7b ff1 fs5 fc0 sc0 ls0 ws0">186 433 </div></div><div class="c x13 y7a w10 h19"><div class="t m0 x19 hf y7b ff1 fs5 fc0 sc0 ls0 ws0">56 912 </div></div><div class="c x14 y7a wf h19"><div class="t m0 x19 hf y7b ff1 fs5 fc0 sc0 ls0 ws0">41 170 </div></div><div class="c x1 y7c wd h1a"><div class="t m0 xc hf y75 ff1 fs5 fc0 sc0 ls0 ws0">EBITDA (wynik<span class="_ _0"></span> operacyjny + amortyzacja)<span class="_ _0"></span> </div></div><div class="c xd y7c we h1a"><div class="t m0 x1a hf y75 ff1 fs5 fc0 sc0 ls0 ws0">-1 081 </div></div><div class="c x10 y7c wf h1a"><div class="t m0 x17 hf y75 ff1 fs5 fc0 sc0 ls0 ws0">-9 160 </div></div><div class="c x13 y7c w10 h1a"><div class="t m0 x1b hf y75 ff1 fs5 fc0 sc0 ls0 ws0">-<span class="ls7">251</span> </div></div><div class="c x14 y7c wf h1a"><div class="t m0 x1c hf y75 ff1 fs5 fc0 sc0 ls0 ws0">-2 023 </div></div><div class="c x1 y7d wd h1b"><div class="t m0 xc hf y7e ff4 fs5 fc0 sc0 ls0 ws0">Zysk ze sp<span class="_ _0"></span>rzedaży<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c xd y7d we h1b"><div class="t m0 x1a hf y7e ff1 fs5 fc0 sc0 ls0 ws0">-8 686 </div></div><div class="c x10 y7d wf h1b"><div class="t m0 x1d hf y7e ff1 fs5 fc0 sc0 ls0 ws0">-11 487 </div></div><div class="c x13 y7d w10 h1b"><div class="t m0 x17 hf y7e ff1 fs5 fc0 sc0 ls0 ws0">-<span class="ls7">2 018</span> </div></div><div class="c x14 y7d wf h1b"><div class="t m0 x1c hf y7e ff1 fs5 fc0 sc0 ls0 ws0">-2 537 </div></div><div class="c x1 y4d wd h1c"><div class="t m0 xc hf y7f ff4 fs5 fc0 sc0 ls0 ws0">Zysk z dzi<span class="_ _0"></span>ałalności operacyjnej (EBIT)<span class="ff1"> </span></div></div><div class="c xd y4d we h1c"><div class="t m0 x1a hf y7f ff1 fs5 fc0 sc0 ls0 ws0">-5 978 </div></div><div class="c x10 y4d wf h1c"><div class="t m0 x1d hf y7f ff1 fs5 fc0 sc0 ls0 ws0">-15 034 </div></div><div class="c x13 y4d w10 h1c"><div class="t m0 x17 hf y7f ff1 fs5 fc0 sc0 ls0 ws0">-1 389 </div></div><div class="c x14 y4d wf h1c"><div class="t m0 x1c hf y7f ff1 fs5 fc0 sc0 ls0 ws0">-3 320 </div></div><div class="c x1 y80 wd h1b"><div class="t m0 xc hf y7e ff1 fs5 fc0 sc0 ls0 ws0">Zysk (s<span class="_ _0"></span>t<span class="_ _4"></span>rata) <span class="_ _0"></span>brutto </div></div><div class="c xd y80 we h1b"><div class="t m0 x1e hf y7e ff1 fs5 fc0 sc0 ls0 ws0">-12 603 </div></div><div class="c x10 y80 wf h1b"><div class="t m0 x1d hf y7e ff1 fs5 fc0 sc0 ls0 ws0">-24 638 </div></div><div class="c x13 y80 w10 h1b"><div class="t m0 x17 hf y7e ff1 fs5 fc0 sc0 ls0 ws0">-2 928 </div></div><div class="c x14 y80 wf h1b"><div class="t m0 x1c hf y7e ff1 fs5 fc0 sc0 ls0 ws0">-5 441 </div></div><div class="c x1 y81 wd h1d"><div class="t m0 xc hf y82 ff1 fs5 fc0 sc0 ls0 ws0">Zysk (s<span class="_ _0"></span>t<span class="_ _4"></span>rata) <span class="_ _0"></span>net<span class="_ _4"></span>to </div></div><div class="c xd y81 we h1d"><div class="t m0 x1e hf y82 ff1 fs5 fc0 sc0 ls0 ws0">-14 050 </div></div><div class="c x10 y81 wf h1d"><div class="t m0 x1d hf y82 ff1 fs5 fc0 sc0 ls0 ws0">-24 926 </div></div><div class="c x13 y81 w10 h1d"><div class="t m0 x17 hf y82 ff1 fs5 fc0 sc0 ls0 ws0">-3 264 </div></div><div class="c x14 y81 wf h1d"><div class="t m0 x1c hf y82 ff1 fs5 fc0 sc0 ls0 ws0">-5 504 </div></div><div class="c x1 y83 wd h1e"><div class="t m0 xc hf ya ff4 fs5 fc0 sc0 ls0 ws0">Przepływy<span class="_ _0"></span> pieniężne netto z działalności <span class="_ _0"></span>operacyjnej<span class="ff1"> </span></div></div><div class="c xd y83 we h1e"><div class="t m0 x1e hf y84 ff1 fs5 fc0 sc0 ls0 ws0">-60 656 </div></div><div class="c x10 y83 wf h1e"><div class="t m0 x1d hf ya ff1 fs5 fc0 sc0 ls0 ws0">-39 762 </div></div><div class="c x13 y83 w10 h1e"><div class="t m0 x1d hf y84 ff1 fs5 fc0 sc0 ls0 ws0">-14 092 </div></div><div class="c x14 y83 wf h1e"><div class="t m0 x1c hf ya ff1 fs5 fc0 sc0 ls0 ws0">-8 781 </div></div><div class="c x1 y85 wd h1e"><div class="t m0 xc hf ya ff4 fs5 fc0 sc0 ls0 ws0">Przepływy<span class="_ _0"></span> pieniężne netto z działalności <span class="_ _0"></span>inwestycyjnej<span class="ff1"> </span></div></div><div class="c xd y85 we h1e"><div class="t m0 x1a hf y84 ff1 fs5 fc0 sc0 ls0 ws0">-2 965 </div></div><div class="c x10 y85 wf h1e"><div class="t m0 x19 hf ya ff1 fs5 fc0 sc0 ls0 ws0">11 185 </div></div><div class="c x13 y85 w10 h1e"><div class="t m0 x1b hf y84 ff1 fs5 fc0 sc0 ls0 ws0">-<span class="ls7">689</span> </div></div><div class="c x14 y85 wf h1e"><div class="t m0 x1f hf ya ff1 fs5 fc0 sc0 ls0 ws0">2 470 </div></div><div class="c x1 y86 wd h1e"><div class="t m0 xc hf ya ff4 fs5 fc0 sc0 ls0 ws0">Przepływy<span class="_ _0"></span> pieniężne netto z działalności <span class="_ _0"></span>finansowej<span class="ff1"> </span></div></div><div class="c xd y86 we h1e"><div class="t m0 x20 hf y1a ff1 fs5 fc0 sc0 ls0 ws0">70 610 </div></div><div class="c x10 y86 wf h1e"><div class="t m0 x19 hf ya ff1 fs5 fc0 sc0 ls0 ws0">26 020 </div></div><div class="c x13 y86 w10 h1e"><div class="t m0 x19 hf y1a ff1 fs5 fc0 sc0 ls0 ws0">16 405 </div></div><div class="c x14 y86 wf h1e"><div class="t m0 x1f hf ya ff1 fs5 fc0 sc0 ls0 ws0">5 746 </div></div><div class="c x1 y87 wd h1e"><div class="t m0 xc hf ya ff4 fs5 fc0 sc0 ls0 ws0">Przepływy<span class="_ _0"></span> pieniężne netto, razem<span class="ff1"> </span></div></div><div class="c xd y87 we h1e"><div class="t m0 xb hf y84 ff1 fs5 fc0 sc0 ls0 ws0">6 989 </div></div><div class="c x10 y87 wf h1e"><div class="t m0 x17 hf ya ff1 fs5 fc0 sc0 ls0 ws0">-2 557 </div></div><div class="c x13 y87 w10 h1e"><div class="t m0 x1f hf y84 ff1 fs5 fc0 sc0 ls0 ws0">1 624 </div></div><div class="c x14 y87 wf h1e"><div class="t m0 x1b hf ya ff1 fs5 fc0 sc0 ls0 ws0">-<span class="ls7">565</span> </div></div><div class="c x1 y88 wd h1e"><div class="t m0 xc hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd y88 we h1e"><div class="t m0 x21 h17 ya ff3 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x10 y88 wf h1e"><div class="t m0 x22 h17 ya ff3 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x13 y88 w10 h1e"><div class="t m0 x22 h17 ya ff3 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x14 y88 wf h1e"><div class="t m0 x22 h17 ya ff3 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y89 wd h1f"><div class="t m0 xc hf y8a ff1 fs5 fc0 sc0 ls0 ws0">Aktywa </div></div><div class="c xd y89 we h1f"><div class="t m0 x17 hf y8a ff1 fs5 fc0 sc0 ls0 ws0">222 761 </div></div><div class="c x10 y89 wf h1f"><div class="t m0 x18 hf y8a ff1 fs5 fc0 sc0 ls0 ws0">264 684 </div></div><div class="c x13 y89 w10 h1f"><div class="t m0 x19 hf y8a ff1 fs5 fc0 sc0 ls0 ws0">52 132 </div></div><div class="c x14 y89 wf h1f"><div class="t m0 x19 hf y8a ff1 fs5 fc0 sc0 ls0 ws0">60 875 </div></div><div class="c x1 y8b wd h20"><div class="t m0 xc hf y8c ff4 fs5 fc0 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania i rezerwy na zobowiązania<span class="ff1"> </span></div></div><div class="c xd y8b we h20"><div class="t m0 x17 hf y8c ff1 fs5 fc0 sc0 ls0 ws0">165 043 </div></div><div class="c x10 y8b wf h20"><div class="t m0 x18 hf y8c ff1 fs5 fc0 sc0 ls0 ws0">213 149 </div></div><div class="c x13 y8b w10 h20"><div class="t m0 x19 hf y8c ff1 fs5 fc0 sc0 ls0 ws0">38 625 </div></div><div class="c x14 y8b wf h20"><div class="t m0 x19 hf y8c ff1 fs5 fc0 sc0 ls0 ws0">49 022 </div></div><div class="c x1 y8d wd h1b"><div class="t m0 xc hf y7e ff4 fs5 fc0 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania długoterminowe<span class="ff1"> </span></div></div><div class="c xd y8d we h1b"><div class="t m0 xb hf y7e ff1 fs5 fc0 sc0 ls0 ws0">5 083 </div></div><div class="c x10 y8d wf h1b"><div class="t m0 x19 hf y7e ff1 fs5 fc0 sc0 ls0 ws0">59 420 </div></div><div class="c x13 y8d w10 h1b"><div class="t m0 x1f hf y7e ff1 fs5 fc0 sc0 ls0 ws0">1 190 </div></div><div class="c x14 y8d wf h1b"><div class="t m0 x19 hf y7e ff1 fs5 fc0 sc0 ls0 ws0">13 666 </div></div><div class="c x1 y8e wd h21"><div class="t m0 xc hf y8f ff4 fs5 fc0 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania krótkoterminowe<span class="ff1"> </span></div></div><div class="c xd y8e we h21"><div class="t m0 x17 hf y8f ff1 fs5 fc0 sc0 ls0 ws0">159 960 </div></div><div class="c x10 y8e wf h21"><div class="t m0 x18 hf y8f ff1 fs5 fc0 sc0 ls0 ws0">153 729 </div></div><div class="c x13 y8e w10 h21"><div class="t m0 x19 hf y8f ff1 fs5 fc0 sc0 ls0 ws0">37 435 </div></div><div class="c x14 y8e wf h21"><div class="t m0 x19 hf y8f ff1 fs5 fc0 sc0 ls0 ws0">35 356 </div></div><div class="c x1 y90 wd h1b"><div class="t m0 xc hf y7e ff4 fs5 fc0 sc0 ls0 ws0">Kapitał (fundusz<span class="_ _0"></span>) własny<span class="ff1"> </span></div></div><div class="c xd y90 we h1b"><div class="t m0 x20 hf y7e ff1 fs5 fc0 sc0 ls0 ws0">57 718 </div></div><div class="c x10 y90 wf h1b"><div class="t m0 x19 hf y7e ff1 fs5 fc0 sc0 ls0 ws0">51 535 </div></div><div class="c x13 y90 w10 h1b"><div class="t m0 x19 hf y7e ff1 fs5 fc0 sc0 ls0 ws0">13 508 </div></div><div class="c x14 y90 wf h1b"><div class="t m0 x19 hf y7e ff1 fs5 fc0 sc0 ls0 ws0">11 853 </div></div><div class="c x1 y91 wd h22"><div class="t m0 xc hf y92 ff4 fs5 fc0 sc0 ls0 ws0">Kapitał (fundusz<span class="_ _0"></span>) podstawowy<span class="ff1"> </span></div></div><div class="c xd y91 we h22"><div class="t m0 x20 hf y92 ff1 fs5 fc0 sc0 ls0 ws0">15 783 </div></div><div class="c x10 y91 wf h22"><div class="t m0 x19 hf y92 ff1 fs5 fc0 sc0 ls0 ws0">10 522 </div></div><div class="c x13 y91 w10 h22"><div class="t m0 x1f hf y92 ff1 fs5 fc0 sc0 ls0 ws0">3 694 </div></div><div class="c x14 y91 wf h22"><div class="t m0 x1f hf y92 ff1 fs5 fc0 sc0 ls0 ws0">2 420 </div></div><div class="c x1 y93 wd h23"><div class="t m0 xc hf y94 ff4 fs5 fc0 sc0 ls0 ws0">Nadwyżka <span class="_ _0"></span>ceny emisyjnej powyżej wartoś<span class="_ _0"></span>ci nominalnej </div><div class="t m0 xc hf y95 ff4 fs5 fc0 sc0 ls0 ws0">udziałów<span class="ff1"> </span></div></div><div class="c xd y93 we h23"><div class="t m0 x17 hf y6 ff1 fs5 fc0 sc0 ls0 ws0">356 941 </div></div><div class="c x10 y93 wf h23"><div class="t m0 x18 hf y6 ff1 fs5 fc0 sc0 ls0 ws0">287 039 </div></div><div class="c x13 y93 w10 h23"><div class="t m0 x19 hf y6 ff1 fs5 fc0 sc0 ls0 ws0">83 534 </div></div><div class="c x14 y93 wf h23"><div class="t m0 x19 hf y6 ff1 fs5 fc0 sc0 ls0 ws0">66 016 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h15 y96 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y97 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y98 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y99 ff4 fs0 fc0 sc0 ls0 ws0">Wybrane <span class="_ _0"></span>dane finansowe <span class="_ _0"></span>został<span class="_ _4"></span>y <span class="_ _0"></span>przedstawione <span class="_ _0"></span>w EUR zgodnie<span class="_ _0"></span> z Rozporządzeniem <span class="_ _0"></span>Ministra Finansów <span class="_ _0"></span>z<span class="ff1"> <span class="_ _4"></span>dnia <span class="_ _0"></span>29 marca 2018 roku </span></div><div class="t m0 x1 h2 y9a ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ff4">sprawie <span class="_ _1d"> </span>informacji <span class="_ _1d"> </span>bieżących <span class="_ _1d"> </span>i</span> <span class="ff4">okresowych <span class="_ _1d"> </span>przekazywanych <span class="_ _1d"> </span>przez <span class="_ _1d"> </span>emitentów <span class="_ _1d"> </span>papi<span class="_ _4"></span>erów <span class="_ _1d"> </span>wartościowych <span class="_ _1d"> </span>oraz <span class="_ _1d"> </span>warunków </span></div><div class="t m0 x1 h2 y9b ff4 fs0 fc0 sc0 ls0 ws0">uznawania <span class="_ _25"> </span>za <span class="_ _25"> </span>równoważne <span class="_ _25"> </span>informacji <span class="_ _25"> </span>wymaganych <span class="_ _25"> </span>przepisami <span class="_ _21"> </span>prawa<span class="_ _0"></span> <span class="_ _21"> </span>państwa <span class="_ _25"> </span>niebędą<span class="_ _5"></span>cego <span class="_ _21"> </span>państwem <span class="_ _25"> </span>członkowskim <span class="_ _25"> </span>(Dz.<span class="ff1"> <span class="_ _4"></span>U.<span class="_ _0"></span> </span></div><div class="t m0 x1 h2 y9c ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ls5">2018</span> roku, <span class="_ _23"></span>poz. <span class="_ _23"></span>75<span class="_ _0"></span>7) <span class="_ _23"></span><span class="ff4">o <span class="_ _23"></span>przeliczenia <span class="_ _4"></span>pozycji <span class="_ _23"></span>bilansowych <span class="_ _4"></span>zastosowano <span class="_ _23"></span>kurs <span class="_ _4"></span>z <span class="_ _23"></span>ostatniego <span class="_ _4"></span>dnia, <span class="_ _23"></span>a <span class="_ _23"></span>dla <span class="_ _4"></span>pozycji <span class="_ _23"></span>z <span class="_ _4"></span>rachunku <span class="_ _4"></span>zysków </span></div><div class="t m0 x1 h2 y9d ff1 fs0 fc0 sc0 ls0 ws0">i <span class="ff4">strat oraz rachunku przepływów pieniężnych zastosowano kurs średni w okresie.</span> </div><div class="t m0 x1 h15 y9e ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y9f wd h24"><div class="t m0 xc h14 ya0 ff3 fs0 fc4 sc0 ls0 ws0">  </div></div><div class="c xd y9f we h24"><div class="t m0 xf h25 ya1 ff6 fs0 fc4 sc0 ls0 ws0">Średni kurs </div><div class="t m0 x23 h25 y6 ff7 fs0 fc4 sc0 ls0 ws0">EUR w okresie </div></div><div class="c x10 y9f wf h24"><div class="t m0 x24 h25 ya2 ff7 fs0 fc4 sc0 ls0 ws0">Kurs EUR na </div><div class="t m0 x23 h25 ya3 ff6 fs0 fc4 sc0 ls0 ws0">ostatni dzień </div><div class="t m0 x11 h25 ya ff7 fs0 fc4 sc0 ls0 ws0">okresu </div></div><div class="c x1 ya4 wd h26"><div class="t m0 xc h17 y95 ff3 fs5 fc0 sc0 ls0 ws0">01.01-31.12.202<span class="_ _0"></span>4 </div></div><div class="c xd ya4 we h26"><div class="t m0 x20 hf y95 ff1 fs5 fc0 sc0 ls0 ws0">4,3042 </div></div><div class="c x10 ya4 wf h26"><div class="t m0 x19 hf y95 ff1 fs5 fc0 sc0 ls0 ws0">4,2730 </div></div><div class="c x1 ya5 wd h1e"><div class="t m0 xc h17 ya ff3 fs5 fc0 sc0 ls0 ws0">01.01-31.12.202<span class="_ _0"></span>3 </div></div><div class="c xd ya5 we h1e"><div class="t m0 x20 hf ya ff1 fs5 fc0 sc0 ls0 ws0">4,5284 </div></div><div class="c x10 ya5 wf h1e"><div class="t m0 x19 hf ya ff1 fs5 fc0 sc0 ls0 ws0">4,3480 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h15 ya6 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 ya7 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf5" class="pf w4 ha" ><div class="pc pc5 w4 ha"><img class="bi xb y21 wc hb" alt="" 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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x7 hf y26 ff1 fs5 fc1 sc0 ls0 ws0">5<span class="ff3"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h13 y71 ff3 fs9 fc4 sc0 ls1 ws0">3.<span class="ff5 ls0"> <span class="_ _1d"> </span><span class="ff2">Skład osobowy <span class="_ _0"></span>Zarządu <span class="ff3">Gi Group Poland SA </span>n<span class="_ _0"></span>a dzień 31 grudnia <span class="ff3 ls1">202<span class="ls0">4 </span></span></span></span></div><div class="t m0 x1 h2 ya8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 ya9 ff1 fs0 fc0 sc0 ls0 ws0">Marcos Segador Arrebola <span class="_ _1"></span> <span class="_ _1e"> </span> <span class="_ _27"> </span><span class="ff4">–</span> <span class="ff4">Prezes Zarządu</span> </div><div class="t m0 x1 h2 yaa ff1 fs0 fc0 sc0 ls0 ws0">Paolo Caramello <span class="_ _23"></span> <span class="_ _1e"> </span> <span class="_ _1e"> </span> <span class="_ _1e"> </span> <span class="_ _27"> </span><span class="ff4">–</span> <span class="ff4">Wiceprezes Zarządu</span> </div><div class="t m0 x1 h2 yab ff1 fs0 fc0 sc0 ls0 ws0">Antonio Carvelli   <span class="_ _1e"> </span> <span class="_ _1e"> </span> <span class="_ _20"> </span> <span class="_ _27"> </span><span class="ff4">–</span> Wiceprezes <span class="ff4">Zarządu</span> <span class="_ _28"> </span> </div><div class="t m0 x1 h2 yac ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yad ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h13 yae ff3 fs9 fc4 sc0 ls1 ws0">4.<span class="ff5 ls0"> <span class="_ _1d"> </span><span class="ff2">Skład osobowy R<span class="_ _0"></span>ady Nadzorczej <span class="ff3">Gi Group Poland <span class="_ _0"></span>SA<span class="_ _4"></span> <span class="_ _0"></span><span class="ff2">n<span class="_ _4"></span>a dzi<span class="_ _0"></span>eń<span class="_ _4"></span> 3<span class="ff3">1 g<span class="_ _0"></span>rudnia 2024 </span></span></span></span></span></div><div class="t m0 x1 h2 yaf ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yb0 ff1 fs0 fc0 sc0 ls0 ws0">Robert Kenedi <span class="_ _29"> </span> <span class="_ _1e"> </span> <span class="_ _1e"> </span> <span class="_ _1e"> </span> <span class="_ _27"> </span><span class="ff4">–</span> <span class="ff4">Przewodniczący Rady Nadzorczej</span> </div><div class="t m0 x1 h2 yb1 ff4 fs0 fc0 sc0 ls0 ws0">Dario Dell’Osa<span class="ff1"> <span class="_ _1f"> </span> <span class="_ _20"> </span> <span class="_ _1e"> </span> <span class="_ _1e"> </span> <span class="_ _27"> </span></span>–<span class="ff1"> </span>Zastępca Przewodniczącego Rady Nadzorczej<span class="ff1"> </span></div><div class="t m0 x1 h2 yb2 ff1 fs0 fc0 sc0 ls0 ws0">Federica Giulia Giovanna Polo <span class="_ _1"></span> <span class="_ _27"> </span><span class="ff4">–</span> <span class="ff4">Członek Rady Nadzorczej</span> </div><div class="t m0 x1 h2 yb3 ff1 fs0 fc0 sc0 ls0 ws0">Francesca Garofolo <span class="_ _22"> </span> <span class="_ _1e"> </span> <span class="_ _20"> </span> <span class="_ _27"> </span><span class="ff4">–</span> <span class="ff4">Członek Rady Nadzorczej</span> </div><div class="t m0 x1 h2 yb4 ff1 fs0 fc0 sc0 ls0 ws0">Donato Di Gilio <span class="_ _2a"> </span> <span class="_ _1e"> </span> <span class="_ _1e"> </span> <span class="_ _1e"> </span> <span class="_ _27"> </span><span class="ff4">–</span> <span class="ff4">Członek Rady Nadzorczej</span> </div><div class="t m0 x1 h2 yb5 ff1 fs0 fc0 sc0 ls0 ws0">Adrian Karczewicz <span class="_ _2b"> </span> <span class="_ _1e"> </span> <span class="_ _1e"> </span> <span class="_ _27"> </span><span class="ff4">–</span> <span class="ff4">Członek Rady Nadzorczej</span> </div><div class="t m0 x1 h2 yb6 ff1 fs0 fc0 sc0 ls0 ws0">Luca Fortunato <span class="_ _2c"> </span> <span class="_ _1e"> </span> <span class="_ _1e"> </span> <span class="_ _1e"> </span> <span class="_ _27"> </span><span class="ff4">–</span> <span class="ff4">Członek Rady Nadzorczej</span> </div><div class="t m0 xa h2 yb7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h2 yb8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yb9 ff4 fs0 fc0 sc0 ls0 ws0">W trakcie 2024 r. doszło do jednej zmiany<span class="_ _0"></span> <span class="_ _4"></span>w składzie Rady Nadzorczej Gi Grou<span class="_ _0"></span>p<span class="_ _4"></span><span class="ff1"> </span>Poland SA. W miejsce członka Rady Nadzorczej </div><div class="t m0 x1 h2 yba ff4 fs0 fc0 sc0 ls0 ws0">Marcusa Prestona, którego mandat wygasł z dniem odbycia Zwyczajnego Walnego Zgromadzen<span class="_ _0"></span>ia Akcjonariuszy Spółki, tj. z </div><div class="t m0 x1 h2 ybb ff4 fs0 fc0 sc0 ls0 ws0">dniem 19.06.2024 r., wstąpił nowy członek Rady Nadzorczej A<span class="_ _0"></span>drian <span class="_ _4"></span><span class="ff1">Karczewicz. </span></div><div class="t m0 xa h2 ybc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 ybd ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h13 ybe ff3 fs9 fc4 sc0 ls1 ws0">5.<span class="ff5 ls0"> <span class="_ _1d"> </span><span class="ff2">Skład Grupy K<span class="_ _0"></span>apitałowej <span class="ff3">Gi Group Poland <span class="_ _0"></span>S<span class="_ _4"></span>A <span class="_ _0"></span>w<span class="ff2">edług stanu na dzień <span class="_ _0"></span>31 grudnia <span class="ff3 ls1">202<span class="ls0">4 roku </span></span></span></span></span></span></div><div class="t m0 x1 h2 ybf ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yc0 ff1 fs0 fc0 sc0 ls0 ws0">Gi <span class="_ _0"></span>Group <span class="_ _0"></span>Poland <span class="_ _0"></span>SA <span class="_ _3"></span><span class="ff4">jest <span class="_ _0"></span>jednostką <span class="_ _0"></span>dominującą <span class="_ _0"></span><span class="ff1">wobec <span class="_ _0"></span> <span class="_ _0"></span><span class="ff4">poniższych <span class="_ _0"></span>spółek, <span class="_ _0"></span>które <span class="_ _3"></span>sporzą<span class="_ _4"></span>dzają <span class="_ _0"></span>jednostk<span class="_ _0"></span>ow<span class="_ _4"></span>e <span class="_ _0"></span>sprawozdania <span class="_ _3"></span>f<span class="_ _4"></span>in<span class="_ _5"></span>ansowe<span class="ff1">: </span></span></span></span></div><div class="t m0 x1 h2 yc1 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x25 yc2 w11 h27"><div class="t m2 x26 h17 yc3 ff2 fs5 fc1 sc0 ls0 ws0">Spó<span class="_ _0"></span>łki z <span class="_ _0"></span>udz<span class="_ _0"></span>iałem<span class="_ _0"></span> kapi<span class="_ _0"></span>tało<span class="_ _0"></span>wym G<span class="_ _0"></span>i Gr<span class="_ _0"></span>oup P<span class="_ _0"></span>ola<span class="_ _0"></span>nd S<span class="_ _0"></span>A– be<span class="_ _0"></span>zpośr<span class="_ _0"></span>ednim<span class="_ _0"></span><span class="ff3"> </span></div></div><div class="c x25 yc4 w12 h28"><div class="t m3 x26 hf yc5 ff4 fs5 fc0 sc0 ls0 ws0">Naz<span class="_ _0"></span>wa f<span class="_ _0"></span>irmy<span class="ff1"> </span></div></div><div class="c x27 yc4 w13 h28"><div class="t m3 x1f hf yc5 ff4 fs5 fc0 sc0 ls0 ws0">Sie<span class="_ _0"></span>dzib<span class="_ _0"></span>a<span class="ff1"> </span></div></div><div class="c x28 yc4 w14 h28"><div class="t m3 xf hf yc6 ff4 fs5 fc0 sc0 ls0 ws0">Dat<span class="_ _0"></span>a ob<span class="_ _0"></span>jęcia<span class="_ _0"></span> </div><div class="t m3 xe hf y9 ff4 fs5 fc0 sc0 ls0 ws0">ko<span class="_ _0"></span>ntrol<span class="_ _0"></span>i<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x29 yc4 w15 h28"><div class="t m3 x21 hf yc7 ff4 fs5 fc0 sc0 ls0 ws0">Pr<span class="_ _0"></span>ocent<span class="_ _0"></span> </div><div class="t m3 x2a hf yc8 ff4 fs5 fc0 sc0 ls0 ws0">po<span class="_ _0"></span>siada<span class="_ _0"></span>nego w<span class="_ _0"></span> </div><div class="t m3 x26 hf yc5 ff4 fs5 fc0 sc0 ls0 ws0">jed<span class="_ _0"></span>nostc<span class="_ _0"></span>e za<span class="_ _0"></span>leżnej<span class="_ _0"></span> </div><div class="t m3 x21 hf yc9 ff4 fs5 fc0 sc0 ls0 ws0">kap<span class="_ _0"></span>itał<span class="_ _0"></span>u </div><div class="t m3 x2b hf yca ff4 fs5 fc0 sc0 ls0 ws0">zak<span class="_ _0"></span>łado<span class="_ _0"></span>wego<span class="ff1"> </span></div></div><div class="c x2c yc4 w16 h28"><div class="t m3 x22 hf ycb ff4 fs5 fc0 sc0 ls0 ws0">Ud<span class="_ _0"></span>ział <span class="_ _0"></span>% w </div><div class="t m3 x12 hf ycc ff4 fs5 fc0 sc0 ls0 ws0">og<span class="_ _0"></span>ólnej<span class="_ _0"></span> liczb<span class="_ _0"></span>ie </div><div class="t m3 x2d hf yc6 ff4 fs5 fc0 sc0 ls0 ws0">gł<span class="_ _0"></span>osów <span class="_ _5"></span>  n<span class="_ _0"></span>a </div><div class="t m3 x21 hf y9 ff4 fs5 fc0 sc0 ls0 ws0">W<span class="_ _0"></span>aln<span class="_ _0"></span>ym </div><div class="t m3 x12 hf y82 ff4 fs5 fc0 sc0 ls0 ws0">Zg<span class="_ _0"></span>romadz<span class="_ _0"></span>eniu </div><div class="t m3 x2e hf yc3 ff4 fs5 fc0 sc0 ls0 ws0">jed<span class="_ _0"></span>nostk<span class="_ _0"></span>i za<span class="_ _0"></span>leżnej<span class="ff1"> </span></div></div><div class="c x2f yc4 w17 h28"><div class="t m3 x21 hf yc6 ff4 fs5 fc0 sc0 ls0 ws0">Me<span class="_ _0"></span>toda </div><div class="t m3 x30 hf y9 ff4 fs5 fc0 sc0 ls0 ws0">ko<span class="_ _0"></span>nsolid<span class="_ _0"></span>acji<span class="ff1"> </span></div></div><div class="c x25 ycd w12 h29"><div class="t m3 x26 hf yce ff4 fs5 fc0 sc0 ls0 ws0">Gi <span class="_ _0"></span>BPO F<span class="_ _0"></span>inanc<span class="_ _0"></span>e Sp.<span class="_ _0"></span> z o <span class="_ _0"></span>.o.<span class="ff1"> </span></div></div><div class="c x27 ycd w13 h29"><div class="t m3 x26 hf ycf ff4 fs5 fc0 sc0 ls8 ws0">53<span class="ls0">-33<span class="_ _0"></span>2 Wroc<span class="_ _0"></span>ław,<span class="_ _0"></span> </span></div><div class="t m3 x26 hf yd0 ff4 fs5 fc0 sc0 ls0 ws0">ul.<span class="_ _0"></span><span class="ff1"> <span class="ff4">P<span class="_ _0"></span>owsta<span class="_ _0"></span>ńców<span class="_ _0"></span> Śląsk<span class="_ _0"></span>ich 9<span class="ff1"> </span></span></span></div></div><div class="c x28 ycd w14 h29"><div class="t m3 x2d hf yce ff4 fs5 fc0 sc0 ls0 ws0">29<span class="_ _0"></span>.12.20<span class="_ _0"></span>05<span class="ff1"> </span></div></div><div class="c x29 ycd w15 h29"><div class="t m3 xe hf yce ff4 fs5 fc0 sc0 ls0 ws0">10<span class="_ _0"></span>0,00%<span class="ff1"> </span></div></div><div class="c x2c ycd w16 h29"><div class="t m3 xe hf yce ff4 fs5 fc0 sc0 ls0 ws0">10<span class="_ _0"></span>0,00%<span class="ff1"> </span></div></div><div class="c x2f ycd w17 h29"><div class="t m3 x31 hf yce ff4 fs5 fc0 sc0 ls0 ws0">P<span class="_ _0"></span>ełn<span class="_ _0"></span>a<span class="ff1"> </span></div></div><div class="c x25 yd1 w12 h2a"><div class="t m3 x26 hf yca ff4 fs5 fc0 sc0 ls0 ws0">Sel<span class="_ _0"></span>lpro<span class="_ _0"></span> Sp. z<span class="_ _0"></span> o.o.<span class="ff1"> </span></div></div><div class="c x27 yd1 w13 h2a"><div class="t m3 x26 hf y82 ff4 fs5 fc0 sc0 ls8 ws0">00<span class="ls0">-83<span class="_ _0"></span>3 W<span class="_ _0"></span>arsza<span class="_ _0"></span>wa, <span class="_ _0"></span>     <span class="_ _0"></span>     <span class="_ _0"></span>      <span class="_ _0"></span>  </span></div><div class="t m3 x26 hf yc3 ff4 fs5 fc0 sc0 ls0 ws0">ul.<span class="_ _0"></span> Sien<span class="_ _0"></span>na 75<span class="ff1"> </span></div></div><div class="c x28 yd1 w14 h2a"><div class="t m3 x2d hf yca ff4 fs5 fc0 sc0 ls0 ws0">20<span class="_ _0"></span>.03.20<span class="_ _0"></span>09<span class="ff1"> </span></div></div><div class="c x29 yd1 w15 h2a"><div class="t m3 xe hf yca ff4 fs5 fc0 sc0 ls0 ws0">10<span class="_ _0"></span>0,00%<span class="ff1"> </span></div></div><div class="c x2c yd1 w16 h2a"><div class="t m3 xe hf yca ff4 fs5 fc0 sc0 ls0 ws0">10<span class="_ _0"></span>0,00%<span class="ff1"> </span></div></div><div class="c x2f yd1 w17 h2a"><div class="t m3 x31 hf yca ff4 fs5 fc0 sc0 ls0 ws0">P<span class="_ _0"></span>ełn<span class="_ _0"></span>a<span class="ff1"> </span></div></div><div class="c x25 yd2 w12 h2b"><div class="t m3 x26 hf yd3 ff4 fs5 fc0 sc0 ls0 ws0">Kra<span class="_ _0"></span>jowe<span class="_ _0"></span> Centr<span class="_ _0"></span>um Pr<span class="_ _0"></span>acy Sp<span class="_ _0"></span>. z </div><div class="t m3 x26 hf yc3 ff4 fs5 fc0 sc0 ls0 ws0">o.<span class="_ _0"></span>o. <span class="ff1"> </span></div></div><div class="c x27 yd2 w13 h2b"><div class="t m3 x26 hf yd3 ff4 fs5 fc0 sc0 ls8 ws0">00<span class="ls0">-83<span class="_ _0"></span>3 W<span class="_ _0"></span>arsza<span class="_ _0"></span>wa, <span class="_ _0"></span>     <span class="_ _0"></span>     <span class="_ _0"></span>      <span class="_ _0"></span>  </span></div><div class="t m3 x26 hf yc3 ff4 fs5 fc0 sc0 ls0 ws0">ul.<span class="_ _0"></span> Sien<span class="_ _0"></span>na 75<span class="ff1"> </span></div></div><div class="c x28 yd2 w14 h2b"><div class="t m3 x2d hf yca ff4 fs5 fc0 sc0 ls0 ws0">16<span class="_ _0"></span>.05.20<span class="_ _0"></span>11<span class="ff1"> </span></div></div><div class="c x29 yd2 w15 h2b"><div class="t m3 xe hf yca ff4 fs5 fc0 sc0 ls8 ws0">100<span class="ls0">,00%<span class="ff1"> </span></span></div></div><div class="c x2c yd2 w16 h2b"><div class="t m3 xe hf yca ff4 fs5 fc0 sc0 ls8 ws0">100<span class="ls0">,00%<span class="ff1"> </span></span></div></div><div class="c x2f yd2 w17 h2b"><div class="t m3 x31 hf yca ff4 fs5 fc0 sc0 ls0 ws0">P<span class="_ _0"></span>ełn<span class="_ _0"></span>a<span class="ff1"> </span></div></div><div class="c x25 yd4 w12 h2a"><div class="t m3 x26 hf y82 ff4 fs5 fc0 sc0 ls0 ws0">Gi <span class="_ _0"></span>Group<span class="_ _0"></span> Sp. <span class="_ _0"></span>z o.<span class="_ _0"></span> o.<span class="ff1"> </span></div><div class="t m3 x26 hf yc3 ff1 fs5 fc0 sc0 ls0 ws0"> <span class="_ _22"> </span> <span class="_ _22"> </span> <span class="_ _2c"> </span> </div></div><div class="c x27 yd4 w13 h2a"><div class="t m3 x26 hf y82 ff1 fs5 fc0 sc0 ls8 ws0">40<span class="ls0">-10<span class="_ _0"></span>1 Kat<span class="_ _0"></span>owice<span class="_ _0"></span>, </span></div><div class="t m2 x32 h2 y82 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m3 x26 hf yc3 ff1 fs5 fc0 sc0 ls0 ws0">ul. <span class="_ _0"></span>Chor<span class="_ _0"></span>zowsk<span class="_ _0"></span>a 6 </div></div><div class="c x28 yd4 w14 h2a"><div class="t m3 x30 hf yd5 ff4 fs5 fc0 sc0 ls8 ws0">01<span class="ls0">-<span class="ls7">06<span class="_ _5"></span><span class="ls0">-20<span class="_ _0"></span>21<span class="ff1"> </span></span></span></span></div></div><div class="c x29 yd4 w15 h2a"><div class="t m3 xe hf yd5 ff4 fs5 fc0 sc0 ls0 ws0">10<span class="_ _0"></span>0,00%<span class="ff1"> </span></div></div><div class="c x2c yd4 w16 h2a"><div class="t m3 xe hf yd5 ff4 fs5 fc0 sc0 ls0 ws0">10<span class="_ _0"></span>0,00%<span class="ff1"> </span></div></div><div class="c x2f yd4 w17 h2a"><div class="t m3 x31 hf yd5 ff4 fs5 fc0 sc0 ls0 ws0">P<span class="_ _0"></span>ełn<span class="_ _0"></span>a<span class="ff1"> </span></div></div><div class="c x25 yd6 w12 h2c"><div class="t m3 x26 hf yd7 ff4 fs5 fc0 sc0 ls0 ws0">BPO<span class="_ _0"></span> Fin<span class="_ _5"></span>anc<span class="_ _0"></span>e sp.<span class="_ _5"></span> z <span class="_ _0"></span>o .o.<span class="ff1"> </span></div></div><div class="c x27 yd6 w13 h2c"><div class="t m3 x26 hf yd8 ff1 fs5 fc0 sc0 ls8 ws0">53<span class="ls0">-33<span class="_ _0"></span>2 <span class="ff4">Wroc<span class="_ _0"></span>ław,  <span class="_ _0"></span>    <span class="_ _0"></span>     <span class="_ _0"></span>    u<span class="_ _0"></span>l. </span></span></div><div class="t m3 x26 hf yd9 ff4 fs5 fc0 sc0 ls0 ws0">Pow<span class="_ _0"></span>stań<span class="_ _0"></span>ców Ś<span class="_ _0"></span>ląskic<span class="_ _0"></span>h 9<span class="ff1"> </span></div></div><div class="c x28 yd6 w14 h2c"><div class="t m3 x2d hf yd7 ff4 fs5 fc0 sc0 ls0 ws0">20<span class="_ _0"></span>.03.20<span class="_ _0"></span>23<span class="ff1"> </span></div></div><div class="c x29 yd6 w15 h2c"><div class="t m3 xe hf yd7 ff4 fs5 fc0 sc0 ls0 ws0">10<span class="_ _0"></span>0,00%<span class="ff1"> </span></div></div><div class="c x2c yd6 w16 h2c"><div class="t m3 xe hf yd7 ff4 fs5 fc0 sc0 ls0 ws0">10<span class="_ _0"></span>0,00%<span class="ff1"> </span></div></div><div class="c x2f yd6 w17 h2c"><div class="t m3 x31 hf yd7 ff4 fs5 fc0 sc0 ls0 ws0">P<span class="_ _0"></span>ełn<span class="_ _0"></span>a<span class="ff1"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 yda ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 ydb ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 ydc w18 h2d"><div class="t m2 x26 h17 ydd ff2 fs5 fc1 sc0 ls0 ws0">Spó<span class="_ _0"></span>łki p<span class="_ _0"></span>owiąz<span class="_ _0"></span>ane <span class="_ _0"></span>przez<span class="_ _0"></span> Gi G<span class="_ _0"></span>roup s<span class="_ _5"></span>p. <span class="_ _0"></span>z o.<span class="_ _0"></span> o.<span class="ff3"> </span></div></div><div class="c x1 yde w19 h2e"><div class="t m3 x26 hf y9 ff4 fs5 fc0 sc0 ls0 ws0">Naz<span class="_ _0"></span>wa f<span class="_ _0"></span>irmy<span class="ff1"> </span></div></div><div class="c x33 yde w19 h2e"><div class="t m3 x26 hf y9 ff4 fs5 fc0 sc0 ls0 ws0">Sie<span class="_ _0"></span>dzib<span class="_ _0"></span>a<span class="ff1"> </span></div></div><div class="c x34 yde w1a h2e"><div class="t m3 x2d hf ydf ff4 fs5 fc0 sc0 ls0 ws0">Dat<span class="_ _0"></span>a ob<span class="_ _0"></span>jęcia<span class="_ _0"></span> </div><div class="t m3 x35 hf ye0 ff4 fs5 fc0 sc0 ls0 ws0">ko<span class="_ _0"></span>ntrol<span class="_ _0"></span>i<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x36 yde w1b h2e"><div class="t m3 x35 hf ycc ff4 fs5 fc0 sc0 ls0 ws0">Pr<span class="_ _0"></span>ocent<span class="_ _0"></span> </div><div class="t m3 x12 hf yc6 ff4 fs5 fc0 sc0 ls0 ws0">po<span class="_ _0"></span>siada<span class="_ _0"></span>nego w<span class="_ _0"></span> </div><div class="t m3 x37 hf y9 ff4 fs5 fc0 sc0 ls0 ws0">jed<span class="_ _0"></span>nostc<span class="_ _0"></span>e za<span class="_ _0"></span>leżnej<span class="_ _0"></span> </div><div class="t m3 x35 hf y82 ff4 fs5 fc0 sc0 ls0 ws0">kap<span class="_ _0"></span>itał<span class="_ _0"></span>u </div><div class="t m3 x30 hf yc3 ff4 fs5 fc0 sc0 ls0 ws0">zak<span class="_ _0"></span>łado<span class="_ _0"></span>wego<span class="ff1"> </span></div></div><div class="c x38 yde w1c h2e"><div class="t m3 x26 hf ycc ff4 fs5 fc0 sc0 ls0 ws0">Ud<span class="_ _0"></span>ział <span class="_ _0"></span>% w og<span class="_ _0"></span>ólnej<span class="_ _0"></span> </div><div class="t m3 x2e hf yc6 ff4 fs5 fc0 sc0 ls0 ws0">lic<span class="_ _0"></span>zbie<span class="_ _0"></span> głosów<span class="_ _0"></span>   n<span class="_ _0"></span>a </div><div class="t m3 x35 hf y9 ff4 fs5 fc0 sc0 ls0 ws0">W<span class="_ _0"></span>aln<span class="_ _0"></span>ym </div><div class="t m3 x2b hf y82 ff4 fs5 fc0 sc0 ls0 ws0">Zg<span class="_ _0"></span>romadz<span class="_ _0"></span>eniu </div><div class="t m3 x23 hf yc3 ff4 fs5 fc0 sc0 ls0 ws0">jed<span class="_ _0"></span>nostk<span class="_ _0"></span>i za<span class="_ _0"></span>leżnej<span class="ff1"> </span></div></div><div class="c x39 yde w1b h2e"><div class="t m3 x35 hf ydf ff4 fs5 fc0 sc0 ls0 ws0">Me<span class="_ _0"></span>toda </div><div class="t m3 x22 hf ye0 ff4 fs5 fc0 sc0 ls0 ws0">ko<span class="_ _0"></span>nsolid<span class="_ _0"></span>acji<span class="ff1"> </span></div></div><div class="c x1 ye1 w19 h2f"><div class="t m3 x26 hf ye2 ff4 fs5 fc0 sc0 ls0 ws0">Gen<span class="_ _0"></span>eral<span class="_ _0"></span>e Indu<span class="_ _0"></span>strie<span class="_ _0"></span>lle P<span class="_ _0"></span>ol<span class="_ _0"></span>s<span class="_ _4"></span>k<span class="_ _0"></span>a sp.<span class="_ _0"></span> </div><div class="t m3 x26 hf yc3 ff4 fs5 fc0 sc0 ls0 ws0">z <span class="_ _0"></span>o.o.<span class="ff1"> </span></div></div><div class="c x33 ye1 w19 h2f"><div class="t m3 x26 hf ye2 ff4 fs5 fc0 sc0 ls8 ws0">40<span class="ls0">-10<span class="_ _0"></span>1 Kat<span class="_ _0"></span>owice<span class="_ _0"></span>, <span class="_ _4"></span><span class="ff1"> </span></span></div><div class="t m3 x26 hf yc3 ff4 fs5 fc0 sc0 ls0 ws0">ul.<span class="_ _0"></span><span class="ff1"> <span class="ff4">Chor<span class="_ _0"></span>zowsk<span class="_ _0"></span>a 6<span class="ff1"> </span></span></span></div></div><div class="c x34 ye1 w1a h2f"><div class="t m3 x22 hf yca ff4 fs5 fc0 sc0 ls8 ws0">01<span class="ls0">-<span class="ls7">06<span class="_ _5"></span><span class="ls0">-20<span class="_ _0"></span>21<span class="ff1"> </span></span></span></span></div></div><div class="c x36 ye1 w1b h2f"><div class="t m3 x3a hf yca ff4 fs5 fc0 sc0 ls0 ws0">10<span class="_ _0"></span>0,00%<span class="ff1"> </span></div></div><div class="c x38 ye1 w1c h2f"><div class="t m3 x3a hf yca ff4 fs5 fc0 sc0 ls0 ws0">10<span class="_ _0"></span>0,00%<span class="ff1"> </span></div></div><div class="c x39 ye1 w1b h2f"><div class="t m3 x3b hf yca ff4 fs5 fc0 sc0 ls0 ws0">P<span class="_ _0"></span>ełn<span class="_ _0"></span>a<span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf6" class="pf w4 ha" ><div class="pc pc6 w4 ha"><img class="bi x3c y21 w1d hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x7 hf y26 ff1 fs5 fc1 sc0 ls0 ws0">6<span class="ff3"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 ye3 ff3 fs0 fc5 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 ye4 ff2 fs0 fc5 sc0 ls0 ws0">Ujawnienia <span class="_ _4"></span>dotyczące <span class="_ _23"></span>zna<span class="_ _0"></span>cz<span class="_ _4"></span>ących <span class="_ _4"></span>subiektywnych <span class="_ _4"></span>oce<span class="_ _4"></span>n <span class="_ _4"></span>i <span class="_ _23"></span>założeń <span class="_ _4"></span>(oraz <span class="_ _23"></span>zmia<span class="_ _0"></span>ny <span class="_ _23"></span>tych <span class="_ _4"></span>ocen <span class="_ _23"></span>i <span class="_ _4"></span>założeń), <span class="_ _4"></span>przyjętych <span class="_ _23"></span>w <span class="_ _4"></span>trakcie </div><div class="t m0 x1 h2 ye5 ff3 fs0 fc5 sc0 ls0 ws0">ustalania:<span class="ff1"> </span></div><div class="t m0 x1 h2 ye6 ff4 fs0 fc0 sc0 ls0 ws0">Podmiotami <span class="_ _0"></span>zależnymi <span class="_ _0"></span>od <span class="_ _0"></span>spółki <span class="_ _0"></span>Dominującej <span class="_ _0"></span>są <span class="_ _0"></span>podmioty <span class="_ _0"></span>objęte <span class="_ _0"></span>konsolidacją <span class="_ _0"></span>sprawozdań <span class="_ _0"></span>finansowych, <span class="_ _0"></span>tj. <span class="_ _0"></span>wszystkie <span class="_ _0"></span>spółki <span class="_ _0"></span>Grupy<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 ye7 ff4 fs0 fc0 sc0 ls0 ws0">za wy<span class="_ _0"></span>jątkiem WorkPort24 G<span class="_ _0"></span>MB<span class="_ _4"></span>H <span class="_ _0"></span>w likwidacji.<span class="_ _0"></span> W dniu <span class="_ _0"></span>17 stycznia 2<span class="_ _0"></span>0<span class="_ _4"></span>24<span class="_ _5"></span> r. <span class="_ _0"></span>spółka zależna <span class="_ _0"></span>od spółki Dominującej <span class="_ _0"></span>WorkPort24 GMBH </div><div class="t m0 x1 h2 ye8 ff1 fs0 fc0 sc0 ls0 ws0">w likwi<span class="ff4">dacji została zlikwidowana i wykreślon<span class="_ _0"></span>a <span class="_ _4"></span>z odpowiedniego rejestru sądowe<span class="_ _0"></span>go <span class="_ _4"></span>w Niemczech. <span class="ff1"> </span></span></div><div class="t m0 x1 h2 ye9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yea ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>dniu 5 <span class="_ _4"></span>listopada <span class="_ _4"></span>2024 r. <span class="_ _4"></span>spółka <span class="_ _4"></span>Work <span class="_ _4"></span>Service <span class="_ _4"></span>SPV Sp. <span class="_ _4"></span>z <span class="_ _4"></span>o.o.<span class="_ _0"></span> <span class="_ _4"></span>w <span class="_ _4"></span>likwidacji <span class="_ _4"></span>została <span class="_ _4"></span>wykreślon<span class="_ _0"></span>a <span class="_ _4"></span>z <span class="_ _4"></span>Krajowego <span class="_ _4"></span>Rejestru Sądowego <span class="_ _23"></span>–<span class="ff1"> </span></div><div class="t m0 x1 h2 y2d ff4 fs0 fc0 sc0 ls0 ws0">postanowienie o wykreśleniu stało się prawomocne z dniem 15 listopa<span class="_ _0"></span>d<span class="_ _4"></span>a 2024 r. <span class="ff1"> </span></div><div class="t m0 x1 h2 yeb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yec ff4 fs0 fc0 sc0 ls0 ws0">W dniu <span class="_ _4"></span>12 listopada 2024 <span class="_ _4"></span>r. spółka O<span class="_ _4"></span>ut<span class="_ _0"></span>so<span class="_ _4"></span>urcin<span class="_ _0"></span>g <span class="_ _4"></span>Solutions Partner Sp. <span class="_ _4"></span>z o.o. <span class="_ _4"></span>w likwidacji została <span class="_ _4"></span>wykreślona z Krajowego <span class="_ _4"></span>Rejes<span class="_ _4"></span><span class="ff1">tru </span></div><div class="t m0 x1 h2 yed ff4 fs0 fc0 sc0 ls0 ws0">Sądowego –<span class="ff1"> </span>postanowienie o wykreśleniu stało się prawomocne z dniem 21 listopada 2024 r.<span class="ff1"> </span></div><div class="t m0 x1 h2 yee ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yef ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>dniu<span class="_ _0"></span> <span class="_ _4"></span>19 <span class="_ _4"></span>grudnia 20<span class="_ _4"></span>24<span class="_ _0"></span> <span class="_ _4"></span>r <span class="_ _4"></span>spółka Care <span class="_ _4"></span>for <span class="_ _4"></span>Personnel<span class="ff1"> <span class="_ _4"></span></span>Sp. z <span class="_ _4"></span>o.o. <span class="_ _4"></span>w likwidacji <span class="_ _4"></span>została wykreślon<span class="_ _4"></span>a z <span class="_ _4"></span>Krajowego Rejestru <span class="_ _4"></span>Sądowego <span class="_ _4"></span>–<span class="ff1"> </span></div><div class="t m0 x1 h2 yf0 ff4 fs0 fc0 sc0 ls0 ws0">postanowienie o wykreśleniu stało się prawomocne z dniem 16 stycznia<span class="_ _0"></span> <span class="_ _4"></span>2025 r. <span class="ff1"> </span></div><div class="t m0 x1 h2 yf1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yf2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h13 yf3 ff3 fs9 fc4 sc0 ls1 ws0">6.<span class="ff5 ls0"> <span class="_ _1d"> </span><span class="ff2">Informacje o w<span class="_ _0"></span>a<span class="_ _4"></span>luci<span class="_ _0"></span>e s<span class="_ _4"></span>p<span class="_ _0"></span>ra<span class="_ _4"></span>wozd<span class="_ _0"></span>awczej oraz zast<span class="_ _0"></span>os<span class="_ _4"></span>owa<span class="_ _0"></span>ny<span class="_ _4"></span>m poz<span class="_ _5"></span>iomie za<span class="_ _0"></span>okrągleń<span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 yf4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 yf5 ff4 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe sporządzono w złotych polskich.<span class="ff1"> </span></div><div class="t m0 x1 h2 yf6 ff4 fs0 fc0 sc0 ls0 ws0">Średnie  kursy<span class="ff1">  </span>wymiany <span class="_ _2d"> </span>złotego  w <span class="_ _2d"> </span>okresach  objętych  sprawozdaniem  finansowym <span class="_ _2d"> </span>i<span class="ff1"> </span>porównywalnymi  danymi <span class="_ _2d"> </span>finansowymi, </div><div class="t m0 x1 h2 yf7 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ff4">stosunku do EURO, ustalanych przez NBP, w szczególności:</span> </div><div class="t m0 x3d h30 yf8 ff1 fs0 fc0 sc0 ls9 ws0">a)<span class="ff8 ls0"> <span class="_ _25"> </span><span class="ff1">Kursu na ostatni <span class="ff4">dzień każdego okresu.</span> </span></span></div><div class="t m0 x3d h30 yf9 ff1 fs0 fc0 sc0 lsa ws0">b)<span class="ff8 ls0"> <span class="_ _23"></span><span class="ff4">Kursu <span class="_ _23"></span>średnie<span class="_ _0"></span>go <span class="_ _23"></span>w <span class="_ _23"></span>każdym <span class="_ _4"></span>ok<span class="_ _4"></span>resie, <span class="_ _4"></span>obliczonego <span class="_ _23"></span>jako <span class="_ _4"></span>średnia <span class="_ _23"></span>arytmetyczna <span class="_ _4"></span>kursów <span class="_ _23"></span>obowiązujących <span class="_ _23"></span>na <span class="_ _4"></span>ostatni </span></span></div><div class="t m0 x3e h2 yfa ff4 fs0 fc0 sc0 ls0 ws0">dzień <span class="_ _2e"> </span>każdego <span class="_ _2e"> </span>miesiąca <span class="_ _2e"> </span>w<span class="_ _4"></span><span class="ff1"> <span class="_ _2e"> </span>danym <span class="_ _2e"> </span>okresie <span class="_ _2e"> </span>a <span class="_ _2e"> </span>w <span class="_ _1d"> </span>uzasadnionych <span class="_ _2e"> </span>przypadkach <span class="_ _2e"> </span></span>obliczonego <span class="_ _1d"> </span>jako <span class="_ _2e"> </span>średnia<span class="_ _4"></span> </div><div class="t m0 x3e h2 yfb ff4 fs0 fc0 sc0 ls0 ws0">arytmetyczna kursów obowiązujących na ostatni dzień<span class="_ _0"></span> <span class="_ _4"></span>okresu go poprzedzającego.<span class="ff1"> </span></div><div class="t m0 x3d h30 yfc ff1 fs0 fc0 sc0 lsb ws0">c)<span class="ff8 ls0"> <span class="_ _21"> </span><span class="ff4">Najwyższego i<span class="ff1"> </span>najniższego kursu w każdym okresie:<span class="ff1"> </span></span></span></div><div class="t m0 x3f h30 yfd ff1 fs0 fc0 sc0 ls9 ws0">a.<span class="ff8 ls0"> <span class="_ _4"></span><span class="ff4">kurs obowiązujący n<span class="_ _0"></span>a <span class="_ _4"></span>ostatni dzień każdego okre<span class="_ _0"></span>s<span class="_ _4"></span>u:<span class="ff1"> </span></span></span></div><div class="t m0 x40 h30 yfe ff1 fs0 fc0 sc0 lsc ws0">i.<span class="ff8 ls0"> <span class="_ _22"> </span><span class="ff1">31<span class="_ _0"></span>.<span class="_ _4"></span>12<span class="_ _0"></span>.<span class="_ _4"></span>2024 <span class="ff4">r. kurs ogłoszony przez NBP –</span><span class="lsd">  </span>4,273<span class="_ _0"></span>0 <span class="_ _4"></span><span class="ff4 ls1">zł</span> </span></span></div><div class="t m0 x41 h30 yff ff1 fs0 fc0 sc0 lsc ws0">ii.<span class="ff8 ls0"> <span class="_ _22"> </span><span class="ff1">31<span class="_ _0"></span>.<span class="_ _4"></span>12<span class="_ _0"></span>.<span class="_ _4"></span>2023 <span class="ff4">r. kurs ogłoszony przez NBP –</span><span class="lsd">  </span>4,348<span class="_ _0"></span>0<span class="ff4 ls1">zł<span class="_ _4"></span></span> </span></span></div><div class="t m0 x3f h30 y100 ff1 fs0 fc0 sc0 lsa ws0">b.<span class="ff8 ls0"> <span class="_ _0"></span><span class="ff4">kurs <span class="_ _23"></span>średn<span class="_ _0"></span>i <span class="_ _23"></span>w <span class="_ _4"></span>każdym <span class="_ _23"></span>okresie,<span class="_ _0"></span> <span class="_ _23"></span>obliczony <span class="_ _4"></span>jako <span class="_ _23"></span>średn<span class="_ _0"></span>ia <span class="_ _23"></span>arytme<span class="_ _0"></span>tyczna <span class="_ _23"></span>kursów <span class="_ _4"></span>obowiązujących <span class="_ _4"></span>na <span class="_ _23"></span><span class="ff1">ostatni </span></span></span></div><div class="t m0 x42 h2 y101 ff4 fs0 fc0 sc0 ls0 ws0">dzień każdego miesiąca w danym okresie:<span class="ff1"> </span></div><div class="t m0 x40 h30 y102 ff1 fs0 fc0 sc0 lsc ws0">i.<span class="ff8 ls0"> <span class="_ _22"> </span></span><span class="ls5">202<span class="ls0">4 roku <span class="ff4">–</span> 4,3042 <span class="ff4 ls1">zł</span> </span></span></div><div class="t m0 x41 h30 y103 ff1 fs0 fc0 sc0 lsc ws0">ii.<span class="ff8 ls0"> <span class="_ _22"> </span></span><span class="ls5">202<span class="ls0">3 roku <span class="ff4">–</span> </span>4,<span class="ls0">5280 <span class="ff4 ls1">zł</span> </span></span></div><div class="t m0 x1 h2 y104 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y105 ff4 fs0 fc0 sc0 ls0 ws0">Następujące kursy zostały<span class="ff1"> </span>przyjęte dla potrzeb wyceny bilansowej:<span class="ff1"> </span></div><div class="t m0 x1 h15 y106 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y107 w1e h1e"><div class="t m0 xc h17 y108 ff3 fs5 fc4 sc0 ls0 ws0">Waluta </div></div><div class="c x43 y107 w1f h1e"><div class="t m0 x44 h17 y108 ff3 fs5 fc4 sc0 ls0 ws0">31 grudnia 20<span class="_ _0"></span>24 </div></div><div class="c x45 y107 w1f h1e"><div class="t m0 x44 h17 y108 ff3 fs5 fc4 sc0 ls0 ws0">31 grudnia 20<span class="_ _0"></span>23 </div></div><div class="c x1 y109 w1e h26"><div class="t m0 xc hf yd5 ff1 fs5 fc0 sc0 ls0 ws0">GBP </div></div><div class="c x43 y109 w1f h26"><div class="t m0 x9 hf yd5 ff1 fs5 fc0 sc0 ls0 ws0">5,1488 </div></div><div class="c x45 y109 w1f h26"><div class="t m0 x9 hf yd5 ff1 fs5 fc0 sc0 ls0 ws0">4,9997 </div></div><div class="c x1 y10a w1e h1e"><div class="t m0 xc hf yca ff1 fs5 fc0 sc0 ls0 ws0">EUR </div></div><div class="c x43 y10a w1f h1e"><div class="t m0 x9 hf yca ff1 fs5 fc0 sc0 ls0 ws0">4,2730 </div></div><div class="c x45 y10a w1f h1e"><div class="t m0 x9 hf yca ff1 fs5 fc0 sc0 ls0 ws0">4,3480 </div></div><div class="c x1 y10b w1e h1e"><div class="t m0 xc hf y108 ff1 fs5 fc0 sc0 ls0 ws0">USD </div></div><div class="c x43 y10b w1f h1e"><div class="t m0 x9 hf y108 ff1 fs5 fc0 sc0 ls0 ws0">4,1012 </div></div><div class="c x45 y10b w1f h1e"><div class="t m0 x9 hf y108 ff1 fs5 fc0 sc0 ls0 ws0">3,9350 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h15 y10c ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y10d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y10e ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _2f"> </span> </div></div></div><div class="pi" ></div></div><div id="pf7" class="pf w4 ha" ><div class="pc pc7 w4 ha"><img class="bi x2 y21 w5 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x7 hf y26 ff1 fs5 fc1 sc0 ls0 ws0">7<span class="ff3"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y10f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h13 y110 ff3 fs9 fc4 sc0 ls1 ws0">7.<span class="ff5 ls0"> <span class="_ _1d"> </span><span class="ff2">Czas trwani<span class="_ _5"></span>a działalności<span class="_ _0"></span> <span class="_ _4"></span>spółki<span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y111 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y112 ff4 fs0 fc0 sc0 ls0 ws0">Czas trwania działalności spółki<span class="ff1"> jest nieograniczony. </span></div><div class="t m0 x1 h31 y113 ff3 fs9 fc4 sc0 ls0 ws0"> </div><div class="t m0 xa h13 y114 ff3 fs9 fc4 sc0 ls1 ws0">8.<span class="ff5 ls0"> <span class="_ _1d"> </span><span class="ff2">Wskazanie ok<span class="_ _0"></span>resu objętego sprawoz<span class="_ _0"></span>daniem oraz zasady jego pr<span class="_ _0"></span>ezentacji<span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y115 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y116 ff4 fs0 fc0 sc0 ls0 ws0">Rokiem obrotowym spółki <span class="ff1">Gi Group Poland SA jest rok kalendarzowy. </span></div><div class="t m0 x1 h2 y117 ff1 fs0 fc0 sc0 ls0 ws0">Sprawozdanie finansowe obejmuje okres od dnia 01.01.2024 do 31.12.2024 roku.  </div><div class="t m0 x1 h2 y118 ff4 fs0 fc0 sc0 ls0 ws0">Sprawozdanie zawierające dane porównywa<span class="_ _0"></span>l<span class="_ _4"></span>ne zostało sporządzone za okres od 01.01<span class="ff1">.2023 to 31.12.2023 roku. </span></div><div class="t m0 x1 h2 y119 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h13 y11a ff3 fs9 fc4 sc0 ls1 ws0">9.<span class="ff5 ls0"> <span class="_ _1d"> </span><span class="ff2">Wskazanie, że s<span class="_ _0"></span>prawozdanie finan<span class="_ _0"></span>s<span class="_ _4"></span>owe zawi<span class="_ _0"></span>era dane łączne, jeżeli <span class="_ _0"></span>w skład jednostki </span></span></div><div class="t m0 x46 h31 y11b ff2 fs9 fc4 sc0 ls0 ws0">wchodzą wewn<span class="_ _0"></span>ęt<span class="_ _4"></span>rzne j<span class="_ _0"></span>ednostki organizacyjne sporz<span class="_ _0"></span>ą<span class="_ _4"></span>dz<span class="_ _0"></span>a<span class="_ _4"></span>j<span class="_ _0"></span>ą<span class="_ _4"></span>ce s<span class="_ _0"></span>a<span class="_ _4"></span>modzi<span class="_ _0"></span>elnie sprawozdanie </div><div class="t m0 x46 h31 y11c ff3 fs9 fc4 sc0 ls0 ws0">finansowe </div><div class="t m0 x1 h2 y11d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y11e ff4 fs0 fc0 sc0 ls0 ws0">Spółka nie posiada wewnętrznych jednostek organiza<span class="_ _0"></span>c<span class="_ _4"></span>yjnych sporządzających samodzielnie sprawozdania finan<span class="_ _0"></span>sowe<span class="_ _4"></span>.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y11f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h13 y120 ff3 fs9 fc4 sc0 ls1 ws0">10.<span class="ff5 ls0"> <span class="_ _30"></span><span class="ff2">Informacje o zm<span class="_ _0"></span>ianach w strukturze jedno<span class="_ _0"></span>stki gospodarczej, w tym w <span class="_ _0"></span>wyniku połączenia </span></span></div><div class="t m0 x46 h31 y121 ff2 fs9 fc4 sc0 ls0 ws0">jednostek gospod<span class="_ _0"></span>ar<span class="_ _4"></span>cz<span class="_ _0"></span>ych, przejęcia lub sprz<span class="_ _0"></span>edaży jednostek Grupy K<span class="_ _0"></span>apitałowej, inwestycji </div><div class="t m0 x46 h31 y122 ff2 fs9 fc4 sc0 ls0 ws0">długoterminowych, <span class="_ _0"></span>podziału, restruktu<span class="_ _0"></span>r<span class="_ _4"></span>yz<span class="_ _0"></span>a<span class="_ _4"></span>cji <span class="_ _0"></span>i zaniechania działalno<span class="_ _0"></span>ści<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x46 h31 y123 ff3 fs9 fc4 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y124 ff3 fs9 fc4 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y125 ff3 fs9 fc4 sc0 ls0 ws0">Akcje serii Z </div><div class="t m0 x1 h2 y126 ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>dniu 2<span class="_ _4"></span>0 września <span class="_ _4"></span>2024 <span class="_ _4"></span>r. <span class="_ _4"></span>Gi <span class="_ _4"></span>Group <span class="_ _4"></span>Poland <span class="_ _4"></span>S.A.<span class="_ _0"></span> <span class="_ _4"></span>powzięła <span class="_ _4"></span>wiedzę <span class="_ _4"></span>o <span class="_ _4"></span>podjęciu <span class="_ _4"></span>w <span class="_ _4"></span>dniu <span class="_ _4"></span>19<span class="_ _0"></span> <span class="_ _4"></span>wr<span class="_ _4"></span>ześnia 2024 <span class="_ _4"></span>r. <span class="_ _4"></span>przez <span class="_ _4"></span>Giełdę <span class="_ _4"></span>Papierów </div><div class="t m0 x1 h2 y127 ff4 fs0 fc0 sc0 ls0 ws0">Wartościowych <span class="_ _24"> </span>w <span class="_ _25"> </span>Warszawie <span class="_ _25"> </span>S.A. <span class="_ _24"></span>uchwały <span class="_ _25"> </span>w <span class="_ _24"> </span>sprawie <span class="_ _25"> </span>dopuszczenia <span class="_ _25"> </span>i <span class="_ _25"> </span>wprow<span class="_ _0"></span>adzenia <span class="_ _25"> </span>do <span class="_ _25"> </span>obrotu <span class="_ _24"></span>na <span class="_ _25"> </span>rynku <span class="_ _24"> </span>podstawowy<span class="_ _4"></span>m <span class="_ _24"> </span>GPW </div><div class="t m0 x1 h31 y128 ff1 fs0 fc0 sc0 ls0 ws0">52.618.110 akcji zwy<span class="ff4">kłych na okaziciela serii Z Spółki o wartości nominalnej 0<span class="_ _0"></span>,<span class="_ _4"></span>10 PLN każda akcja<span class="ff3 fs9 fc4"> </span></span></div><div class="t m0 x1 h31 y129 ff3 fs9 fc4 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y12a ff2 fs9 fc4 sc0 ls0 ws0">Połączenie spó<span class="_ _5"></span>łek <span class="ff3"> </span></div><div class="t m0 x1 h2 y12b ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>dniu <span class="_ _0"></span>15 <span class="_ _0"></span>marca <span class="_ _0"></span>2024 <span class="_ _0"></span>r. <span class="_ _0"></span>Sąd <span class="_ _0"></span>Rejonowy <span class="_ _0"></span>dla <span class="_ _0"></span>m.st. <span class="_ _0"></span>Warszawy <span class="_ _0"></span>w <span class="_ _0"></span>Warszawie<span class="_ _0"></span>, XIII <span class="_ _0"></span>Wydział <span class="_ _0"></span>Gospo<span class="_ _0"></span>darczy <span class="ff1">- <span class="_ _0"></span><span class="ff4">Krajowego <span class="_ _0"></span>Rejestru<span class="_ _0"></span> Sądow<span class="_ _5"></span>ego </span></span></div><div class="t m0 x1 h2 y12c ff4 fs0 fc0 sc0 ls0 ws0">dokonał wpisu <span class="_ _0"></span>do rejestru przedsiębiorców KRS po<span class="_ _5"></span>łączenia Gi G<span class="_ _0"></span>roup Service sp. z o.o. <span class="_ _0"></span>z siedzibą w <span class="_ _0"></span>Warszawie jako spółką z<span class="_ _0"></span>ależ<span class="_ _4"></span>ną </div><div class="t m0 x1 h2 y12d ff1 fs0 fc0 sc0 ls0 ws0">z Gi <span class="ff4">Group Poland S.A. z siedzibą w Warszawie jako spółką przejmującą. </span> </div><div class="t m0 x1 h2 y12e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3f ff4 fs0 fc0 sc0 ls0 ws0">W dn<span class="_ _0"></span>iu 15 marca <span class="_ _0"></span>2024 r. <span class="_ _0"></span>Sąd Rejonowy <span class="_ _0"></span>dla m.st. <span class="_ _0"></span>Warszawy w Warszawie,<span class="_ _0"></span> XIII Wydział <span class="_ _0"></span>Gospodarczy Krajowego <span class="_ _0"></span>Rejestru Sądowego </div><div class="t m0 x1 h2 y12f ff4 fs0 fc0 sc0 ls0 ws0">dokonał wpisu <span class="_ _4"></span>do <span class="_ _4"></span>rejestru przedsiębiorców <span class="_ _4"></span>KRS <span class="_ _4"></span>połączenia „Industry <span class="_ _4"></span>Personnel Services” <span class="_ _4"></span>sp. <span class="_ _4"></span>z o.o. <span class="_ _4"></span>z siedzibą <span class="_ _4"></span>we <span class="_ _4"></span>Wrocławiu jako </div><div class="t m0 x1 h2 y130 ff4 fs0 fc0 sc0 ls0 ws0">spółką zależną z Gi Group Poland S.A. z siedzibą w Warszawie jako spółką przejmującą. <span class="ff1"> </span></div><div class="t m0 x1 h2 y131 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y132 ff4 fs0 fc0 sc0 ls0 ws0">Połączenia przeprowadzone zostały zgodnie <span class="_ _4"></span>z<span class="_ _0"></span> <span class="_ _4"></span>ogłoszonym w dniu 05 lutego 2024 r. <span class="_ _4"></span>planem połączenia, tj. poprzez przeniesienie </div><div class="t m0 x1 h2 y133 ff4 fs0 fc0 sc0 ls0 ws0">całego <span class="_ _23"></span>majątku <span class="_ _23"></span>Gi <span class="_ _23"></span>Group <span class="_ _23"></span>Servic<span class="_ _4"></span>e <span class="_ _23"></span>sp. <span class="_ _23"></span>z <span class="_ _23"></span>o.o. <span class="_ _23"></span>i <span class="_ _24"></span>„Industry <span class="_ _23"></span>Personnel <span class="_ _23"></span>Services” <span class="_ _23"></span>sp. <span class="_ _23"></span>z <span class="_ _24"></span>o.o. <span class="_ _23"></span>na <span class="_ _23"></span>Sp<span class="_ _4"></span>ółkę <span class="_ _23"></span>dominującą, <span class="_ _23"></span>bez <span class="_ _23"></span>podwyższenia </div><div class="t m0 x1 h2 y134 ff1 fs0 fc0 sc0 ls0 ws0">kapita<span class="ff4">łu <span class="_ _0"></span>zakładowego Spółki <span class="_ _0"></span>dominującej oraz <span class="_ _0"></span>bez wymiany <span class="_ _0"></span>udziałów spółek <span class="_ _0"></span>przejmowanych na <span class="_ _0"></span>akcje Spó<span class="_ _0"></span>ł<span class="_ _4"></span>ki <span class="_ _0"></span>dominującej z<span class="_ _0"></span> uwagi </span></div><div class="t m0 x1 h2 yda ff4 fs0 fc0 sc0 ls0 ws0">na fakt posiadania przez Spółkę dominującą 100% u<span class="_ _5"></span>działów w spółek przejmowanych. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y135 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y44 ff4 fs0 fc0 sc0 ls0 ws0">W dn<span class="_ _0"></span>iu 15 <span class="_ _0"></span>maja 2024 <span class="_ _0"></span>r. Sąd Rej<span class="_ _0"></span>onowy dla <span class="_ _0"></span>m<span class="_ _4"></span>.st.<span class="_ _0"></span> Warszawy w <span class="_ _0"></span>Warszawie, <span class="_ _0"></span>XIII Wydział G<span class="_ _5"></span>ospodarczy <span class="ff1">- <span class="_ _0"></span><span class="ff4">Krajowego Rejestru <span class="_ _0"></span>Sądowego </span></span></div><div class="t m0 x1 h2 ydc ff4 fs0 fc0 sc0 ls0 ws0">dokonał <span class="_ _0"></span>wpisu <span class="_ _0"></span>do <span class="_ _0"></span>rejestru <span class="_ _0"></span>przedsiębiorców <span class="_ _0"></span>KRS<span class="_ _4"></span> <span class="_ _0"></span>połączenia<span class="_ _0"></span> Gi <span class="_ _0"></span>Grou<span class="_ _0"></span>p Su<span class="_ _0"></span>ppor<span class="_ _4"></span>t <span class="_ _0"></span>sp. <span class="_ _0"></span>z <span class="_ _0"></span>o.o <span class="_ _0"></span>z <span class="_ _0"></span>siedzibą <span class="_ _0"></span>we <span class="_ _0"></span>Wrocławiu <span class="_ _0"></span>jako <span class="_ _0"></span>spółką <span class="_ _0"></span>zależ<span class="_ _4"></span>ną </div><div class="t m0 x1 h2 y136 ff1 fs0 fc0 sc0 ls0 ws0">z Gi <span class="ff4">Group Poland S.A. z siedzibą w Warszawie jako spółką przejmującą. </span> </div><div class="t m0 x1 h2 y137 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y138 ff4 fs0 fc0 sc0 ls0 ws0">Połączenie <span class="_ _0"></span>przeprowadzone <span class="_ _0"></span>zostało <span class="_ _0"></span>zgodnie <span class="_ _0"></span>z <span class="_ _0"></span>ogłoszonym w <span class="_ _0"></span>dn<span class="_ _5"></span>iu <span class="_ _0"></span>05 <span class="_ _0"></span>kwietnia <span class="_ _0"></span>2024 <span class="_ _0"></span>r. pl<span class="_ _5"></span>anem <span class="_ _0"></span>poł<span class="_ _4"></span>ączenia,<span class="_ _0"></span> t<span class="_ _5"></span>j. <span class="_ _0"></span>poprzez <span class="_ _0"></span>przeniesieni<span class="ff1 lse">e </span></div><div class="t m0 x1 h2 y139 ff4 fs0 fc0 sc0 ls0 ws0">całego <span class="_ _4"></span>majątku <span class="_ _4"></span>Gi <span class="_ _4"></span>Group <span class="_ _4"></span>Sup<span class="_ _4"></span>port <span class="_ _4"></span>sp. <span class="_ _4"></span>z <span class="_ _4"></span>o.o <span class="_ _4"></span>na <span class="_ _4"></span>Spół<span class="_ _4"></span>kę <span class="_ _4"></span>dominującą, <span class="_ _4"></span>bez <span class="_ _4"></span>podwyższenia <span class="_ _4"></span>kapitału <span class="_ _4"></span>zakładowego <span class="_ _4"></span>Spółki <span class="_ _4"></span>dom<span class="_ _4"></span>inującej </div><div class="t m0 x1 h2 y13a ff1 fs0 fc0 sc0 ls0 ws0">oraz bez <span class="_ _0"></span><span class="ff4">wymiany u<span class="_ _0"></span>działów spółki <span class="_ _0"></span>przejmowanej na <span class="_ _0"></span>akcje Spółki <span class="_ _0"></span>dominującej z <span class="_ _0"></span>uwagi na <span class="_ _0"></span>fakt posiad<span class="_ _0"></span>ania przez <span class="_ _0"></span>Spół<span class="_ _4"></span>kę <span class="_ _0"></span>dominującą </span></div><div class="t m0 x1 h2 y13b ff4 fs0 fc0 sc0 ls0 ws0">100% udziałów w spółki przejmowanej. <span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf8" class="pf w4 ha" ><div class="pc pc8 w4 ha"><img class="bi x2 y21 w5 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x7 hf y26 ff1 fs5 fc1 sc0 ls0 ws0">8<span class="ff3"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y10f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y13c ff4 fs0 fc0 sc0 ls0 ws0">Rozliczenie połączenia spółki dom<span class="_ _4"></span>inu<span class="_ _0"></span>jącej <span class="_ _4"></span>ze spółkami zależnymi jako <span class="_ _4"></span>połączenie jednostek gospodarczych znajdujących się pod </div><div class="t m0 x1 h2 y13d ff4 fs0 fc0 sc0 ls0 ws0">wspólną <span class="_ _4"></span>kontrolą nastąpiło <span class="_ _4"></span>zgodnie <span class="_ _4"></span>z <span class="_ _4"></span>przyjętą <span class="_ _4"></span>polityką rachu<span class="_ _4"></span>nkowości ze <span class="_ _4"></span>względu <span class="_ _4"></span>na <span class="_ _4"></span>wyłączenie tego <span class="_ _4"></span>typu <span class="_ _4"></span>transakcji <span class="_ _4"></span>z <span class="_ _4"></span>regula<span class="_ _0"></span>c<span class="_ _4"></span>j<span class="ff1 lsc">i </span></div><div class="t m0 x1 h2 y13e ff1 fs0 fc0 sc0 ls0 ws0">MSSF <span class="_ _31"> </span><span class="ff4">3. <span class="_ _1d"> </span>Poł<span class="_ _4"></span>ączenie <span class="_ _1d"> </span>jednostek <span class="_ _31"> </span>gospodarczych <span class="_ _1d"> </span>znajdujących <span class="_ _31"> </span>się <span class="_ _31"> </span>pod <span class="_ _1d"> </span>wspólną <span class="_ _31"> </span>kontrolą <span class="_ _31"> </span>nastąpiło <span class="_ _1d"> </span>zgodnie <span class="_ _31"> </span>z <span class="_ _31"> </span>przepisami </span></div><div class="t m0 x1 h2 y13f ff4 fs0 fc0 sc0 ls0 ws0">Międzynarodowych Standardów Sprawozdawczości Finansowej.<span class="_ _0"></span> <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y140 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y141 ff4 fs0 fc0 sc0 ls0 ws0">Przyjęta polityka rachunkowości do rozliczenia połączenia spółek uwzglę<span class="_ _0"></span>dnia: <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y142 ff4 fs0 fc0 sc0 ls0 ws0">• wartości księgowe aktywów i zobowiązań spółki przejmowan<span class="_ _5"></span>ej; <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y143 ff4 fs0 fc0 sc0 ls0 ws0">•  wartości  godziwe  aktywów  i  zobowiąza<span class="_ _0"></span>ń  spółek  przejm<span class="_ _4"></span>owan<span class="_ _0"></span>ych <span class="_ _2d"> </span>ujęte  n<span class="_ _0"></span>a  mom<span class="_ _4"></span>ent  objęcia  kontroli  w <span class="_ _21"> </span>sko<span class="_ _4"></span>nsolidowan<span class="_ _5"></span>ym </div><div class="t m0 x1 h2 y144 ff4 fs0 fc0 sc0 ls0 ws0">sprawozdaniu <span class="_ _4"></span>finansowym <span class="_ _4"></span>Grupy <span class="_ _4"></span>Kapitałowej <span class="_ _4"></span>Gi <span class="_ _23"></span>Grou<span class="_ _0"></span>p <span class="_ _23"></span>Poland <span class="_ _4"></span>SA, <span class="_ _4"></span>(tj. <span class="_ _4"></span>wartość <span class="_ _4"></span>firmy <span class="_ _23"></span>u<span class="_ _0"></span>jętą <span class="_ _23"></span>na <span class="_ _4"></span>transakcji <span class="_ _4"></span>nabycia <span class="_ _4"></span>(jeśli <span class="_ _4"></span>wystąpiła<span class="_ _4"></span><span class="ff1">), </span></div><div class="t m0 x1 h2 y145 ff1 fs0 fc0 sc0 ls0 ws0">nowe zidentyfiko<span class="ff4">wane wartości <span class="_ _4"></span>niematerialne ujęte na tra<span class="_ _4"></span>nsakcji nabycia (jeśli wystąpiły) <span class="_ _4"></span>oraz pozostałe aktywa netto <span class="_ _4"></span>ustalone w </span></div><div class="t m0 x1 h2 y146 ff4 fs0 fc0 sc0 ls0 ws0">wartości  godziwej  na  moment  objęcia  kontroli),  rozliczone  za <span class="_ _2d"> </span>okres  od  objęcia  kontroli  do  dnia  połączenia;  •  eliminację </div><div class="t m0 x1 h2 y147 ff4 fs0 fc0 sc0 ls0 ws0">wzajemnych <span class="_ _24"></span>sald <span class="_ _25"> </span>należności <span class="_ _24"> </span>i<span class="_ _4"></span> <span class="_ _24"></span>zobowiązań, <span class="_ _24"></span>zys<span class="_ _4"></span>ków <span class="_ _23"></span>i <span class="_ _25"> </span>straty <span class="_ _25"> </span>powstałych <span class="_ _24"></span>w <span class="_ _24"> </span>wynik<span class="_ _4"></span>u <span class="_ _23"></span>operacji<span class="_ _4"></span> <span class="_ _24"></span>gospodarczych <span class="_ _24"> </span>dokonanych <span class="_ _25"> </span>między </div><div class="t m0 x1 h2 y148 ff4 fs0 fc0 sc0 ls0 ws0">połączonymi spółkami w wartości aktywów netto, u<span class="_ _5"></span>działów kapitału zakładowego. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y149 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y14a ff4 fs0 fc0 sc0 ls0 ws0">Wynik połączenia spółek zastosowaną metodą powoduje powstanie kapitału z połączenia. Połączenia miały na celu uproszczenie </div><div class="t m0 x1 h2 y14b ff4 fs0 fc0 sc0 ls0 ws0">struktury Grupy. O wpisie połączeń Spółka dominująca informowała raportami bieżącymi nr 13_2<span class="_ _0"></span>0<span class="_ _4"></span>24<span class="_ _0"></span> <span class="_ _4"></span>i nr 24_2024<span class="ff1"> </span></div><div class="t m0 x1 h2 y14c ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf9" class="pf w20 h32" ><div class="pc pc9 w20 h32"><img class="bi x47 y14d w21 h33" alt="" 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class="c x48 y14e w7 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x49 y14e w22 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y14f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y150 w24 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x4a y150 w25 hd"><div class="t m0 x7 hf y26 ff1 fs5 fc1 sc0 ls0 ws0">9<span class="ff3"> </span></div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y151 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y152 w26 h34"><div class="t m0 xc h17 y153 ff3 fs5 fc4 sc0 ls0 ws0">  </div></div><div class="c x4b y152 w27 h34"><div class="t m0 x12 h17 y154 ff3 fs5 fc4 sc0 ls0 ws0">Industry Perso<span class="_ _0"></span>nnel </div><div class="t m0 x2b h17 y155 ff3 fs5 fc4 sc0 ls0 ws0">Services Sp. z<span class="_ _0"></span> <span class="_ _4"></span>o.o.<span class="_ _0"></span> </div></div><div class="c x4c y152 w28 h34"><div class="t m0 x30 h17 y154 ff3 fs5 fc4 sc0 ls0 ws0">Gi Group Se<span class="_ _0"></span>r<span class="_ _4"></span>vice <span class="_ _0"></span> <span class="_ _4"></span>   </div><div class="t m0 x16 h17 y155 ff3 fs5 fc4 sc0 ls0 ws0">Sp. z o. o. </div></div><div class="c x4d y152 w29 h34"><div class="t m0 x2a h17 y154 ff3 fs5 fc4 sc0 ls0 ws0">Gi Group Suppo<span class="_ _0"></span>rt </div><div class="t m0 x4e h17 y155 ff3 fs5 fc4 sc0 ls0 ws0">Sp. z o.o. </div></div><div class="c x4f y152 w2a h34"><div class="t m0 x50 h17 y156 ff3 fs5 fc4 sc0 ls0 ws0">Korekty transak-</div><div class="t m0 x12 h17 y157 ff2 fs5 fc4 sc0 ls0 ws0">cyjne i udziałowe </div><div class="t m0 x23 h17 y153 ff2 fs5 fc4 sc0 ls0 ws0">wynikające ze <span class="_ _0"></span>s<span class="_ _4"></span>pra-</div><div class="t m0 x23 h17 y158 ff2 fs5 fc4 sc0 ls0 ws0">wozdań jedno<span class="_ _0"></span>s<span class="_ _4"></span>tko-</div><div class="t m0 x15 h17 y159 ff3 fs5 fc4 sc0 ls0 ws0">wych </div></div><div class="c x51 y152 w2b h34"><div class="t m0 x12 h17 y154 ff3 fs5 fc4 sc0 ls0 ws0">Korekty konsolida-</div><div class="t m0 x52 h17 y155 ff3 fs5 fc4 sc0 ls0 ws0">cyjne  </div></div><div class="c x53 y152 w2c h34"><div class="t m0 x30 h17 y153 ff3 fs5 fc4 sc0 ls0 ws0">Razem korekty <span class="_ _0"></span> </div></div><div class="c x48 y15a w26 h35"><div class="t m0 xc h17 y15b ff2 fs5 fc0 sc0 ls0 ws0">AKTYWA TRWAŁ<span class="_ _0"></span>E<span class="ff3"> </span></div></div><div class="c x4b y15a w27 h35"><div class="t m0 x54 h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">940 847,99 </div></div><div class="c x4c y15a w28 h35"><div class="t m0 x55 h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">43 441,55 </div></div><div class="c x4d y15a w29 h35"><div class="t m0 x56 h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x4f y15a w2a h35"><div class="t m0 x4e h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">-80 149 318,8<span class="_ _0"></span>0 </div></div><div class="c x51 y15a w2b h35"><div class="t m0 x1a h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">8 691 686,49 </div></div><div class="c x53 y15a w2c h35"><div class="t m0 x4e h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">-70 473 342,7<span class="_ _0"></span>7 </div></div><div class="c x48 y15c w26 h35"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Wartości niemater<span class="_ _0"></span>ialne<span class="ff1"> </span></div></div><div class="c x4b y15c w27 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y15c w28 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y15c w29 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y15c w2a h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y15c w2b h35"><div class="t m0 xb hf y15b ff1 fs5 fc0 sc0 ls0 ws0">8 698 686,49<span class="_ _0"></span> </div></div><div class="c x53 y15c w2c h35"><div class="t m0 x52 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">8 698 686,49<span class="_ _5"></span> </div></div><div class="c x48 y15d w26 hc"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Rzeczowe ak<span class="_ _0"></span>t<span class="_ _4"></span>yw<span class="_ _0"></span>a trwałe<span class="ff1"> </span></div></div><div class="c x4b y15d w27 hc"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y15d w28 hc"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y15d w29 hc"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y15d w2a hc"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y15d w2b hc"><div class="t m0 x57 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">-7 000,00 </div></div><div class="c x53 y15d w2c hc"><div class="t m0 x58 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">-7 000,00 </div></div><div class="c x48 y15e w26 hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Nieruchomości inw<span class="_ _0"></span>estycyjne<span class="ff1"> </span></div></div><div class="c x4b y15e w27 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y15e w28 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y15e w29 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y15e w2a hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y15e w2b hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y15e w2c hc"><div class="t m0 x59 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x48 y160 w26 hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Inwestycje w <span class="_ _0"></span>jednostkach zależnych<span class="ff1"> </span></div></div><div class="c x4b y160 w27 hc"><div class="t m0 x5a hf y15f ff1 fs5 fc0 sc0 ls0 ws0">912 500,00 </div></div><div class="c x4c y160 w28 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y160 w29 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y160 w2a hc"><div class="t m0 x18 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">-80 149 318,80 </div></div><div class="c x51 y160 w2b hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y160 w2c hc"><div class="t m0 x5b hf y15f ff1 fs5 fc0 sc0 ls0 ws0">-79 236 818,80 </div></div><div class="c x48 y161 w26 hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Aktywa z <span class="_ _0"></span>t<span class="_ _4"></span>ytułu <span class="_ _0"></span>podatku odroczonego<span class="ff1"> </span></div></div><div class="c x4b y161 w27 hc"><div class="t m0 x44 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">28 347,99 </div></div><div class="c x4c y161 w28 hc"><div class="t m0 x44 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">43 441,55 </div></div><div class="c x4d y161 w29 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y161 w2a hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y161 w2b hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y161 w2c hc"><div class="t m0 x5c hf y15f ff1 fs5 fc0 sc0 ls0 ws0">71 789,54 </div></div><div class="c x48 y162 w26 hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Rozliczenia międ<span class="_ _0"></span>zyokresowe<span class="ff1"> </span></div></div><div class="c x4b y162 w27 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y162 w28 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y162 w29 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y162 w2a hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y162 w2b hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y162 w2c hc"><div class="t m0 x59 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x48 y163 w26 hc"><div class="t m0 xc h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">AKTYWA OBROTOW<span class="_ _0"></span>E </div></div><div class="c x4b y163 w27 hc"><div class="t m0 x1c h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">18 022 301,8<span class="_ _0"></span>4 </div></div><div class="c x4c y163 w28 hc"><div class="t m0 x1c h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">11 970 800,2<span class="_ _0"></span>8 </div></div><div class="c x4d y163 w29 hc"><div class="t m0 x15 h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">4 242 156,93 </div></div><div class="c x4f y163 w2a hc"><div class="t m0 x4e h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">-30 320 040,3<span class="_ _0"></span>2 </div></div><div class="c x51 y163 w2b hc"><div class="t m0 x52 h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">-3 046 342,32 </div></div><div class="c x53 y163 w2c hc"><div class="t m0 x1a h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">868 876,41 </div></div><div class="c x48 y164 w26 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">Zapasy </div></div><div class="c x4b y164 w27 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y164 w28 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y164 w29 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y164 w2a hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y164 w2b hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y164 w2c hc"><div class="t m0 x59 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x48 y165 w26 h35"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Należności hand<span class="_ _0"></span>lowe oraz pozostałe <span class="_ _5"></span>należności<span class="ff1"> </span></div></div><div class="c x4b y165 w27 h35"><div class="t m0 xb hf y15b ff1 fs5 fc0 sc0 ls0 ws0">6 532 139,15<span class="_ _0"></span> </div></div><div class="c x4c y165 w28 h35"><div class="t m0 xb hf y15b ff1 fs5 fc0 sc0 ls0 ws0">1 795 445,40<span class="_ _5"></span> </div></div><div class="c x4d y165 w29 h35"><div class="t m0 x52 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">4 209 486,27<span class="_ _0"></span> </div></div><div class="c x4f y165 w2a h35"><div class="t m0 x15 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">-3 380 893,50 </div></div><div class="c x51 y165 w2b h35"><div class="t m0 x1a hf y15b ff1 fs5 fc0 sc0 ls0 ws0">-1 917 304,95 </div></div><div class="c x53 y165 w2c h35"><div class="t m0 x52 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">7 238 872,37<span class="_ _5"></span> </div></div><div class="c x48 y166 w26 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">Aktywa <span class="ff4">do<span class="_ _5"></span>tyczące podatku <span class="_ _0"></span>bieżącego<span class="ff1"> </span></span></div></div><div class="c x4b y166 w27 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y166 w28 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y166 w29 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y166 w2a h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y166 w2b h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y166 w2c h35"><div class="t m0 x59 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x48 y167 w26 h29"><div class="t m0 xc hf y168 ff1 fs5 fc0 sc0 ls0 ws0">Aktywa finans<span class="_ _0"></span>owe wyceniane w zamortyzowany<span class="_ _0"></span>m koszcie </div></div><div class="c x4b y167 w27 h29"><div class="t m0 x1f hf y168 ff1 fs5 fc0 sc0 ls0 ws0">10 189 412,59<span class="_ _0"></span> </div></div><div class="c x4c y167 w28 h29"><div class="t m0 xb hf y168 ff1 fs5 fc0 sc0 ls0 ws0">9 801 694,09<span class="_ _5"></span> </div></div><div class="c x4d y167 w29 h29"><div class="t m0 xc hf y168 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y167 w2a h29"><div class="t m0 x5b hf y168 ff1 fs5 fc0 sc0 ls0 ws0">-26 939 146,82 </div></div><div class="c x51 y167 w2b h29"><div class="t m0 x1a hf y168 ff1 fs5 fc0 sc0 ls0 ws0">-1 129 037,37 </div></div><div class="c x53 y167 w2c h29"><div class="t m0 x15 hf y168 ff1 fs5 fc0 sc0 ls0 ws0">-8 077 077,51 </div></div><div class="c x48 y169 w26 h35"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Środki pi<span class="_ _0"></span>eniężne i ich ekwiwalenty<span class="ff1"> </span></div></div><div class="c x4b y169 w27 h35"><div class="t m0 x5a hf y15b ff1 fs5 fc0 sc0 ls0 ws0">448 310,71 </div></div><div class="c x4c y169 w28 h35"><div class="t m0 x5a hf y15b ff1 fs5 fc0 sc0 ls0 ws0">152 206,58 </div></div><div class="c x4d y169 w29 h35"><div class="t m0 x55 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">4 375,01 </div></div><div class="c x4f y169 w2a h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y169 w2b h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y169 w2c h35"><div class="t m0 xb hf y15b ff1 fs5 fc0 sc0 ls0 ws0">604 892,30 </div></div><div class="c x48 y16a w26 h35"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Rozliczenia międ<span class="_ _0"></span>zyokresowe<span class="ff1"> </span></div></div><div class="c x4b y16a w27 h35"><div class="t m0 x5a hf y15b ff1 fs5 fc0 sc0 ls0 ws0">852 439,39 </div></div><div class="c x4c y16a w28 h35"><div class="t m0 x5a hf y15b ff1 fs5 fc0 sc0 ls0 ws0">221 454,21 </div></div><div class="c x4d y16a w29 h35"><div class="t m0 x5c hf y15b ff1 fs5 fc0 sc0 ls0 ws0">28 295,65 </div></div><div class="c x4f y16a w2a h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y16a w2b h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y16a w2c h35"><div class="t m0 x52 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">1 102 189,25<span class="_ _5"></span> </div></div><div class="c x48 y16b w26 h36"><div class="t m0 xc h17 y15b ff2 fs5 fc0 sc0 ls0 ws0">Aktywa klasyfikow<span class="_ _0"></span>an<span class="_ _4"></span>e<span class="_ _0"></span> jako dostępne do sprze<span class="_ _0"></span>d<span class="_ _4"></span>aży<span class="ff3"> </span></div></div><div class="c x4b y16b w27 h36"><div class="t m0 xc h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y16b w28 h36"><div class="t m0 xc h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y16b w29 h36"><div class="t m0 xc h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y16b w2a h36"><div class="t m0 xc h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y16b w2b h36"><div class="t m0 xc h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y16b w2c h36"><div class="t m0 xc h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y16c w26 h1e"><div class="t m0 xc h37 ya ff9 fs5 fc0 sc0 ls0 ws0">A K T Y W A  <span class="_ _0"></span> R A Z E M </div></div><div class="c x4b y16c w27 h1e"><div class="t m0 x17 h37 ya ff9 fs5 fc0 sc0 ls0 ws0">18 963 149,83 </div></div><div class="c x4c y16c w28 h1e"><div class="t m0 x17 h37 ya ff9 fs5 fc0 sc0 ls0 ws0">12 014 241,83 </div></div><div class="c x4d y16c w29 h1e"><div class="t m0 x15 h37 ya ff9 fs5 fc0 sc0 ls0 ws0">4 242 156,93<span class="_ _0"></span> </div></div><div class="c x4f y16c w2a h1e"><div class="t m0 x21 h37 ya ff9 fs5 fc0 sc0 ls0 ws0">-110 469 359,1<span class="_ _0"></span>2 </div></div><div class="c x51 y16c w2b h1e"><div class="t m0 x1a h37 ya ff9 fs5 fc0 sc0 ls0 ws0">5 645 344,17<span class="_ _0"></span> </div></div><div class="c x53 y16c w2c h1e"><div class="t m0 x31 h37 ya ff9 fs5 fc0 sc0 ls0 ws0">-69 604 466,<span class="_ _0"></span>3<span class="_ _4"></span>6 </div></div><div class="c x48 y16d w26 h1e"><div class="t m0 xc h17 ya ff2 fs5 fc0 sc0 ls0 ws0">KAPITAŁ WŁASN<span class="_ _0"></span>Y<span class="ff3"> </span></div></div><div class="c x4b y16d w27 h1e"><div class="t m0 x1c h17 ya ff3 fs5 fc0 sc0 ls0 ws0">10 508 760,2<span class="_ _0"></span>5 </div></div><div class="c x4c y16d w28 h1e"><div class="t m0 x1a h17 ya ff3 fs5 fc0 sc0 ls0 ws0">4 122 018,52 </div></div><div class="c x4d y16d w29 h1e"><div class="t m0 x15 h17 ya ff3 fs5 fc0 sc0 ls0 ws0">1 649 355,62 </div></div><div class="c x4f y16d w2a h1e"><div class="t m0 x4e h17 ya ff3 fs5 fc0 sc0 ls0 ws0">-80 356 068,6<span class="_ _0"></span>0 </div></div><div class="c x51 y16d w2b h1e"><div class="t m0 x1a h17 ya ff3 fs5 fc0 sc0 ls0 ws0">9 385 140,16 </div></div><div class="c x53 y16d w2c h1e"><div class="t m0 x4e h17 ya ff3 fs5 fc0 sc0 ls0 ws0">-54 690 794,0<span class="_ _0"></span>5 </div></div><div class="c x48 y16e w26 hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Wyemitowany <span class="_ _0"></span>kapitał podstawow<span class="_ _0"></span>y<span class="_ _4"></span> i z<span class="_ _0"></span>apasowy<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x4b y16e w27 hc"><div class="t m0 x1f hf y15f ff1 fs5 fc0 sc0 ls0 ws0">40 000 000,00<span class="_ _0"></span> </div></div><div class="c x4c y16e w28 hc"><div class="t m0 x1f hf y15f ff1 fs5 fc0 sc0 ls0 ws0">22 660 500,00<span class="_ _0"></span> </div></div><div class="c x4d y16e w29 hc"><div class="t m0 x5d hf y15f ff1 fs5 fc0 sc0 ls0 ws0">17 695 568,60<span class="_ _0"></span> </div></div><div class="c x4f y16e w2a hc"><div class="t m0 x5b hf y15f ff1 fs5 fc0 sc0 ls0 ws0">-80 356 068,60 </div></div><div class="c x51 y16e w2b hc"><div class="t m0 x5e hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y16e w2c hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y16f w26 h38"><div class="t m0 xc hf y170 ff4 fs5 fc0 sc0 ls0 ws0">Nadwyżka <span class="_ _0"></span>ceny emisyjnej powyżej wartoś<span class="_ _0"></span>ci <span class="ff1">nominalnej </span></div><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">udziałów<span class="ff1"> </span></div></div><div class="c x4b y16f w27 h38"><div class="t m0 x5e hf y172 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y16f w28 h38"><div class="t m0 x5e hf y172 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y16f w29 h38"><div class="t m0 x5f hf y172 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y16f w2a h38"><div class="t m0 x46 hf y172 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y16f w2b h38"><div class="t m0 x5e hf y172 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y16f w2c h38"><div class="t m0 xc hf y172 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y173 w26 h35"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Statutowy kap<span class="_ _0"></span>itał rezerwowy<span class="ff1"> </span></div></div><div class="c x4b y173 w27 h35"><div class="t m0 x5e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y173 w28 h35"><div class="t m0 x5e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y173 w29 h35"><div class="t m0 x5f hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y173 w2a h35"><div class="t m0 x46 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y173 w2b h35"><div class="t m0 x5e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y173 w2c h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y174 w26 h35"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Pozostałe kap<span class="_ _0"></span>itały rezerwowe<span class="ff1"> </span></div></div><div class="c x4b y174 w27 h35"><div class="t m0 x5a hf y15b ff1 fs5 fc0 sc0 ls0 ws0">103 359,60 </div></div><div class="c x4c y174 w28 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y174 w29 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y174 w2a h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y174 w2b h35"><div class="t m0 x5e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y174 w2c h35"><div class="t m0 xb hf y15b ff1 fs5 fc0 sc0 ls0 ws0">103 359,60 </div></div><div class="c x48 y175 w26 h35"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Zysk (s<span class="_ _0"></span>t<span class="_ _4"></span>rata) <span class="_ _0"></span>z <span class="_ _4"></span>lat ubi<span class="_ _0"></span>egłych<span class="ff1"> </span></div></div><div class="c x4b y175 w27 h35"><div class="t m0 x1c hf y15b ff1 fs5 fc0 sc0 ls0 ws0">-29 090 224,06<span class="_ _0"></span> </div></div><div class="c x4c y175 w28 h35"><div class="t m0 x1c hf y15b ff1 fs5 fc0 sc0 ls0 ws0">-18 845 848,28 </div></div><div class="c x4d y175 w29 h35"><div class="t m0 x5b hf y15b ff1 fs5 fc0 sc0 ls0 ws0">-15 756 517,60<span class="_ _0"></span> </div></div><div class="c x4f y175 w2a h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y175 w2b h35"><div class="t m0 xb hf y15b ff1 fs5 fc0 sc0 ls0 ws0">8 898 436,29<span class="_ _0"></span> </div></div><div class="c x53 y175 w2c h35"><div class="t m0 x5b hf y15b ff1 fs5 fc0 sc0 ls0 ws0">-54 794 153,65 </div></div><div class="c x48 y176 w26 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">Zysk (s<span class="_ _0"></span>t<span class="_ _4"></span>rata) <span class="_ _0"></span>net<span class="_ _4"></span>to </div></div><div class="c x4b y176 w27 h35"><div class="t m0 x2 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">-504 375,29 </div></div><div class="c x4c y176 w28 h35"><div class="t m0 x5a hf y15b ff1 fs5 fc0 sc0 ls0 ws0">307 366,80 </div></div><div class="c x4d y176 w29 h35"><div class="t m0 x1a hf y15b ff1 fs5 fc0 sc0 ls0 ws0">-289 695,38 </div></div><div class="c x4f y176 w2a h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y176 w2b h35"><div class="t m0 x5a hf y15b ff1 fs5 fc0 sc0 ls0 ws0">486 703,87 </div></div><div class="c x53 y176 w2c h35"><div class="t m0 x59 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x48 y137 w26 h36"><div class="t m0 xc h17 y15b ff2 fs5 fc0 sc0 ls0 ws0">ZOBOWIĄZANIA<span class="_ _0"></span> <span class="_ _4"></span>I<span class="_ _0"></span> <span class="_ _4"></span>REZ<span class="_ _0"></span>ER<span class="_ _4"></span>W<span class="_ _0"></span>Y<span class="ff3"> </span></div></div><div class="c x4b y137 w27 h36"><div class="t m0 x1a h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">8 454 389,58 </div></div><div class="c x4c y137 w28 h36"><div class="t m0 x1a h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">7 892 223,31 </div></div><div class="c x4d y137 w29 h36"><div class="t m0 x15 h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">2 592 801,31 </div></div><div class="c x4f y137 w2a h36"><div class="t m0 x1d h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">-3 046 342,32 </div></div><div class="c x51 y137 w2b h36"><div class="t m0 x5d h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">-30 320 040,3<span class="_ _0"></span>2 </div></div><div class="c x53 y137 w2c h36"><div class="t m0 x4e h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">-14 426 968,4<span class="_ _0"></span>4 </div></div><div class="c x48 y177 w26 hc"><div class="t m0 xc h17 y15f ff2 fs5 fc0 sc0 ls0 ws0">Zobowiązania dł<span class="_ _0"></span>ugoterminowe <span class="ff3"> </span></div></div><div class="c x4b y177 w27 hc"><div class="t m0 x54 h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">367 118,37 </div></div><div class="c x4c y177 w28 hc"><div class="t m0 x55 h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">19 681,64 </div></div><div class="c x4d y177 w29 hc"><div class="t m0 xc h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y177 w2a hc"><div class="t m0 xc h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y177 w2b hc"><div class="t m0 x5e hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y177 w2c hc"><div class="t m0 xc h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y178 w26 hc"><div class="t m0 xc hf y179 ff1 fs5 fc0 sc0 ls0 ws0">Rezerwy z <span class="_ _0"></span><span class="ff4">tytułu odroczonego podatku dochod<span class="_ _0"></span>owego<span class="ff1"> </span></span></div></div><div class="c x4b y178 w27 hc"><div class="t m0 x5a hf y179 ff1 fs5 fc0 sc0 ls0 ws0">367 118,37 </div></div><div class="c x4c y178 w28 hc"><div class="t m0 x44 hf y179 ff1 fs5 fc0 sc0 ls0 ws0">19 681,64 </div></div><div class="c x4d y178 w29 hc"><div class="t m0 xc hf y179 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y178 w2a hc"><div class="t m0 xc hf y179 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y178 w2b hc"><div class="t m0 x5e hf y179 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y178 w2c hc"><div class="t m0 xc hf y179 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y17a w26 h39"><div class="t m0 xc hf y17b ff4 fs5 fc0 sc0 ls0 ws0">Rezerwy d<span class="_ _0"></span>ługoterminowe z<span class="ff1"> </span>tytułu św<span class="_ _0"></span>iadczeń pracowni-</div><div class="t m0 xc hf y17c ff1 fs5 fc0 sc0 ls0 ws0">czych </div></div><div class="c x4b y17a w27 h39"><div class="t m0 xc hf y17d ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y17a w28 h39"><div class="t m0 xc hf y17d ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y17a w29 h39"><div class="t m0 xc hf y17d ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y17a w2a h39"><div class="t m0 xc hf y17d ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y17a w2b h39"><div class="t m0 x5e hf y17d ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y17a w2c h39"><div class="t m0 xc hf y17d ff1 fs5 fc0 sc0 ls0 ws0">  </div></div></div><div class="pi" ></div></div><div id="pfa" class="pf w20 h32" ><div class="pc pca w20 h32"><img class="bi x47 y14d w21 h33" alt="" 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class="c x48 y14e w7 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x49 y14e w22 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y14f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y150 w24 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x4a y150 w25 hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">10<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y151 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y17e w26 h36"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Inne rezerwy <span class="_ _0"></span>długoterminowe<span class="ff1"> </span></div></div><div class="c x4b y17e w27 h36"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y17e w28 h36"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y17e w29 h36"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y17e w2a h36"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y17e w2b h36"><div class="t m0 x5e hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y17e w2c h36"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y17f w26 h35"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Pożyczki i <span class="_ _0"></span>kredyty<span class="ff1"> </span></div></div><div class="c x4b y17f w27 h35"><div class="t m0 x5e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y17f w28 h35"><div class="t m0 x5e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y17f w29 h35"><div class="t m0 x5f hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y17f w2a h35"><div class="t m0 x46 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y17f w2b h35"><div class="t m0 x5e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y17f w2c h35"><div class="t m0 x5f hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y180 w26 h35"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Dłużne papier<span class="_ _0"></span>y wartościowe<span class="ff1"> </span></div></div><div class="c x4b y180 w27 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y180 w28 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y180 w29 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y180 w2a h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y180 w2b h35"><div class="t m0 x5e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y180 w2c h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y181 w26 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">Leasing </div></div><div class="c x4b y181 w27 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y181 w28 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y181 w29 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y181 w2a h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y181 w2b h35"><div class="t m0 x5e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y181 w2c h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y182 w26 h35"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Inne zobowiąz<span class="_ _0"></span>ania niefinansowe<span class="ff1"> </span></div></div><div class="c x4b y182 w27 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y182 w28 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y182 w29 h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y182 w2a h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y182 w2b h35"><div class="t m0 x5e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y182 w2c h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y183 w26 h35"><div class="t m0 xc h17 y15b ff2 fs5 fc0 sc0 ls0 ws0">Zobowiązania k<span class="_ _0"></span>rótkoterminowe <span class="ff3"> </span></div></div><div class="c x4b y183 w27 h35"><div class="t m0 x1a h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">8 087 271,21 </div></div><div class="c x4c y183 w28 h35"><div class="t m0 x1a h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">7 872 541,67 </div></div><div class="c x4d y183 w29 h35"><div class="t m0 x15 h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">2 367 382,60 </div></div><div class="c x4f y183 w2a h35"><div class="t m0 x1d h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">-3 046 342,32 </div></div><div class="c x51 y183 w2b h35"><div class="t m0 x5d h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">-30 320 040,3<span class="_ _0"></span>2 </div></div><div class="c x53 y183 w2c h35"><div class="t m0 x4e h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">-15 039 187,1<span class="_ _0"></span>6 </div></div><div class="c x48 y184 w26 hc"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Rezerwy b<span class="_ _0"></span>ieżące z<span class="ff1"> </span>tytułu świadczeń pr<span class="_ _0"></span>acowniczych<span class="ff1"> </span></div></div><div class="c x4b y184 w27 hc"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y184 w28 hc"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y184 w29 hc"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y184 w2a hc"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y184 w2b hc"><div class="t m0 x5e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y184 w2c hc"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y185 w26 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">Inne <span class="ff4">rezerwy <span class="_ _0"></span>bieżące<span class="ff1"> </span></span></div></div><div class="c x4b y185 w27 hc"><div class="t m0 x5a hf y15f ff1 fs5 fc0 sc0 ls0 ws0">102 862,04 </div></div><div class="c x4c y185 w28 hc"><div class="t m0 x44 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">39 561,34 </div></div><div class="c x4d y185 w29 hc"><div class="t m0 xb hf y15f ff1 fs5 fc0 sc0 ls0 ws0">160 603,32 </div></div><div class="c x4f y185 w2a hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y185 w2b hc"><div class="t m0 x5e hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y185 w2c hc"><div class="t m0 xb hf y15f ff1 fs5 fc0 sc0 ls0 ws0">303 026,70 </div></div><div class="c x48 y186 w26 hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Pożyczki i <span class="_ _0"></span>kredyty<span class="ff1"> </span></div></div><div class="c x4b y186 w27 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y186 w28 hc"><div class="t m0 xb hf y15f ff1 fs5 fc0 sc0 ls0 ws0">1 014 160,88<span class="_ _5"></span> </div></div><div class="c x4d y186 w29 hc"><div class="t m0 x52 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">1 129 037,37<span class="_ _0"></span> </div></div><div class="c x4f y186 w2a hc"><div class="t m0 x15 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">-1 129 037,37 </div></div><div class="c x51 y186 w2b hc"><div class="t m0 x1c hf y15f ff1 fs5 fc0 sc0 ls0 ws0">-26 939 146,82<span class="_ _0"></span> </div></div><div class="c x53 y186 w2c hc"><div class="t m0 x5b hf y15f ff1 fs5 fc0 sc0 ls0 ws0">-25 924 985,94 </div></div><div class="c x48 y187 w26 hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Dłużne papier<span class="_ _0"></span>y wartościowe<span class="ff1"> </span></div></div><div class="c x4b y187 w27 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y187 w28 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y187 w29 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y187 w2a hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y187 w2b hc"><div class="t m0 x5e hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y187 w2c hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y188 w26 h36"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">Leasing </div></div><div class="c x4b y188 w27 h36"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y188 w28 h36"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y188 w29 h36"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y188 w2a h36"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y188 w2b h36"><div class="t m0 x5e hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y188 w2c h36"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y189 w26 hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Inne zobowiąz<span class="_ _0"></span>ania finansowe<span class="ff1"> </span></div></div><div class="c x4b y189 w27 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y189 w28 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y189 w29 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y189 w2a hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y189 w2b hc"><div class="t m0 x5e hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y189 w2c hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y18a w26 h3a"><div class="t m0 xc hf y18b ff4 fs5 fc0 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania z tytułu dostaw i usług or<span class="_ _0"></span>az pozostałe zobo-</div><div class="t m0 xc hf y18c ff4 fs5 fc0 sc0 ls0 ws0">wiązania<span class="ff1"> </span></div></div><div class="c x4b y18a w27 h3a"><div class="t m0 x5a hf y18d ff1 fs5 fc0 sc0 ls0 ws0">220 267,51 </div></div><div class="c x4c y18a w28 h3a"><div class="t m0 xb hf y18d ff1 fs5 fc0 sc0 ls0 ws0">1 847 724,11<span class="_ _5"></span> </div></div><div class="c x4d y18a w29 h3a"><div class="t m0 xb hf y18d ff1 fs5 fc0 sc0 ls0 ws0">688 563,29 </div></div><div class="c x4f y18a w2a h3a"><div class="t m0 x15 hf y18d ff1 fs5 fc0 sc0 ls0 ws0">-1 917 304,95 </div></div><div class="c x51 y18a w2b h3a"><div class="t m0 x1a hf y18d ff1 fs5 fc0 sc0 ls0 ws0">-3 380 893,50 </div></div><div class="c x53 y18a w2c h3a"><div class="t m0 x15 hf y18d ff1 fs5 fc0 sc0 ls0 ws0">-2 541 643,54 </div></div><div class="c x48 y18e w26 h3b"><div class="t m0 xc hf y18f ff4 fs5 fc0 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania z tytułu ubezpieczeń społ<span class="_ _0"></span>ecznych i  podat-</div><div class="t m0 xc hf y190 ff4 fs5 fc0 sc0 ls0 ws0">ków innych niż<span class="_ _0"></span> dochodowy<span class="ff1"> </span></div></div><div class="c x4b y18e w27 h3b"><div class="t m0 xb hf y18d ff1 fs5 fc0 sc0 ls0 ws0">7 747 206,13<span class="_ _0"></span> </div></div><div class="c x4c y18e w28 h3b"><div class="t m0 xb hf y18d ff1 fs5 fc0 sc0 ls0 ws0">4 941 127,16<span class="_ _5"></span> </div></div><div class="c x4d y18e w29 h3b"><div class="t m0 xb hf y18d ff1 fs5 fc0 sc0 ls0 ws0">539 585,20 </div></div><div class="c x4f y18e w2a h3b"><div class="t m0 xc hf y18d ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y18e w2b h3b"><div class="t m0 x5e hf y18d ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y18e w2c h3b"><div class="t m0 x5d hf y18d ff1 fs5 fc0 sc0 ls0 ws0">13 227 918,49<span class="_ _0"></span> </div></div><div class="c x48 y191 w26 h35"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania z tytułu wynagrodzeń<span class="ff1"> </span></div></div><div class="c x4b y191 w27 h35"><div class="t m0 x44 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">16 935,53 </div></div><div class="c x4c y191 w28 h35"><div class="t m0 x44 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">29 968,18 </div></div><div class="c x4d y191 w29 h35"><div class="t m0 x5c hf y15b ff1 fs5 fc0 sc0 ls0 ws0">10 196,74 </div></div><div class="c x4f y191 w2a h35"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y191 w2b h35"><div class="t m0 x5e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y191 w2c h35"><div class="t m0 x5c hf y15b ff1 fs5 fc0 sc0 ls0 ws0">57 100,45 </div></div><div class="c x48 y192 w26 h3c"><div class="t m0 xc hf y193 ff4 fs5 fc0 sc0 ls0 ws0">w tym: zobow<span class="_ _0"></span>iązania dotyczące podatku d<span class="_ _0"></span>ochodowego<span class="ff1"> </span></div></div><div class="c x4b y192 w27 h3c"><div class="t m0 xc hf y193 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y192 w28 h3c"><div class="t m0 xc hf y193 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y192 w29 h3c"><div class="t m0 xc hf y193 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y192 w2a h3c"><div class="t m0 xc hf y193 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y192 w2b h3c"><div class="t m0 x5e hf y193 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y192 w2c h3c"><div class="t m0 xc hf y193 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y194 w26 h35"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Dotacje rządow<span class="_ _0"></span>e<span class="ff1"> </span></div></div><div class="c x4b y194 w27 h35"><div class="t m0 xc h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y194 w28 h35"><div class="t m0 xc h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y194 w29 h35"><div class="t m0 xc h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y194 w2a h35"><div class="t m0 xc h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y194 w2b h35"><div class="t m0 x5e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y194 w2c h35"><div class="t m0 xc h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y195 w26 h3d"><div class="t m0 xc h17 yce ff3 fs5 fc0 sc0 ls0 ws0">Pasywa klasyfik<span class="_ _0"></span>owane jako przeznaczo<span class="_ _0"></span>n<span class="_ _4"></span>e do<span class="_ _0"></span> <span class="_ _4"></span>z<span class="_ _0"></span>b<span class="_ _4"></span>ycia </div></div><div class="c x4b y195 w27 h3d"><div class="t m0 xc h17 yce ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4c y195 w28 h3d"><div class="t m0 xc h17 yce ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4d y195 w29 h3d"><div class="t m0 xc h17 yce ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4f y195 w2a h3d"><div class="t m0 xc h17 yce ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x51 y195 w2b h3d"><div class="t m0 x5e hf yce ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x53 y195 w2c h3d"><div class="t m0 xc h17 yce ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y196 w26 h1e"><div class="t m0 xc h37 ya ff9 fs5 fc0 sc0 ls0 ws0">P A S Y W A <span class="_ _0"></span>  R A Z E M </div></div><div class="c x4b y196 w27 h1e"><div class="t m0 x17 h37 ya ff9 fs5 fc0 sc0 ls0 ws0">18 963 149,83 </div></div><div class="c x4c y196 w28 h1e"><div class="t m0 x17 h37 ya ff9 fs5 fc0 sc0 ls0 ws0">12 014 241,83 </div></div><div class="c x4d y196 w29 h1e"><div class="t m0 x15 h37 ya ff9 fs5 fc0 sc0 ls0 ws0">4 242 156,93<span class="_ _0"></span> </div></div><div class="c x4f y196 w2a h1e"><div class="t m0 x4e h37 ya ff9 fs5 fc0 sc0 ls0 ws0">-83 402 410,<span class="_ _0"></span>9<span class="_ _4"></span>2 </div></div><div class="c x51 y196 w2b h1e"><div class="t m0 x5d h37 ya ff9 fs5 fc0 sc0 ls0 ws0">-21 421 604,<span class="_ _0"></span>0<span class="_ _4"></span>3 </div></div><div class="c x53 y196 w2c h1e"><div class="t m0 x31 h37 ya ff9 fs5 fc0 sc0 ls0 ws0">-69 604 466,<span class="_ _0"></span>3<span class="_ _4"></span>6 </div></div></div><div class="pi" ></div></div><div id="pfb" class="pf w4 ha" ><div class="pc pcb w4 ha"><img class="bi x2 y21 w5 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">11<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h13 y71 ff3 fs9 fc4 sc0 ls1 ws0">11.<span class="ff5 ls0"> <span class="_ _30"></span><span class="ff2">Informacja o k<span class="_ _0"></span>ontynuacji działalno<span class="_ _0"></span>ś<span class="_ _4"></span>ci spółki<span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 ya8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y197 ff4 fs0 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _2e"> </span>finansowe <span class="_ _1d"> </span>spółki <span class="_ _1d"> </span>zostało <span class="_ _1d"> </span>sporządzone <span class="_ _2e"> </span>przy <span class="_ _31"> </span>założeniu <span class="_ _2e"> </span>kontynuacji <span class="_ _2e"> </span>dzia<span class="_ _4"></span>łalności <span class="_ _2e"> </span>gospodarczej <span class="_ _2e"> </span>przez <span class="_ _1d"> </span>spół<span class="_ _4"></span>kę </div><div class="t m0 x1 h2 y198 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ff4">niezmienionej formie i zakresie przez okres co najmniej 12 miesięcy od dnia, na który<span class="_ _0"></span> <span class="_ _4"></span>sporządzono sprawozdanie finansowe.<span class="ff3"> <span class="_ _4"></span> </span></span></div><div class="t m0 x1 h14 y199 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y19a ff4 fs0 fc0 sc0 ls0 ws0">Począwszy od <span class="_ _0"></span>2020 <span class="_ _0"></span>rok<span class="_ _4"></span>u, <span class="_ _0"></span>Zarząd Spółki pod<span class="_ _0"></span>jął<span class="_ _4"></span> <span class="_ _0"></span>szereg istotn<span class="_ _5"></span>ych działań <span class="_ _0"></span>mających na <span class="_ _0"></span>celu restrukturyzację <span class="_ _0"></span>przedsiębiorstwa. Dzi<span class="lsf">ęki </span></div><div class="t m0 x1 h2 y19b ff4 fs0 fc0 sc0 ls0 ws0">strategicznemu <span class="_ _0"></span>wsparciu <span class="_ _0"></span>międzynarodowego <span class="_ _0"></span>inwestora <span class="_ _0"></span>branżowego, <span class="_ _0"></span>Zarząd <span class="_ _0"></span>istotnie <span class="_ _0"></span>zmniejszył <span class="_ _0"></span>zadłużenie <span class="_ _0"></span>Spółki <span class="_ _0"></span>oraz <span class="_ _0"></span>całej <span class="_ _0"></span>Grupy </div><div class="t m0 x1 h2 y19c ff1 fs0 fc0 sc0 ls10 ws0">Ka<span class="ff4 ls0">pitałowej oraz podjął działania mające na celu poprawę<span class="_ _0"></span> <span class="_ _4"></span>rentown<span class="_ _5"></span>ości. <span class="_ _4"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y19d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y19e ff4 fs0 fc0 sc0 ls0 ws0">Wraz z zakończonym procesem przeglądu opcji strategi<span class="_ _0"></span>c<span class="_ _4"></span>znych: <span class="ff1"> </span></div><div class="t m0 x1 h2 y19f ff4 fs0 fc0 sc0 ls0 ws0">1) sytuacja majątkowo<span class="ff1">-</span>kapitałowa<span class="ff1"> </span>Spółki i<span class="ff1"> </span>Grupy Kapitałowej została w pełni ustabilizowana i zabezpieczona; <span class="ff1"> </span></div><div class="t m0 x1 h2 y1a0 ff4 fs0 fc0 sc0 ls0 ws0">2) <span class="_ _23"></span>Grupa <span class="_ _23"></span>Kapitałowa <span class="_ _23"></span>stała <span class="_ _23"></span>się <span class="_ _23"></span>częścią <span class="_ _23"></span>wiodącej <span class="_ _23"></span>na <span class="_ _23"></span>świecie <span class="_ _23"></span>grupy <span class="_ _23"></span>(Gi <span class="_ _24"></span>Group <span class="_ _23"></span>Holding) <span class="_ _23"></span>oferującej <span class="_ _23"></span>usługi <span class="_ _23"></span>na <span class="_ _23"></span>globalnym <span class="_ _23"></span>rynku <span class="_ _23"></span>HR, </div><div class="t m0 x1 h2 y1a1 ff4 fs0 fc0 sc0 ls0 ws0">otrzymała <span class="_ _23"></span>zatem <span class="_ _4"></span>strategiczne <span class="_ _23"></span>i <span class="_ _4"></span>biznesowe <span class="_ _23"></span>wsparcie <span class="_ _4"></span>dla <span class="_ _23"></span>dalszego <span class="_ _23"></span>rozwoju <span class="_ _4"></span>w <span class="_ _23"></span>Polsce <span class="_ _23"></span>i <span class="_ _4"></span>regionie <span class="_ _4"></span>Europy <span class="_ _23"></span>Środkowo<span class="ff1">-Wsc<span class="_ _4"></span>hodniej.<span class="_ _0"></span> <span class="_ _23"></span>Gi </span></div><div class="t m0 x1 h2 y1a2 ff1 fs0 fc0 sc0 ls0 ws0">Group <span class="_ _23"></span>Hold<span class="ff4">ing <span class="_ _23"></span>posiada <span class="_ _4"></span>niezbędne <span class="_ _23"></span>zasoby <span class="_ _23"></span>oraz <span class="_ _23"></span>jest <span class="_ _23"></span>w <span class="_ _23"></span>stanie <span class="_ _4"></span>udzielić <span class="_ _23"></span>i <span class="_ _23"></span>udzieli <span class="_ _23"></span>wsparcia <span class="_ _23"></span>w <span class="_ _23"></span>przypadk<span class="_ _0"></span>u <span class="_ _23"></span>potencjalnych <span class="_ _23"></span>problemów </span></div><div class="t m0 x1 h2 y1a3 ff4 fs0 fc0 sc0 ls0 ws0">finansowych <span class="_ _4"></span>Gi <span class="_ _4"></span>Gro<span class="_ _4"></span>up <span class="_ _4"></span>Poland <span class="_ _4"></span>S.A. <span class="_ _23"></span>lub <span class="_ _4"></span>jej <span class="_ _4"></span>spółek <span class="_ _23"></span>zależnych<span class="_ _5"></span> <span class="_ _4"></span>w<span class="_ _4"></span> <span class="_ _4"></span>celu <span class="_ _4"></span>umożliwienia <span class="_ _23"></span>im <span class="_ _4"></span>wywiązywania <span class="_ _4"></span>się <span class="_ _23"></span>z <span class="_ _4"></span>zobowiązań <span class="_ _4"></span>w <span class="_ _23"></span>miarę <span class="_ _4"></span>ich </div><div class="t m0 x1 h2 y1a4 ff1 fs0 fc0 sc0 ls0 ws0">przypadania. </div><div class="t m0 x1 h2 y1a5 ff4 fs0 fc0 sc0 ls0 ws0">Pomimo  wystąpienia  wielu  zdarzeń  poprawiających  sytuację  majątkową  Spółki  oraz  Grupy  Kapitałowej,  w  dacie  publik<span class="_ _0"></span>acji </div><div class="t m0 x1 h2 y1a6 ff4 fs0 fc0 sc0 ls0 ws0">niniejszego <span class="_ _21"> </span>sprawozdania <span class="_ _25"> </span>fina<span class="_ _4"></span>nsowe<span class="_ _0"></span>go <span class="_ _21"> </span>występuje <span class="_ _21"> </span>jednak <span class="_ _21"> </span>pewne <span class="_ _25"> </span>ryzy<span class="_ _4"></span>ko <span class="_ _25"> </span>związane <span class="_ _21"> </span>z <span class="_ _21"> </span>trwającymi <span class="_ _21"> </span>sporami <span class="_ _21"> </span>z <span class="_ _25"> </span>mniejszościowymi </div><div class="t m0 x1 h2 y1a7 ff4 fs0 fc0 sc0 ls0 ws0">akcjonariuszami <span class="_ _0"></span>Spółki,<span class="ff1"> <span class="_ _0"></span><span class="ff4">które <span class="_ _0"></span>utrudniają <span class="_ _0"></span>realizację<span class="_ _5"></span> <span class="_ _0"></span>istotnych <span class="_ _0"></span>z <span class="_ _0"></span>punktu <span class="_ _0"></span>widzenia <span class="_ _0"></span>Spółki <span class="_ _0"></span>i <span class="_ _0"></span>Grupy <span class="_ _0"></span>Kapitałowej <span class="_ _0"></span>działań. <span class="_ _0"></span>W <span class="_ _0"></span>opinii <span class="_ _0"></span>Zarządu<span class="_ _0"></span> </span></span></div><div class="t m0 x1 h2 y1a8 ff4 fs0 fc0 sc0 ls0 ws0">okoliczność <span class="_ _2d"> </span>ta <span class="_ _2e"> </span>nie<span class="_ _0"></span> <span class="_ _2e"> </span>wskazuje <span class="_ _2d"> </span>jednak <span class="_ _2d"> </span>n<span class="_ _4"></span>a <span class="_ _2d"> </span>istnienie <span class="_ _2d"> </span>istotnej <span class="_ _2e"> </span>niepewności, <span class="_ _2d"> </span>która <span class="_ _2d"> </span>może <span class="_ _2d"> </span>budzić <span class="_ _2e"> </span>wątpliwości <span class="_ _2d"> </span>co <span class="_ _2e"> </span>do <span class="_ _2d"> </span>możliwości </div><div class="t m0 x1 h2 y1a9 ff4 fs0 fc0 sc0 ls0 ws0">kontynuowania działalności przez Spółkę i Grupę Kapitałową, ponieważ: <span class="ff1"> </span></div><div class="t m0 xa h30 y1aa ff1 fs0 fc0 sc0 ls0 ws0">(i)<span class="ff8"> <span class="_ _2c"> </span><span class="ff4">prow<span class="_ _0"></span>adzone spory <span class="_ _0"></span>opisane w <span class="_ _0"></span>niniejszym Raporcie <span class="_ _0"></span>nie mają <span class="_ _0"></span>bezpośredniego <span class="_ _0"></span>przełożenia na <span class="_ _0"></span>d<span class="_ _4"></span>ziałaln<span class="_ _5"></span>ość operacyjn<span class="_ _0"></span>ą spółki. </span></span></div><div class="t m0 x61 h2 y1ab ff4 fs0 fc0 sc0 ls0 ws0">Oznacza <span class="_ _0"></span>to, <span class="_ _0"></span>że <span class="_ _0"></span>mim<span class="_ _0"></span>o <span class="_ _0"></span>określonej <span class="_ _0"></span>niepewności <span class="_ _0"></span>pra<span class="_ _0"></span>w<span class="_ _4"></span>nej <span class="_ _3"></span>w <span class="_ _0"></span>otoczeniu <span class="_ _0"></span>organizacyjnym <span class="_ _0"></span>spółki, <span class="_ _0"></span>fak<span class="_ _0"></span>t <span class="_ _0"></span>prowadzonych <span class="_ _0"></span>sporów </div><div class="t m0 x61 h2 y1ac ff4 fs0 fc0 sc0 ls0 ws0">pomiędzy <span class="_ _32"> </span>akcjonariuszami <span class="_ _32"> </span>oraz <span class="_ _32"> </span>fakt <span class="_ _32"> </span>zaskarżania <span class="_ _32"> </span>niektórych <span class="_ _32"> </span>uchwał <span class="_ _32"> </span>Walnego <span class="_ _32"> </span>zgromadzenia <span class="_ _32"> </span>przez <span class="_ _32"> </span>kilku </div><div class="t m0 x61 h2 y1ad ff4 fs0 fc0 sc0 ls0 ws0">mniejszościowych <span class="_ _0"></span>akcjonariuszy, nie<span class="_ _0"></span> przekłada <span class="_ _0"></span>się n<span class="_ _5"></span>a <span class="_ _0"></span>generowanie negatywn<span class="_ _5"></span>ych wy<span class="_ _0"></span>ników finansowych <span class="_ _0"></span>przez <span class="_ _0"></span>spół<span class="_ _4"></span>kę.<span class="_ _0"></span> </div><div class="t m0 x61 h2 y1ae ff4 fs0 fc0 sc0 ls0 ws0">Jednocześnie <span class="_ _0"></span>Zarząd nie <span class="_ _0"></span>od<span class="_ _4"></span>notowuje<span class="_ _0"></span> sygnałów ze <span class="_ _0"></span>strony większościowego <span class="_ _0"></span>akcjo<span class="_ _4"></span>nariu<span class="_ _0"></span>sz<span class="_ _4"></span>a, <span class="_ _0"></span>które mogłyby <span class="_ _0"></span>wskazywać </div><div class="t m0 x61 h2 y1af ff4 fs0 fc0 sc0 ls0 ws0">na możliwość nie wykonania przez niego Umowy Inwestycyjnej oraz Umowy Finan<span class="_ _0"></span>sowania; <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1b0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h30 y1b1 ff1 fs0 fc0 sc0 ls0 ws0">(ii)<span class="ff8"> <span class="_ _1d"> </span><span class="ff4">Zarząd <span class="_ _0"></span>Spółki ora<span class="_ _0"></span>z <span class="_ _0"></span>zarządy <span class="_ _0"></span>poszczególnych <span class="_ _0"></span>spółek <span class="_ _0"></span>zależnych, <span class="_ _0"></span>podejmują <span class="_ _0"></span>liczne <span class="_ _0"></span>działania <span class="_ _0"></span>restrukturyzacyjne, <span class="_ _0"></span>mające <span class="_ _0"></span>n <span class="_ _0"></span>celu </span></span></div><div class="t m0 x61 h2 y1b2 ff4 fs0 fc0 sc0 ls0 ws0">zwiększenie <span class="_ _21"> </span>jakości  świa<span class="_ _5"></span>dczonych  u<span class="_ _0"></span>sł<span class="_ _4"></span>ug <span class="_ _21"> </span>oraz <span class="_ _21"> </span>ich  rentowności, <span class="_ _21"> </span>w  tym <span class="_ _21"> </span>w <span class="_ _21"> </span>szczególności  podjęt<span class="_ _5"></span>o <span class="_ _21"> </span>szereg  działań </div><div class="t m0 x61 h2 y1b3 ff4 fs0 fc0 sc0 ls0 ws0">optymalizacyjnych polegającyc<span class="ff1">h na:  </span></div><div class="t m0 x1 h2 y1b4 ff4 fs0 fc0 sc0 ls0 ws0">1) likwidacji nierentownych segmentów działaln<span class="_ _0"></span>oś<span class="_ _4"></span>ci; <span class="ff1"> </span></div><div class="t m0 x1 h2 y1b5 ff4 fs0 fc0 sc0 ls0 ws0">2) likwidacji podmiotów z Grupy, których<span class="_ _5"></span> dalsze istnienie nie posiadało uzasadnienia biznesowego; <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1b6 ff4 fs0 fc0 sc0 ls0 ws0">3) stworzeniu nowych struktur organizacyjnych,<span class="_ _5"></span> adekwatnych do potrzeb biznesowych różnorodnego rynku w branży HR. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1b7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h30 y1b8 ff1 fs0 fc0 sc0 ls0 ws0">(iii)<span class="ff8"> <span class="_ _25"></span><span class="ff4">W <span class="_ _0"></span>dniu 17.04.<span class="_ _0"></span>2<span class="_ _4"></span>023 <span class="_ _0"></span>r. Komisja <span class="_ _0"></span>Nadzoru Fin<span class="_ _0"></span>ansowego zatwierdziła prospek<span class="_ _0"></span>t emisyjny <span class="_ _0"></span>akcji serii <span class="_ _0"></span>X. Na <span class="_ _0"></span>jego podstawie<span class="_ _0"></span> został </span></span></div><div class="t m0 x61 h2 y1b9 ff4 fs0 fc0 sc0 ls0 ws0">przeprowadzony <span class="_ _2e"> </span>proces <span class="_ _1d"> </span>emisji <span class="_ _2e"> </span>akcji <span class="_ _1d"> </span>serii <span class="_ _1d"> </span>X, <span class="_ _1d"> </span>w <span class="_ _2e"> </span>wyniku <span class="_ _1d"> </span>którego <span class="_ _1d"> </span>kapitał <span class="_ _2e"> </span>zakładowy <span class="_ _1d"> </span>Spółki <span class="_ _1d"> </span>został <span class="_ _1d"> </span>skutecznie </div><div class="t m0 x61 h2 y98 ff4 fs0 fc0 sc0 ls0 ws0">podwyższony. <span class="_ _0"></span> <span class="_ _0"></span>K<span class="_ _4"></span>olejn<span class="_ _0"></span>o, w <span class="_ _0"></span>dniu 28.05.2024 <span class="_ _0"></span>r. <span class="_ _0"></span>Komisja Nadzoru <span class="_ _0"></span>Finansowego <span class="_ _0"></span>zatwierdziła <span class="_ _0"></span>pros<span class="_ _4"></span>pekt<span class="_ _0"></span> emisyjny <span class="_ _0"></span>akcji <span class="_ _0"></span>serii </div><div class="t m0 x61 h2 y1ba ff4 fs0 fc0 sc0 ls0 ws0">Z, <span class="_ _0"></span>a <span class="_ _0"></span>w <span class="_ _0"></span>wyniku <span class="_ _0"></span>zakończonej <span class="_ _0"></span>emisji <span class="_ _0"></span>kapitał <span class="_ _0"></span>zakładowy <span class="_ _0"></span>Spółki <span class="_ _0"></span>uległ <span class="_ _0"></span>kolejnemu <span class="_ _0"></span>podwyższeniu. <span class="_ _0"></span>Ponadto, <span class="_ _0"></span>w <span class="_ _0"></span>dniu <span class="_ _0"></span>2 <span class="_ _0"></span>grudnia </div><div class="t m0 x61 h2 y1bb ff4 fs0 fc0 sc0 ls0 ws0">2024 <span class="_ _4"></span>r. <span class="_ _23"></span>podjęt<span class="_ _0"></span>a <span class="_ _23"></span>została <span class="_ _4"></span>uchwała <span class="_ _23"></span>(„Uchwała<span class="_ _0"></span> <span class="_ _23"></span>Emisyjna <span class="_ _4"></span>Akcji <span class="_ _4"></span>Se<span class="_ _4"></span>rii <span class="_ _4"></span>AA”), <span class="_ _4"></span>na <span class="_ _23"></span>podst<span class="_ _0"></span>awie <span class="_ _23"></span>której <span class="_ _4"></span>kapitał <span class="_ _4"></span>zakładowy <span class="_ _23"></span>Spółki </div><div class="t m0 x61 h2 y1bc ff4 fs0 fc0 sc0 ls0 ws0">zostanie <span class="_ _0"></span>ponownie podwyższony. <span class="_ _0"></span>Podwyższenie, o <span class="_ _0"></span>którym mowa, <span class="_ _0"></span>dokona się <span class="_ _0"></span>w drodze <span class="_ _0"></span>emisji n<span class="_ _5"></span>owych <span class="_ _0"></span>akcji zwykłych </div><div class="t m0 x61 h2 y1bd ff4 fs0 fc0 sc0 ls0 ws0">na <span class="_ _2d"> </span>okaziciela <span class="_ _2d"> </span>serii <span class="_ _2d"> </span>AA. <span class="_ _2d"> </span>Jest <span class="_ _2d"> </span>to <span class="_ _2d"> </span>kolejny <span class="_ _2d"> </span>istotny <span class="_ _2d"> </span>krok <span class="_ _2e"> </span>w <span class="_ _2d"> </span>kierunku <span class="_ _2d"> </span>zakończenia <span class="_ _2d"> </span>procesu <span class="_ _2d"> </span>podwyższ<span class="_ _4"></span>en<span class="_ _0"></span>ia <span class="_ _2e"> </span>kapitału </div><div class="t m0 x61 h2 y1be ff4 fs0 fc0 sc0 ls0 ws0">zakładowego <span class="_ _4"></span>Spółki <span class="_ _4"></span>i <span class="_ _4"></span>jeszcze <span class="_ _4"></span>większego <span class="_ _4"></span>wzmocnienia <span class="_ _4"></span>pozycji <span class="_ _4"></span>f<span class="_ _4"></span>inan<span class="_ _0"></span>sowej <span class="_ _23"></span>Spółki <span class="_ _4"></span>oraz <span class="_ _4"></span>Grupy <span class="_ _4"></span>Kapitałowej. <span class="_ _4"></span>Powyższe </div><div class="t m0 x61 h2 y1bf ff4 fs0 fc0 sc0 ls0 ws0">stanowi potwierdzenie zaangażowania Gi <span class="_ _4"></span>Grou<span class="_ _0"></span>p <span class="_ _4"></span>Holding SpA w <span class="_ _4"></span>budowę<span class="_ _0"></span> <span class="_ _4"></span>i rozwój Spółki oraz jej <span class="_ _4"></span>Grupy<span class="_ _0"></span> <span class="_ _4"></span>Kapitałowej. </div><div class="t m0 x61 h2 y1c0 ff1 fs0 fc0 sc0 ls0 ws0">Jednak <span class="_ _4"></span>postanowieniem <span class="_ _23"></span><span class="ff4">z <span class="_ _23"></span>dnia <span class="_ _4"></span>14 <span class="_ _23"></span>stycznia <span class="_ _4"></span>2025 <span class="_ _4"></span>r. <span class="_ _23"></span>Sąd <span class="_ _23"></span>Okrę<span class="_ _0"></span>gowy <span class="_ _23"></span>w <span class="_ _23"></span>Warszawie <span class="_ _4"></span>udzielił <span class="_ _23"></span>zabe<span class="_ _0"></span>zpieczenia <span class="_ _23"></span>roszczenia </span></div><div class="t m0 x61 h2 y1c1 ff4 fs0 fc0 sc0 ls0 ws0">wniesionego <span class="_ _0"></span>przez mniejszościowego akcjonariusza <span class="_ _0"></span>Spółki poprzez <span class="_ _0"></span>wstrzymanie wykonania Uchwały <span class="_ _0"></span>Emisyjnej Ak<span class="_ _0"></span>c<span class="_ _4"></span>ji </div><div class="t m0 x61 h2 y1c2 ff4 fs0 fc0 sc0 ls0 ws0">Serii <span class="_ _25"> </span>AA <span class="_ _25"> </span>i <span class="_ _25"> </span>tym<span class="_ _0"></span> <span class="_ _21"> </span>samym<span class="_ _5"></span> <span class="_ _25"> </span>obecnie <span class="_ _25"> </span>nie<span class="_ _0"></span> <span class="_ _25"> </span>m<span class="_ _4"></span>oże<span class="_ _0"></span> <span class="_ _21"> </span>ona <span class="_ _24"> </span>zostać <span class="_ _25"> </span>wykonana <span class="_ _24"> </span>p<span class="_ _4"></span>rzez <span class="_ _25"> </span>Spółkę. <span class="_ _25"> </span>Wskazane <span class="_ _25"> </span>postan<span class="_ _0"></span>owienie <span class="_ _25"> </span>nie <span class="_ _25"> </span>jest </div><div class="t m0 x61 h2 y1c3 ff1 fs0 fc0 sc0 ls0 ws0">prawomocne. </div><div class="t m0 x1 h2 y1c4 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _2f"> </span> </div></div></div><div class="pi" ></div></div><div id="pfc" class="pf w4 ha" ><div class="pc pcc w4 ha"><img class="bi xb y21 wc hb" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABAEAAAYWCAIAAABdrSdFAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzdf3SU5YHo8SfpyLRCHCtQMEwtatRmEa6LNbQil9Gs3LYudNdzaMvl3NrdwjndW8pa2vpjazfQs6zirpyW4rZd0j3SXRqrV3oai+4FQ4dD/UFKOUhELhKE6xmoCilOA3gH7bz3j+nNzp0EiEnAhPl8/sq8886bN0+Sc97vPO+8b0UUReH/d/zEW6//7lg454wfdWEAAICyF+u+6PXfHb/0qyvPvR81Wn2P3zcAAFQaAgAA0AAAAIAGAAAANAAAAKABAAAADQAAAAwasQHeXGVF8qILrq9JhhD+9JorCgtHX3D+od8dL3z9THvmt0ffbMu8/mr22KHO434BAAAwJBtgYnL09A9/6FOTr/yTCZedes05H7u6+GHTsy/8fPueZ9oz+w9n/TIAAGCwN8DwYed9avKVd95y/aRLxvRtC3M+dnWhCl594+jSx3/5ky0vmhwAAIAzqiKKopJF+w9nL/3qd0/9svGjEp+bOmnJrdMHfIeann3hb/7HL87EtID7BAMAQOjDPMDwYef9/ewbF86oO0M7VJgZOHMlAAAAZe6dXRdo6hXJ9n/40pkLgOIS2PfAl78zd0asssIvCQAA3oUGiFVW/O2npv3yns+PvXDEWdu5hTPqfr1k3uiq8/2eAADgrDZArLLiya/NORNn/5/WpEvGvL5y0dQrkn5VAABwlhqgEACnvejnGfXLez4vAwAAYEDEBn8AdGXADX/30NN7MqdYZ2Jy9Lzpf5z68IcmXTLm1TeO/mLX/n97pm39Cy+/nY/8pgEAoOA01wb9209Ne1dOATqZSd/4QVvmUI+t8sCcm3v8sPKOV1771Hce2X8469qgAAAQTn0u0H/96IRBFQAhhPVfnzt82Hndlz/5tTknu1rRpEvG7Hvgyz5YDAAAp2mA4cPOe2DOzYNtd8deOGLVX97SvVVOe7bSj//qzwZqH3K5XEdHR0dHh78eAACGopN+HmDVX95yNi8D2ntzPnZ18e3DYpUVa/7qz0/7qn5+pCGXy7300ks7d+7cvXt3JvMfn0lIJBKf/OQnp06dGo/H/TEBADCEG2BicvScj109CHf31TeOfm/jrw/97njXkuRFF5zpb9rW1rZixYoen8pms01NTU1NTXPmzLnpppv8PQEAMFQb4O4/nTrYdnTF+tZHWl/sfl2g62vO4DVD8/n8I4880tLScto1m5qatm/ffvvtt1dWVvqrAgBgiDVArLJi8EwC7Hjltbsf3bjpf71y7MRbZ/lb53K5Bx98cNeuXb1cf9euXd/+9rcXLVrkrwoAgCHWAPFYbKC2vmJ96/9s21s4gh8/KvFH1aMu+8D750//40mXjDn1Cwvn/Hxv468PdR4/9ZptmdfP0ND89Kc/7R4A9fX1EyZMqK6ufv755zdv3lz82YBCBmzcuNFJQQAADGY93B/g0O+Oj76gv1fSfGrny5/4x6Yeb84Vq6z44k3Xfve/fbzHFzY9+8KDLVu37D3Qyxt7DR923tFVdw74uHR0dNx1113FSxKJRENDQ1VVVclq9957bzabLV64fPnyktUAAOAcb4CGtZu+9bPNp15n6hXJX97z+a6HO155bdm6Z3627aU+nPPz4y/+2WlPXnr1jaPv6DJHy5cvL54ESCaTixYt6vHIvr29fdmyZYWv6+rqbr311pEjR/rDAgBg0IoN+BZ7EwAhhKf3ZBrWblpy6/SGtZt+9PSOrmt99sH8f1l3Y+34Ux/if+GHj6/76pxebrC9vb3kLKAFCxac7K39mpqaWbNmbdu2be7cuTU1Nf6kAAAY5AZ4HmDHK6/9p2+uOvs/xsTk6PVfn3uyDPjyv/77yqe2Rqvv6eXWHn744eJrAdXV1c2fP39A9jOfz//mN7/Ztm3bsWPHJkyYMHHixOJnc7nc4cOHM5nMvn37hg8fPn78+Orq6jM3q1DYmUwms2PHjkmTJtXU1JjBAAAoBwM8D/Dff/Rkj8tHV50/PH7emfsxOv/PiRuWPvSNWTf8xbRripfvOnh4/r/8/MCRzvGjEr3f2sGDB4sf3njjjX3bqy1btjQ2NnY9XLx48U9+8pOuGYaWlpZVq1Z1HY6n0+mmpqbuG0kmkwsWLCg5Oi9ukpJEKfkkw7x586ZMmRJCWLVqVWtra9fyhQsXbtiwoWtnCk+d4pQnAAA0QA+ann2h+/X7C74zd8a7cr3R2upRxZ866KWSE4EG6gyfxsbGkusI/SFgOjuXL1/e41MhhEwmc9dddw34Pch6vOtZJpNZsmTJ3XffbUIAAEAD9Mq9P3/6HBiRzs7O4oeJRA8TCPl8/siRI6fYyIgRI+LxePcj7OKHdXV1hU2dIgD+o6+amkaPHl1y7tCZkM1m77333vvvv9/NzgAANMDptWUOnQMjcuLEieKHV111Vfd1jhw5UnLl0BJdZ+D0KJlMdpVGOp3uHgDJZLL7wtWrVy9durR7WvRTIpEoubZpNpv91a9+dYr9BwBAA4QQwlM7Xz4nB6hkWqCXzj///JMdcN92222Ft/Pz+Xwulyv5DEAymSxcXyiXy61fv765ubn40Hz9+vUzZ84cqB+t60qm7e3ta9asKa6OxsbGa665ZsB7AwCAwWDAzvd48cDhc2NE3v/+9xc/7H6r4N6orq7uvrC2tvb+++/vOp+nsrLy8OHDJYXQ0NBQ+PhBPB6fOXPmwoULi1fYs2fPQP2Yc+bMmT9/fuG8/5qamoaGhpIVjh496t8DAOCcNGDzAFv2HjhHqqiysuT0mFwuV/KO+LBhwwpn83cpvuROCGHEiB6uUnrFFVeUnGRfcsLP9OnTS15y5ZVX9j9IenTdddeVLKmvry++Imp7e7tPBgMAaIBTqRlz0TkzKFdddVXxMf327dtLTo6vqqoqvhxne3t7SQP0eBbNBz7wgZIl+/btK344efLkkhXi8XhtbW3xoX9HR0f/D80TiUT3C4B+5CMfKW6A119/3b8HAMA5acDOBfrwxefOe8aXX3558cNHH300n8+fYv01a9YUP0wmkz1n0umuMfrmm28OnkEYPny4fw8AAA1wKjfWjj9nBmXq1KnFD7PZ7Lp16062ckdHR8kpPXPnzu3lN7r00kuLH27durVkhVwuV3L+T/dJgN27dxc/LLnBWY+fTs5msx0dHSULS767BgAA0ACnMfbCEbHKinNjUOLx+Jw5c4qXNDc3P/74493XzOVyq1evLl6STCZ7f0+xkhmDlpaWkgmH7du3Fz+sra3t8YC++OH+/fuLH/b46eQQwvPPP1/8MJ/PF58IFAbuzmgAAAw2A3l/gE/X/dGPn9vZ41PPtPd8D6x35ebBvZFKpZ544oniw+vm5uZjx45Nmzbt4osvrqys7Ojo2LBhQ8lxcwjh4x//eO+/y6hRo0o+f3zHHXfMnj37uuuuO3bs2MMPP1zyMYMrrrii8EVdXV3xUw8//PCnP/3pysrK9vb2TZs2Fb+kx08nhxCampr27t3bdW3Q73//+8XPJhKJkusjAQCgAXpw5y3Xn6wBVj61deVTpSe6jB+VGLQNUFlZedttt61YsaJ4YUtLS+Ggv8d7eBUOnbtfb+cU4vH47NmzGxsbu5Zks9nGxsZHH3205N39wsZvueWWwtdjx44t2bGtW7dWVVWV7FUikTjFNf5bW1tbW1u73yMshDB79mz3CQYAOFcN5HHepEvGTL0i2fv1Pzd10mAemokTJ9555509PtVjANTW1i5duvSdHjpPmTKl+xk+3Q/KQwhf+cpXujY+Y8aMRCJR8pLue3Xbbbeddgd6jI13VDIAAJRvA4QQ/ulzn+jlpwJilRVLbp3e52/06htn4w5WNTU1y5cvP9l1forNmjXr9ttv79uNdb/0pS+V3G2g+0H5woULx40b17UkHo9/8YtfPPVm6+rquu5H1nu1tbUNDQ0mAQAANEBvTbpkzJNfm9ObDPibmTf05xs90vri2Rmgqqqqb37zm/X19ScrgUQiMW/evJkzZ/b5uDkej8+fP3/hwoUlb+13HcovXbq0+9F8oU96jIdCMxTfwaC7O++8s/v8Q319/e2339791gEAAJxLKqIoKll06HfHR19wfn82+tTOlz/xj01v56OTrfC3n5rWn0mAEMINf/fQL+/5/FkerFwud/jw4Uwms2PHjkmTJoUQkslk8dvz/ZfP548cOVK4R++YMWN6cziey+WOHj168ODB48eP19TUDBs2rMdXrVq1qvhjxPfdd9/IkSM7Oztfe+21N998s7q62l2BAQDKROxMbPRPJlz25NfmzP+XdfsPl55rHqus+JuZN/QzAEII2//3a2d/sOLx+Lhx48aNG1dy2+ABVFlZOXLkyHd0OB6Px+PxeN+O4KuqqrzrDwCgAcLxE28NSAbse+DLIYSmZ1/4t2faXjx4+PqaZM2Yi/p/9B9CaFi76dhA7CQAAGiAEEKIQmhYu2lADtZDCHM+dvWAXwD0gSef85sDAIC+qRxyB9kmAQAAYOAb4NiJt+Z+76eDcHdffePo3z/+S782AAAY4AYIIfz4uZ1P7Xx5sO3ujH9Yc4rLDQEAAH1vgBDCJ/6x6ezciquXvvyv/96WOeR3BgAA/XGqa4O+nY8m3fPPr69cNBh29KmdL698aqtfWJ/deOONhXsaFIwYMcKYAABogB4c6jw+6Rs/WP/1uWMvfDcPGQs3HfPb6o+ampqamhrjAABA5WnXaMscmnTPP7+LJwU1PfvCqe86DAAA9N57Fi9eXLLojeO576xvLV5y/MRbP3p6x3+5+rIxibM9G9CwdtPCNet7PP5f/Of/+Qx9087Ozh/96EfDhg0bM2ZMe3v7Y489lkgkLrroovb29oceeujw4cOjRo06//zzQwirVq0qPFV4SSKReOyxx7Zt25bNZkeNGhWPx4s3u3Hjxn379l166aX5fL61tfWRRx558803q6urY7FY4bvs2bMniqIxY8b0uFe5XO7JJ59ct27diBEjRo8eXVFRsXHjxqeeeuraa68t7Ek2m/3973//2GOPHTx48D3vec+FF15YUVERQujo6FizZs3YsWMvuOCCwn4WXtL18lwu9+tf//qHP/zh+973vtGjR8discJTe/bsee9733vhhRfu3bv3scceu/baa/P5fGNj4549e66++mr/PAAAQ1RlL9c71Hn82obGhrWbztqevfrG0Rv+7qFv/Wzz2R+UqqqqEMLq1as7Ozu///3v7969+7LLLlu1atWyZcs6Ozs3bdp01113Pf744yGE1tbWjo6OEMKJEycKX7e2tra2tjY1NS1ZsiSfzxdvdu/evXv37s3lcnfccUdjY2MIoampacGCBQcOHCi8cOvWrStWrGhvb+++S21tbQsWLGhubg4hrFix4o477sjn83v37m1t/UOttba27t27t7CdTZs2LVu27OWX/3BZpxEjRrS2tm7bti2E8Ktf/aprn5944onOzs6Ojo4FCxY0NjZWVVU1NjYuWLCgs7OzsOWtW7cuW7Zs586dhc2GEB555JHW1tZp06b5zwEAOPcbIITwdj761s82T/rGD87CeUEr1rfWfP3Bp/dk3q1xufXWW7PZ7JIlS7LZ7G233Xbs2LHW1tZZs2Y1NDTcf//99fX1zc3NJYf4Xerq6mbNmpXNZruOwou99NJL2Wx28eLFixYtWrlyZSKReOKJJwpPzZ49O4TwyiuvdH/V2rVrk8nkypUrFy1atHjx4pNtvODuu+8OIezatavwMB6P19bWFhpg8+bNIYTnn3++s7Mzm83efPPNGzZsCCEUtnzfffcVOqHwwqVLl4YQnnvuua4OaWlpufPOO8eNG+c/BwCgLBrgDweCmUMf/Mp35n7vp2eoBFasb730q9/96zXr392bAY8cObK+vj6bzdbW1k6cODGdTocQUqlUCKGysrLwRvjOnTt7fO3u3bubm5vr6up6/Axu4Wi+cBgdj8enT5/e2tr69ttvhxAKkwPXXXddyUs6Ozszmcy0adMKJxeNGzcumUz+4he/ONnO33vvvV17W3DNNddkMpn29vZMJlNbW7t58+b9+/eHEMaPH9/S0lJfX1/Y8siRI5PJZFeTPPjgg4lE4rOf/Wzh4erVq+vr632wGACg7BoghPB2PvrxczsHvAQa1m4aMX/ZX69Zv/9wdjAMzc033xxC+MxnPlM4Vg4hnDhxovDUb3/72xDCRRdd1LXykSNHQgiFDwlks9kQQtehc/GhfAjhqquuymT+Y37j2LFjha4IIdTW1oYQ1q1bV/LCYcOGda3ZtamxY8eebM+z2Wx9fX3hjKaCQlesWbMmmUzOmjUrk8msXbu2tra2qqoqkUgcPHiweMvV1dWFr3ft2jV9+vSu7VRXV2/durXwUwAAUF4NUFwCF//1tyd94wcNazfteOW1vm2n6dkXbnmg6by/WPqtn21+d9/779F73/veEMKVV14ZQli7dm0ul+vo6NiwYUMikRg3blwikdi3b18+n9+6dWvXaslkMpFIrFq1qmsj+Xy+s7Nz165dY8eO/chHPhJC2LhxYz6fb29v37p1a319faEBPvOZzySTyZaWltz/U3h5PB6vq6vbtGlTe3t7Pp/fsmVLNpudPHny5ZdfHkLo6Og4cOBACOGjH/1oYf26urqWlpbCSf8FhWP9TCYzefLkD37wgyGETCZTiJzp06fv2rWrra0thFDYcmF5YTvNzc1dB/3z58/PZrPFPxcAAENRrP+baMscassc+tbPNg8fdt41HxrzoZGJKZePG111/pyP9XDpmFffOPqLXftDCD/fvueZ9kx/3vJvevaFd7R+j/vTS/F4fNasWc3NzV2fwZ03b17hALq5ubmlpSWEUFtbWzijprq6etKkSY2NjVu2bJkyZUoIYd26dYWP89bW1l522WXJZLKpqampqakQDNOmTSvMDBSu0ZRMJuPx+PLlyzs7OxsaGgrf7pOf/OTu3buXLVvWdXQ+bty4Cy64oKmp6a677iosHD9+/IsvvhhC+OxnP9va2rpy5cqul3ft6uTJk+PxeDKZzGQyhWKZMWPGtm3bVqxYUVgtmUxeeeWVhc8AfO5zn9u9e/fy5ctnzJhRCIl58+Y1NjZu3Ljxpptu8s8DADBEVURR6XU39x/OXvrV7w7stxk+7Lx3/T3+aPU972j9XC63ffv2a665pusSn7lcbv369ePHj58wYULhnfsQwoEDB7Zt21ZbW1s4UX7Lli0jR46sqanZsmVLCKHQAB0dHc8888z1118/cuTIwqsKS7pe1dHRUbgcUDKZvPjii996660FCxbcd999XesXtLe379q1q3g7hZ0MIRT2s7CdKVOmtLe3d3R0FO/8gQMHnnjiiS984QuVlZVtbW379++fOXNm15YLP8XkyZMLH1QovHzKlCkHDhzIZDIXX3zxb37zm8LPUvxzAQCgAQa1d9oA76K2trbnnntu/vz5/kABABhwMUMwCE2cOHHixInGAQCAM6HSEAAAgAYAAAA0AAAAoAEAAAANAAAADGo9XBfo9/n8nI9OMDQAAHBO6uH+AAAAwDnMuUAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADKVSyEcPNXnzYQAAD004YHphqEIcE8AAAAaAAAAODcVRFFkVEAAIDyYR4AAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAD6KhZCSKfTBgIAgH5KpVIGYUgwDwAAAOWlIooiowAAAOXDPAAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAPRVLISQTqcNBAAA/ZRKpQzCkGAeAAAAyktFFEVGAQAAyod5AAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA6KtYCCGdThsIAAD6KZVKGYQhwTwAAACUl4ooiowCAACUD/MAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAADQV7EQQjqdNhAAAPRTKpUyCEOCeQAAACgvFVEUGQUAACgf5gEAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAKCvYiGEdDptIAAA6KdUKmUQhgTzAAAAUF4qoigyCgAAUD7MAwAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAQF/FQgjpdNpAAADQT6lUyiAMCeYBAACgvFREUWQUAACgfJgHAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABA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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">12<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h13 y71 ff3 fs9 fc0 sc0 ls11 ws0">A.<span class="ff5 ls0"> <span class="_ _23"></span><span class="ff3">W<span class="_ _0"></span>yn<span class="_ _0"></span>ik<span class="_ _0"></span>i <span class="_ _0"></span>fin<span class="_ _0"></span>ans<span class="_ _0"></span>ow<span class="_ _0"></span>e <span class="_ _0"></span>za <span class="_ _0"></span>2<span class="_ _5"></span>02<span class="_ _0"></span>4 <span class="_ _0"></span>rok<span class="_ _0"></span>  <span class="_ _0"></span> </span></span></div><div class="t m0 x1 h15 y1c5 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1c6 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y1c7 w2d h38"><div class="t m0 xc h17 y172 ff3 fs5 fc4 sc0 ls0 ws0">  </div></div><div class="c x62 y1c7 w2e h38"><div class="t m0 xc h17 y172 ff3 fs5 fc4 sc0 ls0 ws0">Nota </div></div><div class="c x63 y1c7 w2f h38"><div class="t m0 xe h17 y1c8 ff3 fs5 fc4 sc0 ls0 ws0">01.01.2024-</div><div class="t m0 x3a h17 y171 ff3 fs5 fc4 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x64 y1c7 w30 h38"><div class="t m0 x21 h17 y1c8 ff3 fs5 fc4 sc0 ls0 ws0">01.01.2023-</div><div class="t m0 x35 h17 y171 ff3 fs5 fc4 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y1c9 w2d hc"><div class="t m0 xc h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">Przychody </div></div><div class="c x62 y1c9 w2e hc"><div class="t m0 x35 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">1 </div></div><div class="c x63 y1c9 w2f hc"><div class="t m0 x35 h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">244 961 951,<span class="_ _0"></span>6<span class="_ _4"></span>9 </div></div><div class="c x64 y1c9 w30 hc"><div class="t m0 x4e h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">186 433 121,<span class="_ _0"></span>2<span class="_ _4"></span>7 </div></div><div class="c x1 y1ca w2d hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Przychody z<span class="_ _0"></span>e świadczenia usług<span class="ff1"> </span></div></div><div class="c x62 y1ca w2e hc"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1ca w2f hc"><div class="t m0 x3b hf y15f ff1 fs5 fc0 sc0 ls0 ws0">244 961 951,69<span class="_ _0"></span> </div></div><div class="c x64 y1ca w30 hc"><div class="t m0 x18 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">186 433 121,27<span class="_ _0"></span> </div></div><div class="c x1 y1cb w2d hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">Przychody netto z<span class="_ _0"></span>e <span class="ff4">sprzedaży towarów <span class="_ _0"></span>i materiałów<span class="ff1"> </span></span></div></div><div class="c x62 y1cb w2e hc"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1cb w2f hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y1cb w30 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1cc w2d hc"><div class="t m0 xc h17 y15b ff2 fs5 fc0 sc0 ls0 ws0">Koszty, wedł<span class="_ _0"></span>u<span class="_ _4"></span>g rodz<span class="_ _0"></span>aju<span class="ff3"> </span></div></div><div class="c x62 y1cc w2e hc"><div class="t m0 x35 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">2 </div></div><div class="c x63 y1cc w2f hc"><div class="t m0 x35 h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">253 647 549,<span class="_ _0"></span>6<span class="_ _4"></span>9 </div></div><div class="c x64 y1cc w30 hc"><div class="t m0 x4e h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">197 919 988,<span class="_ _0"></span>3<span class="_ _4"></span>7 </div></div><div class="c x1 y1cd w2d hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x62 y1cd w2e hc"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1cd w2f hc"><div class="t m0 x1e hf y15f ff1 fs5 fc0 sc0 ls0 ws0">4 896 603,83<span class="_ _0"></span> </div></div><div class="c x64 y1cd w30 hc"><div class="t m0 x1f hf y15f ff1 fs5 fc0 sc0 ls0 ws0">5 873 610,40 </div></div><div class="c x1 y1ce w2d hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Zużycie suro<span class="_ _0"></span>wców i<span class="ff1"> </span>materiałów<span class="ff1"> </span></div></div><div class="c x62 y1ce w2e hc"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1ce w2f hc"><div class="t m0 x1e hf y15f ff1 fs5 fc0 sc0 ls0 ws0">1 114 253,68<span class="_ _0"></span> </div></div><div class="c x64 y1ce w30 hc"><div class="t m0 x1f hf y15f ff1 fs5 fc0 sc0 ls0 ws0">1 241 038,50 </div></div><div class="c x1 y1cf w2d hc"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Koszty usług<span class="ff1"> </span></div></div><div class="c x62 y1cf w2e hc"><div class="t m0 x31 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1cf w2f hc"><div class="t m0 x65 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">27 904 066,04<span class="_ _0"></span> </div></div><div class="c x64 y1cf w30 hc"><div class="t m0 x19 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">28 927 408,73<span class="_ _0"></span> </div></div><div class="c x1 y1d0 w2d h36"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">Podatki i <span class="ff4">opł<span class="_ _0"></span>aty<span class="ff1"> </span></span></div></div><div class="c x62 y1d0 w2e h36"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1d0 w2f h36"><div class="t m0 x3c hf y15f ff1 fs5 fc0 sc0 ls0 ws0">272 575,38 </div></div><div class="c x64 y1d0 w30 h36"><div class="t m0 x2 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">342 668,33 </div></div><div class="c x1 y1d1 w2d hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Koszty wy<span class="_ _0"></span>nagrodzeń<span class="ff1"> </span></div></div><div class="c x62 y1d1 w2e hc"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1d1 w2f hc"><div class="t m0 x3b hf y15f ff1 fs5 fc0 sc0 ls0 ws0">180 892 254,74<span class="_ _0"></span> </div></div><div class="c x64 y1d1 w30 hc"><div class="t m0 x18 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">131 806 605,14<span class="_ _0"></span> </div></div><div class="c x1 y1d2 w2d hc"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Ubezpieczenia <span class="_ _0"></span>społeczne i inne świadczenia<span class="_ _0"></span> pracownicze<span class="ff1"> </span></div></div><div class="c x62 y1d2 w2e hc"><div class="t m0 x31 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1d2 w2f hc"><div class="t m0 x65 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">36 281 020,32<span class="_ _0"></span> </div></div><div class="c x64 y1d2 w30 hc"><div class="t m0 x19 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">28 030 969,45<span class="_ _0"></span> </div></div><div class="c x1 y1d3 w2d hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Pozostałe kos<span class="_ _0"></span>zty, według rodzaju<span class="ff1"> </span></div></div><div class="c x62 y1d3 w2e hc"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1d3 w2f hc"><div class="t m0 x1e hf y15f ff1 fs5 fc0 sc0 ls0 ws0">2 286 775,70<span class="_ _0"></span> </div></div><div class="c x64 y1d3 w30 hc"><div class="t m0 x1f hf y15f ff1 fs5 fc0 sc0 ls0 ws0">1 629 368,47 </div></div><div class="c x1 y1d4 w2d h3e"><div class="t m0 xc hf y1d5 ff1 fs5 fc0 sc0 ls0 ws0">Zmniejszenie <span class="ff4">(zw<span class="_ _0"></span>iększenie) stanu zapasó<span class="_ _5"></span>w wyrobów<span class="_ _0"></span> gotowych </span></div><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">i produk<span class="_ _0"></span>cji <span class="_ _4"></span>w tok<span class="_ _0"></span>u </div></div><div class="c x62 y1d4 w2e h3e"><div class="t m0 x31 hf y1d6 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1d4 w2f h3e"><div class="t m0 x66 hf y1d6 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x64 y1d4 w30 h3e"><div class="t m0 x5a hf y1d6 ff1 fs5 fc0 sc0 ls0 ws0">68 319,35 </div></div><div class="c x1 y1d7 w2d hc"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Koszt sprz<span class="_ _0"></span>edanych towarów i materi<span class="_ _5"></span>ałów<span class="ff1"> </span></div></div><div class="c x62 y1d7 w2e hc"><div class="t m0 x31 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1d7 w2f hc"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y1d7 w30 hc"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1d8 w2d hc"><div class="t m0 xc h37 y15f ffa fs5 fc0 sc0 ls0 ws0">Zysk (strata) <span class="_ _0"></span>ze sprzedaży<span class="ff9"> </span></div></div><div class="c x62 y1d8 w2e hc"><div class="t m0 x31 h3f y15f ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1d8 w2f hc"><div class="t m0 x5b h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">-8 685 598,00<span class="_ _0"></span> </div></div><div class="c x64 y1d8 w30 hc"><div class="t m0 x3b h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">-11 486 867,<span class="_ _0"></span>1<span class="_ _4"></span>0 </div></div><div class="c x1 y1d9 w2d hc"><div class="t m0 xc h17 y15f ff2 fs5 fc0 sc0 ls0 ws0">Pozostałe przycho<span class="_ _0"></span>d<span class="_ _4"></span>y<span class="_ _0"></span> <span class="_ _4"></span>o<span class="_ _0"></span>p<span class="_ _4"></span>eracy<span class="_ _0"></span>jne<span class="ff3"> </span></div></div><div class="c x62 y1d9 w2e hc"><div class="t m0 x35 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">3 </div></div><div class="c x63 y1d9 w2f hc"><div class="t m0 x1e hf y15f ff1 fs5 fc0 sc0 ls0 ws0">7 457 484,19<span class="_ _0"></span> </div></div><div class="c x64 y1d9 w30 hc"><div class="t m0 x1f hf y15f ff1 fs5 fc0 sc0 ls0 ws0">2 946 780,39 </div></div><div class="c x1 y1da w2d hc"><div class="t m0 xc h17 y15b ff2 fs5 fc0 sc0 ls0 ws0">Pozostałe koszty<span class="_ _0"></span> op<span class="_ _4"></span>e<span class="_ _0"></span>racyjne<span class="ff3"> </span></div></div><div class="c x62 y1da w2e hc"><div class="t m0 x35 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">4 </div></div><div class="c x63 y1da w2f hc"><div class="t m0 x1e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">4 749 693,82<span class="_ _0"></span> </div></div><div class="c x64 y1da w30 hc"><div class="t m0 x1f hf y15b ff1 fs5 fc0 sc0 ls0 ws0">6 493 856,68 </div></div><div class="c x1 y1db w2d hc"><div class="t m0 xc h37 y15f ffa fs5 fc0 sc0 ls0 ws0">Zysk(strata) z d<span class="_ _0"></span>ziałalności operacyjne<span class="_ _0"></span>j<span class="ff9"> </span></div></div><div class="c x62 y1db w2e hc"><div class="t m0 x31 h3f y15f ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1db w2f hc"><div class="t m0 x5b h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">-5 977 807,63<span class="_ _0"></span> </div></div><div class="c x64 y1db w30 hc"><div class="t m0 x3b h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">-15 033 943,<span class="_ _0"></span>3<span class="_ _4"></span>9 </div></div><div class="c x1 y1dc w2d hc"><div class="t m0 xc h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">Przychody finan<span class="_ _0"></span>s<span class="_ _4"></span>owe<span class="_ _0"></span> </div></div><div class="c x62 y1dc w2e hc"><div class="t m0 x35 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">5 </div></div><div class="c x63 y1dc w2f hc"><div class="t m0 x1e hf y15f ff1 fs5 fc0 sc0 ls0 ws0">4 524 202,45<span class="_ _0"></span> </div></div><div class="c x64 y1dc w30 hc"><div class="t m0 x19 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">20 828 768,38<span class="_ _0"></span> </div></div><div class="c x1 y1dd w2d hc"><div class="t m0 xc h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">Koszty finansowe<span class="_ _0"></span> </div></div><div class="c x62 y1dd w2e hc"><div class="t m0 x35 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">6 </div></div><div class="c x63 y1dd w2f hc"><div class="t m0 x65 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">11 149 332,86<span class="_ _0"></span> </div></div><div class="c x64 y1dd w30 hc"><div class="t m0 x19 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">30 432 869,20<span class="_ _0"></span> </div></div><div class="c x1 y1de w2d h36"><div class="t m0 xc h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">Zysk (strata) p<span class="_ _0"></span>rzed <span class="_ _4"></span>op<span class="_ _0"></span>odatkowaniem </div></div><div class="c x62 y1de w2e h36"><div class="t m0 x31 h3f y15f ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1de w2f h36"><div class="t m0 x31 h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">-12 602 938,<span class="_ _0"></span>0<span class="_ _4"></span>4 </div></div><div class="c x64 y1de w30 h36"><div class="t m0 x3b h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">-24 638 044,<span class="_ _0"></span>2<span class="_ _4"></span>1 </div></div><div class="c x1 y1df w2d hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">Podatek dochod<span class="_ _0"></span>owy </div></div><div class="c x62 y1df w2e hc"><div class="t m0 x35 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">7 </div></div><div class="c x63 y1df w2f hc"><div class="t m0 x1e hf y15f ff1 fs5 fc0 sc0 ls0 ws0">1 447 358,69<span class="_ _0"></span> </div></div><div class="c x64 y1df w30 hc"><div class="t m0 x2 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">287 489,90 </div></div><div class="c x1 y1e0 w2d hc"><div class="t m0 xc h37 y15b ffa fs5 fc0 sc0 ls0 ws0">Zysk (strata) <span class="_ _0"></span>z dz<span class="_ _4"></span>i<span class="_ _0"></span>ałalności kontynuowanej<span class="ff9"> </span></div></div><div class="c x62 y1e0 w2e hc"><div class="t m0 x31 h3f y15b ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1e0 w2f hc"><div class="t m0 x31 h37 y15b ff9 fs5 fc0 sc0 ls0 ws0">-14 050 296,<span class="_ _0"></span>7<span class="_ _4"></span>3 </div></div><div class="c x64 y1e0 w30 hc"><div class="t m0 x3b h37 y15b ff9 fs5 fc0 sc0 ls0 ws0">-24 925 534,<span class="_ _0"></span>1<span class="_ _4"></span>1 </div></div><div class="c x1 y1e1 w2d hc"><div class="t m0 xc h17 y15f ff2 fs5 fc0 sc0 ls0 ws0">POZOSTAŁE CAŁK<span class="_ _0"></span>OWITE DOCHODY<span class="ff3"> </span></div></div><div class="c x62 y1e1 w2e hc"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1e1 w2f hc"><div class="t m0 x67 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y1e1 w30 hc"><div class="t m0 x68 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1e2 w31 h38"><div class="t m0 xc h37 y170 ffa fs5 fc0 sc0 ls0 ws0">Inne całkowite d<span class="_ _0"></span>ochody, które nie zostaną <span class="ff9">przeklasyfi<span class="_ _0"></span>kowane do zysku </span></div><div class="t m0 xc h37 y171 ff9 fs5 fc0 sc0 ls0 ws0">lub straty, p<span class="_ _0"></span>o<span class="_ _4"></span> opod<span class="_ _0"></span>a<span class="_ _4"></span>tk<span class="_ _0"></span>o<span class="_ _4"></span>w<span class="_ _0"></span>aniu </div></div><div class="c x63 y1e2 w2f h38"><div class="t m0 x69 h37 y172 ff9 fs5 fc0 sc0 ls0 ws0">0 </div></div><div class="c x64 y1e2 w30 h38"><div class="t m0 x5f h37 y172 ff9 fs5 fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y1e3 w2d hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">- brak </div></div><div class="c x62 y1e3 w2e hc"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1e3 w2f hc"><div class="t m0 x67 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y1e3 w30 hc"><div class="t m0 x68 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1e4 w2d h3e"><div class="t m0 xc h37 y1d5 ffa fs5 fc0 sc0 ls0 ws0">Inne całkowite d<span class="_ _0"></span>ochody, które zostaną <span class="_ _0"></span>p<span class="_ _4"></span>r<span class="_ _0"></span>z<span class="_ _4"></span>eklas<span class="_ _0"></span>yfikowane do </div><div class="t m0 xc h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">zysku lub straty,<span class="_ _0"></span> po<span class="_ _4"></span> <span class="_ _0"></span>opodatkowaniu </div></div><div class="c x62 y1e4 w2e h3e"><div class="t m0 x31 h37 y1d6 ff9 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1e4 w2f h3e"><div class="t m0 xc hf y1d6 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y1e4 w30 h3e"><div class="t m0 x68 hf y1d6 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1e5 w2d hc"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">inne całkowite <span class="_ _0"></span>dochody<span class="ff1"> </span></div></div><div class="c x62 y1e5 w2e hc"><div class="t m0 x31 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1e5 w2f hc"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y1e5 w30 hc"><div class="t m0 x68 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1e6 w2d hc"><div class="t m0 xc h17 y15f ff2 fs5 fc0 sc0 ls0 ws0">Całkowite docho<span class="_ _0"></span>d<span class="_ _4"></span>y<span class="_ _5"></span><span class="ff3"> </span></div></div><div class="c x62 y1e6 w2e hc"><div class="t m0 x31 h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1e6 w2f hc"><div class="t m0 x31 h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">-14 050 296,7<span class="_ _0"></span>3 </div></div><div class="c x64 y1e6 w30 hc"><div class="t m0 x3b h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">-24 925 534,1<span class="_ _5"></span>1 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y1e7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1e8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y1e9 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1ea ff4 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _23"></span>dzień <span class="_ _23"></span><span class="ff1">podpisania <span class="_ _23"></span></span>sprawozdania, <span class="_ _4"></span>wpływ <span class="_ _23"></span>wybuchu <span class="_ _23"></span>wojny <span class="_ _23"></span>na <span class="_ _23"></span>Ukrainie <span class="_ _23"></span>jest <span class="_ _23"></span>zauważalny, <span class="_ _4"></span>l<span class="_ _4"></span>ecz <span class="_ _23"></span>nie <span class="_ _23"></span>powin<span class="_ _0"></span>ie<span class="_ _4"></span>n <span class="_ _4"></span>m<span class="_ _4"></span>ieć <span class="_ _23"></span>strat<span class="_ _0"></span>eg<span class="_ _4"></span>icznego </div><div class="t m0 x1 h2 y1eb ff4 fs0 fc0 sc0 ls0 ws0">znaczenia dla wyników, płynności i perspektyw rozwoju Grupy. <span class="ff1"> </span></div><div class="t m0 x1 h2 y1ec ff4 fs0 fc0 sc0 ls0 ws0">W związku z powyższym sytuację można uznać za stabil<span class="_ _0"></span>ną. Zarząd zaznacza, iż aktualny stan może ulec zmianie, wraz z rozwoje<span class="_ _0"></span>m </div><div class="t m0 x1 h2 y1ed ff4 fs0 fc0 sc0 ls0 ws0">sytuacji, jednak nie w takim zakresie, aby<span class="_ _0"></span> <span class="_ _4"></span>zdaniem Zarządu istnia<span class="_ _0"></span>ł<span class="_ _4"></span>o istotne ryzyko zagrożenia kontynuacji działaln<span class="_ _0"></span>oś<span class="_ _4"></span>ci.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1ee ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h40 y1ef ff3 fs2 fc0 sc0 ls10 ws0">2)<span class="ff5 ls0"> <span class="_ _21"> </span><span class="ff3">P<span class="ff2">odwyż<span class="_ _4"></span>szeni</span>a <span class="ff2">kapitału zakładowego spółki</span> </span></span></div><div class="t m0 xa h41 y1f0 ff3 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h42 y1f1 ff3 fs7 fc0 sc0 ls12 ws0">a)<span class="ff5 ls0"> <span class="_ _33"> </span><span class="ff3">Emisja akcji s<span class="_ _4"></span>erii X: </span></span></div><div class="t m0 x9 h2 y1f2 ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>dniu<span class="_ _0"></span> <span class="_ _4"></span>17 m<span class="_ _4"></span>arca 2022 r. <span class="_ _4"></span>odbyło <span class="_ _4"></span>się<span class="_ _0"></span> <span class="_ _4"></span>Nadzwyczajne Walne <span class="_ _4"></span>Zgromadzenie Spółki, <span class="_ _4"></span>w którego <span class="_ _4"></span>porządku<span class="_ _0"></span> <span class="_ _4"></span>obrad <span class="_ _4"></span>przewidziano </div><div class="t m0 x9 h2 y1f3 ff4 fs0 fc0 sc0 ls0 ws0">podjęcie m<span class="_ _4"></span>.in<span class="_ _0"></span>. <span class="_ _4"></span>uchwały w <span class="_ _4"></span>sprawie podwyższenia <span class="_ _4"></span>kapitału zakł<span class="_ _4"></span>adowe<span class="_ _5"></span>go <span class="_ _4"></span>i emisji <span class="_ _4"></span>akcji serii <span class="_ _4"></span>X. Wobec <span class="_ _4"></span>zarządzen<span class="_ _0"></span>ia <span class="_ _4"></span>przerwy w </div><div class="t m0 x9 h2 y1f4 ff1 fs0 fc0 sc0 ls0 ws0">obradach, w dniu 29<span class="_ _0"></span> <span class="_ _4"></span>marc<span class="ff4">a 2022 r., podjęta została uch<span class="_ _0"></span>wała <span class="_ _4"></span>nr 1 w sprawie<span class="_ _0"></span>: <span class="_ _4"></span>(i) podwy<span class="_ _0"></span>ższeni<span class="_ _4"></span>a kapit<span class="_ _0"></span>ału zakładowego Spółki </span></div><div class="t m0 x9 h2 y1f5 ff4 fs0 fc0 sc0 ls0 ws0">w <span class="_ _0"></span>drodze <span class="_ _0"></span>emisji <span class="_ _3"></span>nowych <span class="_ _0"></span>akcji <span class="_ _0"></span>zwykłych <span class="_ _0"></span>na <span class="_ _3"></span>okaziciela <span class="_ _0"></span>serii <span class="_ _0"></span>X <span class="_ _0"></span>(„<span class="ff3">Akcji <span class="_ _0"></span>serii <span class="_ _0"></span>X<span class="ff4">”); <span class="_ _3"></span>(ii) <span class="_ _0"></span>ubiegania <span class="_ _0"></span>się <span class="_ _0"></span>o <span class="_ _0"></span>dopu<span class="_ _0"></span>szc<span class="_ _4"></span>zenie<span class="_ _0"></span> <span class="_ _0"></span>i <span class="_ _0"></span>wprowadzenie </span></span></div><div class="t m0 x9 h2 y1f6 ff1 fs0 fc0 sc0 ls0 ws0">do <span class="_ _23"></span>obrotu <span class="_ _23"></span>na <span class="_ _23"></span>rynku <span class="_ _23"></span>regulowanym <span class="_ _23"></span>G<span class="ff4">iełdy <span class="_ _23"></span>Papierów <span class="_ _23"></span>Wartościowych <span class="_ _23"></span>w <span class="_ _23"></span>Warszawie <span class="_ _23"></span>S.A. <span class="_ _23"></span>akcji <span class="_ _23"></span>nowej <span class="_ _23"></span>emisji <span class="_ _23"></span>serii <span class="_ _23"></span>X; <span class="_ _23"></span>oraz <span class="_ _4"></span>(<span class="_ _4"></span>iii) </span></div></div></div><div class="pi" ></div></div><div id="pfd" class="pf w4 ha" ><div class="pc pcd w4 ha"><img class="bi x2 y21 w5 hb" alt="" 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5XNZh9//PFVq1b169dv0KBBRUVF69evX7du3aWXXhrtSSaT+cMf/rBixYq9e/d+6lOfOvvss4uKikIIra2ty5YtGzJkSP/+/aP9jFbpWD2bzb7wwgu//OUvP/3pTw8aNKikpCR6aceOHWeeeebZZ5+9c+fOFStWXHrppblcrq6ubseOHZdccom/FgCAj6nio72wr+3wpbV1tSs3nLJdeePtg1f/04M/enTjqT8KpaWlIYSlS5e2tbU98MAD27dvP//885csWbJgwYK2trYNGzbMmTPnscceCyEkk8nW1tYQwpEjR6Kvk8lkMpmsr6+fN29eLpfL3+zOnTt37tyZzWbvuOOOurq6EEJ9ff2MGTP27NkTrdjU1LRo0aJUKtV5l5qbm2fMmNHQ0BBCWLRo0R133JHL5Xbu3JlM/vH0LJlM7ty5M9rOhg0bFixY8Oqrf7z5Ur9+/ZLJ5ObNm0MIzz//fMc+r169uq2trbW1dcaMGXV1daWlpXV1dTNmzGhra4u23NTUtGDBgm3btkWbDSEsX748mUyOGzfOnwoAwGkY/SGE93PtP3p0Y+X3f3EKhvosWpMs/+79T+9If1QH4uabb85kMvPmzctkMlOnTj106FAymZw0aVJtbe29995bXV3d0NBQ0PQdqqqqJk2alMlkOrI73yuvvJLJZObOnTtr1qzFixfH4/HVq1dHL02ePDmE8Nprr3Vea+XKlYlEYvHixbNmzZo7d+7RNh658847QwgtLS3RZCwWq6ioiKJ/48aNIYQXX3yxra0tk8lcf/31a9euDSFEW77nnnuiE4Noxfnz54cQnnvuuY4Tj8bGxtmzZw8bNsyfCgDA6Rn9fyy/9L7PfeunU37+25OU/ovWJM/79s++uWzNR/vY3QEDBlRXV2cymYqKipEjRz755JMhhGuuuSaEUFxcHF3q3rZtW5frbt++vaGhoaqqqssPzkb5HnVzLBYbP358Mpl8//33QwjR5f/LL7+8YJW2trZ0Oj1u3LhovNCwYcMSicQTTzxxtJ2/++67O/Y2MmrUqHQ6nUql0ul0RUXFxo0bd+/eHUIYPnx4Y2NjdXV1tOUBAwYkEomOk5D7778/Ho/feuut0eTSpUurq6t9GhgA4PSP/hDC+7n2Xz+3rcfTv3blhn7TF3xz2Zrd+zO94Vhcf/31IYRbbrkliuMQwpEjR6KXfv/734cQzjnnnI6FDxw4EEKIBvpnMpkQQkcr57d7COHiiy9Op//0H4xDhw5FJxIhhIqKihDCqlWrClbs06dPx5IdmxoyZMjR9jyTyVRXV0eDlCLRicSyZcsSicSkSZPS6fTKlSsrKipKS0vj8fjevXvzt1xWVhZ93dLSMn78+I7tlJWVNTU1Rd8FAACnefTnp//Qb/6k8vu/qF25Yetrbx7fW9Y/+9KN99Wf8ffzf/Toxo/26n6XzjzzzBDCRRddFEJYuXJlNpttbW1du3ZtPB4fNmxYPB7ftWtXLpdramrqWCyRSMTj8SVLlnRsJJfLtbW1tbS0DBky5LLLLgshrF+/PpfLpVKppqam6urqKPpvueWWRCLR2NiY/f+i1WOxWFVV1YYNG1KpVC6X27RpUyaTGT169AUXXBBCaG1t3bNnTwjhiiuuiJavqqpqbGyMBu5HorhPp9OjR4/+3Oc+F0JIp9PRWc348eNbWlqam5tDCNGWo/nRdhoaGjoqf/r06ZlMJv/7AgDg46jkONZpTu9rTu/70aMb+/Y5Y9TnB39+QHzMBcMGlZ5Vc2UXN3h54+2DT7TsDiH8bsuOZ1LpE7moX//sSx9q+S73p5tisdikSZMaGho6Pjg7bdq0qJgbGhoaGxtDCBUVFdEgmbKyssrKyrq6uk2bNo0ZMyaEsGrVqugzuBUVFeeff34ikaivr6+vr4/OEMaNGxdd+587d240JxaLLVy4sK2trba2Nnq7G264Yfv27QsWLOjI8WHDhvXv37++vn7OnDnRzOHDh7/88sshhFtvvTWZTC5evLhj9Y5dHT16dCwWSyQS6XQ6OkWZMGHC5s2bFy1aFC2WSCQuuuiiaBz/bbfdtn379oULF06YMCE6c5g2bVpdXd369euvu+46fy0AAB9TRe3t7bv3Z8779s96drt9+5zxkV/Fb19614daPpvNbtmyZdSoUR133sxms2vWrBk+fPiIESOia/MhhD179mzevLmioiIa7L5p06YBAwaUl5dv2rQphBBFf2tr6zPPPHPVVVcNGDAgWiua07FWa2trdNOeRCIxdOjQ9957b8aMGffcc0/H8pFUKtXS0pK/nWgnQwjRfkbbGTNmTCqVam1tzd/5PXv2rF69+qtf/WpxcXFzc/Pu3bsnTpzYseXouxg9enT0YYNo9TFjxuzZsyedTg8dOvT111+Pvpf87wsAANHfu3zY6P8INTc3P/fcc9OnT/cbCQBAjytxCHqDkSNHjhw50nEAAOBkKHYIAABA9AMAAKIfAAAQ/QAAgOgHAAB6XkkI4Q+5XM0VIxwLAAA4LRW1t7c7CgAAcBozvAcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAANHvEAAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAEP0OAQAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0e8QAACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AXy0u/0AAA8tSURBVABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AAAQ/Q4BAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfuD/tWPHJgDDMBQFEXipDJFpPYTHkrsU7hwMCeKuCsHVrx4CABD9AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9JsAAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AABwUNt6HX0833lf5gMAgP9z6QcAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPSbAAAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9AMAAKIfAAAQ/QAAgOgHAABEPwAA8EJkphUAAKAwl34AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AAES/CQAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAgBOaCQAAoJLoY/nj0g8AAMWJfgAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAN+ZfMefeapv4X0AAAAASUVORK5CYII="/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">13<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y10f ff4 fs0 fc0 sc0 ls0 ws0">zmiany Statutu <span class="_ _4"></span>Spółki. Następnie, w <span class="_ _4"></span>dniu 21 <span class="_ _4"></span>grudnia 2022 r. <span class="_ _4"></span>Nadzwyczajne Walne <span class="_ _4"></span>Zgromadzenie<span class="_ _0"></span> <span class="_ _4"></span>wprowadziło <span class="_ _4"></span>zmiany do </div><div class="t m0 x9 h2 y1f7 ff4 fs0 fc0 sc0 ls0 ws0">treści ww. uchwały o emisji Akcji serii X, która w zmienion<span class="_ _5"></span>ej treści przewidywała, że :<span class="ff1"> </span></div><div class="t m0 x46 h2 y1f8 ff1 fs0 fc0 sc0 ls5 ws0">1)<span class="ls0"> <span class="_ _32"> </span><span class="ff4">kapitał <span class="_ _4"></span>zakładowy <span class="_ _4"></span>Spółki <span class="_ _4"></span>zostaje <span class="_ _4"></span>podwyższony<span class="_ _0"></span> <span class="_ _23"></span>z <span class="_ _4"></span>kwoty <span class="_ _4"></span>6.57<span class="_ _0"></span>5<span class="_ _4"></span>.388,<span class="_ _0"></span>8<span class="_ _4"></span>0 <span class="_ _4"></span>zł <span class="_ _4"></span>o <span class="_ _4"></span>kwotę <span class="_ _4"></span>nie <span class="_ _4"></span>niższą <span class="_ _4"></span>niż <span class="_ _4"></span>o <span class="_ _4"></span>0,10 <span class="_ _4"></span>zł <span class="_ _4"></span>i <span class="_ _4"></span>nie <span class="_ _4"></span>wyższą </span></span></div><div class="t m0 x6a h2 y1f9 ff4 fs0 fc0 sc0 ls0 ws0">niż 3.946.233,20 zł, tj. do kwoty nie<span class="_ _0"></span> <span class="_ _4"></span>niższej niż 6<span class="_ _0"></span>.<span class="_ _4"></span>575.388,90<span class="_ _0"></span> <span class="_ _4"></span>zł i nie wyższej niż 10.<span class="_ _0"></span>5<span class="_ _4"></span>21.622,00 zł; oraz<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x46 h2 y1fa ff1 fs0 fc0 sc0 ls5 ws0">2)<span class="ls0"> <span class="_ _32"> </span><span class="ff4">podwyższenie, <span class="_ _25"> </span>o <span class="_ _25"> </span>który<span class="_ _0"></span>m<span class="_ _4"></span> <span class="_ _25"> </span>mowa <span class="_ _25"> </span>w <span class="_ _25"> </span>pkt <span class="_ _24"> </span>1 <span class="_ _25"> </span>powyżej, <span class="_ _25"> </span>dokonuje <span class="_ _25"> </span>się <span class="_ _25"> </span>w <span class="_ _25"> </span>drodze <span class="_ _25"> </span>emisji <span class="_ _25"> </span>nie <span class="_ _25"> </span>mniej <span class="_ _25"> </span>niż <span class="_ _25"> </span>1 <span class="_ _25"> </span>i <span class="_ _25"> </span>nie <span class="_ _24"> </span>więcej <span class="_ _25"> </span>niż </span></span></div><div class="t m0 x6a h2 y1fb ff4 fs0 fc0 sc0 ls0 ws0">39.462.322 <span class="_ _4"></span>Akcji <span class="_ _23"></span>serii <span class="_ _23"></span>X <span class="_ _4"></span>o <span class="_ _23"></span>wartości <span class="_ _4"></span>nominalnej <span class="_ _4"></span>0,10 <span class="_ _23"></span>zł <span class="_ _23"></span>(dziesięć <span class="_ _4"></span>groszy) <span class="_ _23"></span>każda <span class="_ _4"></span>i <span class="_ _23"></span>cenie <span class="_ _4"></span>emisyjnej <span class="_ _23"></span>1,45 <span class="_ _4"></span>zł <span class="_ _23"></span>(jeden <span class="_ _4"></span>zł<span class="_ _4"></span>oty<span class="_ _0"></span> </div><div class="t m0 x6a h2 y1fc ff4 fs0 fc0 sc0 ls0 ws0">czterdzieści pięć groszy) za<span class="ff1"> </span>jedną Akcję serii X.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1fd ff4 fs0 fc0 sc0 ls0 ws0">Obie wskazane <span class="_ _0"></span>po<span class="_ _4"></span>wyżej uchwały Na<span class="_ _5"></span>dzwyczajnego Walnego Zgromadzen<span class="_ _0"></span>ia Spółki z dnia 29 marca 2022<span class="_ _0"></span> r<span class="_ _4"></span>. <span class="_ _0"></span>oraz 21 grudnia 2022 r. </div><div class="t m0 x1 h2 y142 ff4 fs0 fc0 sc0 ls0 ws0">zostały <span class="_ _4"></span>zaskarżone <span class="_ _4"></span>powództwami <span class="_ _4"></span>o <span class="_ _23"></span>ich <span class="_ _4"></span>uchylenie, <span class="_ _4"></span>a <span class="_ _4"></span>względnie <span class="_ _4"></span>o <span class="_ _4"></span>stwierdzenie <span class="_ _4"></span>nieważnośc<span class="_ _4"></span>i. <span class="_ _4"></span>Na <span class="_ _4"></span>dzień <span class="_ _4"></span>przygotowania <span class="_ _4"></span>niniejszego </div><div class="t m0 x1 h2 y1fe ff1 fs0 fc0 sc0 ls0 ws0">sprawozdania <span class="ff4">postępowania sądowe są w toku. W ramach wskazanych postępowań nie<span class="_ _0"></span> <span class="_ _4"></span>udzielono zabezpieczeń. <span class="ff1"> </span></span></div><div class="t m0 x1 h2 y1ff ff4 fs0 fc0 sc0 ls0 ws0">W  dniu  17<span class="_ _0"></span>  kwietnia  2023  r.  Komisja  Nadzoru  Finansowe<span class="_ _0"></span>go  zatwierdziła  prospekt  emisyjny <span class="_ _21"> </span>Akcji  serii  X.  W  wyniku  emisji </div><div class="t m0 x1 h2 y200 ff4 fs0 fc0 sc0 ls0 ws0">przydzielonych <span class="_ _4"></span>zos<span class="_ _4"></span>tało <span class="_ _4"></span>39.462.332 <span class="_ _23"></span>Akcje <span class="_ _4"></span>serii <span class="_ _23"></span>X, <span class="_ _23"></span>a <span class="_ _4"></span>całkowita <span class="_ _23"></span>wartość <span class="_ _23"></span>przeprowadzon<span class="_ _0"></span>e<span class="_ _4"></span>j <span class="_ _4"></span>sub<span class="_ _4"></span>skrypcji <span class="_ _4"></span>wyniosła <span class="_ _23"></span>57.220.381,40 <span class="_ _4"></span>zł. <span class="_ _24"></span><span class="ff1 ls13">W </span></div><div class="t m0 x1 h2 y201 ff4 fs0 fc0 sc0 ls0 ws0">dniu <span class="_ _0"></span>22 sierpnia <span class="_ _0"></span>2023 r. <span class="_ _0"></span>sąd rejestrowy <span class="_ _0"></span>dokonał wpisu <span class="_ _0"></span>podwyższenia kapitału<span class="_ _5"></span> zakładowego <span class="_ _0"></span>Spółki i <span class="_ _5"></span>tym sa<span class="_ _0"></span>mym proces <span class="_ _0"></span>em<span class="_ _4"></span>i<span class="_ _0"></span>sji Akcj<span class="ff1 lsc">i </span></div><div class="t m0 x1 h2 y202 ff4 fs0 fc0 sc0 ls0 ws0">serii <span class="_ _4"></span>X <span class="_ _23"></span>zakończył <span class="_ _4"></span>się <span class="_ _23"></span>powodze<span class="_ _0"></span>niem. <span class="_ _23"></span>W <span class="_ _4"></span>dniu <span class="_ _4"></span>1<span class="_ _4"></span>9 <span class="_ _4"></span>września <span class="_ _4"></span>2023 <span class="_ _23"></span>r. <span class="_ _4"></span>Giełda <span class="_ _4"></span>Papierów <span class="_ _4"></span>Wartości<span class="_ _4"></span>owych <span class="_ _4"></span>w <span class="_ _4"></span>Warszawie <span class="_ _23"></span>S.A. <span class="_ _4"></span>wprowadziła </div><div class="t m0 x1 h43 y203 ff1 fs0 fc0 sc0 ls0 ws0">Akcje serii X do obrotu na rynku podstawowym.<span class="ffc fs2"> </span> </div><div class="t m0 x1 h2 y204 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h42 y205 ff3 fs7 fc0 sc0 ls14 ws0">b)<span class="ff5 ls0"> <span class="_ _34"> </span><span class="ff3">Emisja akcji s<span class="_ _4"></span>erii Z: </span></span></div><div class="t m0 x9 h2 y206 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>dniu <span class="_ _0"></span>14 <span class="_ _0"></span>grudnia <span class="_ _0"></span>2023 <span class="_ _0"></span>r.<span class="ff3"> <span class="_ _0"></span><span class="ff4">odbyło <span class="_ _0"></span>się <span class="_ _0"></span>Nadzwyczajn<span class="_ _0"></span>e Wa<span class="_ _0"></span>lne <span class="_ _0"></span>Zgromadzenie <span class="_ _0"></span>Spółki, <span class="_ _0"></span>podczas <span class="_ _0"></span>którego <span class="_ _0"></span>podjęta <span class="_ _0"></span>została <span class="_ _0"></span>uchwała, </span></span></div><div class="t m0 x9 h2 y207 ff4 fs0 fc0 sc0 ls0 ws0">na podstawie której w szczególności:<span class="ff1"> </span></div><div class="t m0 x46 h2 y208 ff1 fs0 fc0 sc0 ls5 ws0">1)<span class="ls0"> <span class="_ _32"> </span><span class="ff4">kapitał zakładow<span class="_ _4"></span>y Spół<span class="_ _4"></span>ki zostanie <span class="_ _4"></span>podwyższony <span class="_ _4"></span>z <span class="_ _4"></span>kwoty <span class="_ _4"></span>10.521.622,00 <span class="_ _4"></span>o <span class="_ _4"></span>kwotę <span class="_ _4"></span>nie <span class="_ _4"></span>niższą <span class="_ _4"></span>niż <span class="_ _4"></span>o <span class="_ _4"></span>0,10 zł <span class="_ _4"></span>i <span class="_ _4"></span>nie <span class="_ _4"></span>wyższą </span></span></div><div class="t m0 x6a h2 y209 ff4 fs0 fc0 sc0 ls0 ws0">niż 5.261.811,00 zł, tj. do kwoty nie<span class="_ _0"></span> <span class="_ _4"></span>niższej niż 1<span class="_ _0"></span>0<span class="_ _4"></span>.521.622,10 zł i nie wyższej niż 15.<span class="_ _0"></span>783.433,<span class="_ _4"></span>00 zł; oraz<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x46 h2 y20a ff1 fs0 fc0 sc0 ls5 ws0">2)<span class="ls0"> <span class="_ _32"> </span><span class="ff4">podwyższenie, <span class="_ _23"></span>o <span class="_ _24"></span>którym <span class="_ _23"></span>mowa <span class="_ _24"></span>w <span class="_ _24"></span>pkt <span class="_ _23"></span>1 <span class="_ _24"> </span>powyżej, <span class="_ _24"></span>było <span class="_ _24"></span>dokonane <span class="_ _24"></span>w <span class="_ _23"></span>drodz<span class="_ _4"></span>e <span class="_ _23"></span>emisji <span class="_ _24"></span>nie <span class="_ _23"></span>mniej <span class="_ _24"> </span>niż <span class="_ _24"></span>1 <span class="_ _24"></span>i <span class="_ _23"></span>ni<span class="_ _4"></span>e <span class="_ _23"></span>więcej <span class="_ _23"></span>niż<span class="_ _4"></span> </span></span></div><div class="t m0 x6a h2 y20b ff4 fs0 fc0 sc0 ls0 ws0">52.618.110 nowych akcji <span class="_ _4"></span>zwykłych na okaziciela ser<span class="_ _4"></span>ii Z o <span class="_ _4"></span>wartości nominalnej 0,10 zł<span class="_ _4"></span> (dziesięć groszy) <span class="_ _4"></span>każda („<span class="_ _4"></span><span class="ff3">Akcje </span></div><div class="t m0 x6a h2 y20c ff3 fs0 fc0 sc0 ls0 ws0">serii Z<span class="ff4">”). Cena emisyjna jednej Akcji serii Z wynosiła 1,45<span class="_ _0"></span> zł<span class="_ _4"></span> (jeden złoty czterdzieści pięć groszy).<span class="ff1"> </span></span></div><div class="t m0 x9 h2 y20d ff4 fs0 fc0 sc0 ls0 ws0">Uchwała <span class="_ _24"></span>dot. <span class="_ _24"></span>emisji <span class="_ _24"> </span>Akcji <span class="_ _24"> </span>serii <span class="_ _24"> </span>Z<span class="_ _4"></span> <span class="_ _23"></span>została <span class="_ _24"></span>zaskarżona <span class="_ _24"></span>powództwem <span class="_ _24"></span>o <span class="_ _25"> </span>jej <span class="_ _23"></span>uchylenie. <span class="_ _24"></span>Na <span class="_ _24"></span>dzień <span class="_ _24"></span>przygotowania <span class="_ _24"></span>niniejszego </div><div class="t m0 x9 h2 y20e ff4 fs0 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _0"></span>postępowanie <span class="_ _0"></span>sądowe <span class="_ _0"></span>jest <span class="_ _0"></span>w <span class="_ _0"></span>to<span class="_ _4"></span>ku<span class="_ _0"></span>. Odnotować <span class="_ _0"></span>należy, <span class="_ _0"></span>iż <span class="_ _0"></span>Sąd <span class="_ _0"></span>I <span class="_ _0"></span>instancji n<span class="_ _0"></span>ie <span class="_ _0"></span>z<span class="_ _4"></span>nalazł <span class="_ _0"></span>podstaw <span class="_ _0"></span>do <span class="_ _0"></span>uwzględnienia </div><div class="t m0 x9 h2 y20f ff4 fs0 fc0 sc0 ls0 ws0">wniosku pow<span class="_ _5"></span>ódki o zabezpieczenie powództwa <span class="_ _0"></span>poprzez wstrzymanie wykonania wskazanej uchwały, <span class="_ _0"></span>tym samy mogła ona </div><div class="t m0 x9 h2 y210 ff4 fs0 fc0 sc0 ls0 ws0">zostać wykonana.<span class="ff1"> </span></div><div class="t m0 x9 h2 y211 ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _25"> </span>dniu <span class="_ _25"> </span>28 <span class="_ _24"> </span>m<span class="_ _4"></span>aja <span class="_ _25"> </span>20<span class="_ _0"></span>24 <span class="_ _25"> </span>r. <span class="_ _25"> </span>Komisja <span class="_ _25"> </span>Nadzoru <span class="_ _25"> </span>Finansowego <span class="_ _25"> </span>zatwi<span class="_ _0"></span>erdziła <span class="_ _25"> </span>prospekt <span class="_ _25"> </span>emisyjny <span class="_ _25"> </span>Akcji <span class="_ _25"> </span>serii <span class="_ _25"> </span>Z. <span class="_ _25"> </span>W <span class="_ _25"> </span>wynik<span class="_ _0"></span>u <span class="_ _25"> </span>emisji<span class="_ _4"></span> </div><div class="t m0 x9 h2 y212 ff4 fs0 fc0 sc0 ls0 ws0">przydzielone  zostały <span class="_ _2d"> </span>wszystkie  52.618.110<span class="_ _0"></span> <span class="_ _2d"> </span>Akcje  serii <span class="_ _2d"> </span>Z,  a  cał<span class="_ _4"></span>kowit<span class="_ _0"></span>a <span class="_ _2d"> </span>wartość  przeprowadzonej  subskrypcji  wyniosła </div><div class="t m0 x9 h2 y213 ff4 fs0 fc0 sc0 ls0 ws0">76.296.259,50 zł. <span class="ff1"> </span></div><div class="t m0 x9 h2 y214 ff4 fs0 fc0 sc0 ls0 ws0">W dniu <span class="_ _4"></span>19 sierpnia 2024 <span class="_ _4"></span>r. sąd rejestrowy <span class="_ _4"></span>dokonał wpisu <span class="_ _4"></span>podwyższenia kapitału zakładowego <span class="_ _4"></span>Spółki i <span class="_ _4"></span>ty<span class="_ _0"></span>m<span class="_ _4"></span> samym proces </div><div class="t m0 x9 h2 y129 ff4 fs0 fc0 sc0 ls0 ws0">emisji <span class="_ _23"></span>Akcji <span class="_ _4"></span>serii <span class="_ _23"></span>Z <span class="_ _23"></span>zakoń<span class="_ _0"></span>c<span class="_ _4"></span>zył <span class="_ _4"></span>się <span class="_ _23"></span>powodzeniem. <span class="_ _23"></span>Ponadt<span class="_ _0"></span>o<span class="_ _4"></span>, <span class="_ _4"></span>w <span class="_ _23"></span>dniu <span class="_ _23"></span>24 <span class="_ _4"></span>września <span class="_ _23"></span>2024 <span class="_ _4"></span>r. <span class="_ _23"></span>Akcje <span class="_ _23"></span>serii <span class="_ _23"></span>Z <span class="_ _23"></span>zostały <span class="_ _4"></span>wprowadzone </div><div class="t m0 x9 h43 y215 ff4 fs0 fc0 sc0 ls0 ws0">przez Giełdę Papierów Wartościowych w Warszawie S.A. do obrotu na ry<span class="_ _0"></span>n<span class="_ _4"></span>ku podsta<span class="ff1">wowym.<span class="ffc fs2"> </span> </span></div><div class="t m0 x1 h2 y216 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h42 y217 ff3 fs7 fc0 sc0 ls15 ws0">c)<span class="ff5 ls0"> <span class="_ _35"> </span><span class="ff3">Emisja akcji s<span class="_ _4"></span>erii AA: </span></span></div><div class="t m0 x9 h2 y218 ff1 fs0 fc0 sc0 ls0 ws0">W dn<span class="_ _0"></span>iu 2 <span class="_ _0"></span>grudnia 2024 r.<span class="ff3"> <span class="_ _0"></span><span class="ff4">odbyło się <span class="_ _0"></span>Nadzwyczajne Walne <span class="_ _0"></span>Zgromadzenie Spółki, <span class="_ _0"></span>podczas którego <span class="_ _0"></span>podjęta zost<span class="_ _0"></span>ał<span class="_ _4"></span>a <span class="_ _0"></span>uchwała, </span></span></div><div class="t m0 x9 h2 y219 ff4 fs0 fc0 sc0 ls0 ws0">na podstawie której w szczególności:<span class="ff1"> </span></div><div class="t m0 x46 h2 y21a ff1 fs0 fc0 sc0 ls5 ws0">1)<span class="ls0"> <span class="_ _32"> </span><span class="ff4">kapitał zakładowy <span class="_ _4"></span>Spółki <span class="_ _4"></span>zostanie <span class="_ _4"></span>podwyższony z <span class="_ _4"></span>kwoty <span class="_ _4"></span>15.783.433,00 <span class="_ _4"></span>zł <span class="_ _4"></span>o kwotę <span class="_ _4"></span>nie <span class="_ _4"></span>niższą <span class="_ _4"></span>niż 0,10 <span class="_ _4"></span>zł <span class="_ _4"></span>i <span class="_ _4"></span>nie <span class="_ _4"></span>wyższą</span> </span></div><div class="t m0 x6a h2 y21b ff4 fs0 fc0 sc0 ls0 ws0">niż 3.157.686,60 zł, tj. do kwoty nie<span class="_ _0"></span> <span class="_ _4"></span>niższej niż 1<span class="_ _0"></span>5<span class="_ _4"></span>.783.433,10 zł i nie wyższej niż 18.<span class="_ _0"></span>941.119,<span class="_ _4"></span>60 zł; oraz<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x46 h2 yd1 ff1 fs0 fc0 sc0 ls5 ws0">2)<span class="ls0"> <span class="_ _32"> </span><span class="ff4">podwyższenie, <span class="_ _25"> </span>o <span class="_ _25"> </span>który<span class="_ _0"></span>m<span class="_ _4"></span> <span class="_ _25"> </span>mowa <span class="_ _25"> </span>w <span class="_ _25"> </span>pkt <span class="_ _24"> </span>1 <span class="_ _25"> </span>powyżej, <span class="_ _25"> </span>dokonuje <span class="_ _25"> </span>się <span class="_ _25"> </span>w <span class="_ _25"> </span>drodze <span class="_ _25"> </span>emisji <span class="_ _25"> </span>nie <span class="_ _25"> </span>mniej <span class="_ _25"> </span>niż <span class="_ _25"> </span>1 <span class="_ _25"> </span>i <span class="_ _25"> </span>nie <span class="_ _24"> </span>więcej <span class="_ _25"> </span>niż </span></span></div><div class="t m0 x6a h2 y21c ff4 fs0 fc0 sc0 ls0 ws0">31.576.866 <span class="_ _0"></span>nowych akcji <span class="_ _0"></span>zwykłych na <span class="_ _0"></span>okaziciela serii <span class="_ _0"></span>AA o <span class="_ _0"></span>wartości nominalne<span class="_ _0"></span>j 0,10 zł <span class="_ _0"></span>(dziesięć groszy) k<span class="_ _0"></span>ażda („<span class="ff3">Akcje </span></div><div class="t m0 x6a h2 y21d ff3 fs0 fc0 sc0 ls0 ws0">serii AA<span class="ff4">”). Cena emisyjna jednej Akcji serii AA będzie wynosiła 1,4<span class="_ _0"></span>5 zł<span class="_ _4"></span> (jeden złoty czterdzieści pięć groszy).<span class="ff1"> </span></span></div><div class="t m0 x9 h2 y21e ff4 fs0 fc0 sc0 ls0 ws0">Uchwała <span class="_ _23"></span>dot. <span class="_ _4"></span>emisji <span class="_ _23"></span>Akcji <span class="_ _4"></span>serii<span class="_ _4"></span> <span class="_ _4"></span>AA <span class="_ _23"></span>została <span class="_ _23"></span>zaskarżona <span class="_ _4"></span>powództwem <span class="_ _23"></span>o <span class="_ _23"></span>jej <span class="_ _4"></span>uchylenie. <span class="_ _23"></span>Na <span class="_ _4"></span>dz<span class="_ _4"></span>ień <span class="_ _4"></span>przygotowania <span class="_ _23"></span>niniejszego </div><div class="t m0 x9 h2 y21f ff4 fs0 fc0 sc0 ls0 ws0">sprawozdania post<span class="_ _4"></span>ępowanie s<span class="_ _4"></span>ądowe jest <span class="_ _4"></span>w <span class="_ _4"></span>toku. <span class="_ _4"></span>Sąd <span class="_ _4"></span>I <span class="_ _4"></span>instancji <span class="_ _4"></span>udzielił <span class="_ _4"></span>zabezpieczenia po<span class="_ _4"></span>wództwa<span class="_ _0"></span> <span class="_ _4"></span>poprzez <span class="_ _4"></span>wstrzymanie </div><div class="t m0 x9 h2 y220 ff4 fs0 fc0 sc0 ls0 ws0">wykonania uchwały o emisji Akcji serii AA. Wskazane postanowienie o udzieleniu powództwa <span class="_ _4"></span>jest nie<span class="_ _0"></span>pr<span class="_ _4"></span>awomocne. Jednak </div><div class="t m0 x9 h2 y221 ff4 fs0 fc0 sc0 ls0 ws0">wskutek jego wydania Spółka wstrzymała wszelkie czynności mające na celu wykon<span class="_ _0"></span>an<span class="_ _4"></span>ie uchwały o emisji Akcji serii AA.<span class="ff1"> </span></div><div class="t m0 x1 h2 y222 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y223 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h13 y224 ff3 fs9 fc4 sc0 ls1 ws0">12.<span class="ff5 ls0"> <span class="_ _30"></span><span class="ff2">Omówienie prz<span class="_ _0"></span>y<span class="_ _4"></span>jętych <span class="_ _0"></span>zasad polityki rach<span class="_ _5"></span>unkowości, w<span class="_ _0"></span> ty<span class="_ _4"></span>m meto<span class="_ _0"></span>d wyceny aktywów <span class="_ _0"></span>i </span></span></div><div class="t m0 x46 h31 y136 ff2 fs9 fc4 sc0 ls0 ws0">pasywów, pomi<span class="_ _0"></span>aru wyniku finansowego ora<span class="_ _0"></span>z sposobu sporządzania <span class="_ _0"></span>spra<span class="_ _4"></span>woz<span class="_ _0"></span>dania </div><div class="t m0 x46 h31 y225 ff3 fs9 fc4 sc0 ls0 ws0">finansowego w <span class="_ _0"></span>za<span class="_ _4"></span>kre<span class="_ _0"></span>s<span class="_ _4"></span>i<span class="_ _0"></span>e, w jakim ustawa pozo<span class="_ _0"></span>s<span class="_ _4"></span>t<span class="_ _0"></span>a<span class="_ _4"></span>wia jed<span class="_ _0"></span>nostce prawo wyboru </div><div class="t m0 x1 h2 y226 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pfe" class="pf w4 ha" ><div class="pc pce w4 ha"><img class="bi x2 y21 w5 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">14<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y227 ff2 fs7 fc0 sc0 ls0 ws0">Oświadczenie o zgo<span class="_ _4"></span>dności<span class="ff3"> </span></div><div class="t m0 x1 h2 y228 ff4 fs0 fc0 sc0 ls0 ws0">Niniejsze <span class="_ _0"></span>sprawozdanie <span class="_ _3"></span>fina<span class="_ _4"></span>nsowe<span class="_ _0"></span> <span class="_ _0"></span>zostało <span class="_ _0"></span>sporządzone <span class="_ _0"></span>zgodnie <span class="_ _0"></span>z <span class="_ _0"></span>Międzynar<span class="_ _0"></span>o<span class="_ _4"></span>dowymi <span class="_ _0"></span>Standardami <span class="_ _0"></span>Sprawozdaw<span class="_ _0"></span>c<span class="_ _4"></span>zości <span class="_ _0"></span>Finan<span class="_ _0"></span>sowej </div><div class="t m0 x1 h2 y229 ff4 fs0 fc0 sc0 ls0 ws0">(MSSF) <span class="_ _0"></span>zatwierdzonymi <span class="_ _0"></span>przez Unię <span class="_ _0"></span>Europejską <span class="_ _0"></span>(UE), a<span class="_ _0"></span> w <span class="_ _0"></span>zakresie <span class="_ _0"></span>nieuregulowanym <span class="_ _0"></span>powyższymi stan<span class="_ _0"></span>dardami zgodnie<span class="_ _0"></span> z <span class="_ _0"></span>wymogami </div><div class="t m0 x1 h2 y22a ff1 fs0 fc0 sc0 ls0 ws0">ustawy <span class="_ _4"></span>z <span class="_ _4"></span>dnia <span class="_ _4"></span>2<span class="ff4">9 <span class="_ _4"></span>września <span class="_ _4"></span>1994 <span class="_ _4"></span>roku <span class="_ _4"></span>o <span class="_ _4"></span>rachunkowości <span class="_ _4"></span>(tekst <span class="_ _4"></span>jednolity: <span class="_ _4"></span>Dz.U. <span class="_ _23"></span>z<span class="_ _0"></span> <span class="_ _23"></span>20<span class="ff1 ls5">23<span class="ls0"> <span class="_ _4"></span>roku <span class="_ _4"></span>poz. <span class="_ _4"></span></span>120<span class="ls0">) <span class="_ _23"></span>i <span class="_ _4"></span>wydany<span class="_ _0"></span>c<span class="_ _4"></span>h <span class="_ _4"></span>na <span class="_ _4"></span>jej <span class="_ _4"></span>podstawie </span></span></span></div><div class="t m0 x1 h2 y22b ff4 fs0 fc0 sc0 ls0 ws0">przepisów wykonawczych.<span class="ff1"> </span></div><div class="t m0 x1 h2 y22c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y22d ff3 fs7 fc0 sc0 ls0 ws0">Sprawozdanie finans<span class="_ _4"></span>owe za rok 20<span class="_ _4"></span>24 zawiera: </div><div class="t m0 x6b h30 y19e ff1 fs0 fc0 sc0 ls9 ws0">a)<span class="ff8 ls0"> <span class="_ _36"> </span><span class="ff4">informację dodatkową przyjętych zasadach rachunk<span class="_ _0"></span>owośc<span class="_ _4"></span>i;<span class="ff1"> </span></span></span></div><div class="t m0 x6b h30 y22e ff1 fs0 fc0 sc0 lsa ws0">b)<span class="ff8 ls0"> <span class="_ _37"> </span><span class="ff1">sprawozdanie z sytuacji finansowej; </span></span></div><div class="t m0 x6b h30 y22f ff1 fs0 fc0 sc0 lsb ws0">c)<span class="ff8 ls0"> <span class="_ _38"> </span><span class="ff4">sprawozdanie z całkowitych dochodów;<span class="ff1"> </span></span></span></div><div class="t m0 x6b h30 y230 ff1 fs0 fc0 sc0 ls9 ws0">d)<span class="ff8 ls0"> <span class="_ _37"> </span><span class="ff4">sprawozdanie ze zmian w kapitale własnym;<span class="ff1"> </span></span></span></div><div class="t m0 x6b h30 y231 ff1 fs0 fc0 sc0 lsf ws0">e)<span class="ff8 ls0"> <span class="_ _36"> </span><span class="ff4">sprawozdanie<span class="_ _0"></span> <span class="_ _4"></span>z przepływów pieniężnych;<span class="ff1"> </span></span></span></div><div class="t m0 x6b h30 y232 ff1 fs0 fc0 sc0 ls16 ws0">f)<span class="ff8 ls0"> <span class="_ _39"> </span><span class="ff1">dodatkowe informacje i <span class="ff4">objaśnienia.</span> </span></span></div><div class="t m0 x1 h2 y233 ff4 fs0 fc0 sc0 ls0 ws0">Za sporządzenie sprawozdania odpowiedzialny jest Zarząd spółki<span class="ff1 ls6">. <span class="ls0"> </span></span></div><div class="t m0 x1 h11 y234 ff2 fs7 fc0 sc0 ls0 ws0">Stosowane zasady ra<span class="_ _4"></span>chunkowości<span class="ff3"> </span></div><div class="t m0 x1 h2 y235 ff4 fs0 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _0"></span>finansowe <span class="_ _0"></span>jest <span class="_ _0"></span>sporządzone <span class="_ _0"></span>zgodnie z <span class="_ _0"></span>koncepcją <span class="_ _0"></span>kosztu <span class="_ _0"></span>historycznego. <span class="_ _0"></span>Najistotniejsze <span class="_ _0"></span>ze <span class="_ _0"></span>s<span class="_ _4"></span>tosowa<span class="_ _5"></span>nych <span class="_ _0"></span>przez spółkę<span class="ff1"> </span></div><div class="t m0 x1 h2 y236 ff4 fs0 fc0 sc0 ls0 ws0">zasad rachunkowości zostały zaprezentowane poniżej<span class="ff1">. </span></div><div class="t m0 x1 h2 y237 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y238 ff2 fs7 fc0 sc0 ls0 ws0">Rzeczowe aktywa tr<span class="_ _4"></span>wałe<span class="ff3"> </span></div><div class="t m0 x1 h2 y239 ff4 fs0 fc0 sc0 ls0 ws0">Rzeczowe <span class="_ _23"></span>aktywa <span class="_ _23"></span>trwałe <span class="_ _23"></span>wykazywane<span class="_ _0"></span> <span class="_ _23"></span>są <span class="_ _24"></span>według <span class="_ _23"></span>ceny <span class="_ _23"></span>nabycia/kosztu <span class="_ _23"></span>wytworzenia <span class="_ _23"></span>pomniejszonych <span class="_ _23"></span>o <span class="_ _23"></span>umorzenie <span class="_ _23"></span>oraz <span class="_ _23"></span>wszelkie </div><div class="t m0 x1 h2 y23a ff4 fs0 fc0 sc0 ls0 ws0">odpisy <span class="_ _4"></span>aktualizujące <span class="_ _4"></span>z <span class="_ _4"></span>tytułu <span class="_ _4"></span>utraty <span class="_ _4"></span>wartości. <span class="_ _4"></span> <span class="_ _4"></span>Wartość <span class="_ _23"></span>począ<span class="_ _0"></span>tkowa <span class="_ _4"></span>środków <span class="_ _4"></span>trwałych <span class="_ _4"></span>obejm<span class="_ _4"></span>uje<span class="_ _0"></span> <span class="_ _23"></span>ich <span class="_ _4"></span>cenę <span class="_ _4"></span>nabycia <span class="_ _4"></span>powiększoną <span class="_ _4"></span>o </div><div class="t m0 x1 h2 y38 ff1 fs0 fc0 sc0 ls0 ws0">wszystkie <span class="_ _23"></span>koszt<span class="ff4">y <span class="_ _23"></span>bezpośrednio <span class="_ _23"></span>związane <span class="_ _23"></span>z <span class="_ _24"></span>zakupem <span class="_ _23"></span>i <span class="_ _23"></span>przystosowaniem <span class="_ _23"></span>składnika <span class="_ _24"></span>majątku <span class="_ _23"></span>do <span class="_ _23"></span>stanu <span class="_ _23"></span>zdatnego <span class="_ _23"></span>do <span class="_ _24"></span>używania. <span class="_ _23"></span>W </span></div><div class="t m0 x1 h2 y23b ff4 fs0 fc0 sc0 ls0 ws0">skład <span class="_ _23"></span>kosztu <span class="_ _4"></span>wchodzi <span class="_ _23"></span>również <span class="_ _4"></span>koszt <span class="_ _23"></span>wymian<span class="_ _0"></span>y <span class="_ _23"></span>części <span class="_ _23"></span>składowych <span class="_ _4"></span>maszyn <span class="_ _23"></span>i <span class="_ _23"></span>urząd<span class="_ _0"></span>zeń <span class="_ _23"></span>w <span class="_ _4"></span>m<span class="_ _4"></span>o<span class="_ _0"></span>m<span class="_ _4"></span>encie<span class="_ _5"></span> <span class="_ _23"></span>poniesien<span class="_ _0"></span>ia<span class="_ _4"></span>, <span class="_ _4"></span>jeśli <span class="_ _23"></span>spełnione <span class="_ _4"></span>są </div><div class="t m0 x1 h2 y23c ff1 fs0 fc0 sc0 ls0 ws0">kryteria <span class="_ _4"></span>rozpozna<span class="_ _4"></span>nia.<span class="_ _0"></span> <span class="_ _23"></span>Koszty <span class="_ _23"></span>po<span class="ff4">niesione <span class="_ _23"></span>po <span class="_ _4"></span>daci<span class="_ _4"></span>e <span class="_ _4"></span>oddania <span class="_ _23"></span>środka <span class="_ _23"></span>trw<span class="_ _0"></span>ał<span class="_ _4"></span>ego <span class="_ _4"></span>do <span class="_ _23"></span>używania, <span class="_ _23"></span>takie <span class="_ _4"></span>jak <span class="_ _23"></span>koszty <span class="_ _23"></span>kon<span class="_ _0"></span>ser<span class="_ _4"></span>wacji <span class="_ _4"></span>i <span class="_ _23"></span>napraw, </span></div><div class="t m0 x1 h2 y23d ff4 fs0 fc0 sc0 ls0 ws0">obciążają rachunek zysków i strat w<span class="ff1"> momencie ich poniesienia. </span></div><div class="t m0 x1 h2 y23e ff4 fs0 fc0 sc0 ls0 ws0">Środki  trwałe  podle<span class="_ _5"></span>gają  amort<span class="_ _0"></span>yzacji  metodą  liniową  w  okresie  odp<span class="_ _0"></span>owiadającym  szacowanemu  okresowi  ich  e<span class="_ _0"></span>konomicznej </div><div class="t m0 x1 h2 y23f ff4 fs0 fc0 sc0 ls0 ws0">użyteczności. Przyjęte przez spółkę<span class="ff1"> </span>stawki amortyzacyjne prezentują się nast<span class="_ _5"></span>ępująco:<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y240 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y241 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _3a"> </span><span class="ff1">Budynki i budowle: stawki amortyzacyjne                       <span class="ls5">40</span>-10 lat </span></span></div><div class="t m0 x1 h30 y242 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _3a"> </span><span class="ff4">Maszyny i urządzenia:<span class="ff1"> <span class="_ _3b"> </span> <span class="_ _27"> </span>                               2-10 lat </span></span></span></div><div class="t m0 x1 h30 y21a ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _3a"> </span><span class="ff4">Środki transportu:<span class="ff1"> <span class="_ _2b"> </span> <span class="_ _1e"> </span> <span class="_ _27"> </span> <span class="_ _3c"> </span>3-5 lat </span></span></span></div><div class="t m0 x1 h30 y243 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _3a"> </span><span class="ff4">Pozostałe środki trwałe<span class="ff1"> <span class="_ _37"> </span> <span class="_ _27"> </span> <span class="_ _3c"> </span>2-3 lat </span></span></span></div><div class="t m0 x6c h2 y244 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y245 ff4 fs0 fc0 sc0 ls0 ws0">Jeżeli <span class="_ _0"></span>przy <span class="_ _0"></span>sporządzaniu <span class="_ _0"></span>sprawozdania <span class="_ _0"></span>finansowego <span class="_ _0"></span>zaistniały okoliczn<span class="_ _5"></span>ości, <span class="_ _0"></span>które <span class="_ _0"></span>wskazują <span class="_ _0"></span>na <span class="_ _0"></span>to, <span class="_ _0"></span>że wa<span class="_ _0"></span>rtość bila<span class="_ _0"></span>nsowa <span class="_ _0"></span>rzec<span class="_ _4"></span>zow<span class="ff1">ych </span></div><div class="t m0 x1 h2 y246 ff4 fs0 fc0 sc0 ls0 ws0">aktywów trwałych <span class="_ _4"></span>może <span class="_ _4"></span>nie być <span class="_ _4"></span>możliwa <span class="_ _4"></span>do odzyskania, <span class="_ _4"></span>dokonywany jest <span class="_ _4"></span>przegląd <span class="_ _4"></span>tych ak<span class="_ _4"></span>tywów<span class="_ _5"></span> <span class="_ _4"></span>pod kątem <span class="_ _4"></span>ewentualnej <span class="_ _4"></span>utraty </div><div class="t m0 x1 h2 y247 ff4 fs0 fc0 sc0 ls0 ws0">wartości. Jeżeli <span class="_ _0"></span>ist<span class="_ _4"></span>nieją prze<span class="_ _0"></span>sł<span class="_ _4"></span>anki <span class="_ _0"></span>wskaz<span class="_ _4"></span>ują<span class="_ _0"></span>c<span class="_ _4"></span>e n<span class="_ _0"></span>a to, że mogła nastąpić utrata wartości, <span class="_ _0"></span>a war<span class="_ _4"></span>tość bila<span class="_ _0"></span>nsowa przekracza szacowaną </div><div class="t m0 x1 h2 y42 ff4 fs0 fc0 sc0 ls0 ws0">wartość <span class="_ _4"></span>odzyskiwalną, <span class="_ _4"></span>wówczas <span class="_ _4"></span>wartość <span class="_ _4"></span>tych <span class="_ _4"></span>aktywów <span class="_ _4"></span>bądź <span class="_ _4"></span>ośrodków <span class="_ _4"></span>wypracowujących <span class="_ _4"></span>środki <span class="_ _4"></span>pieniężne, <span class="_ _4"></span>do <span class="_ _4"></span>których <span class="_ _4"></span>te <span class="_ _4"></span>aktywa<span class="_ _4"></span> </div><div class="t m0 x1 h2 y248 ff4 fs0 fc0 sc0 ls0 ws0">należą <span class="_ _25"> </span>jest <span class="_ _21"> </span>obniżana <span class="_ _25"> </span>do <span class="_ _21"> </span>poziomu <span class="_ _25"> </span>wartości <span class="_ _21"> </span>odzyskiwa<span class="_ _0"></span>lnej. <span class="_ _21"> </span>Wartość <span class="_ _25"> </span>odzyskiwalna <span class="_ _25"> </span>odpowiada <span class="_ _21"> </span>wyższej <span class="_ _25"> </span>z <span class="_ _21"> </span>następujących <span class="_ _25"> </span>dwóch </div><div class="t m0 x1 h2 y249 ff4 fs0 fc0 sc0 ls0 ws0">wartości:  wartości <span class="_ _2d"> </span>godziwe<span class="_ _0"></span>j <span class="_ _2d"> </span>pomniejszonej  o <span class="_ _2d"> </span>koszty  sprz<span class="_ _4"></span>edaży  lub  wartości <span class="_ _2d"> </span>użytkowej.  Przy <span class="_ _2d"> </span>ustalaniu  wartości <span class="_ _2d"> </span>użyt<span class="_ _0"></span>kowej, </div><div class="t m0 x1 h2 y24a ff4 fs0 fc0 sc0 ls0 ws0">szacowane <span class="_ _24"></span>przyszłe <span class="_ _25"> </span>przepływy <span class="_ _24"></span>pieniężne <span class="_ _24"> </span>są <span class="_ _25"> </span>dyskontowane <span class="_ _24"> </span>do <span class="_ _25"> </span>wartości <span class="_ _24"></span>bieżącej <span class="_ _24"> </span>przy <span class="_ _25"> </span>zastosowaniu <span class="_ _24"></span>stopy <span class="_ _24"> </span>dyskontowej <span class="_ _25"> </span>brutto </div><div class="t m0 x1 h2 y24b ff4 fs0 fc0 sc0 ls0 ws0">odzwierciedlającej akt<span class="_ _0"></span>ua<span class="_ _4"></span>lne<span class="_ _5"></span> oceny ry<span class="_ _5"></span>nkowe wartości pi<span class="_ _5"></span>eniądza w czasie<span class="_ _0"></span> oraz ryzyka związan<span class="_ _0"></span>ego z danym składnikiem <span class="_ _5"></span>aktywów. W </div><div class="t m0 x1 h2 y24c ff4 fs0 fc0 sc0 ls0 ws0">przypadku <span class="_ _4"></span>składnika <span class="_ _4"></span>aktywów, <span class="_ _4"></span>który <span class="_ _4"></span>nie <span class="_ _4"></span>gener<span class="_ _4"></span>uje <span class="_ _4"></span>wpływów <span class="_ _4"></span>pieniężnych <span class="_ _4"></span>w <span class="_ _4"></span>sposób <span class="_ _4"></span>znacząco <span class="_ _23"></span>samodzielny<span class="_ _5"></span>, <span class="_ _4"></span>wartość <span class="_ _4"></span>odzyskiwalna </div><div class="t m0 x1 h2 y24d ff4 fs0 fc0 sc0 ls0 ws0">jest <span class="_ _4"></span>ustalana <span class="_ _23"></span>dla <span class="_ _4"></span>ośrodka <span class="_ _4"></span>wy<span class="_ _4"></span>pracowującego <span class="_ _4"></span>środki <span class="_ _4"></span>pienięż<span class="_ _4"></span>ne, <span class="_ _4"></span>do <span class="_ _23"></span>kt<span class="_ _0"></span>órego <span class="_ _23"></span>ten <span class="_ _4"></span>składnik <span class="_ _23"></span>należy. <span class="_ _4"></span>Na <span class="_ _23"></span>każdy<span class="_ _0"></span> <span class="_ _23"></span>dzień <span class="_ _4"></span>bi<span class="_ _4"></span>lansowy<span class="_ _0"></span> <span class="_ _24"> </span>spół<span class="_ _4"></span>ka<span class="_ _0"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y24e ff4 fs0 fc0 sc0 ls0 ws0">ocenia, <span class="_ _23"></span>c<span class="_ _4"></span>zy <span class="_ _23"></span>występują <span class="_ _24"> </span>przesła<span class="_ _4"></span>nki <span class="_ _23"></span>wskazujące <span class="_ _24"> </span>na <span class="_ _24"> </span>to, <span class="_ _24"> </span>że <span class="_ _25"> </span>odpis <span class="_ _24"></span>aktualizujący <span class="_ _23"></span>z <span class="_ _25"> </span>tytułu <span class="_ _23"></span>utraty <span class="_ _24"> </span>wartości, <span class="_ _24"> </span>który <span class="_ _24"> </span>był <span class="_ _25"> </span>ujęty <span class="_ _23"></span>w <span class="_ _24"> </span>o<span class="_ _4"></span>kresac<span class="_ _4"></span><span class="ff1 ls17">h </span></div><div class="t m0 x1 h2 y24f ff4 fs0 fc0 sc0 ls0 ws0">poprzednich w odniesieniu do danego składnika aktywów jest zbędny,<span class="_ _0"></span> <span class="_ _4"></span>lub czy powinien zostać zmniejszony.<span class="_ _0"></span> <span class="_ _23"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y250 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y251 ff4 fs0 fc0 sc0 ls0 ws0">Dana pozycja <span class="_ _4"></span>rzeczowych aktywów<span class="_ _0"></span> <span class="_ _4"></span>trwałych może zos<span class="_ _4"></span>tać usu<span class="_ _5"></span>nięta z bilansu <span class="_ _4"></span>po dokonaniu jej zbycia <span class="_ _4"></span>lub w przypadku, gdy nie <span class="_ _4"></span>są </div><div class="t m0 x1 h2 y252 ff4 fs0 fc0 sc0 ls0 ws0">spodziewane <span class="_ _0"></span>żadne <span class="_ _0"></span>ekonomiczne <span class="_ _0"></span>korzyści <span class="_ _0"></span>wynikające <span class="_ _0"></span>z <span class="_ _0"></span>dalszego u<span class="_ _5"></span>żytkowania <span class="_ _0"></span>takiego <span class="_ _0"></span>składnika <span class="_ _0"></span>aktywów. <span class="_ _0"></span>Wszelkie <span class="_ _0"></span>zyski <span class="_ _0"></span>lub strat<span class="_ _0"></span>y<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y253 ff1 fs0 fc0 sc0 ls0 ws0">wynika<span class="ff4">jące <span class="_ _21"> </span>z <span class="_ _21"> </span>usunięcia <span class="_ _21"> </span>danego <span class="_ _21"> </span>składnika <span class="_ _21"> </span>aktywów <span class="_ _21"> </span>z <span class="_ _21"> </span>bilans<span class="_ _4"></span>u <span class="_ _21"> </span>(obliczone <span class="_ _21"> </span>jako <span class="_ _21"> </span>różnica <span class="_ _21"> </span>pomiędzy <span class="_ _21"> </span>ewentualnymi <span class="_ _21"> </span>wpływami <span class="_ _21"> </span>ze </span></div></div></div><div class="pi" ></div></div><div id="pff" class="pf w4 ha" ><div class="pc pcf w4 ha"><img class="bi xb y21 w32 hb" alt="" 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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">15<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y10f ff4 fs0 fc0 sc0 ls0 ws0">sprzedaży <span class="_ _23"></span>netto <span class="_ _24"></span>a <span class="_ _24"></span>wartością <span class="_ _23"></span>bilansową <span class="_ _24"></span>danej <span class="_ _23"></span>pozycji) <span class="_ _24"> </span>są <span class="_ _24"> </span>ujmowane <span class="_ _23"></span>w <span class="_ _24"></span>rachunku <span class="_ _23"></span>zysków <span class="_ _24"></span>i <span class="_ _24"></span>strat <span class="_ _23"></span>w <span class="_ _24"></span>okresie, <span class="_ _24"></span>w <span class="_ _23"></span>którym <span class="_ _24"></span>dokonano </div><div class="t m0 x1 h2 y254 ff4 fs0 fc0 sc0 ls0 ws0">takiego usunięcia. <span class="ff1"> </span></div><div class="t m0 x1 h2 y13d ff4 fs0 fc0 sc0 ls0 ws0">Inwestycje rozpoczęte dot<span class="_ _0"></span>yczą środków trwałych będących w t<span class="_ _0"></span>oku budowy lub montażu i <span class="_ _0"></span>są wykazywane według cen nabycia lub<span class="_ _0"></span> </div><div class="t m0 x1 h2 y13e ff4 fs0 fc0 sc0 ls0 ws0">kosztu <span class="_ _24"> </span>wytworzenia. <span class="_ _25"> </span>Środki <span class="_ _24"> </span>tr<span class="_ _4"></span>wałe <span class="_ _24"> </span>w <span class="_ _25"> </span>budowie <span class="_ _24"> </span>nie <span class="_ _25"> </span>podlegają <span class="_ _24"> </span>amortyzacji <span class="_ _25"> </span>do <span class="_ _24"> </span>c<span class="_ _4"></span>zasu <span class="_ _24"></span>zakończenia <span class="_ _24"> </span>budowy <span class="_ _25"> </span>i <span class="_ _25"> </span>przekaza<span class="_ _0"></span>nia <span class="_ _25"> </span>środka </div><div class="t m0 x1 h2 y13f ff4 fs0 fc0 sc0 ls0 ws0">trwałego do używ<span class="ff1">ania.  </span></div><div class="t m0 x1 h2 y1c7 ff4 fs0 fc0 sc0 ls0 ws0">Wartość <span class="_ _25"> </span>końcową, <span class="_ _25"> </span>okres <span class="_ _25"> </span>uży<span class="_ _4"></span>tkowania<span class="_ _0"></span> <span class="_ _21"> </span>oraz <span class="_ _25"> </span>metodę <span class="_ _25"> </span>am<span class="_ _4"></span>ortyzacji <span class="_ _25"> </span>składników <span class="_ _25"> </span>aktywów <span class="_ _25"> </span>weryfikuje <span class="_ _25"> </span>się, <span class="_ _25"> </span>i <span class="_ _21"> </span>w <span class="_ _25"> </span>razie <span class="_ _25"> </span>konieczności  –<span class="ff1"> </span></div><div class="t m0 x1 h2 y255 ff4 fs0 fc0 sc0 ls0 ws0">koryguje, na koniec każdego roku obrotowe<span class="_ _0"></span>go.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h11 y256 ff2 fs7 fc0 sc0 ls0 ws0">Koszty finansowani<span class="_ _4"></span>a zewnętrznego<span class="ff3"> </span></div><div class="t m0 x1 h2 y257 ff4 fs0 fc0 sc0 ls0 ws0">Koszty <span class="_ _24"> </span>f<span class="_ _4"></span>inan<span class="_ _0"></span>sowania <span class="_ _25"> </span>zewnętrznego <span class="_ _24"></span>bezpośrednio <span class="_ _24"></span>związane <span class="_ _25"> </span>z <span class="_ _24"></span>nabyciem <span class="_ _24"> </span>lub <span class="_ _25"> </span>wytworzen<span class="_ _0"></span>i<span class="_ _4"></span>em <span class="_ _24"> </span>składników <span class="_ _25"> </span>majątk<span class="_ _0"></span>u <span class="_ _25"> </span>wymagających </div><div class="t m0 x1 h2 y258 ff4 fs0 fc0 sc0 ls0 ws0">znacznego <span class="_ _23"></span>okresu <span class="_ _4"></span>w <span class="_ _23"></span>celu <span class="_ _23"></span>doprowadzenia <span class="_ _23"></span>ich <span class="_ _23"></span>do <span class="_ _23"></span>użytkowania <span class="_ _23"></span>są <span class="_ _23"></span>kapitalizowane <span class="_ _23"></span>jako <span class="_ _23"></span>część <span class="_ _23"></span>kosztu <span class="_ _23"></span>naby<span class="_ _0"></span>c<span class="_ _4"></span>ia <span class="_ _23"></span>lu<span class="_ _0"></span>b <span class="_ _23"></span>wy<span class="_ _4"></span>twor<span class="_ _0"></span>ze<span class="_ _4"></span>nia <span class="_ _23"></span>do </div><div class="t m0 x1 h2 y259 ff4 fs0 fc0 sc0 ls0 ws0">momentu, <span class="_ _0"></span>w <span class="_ _3"></span>którym <span class="_ _0"></span>aktywa <span class="_ _0"></span>te <span class="_ _0"></span>są <span class="_ _0"></span>gotowe <span class="_ _0"></span>do <span class="_ _0"></span>użytkowa<span class="_ _0"></span>n<span class="_ _4"></span>ia <span class="_ _3"></span>lub <span class="_ _0"></span>sprzedaży<span class="_ _4"></span><span class="ffb">.<span class="ff1"> <span class="_ _3"></span><span class="ff4">Na <span class="_ _0"></span>koszty <span class="_ _0"></span>finansowania <span class="_ _0"></span>zewnętrznego <span class="_ _0"></span>składają <span class="_ _0"></span>się <span class="_ _0"></span>odsetk<span class="_ _0"></span>i </span></span></span></div><div class="t m0 x1 h2 y25a ff4 fs0 fc0 sc0 ls0 ws0">oraz zyski lub straty z tytułu różnic kursowych do wysok<span class="_ _5"></span>ości odpowiadającej korekcie kosztu odsetek. <span class="_ _4"></span><span class="ffb"> </span></div><div class="t m0 x1 h2 y25b ff4 fs0 fc0 sc0 ls0 ws0">Pozostałe koszty finansowania zewnętrznego ujmowane są jako koszty w momencie ich pon<span class="_ _0"></span>iesienia.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h11 y25c ff3 fs7 fc0 sc0 ls0 ws0">Leasing </div><div class="t m0 x1 h2 y25d ff4 fs0 fc0 sc0 ls0 ws0">Dla <span class="_ _0"></span>każdej <span class="_ _0"></span>umowy <span class="_ _0"></span>zawartej <span class="_ _0"></span>1 <span class="_ _0"></span>stycznia <span class="_ _0"></span>2019 <span class="_ _0"></span>roku <span class="_ _0"></span>lub <span class="_ _0"></span>później <span class="_ _0"></span>spółka <span class="_ _0"></span>podejmuje <span class="_ _0"></span>decyzję, <span class="_ _0"></span>czy <span class="_ _0"></span>umowa je<span class="_ _0"></span>st lu<span class="_ _0"></span>b zaw<span class="_ _0"></span>iera <span class="ff1">leasing. <span class="_ _0"></span>Leasing </span></div><div class="t m0 x1 h2 y25e ff4 fs0 fc0 sc0 ls0 ws0">został zdefiniowany jako umowa lub część umowy, która przekazuje prawo do kontroli u<span class="_ _5"></span>żytkowania zidentyfikowanego składnika </div><div class="t m0 x1 h2 y25f ff4 fs0 fc0 sc0 ls0 ws0">aktywów <span class="_ _0"></span>(bazowy <span class="_ _0"></span>składn<span class="_ _0"></span>i<span class="_ _4"></span>k <span class="_ _0"></span>ak<span class="_ _5"></span>tywów) <span class="_ _0"></span>na <span class="_ _0"></span>dany <span class="_ _0"></span>okres <span class="_ _0"></span>w <span class="_ _3"></span>zamia<span class="_ _4"></span>n <span class="_ _0"></span>za <span class="_ _0"></span>wyn<span class="_ _0"></span>ag<span class="_ _4"></span>rodzenie. <span class="_ _3"></span>W <span class="_ _0"></span>tym<span class="_ _4"></span> <span class="_ _3"></span>c<span class="_ _4"></span>elu<span class="_ _5"></span> <span class="_ _0"></span>analizuje <span class="_ _0"></span>się <span class="_ _0"></span>trzy <span class="_ _0"></span>podstaw<span class="_ _0"></span>o<span class="_ _4"></span>we <span class="_ _0"></span><span class="ff1">as<span class="_ _4"></span>pek<span class="_ _5"></span>ty: </span></div><div class="t m0 x1 h2 y260 ff4 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _26"> </span></span>czy <span class="_ _23"></span>umowa <span class="_ _4"></span>dotyczy <span class="_ _23"></span>ziden<span class="_ _0"></span>tyfik<span class="_ _4"></span>owan<span class="_ _0"></span>ego <span class="_ _23"></span>składnika <span class="_ _23"></span>ak<span class="_ _0"></span>t<span class="_ _4"></span>ywów, <span class="_ _4"></span>który <span class="_ _23"></span>albo <span class="_ _4"></span>jest <span class="_ _23"></span>wyraźnie<span class="_ _0"></span> <span class="_ _23"></span>określony <span class="_ _23"></span>w <span class="_ _23"></span>u<span class="_ _5"></span>mowie <span class="_ _23"></span>lub <span class="_ _4"></span>też <span class="_ _23"></span>w <span class="_ _4"></span>sposób </div><div class="t m0 x1 h2 y261 ff4 fs0 fc0 sc0 ls0 ws0">dorozumiany w momencie udostępnienia<span class="_ _5"></span> składnika aktywów spółce,<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1dc ff4 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _26"> </span></span>czy <span class="_ _23"></span>spółka <span class="_ _4"></span>m<span class="_ _4"></span>a<span class="_ _0"></span> <span class="_ _23"></span>prawo <span class="_ _23"></span>do <span class="_ _4"></span>uzyskania <span class="_ _23"></span>zasadniczo <span class="_ _23"></span>wszystk<span class="_ _0"></span>ich <span class="_ _23"></span>korzyści <span class="_ _23"></span>ekonomicznych <span class="_ _4"></span>z <span class="_ _23"></span>użytkowania <span class="_ _23"></span>składnika <span class="_ _4"></span>aktywów <span class="_ _23"></span>przez<span class="_ _5"></span> </div><div class="t m0 x1 h2 y262 ff4 fs0 fc0 sc0 ls0 ws0">cały okres użytkowania w zakresie określonym umową,<span class="ff1"> </span></div><div class="t m0 x1 h2 yf9 ff4 fs0 fc0 sc0 ls0 ws0">•<span class="ff1"> <span class="_ _26"> </span></span>czy spółka ma prawo do kierowania użytkowaniem zidentyfikowanego składnika aktywów przez cały okres użytkowania.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yfb ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>dacie rozpoczęcia <span class="_ _4"></span>spółka uj<span class="_ _4"></span>muje składnik <span class="_ _4"></span>aktywów z <span class="_ _4"></span>tytułu <span class="_ _4"></span>prawa do <span class="_ _4"></span>użytkowania i <span class="_ _4"></span>zobowiązanie <span class="_ _4"></span>z <span class="_ _4"></span>tytułu leasingu. <span class="_ _4"></span>Prawo <span class="_ _4"></span>do<span class="_ _0"></span> </div><div class="t m0 x1 h2 yfc ff4 fs0 fc0 sc0 ls0 ws0">użytkowania <span class="_ _23"></span>jest <span class="_ _23"></span>pierwotnie <span class="_ _23"></span>wyceniane <span class="_ _23"></span>w <span class="_ _4"></span>c<span class="_ _4"></span>enie<span class="_ _0"></span> <span class="_ _24"></span>nabycia <span class="_ _23"></span>składającej <span class="_ _23"></span>się <span class="_ _23"></span>z <span class="_ _23"></span>wartości <span class="_ _23"></span>początkowej <span class="_ _23"></span>zobowiązania <span class="_ _4"></span>z <span class="_ _23"></span>ty<span class="_ _4"></span>tu<span class="_ _0"></span>ł<span class="_ _4"></span>u <span class="_ _4"></span>le<span class="_ _4"></span>asingu,<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 yfd ff4 fs0 fc0 sc0 ls0 ws0">początkowych  kosztów  bezpośrednich,  szacunku <span class="_ _2d"> </span>kosztów  przewidywanych  w  związku <span class="_ _2d"> </span>z  demontażem  bazowego  składnika </div><div class="t m0 x1 h2 yfe ff4 fs0 fc0 sc0 ls0 ws0">aktywów i opłat leasingowych zapłaconych w dacie rozpoczęcia lub przed nią,<span class="_ _0"></span> <span class="_ _4"></span>pomniejszonych o zachęty leasin<span class="_ _0"></span>gow<span class="_ _4"></span>e.<span class="ff1"> </span></div><div class="t m0 x1 h2 y100 ff4 fs0 fc0 sc0 ls0 ws0">spółka <span class="_ _2d"> </span>amortyzuje  prawa <span class="_ _2d"> </span>do <span class="_ _2d"> </span>użytk<span class="_ _0"></span>owa<span class="_ _4"></span>nia  metodą <span class="_ _2d"> </span>liniową <span class="_ _2d"> </span>od  daty <span class="_ _2d"> </span>rozpoczęcia <span class="_ _2d"> </span>do  końca <span class="_ _2d"> </span>okresu <span class="_ _2d"> </span>użyt<span class="_ _0"></span>kow<span class="_ _4"></span>ania<span class="_ _5"></span> <span class="_ _2d"> </span>prawa <span class="_ _2d"> </span>do </div><div class="t m0 x1 h2 y101 ff4 fs0 fc0 sc0 ls0 ws0">użytkowania <span class="_ _23"></span>l<span class="_ _4"></span>ub <span class="_ _23"></span>do <span class="_ _24"> </span>końca <span class="_ _24"> </span>okresu <span class="_ _24"> </span>leasingu, <span class="_ _24"> </span>w <span class="_ _25"> </span>zależności <span class="_ _23"></span>od <span class="_ _24"> </span>tego, <span class="_ _24"> </span>która <span class="_ _24"> </span>z <span class="_ _25"> </span>tych<span class="_ _0"></span> <span class="_ _25"> </span>dat <span class="_ _23"></span>jest <span class="_ _25"> </span>wcześniejsza.<span class="_ _0"></span> <span class="_ _25"> </span>Jeśli <span class="_ _23"></span>występują <span class="_ _25"> </span>ku <span class="_ _23"></span>temu </div><div class="t m0 x1 h2 y102 ff4 fs0 fc0 sc0 ls0 ws0">przesłanki, prawa do użytkowania poddaje się testom na utratę wartości zgodnie<span class="_ _0"></span> <span class="_ _4"></span>z MSR 36.<span class="ff1"> </span></div><div class="t m0 x1 h2 y263 ff4 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _23"></span>dzień <span class="_ _24"></span>rozpoczęcia <span class="_ _24"></span>spółka <span class="_ _23"></span>wycenia <span class="_ _23"></span>zobowiązanie <span class="_ _24"></span>z <span class="_ _24"></span>tytułu <span class="_ _23"></span>leasing <span class="_ _24"></span>w <span class="_ _24"></span>wartości <span class="_ _23"></span>bieżącej <span class="_ _24"></span>opłat <span class="_ _24"></span>leasingowych <span class="_ _23"></span>pozostających <span class="_ _24"></span>do </div><div class="t m0 x1 h2 y264 ff4 fs0 fc0 sc0 ls0 ws0">zapłaty z <span class="_ _4"></span>wykorzystaniem stopy <span class="_ _4"></span>procentowej leasingu, <span class="_ _4"></span>jeśli m<span class="_ _4"></span>ożna ją <span class="_ _4"></span>łatwo ustalić. <span class="_ _4"></span>W przeciwnym <span class="_ _4"></span>wypadku stosuje <span class="_ _4"></span>się krańcową </div><div class="t m0 x1 h2 y265 ff4 fs0 fc0 sc0 ls0 ws0">stopę procentową leasingobiorcy.<span class="ff1"> </span></div><div class="t m0 x1 h2 y266 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf10" class="pf w4 ha" ><div class="pc pc10 w4 ha"><img class="bi xb y21 w32 hb" alt="" 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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">16<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y10f ff4 fs0 fc0 sc0 ls0 ws0">Opłaty le<span class="_ _0"></span>asingowe uwzględniane w <span class="_ _0"></span>wartości zobowiązania <span class="_ _0"></span>z tytułu leasingu <span class="_ _0"></span>składają się <span class="_ _0"></span>z<span class="_ _4"></span>e <span class="_ _0"></span>stał<span class="_ _4"></span>ych <span class="_ _0"></span>opłat leasingowych,<span class="_ _0"></span> zmiennyc<span class="_ _4"></span><span class="ff1 ls17">h </span></div><div class="t m0 x1 h2 y1f7 ff4 fs0 fc0 sc0 ls0 ws0">opłat <span class="_ _23"></span>leasin<span class="_ _0"></span>gowych <span class="_ _23"></span>zależnych <span class="_ _4"></span>od <span class="_ _23"></span>indeksu <span class="_ _4"></span>lub <span class="_ _23"></span>stawki, <span class="_ _4"></span>kwot <span class="_ _23"></span>oczekiwanych<span class="_ _0"></span> <span class="_ _23"></span>do <span class="_ _23"></span>zapłaty <span class="_ _4"></span>jako <span class="_ _23"></span>gwarant<span class="_ _0"></span>o<span class="_ _4"></span>wana <span class="_ _4"></span>wartość <span class="_ _23"></span>końcowa <span class="_ _4"></span>oraz </div><div class="t m0 x1 h2 y1f8 ff4 fs0 fc0 sc0 ls0 ws0">płatności<span class="ff1"> </span>z tytułu opcji wykonania kupna, jeśli ich wyk<span class="_ _0"></span>o<span class="_ _4"></span>nanie jest racjonaln<span class="_ _0"></span>i<span class="_ _4"></span>e pewne.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1fa ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _23"></span>kolejnych <span class="_ _4"></span>okresach <span class="_ _23"></span>zobowiązanie <span class="_ _4"></span>z <span class="_ _23"></span>tytułu <span class="_ _23"></span>leasingu <span class="_ _4"></span>jes<span class="_ _4"></span>t <span class="_ _4"></span>p<span class="_ _4"></span>omniejszan<span class="_ _0"></span>e <span class="_ _23"></span>o <span class="_ _23"></span>dokonane <span class="_ _23"></span>spłaty <span class="_ _4"></span>i <span class="_ _23"></span>powiększane <span class="_ _23"></span>o <span class="_ _23"></span>n<span class="_ _0"></span>aliczone <span class="_ _23"></span>odsetki. </div><div class="t m0 x1 h2 y267 ff4 fs0 fc0 sc0 ls0 ws0">Wycena <span class="_ _4"></span>zobowiązania <span class="_ _23"></span>z <span class="_ _23"></span>ty<span class="_ _0"></span>tułu <span class="_ _23"></span>leasingu <span class="_ _23"></span>je<span class="_ _5"></span>st <span class="_ _23"></span>akt<span class="_ _0"></span>ualizowana <span class="_ _23"></span>w <span class="_ _23"></span>celu <span class="_ _4"></span>odzwierciedlenia <span class="_ _23"></span>zmian <span class="_ _4"></span>umowy <span class="_ _23"></span>oraz <span class="_ _4"></span>ponownej <span class="_ _23"></span>oceny <span class="_ _4"></span>okresu </div><div class="t m0 x1 h2 y1fc ff1 fs0 fc0 sc0 ls0 ws0">leasingu, wyk<span class="ff4">onania <span class="_ _4"></span>opcji <span class="_ _4"></span>kupna, gwarantowanej war<span class="_ _4"></span>tości końcowej <span class="_ _4"></span>lub opłat <span class="_ _4"></span>leasingowych zależnych <span class="_ _4"></span>od indeksu <span class="_ _4"></span>lub stawki. <span class="_ _4"></span>Co </span></div><div class="t m0 x1 h2 y1fd ff4 fs0 fc0 sc0 ls0 ws0">do zasady aktualizacja wartości zobowiązania jest<span class="_ _0"></span> <span class="_ _4"></span>ujmowana jako korekta składnika aktywów z tytułu prawa<span class="_ _0"></span> <span class="_ _4"></span>do użytkowania.<span class="ff1"> </span></div><div class="t m0 x1 h2 y268 ff4 fs0 fc0 sc0 ls0 ws0">Spółka<span class="ff1"> <span class="_ _25"> </span></span>stosuje <span class="_ _25"> </span>dopuszczone <span class="_ _25"> </span>standardem <span class="_ _21"> </span>prak<span class="_ _0"></span>tyczne <span class="_ _21"> </span>rozwiązania <span class="_ _25"> </span>dotyczące <span class="_ _25"> </span>leasingów <span class="_ _25"> </span>krótkoterminowych <span class="_ _25"> </span>oraz <span class="_ _25"> </span>leasingów, <span class="_ _25"> </span>w </div><div class="t m0 x1 h2 y269 ff4 fs0 fc0 sc0 ls0 ws0">których ba<span class="_ _5"></span>zowy składnik aktywów je<span class="_ _0"></span>st niskiej wartości. W odniesien<span class="_ _0"></span>i<span class="_ _4"></span>u do <span class="_ _0"></span>takich umów zamiast ujmować akt<span class="_ _0"></span>ywa z tytułu prawa do </div><div class="t m0 x1 h2 y26a ff4 fs0 fc0 sc0 ls0 ws0">użytkowania i zobowiązania z tytułu leasingu, opłaty leasin<span class="_ _0"></span>go<span class="_ _4"></span>we ujmuje się w wyn<span class="_ _0"></span>ik<span class="_ _4"></span>u metodą liniową w trak<span class="_ _0"></span>c<span class="_ _4"></span>ie okresu leasingu. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y26b ff4 fs0 fc0 sc0 ls0 ws0">Spółka<span class="ff1"> <span class="_ _25"> </span></span>prezentuje <span class="_ _24"></span>prawa <span class="_ _25"> </span>do <span class="_ _25"> </span>użytkowania <span class="_ _24"></span>w <span class="_ _25"> </span>tych <span class="_ _25"> </span>samych <span class="_ _24"> </span>pozycjach <span class="_ _25"> </span>sprawozdania <span class="_ _24"> </span>z <span class="_ _25"> </span>sytuacji <span class="_ _25"> </span>finansowej, <span class="_ _25"> </span>co <span class="_ _24"> </span>bazowe <span class="_ _25"> </span>składniki </div><div class="t m0 x1 h2 y26c ff4 fs0 fc0 sc0 ls0 ws0">aktywów, a więc w rzeczowych aktywach trwałych.<span class="ff1"> </span></div><div class="t m0 x1 h2 y26d ff4 fs0 fc0 sc0 ls0 ws0">Prawo użytkowania wieczystego <span class="_ _4"></span>grunt<span class="_ _0"></span>ów <span class="_ _4"></span>jest przez <span class="_ _4"></span>spółkę<span class="ff1"> </span>oceniane jako <span class="_ _4"></span>leasing zgodnie z MSSF <span class="_ _4"></span>16 i jako <span class="_ _4"></span>tak<span class="_ _0"></span>i <span class="_ _4"></span>zostało potrakto-</div><div class="t m0 x1 h2 y26e ff4 fs0 fc0 sc0 ls0 ws0">wane. <span class="_ _0"></span>Okres leasingu dla <span class="_ _0"></span>takich praw <span class="_ _0"></span>jest oceniany n<span class="_ _5"></span>a ogólnych <span class="_ _0"></span>zasadach, przy <span class="_ _0"></span>czym ewentualny <span class="_ _0"></span>pla<span class="_ _4"></span>n <span class="_ _0"></span>sprzedaży prawa <span class="_ _0"></span>użyt<span class="_ _4"></span>kowa<span class="_ _0"></span>-</div><div class="t m0 x1 h2 y26f ff4 fs0 fc0 sc0 ls0 ws0">nia <span class="_ _4"></span>wieczystego <span class="_ _4"></span>nie <span class="_ _23"></span>jest <span class="_ _4"></span>traktowany <span class="_ _4"></span>jako <span class="_ _4"></span>zakończenie <span class="_ _4"></span>umow<span class="_ _4"></span>y <span class="_ _4"></span>leasingowej. <span class="_ _4"></span>W <span class="_ _23"></span>związku <span class="_ _4"></span>z <span class="_ _4"></span>tym, <span class="_ _23"></span>że <span class="_ _4"></span>spółka<span class="ff1"> <span class="_ _4"></span></span>stosując <span class="_ _23"></span>po <span class="_ _4"></span>raz <span class="_ _4"></span>pierwszy </div><div class="t m0 x1 h2 y14c ff4 fs0 fc0 sc0 ls0 ws0">MSSF 16 podjęła <span class="_ _4"></span>decyzję o zastosowaniu praktycznego rozwiązania i <span class="_ _4"></span>nie oceniła ponownie umów <span class="_ _4"></span>pod kątem tego, czy <span class="_ _4"></span>są leasin-</div><div class="t m0 x1 h2 y270 ff4 fs0 fc0 sc0 ls0 ws0">giem, pra<span class="_ _0"></span>wa użytkowania wi<span class="_ _0"></span>ec<span class="_ _4"></span>zystego <span class="_ _0"></span>nabyte przed <span class="_ _0"></span>2019 rokiem są <span class="_ _0"></span>traktowane n<span class="_ _0"></span>a dotychczasowych zasadach<span class="_ _0"></span>, a wię<span class="_ _0"></span>c<span class="_ _4"></span> <span class="_ _0"></span>jako grunty </div><div class="t m0 x1 h44 y271 ff4 fs0 fc0 sc0 ls0 ws0">w ramach rzeczowych aktywów trwałych.<span class="ffb fs9"> </span><span class="ff1"> </span></div><div class="t m0 x1 h14 y272 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y273 ff2 fs7 fc0 sc0 ls0 ws0">Wartość firmy<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y274 ff4 fs0 fc0 sc0 ls0 ws0">Wartość firmy <span class="_ _0"></span>stanowi składn<span class="_ _0"></span>ik<span class="_ _4"></span> <span class="_ _0"></span>aktywów reprezentują<span class="_ _0"></span>c<span class="_ _4"></span>y <span class="_ _0"></span>przyszł<span class="_ _4"></span>e <span class="_ _0"></span>korzyści ekonomiczne <span class="_ _0"></span>powstające z <span class="_ _0"></span>nabytych w <span class="_ _0"></span>ramach połącze-</div><div class="t m0 x1 h2 y275 ff4 fs0 fc0 sc0 ls0 ws0">nia jednostek aktywów, kt<span class="_ _0"></span>óryc<span class="_ _4"></span>h nie można pojedyn<span class="_ _0"></span>c<span class="_ _4"></span>zo zident<span class="_ _0"></span>yf<span class="_ _4"></span>ikowa<span class="_ _0"></span>ć<span class="_ _4"></span> ani osobno ująć. Na <span class="_ _0"></span>dzień przejęcia jednostka przejmująca </div><div class="t m0 x1 h2 y276 ff1 fs0 fc0 sc0 ls0 ws0">ujmuje os<span class="ff4">obno od wartości firmy możliwe do zidentyfikowania:</span> </div><div class="t m0 xa h30 y277 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _2b"> </span><span class="ff1">nabyte aktywa, </span></span></div><div class="t m0 xa h30 y278 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _2b"> </span><span class="ff4">przejęte zobowiązania,<span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y279 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _2b"> </span><span class="ff4">wszelkie niekontrolujące udziały w jednostce przejmowanej.<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y27a ff4 fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _0"></span>z MSSF 3 <span class="_ _0"></span>spółka przejmują<span class="_ _0"></span>c<span class="_ _4"></span>a, <span class="_ _0"></span>na dzień<span class="_ _0"></span> przejęcia, rozlicza <span class="_ _0"></span>połączenie wyłącznie <span class="_ _0"></span>metodą przejęcia. <span class="_ _0"></span>Wymaga to <span class="_ _0"></span>w szczegól-</div><div class="t m0 x1 h2 y27b ff4 fs0 fc0 sc0 ls0 ws0">ności:<span class="ff1"> </span></div><div class="t m0 xa h30 y27c ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _2b"> </span><span class="ff4">ujęcia i wyceny możliwych do zidentyfikowania nabytych aktywów, przejętych zobowiązań<span class="_ _0"></span> <span class="_ _4"></span>według ich wartości godziwej </span></span></div><div class="t m0 x46 h2 y27d ff4 fs0 fc0 sc0 ls0 ws0">na dzień przejęcia;<span class="ff1"> </span></div><div class="t m0 xa h30 y27e ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _2b"> </span><span class="ff4">ujęcia i wyceny wartości firmy lub zysku z okazjonalnego nabycia.<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y27f ff4 fs0 fc0 sc0 ls0 ws0">Okazjonalne <span class="_ _4"></span>nabycie <span class="_ _4"></span>następuje <span class="_ _23"></span>wówczas, <span class="_ _4"></span>gdy <span class="_ _4"></span>kwota <span class="_ _4"></span>netto <span class="_ _4"></span>ustalonej <span class="_ _4"></span>na <span class="_ _23"></span>dzień <span class="_ _4"></span>przejęcia <span class="_ _4"></span>wartości <span class="_ _23"></span>możliwych<span class="_ _0"></span> <span class="_ _23"></span>do <span class="_ _4"></span>zidentyfikowania </div><div class="t m0 x1 h2 y280 ff4 fs0 fc0 sc0 ls0 ws0">nabytych aktywów i przejętych zobowiązań wycenionych zgodnie<span class="_ _0"></span> <span class="_ _4"></span>z tym MSSF jest większa od sumy:<span class="ff1"> </span></div><div class="t m0 xa h45 y281 ffd fs7 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _26"> </span><span class="ff4 fs0">prze<span class="_ _0"></span>kazanej zapłaty wycenianej zgodnie z MSSF 3,<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 xa h45 y282 ffd fs7 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _26"> </span><span class="ff4 fs0">k<span class="_ _0"></span>woty wszelkich niekontrolujących udziałów w jednostce przejmowanej wycenionych zgodnie z MSSF 3,<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 xa h45 y283 ffd fs7 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _26"> </span><span class="ff4 fs0">w przypadku <span class="_ _4"></span>połączenia <span class="_ _4"></span>jednostek <span class="_ _4"></span>realizowanych <span class="_ _4"></span>etapami <span class="_ _4"></span>wartości <span class="_ _4"></span>godziwej <span class="_ _4"></span>na <span class="_ _4"></span>dzień <span class="_ _4"></span>przejęcia <span class="_ _4"></span>udziału <span class="_ _4"></span>w <span class="_ _4"></span>kapitale <span class="_ _4"></span>jed-</span></span></div><div class="t m0 x46 h2 y284 ff4 fs0 fc0 sc0 ls0 ws0">nostki przejmowanej, należącego poprzednio do jednostki przejmującej.<span class="ff1"> </span></div><div class="t m0 x1 h2 y285 ff4 fs0 fc0 sc0 ls0 ws0">Tak ustalona nadwyżka zwana jest zyskiem na okazjonalnym naby<span class="_ _0"></span>c<span class="_ _4"></span>iu. Przed ujęciem tego zysku jednostka przejmują<span class="_ _0"></span>c<span class="_ _4"></span>a ma obo-</div><div class="t m0 x1 h2 y286 ff4 fs0 fc0 sc0 ls0 ws0">wiązek ponownie ocenić, czy poprawnie zidenty<span class="_ _0"></span>f<span class="_ _4"></span>ikowała wszystkie nabyte aktywa<span class="_ _0"></span> <span class="_ _4"></span>i zobowiązania.<span class="ff1"> </span></div><div class="t m0 x1 h2 y287 ff4 fs0 fc0 sc0 ls0 ws0">Zgodnie z § 32 MSSF 3 firma przejmująca na dzień przeję<span class="_ _0"></span>c<span class="_ _4"></span>ia ujmuje wartość firmy i wycenia ją w sposób przedstaw<span class="_ _0"></span>iony na<span class="_ _4"></span> sche-</div><div class="t m0 x1 h2 y288 ff4 fs0 fc0 sc0 ls0 ws0">macie poniżej.<span class="ff1"> </span></div><div class="t m0 x1 h2 y289 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y28a ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf11" class="pf w4 ha" ><div class="pc pc11 w4 ha"><img class="bi x2 y21 w5 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">17<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y28b w33 h36"><div class="t m0 x6d h2 y23 ff2 fs0 fc0 sc0 ls0 ws0">Wartość firmy<span class="ff1"> </span></div></div><div class="c x1 y28c w33 hc"><div class="t m0 x6e h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">= </div></div><div class="c x1 y28d w33 hc"><div class="t m0 x6f h2 y23 ff4 fs0 fc0 sc0 ls0 ws0">Przekazana zapłata wyceniana zasadniczo według wart<span class="_ _5"></span>ości godziwej<span class="ff1"> </span></div></div><div class="c x1 y28e w33 h35"><div class="t m0 x6e h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">+ </div></div><div class="c x1 y28f w33 hc"><div class="t m0 x69 h2 y23 ff4 fs0 fc0 sc0 ls0 ws0">Kwota wszelkich niekontrolujących udziałów w jednostce przejmowan<span class="_ _5"></span>ej<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x1 y290 w33 hc"><div class="t m0 x6e h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">+ </div></div><div class="c x1 y291 w33 h29"><div class="t m0 x8 h2 y292 ff4 fs0 fc0 sc0 ls0 ws0">Wartość godziwa na dzień przejęcia udziału w kapitale <span class="ff1">jednostki przejmowanej, </span></div><div class="t m0 x3 h2 y23 ff4 fs0 fc0 sc0 ls0 ws0">należącego uprzednio do jednostki przejmującej (w przypadku połączenia jedn<span class="_ _0"></span>ostek <span class="_ _4"></span>real<span class="_ _5"></span>izowanego etapami)<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x1 y293 w33 hc"><div class="t m0 x70 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">- </div></div><div class="c x1 y294 w33 h46"><div class="t m0 x71 h2 yc9 ff4 fs0 fc0 sc0 ls0 ws0">Kwota netto ustalona na dzień przejęcia wartości<span class="ff1"> </span></div><div class="t m0 x72 h2 y23 ff4 fs0 fc0 sc0 ls0 ws0">możliwych do zdefiniowania nabytych<span class="_ _0"></span> <span class="_ _4"></span>aktywów i przejętych zobowiązań<span class="ff1"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y147 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y295 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y296 ff4 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _4"></span>dzień<span class="_ _0"></span> <span class="_ _4"></span>przejęcia <span class="_ _4"></span>nabyta war<span class="_ _4"></span>tość firmy <span class="_ _4"></span>jest <span class="_ _4"></span>alokowa<span class="_ _0"></span>na <span class="_ _4"></span>do <span class="_ _4"></span>każdego <span class="_ _4"></span>z ośrodków <span class="_ _4"></span>wypracowujących środki <span class="_ _4"></span>pieniężne, <span class="_ _4"></span>które mogą </div><div class="t m0 x1 h2 y14a ff4 fs0 fc0 sc0 ls0 ws0">skorzystać <span class="_ _2a"> </span>z <span class="_ _2a"> </span>synergii <span class="_ _2a"> </span>połączenia. <span class="_ _2a"> </span>Utrata <span class="_ _2a"> </span>wartości <span class="_ _2a"> </span>ustalana <span class="_ _2a"> </span>jest <span class="_ _2a"> </span>popr<span class="_ _0"></span>z<span class="_ _4"></span>ez <span class="_ _2a"> </span>oszacowanie <span class="_ _2a"> </span>odzyskiwalnej <span class="_ _2a"> </span>wartości <span class="_ _2a"> </span>ośrodka </div><div class="t m0 x1 h2 y14b ff4 fs0 fc0 sc0 ls0 ws0">wypracowującego <span class="_ _21"> </span>środki <span class="_ _21"> </span>pieniężne, <span class="_ _21"> </span>którego <span class="_ _21"> </span>dotyczy <span class="_ _21"> </span>dana  wartość <span class="_ _21"> </span>firmy. <span class="_ _21"> </span>W <span class="_ _21"> </span>przypadku, <span class="_ _21"> </span>gdy <span class="_ _21"> </span>odzyskiwalna <span class="_ _21"> </span>wartość <span class="_ _21"> </span>o<span class="_ _4"></span>środka<span class="_ _0"></span> </div><div class="t m0 x1 h2 y297 ff4 fs0 fc0 sc0 ls0 ws0">wypracowującego <span class="_ _2a"> </span>środki <span class="_ _32"> </span>pieniężn<span class="_ _0"></span>e <span class="_ _32"> </span>jest <span class="_ _2a"> </span>niższa <span class="_ _32"> </span>n<span class="_ _0"></span>iż <span class="_ _32"> </span>wartość <span class="_ _32"> </span>bila<span class="_ _0"></span>nsowa, <span class="_ _32"> </span>ujęty<span class="_ _0"></span> <span class="_ _32"> </span>zostaje <span class="_ _2a"> </span>odpis <span class="_ _32"> </span>z <span class="_ _2a"> </span>tytułu <span class="_ _2a"> </span>utraty <span class="_ _32"> </span>wartości.<span class="_ _0"></span> <span class="_ _23"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y298 ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>przypadku, <span class="_ _4"></span>gdy <span class="_ _4"></span>wartość <span class="_ _4"></span>firmy <span class="_ _4"></span>stanowi <span class="_ _4"></span>część<span class="ff1"> <span class="_ _4"></span></span>ośrodka <span class="_ _4"></span>wypracowującego <span class="_ _4"></span>środki <span class="_ _4"></span>pieniężne <span class="_ _4"></span>i <span class="_ _4"></span>dokonana <span class="_ _4"></span>zostanie<span class="_ _0"></span> <span class="_ _23"></span>sprzedaż <span class="_ _4"></span>części </div><div class="t m0 x1 h2 y299 ff4 fs0 fc0 sc0 ls0 ws0">działalności <span class="_ _23"></span>w <span class="_ _4"></span>ramach <span class="_ _23"></span>tego <span class="_ _4"></span>oś<span class="_ _4"></span>rodka, <span class="_ _4"></span>przy <span class="_ _23"></span>ustalaniu <span class="_ _23"></span>zysków <span class="_ _4"></span>l<span class="_ _4"></span>ub <span class="_ _4"></span>strat <span class="_ _23"></span>ze <span class="_ _4"></span>sprze<span class="_ _4"></span>daży <span class="_ _4"></span>takiej <span class="_ _23"></span>działalności <span class="_ _23"></span>wart<span class="_ _5"></span>ość <span class="_ _23"></span>firmy <span class="_ _23"></span>związan<span class="_ _0"></span>a <span class="_ _23"></span>z<span class="_ _4"></span><span class="ff1 lsf">e </span></div><div class="t m0 x1 h2 y29a ff4 fs0 fc0 sc0 ls0 ws0">sprzedaną <span class="_ _25"> </span>działalnością <span class="_ _21"> </span>zostaje <span class="_ _25"> </span>włączona <span class="_ _21"> </span>do <span class="_ _25"> </span>jej <span class="_ _21"> </span>wartości <span class="_ _21"> </span>bi<span class="_ _0"></span>lansowej. <span class="_ _21"> </span>W <span class="_ _25"> </span>takich <span class="_ _21"> </span>okolicznościach <span class="_ _25"> </span>sprzedana <span class="_ _25"> </span>wartość <span class="_ _21"> </span>firmy <span class="_ _25"> </span>jest </div><div class="t m0 x1 h2 y29b ff4 fs0 fc0 sc0 ls0 ws0">ustalana na podstawie <span class="_ _4"></span>względnej wartości sprzedanej działal<span class="_ _4"></span>ności i wartości <span class="_ _4"></span>zachowa<span class="_ _5"></span>nej częśc<span class="_ _4"></span>i ośrodka wypracowującego środki </div><div class="t m0 x1 h2 y29c ff4 fs0 fc0 sc0 ls0 ws0">pieniężne.<span class="ff1"> </span></div><div class="t m0 x1 h11 y29d ff2 fs7 fc0 sc0 ls0 ws0">Wartości niemateri<span class="_ _4"></span>alne <span class="ff3"> </span></div><div class="t m0 x1 h2 y29e ff4 fs0 fc0 sc0 ls0 ws0">Wartości <span class="_ _23"></span>niematerialne<span class="_ _5"></span> <span class="_ _23"></span>nabyte <span class="_ _23"></span>w <span class="_ _23"></span>oddzielnej <span class="_ _4"></span>transakcji <span class="_ _23"></span>początkowo <span class="_ _23"></span>wycenia <span class="_ _23"></span>się <span class="_ _23"></span>w <span class="_ _23"></span>cenie <span class="_ _4"></span>nabycia <span class="_ _23"></span>lub <span class="_ _23"></span>koszcie <span class="_ _23"></span>wytworzenia. <span class="_ _23"></span>Cena </div><div class="t m0 x1 h2 y29f ff4 fs0 fc0 sc0 ls0 ws0">nabycia wartości niematerialnych <span class="_ _4"></span>naby<span class="_ _0"></span>tych <span class="_ _4"></span>w transakcji połączenia jednostek <span class="_ _4"></span>gospodarczych jest równa ich <span class="_ _4"></span>wartości godziwej na<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2a0 ff4 fs0 fc0 sc0 ls0 ws0">dzień <span class="_ _21"> </span>połączenia. <span class="_ _25"> </span>Po <span class="_ _21"> </span>ujęciu <span class="_ _21"> </span>początkowym, <span class="_ _21"> </span>wart<span class="_ _0"></span>ośc<span class="_ _4"></span>i <span class="_ _25"> </span>niematerialne <span class="_ _21"> </span>są <span class="_ _21"> </span>wykazywane <span class="_ _25"> </span>w <span class="_ _21"> </span>cenie <span class="_ _21"> </span>nabycia <span class="_ _21"> </span>lub <span class="_ _25"> </span>koszcie <span class="_ _21"> </span>wytworzenia </div><div class="t m0 x1 h2 y2a1 ff4 fs0 fc0 sc0 ls0 ws0">pomniejszonym <span class="_ _3a"> </span>o <span class="_ _26"> </span>umorzen<span class="_ _0"></span>ie <span class="_ _26"> </span>i/lub <span class="_ _3a"> </span>odpisy <span class="_ _3a"> </span>ak<span class="_ _4"></span>tu<span class="_ _0"></span>a<span class="_ _4"></span>lizujące <span class="_ _3a"> </span>z <span class="_ _3a"> </span>tytułu <span class="_ _26"> </span>u<span class="_ _0"></span>tr<span class="_ _4"></span>aty <span class="_ _3a"> </span>wartości. <span class="_ _3a"> </span>Nakłady <span class="_ _3d"> </span>poniesione <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y3a ff4 fs0 fc0 sc0 ls0 ws0">na  wa<span class="_ _0"></span>rtości  niematerialne  wytworzone <span class="_ _21"> </span>we  własnym  zakresie,  z  wy<span class="_ _0"></span>ją<span class="_ _4"></span>tkie<span class="_ _0"></span>m<span class="_ _4"></span> <span class="_ _21"> </span>aktywowanych  nakładów  poniesionych <span class="_ _21"> </span>na  prace </div><div class="t m0 x1 h2 y2a2 ff4 fs0 fc0 sc0 ls0 ws0">rozwojowe, nie są aktywowane i są ujmowane w kosztach okresu, w który<span class="_ _5"></span>m zostały poniesione. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2a3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1e3 ff4 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _21"> </span>ustala, <span class="_ _21"> </span>czy <span class="_ _21"> </span>okres <span class="_ _21"> </span>użytkowania <span class="_ _21"> </span>wartości <span class="_ _21"> </span>niematerialnych <span class="_ _21"> </span>jest <span class="_ _21"> </span>ograniczony <span class="_ _21"> </span>czy <span class="_ _21"> </span>nieokreślony. <span class="_ _21"> </span>Wartości <span class="_ _21"> </span>niematerialn<span class="_ _0"></span>e  o </div><div class="t m0 x1 h2 y12b ff4 fs0 fc0 sc0 ls0 ws0">ograniczonym <span class="_ _21"> </span>okresie <span class="_ _21"> </span>użytkowania  są <span class="_ _21"> </span>amortyzowane <span class="_ _21"> </span>przez  okres <span class="_ _21"> </span>użytkowania <span class="_ _21"> </span>oraz  poddawane <span class="_ _21"> </span>testom <span class="_ _21"> </span>na  utrat<span class="_ _0"></span>ę  wartości </div><div class="t m0 x1 h2 y12c ff4 fs0 fc0 sc0 ls0 ws0">każdorazowo, <span class="_ _4"></span>gdy <span class="_ _23"></span>istnieją <span class="_ _23"></span>przesłanki <span class="_ _4"></span>wskazujące <span class="_ _23"></span>na <span class="_ _4"></span>u<span class="_ _4"></span>tratę <span class="_ _4"></span>ich <span class="_ _23"></span>wartości. <span class="_ _4"></span>Okres <span class="_ _23"></span>i <span class="_ _23"></span>metoda <span class="_ _4"></span>amortyzacji <span class="_ _23"></span>wartości <span class="_ _4"></span>niematerialnych <span class="_ _23"></span>o </div><div class="t m0 x1 h2 y12d ff4 fs0 fc0 sc0 ls0 ws0">ograniczonym <span class="_ _4"></span>okresie użytkowania <span class="_ _4"></span>są <span class="_ _4"></span>weryfikowane<span class="_ _0"></span> <span class="_ _4"></span>przynajmniej <span class="_ _4"></span>na <span class="_ _4"></span>koniec <span class="_ _4"></span>każdego roku <span class="_ _4"></span>obrotowego. <span class="_ _4"></span>Zmiany w <span class="_ _4"></span>oczekiwanym </div><div class="t m0 x1 h2 y2a4 ff4 fs0 fc0 sc0 ls0 ws0">okresie <span class="_ _21"> </span>użytkowania <span class="_ _21"> </span>lub  oczek<span class="_ _5"></span>iwanym  sposobie <span class="_ _21"> </span>konsumowa<span class="_ _0"></span>nia  korzyści <span class="_ _21"> </span>ekonomicznych <span class="_ _21"> </span>pochodzących  z<span class="_ _0"></span>  danego <span class="_ _21"> </span>składn<span class="_ _0"></span>ika<span class="_ _4"></span> </div><div class="t m0 x1 h2 y2a5 ff4 fs0 fc0 sc0 ls0 ws0">aktywów <span class="_ _2e"> </span>są <span class="_ _2e"> </span>ujmowane<span class="_ _5"></span> <span class="_ _2e"> </span>poprzez <span class="_ _2e"> </span>zmianę <span class="_ _2e"> </span>odpowiednio <span class="_ _2d"> </span>ok<span class="_ _4"></span>resu <span class="_ _2d"> </span>lub <span class="_ _2e"> </span>metody <span class="_ _2e"> </span>amortyzacji <span class="_ _2e"> </span>i <span class="_ _2e"> </span>traktowane <span class="_ _2d"> </span>jak <span class="_ _2e"> </span>zmiany <span class="_ _2e"> </span>wartości </div><div class="t m0 x1 h2 y2a6 ff4 fs0 fc0 sc0 ls0 ws0">szacunkowych. <span class="_ _25"> </span>Odpis <span class="_ _25"> </span>amortyzacyjny <span class="_ _24"> </span>skł<span class="_ _4"></span>adn<span class="_ _0"></span>ikó<span class="_ _4"></span>w <span class="_ _25"> </span>wart<span class="_ _0"></span>oś<span class="_ _4"></span>ci <span class="_ _25"> </span>niematerialnych <span class="_ _25"> </span>o <span class="_ _25"> </span>ograniczonym <span class="_ _25"> </span>okresie <span class="_ _25"> </span>użytkowania <span class="_ _25"> </span>ujmu<span class="_ _5"></span>je <span class="_ _25"> </span>się <span class="_ _25"> </span>w </div><div class="t m0 x1 h2 y2a7 ff4 fs0 fc0 sc0 ls0 ws0">rachunku zysków i strat w ciężar tej kat<span class="_ _0"></span>egor<span class="_ _4"></span>ii, kt<span class="_ _0"></span>óra <span class="_ _4"></span>odpowiada funkcji danego składn<span class="_ _5"></span>ika wartości niematerialnych. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2a8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2a9 ff4 fs0 fc0 sc0 ls0 ws0">Wartości <span class="_ _0"></span>niematerialne <span class="_ _0"></span>o nieokreślony<span class="_ _0"></span>m<span class="_ _4"></span> <span class="_ _0"></span>okresie <span class="_ _0"></span>użytkowania ora<span class="_ _0"></span>z te, <span class="_ _0"></span>które <span class="_ _0"></span>nie <span class="_ _0"></span>są użytkowane <span class="_ _0"></span>są <span class="_ _0"></span>c<span class="_ _4"></span>oro<span class="_ _0"></span>cznie poddawa<span class="_ _0"></span>ne weryfikacj<span class="ff1 ls18">i </span></div><div class="t m0 x1 h2 y2aa ff4 fs0 fc0 sc0 ls0 ws0">pod <span class="_ _4"></span>kątem <span class="_ _4"></span>ewentualnej <span class="_ _4"></span>utraty <span class="_ _4"></span>wartości, <span class="_ _4"></span>w <span class="_ _4"></span>odniesieniu <span class="_ _23"></span>do <span class="_ _4"></span>poszczególnych <span class="_ _4"></span>aktywów <span class="_ _4"></span>lub <span class="_ _4"></span>na <span class="_ _23"></span>poziomie <span class="_ _4"></span>ośrodka <span class="_ _4"></span>wypracowującego </div><div class="t m0 x1 h2 y2ab ff4 fs0 fc0 sc0 ls0 ws0">środki <span class="_ _23"></span>pieniężne. <span class="_ _24"></span>W <span class="_ _24"></span>przypadku <span class="_ _23"></span>pozostałych <span class="_ _23"></span>wartości <span class="_ _24"></span>niematerialnych <span class="_ _23"></span>ocenia <span class="_ _23"></span>się <span class="_ _24"></span>co <span class="_ _24"></span>roku, <span class="_ _23"></span>czy <span class="_ _24"></span>wystąpiły <span class="_ _23"></span>przesłanki, <span class="_ _23"></span>które <span class="_ _24"></span>mogą </div><div class="t m0 x1 h2 y2ac ff4 fs0 fc0 sc0 ls0 ws0">świadczyć o utracie ich wartości. <span class="ff1"> </span></div><div class="t m0 x1 h2 y2ad ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 ydb ff4 fs0 fc0 sc0 ls0 ws0">Koszty <span class="_ _25"> </span>prac <span class="_ _25"> </span>badawczych <span class="_ _25"> </span>są <span class="_ _25"> </span>odpisywane <span class="_ _25"> </span>do <span class="_ _25"> </span>rachunku <span class="_ _25"> </span>zysków <span class="_ _25"> </span>i <span class="_ _25"> </span>strat <span class="_ _25"> </span>w <span class="_ _25"> </span>momencie <span class="_ _25"> </span>poniesienia. <span class="_ _25"> </span>Nakłady <span class="_ _25"> </span>poniesione <span class="_ _25"> </span>na <span class="_ _25"> </span>prace </div><div class="t m0 x1 h2 y2ae ff4 fs0 fc0 sc0 ls0 ws0">rozwojowe wykonane <span class="_ _4"></span>w <span class="_ _4"></span>ramach danego <span class="_ _4"></span>przedsięwzięcia są <span class="_ _4"></span>przenoszone <span class="_ _4"></span>na kolejny <span class="_ _4"></span>okres, <span class="_ _4"></span>jeżeli można <span class="_ _4"></span>uznać, <span class="_ _4"></span>że zostaną <span class="_ _4"></span>one w </div><div class="t m0 x1 h2 y2af ff4 fs0 fc0 sc0 ls0 ws0">przyszłości <span class="_ _2e"> </span>odzyskane. <span class="_ _2e"> </span>Po <span class="_ _1d"> </span>początkowym <span class="_ _2e"> </span>ujęciu <span class="_ _2e"> </span>nakładów <span class="_ _2e"> </span>na <span class="_ _2e"> </span>prace <span class="_ _2e"> </span>rozwojowe, <span class="_ _2e"> </span>stosuje <span class="_ _2e"> </span>się <span class="_ _2e"> </span>model <span class="_ _1d"> </span>kosztu <span class="_ _2e"> </span>historycznego </div><div class="t m0 x1 h2 y2b0 ff4 fs0 fc0 sc0 ls0 ws0">wymagający, <span class="_ _2d"> </span>aby <span class="_ _2d"> </span>składniki <span class="_ _2e"> </span>aktywów <span class="_ _2d"> </span>były <span class="_ _2d"> </span>ujmowane <span class="_ _2d"> </span>wedł<span class="_ _4"></span>ug <span class="_ _2d"> </span>cen <span class="_ _2d"> </span>nabycia <span class="_ _2d"> </span>pomniejszonych <span class="_ _2d"> </span>o <span class="_ _2e"> </span>skumulowaną <span class="_ _2d"> </span>amortyzację <span class="_ _2d"> </span>i </div><div class="t m0 x1 h2 y2b1 ff4 fs0 fc0 sc0 ls0 ws0">skumulowane <span class="_ _0"></span>odpisy <span class="_ _0"></span>aktualizujące <span class="_ _0"></span>z <span class="_ _0"></span>tytułu <span class="_ _0"></span>utraty <span class="_ _0"></span>war<span class="_ _4"></span>tości. <span class="_ _0"></span>Wszelkie <span class="_ _0"></span>nakłady <span class="_ _0"></span>przeniesione <span class="_ _0"></span>na <span class="_ _0"></span>kolejny <span class="_ _0"></span>okres <span class="_ _0"></span>są amorty<span class="_ _0"></span>zowa<span class="_ _4"></span>ne <span class="_ _0"></span>przez </div><div class="t m0 x1 h2 y138 ff4 fs0 fc0 sc0 ls0 ws0">przewidywany okres uzyskiwania przychodów ze sprzedaży z danego przedsięwzięcia.<span class="ff1"> </span></div><div class="t m0 x1 h2 y2b2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf12" class="pf w4 ha" ><div class="pc pc12 w4 ha"><img class="bi x2 y21 w5 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">18<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y10f ff4 fs0 fc0 sc0 ls0 ws0">Koszty <span class="_ _23"></span>prac <span class="_ _23"></span>rozwojowych <span class="_ _23"></span>są <span class="_ _23"></span>poddawa<span class="_ _0"></span>ne <span class="_ _23"></span>oce<span class="_ _4"></span>nie<span class="_ _0"></span> <span class="_ _23"></span>pod <span class="_ _23"></span>kątem <span class="_ _23"></span>ewentualnej <span class="_ _23"></span>utraty <span class="_ _23"></span>wartości <span class="_ _23"></span>corocznie <span class="_ _24"></span>–<span class="ff1"> <span class="_ _23"></span></span>jeśli <span class="_ _23"></span>składnik <span class="_ _23"></span>aktywów <span class="_ _23"></span>nie </div><div class="t m0 x1 h2 y1f7 ff4 fs0 fc0 sc0 ls0 ws0">został jeszcze <span class="_ _4"></span>oddany do użytkowania,<span class="_ _5"></span> lub <span class="_ _4"></span>częściej <span class="_ _4"></span>–<span class="ff1"> </span>gdy w ciągu okresu sprawozdawczego <span class="_ _4"></span>pojawi się przesłanka <span class="_ _4"></span>ut<span class="_ _0"></span>ra<span class="_ _4"></span>ty wartości </div><div class="t m0 x1 h2 y1f8 ff4 fs0 fc0 sc0 ls0 ws0">wskazująca na to, że ich wartość bilansowa może nie być możliwa do odzyskan<span class="_ _0"></span>ia.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y13e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y2b3 ff2 fs7 fc0 sc0 ls0 ws0">Aktywa trwałe zaklas<span class="_ _4"></span>yfikowane jako przeznaczone <span class="_ _4"></span>do sprzedaży<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y2b4 ff4 fs0 fc0 sc0 ls0 ws0">Aktywa trwałe (<span class="_ _4"></span>gru<span class="_ _5"></span>py aktywów <span class="_ _4"></span>trwałych) są klasyfikowane prz<span class="_ _4"></span>ez <span class="_ _4"></span>spółkę<span class="ff1"> </span>jako przeznaczone do <span class="_ _4"></span>sprzedaży, jeżeli ich <span class="_ _4"></span>wartość bilan-</div><div class="t m0 x1 h2 y2b5 ff4 fs0 fc0 sc0 ls0 ws0">sowa zostanie odzyskana przede wszystkim w wynik<span class="_ _0"></span>u tra<span class="_ _4"></span>nsakcji sprzedaży a nie poprzez dalsze użyt<span class="_ _0"></span>kowa<span class="_ _4"></span>nie<span class="_ _0"></span>. Waru<span class="_ _4"></span>ne<span class="_ _5"></span>k ten uznaje </div><div class="t m0 x1 h2 y2b6 ff4 fs0 fc0 sc0 ls0 ws0">się <span class="_ _4"></span>za <span class="_ _4"></span>spełniony wyłącznie <span class="_ _4"></span>wó<span class="_ _4"></span>wczas, <span class="_ _4"></span>gdy<span class="_ _0"></span> <span class="_ _4"></span>skł<span class="_ _4"></span>adn<span class="_ _0"></span>ik <span class="_ _4"></span>aktywów <span class="_ _4"></span>(grupa <span class="_ _4"></span>aktywów) <span class="_ _4"></span>jest <span class="_ _4"></span>dostępny<span class="_ _4"></span> <span class="_ _4"></span>w swoim <span class="_ _4"></span>obecnym <span class="_ _4"></span>stanie <span class="_ _4"></span>do <span class="_ _4"></span>natych-</div><div class="t m0 x1 h2 y2b7 ff4 fs0 fc0 sc0 ls0 ws0">miastowej <span class="_ _0"></span>sprzedaży, <span class="_ _0"></span>z <span class="_ _0"></span>zachowanie<span class="_ _0"></span>m<span class="_ _4"></span> <span class="_ _0"></span>normalnych <span class="_ _3"></span>i <span class="_ _0"></span>zwyczajow<span class="_ _4"></span>o <span class="_ _0"></span>przyję<span class="_ _0"></span>tyc<span class="_ _4"></span>h <span class="_ _3"></span>war<span class="_ _4"></span>un<span class="_ _0"></span>ków <span class="_ _0"></span>sprz<span class="_ _4"></span>edaży, <span class="_ _3"></span>a <span class="_ _0"></span>wys<span class="_ _4"></span>tąp<span class="_ _0"></span>ie<span class="_ _4"></span>nie <span class="_ _0"></span>tran<span class="_ _0"></span>sa<span class="_ _4"></span>kcji <span class="_ _0"></span>sprzedaży<span class="_ _0"></span> </div><div class="t m0 x1 h2 y2b8 ff1 fs0 fc0 sc0 ls0 ws0">jest wysoce prawdop<span class="ff4">odobne w ciągu roku od momentu zmiany klasyfikacji. </span> </div><div class="t m0 x1 h2 y2b9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y258 ff4 fs0 fc0 sc0 ls0 ws0">Aktywa trw<span class="_ _0"></span>ał<span class="_ _4"></span>e <span class="_ _5"></span>zaklasyfikowane jako przeznaczone <span class="_ _0"></span>do sprzeda<span class="_ _4"></span>ży wy<span class="_ _0"></span>c<span class="_ _4"></span>eniane <span class="_ _0"></span>są w niższej z dwóch wart<span class="_ _0"></span>ośc<span class="_ _4"></span>i: <span class="_ _0"></span>wartości bilansowej lub<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y259 ff4 fs0 fc0 sc0 ls0 ws0">wartości godziwej pomniejszonej <span class="_ _4"></span>o koszty zbycia. Niektóre aktywa trw<span class="_ _4"></span>ałe zaklasyfikowane jako przeznaczone do <span class="_ _4"></span>sprzedaży, takie<span class="ff1"> </span></div><div class="t m0 x1 h2 y2ba ff1 fs0 fc0 sc0 ls0 ws0">jak <span class="_ _0"></span><span class="ff4">aktywa finansowe <span class="_ _0"></span>oraz aktywa <span class="_ _0"></span>z tytułu <span class="_ _0"></span>odroczonego podatku <span class="_ _0"></span>dochodowego, wyceniane <span class="_ _0"></span>są według t<span class="_ _0"></span>ych samych zasad<span class="_ _0"></span> rachun-</span></div><div class="t m0 x1 h2 y2bb ff4 fs0 fc0 sc0 ls0 ws0">kowości, jakie były <span class="_ _4"></span>stosowan<span class="_ _5"></span>e przez Grupę przed <span class="_ _4"></span>zaklasyfikowa<span class="_ _0"></span>niem <span class="_ _4"></span>do aktywów trwałych przeznaczonych do sprzedaży. <span class="_ _4"></span>Akt<span class="_ _0"></span>y<span class="_ _4"></span>wa </div><div class="t m0 x1 h2 y2bc ff4 fs0 fc0 sc0 ls0 ws0">trwałe zaklasyfikowane jako przeznaczone do sprzedaży nie podlegają amortyzacji.<span class="ff1"> </span></div><div class="t m0 x1 h14 y2bd ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y2be ff2 fs7 fc0 sc0 ls0 ws0">Utrata wartości nief<span class="_ _4"></span>inansowych aktywów trwałych <span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y2bf ff4 fs0 fc0 sc0 ls0 ws0">Corocznemu testowi na utratę wartości podlega<span class="_ _0"></span>ją nas<span class="_ _4"></span>tępujące składnik<span class="_ _0"></span>i <span class="_ _4"></span>aktywów:<span class="ff1"> </span></div><div class="t m0 x1 h30 y2c0 ff1 fs0 fc0 sc0 ls9 ws0">a)<span class="ff8 ls0"> <span class="_ _36"> </span><span class="ff4">wartość firmy, <span class="_ _4"></span>przy czym po <span class="_ _4"></span>raz pierwszy test na <span class="_ _4"></span>ut<span class="_ _0"></span>r<span class="_ _4"></span>atę wartości <span class="_ _4"></span>przeprowad<span class="_ _0"></span>za <span class="_ _4"></span>się do końca<span class="_ _4"></span> okresu, w którym <span class="_ _4"></span>miało miejsce </span></span></div><div class="t m0 xa h2 y2c1 ff4 fs0 fc0 sc0 ls0 ws0">połączenie, <span class="ff1"> </span></div><div class="t m0 x1 h30 y2c2 ff1 fs0 fc0 sc0 lsa ws0">b)<span class="ff8 ls0"> <span class="_ _37"> </span><span class="ff4">wartości niematerialne o nieokreślonym okresie użytkowania oraz <span class="ff1"> </span></span></span></div><div class="t m0 x1 h30 y2c3 ff1 fs0 fc0 sc0 lsb ws0">c)<span class="ff8 ls0"> <span class="_ _38"> </span><span class="ff4">wartości niematerialne, które jeszcze nie są użytkowane.<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y2c4 ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>odnie<span class="_ _0"></span>sie<span class="_ _4"></span>niu do <span class="_ _4"></span>pozostałych <span class="_ _4"></span>składników wartości <span class="_ _4"></span>niematerialnych oraz <span class="_ _4"></span>rzeczowych <span class="_ _4"></span>aktywów trwałych, <span class="_ _4"></span>udziałów w <span class="_ _4"></span>podmiotach </div><div class="t m0 x1 h2 y2c5 ff4 fs0 fc0 sc0 ls0 ws0">powiązanych <span class="_ _3"></span>or<span class="_ _4"></span>az <span class="_ _0"></span>akt<span class="_ _5"></span>ywach <span class="_ _0"></span>z <span class="_ _0"></span>tytułu <span class="_ _0"></span>prawa <span class="_ _3"></span>do <span class="_ _0"></span>użytkowania <span class="_ _0"></span>dokonywana <span class="_ _0"></span>jest <span class="_ _0"></span>ocena, <span class="_ _0"></span>czy <span class="_ _0"></span>wyst<span class="_ _0"></span>ą<span class="_ _4"></span>piły <span class="_ _0"></span>przesłanki,<span class="_ _0"></span> <span class="_ _0"></span>które <span class="_ _0"></span>mogą <span class="_ _0"></span>świadczyć<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2c6 ff1 fs0 fc0 sc0 ls0 ws0">o utracie <span class="ff4">ich wartości. W razie <span class="_ _4"></span>stwierd<span class="_ _0"></span>ze<span class="_ _4"></span>nia, że jakieś zdarzenia lub okoliczności mogą wskazywać na trudność w odzys<span class="_ _4"></span>kan<span class="_ _0"></span>i<span class="_ _4"></span>u war-</span></div><div class="t m0 x1 h2 y2c7 ff4 fs0 fc0 sc0 ls0 ws0">tości bilansowej danego składnika aktywów<span class="_ _5"></span>, przeprowadzany jest test na utratę wartości.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2c8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2c9 ff4 fs0 fc0 sc0 ls0 ws0">Dla <span class="_ _0"></span>potrzeb przeprow<span class="_ _0"></span>a<span class="_ _4"></span>dzenia <span class="_ _0"></span>testu <span class="_ _0"></span>na utratę <span class="_ _0"></span>wartości ak<span class="_ _0"></span>t<span class="_ _4"></span>ywa <span class="_ _0"></span>grupowane <span class="_ _0"></span>są na <span class="_ _0"></span>najniższym poziomie, <span class="_ _0"></span>na <span class="_ _0"></span>jakim gene<span class="_ _0"></span>r<span class="_ _4"></span>ują <span class="_ _0"></span>przepływy </div><div class="t m0 x1 h2 y2ca ff4 fs0 fc0 sc0 ls0 ws0">pieniężne <span class="_ _0"></span>niezależnie od <span class="_ _0"></span>innych <span class="_ _0"></span>aktywów <span class="_ _0"></span>lub grup <span class="_ _0"></span>aktywów <span class="_ _0"></span>(tzw. ośrodki <span class="_ _0"></span>wypracowujące <span class="_ _0"></span>przepływy pi<span class="_ _0"></span>eniężne). Składniki <span class="_ _0"></span>aktywów </div><div class="t m0 x1 h2 y2cb ff1 fs0 fc0 sc0 ls0 ws0">samodz<span class="ff4">ielnie generujące przepływy pieniężne testowane są indywidualnie. </span> </div><div class="t m0 x1 h2 y2cc ff4 fs0 fc0 sc0 ls0 ws0">Wartość firmy jest <span class="_ _0"></span>alokowa<span class="_ _4"></span>na do <span class="_ _0"></span>tych ośrodków wypracowujących środki pieniężne, z <span class="_ _0"></span>k<span class="_ _4"></span>tórych oczeku<span class="_ _5"></span>je się korzyści syne<span class="_ _0"></span>r<span class="_ _4"></span>gii wyni-</div><div class="t m0 x1 h2 y2cd ff4 fs0 fc0 sc0 ls0 ws0">kających z połączenia<span class="_ _0"></span> jednostek gospodarczych, przy czym ośrodkami <span class="_ _0"></span>wypracowującymi przepływy pieniężne są co najmniej seg-</div><div class="t m0 x1 h2 y2ce ff1 fs0 fc0 sc0 ls0 ws0">menty operacyjne.  </div><div class="t m0 x1 h2 y240 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2cf ff4 fs0 fc0 sc0 ls0 ws0">Jeżeli <span class="_ _0"></span>wartość bi<span class="_ _5"></span>lansowa <span class="_ _0"></span>przekracza <span class="_ _0"></span>szacowaną wart<span class="_ _0"></span>ość odzys<span class="_ _0"></span>kiwalną akt<span class="_ _0"></span>ywów bądź <span class="_ _0"></span>ośrodków <span class="_ _0"></span>wypracowujących <span class="_ _0"></span>środki pi<span class="_ _5"></span>eniężne, </div><div class="t m0 x1 h2 y2d0 ff4 fs0 fc0 sc0 ls0 ws0">do kt<span class="_ _0"></span>órych aktywa <span class="_ _0"></span>te należą, <span class="_ _0"></span>wówczas wartość bi<span class="_ _0"></span>lansowa jest <span class="_ _0"></span>obniżana <span class="_ _0"></span>do poziomu wart<span class="_ _0"></span>ośc<span class="_ _4"></span>i <span class="_ _0"></span>odzyskiwalnej. Wart<span class="_ _0"></span>ość<span class="_ _4"></span> <span class="_ _0"></span>odzyskiwalna </div><div class="t m0 x1 h2 y2d1 ff1 fs0 fc0 sc0 ls0 ws0">odpowiad<span class="ff4">a wyższej <span class="_ _0"></span>z następujących dwóch wartości: wa<span class="_ _0"></span>rtości godziwej pomniejszonej o <span class="_ _0"></span>koszty sprzedaży lub <span class="_ _0"></span>wartości użytkowej. </span></div><div class="t m0 x1 h2 y2d2 ff4 fs0 fc0 sc0 ls0 ws0">Przy <span class="_ _4"></span>ustalan<span class="_ _5"></span>iu <span class="_ _4"></span>wartości <span class="_ _4"></span>użytk<span class="_ _5"></span>owej, <span class="_ _4"></span>szacowane <span class="_ _4"></span>przyszłe <span class="_ _4"></span>przepływy pieniężne <span class="_ _4"></span>są <span class="_ _4"></span>dyskontowane do <span class="_ _4"></span>wartości <span class="_ _4"></span>bieżącej <span class="_ _4"></span>przy <span class="_ _4"></span>zastoso-</div><div class="t m0 x1 h2 y243 ff1 fs0 fc0 sc0 ls0 ws0">waniu <span class="_ _0"></span>stopy dy<span class="_ _0"></span>sk<span class="ff4">on<span class="_ _4"></span>towej <span class="_ _0"></span>odzwierciedlającej <span class="_ _0"></span>aktualne <span class="_ _0"></span>oceny rynkowe <span class="_ _0"></span>wartości pi<span class="_ _0"></span>eniądza w <span class="_ _0"></span>czasie <span class="_ _0"></span>oraz ryzyk<span class="_ _0"></span>a związanego <span class="_ _0"></span>z da<span class="_ _0"></span>nym </span></div><div class="t m0 x1 h2 y2d3 ff4 fs0 fc0 sc0 ls0 ws0">składnikiem aktywów. <span class="ff1"> </span></div><div class="t m0 x1 h2 y2d4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2d5 ff4 fs0 fc0 sc0 ls0 ws0">Odpis z tytułu utraty<span class="_ _0"></span> <span class="_ _4"></span>wartości ośrodka w pierwszej kolejn<span class="_ _0"></span>ośc<span class="_ _4"></span>i przypisywany jest<span class="_ _0"></span> <span class="_ _4"></span>do wartości firmy. Pozostała kwota odpisu <span class="_ _0"></span>obn<span class="_ _4"></span>iża </div><div class="t m0 x1 h2 y2d6 ff4 fs0 fc0 sc0 ls0 ws0">proporcjonalnie wartość bilansową aktywów wchodzących do ośrodka wypracowują<span class="_ _5"></span>cego przepływy. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2d7 ff4 fs0 fc0 sc0 ls0 ws0">Odpisy aktualizujące z tytułu utraty wartości są ujmowane w wyn<span class="_ _5"></span>iku w pozycji pozostałych kosztów operacyjnych. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2d8 ff4 fs0 fc0 sc0 ls0 ws0">Odpisy <span class="_ _4"></span>aktualizujące wartość <span class="_ _4"></span>f<span class="_ _4"></span>irmy nie <span class="_ _4"></span>podlegają <span class="_ _4"></span>odwróceniu <span class="_ _4"></span>w <span class="_ _4"></span>kolejnych okr<span class="_ _4"></span>esach.<span class="_ _5"></span> <span class="_ _4"></span>W <span class="_ _4"></span>przypadku <span class="_ _4"></span>pozostałych składników<span class="_ _4"></span> akty-</div><div class="t m0 x1 h2 y2d9 ff4 fs0 fc0 sc0 ls0 ws0">wów, <span class="_ _0"></span>na kolejne <span class="_ _0"></span>dni bilansowe <span class="_ _0"></span>oc<span class="_ _4"></span>enia<span class="_ _0"></span>ne są prze<span class="_ _0"></span>sł<span class="_ _4"></span>anki <span class="_ _0"></span>wskazujące na <span class="_ _0"></span>możliwość odwrócenia<span class="_ _0"></span> odpisów akt<span class="_ _0"></span>ualizujących. Odwrócenie </div><div class="t m0 x1 h2 y2da ff1 fs0 fc0 sc0 ls0 ws0">odpisu ujmo<span class="ff4">wane jest w wyniku w pozycji pozostałych przychodów operacyjny<span class="_ _0"></span>c<span class="_ _4"></span>h.<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y2db ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y2dc ff2 fs7 fc0 sc0 ls0 ws0">Nieruchomości i<span class="_ _4"></span>nwestycyjne<span class="ff8 fs0"> </span></div><div class="t m0 x1 h2 y2dd ff4 fs0 fc0 sc0 ls0 ws0">Nieruchomość inwestycyjna jest utrzymywana w posiadaniu ze względu<span class="_ _0"></span> <span class="_ _4"></span>na przych<span class="_ _5"></span>ody z czynszów oraz/ lub przyrost jej wartości.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2de ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2df ff4 fs0 fc0 sc0 ls0 ws0">Początkowe ujęcie <span class="_ _4"></span>nieruchomości <span class="_ _4"></span>inwesty<span class="_ _0"></span>c<span class="_ _4"></span>yjnej następuje w<span class="_ _4"></span>edług ceny <span class="_ _4"></span>nabycia l<span class="_ _4"></span>ub kosztu <span class="_ _4"></span>wytworzenia z <span class="_ _4"></span>uwzględnieniem <span class="_ _4"></span>kosz-</div><div class="t m0 x1 h2 y2e0 ff4 fs0 fc0 sc0 ls0 ws0">tów <span class="_ _24"></span>prze<span class="ff1">\</span>prowadzenia <span class="_ _23"></span>transak<span class="_ _4"></span>cji. <span class="_ _23"></span>Po <span class="_ _24"></span>początkowym <span class="_ _24"> </span>ujęciu <span class="_ _25"> </span>stosuje<span class="_ _0"></span> <span class="_ _25"> </span>się <span class="_ _23"></span>m<span class="_ _4"></span>odel<span class="_ _0"></span> <span class="_ _25"> </span>kosztu<span class="_ _0"></span> <span class="_ _25"> </span>history<span class="_ _0"></span>c<span class="_ _4"></span>znego,<span class="_ _0"></span> <span class="_ _25"> </span>zgodnie <span class="_ _23"></span>z <span class="_ _24"> </span>którym <span class="_ _24"> </span>składniki </div><div class="t m0 x1 h2 y2e1 ff4 fs0 fc0 sc0 ls0 ws0">aktywów są <span class="_ _4"></span>ujmowa<span class="_ _5"></span>ne według <span class="_ _4"></span>cen nabycia lub kosztu wytworzenia pomniejszonych <span class="_ _4"></span>o skumulowaną amortyzację i skumulowane </div><div class="t m0 x1 h2 y2e2 ff4 fs0 fc0 sc0 ls0 ws0">odpisy aktualizujące z tytułu utraty<span class="_ _0"></span> <span class="_ _4"></span>wart<span class="_ _5"></span>ości. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2e3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf13" class="pf w4 ha" ><div class="pc pc13 w4 ha"><img class="bi xb y21 w32 hb" alt="" 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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">19<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y10f ff4 fs0 fc0 sc0 ls0 ws0">Nieruchomość <span class="_ _23"></span>inwestycyjną <span class="_ _23"></span>usuwa <span class="_ _23"></span>się <span class="_ _23"></span>ze <span class="_ _24"></span>sprawozdania <span class="_ _23"></span>z <span class="_ _23"></span>sytuacji <span class="_ _23"></span>finansowej <span class="_ _23"></span>w <span class="_ _24"></span>momencie <span class="_ _23"></span>jej <span class="_ _23"></span>zbycia <span class="_ _24"></span>lub <span class="_ _23"></span>trwałego <span class="_ _23"></span>wycofania <span class="_ _23"></span>z </div><div class="t m0 x1 h2 y1f7 ff4 fs0 fc0 sc0 ls0 ws0">użytkowania, <span class="_ _0"></span>jeżeli nie <span class="_ _0"></span>oc<span class="_ _4"></span>zeku<span class="_ _5"></span>je się <span class="_ _0"></span>uzyskania w <span class="_ _0"></span>przyszłośc<span class="_ _4"></span>i <span class="_ _0"></span>żadnych <span class="_ _0"></span>korzyści ekonomicznych. Zyski <span class="_ _0"></span>lub straty <span class="_ _0"></span>wynikłe z <span class="_ _0"></span>tych <span class="_ _4"></span><span class="ff1">tra<span class="_ _0"></span>ns-</span></div><div class="t m0 x1 h2 y1f8 ff1 fs0 fc0 sc0 ls0 ws0">akcji <span class="ff4">są <span class="_ _4"></span>określane jako <span class="_ _4"></span>różnica pomiędzy <span class="_ _4"></span>przychodami ze <span class="_ _4"></span>sprzedaży a <span class="_ _4"></span>wartością bilansową <span class="_ _4"></span>nie<span class="_ _0"></span>ruchomości. <span class="_ _4"></span>Te <span class="_ _4"></span>zyski i <span class="_ _4"></span>straty ujmo-</span></div><div class="t m0 x1 h2 y1f9 ff4 fs0 fc0 sc0 ls0 ws0">wane są w <span class="_ _4"></span>wynik<span class="_ _0"></span>u <span class="_ _4"></span>w pozostałych przychodach lub <span class="_ _4"></span>kosztach opera<span class="_ _0"></span>c<span class="_ _4"></span>yjn<span class="_ _0"></span>ych <span class="_ _4"></span>w okresie, w którym<span class="_ _4"></span> dokonano likwidacji lub sprzedaży </div><div class="t m0 x1 h2 y1fa ff4 fs0 fc0 sc0 ls0 ws0">nieruchomości<span class="ff1"> <span class="_ _4"></span></span>inwestycyjnej <span class="_ _4"></span>w <span class="_ _4"></span>momencie <span class="_ _4"></span>przejęcia <span class="_ _4"></span>przez <span class="_ _4"></span>nabywcę <span class="_ _4"></span>kontroli <span class="_ _4"></span>nad <span class="_ _4"></span>zbywanym <span class="_ _4"></span>składnikiem <span class="_ _4"></span>aktywów <span class="_ _4"></span>zgodnie <span class="_ _23"></span>z <span class="_ _4"></span>wy-</div><div class="t m0 x1 h2 y1fb ff4 fs0 fc0 sc0 ls0 ws0">mogami MSSF <span class="_ _0"></span>15 (patrz <span class="_ _0"></span>podpunkt „Przychody <span class="_ _0"></span>ze sprzedaży” w <span class="_ _0"></span>niniejszym punkcie <span class="_ _0"></span>dodatko<span class="_ _4"></span>wych<span class="_ _5"></span> in<span class="_ _0"></span>f<span class="_ _4"></span>ormacji <span class="_ _0"></span>do skonsolidowanego </div><div class="t m0 x1 h2 y1fc ff4 fs0 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _4"></span>finansowego). <span class="_ _4"></span>Kwotę<span class="ff1"> <span class="_ _4"></span></span>wynagrodzenia <span class="_ _4"></span>w <span class="_ _4"></span>ramach <span class="_ _4"></span>transakcji <span class="_ _4"></span>zbycia <span class="_ _4"></span>nieru<span class="_ _0"></span>c<span class="_ _4"></span>homości <span class="_ _4"></span>inwestycyjn<span class="_ _0"></span>ej <span class="_ _23"></span>u<span class="_ _0"></span>stala <span class="_ _23"></span>się <span class="_ _4"></span>zgodnie<span class="_ _0"></span> <span class="_ _23"></span>z </div><div class="t m0 x1 h2 y1fd ff4 fs0 fc0 sc0 ls0 ws0">wymogami MSSF 15 dotyczącymi ustalania ceny transakcyjnej.   <span class="ff1">  </span></div><div class="t m0 x1 h2 y142 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y2e4 ff3 fs7 fc0 sc0 ls0 ws0">Instrumenty finanso<span class="_ _4"></span>we </div><div class="t m0 x1 h2 y2e5 ff4 fs0 fc0 sc0 ls0 ws0">Instrumentem <span class="_ _24"></span>finansowym <span class="_ _24"></span>jest <span class="_ _24"></span>każda <span class="_ _24"></span>umowa, <span class="_ _24"></span>która <span class="_ _24"></span>powoduje <span class="_ _23"></span>powstanie <span class="_ _24"></span>aktywa <span class="_ _24"></span>finansowego <span class="_ _24"></span>u <span class="_ _24"> </span>jednej <span class="_ _24"></span>strony <span class="_ _24"></span>i <span class="_ _24"></span>zobowiązania </div><div class="t m0 x1 h2 y2e6 ff4 fs0 fc0 sc0 ls0 ws0">finansowego lub instrumentu kapitałowego u<span class="_ _5"></span> drugiej strony.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2e7 ff4 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _2d"> </span>klasyfiku<span class="_ _0"></span>je <span class="_ _2d"> </span>instrumenty  finansowe  hierarchicznie, <span class="_ _2d"> </span>zgodnie<span class="_ _5"></span>  z <span class="_ _2d"> </span>trzema  głównymi <span class="_ _2d"> </span>poziomami  wyceny  według  wartości </div><div class="t m0 x1 h2 y2e8 ff4 fs0 fc0 sc0 ls0 ws0">godziwej, odzwierciedlającymi podstawę przyjętą do wyceny każdego z instrumentów. Hierarchia wartości godziwej kształtuje się<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2e9 ff4 fs0 fc0 sc0 ls0 ws0">następująco:<span class="ff1"> </span></div><div class="t m0 x1 h2 y2bd ff1 fs0 fc0 sc0 ls0 ws0">Poziom  1<span class="ff3">  -</span> <span class="_ _2d"> </span><span class="ff4">ceny  notowa<span class="_ _5"></span>ń  rynkowych  z  aktywnych  rynków  dla  identycznych  aktywów <span class="_ _2d"> </span>i  zobowiązań  (np.  notowane  akcje <span class="ff1"> </span></span></div><div class="t m0 x1 h2 y206 ff1 fs0 fc0 sc0 ls0 ws0">i obligacje); </div><div class="t m0 x1 h2 y2ea ff1 fs0 fc0 sc0 ls0 ws0">Poziom <span class="_ _23"></span>2<span class="ff3"> <span class="_ _24"></span>- <span class="_ _23"></span><span class="ff4">ceny <span class="_ _23"></span>z <span class="_ _23"></span>aktywnych <span class="_ _23"></span>rynków, <span class="_ _23"></span>lecz <span class="_ _23"></span>inne <span class="_ _23"></span>niż <span class="_ _23"></span>c<span class="_ _4"></span>eny<span class="_ _0"></span> <span class="_ _24"></span>notowań <span class="_ _23"></span>rynkowych <span class="_ _24"></span><span class="ff1">- <span class="_ _23"></span></span>ustalane <span class="_ _23"></span>b<span class="_ _4"></span>ezpośredn<span class="_ _5"></span>io <span class="_ _23"></span>(poprzez <span class="_ _23"></span>porównanie <span class="_ _23"></span>z </span></span></div><div class="t m0 x1 h2 y2eb ff4 fs0 fc0 sc0 ls0 ws0">faktycznymi  transakcjami) <span class="_ _2d"> </span>lub  pośrednio <span class="_ _2d"> </span>(poprzez  techniki <span class="_ _2d"> </span>wyceny  bazujące  na <span class="_ _2d"> </span>faktycznych  transakcjach) <span class="_ _2e"> </span><span class="ff1">-  </span>np.  większość </div><div class="t m0 x1 h2 y2ec ff4 fs0 fc0 sc0 ls0 ws0">instrumentów pochodnych;<span class="ff1"> </span></div><div class="t m0 x1 h2 y2ed ff1 fs0 fc0 sc0 ls0 ws0">Poziom 3<span class="ff3">- <span class="ff4">ceny nie pochodzące z aktywnych rynków.</span></span> </div><div class="t m0 x1 h2 y2ee ff4 fs0 fc0 sc0 ls0 ws0">Pozycja instrumentu f<span class="_ _4"></span>inan<span class="_ _0"></span>sow<span class="_ _4"></span>ego w hierarchii wa<span class="_ _4"></span>rtości godziwej jest <span class="_ _4"></span>uzależniona od naj<span class="_ _4"></span>niższej podstawy wyceny <span class="_ _4"></span>wpływającej na </div><div class="t m0 x1 h2 y2ef ff4 fs0 fc0 sc0 ls0 ws0">ustalenie jego wartości godziwej. <span class="ff1"> </span></div><div class="t m0 x1 h2 y20e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y29e ff1 fs0 fc0 sc0 ls0 ws0">Aktywa finansowe <span class="ff4">spółki</span> <span class="ff4">klasyfikują do następujących kategorii:</span> </div><div class="t m0 xa h30 y2f0 ff1 fs0 fc0 sc0 ls5 ws0">1.<span class="ff8 ls0"> <span class="_ _22"> </span><span class="ff4">Aktywa <span class="_ _2e"> </span>finansowe <span class="_ _2e"> </span>utrzymywane <span class="_ _1d"> </span>w <span class="_ _2e"> </span>celu <span class="_ _2e"> </span>uzyskiwania <span class="_ _1d"> </span>umownych <span class="_ _2e"> </span>przepływów <span class="_ _2e"> </span>pienięż<span class="_ _4"></span>nych<span class="_ _0"></span>, <span class="_ _1d"> </span>wycena <span class="_ _2e"> </span>bilansowa <span class="_ _2e"> </span>wg<span class="_ _4"></span> </span></span></div><div class="t m0 x46 h2 y2f1 ff1 fs0 fc0 sc0 ls0 ws0">zamortyzowanego kosztu </div><div class="t m0 xa h30 y2f2 ff1 fs0 fc0 sc0 ls5 ws0">2.<span class="ff8 ls0"> <span class="_ _22"> </span><span class="ff4">Instrumenty kapitałowe <span class="_ _4"></span>nie przeznaczone do <span class="_ _4"></span>obrotu, wycena bilansowa w<span class="_ _4"></span>g wartości godziwej <span class="_ _4"></span>przez pozostały całkowity<span class="_ _4"></span> </span></span></div><div class="t m0 x46 h2 y2f3 ff4 fs0 fc0 sc0 ls0 ws0">dochód<span class="ff1"> </span></div><div class="t m0 xa h30 yc2 ff1 fs0 fc0 sc0 ls5 ws0">3.<span class="ff8 ls0"> <span class="_ _22"> </span><span class="ff4">Pozostałe aktywa finansowe, wycena bilansowa wg wartości godziwej przez wynik finansowy okresu<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y2f4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2f5 ff4 fs0 fc0 sc0 ls0 ws0">Zobowiązania finansowe dzielone są na:<span class="ff1"> </span></div><div class="t m0 x1 h30 y2f6 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _3a"> </span><span class="ff4">zobowiązania finansowe wyceniane w wartości godziwej przez wynik<span class="_ _0"></span> <span class="_ _4"></span>finan<span class="_ _5"></span>sowy,<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h30 y2f7 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _3a"> </span><span class="ff4">zobowiązania finansowe wyceniane w zamortyzowanym koszcie.<span class="ff1"> </span></span></span></div><div class="t m0 x1 h14 y2f8 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y2f9 ff3 fs0 fc0 sc0 ls0 ws0">Aktywa finansowe </div><div class="t m0 x1 h2 y12f ff4 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _23"></span>dzień<span class="_ _0"></span> <span class="_ _23"></span>nabycia <span class="_ _23"></span>spółka<span class="ff1"> <span class="_ _23"></span></span>wycenia <span class="_ _4"></span>ak<span class="_ _4"></span>tywa<span class="_ _0"></span> <span class="_ _23"></span>finansowe <span class="_ _23"></span>w <span class="_ _23"></span>wartości <span class="_ _23"></span>godziw<span class="_ _0"></span>ej, <span class="_ _23"></span>czyli <span class="_ _23"></span>najczęściej <span class="_ _23"></span>we<span class="_ _0"></span>dł<span class="_ _4"></span>ug <span class="_ _4"></span>wartości <span class="_ _23"></span>godziwej <span class="_ _23"></span>uiszczonej </div><div class="t m0 x1 h2 y130 ff4 fs0 fc0 sc0 ls0 ws0">zapłaty. <span class="_ _21"> </span>Koszty <span class="_ _21"> </span>transakcji <span class="_ _21"> </span>spółka<span class="ff1"> <span class="_ _21"> </span></span>włącza  do <span class="_ _21"> </span>wartości <span class="_ _21"> </span>począt<span class="_ _0"></span>kowej <span class="_ _21"> </span>wyceny  wszystkich<span class="_ _5"></span> <span class="_ _21"> </span>aktywów <span class="_ _21"> </span>finansowych, <span class="_ _21"> </span>poza <span class="_ _21"> </span>kategorią </div><div class="t m0 x1 h2 y2fa ff4 fs0 fc0 sc0 ls0 ws0">aktywów <span class="_ _4"></span>wycenianych <span class="_ _4"></span>w <span class="_ _4"></span>wartości <span class="_ _23"></span>godziw<span class="_ _0"></span>ej <span class="_ _23"></span>poprzez <span class="_ _4"></span>wynik. <span class="_ _4"></span>Wyjąt<span class="_ _5"></span>kiem <span class="_ _4"></span>od <span class="_ _23"></span>t<span class="_ _0"></span>ej <span class="_ _23"></span>zasady <span class="_ _4"></span>są <span class="_ _4"></span>należności <span class="_ _4"></span>z <span class="_ _4"></span>tytułu <span class="_ _4"></span>dostaw <span class="_ _4"></span>i <span class="_ _4"></span>usłu<span class="_ _4"></span>g, <span class="_ _4"></span>które<span class="_ _5"></span> </div><div class="t m0 x1 h2 y2a9 ff4 fs0 fc0 sc0 ls0 ws0">spółka<span class="ff1"> </span>wycenia w ich cenie tran<span class="_ _0"></span>sakcyjnej w <span class="_ _4"></span>rozumien<span class="_ _0"></span>iu MSSF <span class="_ _4"></span>15<span class="_ _0"></span>, <span class="_ _4"></span>przy czym nie<span class="_ _0"></span> <span class="_ _4"></span>doty<span class="_ _0"></span>c<span class="_ _4"></span>zy to t<span class="_ _0"></span>ych pozycji należności z tytułu dostaw </div><div class="t m0 x1 h2 y2aa ff4 fs0 fc0 sc0 ls0 ws0">i usług, których termin płatności jest dłuższy niż rok i które<span class="_ _0"></span> <span class="_ _4"></span>za<span class="_ _0"></span>wierają istotny komponent finansowania zgodnie z definicją z MSSF </div><div class="t m0 x1 h2 y2ab ff1 fs0 fc0 sc0 ls5 ws0">15.<span class="ls0"> </span></div><div class="t m0 x1 h2 y2fb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2fc ff4 fs0 fc0 sc0 ls0 ws0">Dla celów wycen<span class="_ _5"></span>y po po<span class="_ _0"></span>czątkowym ujęciu, akt<span class="_ _0"></span>yw<span class="_ _4"></span>a fin<span class="_ _0"></span>ansowe inne niż <span class="_ _0"></span>instrumen<span class="_ _4"></span>ty<span class="_ _0"></span> pochodne zabezpieczające, spółka<span class="ff1"> klasyfikuje z<span class="_ _0"></span> </span></div><div class="t m0 x1 h2 ydb ff4 fs0 fc0 sc0 ls0 ws0">podziałem na:<span class="ff1"> </span></div><div class="t m0 x1 h30 y2fd ff1 fs0 fc0 sc0 ls9 ws0">a)<span class="ff8 ls0"> <span class="_ _37"> </span><span class="ff1">ak<span class="_ _0"></span>tywa f<span class="_ _4"></span>inan<span class="_ _0"></span>sowe wyceniane <span class="_ _4"></span>w zamortyzowan<span class="_ _0"></span>ym <span class="_ _4"></span>koszcie, </span></span></div><div class="t m0 x1 h30 y136 ff1 fs0 fc0 sc0 lsa ws0">b)<span class="ff8 ls0"> <span class="_ _22"> </span><span class="ff4">akty<span class="_ _0"></span>w<span class="_ _4"></span>a finansowe wycen<span class="_ _0"></span>i<span class="_ _4"></span>ane w wartości godziwej przez pozostałe całkowite dochody,<span class="ff1"> </span></span></span></div><div class="t m0 x1 h30 y137 ff1 fs0 fc0 sc0 lsb ws0">c)<span class="ff8 ls0"> <span class="_ _37"> </span><span class="ff4">aktywa finansowe wyceniane w wartości godziwej przez wynik finansowy oraz<span class="ff1"> </span></span></span></div><div class="t m0 x1 h30 y138 ff1 fs0 fc0 sc0 ls9 ws0">d)<span class="ff8 ls0"> <span class="_ _22"> </span><span class="ff4">instru<span class="_ _0"></span>m<span class="_ _4"></span>enty kapitałowe wyceniane w wartości godziwe<span class="_ _5"></span>j przez pozostałe całkowite dochody.<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y2b2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2fe ff4 fs0 fc0 sc0 ls0 ws0">Kategorie <span class="_ _23"></span>te <span class="_ _24"> </span>o<span class="_ _4"></span>kreślają <span class="_ _23"></span>zasady <span class="_ _25"> </span>wyceny <span class="_ _23"></span>na <span class="_ _25"> </span>dzień <span class="_ _23"></span>bilansowy <span class="_ _25"> </span>oraz <span class="_ _24"></span>ujęcie <span class="_ _24"></span>zysków <span class="_ _24"></span>lub <span class="_ _24"> </span>strat <span class="_ _25"> </span>z <span class="_ _23"></span>wyceny <span class="_ _24"> </span>w <span class="_ _24"> </span>w<span class="_ _4"></span>yniku <span class="_ _23"></span>finansowym <span class="_ _25"> </span>lub <span class="_ _23"></span>w </div><div class="t m0 x1 h2 y2ff ff4 fs0 fc0 sc0 ls0 ws0">pozostałych <span class="_ _21"> </span>całkowitych <span class="_ _21"> </span>dochodach. <span class="_ _21"> </span>Spółka <span class="_ _21"> </span>dokonuje <span class="_ _21"> </span>klasyfikacji <span class="_ _21"> </span>aktywów <span class="_ _21"> </span>finansowych <span class="_ _21"> </span>do <span class="_ _21"> </span>kategorii <span class="_ _21"> </span>na <span class="_ _21"> </span>podstawie <span class="_ _21"> </span>modelu </div></div></div><div class="pi" ></div></div><div id="pf14" class="pf w4 ha" ><div class="pc pc14 w4 ha"><img class="bi x2 y21 w5 hb" alt="" src="data:image/png;base64,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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">20<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y10f ff4 fs0 fc0 sc0 ls0 ws0">biznesowego <span class="_ _4"></span>funkcjonującego <span class="_ _23"></span>w <span class="_ _4"></span>spółce<span class="ff1"> <span class="_ _4"></span></span>w <span class="_ _23"></span>zakresie <span class="_ _4"></span>zarządzania <span class="_ _4"></span>aktywami <span class="_ _4"></span>finansowymi <span class="_ _23"></span>oraz <span class="_ _4"></span>wynikających <span class="_ _4"></span>z <span class="_ _4"></span>umowy <span class="_ _23"></span>prze<span class="_ _0"></span>pł<span class="_ _4"></span>ywów </div><div class="t m0 x1 h2 y254 ff4 fs0 fc0 sc0 ls0 ws0">pieniężnych charakterystycznych dla składnika akt<span class="_ _0"></span>y<span class="_ _4"></span>wów finansowych.<span class="ff1"> </span></div><div class="t m0 x1 h2 y13d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y300 ff4 fs0 fc0 sc0 ls0 ws0">Składnik <span class="_ _4"></span>ak<span class="_ _4"></span>ty<span class="_ _5"></span>wów <span class="_ _23"></span>finansowych <span class="_ _4"></span>wycenia <span class="_ _23"></span>się <span class="_ _23"></span>w <span class="_ _4"></span>zam<span class="_ _4"></span>orty<span class="_ _5"></span>zowanym <span class="_ _23"></span>koszcie, <span class="_ _4"></span>jeżeli <span class="_ _23"></span>spełnione <span class="_ _23"></span>są <span class="_ _23"></span>oba <span class="_ _4"></span>poniższe <span class="_ _23"></span>warunki <span class="_ _4"></span>(i <span class="_ _23"></span>nie <span class="_ _23"></span>zostały </div><div class="t m0 x1 h2 y301 ff4 fs0 fc0 sc0 ls0 ws0">wyznaczone w momencie początkowego ujęcia do wyceny w wartości godziwe<span class="_ _0"></span>j <span class="_ _4"></span>przez wyn<span class="_ _0"></span>i<span class="_ _4"></span>k):<span class="ff1"> </span></div><div class="t m0 x1 h30 y302 ff1 fs0 fc0 sc0 ls9 ws0">a)<span class="ff8 ls0"> <span class="_ _37"> </span><span class="ff4">składn<span class="_ _0"></span>ik aktywów <span class="_ _0"></span>f<span class="_ _4"></span>inan<span class="_ _0"></span>sowych jest <span class="_ _0"></span>utrzymywany zgodn<span class="_ _5"></span>ie z <span class="_ _0"></span>modelem bizn<span class="_ _0"></span>esowym, którego <span class="_ _0"></span>celem jest <span class="_ _0"></span>utrzymywanie <span class="_ _0"></span>aktywów </span></span></div><div class="t m0 xa h2 y141 ff4 fs0 fc0 sc0 ls0 ws0">finansowych dla uzyskania przepływów pieniężnych wynikających z umowy,<span class="ff1"> </span></div><div class="t m0 x1 h30 y142 ff1 fs0 fc0 sc0 lsa ws0">b)<span class="ff8 ls0"> <span class="_ _22"> </span><span class="ff4">warunki <span class="_ _23"></span>umowy <span class="_ _23"></span>dotyczącej <span class="_ _23"></span>składnika <span class="_ _23"></span>aktywów <span class="_ _23"></span>f<span class="_ _4"></span>inansowy<span class="_ _0"></span>c<span class="_ _4"></span>h <span class="_ _23"></span>powodują <span class="_ _23"></span>powstawanie <span class="_ _23"></span>w <span class="_ _23"></span>okr<span class="_ _4"></span>eślony<span class="_ _0"></span>c<span class="_ _4"></span>h <span class="_ _23"></span>terminach <span class="_ _23"></span>przepływów </span></span></div><div class="t m0 xa h2 y268 ff4 fs0 fc0 sc0 ls0 ws0">pieniężnych, które są wyłącznie spłatą kwoty główne<span class="_ _5"></span>j i odsetek od wartości nominalnej pozostałej do spłaty.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y303 ff4 fs0 fc0 sc0 ls0 ws0">Do kategorii aktywów finansowych wycenianych w zamortyzowanym koszcie spółka<span class="ff1"> zalicza: </span></div><div class="t m0 xa h30 y304 ff1 fs0 fc0 sc0 ls9 ws0">a)<span class="ff8 ls0"> <span class="_ _2c"> </span><span class="ff4">pożyczki,<span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y305 ff1 fs0 fc0 sc0 lsa ws0">b)<span class="ff8 ls0"> <span class="_ _3e"> </span><span class="ff4">należności <span class="_ _0"></span>z <span class="_ _0"></span>tytułu <span class="_ _0"></span>dostaw <span class="_ _0"></span>i <span class="_ _0"></span>usł<span class="_ _4"></span>ug <span class="_ _0"></span>oraz <span class="_ _0"></span>pozostałe <span class="_ _0"></span>należności <span class="_ _0"></span>(z <span class="_ _0"></span>wyłączeniem <span class="_ _0"></span>tych, <span class="_ _0"></span>dla k<span class="_ _0"></span>tór<span class="_ _4"></span>ych <span class="_ _0"></span>nie <span class="_ _0"></span>stosuje się <span class="_ _0"></span>zasad <span class="_ _0"></span>MSSF9),<span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y306 ff1 fs0 fc0 sc0 lsb ws0">c)<span class="ff8 ls0"> <span class="_ _22"> </span><span class="ff4">dłużne<span class="_ _0"></span> <span class="_ _4"></span>papiery<span class="_ _0"></span> <span class="_ _4"></span>wartościowe.<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y295 ff1 fs0 fc0 sc0 ls0 ws0">  </div><div class="t m0 x1 h2 y296 ff4 fs0 fc0 sc0 ls0 ws0">Wycena krótkoterminowych należności odbywa się w wartości wymagającej zapłaty ze względu<span class="_ _5"></span> na nieznaczące efekty dyskonta.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y26e ff4 fs0 fc0 sc0 ls0 ws0">Zyski <span class="_ _4"></span>i <span class="_ _23"></span>straty <span class="_ _4"></span>z <span class="_ _23"></span>akt<span class="_ _5"></span>ywów <span class="_ _4"></span>f<span class="_ _4"></span>inan<span class="_ _0"></span>s<span class="_ _4"></span>owych <span class="_ _4"></span>ujmowane <span class="_ _4"></span>w <span class="_ _23"></span>wyniku, <span class="_ _4"></span>w <span class="_ _23"></span>tym <span class="_ _4"></span>różnice <span class="_ _23"></span>kursowe, <span class="_ _4"></span>prezentowane <span class="_ _4"></span>są <span class="_ _23"></span>jako <span class="_ _4"></span>przychody <span class="_ _23"></span>lub <span class="_ _4"></span>koszty </div><div class="t m0 x1 h2 y26f ff1 fs0 fc0 sc0 ls0 ws0">finansowe. </div><div class="t m0 x1 h2 y307 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y308 ff4 fs0 fc0 sc0 ls0 ws0">Składnik <span class="_ _25"> </span>aktywów <span class="_ _25"> </span>finan<span class="_ _5"></span>sowych <span class="_ _25"> </span>wycenia <span class="_ _25"> </span>się <span class="_ _25"> </span>w <span class="_ _25"> </span>wartości <span class="_ _25"> </span>godziwej <span class="_ _24"> </span>przez <span class="_ _25"> </span>pozostałe <span class="_ _25"> </span>całkowite <span class="_ _25"> </span>dochody, <span class="_ _25"> </span>jeżeli <span class="_ _25"> </span>spełnion<span class="_ _0"></span>e <span class="_ _21"> </span>są <span class="_ _25"> </span>oba<span class="_ _0"></span> </div><div class="t m0 x1 h2 y309 ff4 fs0 fc0 sc0 ls0 ws0">poniższe warunki:<span class="ff1"> </span></div><div class="t m0 x1 h30 y29b ff1 fs0 fc0 sc0 ls9 ws0">a)<span class="ff8 ls0"> <span class="_ _37"> </span><span class="ff4">składn<span class="_ _0"></span>ik aktywów <span class="_ _0"></span>f<span class="_ _4"></span>inan<span class="_ _0"></span>sowych jest ut<span class="_ _0"></span>rzymyw<span class="_ _4"></span>any<span class="_ _0"></span> zgodnie z <span class="_ _0"></span>modelem biznesowy<span class="_ _0"></span>m<span class="_ _4"></span>, <span class="_ _0"></span>którego celem <span class="_ _0"></span>jest zarówno <span class="_ _0"></span>otrzymywanie </span></span></div><div class="t m0 xa h2 y29c ff4 fs0 fc0 sc0 ls0 ws0">przepływów pieniężnych wynikających z umowy, jak i sprzedaż składników akt<span class="_ _0"></span>ywó<span class="_ _4"></span>w finansowych,<span class="ff1"> </span></div><div class="t m0 x1 h30 y30a ff1 fs0 fc0 sc0 lsa ws0">b)<span class="ff8 ls0"> <span class="_ _22"> </span><span class="ff4">warunki <span class="_ _23"></span>umowy <span class="_ _23"></span>dotyczącej <span class="_ _23"></span>składnika <span class="_ _23"></span>aktywów <span class="_ _23"></span>f<span class="_ _4"></span>inansowy<span class="_ _0"></span>c<span class="_ _4"></span>h <span class="_ _23"></span>powodują <span class="_ _23"></span>powstawanie <span class="_ _23"></span>w <span class="_ _23"></span>okr<span class="_ _4"></span>eślony<span class="_ _0"></span>c<span class="_ _4"></span>h <span class="_ _23"></span>terminach <span class="_ _23"></span>przepływów </span></span></div><div class="t m0 xa h2 y30b ff4 fs0 fc0 sc0 ls0 ws0">pieniężnych, które są wyłącznie spłatą kwoty główne<span class="_ _5"></span>j i odsetek od wartości nominalnej pozostałej do spłaty.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y30c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y30d ff4 fs0 fc0 sc0 ls0 ws0">Przychody <span class="_ _4"></span>z <span class="_ _23"></span>tyt<span class="_ _0"></span>ułu <span class="_ _23"></span>odsetek, <span class="_ _4"></span>zyski <span class="_ _23"></span>i <span class="_ _4"></span>straty <span class="_ _4"></span>z <span class="_ _23"></span>tytu<span class="_ _0"></span>ł<span class="_ _4"></span>u <span class="_ _4"></span>utraty <span class="_ _4"></span>wartośc<span class="_ _4"></span>i <span class="_ _4"></span>oraz <span class="_ _4"></span>różnice <span class="_ _23"></span>kursowe <span class="_ _4"></span>związane <span class="_ _4"></span>z <span class="_ _23"></span>tymi <span class="_ _4"></span>aktywami <span class="_ _4"></span>obliczane <span class="_ _23"></span>s<span class="_ _4"></span>ą <span class="_ _4"></span>i </div><div class="t m0 x1 h2 y30e ff4 fs0 fc0 sc0 ls0 ws0">ujmowane <span class="_ _25"> </span>w <span class="_ _25"> </span>wyniku <span class="_ _25"> </span>finansowym <span class="_ _25"> </span>w <span class="_ _21"> </span>taki <span class="_ _25"> </span>sam <span class="_ _25"> </span>sposób, <span class="_ _25"> </span>jak <span class="_ _25"> </span>ma <span class="_ _25"> </span>to <span class="_ _25"> </span>miejsce <span class="_ _25"> </span>w <span class="_ _25"> </span>przypadku <span class="_ _25"> </span>aktywów <span class="_ _25"> </span>f<span class="_ _4"></span>inan<span class="_ _0"></span>sowych <span class="_ _21"> </span>wycen<span class="_ _5"></span>ianych <span class="_ _25"> </span>w </div><div class="t m0 x1 h2 y30f ff1 fs0 fc0 sc0 ls0 ws0">zamortyzowanym <span class="_ _0"></span><span class="ff4">koszcie. Pozostałe zmiany <span class="_ _0"></span>wartości godziwej t<span class="_ _0"></span>ych aktywów ujmowane <span class="_ _0"></span>są przez pozostałe <span class="_ _0"></span>całkowite dochody. <span class="_ _0"></span>W </span></div><div class="t m0 x1 h2 y310 ff4 fs0 fc0 sc0 ls0 ws0">momencie <span class="_ _4"></span>zaprzestania ujmowania <span class="_ _4"></span>składnika <span class="_ _4"></span>aktywów finansowych <span class="_ _4"></span>wycenianych <span class="_ _4"></span>w wartośc<span class="_ _4"></span>i godziwej <span class="_ _4"></span>przez <span class="_ _4"></span>pozostałe całkowite </div><div class="t m0 x1 h2 y311 ff1 fs0 fc0 sc0 ls0 ws0">dochody <span class="_ _0"></span>skumulowane <span class="_ _0"></span>zyski lub <span class="_ _0"></span><span class="ff4">straty <span class="_ _0"></span>rozpoznane <span class="_ _0"></span>wcześniej <span class="_ _0"></span>w pozostałych <span class="_ _0"></span>całkowitych <span class="_ _0"></span>dochodach <span class="_ _0"></span>podlegają <span class="_ _0"></span>przeklasyfikowaniu </span></div><div class="t m0 x1 h2 y312 ff4 fs0 fc0 sc0 ls0 ws0">z kapitału do wyniku. <span class="ff1"> </span></div><div class="t m0 x1 h2 y313 ff1 fs0 fc0 sc0 ls0 ws0">W okresie sprawozdawczym <span class="ff4">spółka</span> <span class="ff4">nie posiadała aktywów finansowych kwalifikujących się do tej kategorii wyceny. </span> </div><div class="t m0 x1 h2 y314 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y315 ff4 fs0 fc0 sc0 ls0 ws0">Składnik <span class="_ _31"> </span>aktywów <span class="_ _31"> </span>finansowych <span class="_ _31"> </span>wycenia <span class="_ _31"> </span>się <span class="_ _3f"> </span>w <span class="_ _31"> </span>wartości <span class="_ _31"> </span>godziwej <span class="_ _31"> </span>przez <span class="_ _3f"> </span>wynik<span class="_ _0"></span>, <span class="_ _3f"> </span>jeżeli <span class="_ _31"> </span>nie <span class="_ _31"> </span>spełnia <span class="_ _31"> </span>kryteriów <span class="_ _31"> </span>wyceny <span class="_ _3f"> </span>w </div><div class="t m0 x1 h2 y316 ff4 fs0 fc0 sc0 ls0 ws0">zamortyzowanym <span class="_ _4"></span>koszcie <span class="_ _23"></span>lub <span class="_ _4"></span>w <span class="_ _23"></span>wartości <span class="_ _4"></span>godziwej <span class="_ _23"></span>przez <span class="_ _4"></span>pozostałe <span class="_ _23"></span>całkowite <span class="_ _4"></span>dochody <span class="_ _4"></span>ora<span class="_ _4"></span>z <span class="_ _4"></span>nie <span class="_ _4"></span>jest <span class="_ _23"></span>instrumentem <span class="_ _4"></span>kapita<span class="_ _4"></span>łowy<span class="_ _0"></span>m </div><div class="t m0 x1 h2 y317 ff1 fs0 fc0 sc0 ls0 ws0">wyznaczonym <span class="_ _0"></span>w momencie p<span class="ff4">oczątkowe<span class="_ _0"></span>go ujęcia do <span class="_ _0"></span>wyceny w <span class="_ _0"></span>wartości godziwej <span class="_ _0"></span>przez pozostałe <span class="_ _0"></span>całkowite dochody.<span class="_ _5"></span> Ponadto <span class="_ _0"></span>do </span></div><div class="t m0 x1 h2 y318 ff1 fs0 fc0 sc0 ls0 ws0">tej <span class="_ _4"></span>kate<span class="_ _0"></span>gor<span class="_ _4"></span>ii <span class="_ _4"></span><span class="ff4">spółka</span> <span class="_ _4"></span><span class="ff4">zalicza <span class="_ _4"></span>akt<span class="_ _0"></span>ywa <span class="_ _4"></span>finansowe <span class="_ _4"></span>wyznaczone pr<span class="_ _4"></span>zy <span class="_ _4"></span>początkowy<span class="_ _0"></span>m<span class="_ _4"></span> ujęciu <span class="_ _4"></span>do <span class="_ _4"></span>wyceny <span class="_ _4"></span>w wartości <span class="_ _4"></span>godziwej <span class="_ _4"></span>przez <span class="_ _4"></span>wynik<span class="_ _0"></span> </span></div><div class="t m0 x1 h2 y319 ff4 fs0 fc0 sc0 ls0 ws0">ze względu na spełnienie kryteriów określonych w MSSF 9.<span class="ff1"> </span></div><div class="t m0 x1 h2 y31a ff4 fs0 fc0 sc0 ls0 ws0">Do tej kategorii zaliczane są:<span class="ff1"> </span></div><div class="t m0 x1 h30 y31b ff1 fs0 fc0 sc0 ls9 ws0">a)<span class="ff8 ls0"> <span class="_ _37"> </span><span class="ff4">wszyst<span class="_ _0"></span>kie <span class="_ _1d"> </span>instrumenty <span class="_ _2e"> </span>pochodne <span class="_ _2e"> </span>wykazywane <span class="_ _2e"> </span>w <span class="_ _2e"> </span>sprawozdaniu <span class="_ _2e"> </span>z <span class="_ _2e"> </span>sytuacji <span class="_ _2e"> </span>finansowej <span class="_ _2e"> </span>w <span class="_ _2e"> </span>odrębnej <span class="_ _2e"> </span>pozycji <span class="_ _2e"> </span>„Pochodne </span></span></div><div class="t m0 xa h2 y31c ff4 fs0 fc0 sc0 ls0 ws0">instrumenty finansowe”, za wyjątkiem pochodnych instrumentów <span class="_ _4"></span>zabezpieczających ujmowanych<span class="_ _0"></span> <span class="_ _4"></span>zgodnie z rachunkowością </div><div class="t m0 xa h2 y31d ff4 fs0 fc0 sc0 ls0 ws0">zabezpieczeń,<span class="ff1"> </span></div><div class="t m0 x1 h30 y31e ff1 fs0 fc0 sc0 lsa ws0">b)<span class="ff8 ls0"> <span class="_ _22"> </span><span class="ff4">akcje i udziały spółek inny<span class="_ _0"></span>c<span class="_ _4"></span>h niż spółki zależne i stowarzyszone.<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y31f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y320 ff4 fs0 fc0 sc0 ls0 ws0">Instrumenty należące do <span class="_ _4"></span>tej kategorii wyceniane <span class="_ _4"></span>są w wartości <span class="_ _4"></span>godziwej, a skutki w<span class="_ _4"></span>ycen<span class="_ _0"></span>y <span class="_ _4"></span>ujmowane są <span class="_ _4"></span>w wyniku odpowiednio <span class="_ _4"></span>w </div><div class="t m0 x1 h2 y321 ff4 fs0 fc0 sc0 ls0 ws0">pozycji <span class="_ _23"></span>„Przychody<span class="_ _0"></span> <span class="_ _23"></span>finansowe” <span class="_ _23"></span>lub <span class="_ _4"></span>„Koszty <span class="_ _23"></span>finansowe<span class="_ _5"></span>”. <span class="_ _23"></span>Zyski <span class="_ _4"></span>i <span class="_ _23"></span>strat<span class="_ _0"></span>y <span class="_ _23"></span>z <span class="_ _23"></span>wyceny <span class="_ _4"></span>aktywów <span class="_ _23"></span>finan<span class="_ _0"></span>sowych <span class="_ _23"></span>określone <span class="_ _4"></span>są <span class="_ _23"></span>przez <span class="_ _23"></span>z<span class="_ _0"></span>m<span class="_ _4"></span>ianę<span class="_ _0"></span> </div><div class="t m0 x1 h2 y322 ff4 fs0 fc0 sc0 ls0 ws0">wartości <span class="_ _4"></span>godziwe<span class="_ _0"></span>j <span class="_ _4"></span>ustalonej <span class="_ _4"></span>na <span class="_ _4"></span>podstaw<span class="_ _0"></span>ie <span class="_ _4"></span>bieżących <span class="_ _4"></span>na dzień <span class="_ _4"></span>bilansowy cen <span class="_ _4"></span>pochodzących <span class="_ _4"></span>z aktywnego <span class="_ _4"></span>ryn<span class="_ _5"></span>ku <span class="_ _4"></span>lub na <span class="_ _4"></span>podstawie </div><div class="t m0 x1 h2 y323 ff4 fs0 fc0 sc0 ls0 ws0">technik wyceny, jeżeli aktywny ryne<span class="_ _5"></span>k nie istnieje. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y324 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y46 ff4 fs0 fc0 sc0 ls0 ws0">Instrumenty <span class="_ _4"></span>kapitałowe <span class="_ _4"></span>wyceniane <span class="_ _23"></span>w <span class="_ _4"></span>wartości <span class="_ _4"></span>godziwej <span class="_ _23"></span>przez <span class="_ _4"></span>pozostałe <span class="_ _23"></span>całkowi<span class="_ _0"></span>te <span class="_ _23"></span>dochody <span class="_ _4"></span>obejmują <span class="_ _23"></span>in<span class="_ _5"></span>westycje <span class="_ _4"></span>w <span class="_ _23"></span>instrumenty </div><div class="t m0 x1 h2 y325 ff4 fs0 fc0 sc0 ls0 ws0">kapitałowe <span class="_ _1d"> </span>niebędące <span class="_ _1d"> </span>aktywami <span class="_ _31"> </span>finansowymi <span class="_ _1d"> </span>przeznaczonymi <span class="_ _1d"> </span>do <span class="_ _31"> </span>obrotu <span class="_ _1d"> </span>ani <span class="_ _1d"> </span>warunkową <span class="_ _1d"> </span>zapłatą <span class="_ _31"> </span>w <span class="_ _1d"> </span>ramach <span class="_ _1d"> </span>połączenia </div><div class="t m0 x1 h2 y326 ff4 fs0 fc0 sc0 ls0 ws0">przedsięwzięć, <span class="_ _0"></span>w <span class="_ _0"></span>odniesieniu <span class="_ _0"></span>do <span class="_ _0"></span>których <span class="_ _0"></span>w <span class="_ _0"></span>momencie <span class="_ _0"></span>początkowego <span class="_ _0"></span>ujęcia <span class="_ _0"></span>spółka<span class="ff1"> <span class="_ _0"></span><span class="ff4">dokonała <span class="_ _0"></span>nieodwołalnego <span class="_ _0"></span>wyboru <span class="_ _0"></span>dotyczącego </span></span></div></div></div><div class="pi" ></div></div><div id="pf15" class="pf w4 ha" ><div class="pc pc15 w4 ha"><img class="bi x2 y21 w5 hb" alt="" src="data:image/png;base64,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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">21<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y10f ff4 fs0 fc0 sc0 ls0 ws0">przedstawiania <span class="_ _23"></span>w <span class="_ _23"></span>pozostałych <span class="_ _23"></span>c<span class="_ _4"></span>ałkowit<span class="_ _0"></span>ych <span class="_ _24"></span>dochodach <span class="_ _23"></span>późniejszych <span class="_ _23"></span>zmian <span class="_ _24"></span>wartości <span class="_ _23"></span>godziwej <span class="_ _23"></span>tych <span class="_ _23"></span>ins<span class="_ _4"></span>tru<span class="_ _0"></span>m<span class="_ _4"></span>entów.<span class="_ _0"></span> <span class="_ _24"></span>Wyboru <span class="_ _23"></span>tego </div><div class="t m0 x1 h2 y254 ff4 fs0 fc0 sc0 ls0 ws0">spółka<span class="ff1"> </span>dokonuje indywidualnie i odrębnie w odniesieniu do poszczególnych instrumentów kapitałowych.<span class="ff1"> </span></div><div class="t m0 x1 h2 y13d ff4 fs0 fc0 sc0 ls0 ws0">Skumulowane <span class="_ _24"> </span>zyski <span class="_ _25"> </span>lub <span class="_ _25"> </span>straty <span class="_ _25"> </span>z <span class="_ _24"> </span>wyceny <span class="_ _25"> </span>w <span class="_ _25"> </span>wart<span class="_ _5"></span>ości <span class="_ _25"> </span>godziwej, <span class="_ _24"></span>uprzednio <span class="_ _25"> </span>rozpoznane <span class="_ _25"> </span>przez <span class="_ _24"></span>pozostałe <span class="_ _25"> </span>całkowite <span class="_ _25"> </span>dochody<span class="_ _0"></span>, <span class="_ _25"> </span>nie </div><div class="t m0 x1 h2 y13e ff4 fs0 fc0 sc0 ls0 ws0">podlegają <span class="_ _0"></span>prz<span class="_ _4"></span>ekla<span class="_ _0"></span>syf<span class="_ _4"></span>ikowaniu do <span class="_ _0"></span>wyniku w <span class="_ _0"></span>żadnych okolicznościach, włączając <span class="_ _0"></span>zaprzestanie ujmowan<span class="_ _0"></span>ia tych aktywów. <span class="_ _0"></span>Dy<span class="_ _4"></span>wide<span class="_ _5"></span>ndy </div><div class="t m0 x1 h2 y13f ff4 fs0 fc0 sc0 ls0 ws0">z <span class="_ _21"> </span>instrumentów<span class="ff1"> <span class="_ _25"> </span></span>ka<span class="_ _4"></span>pitałowy<span class="_ _0"></span>c<span class="_ _4"></span>h <span class="_ _21"> </span>zaliczonych<span class="_ _0"></span> <span class="_ _21"> </span>do <span class="_ _21"> </span>tej <span class="_ _21"> </span>kategorii <span class="_ _21"> </span>ujmowane <span class="_ _21"> </span>są <span class="_ _25"> </span>w <span class="_ _21"> </span>wyniku <span class="_ _21"> </span>w <span class="_ _21"> </span>pozycji <span class="_ _21"> </span>„Przychodów <span class="_ _25"> </span>f<span class="_ _4"></span>inansowych” <span class="_ _25"> </span>po </div><div class="t m0 x1 h2 y327 ff4 fs0 fc0 sc0 ls0 ws0">spełnieniu <span class="_ _23"></span>warunków <span class="_ _4"></span>rozpoz<span class="_ _4"></span>nania <span class="_ _23"></span>przychodów <span class="_ _23"></span>z <span class="_ _23"></span>tytułu <span class="_ _4"></span>dy<span class="_ _4"></span>widend <span class="_ _23"></span>określonych<span class="_ _0"></span> <span class="_ _24"></span>w <span class="_ _23"></span>MSSF <span class="_ _23"></span>9, <span class="_ _23"></span>chyba, <span class="_ _23"></span>że <span class="_ _23"></span>dywidendy <span class="_ _23"></span>te <span class="_ _23"></span>w <span class="_ _23"></span>oczywisty </div><div class="t m0 x1 h2 y328 ff4 fs0 fc0 sc0 ls0 ws0">sposób stanowią odzyskanie części kosztów inwestycji.<span class="ff1"> </span></div><div class="t m0 x1 h2 y329 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y32a ff1 fs0 fc0 sc0 ls0 ws0">Aktywa <span class="_ _4"></span>finansowe <span class="_ _4"></span>zaliczone <span class="_ _4"></span>do <span class="_ _4"></span>kategorii <span class="_ _4"></span>wycenianych <span class="_ _4"></span>w <span class="_ _4"></span>zamortyzowanym <span class="_ _4"></span>koszcie <span class="_ _4"></span>oraz <span class="_ _23"></span><span class="ff4">wycenia<span class="_ _0"></span>n<span class="_ _4"></span>ych <span class="_ _4"></span>w <span class="_ _4"></span>wartości <span class="_ _4"></span>godziwej <span class="_ _4"></span>przez </span></div><div class="t m0 x1 h2 y32b ff4 fs0 fc0 sc0 ls0 ws0">pozostałe <span class="_ _23"></span>całkowite <span class="_ _23"></span>dochody <span class="_ _23"></span>ze <span class="_ _23"></span>względu<span class="_ _0"></span> <span class="_ _24"></span>na <span class="_ _23"></span>model <span class="_ _23"></span>biznesowy <span class="_ _23"></span>i <span class="_ _23"></span>charakter <span class="_ _23"></span>przepływów<span class="_ _0"></span> <span class="_ _23"></span>z <span class="_ _24"></span>nimi <span class="_ _23"></span>związanych <span class="_ _23"></span>podlegają <span class="_ _23"></span>ocenie <span class="_ _23"></span>na </div><div class="t m0 x1 h2 y32c ff4 fs0 fc0 sc0 ls0 ws0">każdy <span class="_ _0"></span>dzień bilansowy <span class="_ _0"></span>w celu <span class="_ _0"></span>ujęcia oczekiwanych<span class="_ _5"></span> stra<span class="_ _5"></span>t k<span class="_ _0"></span>re<span class="_ _4"></span>dytowych, <span class="_ _0"></span>niezależnie od <span class="_ _0"></span>tego, czy <span class="_ _0"></span>wystąpiły przesłanki <span class="_ _0"></span>utraty wartości. </div><div class="t m0 x1 h2 y32d ff4 fs0 fc0 sc0 ls0 ws0">Sposób <span class="_ _4"></span>dokony<span class="_ _5"></span>wania <span class="_ _4"></span>te<span class="_ _0"></span>j <span class="_ _4"></span>oceny <span class="_ _4"></span>i sz<span class="_ _4"></span>acowania<span class="_ _0"></span> <span class="_ _4"></span>odpisów <span class="_ _4"></span>z tytułu <span class="_ _4"></span>oczekiwan<span class="_ _0"></span>ych <span class="_ _4"></span>strat <span class="_ _4"></span>kredytowych różni <span class="_ _4"></span>się dla <span class="_ _4"></span>poszczególnych klas </div><div class="t m0 x1 h2 y32e ff4 fs0 fc0 sc0 ls0 ws0">aktywów finansowych:<span class="ff1"> </span></div><div class="t m0 x1 h30 y203 ff1 fs0 fc0 sc0 ls9 ws0">a)<span class="ff8 ls0"> <span class="_ _37"> </span><span class="ff4">Dla  należności  z <span class="_ _2d"> </span>tytu<span class="_ _0"></span>ł<span class="_ _4"></span>u  dostaw  i <span class="_ _2d"> </span>usług  Spóła  stosuje <span class="_ _2d"> </span>uproszczone  podejście  zakładające <span class="_ _2d"> </span>kalkula<span class="_ _5"></span>cję  odpisów <span class="_ _2d"> </span>z  tytułu </span></span></div><div class="t m0 xa h2 y32f ff4 fs0 fc0 sc0 ls0 ws0">oczekiwanych  strat  kredytowych  dla  całego  okresu <span class="_ _2d"> </span>życia  instrumentu<span class="_ _0"></span>. <span class="_ _2d"> </span>Szacunki  odpisów  są <span class="_ _2d"> </span>dokony<span class="_ _0"></span>wane <span class="_ _2d"> </span>na  zasadzie </div><div class="t m0 xa h2 y330 ff4 fs0 fc0 sc0 ls0 ws0">zbiorowej,  a <span class="_ _2d"> </span>należności <span class="_ _2d"> </span>został<span class="_ _4"></span>y  pogrupowane <span class="_ _2d"> </span>według  ok<span class="_ _4"></span>resu  przeterminowania. <span class="_ _2d"> </span>Szacunek  odpisu <span class="_ _2d"> </span>jest <span class="_ _2d"> </span>oparty <span class="_ _2d"> </span>przede </div><div class="t m0 xa h2 y26e ff4 fs0 fc0 sc0 ls0 ws0">wszystkim o historycznie kształtujące się przeterminowania i powiązanie<span class="_ _0"></span> <span class="_ _4"></span>zalegania z faktyczną spłacalnością.<span class="ff1"> </span></div><div class="t m0 x1 h30 y331 ff1 fs0 fc0 sc0 lsa ws0">b)<span class="ff8 ls0"> <span class="_ _22"> </span><span class="ff4">W  odniesieniu  do  pozostałych  klas  aktywów,<span class="_ _5"></span>  w  przypadk<span class="_ _4"></span>u  instru<span class="_ _0"></span>m<span class="_ _4"></span>entów,<span class="_ _5"></span>  dla  których <span class="_ _2d"> </span>wzrost  ryzyka  kredytowego  od </span></span></div><div class="t m0 xa h2 y332 ff4 fs0 fc0 sc0 ls0 ws0">pierwszego <span class="_ _4"></span>ujęcia <span class="_ _4"></span>nie <span class="_ _23"></span>był <span class="_ _4"></span>znaczący <span class="_ _23"></span>lu<span class="_ _5"></span>b <span class="_ _4"></span>ryzyko <span class="_ _23"></span>jest <span class="_ _4"></span>niskie, <span class="_ _4"></span>spół<span class="_ _4"></span>ka<span class="ff1"> <span class="_ _4"></span></span>zakłada <span class="_ _4"></span>ujęcie <span class="_ _23"></span>w <span class="_ _4"></span>pierwszej <span class="_ _4"></span>kolejności <span class="_ _4"></span>strat <span class="_ _4"></span>z <span class="_ _23"></span>niewykon<span class="_ _0"></span>a<span class="_ _4"></span>nia </div><div class="t m0 xa h2 y333 ff4 fs0 fc0 sc0 ls0 ws0">zobowiązania dla okresu kolejnych <span class="_ _4"></span>12<span class="_ _0"></span> <span class="_ _4"></span>miesięcy. Jeśli wzrost <span class="_ _4"></span>ry<span class="_ _0"></span>zyka <span class="_ _4"></span>kredytowego od momentu jego <span class="_ _4"></span>początk<span class="_ _5"></span>owego ujęcia był </div><div class="t m0 xa h2 y334 ff4 fs0 fc0 sc0 ls0 ws0">znaczny, <span class="_ _0"></span>ujmuje <span class="_ _0"></span>się <span class="_ _0"></span>straty <span class="_ _0"></span>odpowiednie <span class="_ _0"></span>dla <span class="_ _0"></span>cał<span class="_ _4"></span>ego <span class="_ _0"></span>życia <span class="_ _0"></span>instrumentu. <span class="_ _0"></span>Spółka <span class="_ _0"></span>przyjęła, <span class="_ _0"></span>że zn<span class="_ _0"></span>ac<span class="_ _4"></span>zy <span class="_ _0"></span>wzrost <span class="_ _0"></span>ryzyka <span class="_ _0"></span>następuje, <span class="_ _0"></span>kiedy </div><div class="t m0 xa h2 y335 ff4 fs0 fc0 sc0 ls0 ws0">przeterminowanie płatności przekracza <span class="_ _4"></span>90 dni, a <span class="_ _4"></span>nie<span class="_ _0"></span>wy<span class="_ _4"></span>konanie zobowiązania następuje, kiedy <span class="_ _4"></span>przete<span class="_ _0"></span>rm<span class="_ _4"></span>inowanie wynosi 180 </div><div class="t m0 xa h2 y336 ff1 fs0 fc0 sc0 ls0 ws0">dni. </div><div class="t m0 x1 h2 y337 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y338 ff2 fs7 fc0 sc0 ls0 ws0">Zobowiązania fi<span class="_ _4"></span>nansowe<span class="ff3"> </span></div><div class="t m0 x1 h2 y339 ff4 fs0 fc0 sc0 ls0 ws0">Zobowiązania <span class="_ _3f"> </span>finansowe <span class="_ _3f"> </span>inne <span class="_ _31"> </span>niż <span class="_ _3f"> </span>instrumenty <span class="_ _3f"> </span>pochodne <span class="_ _3f"> </span>zabezpieczające, <span class="_ _3f"> </span>wykazywane <span class="_ _3f"> </span>są <span class="_ _3f"> </span>w <span class="_ _3f"> </span>następujących <span class="_ _3f"> </span>pozycjach </div><div class="t m0 x1 h2 y33a ff1 fs0 fc0 sc0 ls0 ws0">sprawozdania z sytuacji finansowej: </div><div class="t m0 x1 h30 y2a1 ff1 fs0 fc0 sc0 ls9 ws0">a)<span class="ff8 ls0"> <span class="_ _37"> </span><span class="ff4">Kredy<span class="_ _0"></span>ty i  <span class="_ _4"></span>pożyczki, <span class="ff1"> </span></span></span></div><div class="t m0 x1 h30 y2f3 ff1 fs0 fc0 sc0 lsa ws0">b)<span class="ff8 ls0"> <span class="_ _22"> </span><span class="ff4">Zobowiązania<span class="_ _0"></span> <span class="_ _4"></span>z tytułu emisji dłużnych papi<span class="_ _5"></span>erów wartościowych,<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h30 y33b ff1 fs0 fc0 sc0 lsb ws0">c)<span class="ff8 ls0"> <span class="_ _37"> </span><span class="ff4">Inne zobowiązania finansowe,<span class="ff1"> </span></span></span></div><div class="t m0 x1 h30 y33c ff1 fs0 fc0 sc0 ls9 ws0">d)<span class="ff8 ls0"> <span class="_ _22"> </span><span class="ff4">zobowiązania<span class="_ _0"></span> <span class="_ _4"></span>handlowe <span class="ff1"> </span></span></span></div><div class="t m0 x1 h30 y33d ff1 fs0 fc0 sc0 lsf ws0">e)<span class="ff8 ls0"> <span class="_ _40"> </span><span class="ff4">inne zobowiązania.<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y33e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y12d ff4 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _21"> </span>dzień <span class="_ _21"> </span>nabycia <span class="_ _21"> </span>spółka<span class="ff1"> <span class="_ _21"> </span></span>wycenia <span class="_ _21"> </span>zobowiązania <span class="_ _21"> </span>finansowe <span class="_ _21"> </span>w <span class="_ _21"> </span>wartości <span class="_ _21"> </span>godziwej, <span class="_ _21"> </span>czyli <span class="_ _21"> </span>najczęściej <span class="_ _21"> </span>według <span class="_ _21"> </span>wartości <span class="_ _21"> </span>godziwej </div><div class="t m0 x1 h2 y2a4 ff1 fs0 fc0 sc0 ls0 ws0">otrzymanej <span class="_ _23"></span>kwoty. <span class="_ _23"></span>Koszty <span class="_ _23"></span>transakcji <span class="_ _24"></span><span class="ff4">spółka</span> <span class="_ _23"></span><span class="ff4">włącza <span class="_ _23"></span>do <span class="_ _24"></span>wartości <span class="_ _23"></span>początkowej <span class="_ _23"></span>wyceny <span class="_ _23"></span>wszystkich <span class="_ _23"></span>zobowiązań <span class="_ _23"></span>finansowych, <span class="_ _23"></span>poza </span></div><div class="t m0 x1 h2 y2a5 ff4 fs0 fc0 sc0 ls0 ws0">kategorią zobowiązań wycenianych w wartości godziwej poprzez wynik.<span class="ff1"> </span></div><div class="t m0 x1 h2 y33f ff4 fs0 fc0 sc0 ls0 ws0">Po <span class="_ _4"></span>początkowy<span class="_ _0"></span>m<span class="_ _4"></span> ujęciu <span class="_ _4"></span>zobowiązan<span class="_ _0"></span>ia <span class="_ _4"></span>finansowe <span class="_ _4"></span>wyceniane są <span class="_ _4"></span>w <span class="_ _4"></span>zamortyzowan<span class="_ _0"></span>ym <span class="_ _4"></span>koszcie <span class="_ _4"></span>z zastosowaniem <span class="_ _4"></span>metody efektywnej </div><div class="t m0 x1 h2 y340 ff4 fs0 fc0 sc0 ls0 ws0">stopy <span class="_ _24"></span>procentowej, <span class="_ _25"> </span>za <span class="_ _24"></span>wyjątkiem <span class="_ _25"> </span>zobowiązań<span class="_ _5"></span> <span class="_ _24"> </span>f<span class="_ _4"></span>inan<span class="_ _0"></span>sowych <span class="_ _25"> </span>przeznaczonych <span class="_ _24"></span>do <span class="_ _25"> </span>obrotu <span class="_ _23"></span>l<span class="_ _4"></span>ub <span class="_ _24"></span>wyznaczonych <span class="_ _24"> </span>jako <span class="_ _25"> </span>wycenianych <span class="_ _24"></span>w </div><div class="t m0 x1 h2 y341 ff4 fs0 fc0 sc0 ls0 ws0">wartości <span class="_ _23"></span>godziw<span class="_ _0"></span>ej <span class="_ _23"></span>przez<span class="ff1"> <span class="_ _23"></span></span>wynik <span class="_ _23"></span>finansowy. <span class="_ _4"></span>Do <span class="_ _23"></span>kategorii <span class="_ _23"></span>zobowiązań <span class="_ _4"></span>f<span class="_ _4"></span>inansowych <span class="_ _4"></span>wycenianych <span class="_ _23"></span>w <span class="_ _23"></span>wartości <span class="_ _4"></span>godziwej <span class="_ _23"></span>przez <span class="_ _23"></span>wynik </div><div class="t m0 x1 h2 y342 ff1 fs0 fc0 sc0 ls0 ws0">finansowy <span class="_ _23"></span><span class="ff4">spółka</span> <span class="_ _23"></span><span class="ff4">zalicza <span class="_ _23"></span>instrumenty <span class="_ _23"></span>pochodne <span class="_ _23"></span>inne <span class="_ _23"></span>niż <span class="_ _23"></span>instrumenty <span class="_ _23"></span>zabezpieczające. <span class="_ _23"></span>Krótkoterminowe <span class="_ _23"></span>zobowiązania <span class="_ _23"></span>z <span class="_ _24"></span>tytułu </span></div><div class="t m0 x1 h2 y343 ff4 fs0 fc0 sc0 ls0 ws0">dostaw i usług wyceniane są w wartości wymagającej zapłaty ze względu na nieznaczące efekty<span class="_ _0"></span> <span class="_ _4"></span>dyskonta.<span class="ff1"> </span></div><div class="t m0 x1 h2 y2ab ff4 fs0 fc0 sc0 ls0 ws0">Zyski i straty z wyceny zobowiązań finansowych ujmowane są w wynik<span class="_ _0"></span>u f<span class="_ _4"></span>inansowy<span class="_ _5"></span>m w działalności finansowej.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h11 y2da ff2 fs7 fc0 sc0 ls0 ws0">Środki pieniężne i i<span class="_ _4"></span>ch ekwiwalenty<span class="ff3"> </span></div><div class="t m0 x1 h2 y344 ff4 fs0 fc0 sc0 ls0 ws0">Środki pieniężne i ich ekwiwalenty obejmują gotówkę w kasie i na rachunkach bankowych, depozyty płatne na żądanie oraz krót-</div><div class="t m0 x1 h2 y345 ff4 fs0 fc0 sc0 ls0 ws0">koterminowe <span class="_ _0"></span>inwestycje o <span class="_ _0"></span>dużej płynności <span class="_ _0"></span>(do 3 <span class="_ _0"></span>miesięcy), łat<span class="_ _0"></span>wo wymienialn<span class="_ _0"></span>e na <span class="_ _0"></span>gotówkę, dla <span class="_ _0"></span>których ryzyko zmiany <span class="_ _0"></span>wartości jest<span class="_ _0"></span> </div><div class="t m0 x1 h2 y346 ff1 fs0 fc0 sc0 ls0 ws0">nieznaczne. </div><div class="t m0 x1 h11 y347 ff2 fs7 fc0 sc0 ls0 ws0">Świadczenia praco<span class="_ _4"></span>wnicze<span class="ff3"> </span></div><div class="t m0 x1 h2 y348 ff4 fs0 fc0 sc0 ls0 ws0">Wykazywane <span class="_ _23"></span>w <span class="_ _23"></span>sprawozdaniu <span class="_ _24"></span>z <span class="_ _23"></span>sytuacji <span class="_ _23"></span>finansowej <span class="_ _23"></span>zobowią<span class="_ _4"></span>zania <span class="_ _23"></span>i <span class="_ _23"></span>rezerwy <span class="_ _23"></span>na <span class="_ _23"></span>świadczenia <span class="_ _24"></span>pracownicze <span class="_ _23"></span>obejmują <span class="_ _23"></span>następujące </div><div class="t m0 x1 h2 y349 ff4 fs0 fc0 sc0 ls0 ws0">tytuły:<span class="ff1"> </span></div><div class="t m0 xa h30 y34a ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _2b"> </span><span class="ff4">krótkoterminowe świadczenia pracownicze <span class="_ _4"></span>z tytułu wynagrodzeń (wraz z <span class="_ _4"></span>premia<span class="_ _0"></span>m<span class="_ _4"></span>i) oraz składek na ubezpieczenia spo-</span></span></div><div class="t m0 x46 h2 y34b ff4 fs0 fc0 sc0 ls0 ws0">łeczne,<span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf16" class="pf w4 ha" ><div class="pc pc16 w4 ha"><img class="bi x2 y21 w5 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">22<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h30 y10f ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _2b"> </span><span class="ff1">rezerwy na niewykorzystane urlopy oraz </span></span></div><div class="t m0 xa h30 y1f7 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _2b"> </span><span class="ff4">inne <span class="_ _23"></span>długoterminowe <span class="_ _23"></span>świadczen<span class="_ _0"></span>ia <span class="_ _23"></span>pracownicze, <span class="_ _23"></span>do <span class="_ _23"></span>których <span class="_ _4"></span>Grupa <span class="_ _23"></span>zalicza <span class="_ _23"></span>nagrody <span class="_ _23"></span>jubi<span class="_ _5"></span>leuszowe <span class="_ _23"></span>oraz <span class="_ _23"></span>odprawy <span class="_ _23"></span>emery-</span></span></div><div class="t m0 x46 h2 y1f8 ff1 fs0 fc0 sc0 ls0 ws0">talne. </div><div class="t m0 x1 h47 y1f9 ffb fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y1fa ff2 fs0 fc0 sc0 ls0 ws0">Krótkoterminowe świadczenia pracownicze<span class="ff3"> </span></div><div class="t m0 x1 h2 y1fb ff4 fs0 fc0 sc0 ls0 ws0">Wartość <span class="_ _4"></span>zobowiązań<span class="_ _0"></span> <span class="_ _4"></span>z <span class="_ _4"></span>tytu<span class="_ _0"></span>ł<span class="_ _4"></span>u krótkoterminowych <span class="_ _4"></span>świadczeń<span class="_ _5"></span> <span class="_ _4"></span>pracowniczych ustala <span class="_ _4"></span>się bez <span class="_ _4"></span>dyskonta i <span class="_ _4"></span>wykazuje w <span class="_ _4"></span>sprawozdaniu z </div><div class="t m0 x1 h2 y1fc ff4 fs0 fc0 sc0 ls0 ws0">sytuacji finansowej w kwocie wymaganej zapłat<span class="_ _0"></span>y<span class="_ _4"></span>.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1fd ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y142 ff3 fs0 fc0 sc0 ls0 ws0">Rezerwy na niewykorzystane urlopy </div><div class="t m0 x1 h2 y1fe ff4 fs0 fc0 sc0 ls0 ws0">Grupa <span class="_ _0"></span>tworzy <span class="_ _0"></span>rezerwę <span class="_ _0"></span>na <span class="_ _0"></span>koszty <span class="_ _0"></span>kumulowanych <span class="_ _0"></span>płatnych <span class="_ _0"></span>nieo<span class="_ _4"></span>becności, <span class="_ _0"></span>które<span class="_ _5"></span> <span class="_ _0"></span>będzie <span class="_ _0"></span>musiała <span class="_ _5"></span>ponieść <span class="_ _0"></span>w <span class="_ _0"></span>wyniku <span class="_ _0"></span>niewykorzystanego </div><div class="t m0 x1 h2 y1ff ff4 fs0 fc0 sc0 ls0 ws0">przez pracowników uprawnienia, a <span class="_ _4"></span>które to uprawnienie<span class="_ _0"></span> <span class="_ _4"></span>narosło na dzień bilansowy. Rezerw<span class="_ _4"></span>a na niewykorzystane urlopy stanowi </div><div class="t m0 x1 h2 y200 ff4 fs0 fc0 sc0 ls0 ws0">rezerwę krótkoterminową i nie podlega dyskontowaniu. <span class="ff1"> </span></div><div class="t m0 x1 h2 y201 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y202 ff3 fs0 fc0 sc0 ls0 ws0">Odprawy emerytalne i nagrody ju<span class="_ _5"></span>bileuszowe </div><div class="t m0 x1 h2 y203 ff4 fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _4"></span>z <span class="_ _4"></span>systemami <span class="_ _4"></span>wynagradzania <span class="_ _4"></span>obowiązującymi <span class="_ _4"></span>w <span class="_ _4"></span>Grupie <span class="_ _4"></span>pracownicy <span class="_ _4"></span>spół<span class="_ _4"></span>ek<span class="ff1"> <span class="_ _4"></span></span>Grupy<span class="_ _0"></span> <span class="_ _23"></span>mają <span class="_ _4"></span>prawo <span class="_ _4"></span>do <span class="_ _4"></span>odpraw <span class="_ _4"></span>emerytaln<span class="_ _0"></span>yc<span class="_ _4"></span>h. </div><div class="t m0 x1 h2 y32f ff4 fs0 fc0 sc0 ls0 ws0">Nagrody <span class="_ _4"></span>jubileuszowe <span class="_ _23"></span>są <span class="_ _23"></span>wypłacane <span class="_ _4"></span>pracownikom <span class="_ _23"></span>po <span class="_ _23"></span>przepracowaniu<span class="_ _0"></span> <span class="_ _23"></span>określonej <span class="_ _23"></span>liczby <span class="_ _23"></span>lat. <span class="_ _4"></span>O<span class="_ _4"></span>dprawy<span class="_ _0"></span> <span class="_ _23"></span>emerytalne <span class="_ _23"></span>są <span class="_ _4"></span>wypł<span class="_ _4"></span>acane<span class="_ _5"></span> </div><div class="t m0 x1 h2 y330 ff4 fs0 fc0 sc0 ls0 ws0">jednorazowo, <span class="_ _0"></span>w <span class="_ _0"></span>mom<span class="_ _4"></span>encie <span class="_ _0"></span>przejścia <span class="_ _0"></span>na emeryturę.<span class="_ _0"></span> Wysokość <span class="_ _0"></span>odpraw emeryt<span class="_ _0"></span>a<span class="_ _4"></span>lnych <span class="_ _0"></span>i n<span class="_ _0"></span>agród jubileuszowych <span class="_ _0"></span>zależy od <span class="_ _0"></span>stażu pracy<span class="_ _0"></span> </div><div class="t m0 x1 h2 y34c ff4 fs0 fc0 sc0 ls0 ws0">oraz średniego wynagrodzenia pracownika. Odprawy i nag<span class="_ _0"></span>ro<span class="_ _4"></span>dy te stanowią pozostałe długotermin<span class="_ _0"></span>owe świadcze<span class="_ _4"></span>nia pracown<span class="_ _0"></span>icz<span class="_ _4"></span>e.<span class="ff1"> </span></div><div class="t m0 x1 h2 y34d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y34e ff2 fs0 fc0 sc0 ls0 ws0">Rezerwy, zobowiązania i aktywa warunkowe<span class="ff3"> </span></div><div class="t m0 x1 h2 y34f ff4 fs0 fc0 sc0 ls0 ws0">Rezerwy twor<span class="_ _5"></span>zone są wówczas, gdy<span class="_ _5"></span> na G<span class="_ _0"></span>rupi<span class="_ _4"></span>e <span class="_ _0"></span>c<span class="_ _4"></span>iąży <span class="_ _0"></span>istniejący obowiązek (prawny <span class="_ _0"></span>l<span class="_ _4"></span>ub zwy<span class="_ _0"></span>cza<span class="_ _4"></span>jowo oczekiwan<span class="_ _0"></span>y) wynikający ze zda-</div><div class="t m0 x1 h2 y350 ff4 fs0 fc0 sc0 ls0 ws0">rzeń <span class="_ _0"></span>przeszłych, i <span class="_ _0"></span>gdy <span class="_ _0"></span>prawdopodobne <span class="_ _0"></span>jest, że <span class="_ _0"></span>wypełnienie <span class="_ _0"></span>tego obowią<span class="_ _5"></span>zku <span class="_ _0"></span>spowoduje <span class="_ _0"></span>ko<span class="_ _4"></span>nieczność <span class="_ _0"></span>wypływu <span class="_ _0"></span>korzyści ekon<span class="_ _0"></span>om<span class="_ _4"></span>icz<span class="_ _5"></span>-</div><div class="t m0 x1 h2 y351 ff4 fs0 fc0 sc0 ls0 ws0">nych <span class="_ _23"></span>oraz <span class="_ _24"></span>można <span class="_ _24"></span>dokonać <span class="_ _24"></span>wiarygodnego <span class="_ _23"></span>oszac<span class="_ _4"></span>owan<span class="_ _0"></span>ia <span class="_ _24"> </span>kwoty <span class="_ _24"></span>tego <span class="_ _23"></span>zobow<span class="_ _4"></span>iązania. <span class="_ _23"></span>Termin <span class="_ _24"></span>poniesienia <span class="_ _23"></span>oraz <span class="_ _24"></span>kwota <span class="_ _24"></span>wymagająca </div><div class="t m0 x1 h2 y352 ff4 fs0 fc0 sc0 ls0 ws0">uregulowania może być niepewna.  <span class="ff1"> </span></div><div class="t m0 x1 h2 y353 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y354 ff4 fs0 fc0 sc0 ls0 ws0">Rezerwy tworzy się m.in. na następujące tytuły:<span class="ff1"> </span></div><div class="t m0 xa h30 y355 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _2b"> </span><span class="ff4">udzielone gwarancje obsługi posprzedażowej produktów i wykonanych usług, <span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y356 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _2b"> </span><span class="ff4">toczące się postępowania sądowe oraz sprawy sporne,<span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y357 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _2b"> </span><span class="ff4">straty z umów z klientami,<span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y358 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _2b"> </span><span class="ff4">restrukturyzacja, <span class="_ _24"></span>tylko <span class="_ _24"></span>jeżeli <span class="_ _24"></span>na <span class="_ _24"> </span>podstawie <span class="_ _24"> </span>odrębnych <span class="_ _24"> </span>przep<span class="_ _4"></span>isów <span class="_ _23"></span>Grupa <span class="_ _24"></span>jest <span class="_ _24"> </span>zobowiązana <span class="_ _24"> </span>do <span class="_ _25"> </span>jej <span class="_ _23"></span>przeprowadzenia <span class="_ _24"></span>lub </span></span></div><div class="t m0 x46 h2 yfa ff4 fs0 fc0 sc0 ls0 ws0">zawarto w tej sprawie wiążące umowy.<span class="ff1"> </span></div><div class="t m0 x1 h2 y359 ff4 fs0 fc0 sc0 ls0 ws0">Nie tworzy się rezerw na przyszłe straty operacyjne.<span class="ff1"> </span></div><div class="t m0 x1 h2 y35a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y35b ff4 fs0 fc0 sc0 ls0 ws0">Rezerwy <span class="_ _4"></span>ujmuje<span class="_ _5"></span> <span class="_ _4"></span>się <span class="_ _4"></span>w <span class="_ _4"></span>wartości szacowanych <span class="_ _4"></span>nakładów <span class="_ _4"></span>niezbędnych do <span class="_ _4"></span>wypełnienia <span class="_ _4"></span>obecnego <span class="_ _4"></span>obowiązku, na <span class="_ _4"></span>podstawie <span class="_ _4"></span>najbar-</div><div class="t m0 x1 h2 yfe ff4 fs0 fc0 sc0 ls0 ws0">dziej wiarygodnych dowodów dostępnych <span class="_ _4"></span>na dzień sporządzenia skonsolidowanego sprawozdania finansowego, w <span class="_ _4"></span>tym dotyczą-</div><div class="t m0 x1 h2 y35c ff1 fs0 fc0 sc0 ls0 ws0">cych <span class="_ _23"></span>ryzyka <span class="_ _23"></span>oraz <span class="_ _23"></span>stopni<span class="ff4">a <span class="_ _23"></span>niepewności. <span class="_ _23"></span>W <span class="_ _23"></span>przypadku, <span class="_ _23"></span>gdy <span class="_ _23"></span>wpływ <span class="_ _23"></span>wartości <span class="_ _23"></span>pieniądza <span class="_ _23"></span>w <span class="_ _23"></span>czasie <span class="_ _23"></span>jest <span class="_ _23"></span>istotny, <span class="_ _23"></span>wielkość <span class="_ _23"></span>rezerwy <span class="_ _23"></span>jest </span></div><div class="t m0 x1 h2 y35d ff4 fs0 fc0 sc0 ls0 ws0">ustalana <span class="_ _4"></span>poprzez <span class="_ _4"></span>zdyskon<span class="_ _0"></span>towanie <span class="_ _4"></span>prognozowanych <span class="_ _4"></span>przyszłych przepływów <span class="_ _4"></span>pieniężnych <span class="_ _4"></span>do wartości <span class="_ _4"></span>bieżącej, <span class="_ _4"></span>przy <span class="_ _4"></span>zastosowan<span class="_ _0"></span>iu </div><div class="t m0 x1 h2 y35e ff4 fs0 fc0 sc0 ls0 ws0">stopy dyskont<span class="_ _0"></span>ow<span class="_ _4"></span>ej odzw<span class="_ _0"></span>iercie<span class="_ _4"></span>dlającej <span class="_ _0"></span>aktualne oceny rynkowe wart<span class="_ _0"></span>ośc<span class="_ _4"></span>i <span class="_ _5"></span>pieniądza w <span class="_ _0"></span>czasie oraz ewentualnego <span class="_ _0"></span>ryzyka związanego </div><div class="t m0 x1 h2 y102 ff4 fs0 fc0 sc0 ls0 ws0">z <span class="_ _0"></span>danym zobowiąza<span class="_ _5"></span>niem. <span class="_ _0"></span>Jeżeli <span class="_ _0"></span>zastosowana została <span class="_ _0"></span>metoda <span class="_ _0"></span>polegająca <span class="_ _0"></span>na <span class="_ _0"></span>dyskontowaniu, <span class="_ _5"></span>zwiększenie <span class="_ _0"></span>rezerwy w <span class="_ _0"></span>związku <span class="_ _0"></span>z upły-</div><div class="t m0 x1 h2 y103 ff1 fs0 fc0 sc0 ls0 ws0">wem czasu jest ujmowane jako koszt finansow<span class="ls19">y. </span> </div><div class="t m0 x1 h2 y263 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y35f ff4 fs0 fc0 sc0 ls0 ws0">Jeżeli <span class="_ _23"></span>Grupa <span class="_ _23"></span>spodziewa <span class="_ _23"></span>się,<span class="_ _0"></span> <span class="_ _23"></span>że<span class="_ _4"></span> <span class="_ _23"></span>koszty <span class="_ _23"></span>obję<span class="_ _0"></span>te <span class="_ _23"></span>r<span class="_ _4"></span>ezerwą<span class="_ _0"></span> <span class="_ _23"></span>zos<span class="_ _4"></span>taną <span class="_ _23"></span>zwrócone, <span class="_ _4"></span>na <span class="_ _23"></span>przykład <span class="_ _23"></span>na <span class="_ _23"></span>mocy <span class="_ _23"></span>umowy <span class="_ _23"></span>ubezpieczenia, <span class="_ _23"></span>wówczas </div><div class="t m0 x1 h2 y265 ff4 fs0 fc0 sc0 ls0 ws0">zwrot <span class="_ _23"></span>ten <span class="_ _23"></span>jest <span class="_ _23"></span>ujmowany <span class="_ _23"></span>jako <span class="_ _23"></span>odrębny <span class="_ _23"></span>składnik <span class="_ _23"></span>aktywów, <span class="_ _23"></span>ale <span class="_ _23"></span>tylko <span class="_ _23"></span>wówczas, <span class="_ _23"></span>gdy <span class="_ _23"></span>istnieje <span class="_ _23"></span>wystarczająca <span class="_ _23"></span>pewność, <span class="_ _23"></span>że <span class="_ _23"></span>zwrot <span class="_ _23"></span>ten </div><div class="t m0 x1 h2 y360 ff4 fs0 fc0 sc0 ls0 ws0">rzeczywiście nastąpi. Jednakże wartość tego aktywa nie może przewyższyć kwoty rezerwy.<span class="ff1"> </span></div><div class="t m0 x1 h30 y361 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y362 ff4 fs0 fc0 sc0 ls0 ws0">W przypa<span class="_ _0"></span>dku gdy <span class="_ _0"></span>wydatkowanie środków <span class="_ _0"></span>w celu wy<span class="_ _0"></span>pełnienia obecnego <span class="_ _0"></span>obowiązku nie <span class="_ _0"></span>jest prawdopodobne, kwoty<span class="_ _0"></span> zobowiązania </div><div class="t m0 x1 h2 y363 ff4 fs0 fc0 sc0 ls0 ws0">warunkowego <span class="_ _4"></span>nie ujmu<span class="_ _4"></span>je się <span class="_ _23"></span>w sprawozdaniu <span class="_ _4"></span>z <span class="_ _4"></span>sytuacji <span class="_ _4"></span>finansowej, <span class="_ _4"></span>za <span class="_ _4"></span>wyjątkiem <span class="_ _4"></span>zobowiązań <span class="_ _4"></span>warunk<span class="_ _0"></span>owyc<span class="_ _4"></span>h <span class="_ _4"></span>identy<span class="_ _0"></span>f<span class="_ _4"></span>ikowanych w </div><div class="t m0 x1 h2 y364 ff4 fs0 fc0 sc0 ls0 ws0">procesie połączenia jednostek gospodarczych zgodnie z MSSF 3.<span class="ff1"> </span></div><div class="t m0 x1 h2 y365 ff4 fs0 fc0 sc0 ls0 ws0">Informację o zobowiązaniach warunkowych ujawnia się w cz<span class="_ _4"></span>ęści opisowej skonsolidowanego sprawozdania finansowego w nocie </div><div class="t m0 x1 h2 y366 ff1 fs0 fc0 sc0 ls0 ws0">nr 27.  </div><div class="t m0 x1 h2 y367 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y368 ff4 fs0 fc0 sc0 ls0 ws0">Możliwe <span class="_ _4"></span>wpływy <span class="_ _4"></span>zawierające <span class="_ _4"></span>korzyści <span class="_ _4"></span>ekonomiczne <span class="_ _4"></span>dla <span class="_ _4"></span>Grupy, <span class="_ _4"></span>które <span class="_ _4"></span>nie <span class="_ _4"></span>spełniają <span class="_ _4"></span>jeszcze <span class="_ _23"></span>kry<span class="_ _0"></span>teriów <span class="_ _4"></span>ujęcia <span class="_ _23"></span>jako <span class="_ _4"></span>akt<span class="_ _5"></span>ywa, <span class="_ _4"></span>stanowią<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y369 ff4 fs0 fc0 sc0 ls0 ws0">aktywa waru<span class="_ _0"></span>n<span class="_ _4"></span>kowe,<span class="_ _5"></span> których nie u<span class="_ _0"></span>jm<span class="_ _4"></span>uje<span class="_ _0"></span> się w sprawozdaniu z syt<span class="_ _0"></span>uacji finansowej. Informację o akt<span class="_ _0"></span>ywach warunkowych ujawnia się </div><div class="t m0 x1 h2 y36a ff1 fs0 fc0 sc0 ls0 ws0">w dod<span class="ff4">atkowych notach objaśniających. </span> </div><div class="t m0 x1 h11 y36b ff2 fs7 fc0 sc0 ls0 ws0">Rozliczenia mi<span class="_ _4"></span>ędzyokresowe kosztów<span class="ff3"> i <span class="_ _4"></span>dotacje </span></div><div class="t m0 x1 h2 y36c ff1 fs0 fc0 sc0 ls0 ws0">S<span class="ff4">półka</span> <span class="ff4">wykazuje <span class="_ _0"></span>w aktywach w pozycji „Rozliczenia <span class="_ _0"></span>m<span class="_ _4"></span>iędzy<span class="_ _0"></span>okresowe” opłacone z góry k<span class="_ _0"></span>os<span class="_ _4"></span>zty <span class="_ _0"></span>dotyczące przyszłych okresów spra<span class="_ _0"></span>-</span></div><div class="t m0 x1 h2 y36d ff1 fs0 fc0 sc0 ls0 ws0">wozdawczych, w tym przede wszystkim: </div><div class="t m0 x1 h30 y36e ff1 fs0 fc0 sc0 ls9 ws0">a)<span class="ff8 ls0"> <span class="_ _36"> </span><span class="ff1">czynsze najmu, </span></span></div></div></div><div class="pi" ></div></div><div id="pf17" class="pf w4 ha" ><div class="pc pc17 w4 ha"><img class="bi x2 y21 w5 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">23<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y10f ff1 fs0 fc0 sc0 lsa ws0">b)<span class="ff8 ls0"> <span class="_ _37"> </span><span class="ff1">koszty doprowadzenia do zawarcia lub wykon<span class="_ _0"></span>a<span class="_ _4"></span>nia umowy z klientem. </span></span></div><div class="t m0 x1 h2 y1f7 ff4 fs0 fc0 sc0 ls0 ws0">Koszty <span class="_ _4"></span>doprowadzenia <span class="_ _23"></span>do <span class="_ _4"></span>zawarcia <span class="_ _23"></span>umowy <span class="_ _4"></span>stanowią <span class="_ _4"></span>wył<span class="_ _4"></span>ącznie<span class="_ _5"></span> <span class="_ _4"></span>ta<span class="_ _4"></span>kie<span class="_ _0"></span> <span class="_ _23"></span>pozycje, <span class="_ _23"></span>kt<span class="_ _0"></span>ór<span class="_ _4"></span>ych <span class="_ _23"></span>spółka<span class="ff1"> <span class="_ _4"></span></span>nie <span class="_ _4"></span>po<span class="_ _4"></span>niosłaby, <span class="_ _4"></span>gdyby <span class="_ _23"></span>umowa <span class="_ _4"></span>nie </div><div class="t m0 x1 h2 y1f8 ff4 fs0 fc0 sc0 ls0 ws0">została <span class="_ _4"></span>zawarta <span class="_ _23"></span>i <span class="_ _4"></span>obejmują <span class="_ _4"></span>prowizje <span class="_ _4"></span>pracowników <span class="_ _23"></span>działu <span class="_ _4"></span>sprzedaży. <span class="_ _23"></span>spółka<span class="ff1"> <span class="_ _4"></span></span>aktywuje <span class="_ _4"></span>wyłąc<span class="_ _4"></span>znie <span class="_ _4"></span>te <span class="_ _4"></span>koszty <span class="_ _23"></span>doprowadzenia<span class="_ _0"></span> <span class="_ _23"></span>do <span class="_ _23"></span>za-</div><div class="t m0 x1 h2 y1f9 ff4 fs0 fc0 sc0 ls0 ws0">warcia <span class="_ _23"></span>umowy<span class="_ _5"></span>, <span class="_ _23"></span>kt<span class="_ _5"></span>óre <span class="_ _23"></span>spodziewa <span class="_ _4"></span>się <span class="_ _23"></span>odzyskać <span class="_ _23"></span>w <span class="_ _4"></span>okresie <span class="_ _23"></span>dłuższym <span class="_ _23"></span>niż <span class="_ _4"></span>rok <span class="_ _23"></span>od <span class="_ _23"></span>momen<span class="_ _5"></span>tu <span class="_ _4"></span>ich <span class="_ _23"></span>poniesienia. <span class="_ _23"></span>Koszy <span class="_ _4"></span>o <span class="_ _23"></span>spodziewanym </div><div class="t m0 x1 h2 y1fa ff4 fs0 fc0 sc0 ls0 ws0">terminie <span class="_ _0"></span>odzyskania <span class="_ _0"></span>krót<span class="_ _0"></span>szym<span class="_ _4"></span> <span class="_ _0"></span>niż <span class="_ _0"></span>jeden <span class="_ _3"></span>rok <span class="_ _0"></span>oraz <span class="_ _0"></span>koszty, <span class="_ _0"></span>których <span class="_ _0"></span>spółka<span class="ff1"> <span class="_ _0"></span><span class="ff4">nie <span class="_ _0"></span>spodziewa <span class="_ _0"></span>się <span class="_ _0"></span>odzyskać, <span class="_ _0"></span>ujmowane <span class="_ _0"></span>są <span class="_ _0"></span>jak<span class="_ _5"></span>o <span class="_ _0"></span>koszt <span class="_ _0"></span>okresu, </span></span></div><div class="t m0 x1 h2 y1fb ff4 fs0 fc0 sc0 ls0 ws0">w którym zostały ponie<span class="ff1">sione. </span></div><div class="t m0 x1 h2 y1fc ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>pozycji <span class="_ _23"></span>„Rozliczeń <span class="_ _4"></span>międzyokresowych” <span class="_ _4"></span>zawartej <span class="_ _23"></span>w <span class="_ _4"></span>pasywach <span class="_ _23"></span>prezentowane <span class="_ _4"></span>są <span class="_ _4"></span>przychody <span class="_ _23"></span>przyszłych <span class="_ _4"></span>okresów, <span class="_ _4"></span>w <span class="_ _23"></span>tym <span class="_ _4"></span>również </div><div class="t m0 x1 h2 y1fd ff4 fs0 fc0 sc0 ls0 ws0">środki <span class="_ _23"></span>pieniężne <span class="_ _23"></span>otrzymane <span class="_ _23"></span>na <span class="_ _24"></span>sfinansowanie <span class="_ _23"></span>środków <span class="_ _23"></span>trwałych, <span class="_ _23"></span>które <span class="_ _23"></span>rozliczane <span class="_ _23"></span>są <span class="_ _24"></span>zgodnie <span class="_ _23"></span>z <span class="_ _23"></span>MSR <span class="_ _24"></span>20 <span class="_ _23"></span>„Dotacje <span class="_ _23"></span>rządowe <span class="_ _23"></span>oraz </div><div class="t m0 x1 h2 y142 ff1 fs0 fc0 sc0 ls0 ws0">ujawnianie infor<span class="ff4">macji <span class="_ _4"></span>na temat pomocy rządowej”. Bierne rozliczenia <span class="_ _4"></span>międzyokre<span class="_ _0"></span>so<span class="_ _4"></span>we kosztów wykazywane są <span class="_ _4"></span>w ramach „Zobo-</span></div><div class="t m0 x1 h2 y1fe ff4 fs0 fc0 sc0 ls0 ws0">wiązań z tytułu dostaw i usług oraz pozostałych zobowiązań”.<span class="ff1"> </span></div><div class="t m0 x1 h2 y1ff ff4 fs0 fc0 sc0 ls0 ws0">Dotacje <span class="_ _4"></span>ujmowan<span class="_ _0"></span>e <span class="_ _4"></span>są <span class="_ _4"></span>wyłącznie <span class="_ _4"></span>wówczas, gdy <span class="_ _4"></span>istnieje wyst<span class="_ _4"></span>arczająca pewność, <span class="_ _4"></span>że <span class="_ _4"></span>spółka<span class="ff1"> <span class="_ _4"></span></span>spełni warunki <span class="_ _4"></span>związane z <span class="_ _4"></span>daną <span class="_ _4"></span>dotacją </div><div class="t m0 x1 h2 y200 ff4 fs0 fc0 sc0 ls0 ws0">oraz że dana dotacja zostanie faktycznie otrzymana.<span class="ff1"> </span></div><div class="t m0 x1 h2 y201 ff4 fs0 fc0 sc0 ls0 ws0">Dotacja dotycząca <span class="_ _4"></span>dan<span class="_ _0"></span>ej <span class="_ _4"></span>pozycji kosztowej jest ujmowana jako przychód <span class="_ _4"></span>w<span class="_ _0"></span> <span class="_ _4"></span>sposób współmierny do kosztów, które dotacja <span class="_ _4"></span>ta ma </div><div class="t m0 x1 h2 y202 ff4 fs0 fc0 sc0 ls0 ws0">w zamierzeniu kompensować. <span class="ff1"> </span></div><div class="t m0 x1 h2 y203 ff4 fs0 fc0 sc0 ls0 ws0">Dotacja finansująca składnik aktywów jest <span class="_ _4"></span>stopniowo ujmowana w wyniku jako <span class="_ _4"></span>przychód na przestrzeni okresów proporcjonalnie </div><div class="t m0 x1 h2 y32f ff4 fs0 fc0 sc0 ls0 ws0">do <span class="_ _4"></span>odpisów amortyzacyjnych dokonywanych od <span class="_ _4"></span>tego składnika <span class="_ _4"></span>akty<span class="_ _5"></span>wów. <span class="_ _4"></span>spółka<span class="ff1"> <span class="_ _4"></span></span>Kapitałowa dla <span class="_ _4"></span>celów<span class="_ _0"></span> <span class="_ _4"></span>prezentacji w <span class="_ _4"></span>skonsolido-</div><div class="t m0 x1 h2 y330 ff4 fs0 fc0 sc0 ls0 ws0">wanym <span class="_ _0"></span>sprawozda<span class="_ _4"></span>niu<span class="_ _0"></span> z sytuacji fin<span class="_ _0"></span>ansowej nie ode<span class="_ _0"></span>jm<span class="_ _4"></span>uje <span class="_ _0"></span>dotacji od wa<span class="_ _0"></span>rtości bilansowej ak<span class="_ _0"></span>t<span class="_ _4"></span>ywów, <span class="_ _0"></span>lecz wykazuje <span class="_ _0"></span>do<span class="_ _4"></span>tacje <span class="_ _0"></span>jako przy-</div><div class="t m0 x1 h2 y34c ff4 fs0 fc0 sc0 ls0 ws0">chody przyszłych okresów w pozycji „Rozliczenia międzyokresowe”.<span class="ff1"> </span></div><div class="t m0 x1 h11 y36f ff2 fs7 fc0 sc0 ls0 ws0">Kapitał własny<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y370 ff4 fs0 fc0 sc0 ls0 ws0">Kapitał <span class="_ _4"></span>podstawowy wykazywany <span class="_ _4"></span>jest <span class="_ _4"></span>w <span class="_ _4"></span>wart<span class="_ _0"></span>oś<span class="_ _4"></span>ci <span class="_ _4"></span>nomin<span class="_ _0"></span>alnej <span class="_ _4"></span>wyemitowanych <span class="_ _4"></span>akcji, zgodnie <span class="_ _4"></span>ze <span class="_ _4"></span>statutem <span class="_ _4"></span>spółki<span class="ff1"> <span class="_ _4"></span></span>dominującej <span class="_ _4"></span>oraz </div><div class="t m0 x1 h2 y371 ff4 fs0 fc0 sc0 ls0 ws0">wpisem do Krajowego Rejestru Sądowego.<span class="ff1"> </span></div><div class="t m0 x1 h2 y2ed ff1 fs0 fc0 sc0 ls0 ws0">Akcje <span class="_ _24"></span><span class="ff4">spółki</span> <span class="_ _24"> </span><span class="ff4">dominującej <span class="_ _24"></span>nabyte <span class="_ _24"></span>i <span class="_ _24"> </span>zatrzymane <span class="_ _24"></span>przez <span class="_ _25"> </span>spółkę</span> <span class="_ _24"></span><span class="ff4">dominującą <span class="_ _24"></span>lub <span class="_ _24"></span>spółki <span class="_ _24"></span>zależne <span class="_ _24"></span>pomniejszają <span class="_ _24"></span>kapitał <span class="_ _24"></span>własny. <span class="_ _24"></span>Akcje </span></div><div class="t m0 x1 h2 y372 ff4 fs0 fc0 sc0 ls0 ws0">własne wyceniane są w cenie nabycia.<span class="ff1"> </span></div><div class="t m0 x1 h2 y373 ff4 fs0 fc0 sc0 ls0 ws0">Kapitał <span class="_ _4"></span>ze <span class="_ _4"></span>sprzedaży <span class="_ _4"></span>akcji <span class="_ _4"></span>pow<span class="_ _4"></span>yżej <span class="_ _4"></span>ich <span class="_ _4"></span>wartości <span class="_ _4"></span>nominalnej <span class="_ _4"></span>powstaje <span class="_ _4"></span>z <span class="_ _4"></span>nadwyżki <span class="_ _4"></span>c<span class="_ _4"></span>eny <span class="_ _4"></span>emisyjnej <span class="_ _4"></span>ponad <span class="_ _4"></span>wartość <span class="_ _4"></span>nominalną <span class="_ _4"></span>akcji, </div><div class="t m0 x1 h2 y374 ff1 fs0 fc0 sc0 ls0 ws0">pomniejszonej o koszty emisji. </div><div class="t m0 x1 h2 y375 ff4 fs0 fc0 sc0 ls0 ws0">Pozostałe kapitały obejmują:<span class="ff1"> </span></div><div class="t m0 x1 h30 y376 ff1 fs0 fc0 sc0 ls9 ws0">a)<span class="ff8 ls0"> <span class="_ _36"> </span><span class="ff4">kapitał z tytułu ujęcia wyceny<span class="_ _0"></span> <span class="_ _4"></span>programów płatności akcjami oraz<span class="ff1"> </span></span></span></div><div class="t m0 x1 h30 y377 ff1 fs0 fc0 sc0 lsa ws0">b)<span class="ff8 ls0"> <span class="_ _37"> </span><span class="ff4">kapitał z kumulacji pozostałych całkowitych dochodów obejmujących:<span class="ff1"> </span></span></span></div><div class="t m0 x1 h30 y2f1 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _2b"> </span><span class="ff4">przeszacowanie <span class="_ _4"></span>rzeczowych <span class="_ _4"></span>aktywów <span class="_ _4"></span>trwałych <span class="_ _4"></span>do <span class="_ _4"></span>wartości <span class="_ _4"></span>godziwej <span class="_ _4"></span>(<span class="_ _4"></span>pat<span class="_ _0"></span>rz <span class="_ _23"></span>podpunkt<span class="_ _0"></span> <span class="_ _23"></span>dotyczący <span class="_ _4"></span>rzeczowych <span class="_ _4"></span>aktywów <span class="_ _4"></span>trwa-</span></span></div><div class="t m0 xa h2 y2f2 ff4 fs0 fc0 sc0 ls0 ws0">łych),<span class="ff1"> </span></div><div class="t m0 x1 h30 y378 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _2b"> </span><span class="ff4">wycenę <span class="_ _4"></span>instrumentów <span class="_ _23"></span>kapitałowych <span class="_ _4"></span>wycenianych <span class="_ _23"></span>w <span class="_ _4"></span>wartości <span class="_ _23"></span>godziw<span class="_ _0"></span>ej <span class="_ _23"></span>przez <span class="_ _4"></span>pozostałe <span class="_ _23"></span>całkowite <span class="_ _4"></span>dochody <span class="_ _4"></span>(<span class="_ _4"></span>patrz <span class="_ _4"></span>podpunkt </span></span></div><div class="t m0 xa h2 y379 ff4 fs0 fc0 sc0 ls0 ws0">dotyczący instrumentów finansowych),<span class="ff1"> </span></div><div class="t m0 x1 h30 y37a ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _2b"> </span><span class="ff4">wycenę instrumentów zabezpieczających przepływy pieniężne (patrz podpunkt dotyczący rachun<span class="_ _0"></span>ko<span class="_ _4"></span>wości zabezpieczeń),<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h30 y37b ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _2b"> </span><span class="ff4">różnice kursowe z przeliczenia zagranicznych jednostek zależnych (patrz podpunkt dotyczący transakcji w walutach<span class="_ _0"></span> <span class="_ _4"></span>obcych),<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h30 y37c ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _2b"> </span><span class="ff4">udział <span class="_ _4"></span>w pozostałych <span class="_ _4"></span>dochodach całkowitych <span class="_ _4"></span>jednost<span class="_ _0"></span>e<span class="_ _4"></span>k wycenianych <span class="_ _4"></span>metodą praw <span class="_ _4"></span>własności (<span class="_ _4"></span>pat<span class="_ _0"></span>rz <span class="_ _4"></span>podpunkt dotyczący <span class="_ _4"></span>in-</span></span></div><div class="t m0 xa h2 y37d ff1 fs0 fc0 sc0 ls0 ws0">westycji w jednostkach stowarzyszonych). </div><div class="t m0 x1 h2 y37e ff4 fs0 fc0 sc0 ls0 ws0">W zyskach zatrzymanych wykazywane są wyniki z lat ubiegłych (również te przekazane na k<span class="_ _5"></span>apitał uchwałami akcjonariuszy)<span class="_ _4"></span><span class="ff1">. </span></div><div class="t m0 x1 h2 y37f ff4 fs0 fc0 sc0 ls0 ws0">Wszystkie transakcje z właścicielami spółki<span class="ff1"> </span>dominującej prezentowane są osobno w sprawozdaniu ze zmian w kapitale własnym. <span class="ff1"> </span></div><div class="t m0 x1 h11 y380 ff2 fs7 fc0 sc0 ls0 ws0">Oprocentowane kr<span class="_ _4"></span>edyty bankowe i pożyczki<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y381 ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _24"> </span>m<span class="_ _4"></span>omencie <span class="_ _24"></span>początkowego <span class="_ _24"></span>ujęcia, <span class="_ _24"> </span>wszystkie <span class="_ _25"> </span>kredyty <span class="_ _24"> </span>bankowe <span class="_ _25"> </span>i <span class="_ _24"></span>papiery <span class="_ _24"> </span>dłuż<span class="_ _4"></span>ne <span class="_ _23"></span>są <span class="_ _25"> </span>ujmowane <span class="_ _24"></span>według <span class="_ _25"> </span>wartości <span class="_ _24"></span>godziwej. <span class="_ _24"> </span>Po<span class="_ _4"></span> </div><div class="t m0 x1 h2 y1ba ff4 fs0 fc0 sc0 ls0 ws0">początkowym <span class="_ _23"></span>ujęciu <span class="_ _23"></span>oprocentowane<span class="_ _5"></span> <span class="_ _23"></span>kredyty <span class="_ _23"></span> <span class="_ _23"></span>i <span class="_ _23"></span>papiery <span class="_ _23"></span>dłużne <span class="_ _23"></span>są <span class="_ _23"></span>następnie <span class="_ _23"></span>wyceniane <span class="_ _23"></span>według <span class="_ _23"></span><span class="ff1">zam<span class="_ _4"></span>ortyzowa<span class="_ _0"></span>n<span class="_ _4"></span>ego <span class="_ _23"></span>kosztu. <span class="_ _4"></span>Przy<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y1bb ff4 fs0 fc0 sc0 ls0 ws0">ustalaniu <span class="_ _23"></span>zamortyzowanego <span class="_ _24"> </span>k<span class="_ _4"></span>osztu <span class="_ _23"></span>uwzględnia <span class="_ _24"></span>się <span class="_ _24"> </span>koszty <span class="_ _24"> </span>z<span class="_ _4"></span>wiązane<span class="_ _0"></span> <span class="_ _25"> </span>z <span class="_ _24"></span>uzyskaniem <span class="_ _24"></span>kredytu <span class="_ _24"></span>lub <span class="_ _24"></span>emisją <span class="_ _24"> </span>papierów <span class="_ _24"> </span>dłużny<span class="_ _4"></span>ch <span class="_ _23"></span>oraz </div><div class="t m0 x1 h2 y1bc ff4 fs0 fc0 sc0 ls0 ws0">dyskonta lub premie uzyskane przy rozliczeniu zobowiązania.<span class="ff1"> </span></div><div class="t m0 x1 h11 y382 ff2 fs7 fc0 sc0 ls0 ws0">Zobowiązania z tytułu <span class="_ _4"></span>dostaw i usług oraz pozos<span class="_ _4"></span>tałe zobowiązania<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y383 ff4 fs0 fc0 sc0 ls0 ws0">Zobowiązania stanowią obecny, wynikający z <span class="_ _4"></span>przeszłych zdarzeń obowiązek, którego wypełnienie, według oczekiwań, spowoduje </div><div class="t m0 x1 h2 y384 ff4 fs0 fc0 sc0 ls0 ws0">wypływ  środków zawierających w sobie korzyści ekonomiczne.<span class="ff1"> </span></div><div class="t m0 x1 h2 y385 ff4 fs0 fc0 sc0 ls0 ws0">Zobowiązania nie zaliczone do zobowiązań finansowy<span class="_ _5"></span>ch wycenia się w kwocie wymagającej zapłaty.<span class="ff1"> </span></div><div class="t m0 x1 h11 y386 ff3 fs7 fc0 sc0 ls0 ws0">Przychody<span class="_ _4"></span> </div><div class="t m0 x1 h2 y387 ff4 fs0 fc0 sc0 ls0 ws0">Przychody <span class="_ _21"> </span>ze  sprzedaży<span class="_ _0"></span>  stanowią <span class="_ _21"> </span>wyłącznie <span class="_ _21"> </span>przychody  z <span class="_ _21"> </span>umów <span class="_ _21"> </span>z  k<span class="_ _0"></span>lientami  objęt<span class="_ _0"></span>e  zakresem <span class="_ _21"> </span>MSSF  15<span class="_ _0"></span>.  Sposób <span class="_ _21"> </span>ujmowania </div><div class="t m0 x1 h2 y388 ff4 fs0 fc0 sc0 ls0 ws0">przychodów <span class="_ _4"></span>ze <span class="_ _23"></span>sprzedaży <span class="_ _4"></span>w <span class="_ _4"></span>sprawozdaniu <span class="_ _4"></span>finansowym <span class="_ _23"></span>spółki,<span class="_ _0"></span> <span class="_ _23"></span>w <span class="_ _4"></span>tym <span class="_ _4"></span>zarówno <span class="_ _23"></span>wartość, <span class="_ _4"></span>jak <span class="_ _4"></span>i <span class="_ _4"></span>moment <span class="_ _23"></span>rozpoznan<span class="_ _0"></span>ia <span class="_ _23"></span>przych<span class="_ _0"></span>odów,<span class="_ _4"></span> </div><div class="t m0 x1 h2 y389 ff4 fs0 fc0 sc0 ls0 ws0">określa pięcioetapowy model obejmujący następujące kroki:<span class="ff1"> </span></div><div class="t m0 x55 h30 y38a ff1 fs0 fc0 sc0 ls9 ws0">a)<span class="ff8 ls0"> <span class="ff1">identyfikacja umowy z klientem,<span class="_ _4"></span> </span></span></div><div class="t m0 x55 h30 y38b ff1 fs0 fc0 sc0 lsa ws0">b)<span class="ff8 ls0"> <span class="_ _0"></span><span class="ff4">identyfikacja zobowiązań do wykonania świadczenia,<span class="ff1"> </span></span></span></div></div></div><div class="pi" ></div></div><div id="pf18" class="pf w4 ha" ><div class="pc pc18 w4 ha"><img class="bi x2 y21 w5 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">24<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x55 h30 y10f ff1 fs0 fc0 sc0 lsb ws0">c)<span class="ff8 ls0"> <span class="_ _4"></span><span class="ff4">określenie ceny transakcyjnej,<span class="ff1"> </span></span></span></div><div class="t m0 x55 h30 y38c ff1 fs0 fc0 sc0 ls9 ws0">d)<span class="ff8 ls0"> <span class="_ _0"></span><span class="ff4">przypisanie ceny transakcyjnej do zobowiązań do wykonania świadczen<span class="_ _0"></span>ia,<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x55 h30 y38d ff1 fs0 fc0 sc0 lsf ws0">e)<span class="ff8 ls0"> <span class="ff4">ujęcie przychodu podczas wypełniania zobowiązań do wykonania świadczenia lub po ich wypełnien<span class="_ _0"></span>i<span class="_ _4"></span>u.<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y38e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y267 ff3 fs0 fc0 sc0 ls0 ws0">Identyfikacja umowy z klientem </div><div class="t m0 x1 h2 y38f ff4 fs0 fc0 sc0 ls0 ws0">Spółka ujmuje umowę z klientem tylko wówczas, gdy spełnione są wszystkie<span class="_ _0"></span> <span class="_ _4"></span>następują<span class="_ _0"></span>c<span class="_ _4"></span>e kryteria:<span class="ff1"> </span></div><div class="t m0 x56 h30 y390 ff1 fs0 fc0 sc0 ls9 ws0">a)<span class="ff8 ls0"> <span class="_ _2d"> </span><span class="ff4">strony umowy zawarły umowę <span class="_ _4"></span>(w formie pisemnej, ustnej lub <span class="_ _4"></span>zgodnie z innymi zwyczajowymi praktykami handlowymi) <span class="_ _4"></span>i </span></span></div><div class="t m0 x6f h2 y391 ff4 fs0 fc0 sc0 ls0 ws0">są zobowiązane do wykonania swoich obowiązków; <span class="ff1"> </span></div><div class="t m0 x56 h30 y392 ff1 fs0 fc0 sc0 lsa ws0">b)<span class="ff8 ls0"> <span class="_ _21"> </span><span class="ff4">spółka<span class="ff1"> </span>jest w stanie zidentyfikować prawa każdej ze stron dotyczące dóbr lub usług, które mają zostać przekazane; <span class="ff1"> </span></span></span></div><div class="t m0 x56 h30 y393 ff1 fs0 fc0 sc0 lsb ws0">c)<span class="ff8 ls0"> <span class="_ _2e"> </span><span class="ff4">spółka<span class="ff1"> </span>jest w stanie zide<span class="_ _5"></span>ntyfikować warunki płatności za dobra lub usługi, które<span class="_ _0"></span> <span class="_ _4"></span>mają zostać przekazane; <span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x56 h30 y201 ff1 fs0 fc0 sc0 ls9 ws0">d)<span class="ff8 ls0"> <span class="_ _21"> </span><span class="ff4">umowa <span class="_ _4"></span>ma treść <span class="_ _4"></span>ekonomiczną (tzn. <span class="_ _4"></span>można oc<span class="_ _4"></span>zekiw<span class="_ _0"></span>ać, <span class="_ _4"></span>że <span class="_ _4"></span>w wyniku umowy <span class="_ _4"></span>ulegnie zm<span class="_ _4"></span>ianie ryzyko, <span class="_ _4"></span>rozkład w <span class="_ _4"></span>czasie <span class="_ _4"></span>lub </span></span></div><div class="t m0 x6f h2 y26b ff4 fs0 fc0 sc0 ls0 ws0">kwota przyszłych przepływów pienię<span class="_ _5"></span>żnych spółki<span class="ff1">); oraz <span class="_ _4"></span> </span></div><div class="t m0 x56 h30 y148 ff1 fs0 fc0 sc0 lsf ws0">e)<span class="ff8 ls0">  <span class="ff4">jest <span class="_ _23"></span>prawdopodobne, <span class="_ _23"></span>że <span class="_ _23"></span>spółka<span class="ff1"> <span class="_ _23"></span></span>otrzyma <span class="_ _23"></span>wynag<span class="_ _0"></span>rodzenie, <span class="_ _23"></span>które <span class="_ _23"></span>będzie <span class="_ _23"></span>jej <span class="_ _23"></span>przysługiwało <span class="_ _23"></span>w <span class="_ _4"></span>zamian <span class="_ _23"></span>za <span class="_ _23"></span>dobra <span class="_ _23"></span>lub <span class="_ _23"></span>usługi,<span class="_ _0"></span> </span></span></div><div class="t m0 x6f h2 y394 ff4 fs0 fc0 sc0 ls0 ws0">które zostaną przekazane klientowi.<span class="ff1"> </span></div><div class="t m0 x1 h2 y395 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y14b ff2 fs0 fc0 sc0 ls0 ws0">Identyfikacja zobowiązań do wykonania świadczenia<span class="ff3"> </span></div><div class="t m0 x1 h2 y297 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _2c"> </span>momencie <span class="_ _2c"> </span>zawarcia <span class="_ _2c"> </span>umowy <span class="_ _2c"> </span><span class="ff4">spółka</span> <span class="_ _2c"> </span><span class="ff4">dokonuje <span class="_ _2c"> </span>oceny <span class="_ _2c"> </span>dóbr <span class="_ _2c"> </span>lub <span class="_ _2c"> </span>usług <span class="_ _2c"> </span>przyrzeczonych <span class="_ _2c"> </span>w <span class="_ _2c"> </span>umowie <span class="_ _2c"> </span>z <span class="_ _2c"> </span>klient<span class="_ _5"></span>em <span class="ff1"> </span></span></div><div class="t m0 x1 h2 y298 ff4 fs0 fc0 sc0 ls0 ws0">i identyfikuje jako zobowiąza<span class="_ _4"></span>nie do wykonania świadczenia k<span class="_ _4"></span>ażde przyrzeczenie do przekazania na <span class="_ _4"></span>rzecz klienta dobra lub <span class="_ _4"></span>usług<span class="_ _4"></span><span class="ff1 lsc">i </span></div><div class="t m0 x1 h2 y299 ff4 fs0 fc0 sc0 ls0 ws0">(lub <span class="_ _4"></span>pakietu <span class="_ _4"></span>dóbr <span class="_ _4"></span>lub <span class="_ _23"></span>usług), <span class="_ _4"></span>które <span class="_ _4"></span>można <span class="_ _4"></span>wyodrębnić <span class="_ _4"></span>lub <span class="_ _4"></span>gr<span class="_ _4"></span>upy<span class="ff1"> <span class="_ _4"></span></span>odrębnych <span class="_ _4"></span>dóbr <span class="_ _23"></span>lub <span class="_ _4"></span>usług, <span class="_ _4"></span>które <span class="_ _4"></span>są <span class="_ _4"></span>zasadniczo <span class="_ _23"></span>takie <span class="_ _4"></span>same <span class="_ _4"></span>i <span class="_ _4"></span>w </div><div class="t m0 x1 h2 y29a ff4 fs0 fc0 sc0 ls0 ws0">taki sam sposób przekazywane klientowi. <span class="ff1"> </span></div><div class="t m0 x1 h2 y396 ff4 fs0 fc0 sc0 ls0 ws0">Dobro lub usługa są wyodrębnione, jeżeli spełniają oba następujące warunki:<span class="ff1"> </span></div><div class="t m0 x56 h30 y397 ff1 fs0 fc0 sc0 ls9 ws0">a)<span class="ff8 ls0"> <span class="_ _2d"> </span><span class="ff4">klient może odn<span class="_ _0"></span>osić korzyści z dobra<span class="_ _0"></span> lub usługi albo be<span class="_ _0"></span>zpoś<span class="_ _4"></span>redn<span class="_ _0"></span>io, albo poprzez powiązanie z inn<span class="_ _0"></span>ymi zasobami, które są<span class="_ _0"></span> </span></span></div><div class="t m0 x6f h2 y398 ff1 fs0 fc0 sc0 ls9 ws0">dla <span class="ff4 ls0">niego łatwo dostępne oraz<span class="ff1"> </span></span></div><div class="t m0 x56 h30 y399 ff1 fs0 fc0 sc0 lsa ws0">b)<span class="ff8 ls0"> <span class="_ _21"> </span><span class="ff4">obowiązek spółki<span class="ff1"> <span class="_ _0"></span><span class="ff4">do przekazania dob<span class="_ _0"></span>ra lub usługi <span class="_ _0"></span>klientowi można wyodrębnić <span class="_ _0"></span>spośród innych <span class="_ _0"></span>obowiąz<span class="_ _4"></span>ków <span class="_ _0"></span>określonych </span></span></span></span></div><div class="t m0 x6f h2 y39a ff1 fs0 fc0 sc0 ls0 ws0">w umowie. </div><div class="t m0 x1 h2 y39b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y39c ff4 fs0 fc0 sc0 ls0 ws0">Dominującym <span class="_ _25"> </span>strumieniem <span class="_ _25"> </span>przychodów <span class="_ _25"> </span>jest <span class="_ _25"> </span>dostarczanie <span class="_ _25"> </span>pracowników <span class="_ _24"> </span>tymczasowych. <span class="_ _25"> </span>S<span class="_ _4"></span>półka <span class="_ _25"> </span>spełnia <span class="_ _24"> </span>swoje <span class="_ _25"> </span>zobowiązanie <span class="_ _25"> </span>w </div><div class="t m0 x1 h2 y39d ff4 fs0 fc0 sc0 ls0 ws0">trakcie <span class="_ _21"> </span>świadczenia  usługi  k<span class="_ _0"></span>l<span class="_ _4"></span>ientowi <span class="_ _21"> </span>  <span class="ff1">-  </span>klient  jednocześnie  ot<span class="_ _0"></span>rzymuje  i  czerpie <span class="_ _21"> </span>korzyści  płynące  usługi  spółki, <span class="_ _21"> </span>w  miarę  jej<span class="_ _0"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y39e ff1 fs0 fc0 sc0 ls0 ws0">wykonywania.  </div><div class="t m0 x1 h2 y39f ff1 fs0 fc0 sc0 ls0 ws0">  </div><div class="t m0 x1 h14 y3a0 ff3 fs0 fc0 sc0 ls0 ws0">Ustalenie ceny transakcyjnej </div><div class="t m0 x1 h2 y3a1 ff1 fs0 fc0 sc0 ls0 ws0">W celu <span class="_ _4"></span>ust<span class="_ _5"></span>alenia ceny transakcyjnej <span class="_ _4"></span><span class="ff4">spółka</span> <span class="ff4">uwzględnia warunki <span class="_ _4"></span>umowy oraz stosowane przez <span class="_ _4"></span>nią zwyczajowe praktyki handlowe. </span></div><div class="t m0 x1 h2 y3a2 ff4 fs0 fc0 sc0 ls0 ws0">Cena <span class="_ _0"></span>transakcyjna to <span class="_ _0"></span>kwota <span class="_ _0"></span>wynagrodzenia, <span class="_ _0"></span>k<span class="_ _4"></span>tóre <span class="_ _0"></span>zgodnie <span class="_ _0"></span>z oczekiwaniem <span class="_ _0"></span>spół<span class="_ _4"></span>ki<span class="ff1"> <span class="_ _0"></span><span class="ff4">będzie <span class="_ _0"></span>jej przysługiwać <span class="_ _0"></span>w zamian<span class="_ _0"></span> za <span class="_ _0"></span>przekazanie </span></span></div><div class="t m0 x1 h2 y3a3 ff4 fs0 fc0 sc0 ls0 ws0">przyrzeczonych <span class="_ _4"></span>dóbr <span class="_ _23"></span>lub <span class="_ _23"></span>usłu<span class="_ _0"></span>g <span class="_ _23"></span>klientowi, <span class="_ _4"></span>z <span class="_ _23"></span>wyłączeniem <span class="_ _4"></span>kwot <span class="_ _23"></span>pobranych <span class="_ _4"></span>w <span class="_ _23"></span>imieniu <span class="_ _4"></span>osób <span class="_ _23"></span>trzecich.<span class="_ _5"></span> <span class="_ _23"></span>Wynag<span class="_ _0"></span>rodze<span class="_ _4"></span>nie <span class="_ _4"></span>określone <span class="_ _23"></span>w </div><div class="t m0 x1 h2 y3a4 ff4 fs0 fc0 sc0 ls0 ws0">umowie z klientem obejmuje głównie kwoty<span class="_ _5"></span> stałe.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y3a5 ff4 fs0 fc0 sc0 ls0 ws0">Umowy z klientami nie zawie<span class="_ _0"></span>r<span class="_ _4"></span>ają istotnych komponentów finansowych<span class="_ _0"></span> <span class="_ _4"></span>oraz zobowiązań do zwrotu<span class="_ _0"></span> <span class="_ _4"></span>wynagrod<span class="_ _5"></span>zenia. Standardowo </div><div class="t m0 x1 h2 y3a6 ff4 fs0 fc0 sc0 ls0 ws0">stosowane terminy płatności wynoszą  od 30 dni do 90<span class="_ _0"></span> <span class="_ _4"></span>dni spółka<span class="ff1"> </span>nie udziela jest gwarancji na sprzedawane usługi.<span class="ff1"> </span></div><div class="t m0 x1 h2 y3a7 ff4 fs0 fc0 sc0 ls0 ws0">Przypisanie ceny transakcyjnej do zobowiązań do wykonania świadczen<span class="_ _0"></span>ia<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y3a8 ff4 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _4"></span>przypisuje <span class="_ _23"></span>cenę <span class="_ _4"></span>transakcyjną <span class="_ _4"></span>do <span class="_ _23"></span>każdego <span class="_ _4"></span>zobowiązania <span class="_ _4"></span>do <span class="_ _23"></span>wykonania <span class="_ _4"></span>świadczenia <span class="_ _23"></span>w <span class="_ _4"></span>kwocie, <span class="_ _4"></span>która <span class="_ _4"></span>odzwierciedla <span class="_ _23"></span>kwotę </div><div class="t m0 x1 h2 y3a9 ff4 fs0 fc0 sc0 ls0 ws0">wynagrodzenia, które –<span class="ff1"> <span class="_ _4"></span>zgodnie z oczekiwaniem <span class="_ _4"></span></span>spółki<span class="ff1"> </span>–<span class="ff1"> <span class="_ _4"></span></span>przy<span class="_ _0"></span>sł<span class="_ _4"></span>ugu<span class="_ _0"></span>je <span class="_ _4"></span>jej w zamian za <span class="_ _4"></span>przekazanie przyrzeczonych dóbr <span class="_ _4"></span>lub usług </div><div class="t m0 x1 h2 y3aa ff1 fs0 fc0 sc0 ls0 ws0">klientowi.  </div><div class="t m0 x1 h2 y3ab ff4 fs0 fc0 sc0 ls0 ws0">Ujęcie przychodu podczas wypełniania zobowiązań do wykonania<span class="_ _5"></span> świadczenia lub po ich wypełnieniu<span class="ff1">. </span></div><div class="t m0 x1 h2 y3ac ff4 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _2e"> </span>ujmuje <span class="_ _2e"> </span>przychody <span class="_ _2e"> </span>w <span class="_ _1d"> </span>trakcie <span class="_ _2e"> </span>wypełniania <span class="_ _2e"> </span>zobowiązania <span class="_ _2e"> </span>do <span class="_ _2e"> </span>wykonania <span class="_ _2e"> </span>świadc<span class="_ _4"></span>zenia <span class="_ _2e"> </span>gdyż <span class="_ _2e"> </span>w <span class="_ _2e"> </span>usłudze <span class="_ _2e"> </span>dostarczania </div><div class="t m0 x1 h2 y10b ff4 fs0 fc0 sc0 ls0 ws0">pracowników tymczasowych klient jednocześnie<span class="_ _5"></span> otrzymuje i czerpie korzyści płynące usługi <span class="_ _4"></span>spółki, w miarę jej wykonywania<span class="ff1">. </span></div><div class="t m0 x1 h2 y3ad ff4 fs0 fc0 sc0 ls0 ws0">Spółka nie zidentyfikowała istotnych<span class="_ _5"></span> kosztów doprowadzenia do zawarcia umowy.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h48 y3ae ff3 fs7 fc0 sc0 ls0 ws0">Koszty opera<span class="_ _4"></span>cyjne<span class="ff1"> </span></div><div class="t m0 x1 h2 y137 ff4 fs0 fc0 sc0 ls0 ws0">Koszty opera<span class="_ _0"></span>c<span class="_ _4"></span>yjn<span class="_ _0"></span>e są ujmowane <span class="_ _0"></span>w wyniku <span class="_ _0"></span>zgodnie z <span class="_ _0"></span>zasadą współmierności przychodów<span class="_ _0"></span> i kosztów.<span class="_ _0"></span> Spół<span class="_ _4"></span>ka<span class="ff1"> <span class="_ _0"></span>prezentuje w <span class="_ _0"></span>sprawoz-</span></div><div class="t m0 x1 h2 y3af ff4 fs0 fc0 sc0 ls0 ws0">daniu finansowym koszty według metody<span class="_ _5"></span> porównawczej.<span class="_ _4"></span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf19" class="pf w4 ha" ><div class="pc pc19 w4 ha"><img class="bi x1c y21 w34 hb" alt="" 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bvs2LGjvb19yJAhXa5VNpt94oknVq1aNWDAgMGDBxcVFa1fv37dunWXX355tCaZTOaPf/zjihUr9u7d+6lPfeqcc84pKioKIbS2ti5btmzo0KFnn312tJ7RLB2zZ7PZF1988Ve/+tWnP/3pwYMHl5SURC/t2LHjzDPPPOecc3bu3LlixYrLL788l8vV1dXt2LHjsssu88cGAPAxVXySlruv7fDltXW1Kzecsk/y5jsHr/nHh3782MZTvxFLS0tDCEuXLm1ra3vwwQe3b99+4YUXLlmyZMGCBW1tbRs2bJgzZ87jjz8eQkgmk62trSGEI0eORD8nk8lkMllfXz9v3rxcLpe/2J07d+7cuTObzd555511dXUhhPr6+hkzZuzZsyeasampadGiRalUqvMqNTc3z5gxo6GhIYSwaNGiO++8M5fL7dy5M5n8U90lk8mdO3dGy9mwYcOCBQtee+1Pt70aMGBAMpncvHlzCOGFF17oWOfVq1e3tbW1trbOmDGjrq6utLS0rq5uxowZbW1t0ZKbmpoWLFiwbdu2aLEhhOXLlyeTyXHjxvlLAwDQDF34INf+48c2Vv7gl6fgPKVFa5Ll33vgmR3p07Udb7nllkwmM2/evEwmM3Xq1EOHDiWTyUmTJtXW1t53333V1dUNDQ0FSdChqqpq0qRJmUymY68936uvvprJZObOnTtr1qzFixfH4/HVq1dHL02ePDmE8Prrr3eea+XKlYlEYvHixbNmzZo7d+7RFh656667QggtLS3RYCwWq6ioiJph48aNIYSXXnqpra0tk8nccMMNa9euDSFES7733nujrohmnD9/fgjh+eef7+iWxsbG2bNnDxs2zF8aAIBmOKrm9L7PfftnU37xu5NUDovWJC/4zs+/tWzN6X3Y88CBA6urqzOZTEVFxciRI5966qkQwrXXXhtCKC4ujv7Rvm3bti7n3b59e0NDQ1VVVZfXHEd7/9FudywWGz9+fDKZ/OCDD0II0cGHK6+8smCWtra2dDo9bty46GSnYcOGJRKJJ5988mgrf88993SsbWTUqFHpdDqVSqXT6YqKio0bN+7evTuEMHz48MbGxurq6mjJAwcOTCQSHQ3zwAMPxOPx2267LRpcunRpdXW1C6kBADTDh/sg1/6b57f1eDnUrtwwYPqCby1bs3t/pjdsyhtuuCGEcOutt0b71iGEI0eORC/94Q9/CCGce+65HRMfOHAghBBd5JDJZEIIHbva+bv+IYRLL700nf7z8ZNDhw5FHRJCqKioCCGsWrWqYMZ+/fp1TNmxqKFDhx5tzTOZTHV1dXSGVSTqkGXLliUSiUmTJqXT6ZUrV1ZUVJSWlsbj8b179+YvuaysLPq5paVl/PjxHcspKytramqKPgUAAJqhu+Vw3rd+WvmDX9au3LD19beObzn1z7180/31Z/zd/B8/tvH0Hlvo0plnnhlCuOSSS0IIK1euzGazra2ta9eujcfjw4YNi8fju3btyuVyTU1NHZMlEol4PL5kyZKOheRyuba2tpaWlqFDh15xxRUhhPXr1+dyuVQq1dTUVF1dHTXDrbfemkgkGhsbs/8hmj0Wi1VVVW3YsCGVSuVyuU2bNmUymdGjR1900UUhhNbW1j179oQQvvjFL0bTV1VVNTY2RhctRKI2SKfTo0eP/tznPhdCSKfTURSNHz++paWlubk5hBAtORofLaehoaEjEqZPn57JZPI/FwAAH0clp/4tm9P7mtP7fvzYxv79zhj1+SGfHxgfc9GwwaVn1VzVxa113nzn4JMtu0MIv9+y49lU+kQOKdQ/9/JHmr7L9emmWCw2adKkhoaGjmuOp02bFu1wNzQ0NDY2hhAqKiqiM3zKysoqKyvr6uo2bdo0ZsyYEMKqVauiy5crKiouvPDCRCJRX19fX18fBca4ceOiIw/RPa8SiUQsFlu4cGFbW1ttbW30djfeeOP27dsXLFjQsTc/bNiws88+u76+fs6cOdHI4cOHv/LKKyGE2267LZlMLl68uGP2jlUdPXp0LBZLJBLpdDoqnAkTJmzevHnRokXRZIlE4pJLLomuYbj99tu3b9++cOHCCRMmROExbdq0urq69evXX3/99f7YAAA+pora20/0OQa792cu+M7Pe3a1+vc747QfQ2hfevdHmj6bzW7ZsmXUqFEdt0zNZrNr1qwZPnz4iBEjoiMDIYQ9e/Zs3ry5oqIiOtF/06ZNAwcOLC8v37RpUwghaobW1tZnn3326quvHjhwYDRXNKZjrtbW1uh2SYlE4rzzznv//fdnzJhx7733dkwfSaVSLS0t+cuJVjKEEK1ntJwxY8akUqnW1tb8ld+zZ8/q1au/9rWvFRcXNzc37969e+LEiR1Ljj7F6NGjowstotnHjBmzZ8+edDp93nnnvfHGG9Fnyf9cAABohj7lozbDadTc3Pz8889Pnz7dLzQAAD2uxCboA0aOHDly5EjbAQCAk6HYJgAAADQDAACgGQAAAM0AAABoBgAAoBfpgfsm/TGXq/niCJsSAAD6pB54PgMAANCHOTcJAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAALAHtGcAAA+rSURBVDQDAACgGQAAAM0AAABoBgAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAADQDAAAgGYAAAA0AwAAoBkAAADNAAAA9CYlp/LNih5/ruPn9olX2foAAND7Oc4AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAP6sKDQ82zHQPvEqWwQAAMjnOAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAA0AwAAED3FLW3t9sKAADA0TjOAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAPAfSo5jnqKiIhsOADjt2tvbbQQ4BYr8sQEAAMfg3CQAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAANAMAAKAZAAAAzQAAAGgG/l97dmgDAAxCUTBN2H+ZDtG16hAIPOROfol7AQAANAMAAKAZAAAAzQAAAGgGAABAMwAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAANAMAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAADQDAAAgGYAAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAmgEAANAMAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAQDMAAACaAQAAQDMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAGgGAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAAM0AAABoBgAAAM0AAABoBgAAQDMAAACaAQAA0AwAAIBmAAAApgonAAAA0rmvLP4MAABARzMAAACaAQAA0AwAAIBmAAAANAMAAKAZAAAAzQAAAGgGAABAMwAAAJoBAABAMwAAAJoBAADQDAAAgGYAAAA0AwAAoBkAAADNAAAAaAYAAEAzAAAAaAYAAEAzAAAAmgEAANAMAACAZgAAADQDAACgGQAAgI0+yL6oc2KP3hoAAAAASUVORK5CYII="/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">25<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h48 y227 ff3 fs7 fc0 sc0 ls0 ws0">Podatek dochodowy (w<span class="_ _4"></span>raz z podatkiem odroczony<span class="_ _4"></span>m)<span class="ff1"> </span></div><div class="t m0 x1 h2 y3b0 ff4 fs0 fc0 sc0 ls0 ws0">Obciążenie podatkowe <span class="_ _4"></span>wyniku <span class="_ _4"></span>finansowego obejmuje <span class="_ _4"></span>podatek <span class="_ _4"></span>dochodowy bieżący <span class="_ _4"></span>oraz o<span class="_ _4"></span>droczony, który <span class="_ _4"></span>nie zos<span class="_ _4"></span>tał ujęty <span class="_ _4"></span>w <span class="_ _4"></span>po<span class="_ _0"></span>-</div><div class="t m0 x1 h2 y228 ff4 fs0 fc0 sc0 ls0 ws0">zostałych dochodach całkowitych lub bezpośredn<span class="_ _0"></span>io <span class="_ _4"></span>w kapitale.<span class="ff1"> </span></div><div class="t m0 x1 h2 y229 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y22a ff4 fs0 fc0 sc0 ls0 ws0">Bieżące obciążenie podatkowe <span class="_ _4"></span>jest obliczane na podstawie <span class="_ _4"></span>wyn<span class="_ _0"></span>ik<span class="_ _4"></span>u podatkowego (podstawy opodatkowania) <span class="_ _4"></span>dan<span class="_ _0"></span>ego <span class="_ _4"></span>roku obro-</div><div class="t m0 x1 h2 y3b1 ff4 fs0 fc0 sc0 ls0 ws0">towego. <span class="_ _4"></span>Zysk <span class="_ _4"></span>(strata) <span class="_ _4"></span>podatkowa <span class="_ _4"></span>różni <span class="_ _4"></span>się <span class="_ _4"></span>od <span class="_ _23"></span>księg<span class="_ _0"></span>owego <span class="_ _23"></span>zysku<span class="_ _0"></span> <span class="_ _23"></span>(straty<span class="_ _0"></span>)<span class="_ _4"></span> <span class="_ _4"></span>przed <span class="_ _4"></span>opodatkowaniem <span class="_ _4"></span>w <span class="_ _4"></span>związku <span class="_ _4"></span>z <span class="_ _4"></span>czasowym <span class="_ _4"></span>przesu-</div><div class="t m0 x1 h2 y3b2 ff4 fs0 fc0 sc0 ls0 ws0">nięciem <span class="_ _0"></span>przychodów <span class="_ _0"></span>podlegających <span class="_ _0"></span>opodatkowaniu <span class="_ _0"></span>i <span class="_ _0"></span>kosztów <span class="_ _0"></span>stanowiących <span class="_ _0"></span>koszty <span class="_ _0"></span>uzyskania <span class="_ _0"></span>przychodów <span class="_ _0"></span>do <span class="_ _0"></span>innych <span class="_ _0"></span>okresów <span class="_ _0"></span>oraz </div><div class="t m0 x1 h2 y3b3 ff4 fs0 fc0 sc0 ls0 ws0">wyłączeniem pozycji kosztów i przychodów, które nigdy nie będą podlegały opodatkowaniu. Obciążenia podatkowe są wyliczane </div><div class="t m0 x1 h2 y3b4 ff1 fs0 fc0 sc0 ls0 ws0">w oparciu o stawki podatkowe obow<span class="ff4">iązujące w danym roku obrotowy<span class="_ _0"></span>m<span class="_ _4"></span>. <span class="ff1"> </span></span></div><div class="t m0 x1 h2 y3b5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3b6 ff4 fs0 fc0 sc0 ls0 ws0">Podatek <span class="_ _0"></span>odroczony <span class="_ _0"></span>jest <span class="_ _0"></span>wyliczany <span class="_ _0"></span>metodą <span class="_ _0"></span>bilansową <span class="_ _0"></span>jako <span class="_ _0"></span>podatek <span class="_ _0"></span>podlegający <span class="_ _0"></span>zapłaceniu <span class="_ _0"></span>l<span class="_ _4"></span>ub <span class="_ _0"></span>zwrotowi <span class="_ _0"></span>w <span class="_ _0"></span>przyszłości <span class="_ _0"></span>na <span class="_ _0"></span>różnicach<span class="ff1"> </span></div><div class="t m0 x1 h2 y2e5 ff4 fs0 fc0 sc0 ls0 ws0">pomiędzy wartościami <span class="_ _4"></span>bilansowymi aktywów <span class="_ _4"></span>i pasywów <span class="_ _4"></span>a odpowiadającymi im <span class="_ _4"></span>wartościami podatkowymi <span class="_ _4"></span>wyk<span class="_ _5"></span>orzystywanymi <span class="_ _4"></span>do<span class="_ _0"></span> </div><div class="t m0 x1 h2 y2e6 ff1 fs0 fc0 sc0 ls0 ws0">wyliczenia podstawy opodatkowania.  </div><div class="t m0 x1 h2 y3b7 ff4 fs0 fc0 sc0 ls0 ws0">Rezerwa <span class="_ _4"></span>na podatek <span class="_ _4"></span>odroczony <span class="_ _4"></span>jest <span class="_ _4"></span>tworzona od <span class="_ _4"></span>wszystkich <span class="_ _4"></span>dodatnich <span class="_ _4"></span>różnic <span class="_ _4"></span>przejściowych <span class="_ _4"></span>podlega<span class="_ _5"></span>jących <span class="_ _4"></span>opodatkowaniu, <span class="_ _4"></span>na-</div><div class="t m0 x1 h2 y11a ff4 fs0 fc0 sc0 ls0 ws0">tomiast <span class="_ _0"></span>składnik <span class="_ _0"></span>aktywów <span class="_ _0"></span>z tytułu <span class="_ _0"></span>podatku <span class="_ _0"></span>odroczonego <span class="_ _0"></span>jest rozpozn<span class="_ _0"></span>awany do <span class="_ _0"></span>wysokości, <span class="_ _0"></span>w <span class="_ _0"></span>jakiej jest<span class="_ _0"></span> prawdopodobne<span class="_ _0"></span>, że <span class="_ _0"></span>będzie </div><div class="t m0 x1 h2 y3b8 ff4 fs0 fc0 sc0 ls0 ws0">można pomniejszyć <span class="_ _0"></span>przyszłe zyski <span class="_ _0"></span>podatkowe <span class="_ _0"></span>o rozpoznane ujemne <span class="_ _0"></span>różnice przejściowe. <span class="_ _0"></span>Nie ujmuje <span class="_ _0"></span>się aktywów <span class="_ _0"></span>ani rezerwy, <span class="_ _0"></span>jeśli </div><div class="t m0 x1 h2 y3b9 ff4 fs0 fc0 sc0 ls0 ws0">różnica <span class="_ _23"></span>przejściowa <span class="_ _23"></span>wynika <span class="_ _23"></span>z <span class="_ _23"></span>początkowego <span class="_ _23"></span>ujęcia <span class="_ _23"></span>składnik<span class="_ _4"></span>a <span class="_ _23"></span>aktywów<span class="_ _5"></span> <span class="_ _23"></span>lub <span class="_ _23"></span>zobowiązań <span class="_ _24"></span>w<span class="ff1"> </span>transakcji, <span class="_ _24"></span>która <span class="_ _23"></span>nie <span class="_ _23"></span>jest <span class="_ _23"></span>połączeniem </div><div class="t m0 x1 h2 y3ba ff1 fs0 fc0 sc0 ls0 ws0">jednostek gospodarc<span class="ff4">zych oraz<span class="_ _4"></span> która w c<span class="_ _4"></span>zasie jej wystąpienia <span class="_ _4"></span>nie ma wpływu ani <span class="_ _4"></span>na wynik podatkowy a<span class="_ _4"></span>ni na wynik <span class="_ _4"></span>księg<span class="_ _0"></span>o<span class="_ _4"></span>wy. Nie </span></div><div class="t m0 x1 h2 y3bb ff4 fs0 fc0 sc0 ls0 ws0">ujmuje się rezerwy na podatek odroczony od wartości firmy, która<span class="_ _0"></span> <span class="_ _4"></span>nie<span class="_ _5"></span> podlega amortyzacji na gruncie przepisów podatkowych.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y3bc ff4 fs0 fc0 sc0 ls0 ws0">Podatek odroczony jest wyliczany przy użyciu stawek podatkowych, które będą obowiązywać w<span class="_ _4"></span><span class="ff1"> </span>momencie, gdy pozycja aktywów </div><div class="t m0 x1 h2 y370 ff4 fs0 fc0 sc0 ls0 ws0">zostanie zrealizowana lub rezerwa rozliczona, przyjmując za podstawę<span class="_ _5"></span> przepisy prawne obowiązujące na dzień bilansowy.<span class="ff1"> </span></div><div class="t m0 x1 h2 y371 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3bd ff4 fs0 fc0 sc0 ls0 ws0">Wartość <span class="_ _4"></span>składnika ak<span class="_ _4"></span>ty<span class="_ _0"></span>wów <span class="_ _4"></span>z <span class="_ _4"></span>tytułu <span class="_ _4"></span>podatku <span class="_ _4"></span>odroczonego <span class="_ _4"></span>podlega <span class="_ _4"></span>analizie <span class="_ _4"></span>na <span class="_ _4"></span>każdy<span class="_ _0"></span> <span class="_ _4"></span>dzie<span class="_ _4"></span>ń <span class="_ _4"></span>bilan<span class="_ _5"></span>sowy, <span class="_ _4"></span>a <span class="_ _4"></span>w<span class="ff1"> <span class="_ _4"></span>przypadku, gd<span class="_ _4"></span>y spo-</span></div><div class="t m0 x1 h2 y372 ff4 fs0 fc0 sc0 ls0 ws0">dziewane przyszłe zyski podatkowe nie będą<span class="_ _0"></span> <span class="_ _4"></span>wystarczające dla realizacji składnik<span class="_ _0"></span>a ak<span class="_ _4"></span>tywów<span class="_ _0"></span> <span class="_ _4"></span>lub jego części następuje jego odpi<span class="ff1">s.  </span></div><div class="t m0 x1 h2 y373 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h13 y3be ff3 fs9 fc0 sc0 ls1 ws0">13.<span class="ff5 ls0"> <span class="_ _30"></span><span class="ff2">Efekt zastosowa<span class="_ _0"></span>n<span class="_ _4"></span>ia <span class="_ _0"></span>nowych standardów r<span class="_ _0"></span>a<span class="_ _4"></span>chu<span class="_ _0"></span>nkowości i zmian polity<span class="_ _5"></span>ki rachunkowo<span class="_ _0"></span>ś<span class="_ _4"></span>ci<span class="ff3"> </span></span></span></div><div class="t m0 x1 h31 y37 ff3 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3bf ff4 fs0 fc0 sc0 ls0 ws0">Przyjęte <span class="_ _23"></span>w <span class="_ _23"></span>niniejszym <span class="_ _23"></span>skonsoli<span class="_ _4"></span>dowan<span class="_ _0"></span>ym <span class="_ _24"></span>sprawozdaniu <span class="_ _23"></span>finan<span class="_ _4"></span>sowym <span class="_ _23"></span>zasady <span class="_ _23"></span>(polityka) <span class="_ _23"></span>rachunkowości <span class="_ _23"></span>stosowane <span class="_ _23"></span>były <span class="_ _23"></span>w <span class="_ _25"> </span>sposób </div><div class="t m0 x1 h2 y3c0 ff4 fs0 fc0 sc0 ls0 ws0">ciągły i są <span class="_ _4"></span>one zgodne z zasadami rachunkowości stosowanymi <span class="_ _4"></span>w<span class="_ _0"></span> <span class="_ _4"></span>ostatnim zbadanym rocznym  skonsolidowanym sprawozdaniu </div><div class="t m0 x1 h2 y3c1 ff4 fs0 fc0 sc0 ls0 ws0">finansowym <span class="_ _24"></span>sporządzonym <span class="_ _24"></span>zgodnie <span class="_ _24"></span>z <span class="_ _24"></span>Międzynarodowymi <span class="_ _24"></span>Standardami <span class="_ _24"> </span>Sprawozdawczości <span class="_ _25"> </span>Finan<span class="_ _0"></span>so<span class="_ _4"></span>wej <span class="_ _23"></span>(MSSF) <span class="_ _25"> </span>zatwie<span class="_ _0"></span>rdzonymi </div><div class="t m0 x1 h2 y3c2 ff4 fs0 fc0 sc0 ls0 ws0">przez Unię Europejską za rok zakończony 31 grudnia<span class="ff1"> 2023 </span>roku, z wyjątkiem zmian opisanych poniżej.<span class="ff1"> </span></div><div class="t m0 x1 h2 y3c3 ff4 fs0 fc0 sc0 ls0 ws0">Nowe lub znowelizowane <span class="_ _4"></span>standardy i interpretacje, które <span class="_ _4"></span>obowiązują<span class="_ _0"></span> <span class="_ _4"></span>od 1 styczn<span class="_ _4"></span>ia 202<span class="ff1">4 <span class="_ _4"></span></span>roku oraz ich <span class="_ _4"></span>wpływ na skonsolidowane </div><div class="t m0 x1 h2 y90 ff1 fs0 fc0 sc0 ls0 ws0">sprawozdanie Grupy: </div><div class="t m0 x1 h30 y3c4 ffe fs0 fc0 sc0 ls0 ws0">Zmiany standardów lub interpretacji obowiązujące i zastosowane przez Grupę od <span class="ff8">2024<span class="_ _4"></span> <span class="_ _0"></span>ro<span class="_ _4"></span>ku<span class="_ _0"></span> </span></div><div class="t m0 x1 h30 y3c5 ffe fs0 fc0 sc0 ls0 ws0">Nowe lub znowelizowane standardy i interpretacje, które obowiązują od 1 stycznia <span class="_ _4"></span><span class="ff8">2024 </span>roku oraz ich wpływ na skonsolidowane </div><div class="t m0 x1 h30 y61 ff8 fs0 fc0 sc0 ls0 ws0">sprawozdanie Grupy: </div><div class="t m0 x1 h30 y3c6 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y3c7 ff2 fs9 fc4 sc0 ls0 ws0">Nowy MSSF 17 <span class="_ _0"></span>„Umowy ubezpieczeni<span class="_ _0"></span>a<span class="_ _4"></span>”<span class="ff3"> </span></div><div class="t m0 x1 h49 y3c8 ffe fs0 fc0 sc0 ls0 ws0">Nowy <span class="_ _24"> </span>standard <span class="_ _24"> </span>regulujący <span class="_ _24"> </span>ujęcie, <span class="_ _25"> </span>w<span class="_ _0"></span>ycenę<span class="_ _4"></span>, <span class="_ _23"></span>prezentację <span class="_ _24"></span>i <span class="_ _24"></span>ujawnienia <span class="_ _24"> </span>dotyczące <span class="_ _24"> </span>umów <span class="_ _24"> </span>ubezpieczeniowych <span class="_ _24"> </span>i <span class="_ _25"> </span>r<span class="_ _5"></span>easekuracyjnych. </div><div class="t m0 x1 h49 y105 ffe fs0 fc0 sc0 ls0 ws0">Standard <span class="_ _23"></span>zastąpił <span class="_ _4"></span>d<span class="_ _4"></span>otyc<span class="_ _5"></span>hczasowy <span class="_ _23"></span>MSSF <span class="_ _23"></span>4. <span class="_ _4"></span>Standard <span class="_ _23"></span>obowiązuje <span class="_ _4"></span>d<span class="_ _4"></span>la <span class="_ _4"></span>okresów <span class="_ _23"></span>rocznych <span class="_ _23"></span>rozpoczynają<span class="_ _5"></span>cych <span class="_ _23"></span>się <span class="_ _4"></span>1 <span class="_ _23"></span>stycznia <span class="_ _23"></span>2023 </div><div class="t m0 x1 h30 y3c9 ffe fs0 fc0 sc0 ls0 ws0">roku lub później. <span class="ff8"> </span></div><div class="t m0 x1 h49 y1bb ffe fs0 fc0 sc0 ls0 ws0">Nowy <span class="_ _24"> </span>standard <span class="_ _24"> </span>nie <span class="_ _25"> </span>wpły<span class="_ _0"></span>n<span class="_ _4"></span>ął <span class="_ _23"></span>na <span class="_ _24"> </span>s<span class="_ _4"></span>prawozdania <span class="_ _23"></span>finansowe <span class="_ _24"> </span>Grupy, <span class="_ _25"> </span>poni<span class="_ _0"></span>e<span class="_ _4"></span>waż <span class="_ _23"></span>umowy, <span class="_ _24"> </span>k<span class="_ _4"></span>t<span class="_ _5"></span>óre <span class="_ _24"></span>zawiera <span class="_ _24"></span>nie <span class="_ _24"> </span>spełniają <span class="_ _25"> </span>d<span class="_ _0"></span>e<span class="_ _4"></span>finicji<span class="_ _0"></span> <span class="_ _25"> </span>umów<span class="_ _0"></span> </div><div class="t m0 x1 h30 y3ca ff8 fs0 fc0 sc0 ls0 ws0">ubezpieczeniowych.  </div><div class="t m0 x1 h30 y3cb ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y3cc ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y2d9 ff2 fs9 fc4 sc0 ls0 ws0">Zmiana do MSS<span class="_ _0"></span>F 17 „Umowy ubezpieczeni<span class="_ _0"></span>a”<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h49 y3cd ffe fs0 fc0 sc0 ls0 ws0">Rada <span class="_ _23"></span>ustanowiła <span class="_ _4"></span>przepisy <span class="_ _4"></span>p<span class="_ _4"></span>r<span class="_ _0"></span>zejścio<span class="_ _4"></span>we <span class="_ _4"></span>dotyczące <span class="_ _4"></span>danych <span class="_ _23"></span>porównawczych <span class="_ _4"></span>dla <span class="_ _23"></span>podmiotów<span class="_ _0"></span>, <span class="_ _23"></span>które <span class="_ _23"></span>równocz<span class="_ _5"></span>eśnie <span class="_ _4"></span>wdraża<span class="_ _4"></span>j<span class="_ _0"></span>ą<span class="_ _4"></span> <span class="_ _4"></span>MSSF </div><div class="t m0 x1 h49 y3ce ffe fs0 fc0 sc0 ls0 ws0">17 i MSSF 9, <span class="_ _4"></span>aby zmniejszyć potencjalne niedopasowania księgowe wynikające z różnic między tymi standardami. Zm<span class="_ _4"></span>i<span class="_ _5"></span>ana obo-</div><div class="t m0 x1 h30 y3cf ffe fs0 fc0 sc0 ls0 ws0">wiązuje dla okresów rocznych rozpoczynających się 1 stycznia 2023 roku lub później. <span class="ff8"> </span></div><div class="t m0 x1 h30 y3d0 ffe fs0 fc0 sc0 ls0 ws0">Zmiana nie wpłynęła na sprawozdania finansowe Grupy. <span class="ff8"> </span></div><div class="t m0 x1 h30 y2af ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x46 h30 y3d1 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y3d2 ff2 fs9 fc4 sc0 ls0 ws0">Zmiana MSR 1 „<span class="_ _0"></span>Prezentacja sprawozdań fin<span class="_ _0"></span>ansowych”<span class="ff3"> </span></div><div class="t m0 x46 h4a y3d3 fff fs0 fc0 sc0 ls0 ws0">Zmiana doprecyzowuj<span class="_ _4"></span>e<span class="_ _0"></span>,<span class="_ _4"></span> że na <span class="_ _4"></span>dzień bilansowy <span class="_ _4"></span>jednostka nie <span class="_ _4"></span>bierze pod uw<span class="_ _4"></span>agę<span class="_ _0"></span> <span class="_ _4"></span>kowenantów<span class="_ _4"></span>, które <span class="_ _4"></span>będą musiały b<span class="_ _4"></span>y<span class="_ _0"></span>ć </div><div class="t m0 x46 h4a y3d4 fff fs0 fc0 sc0 ls0 ws0">spełnione <span class="_ _23"></span>w <span class="_ _23"></span>przyszłości, <span class="_ _23"></span>ro<span class="_ _5"></span>zważając <span class="_ _23"></span>klasyfikację <span class="_ _23"></span>zobowiązań <span class="_ _23"></span>do <span class="_ _23"></span>długo<span class="ff10">- <span class="_ _23"></span></span>lub <span class="_ _23"></span>krótkoterminowych. <span class="_ _23"></span>Jednostka <span class="_ _23"></span>powinna<span class="_ _0"></span> </div><div class="t m0 x46 h30 y3d5 fff fs0 fc0 sc0 ls0 ws0">natomiast <span class="_ _23"></span>ujawnić <span class="_ _4"></span>informacje <span class="_ _23"></span>o <span class="_ _23"></span>tych <span class="_ _4"></span>kowenantach <span class="_ _23"></span>w <span class="_ _23"></span>notac<span class="_ _0"></span>h <span class="_ _23"></span>objaśniających <span class="_ _23"></span>do <span class="_ _4"></span>sprawozdania <span class="_ _23"></span>finansowego. <span class="_ _23"></span><span class="ff8">Zmiana </span></div><div class="t m0 x46 h30 y3d6 ffe fs0 fc0 sc0 ls0 ws0">obowiązuje dla okresów rocznych rozpoczynających się 1 stycznia 2024 roku lub później. <span class="ff8"> </span></div><div class="t m0 x46 h30 y3d7 ffe fs0 fc0 sc0 ls0 ws0">Zmiana nie miała wpływu na sprawozdania finansowe Grupy. <span class="ff8"> </span></div></div></div><div class="pi" ></div></div><div id="pf1a" class="pf w4 ha" ><div class="pc pc1a w4 ha"><img class="bi xb y21 w32 hb" alt="" 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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">26<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x46 h30 y3d8 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x46 h30 y3d9 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y3da ff2 fs9 fc4 sc0 ls0 ws0">Zmiana MSR 1 „<span class="_ _0"></span>Prezentacja sprawozdań fin<span class="_ _0"></span>ansowych”<span class="ff3"> </span></div><div class="t m0 x46 h4a y3db fff fs0 fc0 sc0 ls0 ws0">Rada MS<span class="_ _5"></span>R doprecyzowała<span class="_ _0"></span> zasady klasyfikac<span class="_ _0"></span>j<span class="_ _4"></span>i <span class="_ _0"></span>zobowiązań do <span class="_ _0"></span>długo<span class="_ _4"></span><span class="ff10">- </span>lub <span class="_ _0"></span>krótkoterminowych przede <span class="_ _0"></span>wszystkim w <span class="_ _0"></span>d<span class="_ _4"></span>wóch<span class="_ _0"></span> </div><div class="t m0 x5f h4a y3dc ff10 fs0 fc0 sc0 ls0 ws0">aspektach: </div><div class="t m0 x61 h30 y3dd ff11 fs0 fc0 sc0 ls0 ws0">o<span class="ff8"> <span class="_ _41"> </span><span class="ffe">doprecyzowano, że klasyfikacja jest zależna od praw, jakie posiada jednostka na dzień bilansowy,</span> </span></div><div class="t m0 x61 h30 y3de ff11 fs0 fc0 sc0 ls0 ws0">o<span class="ff8"> <span class="_ _41"> </span><span class="ffe">intencje k<span class="_ _5"></span>ierownictwa w <span class="_ _0"></span>odniesieniu <span class="_ _0"></span>do przyspieszenia <span class="_ _0"></span>lub op<span class="_ _0"></span>óź<span class="_ _4"></span>nienia <span class="_ _0"></span>płatności <span class="_ _0"></span>z<span class="_ _4"></span>obowiązania <span class="_ _0"></span>nie <span class="_ _0"></span>s<span class="_ _4"></span>ą <span class="_ _0"></span>brane <span class="_ _0"></span>pod </span></span></div><div class="t m0 x73 h30 y290 ffe fs0 fc0 sc0 ls0 ws0">uwagę.<span class="ff8"> </span></div><div class="t m0 x5f h30 y3df ffe fs0 fc0 sc0 ls0 ws0">Zmiana obowiązuje dla okresów rocznych rozpoczynających się 1 stycznia 2024 roku lub później. <span class="ff8"> </span></div><div class="t m0 x5f h30 y3e0 ffe fs0 fc0 sc0 ls0 ws0">Zmiana nie miała wpływu na sprawozdania finansowe Grupy. <span class="ff8"> </span></div><div class="t m0 x1 h4a y3e1 ff10 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5f h30 y3e2 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y3e3 ff2 fs9 fc4 sc0 ls0 ws0">Zmiana MSSF 16 <span class="_ _0"></span>„Leasing”<span class="ff3"> </span></div><div class="t m0 x5f h4a y3e4 fff fs0 fc0 sc0 ls0 ws0">Zmiana <span class="_ _0"></span>doprecyzowuje wym<span class="_ _5"></span>ogi <span class="_ _0"></span>w <span class="_ _5"></span>odniesieniu <span class="_ _0"></span>do <span class="_ _0"></span>wy<span class="_ _4"></span>ceny <span class="_ _0"></span>zobowią<span class="_ _0"></span>zania leasingowego <span class="_ _0"></span>powstającego <span class="_ _0"></span>wskutek trans<span class="_ _0"></span>akcj<span class="_ _4"></span>i </div><div class="t m0 x5f h4a y202 fff fs0 fc0 sc0 ls0 ws0">sprzedaży <span class="_ _4"></span>i leasingu <span class="_ _4"></span>zwrotnego. Ma <span class="_ _4"></span>zapobiec nieprawidł<span class="_ _4"></span>owemu ujmowaniu <span class="_ _4"></span>wyniku <span class="_ _4"></span>na transakcji <span class="_ _4"></span>w części <span class="_ _4"></span>dotyczącej </div><div class="t m0 x5f h4a y3e5 fff fs0 fc0 sc0 ls0 ws0">zachowanego <span class="_ _23"></span>prawa <span class="_ _4"></span>do <span class="_ _23"></span>użytko<span class="_ _5"></span>wania <span class="_ _4"></span>w <span class="_ _24"> </span>przypadku, <span class="_ _4"></span>gd<span class="_ _4"></span>y<span class="_ _0"></span> <span class="_ _23"></span>płatności <span class="_ _4"></span>leasingowe <span class="_ _23"></span>są <span class="_ _4"></span>z<span class="_ _4"></span>mienne <span class="_ _4"></span>i <span class="_ _23"></span>nie <span class="_ _4"></span>zależą <span class="_ _23"></span>od <span class="_ _4"></span>indeksu <span class="_ _23"></span>lub </div><div class="t m0 x5f h30 y3e6 ff10 fs0 fc0 sc0 ls0 ws0">stawki. <span class="ffe">Zmiana obowiązuje dla okresów rocznych rozpoczynających się 1 stycznia 2024 roku lub później. <span class="ff8"> </span></span></div><div class="t m0 x5f h30 y2bc ffe fs0 fc0 sc0 ls0 ws0">Zmiana nie miała wpływu na sprawozdania finansowe Grupy. <span class="ff8"> </span></div><div class="t m0 x5f h30 y3e7 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5f h30 y3e8 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y3e9 ff2 fs9 fc4 sc0 ls0 ws0">Zmiany MSR 7 „Sprawozda<span class="_ _0"></span>nie <span class="_ _4"></span>z przep<span class="_ _0"></span>ły<span class="_ _4"></span>wów pi<span class="_ _0"></span>en<span class="_ _4"></span>ięż<span class="_ _0"></span>nych” i MSSF 7 „Instrumenty finansowe: ujaw<span class="_ _0"></span>-</div><div class="t m0 x1 h31 y3ea ff2 fs9 fc4 sc0 ls0 ws0">nianie informacji”<span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x5f h4a y3eb fff fs0 fc0 sc0 ls0 ws0">Zmiany <span class="_ _0"></span>opisują <span class="_ _0"></span>cha<span class="_ _0"></span>rakterystyk<span class="_ _4"></span>ę <span class="_ _0"></span>umów <span class="_ _0"></span>faktori<span class="_ _0"></span>ng<span class="_ _4"></span>u <span class="_ _0"></span>odwrotneg<span class="_ _0"></span>o <span class="_ _0"></span>(<span class="_ _4"></span><span class="ff12">Supplier <span class="_ _0"></span>finance <span class="_ _3"></span>arrangements<span class="fff">)<span class="_ _4"></span> <span class="_ _0"></span>i<span class="_ _0"></span> <span class="_ _0"></span>wprowadzają <span class="_ _0"></span>koniecz-</span></span></div><div class="t m0 x5f h30 y120 fff fs0 fc0 sc0 ls0 ws0">ność <span class="_ _4"></span>ujawnienia <span class="_ _4"></span>d<span class="_ _4"></span>odatkowych <span class="_ _4"></span>informacji. <span class="_ _23"></span><span class="ff8">Zmiany <span class="_ _4"></span><span class="ffe">obowiązują</span> <span class="_ _23"></span><span class="ffe">dla <span class="_ _4"></span>okresów <span class="_ _23"></span>ro<span class="_ _0"></span>c<span class="_ _4"></span>znych <span class="_ _4"></span>rozpoczynających <span class="_ _4"></span>się <span class="_ _23"></span><span class="ff8">1 <span class="_ _4"></span>stycznia </span></span></span></div><div class="t m0 x5f h30 y3ec ffe fs0 fc0 sc0 ls0 ws0">2024 roku lub później. <span class="ff8"> </span></div><div class="t m0 x5f h30 y3ed ff8 fs0 fc0 sc0 ls0 ws0">Zmiany <span class="ffe">nie miał</span>y <span class="ffe">wpływu na sprawozdania finansowe</span>, <span class="ffe">ponieważ </span>Grupa <span class="ffe">nie zawiera umów, których one dotyczą<span class="_ _4"></span></span><span class="ls2">. </span> </div><div class="t m0 x46 h30 y3ee ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h49 y355 ffe fs0 fc0 sc0 ls0 ws0">Standardy i inte<span class="_ _4"></span>r<span class="_ _0"></span>p<span class="_ _4"></span>retacje obowiązujące w wersji <span class="_ _4"></span>opublikowanej przez IASB, lecz <span class="_ _4"></span>nie zatwierdzone przez Unię Europejską, wyk<span class="_ _4"></span>a<span class="_ _0"></span>-</div><div class="t m0 x1 h30 y3ef ffe fs0 fc0 sc0 ls0 ws0">zywane są poniżej w punkcie dotyczącym standardów i interpretacji, które nie weszły w życie.<span class="ff8"> </span></div><div class="t m0 x1 h30 y3f0 ffe fs0 fc0 sc0 ls0 ws0">Zastosowanie standardu lub interpretacji przed datą ich wejś<span class="_ _0"></span>c<span class="_ _4"></span>ia w życie<span class="ff8"> </span></div><div class="t m0 x1 h49 y3f1 ffe fs0 fc0 sc0 ls0 ws0">W niniejszym skonsolidowanym <span class="_ _0"></span>s<span class="_ _4"></span>prawozdaniu fi<span class="_ _0"></span>n<span class="_ _4"></span>ansowym<span class="_ _0"></span> nie skorzystano z dobrowolnego wcześniejszego zastosowania stan-</div><div class="t m0 x1 h30 y3f2 ff8 fs0 fc0 sc0 ls0 ws0">dardu lub interpretacji. </div><div class="t m0 x1 h4b y3f3 ff13 fs9 fc6 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y3f4 ffe fs0 fc0 sc0 ls0 ws0">Opublikowane <span class="_ _4"></span>s<span class="_ _4"></span>tandar<span class="_ _0"></span>d<span class="_ _4"></span>y <span class="_ _4"></span>i <span class="_ _4"></span>interpretacje<span class="_ _4"></span>, <span class="_ _4"></span>które <span class="_ _4"></span>nie <span class="_ _23"></span>weszły <span class="_ _4"></span>w <span class="_ _4"></span>życie <span class="_ _23"></span>dla <span class="_ _4"></span>okresów <span class="_ _4"></span>roz<span class="_ _4"></span>poc<span class="_ _5"></span>zynających <span class="_ _4"></span>się <span class="_ _23"></span>1 <span class="_ _4"></span>stycznia <span class="_ _24"> </span><span class="ff8">2024 <span class="_ _23"></span>roku <span class="_ _4"></span>i <span class="_ _23"></span>ich<span class="_ _0"></span> </span></div><div class="t m0 x1 h30 y3f5 ffe fs0 fc0 sc0 ls0 ws0">wpływ na sprawozdanie Grupy <span class="ff8"> </span></div><div class="t m0 x1 h49 y3f6 ffe fs0 fc0 sc0 ls0 ws0">Do dnia <span class="_ _0"></span>sporządzenia niniejszego <span class="_ _0"></span>skonsolidowanego sprawozdania <span class="_ _0"></span>finansowego zostały <span class="_ _0"></span>o<span class="_ _4"></span>p<span class="_ _0"></span>u<span class="_ _4"></span>blikowane <span class="_ _0"></span>nowe lub <span class="_ _0"></span>znowelizowane </div><div class="t m0 x1 h30 y3f7 ffe fs0 fc0 sc0 ls0 ws0">standardy i int<span class="_ _0"></span>e<span class="_ _4"></span>rpretac<span class="_ _5"></span>je, obowiązujące d<span class="_ _0"></span>la<span class="_ _4"></span> <span class="_ _0"></span>okresów rocznych następujący<span class="_ _5"></span>ch po <span class="ff8">2024 </span>roku. Lista <span class="_ _0"></span>obejmuje również zmiany, <span class="_ _0"></span>s<span class="_ _4"></span>tan-</div><div class="t m0 x1 h30 y3f8 ffe fs0 fc0 sc0 ls0 ws0">dardy i interpretacje opublikowane ale niezaakceptowane jeszcze przez Unię Europej<span class="_ _5"></span>ską.<span class="_ _4"></span><span class="ff8"> </span></div><div class="t m0 x1 h30 y3f9 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x46 h30 y3fa ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y3fb ff2 fs9 fc4 sc0 ls0 ws0">Zmiana MSR 21 „<span class="_ _0"></span>S<span class="_ _4"></span>k<span class="_ _0"></span>utki zmian kursów wymi<span class="_ _0"></span>any walut obcych”<span class="ff3"> </span></div><div class="t m0 x46 h30 y3fc ff8 fs0 fc0 sc0 ls0 ws0">Zmiana <span class="ffe">wyjaśnia<span class="_ _4"></span>, w jaki sposób <span class="_ _4"></span>jednostka powinna ocenić, czy <span class="_ _4"></span>dana waluta jest wymienialna <span class="_ _4"></span>i jak powinna us<span class="_ _4"></span>talić kurs<span class="_ _0"></span> </span></div><div class="t m0 x46 h30 y3fd ff8 fs0 fc0 sc0 ls0 ws0">wymiany w przypadku braku <span class="ffe">wymienialności, a także wymaga ujawnienia<span class="_ _0"></span> i<span class="_ _4"></span>nformac<span class="_ _0"></span>j<span class="_ _4"></span>i, które <span class="_ _0"></span>po<span class="_ _4"></span>zwolą uż<span class="_ _0"></span>y<span class="_ _4"></span>tkownikom s<span class="_ _5"></span>pra-</span></div><div class="t m0 x46 h30 y3fe ffe fs0 fc0 sc0 ls0 ws0">wozdań <span class="_ _4"></span>finansowych <span class="_ _4"></span>zrozumieć <span class="_ _4"></span>wpływ <span class="_ _4"></span>braku wymienialności <span class="_ _4"></span>waluty.<span class="_ _4"></span><span class="ff8"> <span class="_ _4"></span>Zmiana <span class="_ _4"></span></span>obowiązuj<span class="ff8">e <span class="_ _4"></span></span>dla <span class="_ _4"></span>okresów roc<span class="_ _4"></span>znych rozpo-</div><div class="t m0 x46 h30 y3ff ffe fs0 fc0 sc0 ls0 ws0">czynających się 1 stycznia 202<span class="ff8">5 </span>roku lub później.<span class="ff8">  </span></div><div class="t m0 x46 h30 y400 ffe fs0 fc0 sc0 ls0 ws0">Grupa nadal szacuje wpływ zmian na jej sprawozdanie finansowe. <span class="ff8"> </span></div><div class="t m0 x1 h30 y401 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y402 ff2 fs9 fc4 sc0 ls0 ws0">Zmiany MSSF 9 <span class="_ _0"></span>„Ins<span class="_ _4"></span>t<span class="_ _0"></span>r<span class="_ _4"></span>u<span class="_ _5"></span>menty finansowe” <span class="_ _0"></span>i MSSF 7 „Instrument<span class="_ _0"></span>y<span class="_ _4"></span> fina<span class="_ _5"></span>nsowe: ujawni<span class="_ _0"></span>an<span class="_ _4"></span>i<span class="_ _0"></span>e informacji” </div><div class="t m0 x1 h31 y403 ff2 fs9 fc4 sc0 ls0 ws0">w zakresie kla<span class="_ _0"></span>s<span class="_ _4"></span>yfik<span class="_ _0"></span>acji i wyceny instrumen<span class="_ _0"></span>tów finansowych<span class="ff8 fs0 fc0"> </span></div><div class="t m0 x46 h4a y404 fff fs0 fc0 sc0 ls0 ws0">Zmiany <span class="_ _2e"> </span>do <span class="_ _1d"> </span>MSSF <span class="_ _1d"> </span>9 <span class="_ _2e"> </span>wp<span class="_ _4"></span>rowadzają <span class="_ _2e"> </span>możliwość <span class="_ _2e"> </span>wyboru <span class="_ _1d"> </span>zasady <span class="_ _1d"> </span>rachunkowości <span class="_ _2e"> </span>w <span class="_ _1d"> </span>zakresie <span class="_ _1d"> </span>momentu <span class="_ _1d"> </span>wygaśnięcia </div><div class="t m0 x5f h4a y405 fff fs0 fc0 sc0 ls0 ws0">zobowiązania  w  przypadku,  gdy  pła<span class="_ _0"></span>tność  następuje  przez  system  płatności  elektronicznych  (jeśli  spełni<span class="_ _0"></span>one  są </div><div class="t m0 x5f h4a y406 fff fs0 fc0 sc0 ls0 ws0">określone warunki).<span class="ff10"> </span></div><div class="t m0 x46 h4a y407 fff fs0 fc0 sc0 ls0 ws0">Zmiany <span class="_ _25"> </span>do <span class="_ _21"> </span>MSSF <span class="_ _25"> </span>9 <span class="_ _21"> </span>dotyczące <span class="_ _25"> </span>testu <span class="_ _25"> </span>SPPI <span class="_ _21"> </span>dostarczają <span class="_ _25"> </span>wskazówek, <span class="_ _25"> </span>które <span class="_ _21"> </span>pomogą <span class="_ _25"> </span>ocenić, <span class="_ _21"> </span>c<span class="_ _0"></span>zy <span class="_ _21"> </span>przepływy <span class="_ _25"> </span>pieniężne </div><div class="t m0 x5f h4a y408 fff fs0 fc0 sc0 ls0 ws0">wynikające z umowy <span class="_ _5"></span>są zgodn<span class="_ _0"></span>e z <span class="ff12">basic lending arr<span class="_ _0"></span>angement<span class="_ _4"></span><span class="fff">. Ponadto <span class="_ _0"></span>zmiany wprowadzają jaśni<span class="_ _0"></span>ej<span class="_ _4"></span>szą <span class="_ _0"></span>d<span class="_ _4"></span>efinicję cechy<span class="_ _0"></span> </span></span></div><div class="t m0 x5f h4a y409 fff fs0 fc0 sc0 ls0 ws0">„bez prawa regresu” (<span class="ff12">non-recourse<span class="ff10 ls1a">).<span class="ls0"> </span></span></span></div><div class="t m0 x46 h4a y40a fff fs0 fc0 sc0 ls0 ws0">Zmiany <span class="_ _25"> </span>do <span class="_ _25"> </span>MSSF <span class="_ _25"> </span>9 <span class="_ _25"> </span>dostarczają <span class="_ _25"> </span>również <span class="_ _25"> </span>dodatkowych <span class="_ _25"> </span>wytycznych <span class="_ _25"> </span>w <span class="_ _25"> </span>zakresie <span class="_ _25"> </span>charakterystyki <span class="_ _21"> </span><span class="ff12">contractually <span class="_ _25"> </span>linked </span></div><div class="t m0 x5f h4a y40b ff12 fs0 fc0 sc0 ls0 ws0">instruments<span class="ff10">. </span></div><div class="t m0 x5f h30 y40c ffe fs0 fc0 sc0 ls0 ws0">Zmiany MSSF 7 dodają nowe wymagania w zakresie ujawnień:<span class="ff8"> </span></div></div></div><div class="pi" ></div></div><div id="pf1b" class="pf w4 ha" ><div class="pc pc1b w4 ha"><img class="bi x1c y21 w34 hb" alt="" src="data:image/png;base64,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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">27<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x61 h30 y3d8 ff11 fs0 fc0 sc0 ls0 ws0">o<span class="ff8"> <span class="_ _41"> </span><span class="ffe">dotyczących i<span class="_ _4"></span>nwest<span class="_ _0"></span>y<span class="_ _4"></span>cji w i<span class="_ _4"></span>nstr<span class="_ _0"></span>um<span class="_ _4"></span>enty kapitałowe wyznaczone <span class="_ _4"></span>jako wyceniane <span class="_ _4"></span>w wartości <span class="_ _4"></span>g<span class="_ _5"></span>odziwej prz<span class="_ _4"></span>ez inne </span></span></div><div class="t m0 x73 h30 y3d9 ffe fs0 fc0 sc0 ls0 ws0">całkowite dochody,<span class="ff8"> </span></div><div class="t m0 x61 h30 y40d ff11 fs0 fc0 sc0 ls0 ws0">o<span class="ff8"> <span class="_ _41"> </span><span class="ffe">dla <span class="_ _5"></span>każdej k<span class="_ _0"></span>l<span class="_ _4"></span>a<span class="_ _5"></span>sy akt<span class="_ _5"></span>ywów f<span class="_ _0"></span>i<span class="_ _4"></span>nan<span class="_ _0"></span>s<span class="_ _4"></span>owych <span class="_ _0"></span>wycenianych w<span class="_ _0"></span> zamortyzowanym <span class="_ _0"></span>koszcie lub <span class="_ _0"></span>w warto<span class="_ _0"></span>ś<span class="_ _4"></span>ci <span class="_ _0"></span>godziwej <span class="ff8">prz<span class="_ _4"></span>ez<span class="_ _0"></span> </span></span></span></div><div class="t m0 x73 h30 y40e ffe fs0 fc0 sc0 ls0 ws0">inne całkowite dochody, a także dla zobowiązań finansowych<span class="_ _5"></span> wycenianych w zamortyzowanym koszcie.<span class="_ _4"></span><span class="ff8"> </span></div><div class="t m0 x46 h30 y40f ff8 fs0 fc0 sc0 ls0 ws0">Zmiany <span class="ffe">obowiązują</span> <span class="ffe">dla okresów rocznych rozpoczynających się 1 stycznia 202</span>6<span class="_ _4"></span> <span class="ffe">r<span class="_ _0"></span>o<span class="_ _4"></span>ku lub p<span class="_ _0"></span>ó<span class="_ _4"></span>źniej.<span class="ff8">  </span></span></div><div class="t m0 x46 h30 y410 ffe fs0 fc0 sc0 ls0 ws0">Grupa nadal szacuje wpływ zmian na jej sprawozdanie finansowe. <span class="ff8"> </span></div><div class="t m0 x46 h30 y411 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x46 h30 y412 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y413 ff2 fs9 fc4 sc0 ls0 ws0">Zmiany MSSF 9 <span class="_ _0"></span>„Ins<span class="_ _4"></span>t<span class="_ _0"></span>r<span class="_ _4"></span>u<span class="_ _5"></span>menty finansowe” <span class="_ _0"></span>i MSSF 7 „Instrument<span class="_ _0"></span>y<span class="_ _4"></span> fina<span class="_ _5"></span>nsowe: ujawni<span class="_ _0"></span>an<span class="_ _4"></span>i<span class="_ _0"></span>e informacji” </div><div class="t m0 x1 h31 y414 ff2 fs9 fc4 sc0 ls0 ws0">w zakresie umów <span class="_ _0"></span>PPA (Contracts Refere<span class="_ _0"></span>n<span class="_ _4"></span>cin<span class="_ _0"></span>g Nature<span class="_ _4"></span><span class="ff3">-d<span class="_ _0"></span>ependent Electricity)<span class="ff8 fs0 fc0"> </span></span></div><div class="t m0 x46 h4a y143 fff fs0 fc0 sc0 ls0 ws0">Zmiany <span class="_ _25"> </span>MSSF <span class="_ _25"> </span>9 <span class="_ _25"> </span>obejmują <span class="_ _25"> </span>informacje <span class="_ _25"> </span>na <span class="_ _25"> </span>temat <span class="_ _25"> </span>tego, <span class="_ _25"> </span>które <span class="_ _25"> </span>kontrakty <span class="_ _25"> </span>PPA <span class="_ _25"> </span>mogą <span class="_ _25"> </span>być <span class="_ _25"> </span>stosowane <span class="_ _25"> </span>w <span class="_ _25"> </span>rachunkowości </div><div class="t m0 x5f h4a y415 ff10 fs0 fc0 sc0 ls0 ws0">zabezpiecz<span class="fff ls1b">eń</span> <span class="fff">oraz jakie konkretne warunki są dozwolone w takich relacjach zabezpieczających</span>. </div><div class="t m0 x46 h4a y145 fff fs0 fc0 sc0 ls0 ws0">Zmiany MSSF <span class="_ _5"></span>7 wprowadzają nowe wymogi <span class="_ _0"></span>dotycz<span class="_ _4"></span>ące <span class="_ _0"></span>uj<span class="_ _4"></span>awnia<span class="_ _0"></span>nia informacji w przypadku umów <span class="ff10 ls2">PPA<span class="ls0"> zgodnie z defini-</span></span></div><div class="t m0 x46 h4a y3e4 fff fs0 fc0 sc0 ls0 ws0">cją zawartą w zmianach do MSSF 9<span class="ff10">. </span></div><div class="t m0 x46 h30 y202 ff8 fs0 fc0 sc0 ls0 ws0">Zmiany <span class="ffe">obowiązują</span> <span class="ffe">dla okresów rocznych rozpoczynających się 1 stycznia 202</span>6<span class="_ _4"></span> <span class="ffe">r<span class="_ _0"></span>o<span class="_ _4"></span>ku lub p<span class="_ _0"></span>ó<span class="_ _4"></span>źniej.<span class="ff8">  </span></span></div><div class="t m0 x46 h30 y416 ffe fs0 fc0 sc0 ls0 ws0">Grupa nadal szacuje wpływ zmian na jej sprawozdanie finansowe. <span class="ff8"> </span></div><div class="t m0 x46 h30 y417 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y418 ff3 fs9 fc4 sc0 ls0 ws0">Zmiany MSSF 1, <span class="_ _0"></span>MSSF7, MSSF 9, MSSF 1<span class="_ _0"></span>0, MSR 7 </div><div class="t m0 x5f h2 y419 ff4 fs0 fc0 sc0 ls0 ws0">Zmiany <span class="_ _2e"> </span>wyłącznie <span class="_ _2e"> </span>porządkowe <span class="_ _2e"> </span>w <span class="_ _2e"> </span>ramach <span class="_ _2e"> </span>cyklu <span class="_ _2e"> </span>Annual <span class="_ _2e"> </span>Improvements, <span class="_ _2e"> </span>które <span class="_ _1d"> </span>obowiązują<span class="ff1"> <span class="_ _2e"> </span></span>dla <span class="_ _2e"> </span>okresów <span class="_ _2e"> </span>roc<span class="_ _4"></span>zny<span class="_ _0"></span>c<span class="_ _4"></span>h </div><div class="t m0 x5f h2 y41a ff4 fs0 fc0 sc0 ls0 ws0">rozpoczynających się 1 stycznia 202<span class="ff1">6 </span>roku lub później<span class="ff1"> </span>i nie będą miały wpływu na sprawozdania finansowe Grupy.<span class="ff1"> </span></div><div class="t m0 x5f h2 y41b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5f h2 y41c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y41d ff2 fs9 fc4 sc0 ls0 ws0">Nowy MSSF 18 <span class="_ _0"></span>„Prezentacja i ujawnieni<span class="_ _0"></span>a<span class="_ _4"></span> w <span class="_ _0"></span>s<span class="_ _4"></span>p<span class="_ _0"></span>rawozdaniach finansow<span class="_ _0"></span>y<span class="_ _4"></span>ch”<span class="ff3"> </span></div><div class="t m0 x5f h4a y41e fff fs0 fc0 sc0 ls0 ws0">Nowy standard zastąpi MSR 1 „Prezentacja sprawozdań finansowych”. MSSF 18 wprowadza m.in.:<span class="ff10"> </span></div><div class="t m0 x61 h30 y41f ff11 fs0 fc0 sc0 ls0 ws0">o<span class="ff8"> <span class="_ _41"> </span><span class="ffe">nową strukturę rachunku zysków i strat, </span> </span></div><div class="t m0 x61 h30 y420 ff11 fs0 fc0 sc0 ls0 ws0">o<span class="ff8"> <span class="_ _41"> </span><span class="ffe">zwiększone wymagania w zakresie agregacji i dezagregacji danych,</span> </span></div><div class="t m0 x61 h30 y421 ff11 fs0 fc0 sc0 ls0 ws0">o<span class="ff8"> <span class="_ _41"> </span><span class="ffe">wymogi <span class="_ _21"> </span>ujawniania <span class="_ _21"> </span>mi<span class="_ _4"></span>er<span class="_ _0"></span>n<span class="_ _4"></span>i<span class="_ _5"></span>ków <span class="_ _21"> </span>efektywności <span class="_ _21"> </span>określonych  pr<span class="_ _0"></span>ze<span class="_ _4"></span>z <span class="_ _21"> </span>kierownictwo <span class="_ _21"> </span>(management<span class="_ _4"></span><span class="ff8">-defined <span class="_ _21"> </span>perfor-</span></span></span></div><div class="t m0 x73 h30 y422 ff8 fs0 fc0 sc0 ls0 ws0">mance measures). </div><div class="t m0 x46 h30 y423 ff8 fs0 fc0 sc0 ls0 ws0">Standard <span class="ffe">obowiązuj</span>e <span class="ffe">dla okresów rocznych rozpoczynających się 1 stycznia 202</span>7 <span class="ffe">roku lub później.</span>  </div><div class="t m0 x46 h30 y424 ffe fs0 fc0 sc0 ls0 ws0">Grupa nadal szacuje wpływ nowego standardu na jej sprawozdanie finansowe<span class="ff8"> </span></div><div class="t m0 x46 h30 yc0 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x5f h2 y425 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y426 ff2 fs9 fc4 sc0 ls0 ws0">Nowy MSSF 19 <span class="_ _0"></span>„Jednostki zależne bez odpowi<span class="_ _0"></span>edzialności publicznej: <span class="_ _0"></span>ujawnienia”<span class="ff3"> </span></div><div class="t m0 x46 h4a y427 fff fs0 fc0 sc0 ls0 ws0">Standard <span class="_ _4"></span>ma <span class="_ _4"></span>zastosowanie <span class="_ _4"></span>dla <span class="_ _4"></span>jednostek <span class="_ _4"></span>zależnych <span class="_ _23"></span>be<span class="_ _0"></span>z<span class="_ _4"></span> <span class="_ _4"></span>odpowiedzialno<span class="_ _0"></span>śc<span class="_ _4"></span>i <span class="_ _4"></span>publicznej, <span class="_ _4"></span>w <span class="_ _4"></span>przypadku <span class="_ _4"></span>których <span class="_ _4"></span>ich <span class="_ _23"></span><span class="ff10">jed-</span></div><div class="t m0 x46 h4a y428 fff fs0 fc0 sc0 ls0 ws0">nostka <span class="_ _0"></span>dominująca przygotowuje <span class="_ _0"></span>skonsolidowane <span class="_ _0"></span>sprawozdanie fina<span class="_ _0"></span>ns<span class="_ _4"></span>owe <span class="_ _0"></span>wg MSSF<span class="ff10">. <span class="_ _0"></span>Nowy MSSF <span class="_ _0"></span>19 <span class="_ _0"></span>zwalnia z <span class="_ _0"></span><span class="fff">ujawnień </span></span></div><div class="t m0 x46 h30 y429 ff10 fs0 fc0 sc0 ls0 ws0">wymaganych <span class="_ _5"></span>przez i<span class="_ _0"></span>nne<span class="_ _4"></span> <span class="_ _0"></span>standardy<span class="fff">, a <span class="_ _0"></span>w ich <span class="_ _0"></span>miejsce wprowadza <span class="_ _0"></span>nową lis<span class="_ _0"></span>t<span class="_ _4"></span>ę. <span class="_ _0"></span><span class="ff8">Standard <span class="ffe">obowiązuj</span>e <span class="_ _0"></span><span class="ffe">dla okresów <span class="_ _0"></span>rocznych </span></span></span></div><div class="t m0 x46 h30 y42a ffe fs0 fc0 sc0 ls0 ws0">rozpoczynających się 1 stycznia 202<span class="ff8">7 </span>roku lub później.<span class="ff8">  </span></div><div class="t m0 x46 h49 y42b ff10 fs0 fc0 sc0 ls0 ws0">Nowy <span class="_ _4"></span>MSSF <span class="_ _4"></span>19 <span class="fff">nie <span class="_ _4"></span>będzie <span class="_ _4"></span>miał <span class="_ _4"></span>wpływu na <span class="_ _4"></span><span class="ffe">sprawozdania <span class="_ _4"></span>finansowe <span class="_ _4"></span>Grupy, ponieważ <span class="_ _4"></span>nie ma <span class="_ _4"></span>on <span class="_ _4"></span>zastosowania dla<span class="_ _4"></span> jed-</span></span></div><div class="t m0 x46 h30 y42c ff8 fs0 fc0 sc0 ls0 ws0">nostek publicznych.  </div><div class="t m0 x46 h4a y42d ff10 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y1e6 ffe fs0 fc0 sc0 ls0 ws0">Grupa zamierza wdrożyć powyższe regulacje w terminach przewidzianych do zastosowania przez standardy lub<span class="_ _4"></span><span class="ff8"> interpretacje. </span></div><div class="t m0 x1 h2 y42e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y42f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y430 ff3 fs9 fc4 sc0 ls1 ws0">13.1<span class="ls0"> S<span class="ff2">zacow<span class="_ _0"></span>a<span class="_ _4"></span>nie w<span class="_ _0"></span>artości godziwej oraz ważn<span class="_ _0"></span>e <span class="_ _4"></span>oszacowani<span class="_ _0"></span>a i założenia<span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y431 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3ff ff4 fs0 fc0 sc0 ls0 ws0">Sporządzenie <span class="_ _0"></span>sprawozdania <span class="_ _3"></span>fin<span class="_ _4"></span>ansowe<span class="_ _0"></span>go <span class="_ _0"></span>zgodnego <span class="_ _0"></span>z <span class="_ _0"></span>MSSF <span class="_ _0"></span>wymagało <span class="_ _0"></span>wykorzystania <span class="_ _0"></span>pewnych <span class="_ _0"></span>znaczących <span class="_ _3"></span>szacunków <span class="_ _0"></span>księgowych </div><div class="t m0 x1 h2 y432 ff4 fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _39"> </span>zastosowania <span class="_ _42"> </span>przez <span class="_ _39"> </span>Zarząd <span class="_ _42"> </span>własnych <span class="_ _39"> </span>osądów. <span class="_ _39"> </span>Obszary, <span class="_ _42"> </span>w <span class="_ _39"> </span>których <span class="_ _39"> </span>szacunki <span class="_ _39"> </span>i <span class="_ _42"> </span>osądy <span class="_ _39"> </span>są <span class="_ _39"> </span>istotne <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y433 ff1 fs0 fc0 sc0 ls0 ws0">dla zaprezentowanego sprawozdania finan<span class="_ _0"></span>sowe<span class="_ _4"></span><span class="ff4">go dotyczą:</span> </div><div class="t m0 x1 h2 y434 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h30 y435 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff1">rezerw <span class="_ _0"></span>na <span class="_ _0"></span>niewykorzystane <span class="_ _0"></span>urlopy <span class="_ _0"></span><span class="ff4">–<span class="ff1"> </span>ustal<span class="_ _0"></span>ane są <span class="_ _0"></span>na <span class="_ _0"></span>podstawie <span class="_ _0"></span>ilości n<span class="_ _0"></span>iewykorzystanych <span class="_ _0"></span>dni urlopow<span class="_ _0"></span>ych na <span class="_ _0"></span>dany <span class="_ _0"></span>dzień <span class="_ _0"></span>oraz </span></span></span></div><div class="t m0 x46 h2 y223 ff4 fs0 fc0 sc0 ls0 ws0">przeciętnego <span class="_ _23"></span>wynagrodzenia <span class="_ _24"></span>pracownika <span class="_ _23"></span>przypadającego <span class="_ _24"></span>na <span class="_ _24"></span>jeden <span class="_ _23"></span>dzień, <span class="_ _24"></span>powiększonego <span class="_ _24"></span>o <span class="_ _24"></span>składki <span class="_ _24"></span>na <span class="_ _23"></span>ubezpieczenia </div><div class="t m0 x46 h2 y285 ff4 fs0 fc0 sc0 ls0 ws0">społeczne pracodawcy;<span class="ff1"> </span></div><div class="t m0 xa h30 y436 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff4">Wysokość <span class="_ _21"> </span>stawek  amortyzacyjny<span class="_ _0"></span>c<span class="_ _4"></span>h <span class="_ _21"> </span>ustalana  jest <span class="_ _21"> </span>na  podstawie  przewi<span class="_ _0"></span>d<span class="_ _4"></span>ywanego <span class="_ _21"> </span>okresu  ekonomicznej <span class="_ _21"> </span>użyteczności </span></span></div><div class="t m0 x46 h2 y437 ff4 fs0 fc0 sc0 ls0 ws0">składników <span class="_ _0"></span>rzeczowego majątku <span class="_ _0"></span>trwałego oraz<span class="_ _0"></span> wartości <span class="_ _5"></span>niemate<span class="_ _0"></span>rial<span class="_ _4"></span>nych<span class="_ _0"></span>. Jednostki G<span class="_ _0"></span>rupy corocznie <span class="_ _0"></span>dokonują weryfikacji </div><div class="t m0 x46 h2 y438 ff4 fs0 fc0 sc0 ls0 ws0">przyjętych <span class="_ _25"> </span>okresów <span class="_ _24"></span>ekonomicznej <span class="_ _25"> </span>użyteczności <span class="_ _25"> </span>na <span class="_ _24"> </span>po<span class="_ _4"></span>dstawie <span class="_ _24"> </span>bieżących <span class="_ _25"> </span>szacunków. <span class="_ _25"> </span>Stosowane <span class="_ _24"> </span>przez <span class="_ _25"> </span>Spółkę <span class="_ _25"> </span>zasady </div><div class="t m0 x46 h2 ya5 ff4 fs0 fc0 sc0 ls0 ws0">amortyzacji zostały przedstawione we wprowadzeniu do sprawozdania finan<span class="_ _5"></span>sowego.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 xa h30 y439 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff4">oszacowań <span class="_ _0"></span>związanych z <span class="_ _0"></span>ustaleniem aktywów <span class="_ _0"></span>z tytułu podatku <span class="_ _0"></span>odroc<span class="_ _4"></span>zonego <span class="_ _0"></span>zgodnie z <span class="_ _0"></span>MSR<span class="_ _4"></span> <span class="_ _0"></span>12 <span class="ff1">- </span>podstawę <span class="_ _0"></span>u<span class="_ _4"></span>twor<span class="_ _0"></span>zon<span class="_ _4"></span>ego </span></span></div><div class="t m0 x46 h2 y43a ff4 fs0 fc0 sc0 ls0 ws0">aktywa <span class="_ _24"></span>z <span class="_ _25"> </span>tytułu <span class="_ _24"></span>podatku <span class="_ _24"> </span>odro<span class="_ _4"></span>czonego <span class="_ _24"></span>stanowią <span class="_ _24"></span>między <span class="_ _25"> </span>innymi <span class="_ _24"> </span>straty <span class="_ _25"> </span>podatkowe <span class="_ _24"></span>z <span class="_ _24"> </span>przyj<span class="_ _4"></span>ęty<span class="_ _0"></span>c<span class="_ _4"></span>h <span class="_ _24"></span>przez <span class="_ _24"> </span>Gr<span class="_ _4"></span>upę<span class="_ _0"></span> <span class="_ _25"> </span>prognoz </div><div class="t m0 x46 h2 y43b ff4 fs0 fc0 sc0 ls0 ws0">wynika <span class="_ _23"></span>możliwość <span class="_ _4"></span>wykorzystania <span class="_ _23"></span>t<span class="_ _5"></span>ych <span class="_ _23"></span>kwot <span class="_ _4"></span>z <span class="_ _23"></span>uwagi <span class="_ _4"></span>n<span class="_ _4"></span>a <span class="_ _4"></span>dużą <span class="_ _23"></span>zmienność <span class="_ _23"></span>koniu<span class="_ _0"></span>nk<span class="_ _4"></span>tu<span class="_ _0"></span>r<span class="_ _4"></span>y, <span class="_ _4"></span>może <span class="_ _23"></span>wystąpić <span class="_ _23"></span>sytu<span class="_ _0"></span>acja, <span class="_ _23"></span>w <span class="_ _23"></span>której </div></div></div><div class="pi" ></div></div><div id="pf1c" class="pf w4 ha" ><div class="pc pc1c w4 ha"><img class="bi x2 y21 w5 hb" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA/wAAAYWCAIAAACRJDXvAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzdf3RU5YHw8SdpZKwQxgoUCFOLGrVZJC+LGlTkRc3K2+qCu55DNct5pbuFc7pvKbW0FWxtAz3LKm7ltBS3dkl7xF0aiy/0GAvuCwTl4C/GyEEi5kUG4fUM+ANSHAP4DtrJ+8ftm04nASMEjPj5/JV75947NzfJOd9788y9Re3t7YePvPfWO4fCaWf4wLMDAAB84pWEEN565/B53158+n1v7Uvv8gMGAIBihwAAAEQ/AAAg+gEAANEPAACIfgAAQPQDAAAfUsmJrl9clDin/1XliRDCX4+6MJo5qP9Z+945HH39TCr9+4PvNqffeiNzaF/bYUccAAA+HtE/MjFo/Bc+f9Poi/5qxPnHXrLmykvyJ+uffel3W3Y8k0rv3p9x9AEAoNdFf98+Z9w0+qLZN15Vee7g43u/misviU4D3nj74PzHnvrNppdd/gcAgJOqqL29fff+zHnf/tmxlxs+MH7b2Mp5N4/v8T2of/al7/3PJ07GhX9P5AUAgNCdK/19+5zxz5OvnTmh6iTtQXTt/+SlPwAAfMJ9wN17xl6YSP3L109e8een/677vvHTKRNKiov8VAAA4FREf0lx0Q9vGvfUXV8Zcna/U7Y3MydUvTBv2qDSs/xgAADg5EZ/SXHR49+pORkj+D9Q5bmD31o8a+yFCT8bAAA4WdEfFf8H3ovzpHrqrq/ofgAA6BElvbD4O7r/6n968Okd6WMsMzIxaNr4v7zmC5+vPHfwG28ffKJl938807zmpVffz7X70QIAQKTwlp0/vGncRzKq52gqv/+L5vS+Lk5Wiovuq7m+y08Yb33tzZt+unz3/oxbdgIAQCgY3vN3V4zoVcUfQljz3Sl9+5zRef7j36k52j2FKs8dvOu+b/g0MAAAFEZ/3z5n3FdzfW/bvyFn91vyDzcWzPy7K0Z84ACkX//j3/TUPmSz2dbW1tbWVr8uAAB8HP1pTP+Sf7jxVN6ds/tqrrwk/7ldJcVFy/7xbz9wrRP8WEI2m33llVe2bdu2ffv2dPpPnyuIx+M33HDD2LFjY7GY3x4AAD5O0T8yMajmykt64f698fbBn69/Yd87hzvmJM7pf7LftLm5edGiRV2+lMlk6uvr6+vra2pqrrvuOr9AAAB8bKL/zr8e29v2bNGa5PLky53v3nNV+Um8lWcul1u+fHljY+MHLllfX79ly5bbb7+9uLjYrxEAAL09+kuKi3rPZf6tr7155yPrN/zv1w4dee8Uv3U2m73//vtbWlq6uXxLS8tPfvKTWbNm+TUCAKC3R3+spKSnNrdoTfJ/Ne+Mkn34wPhflA08/7OfmT7+LyvPHXzsFaNhPD9f/8K+tsPHXrI5/dZJOha//e1vOxd/dXX1iBEjysrKXnzxxY0bN+aP74+6f/369cb5AADQmxW1t7fve+fwoP4neoPLddte/dKP67t8KlZJcdHXrrv0Z//9i12uWP/sS/c3Nm3auaebT9Tq2+eMg0tm9/iBaG1tnTNnTv6ceDxeW1tbWlpasNjdd9+dyWTyZy5cuLBgMQAAON2iv3blhh89uvHYy4y9MPHUXV/pmNz62psLVj3z6OZXjmMYz6+/9jcfOB7pjbcPfqibES1cuDD/Mn8ikZg1a1aXKZ9KpRYsWBB9XVVVdfPNNw8YMMBvEgAAvVYPDOzpTvGHEJ7eka5duWHezeNrV2546OmtHbfgPA7Tf7Xq2orhx276r/7ysVXfrunmBlOpVMHAnhkzZhzt4n15efmkSZM2b948ZcqU8vJyv0MAAPRyJ3qlf+trb/6XHyw59fs9MjFozXenHK37v/Hv/7l4XVP70ru6ubWHH344/449VVVV06dP75H9zOVyr7/++ubNmw8dOjRixIiRI0fmv5rNZvfv359Op3ft2tW3b9/hw4eXlZWdvP8bRDuTTqe3bt1aWVlZXl7ufxQAAJ8EJ3ql/3889HiX8weVntU3dsbJ2++2/3vk6vkPfn/S1X8/blT+/Ja9+6f/6nd7DrQNHxjv/tb27t2bP3nttdce315t2rSprq6uY3Lu3Lm/+c1vOv6H0NjYuGTJko7+fvLJJ+vr6ztvJJFIzJgxoyDH809CCs5JCj6NMG3atDFjxoQQlixZkkwmO+bPnDlz7dq1HTsTvXSMUUwAAIj+EEKof/alzvfRj/x0yoSP5DagFWUD8z850E0FY3t6atBOXV1dwd1+/njG0ta2cOHCLl8KIaTT6Tlz5vT4w7+6fNxYOp2eN2/enXfe6ZI/AIDo79rdv3v6NDgEbW1t+ZPxeBf/IsjlcgcOHDjGRvr16xeLxTondf5kVVVVtKljFP+fTqjq6wcNGlQwHOhkyGQyd99997333uspYwAAor8Lzel9p8EhOHLkSP7kxRdf3HmZAwcOFNzQs0DHoJouJRKJjlOLJ598snPxJxKJzjOXLl06f/78zucSJygejxfccjSTyTz//PPH2H8AAD6h0b9u26un5REpuPDfTWedddbRCnvq1KnRBftcLpfNZgvG8ScSieguQNlsds2aNQ0NDfktvmbNmokTJ/bUt9Zxg9FUKrVs2bL804y6urpRo0b1+AkGAAC9wfGP6Hh5z/7T4xB85jOfyZ/s/FDe7igrK+s8s6Ki4t577+0YolNcXLx///6CU4La2troIwSxWGzixIkzZ87MX2DHjh099W3W1NRMnz49GrtfXl5eW1tbsMDBgwf9PQAAnJaO/0r/pp17TpPznuLighEv2Wy24Jp3nz59ohH5HfJvjBNC6Nevi5uHXnjhhQUD5QvG8IwfP75glYsuuujEz0C6dPnllxfMqa6uzr9RaSqV8nFeAADR/2fKB59z2hyFiy++OD/it2zZUjDAvbS0NP8umalUqiD6uxwY89nPfrZgzq5du/InR48eXbBALBarqKjIb/3W1tYTb/F4PN75vpyXXXZZfvS/9dZb/h4AAE5Lxz+85wtDT5+rwhdccEH+5COPPJLL5Y6x/LJly/InE4lE1+dFH3Trz3fffbf3HIS+ffv6ewAAEP1/5tqK4afNURg7dmz+ZCaTWbVq1dEWbm1tLRilM2XKlG6+0XnnnZc/2dTUVLBANpstGNLT+TL/9u3b8ycLnizW5UeKM5lMa2trwcyCdxf9AACiv9CQs/uVFBedHkchFovV1NTkz2loaHjsscc6L5nNZpcuXZo/J5FIdP9hXgX/E2hsbCz4l8KWLVvyJysqKros+PzJ3bt35092+ZHiEMKLL76YP5nL5fLH9oSeeyQZAAC9zQndp//LVX/x6+e2dfnSM6muHz71kTymtzuuueaa1atX5/d0Q0PDoUOHxo0bN3To0OLi4tbW1rVr1xaEcgjhi1/8YvffZeDAgQUfGr7jjjsmT558+eWXHzp06OGHHy74qMCFF14YfVFVVZX/0sMPP/zlL3+5uLg4lUpt2LAhf5UuP1IcQqivr9+5c2fHLTsfeOCB/Ffj8XjBXYwAABD9IYQw+8arjhb9i9c1LV5XOHZl+MB4r43+4uLiqVOnLlq0KH9mY2NjVPldPjwrauXOd8U5hlgsNnny5Lq6uo45mUymrq7ukUceKbh+H238xhtvjL4eMmRIwY41NTWVlpYW7FU8Hj/GvfaTyWQymez8cK4QwuTJkz2RFwDgdHVCnVd57uCxFya6v/xtYyt787EYOXLk7Nmzu3ypy+KvqKiYP3/+h23lMWPGdB6007nCQwjf+ta3OjY+YcKEeDxesErnvZo6deoH7kCXZxcf6tQFAIBPUPSHEP71ti91c2R/SXHRvJvHH/cbvfH2qXh0VHl5+cKFC492N558kyZNuv3224/vEbZf//rXC+7637nCZ86cOWzYsI45sVjsa1/72rE3W1VV1fEgsO6rqKiora11mR8AQPQfVeW5gx//Tk13uv97E68+kTdannz51ByR0tLSH/zgB9XV1UdL/3g8Pm3atIkTJx53KMdisenTp8+cObPg4n1Hu8+fP79zvkcnJF2eLUQnCflPEuhs9uzZnf/DUF1dffvtt3e+hT8AAKeTovb29n3vHB7U/6wT2cq6ba9+6cf17+faj7bAD28adyKX+UMIV//Tg0/d9ZVTfHSy2ez+/fvT6fTWrVsrKytDCIlEIv8C/InL5XIHDhyInoY7ePDg7vR3Nps9ePDg3r17Dx8+XF5e3qdPny7XWrJkSf5nf++5554BAwa0tbW9+eab7777bllZmefvAgB8QpT0yFb+asT5j3+nZvqvVu3eXzhevKS46HsTrz7B4g8hbPk/b576oxOLxYYNGzZs2LCCB/T2oOLi4gEDBnyo/o7FYrFY7PiSvbS01HV9AIBPYvQfPvJej3T/rvu+EUKof/al/3im+eW9+68qT5QPPufEcz+EULtyw6Ge2EkAAPiERn97CLUrN/RInYcQaq68pMfvy3nf48/5UQEAwPEp7v1V7TI/AAD0QPQfOvLelJ//thfu3xtvH/znx57ycwIAgBON/hDCr5/btm7bq71t/yb8y7Jj3BQIAAD4ENEfQvjSj+tPzTOwuukb//6fzel9fkgAAHAi/uyWne/n2ivv+re3Fs/qDXu2bturi9c1+Qkdt2uvvTZ6tkCkX79+jgkAgOgPIYR9bYcrv/+LNd+dMuTsj7IRo6d9+fGciPLy8vLycscBAIDizrOa0/sq7/q3j3CcT/2zLx37+b4AAED3fWru3LlvH87+dE0yf+7hI+899PTW/3bJ+YPjp/p6f+3KDTOXreky+Of+7X89SW/a1tb20EMP9enTZ/DgwalUasWKFfF4/JxzzkmlUg8++OD+/fsHDhx41llnhRCWLFkSvRStEo/HV6xYsXnz5kwmM3DgwFgslr/Z9evX79q167zzzsvlcslkcvny5e+++25ZWVlJSUn0Ljt27Ghvbx88eHCXe5XNZh9//PFVq1b169dv0KBBRUVF69evX7du3aWXXhrtSSaT+cMf/rBixYq9e/d+6lOfOvvss4uKikIIra2ty5YtGzJkSP/+/aP9jFbpWD2bzb7wwgu//OUvP/3pTw8aNKikpCR6aceOHWeeeebZZ5+9c+fOFStWXHrppblcrq6ubseOHZdccom/FgCAj6nio72wr+3wpbV1tSs3nLJdeePtg1f/04M/enTjqT8KpaWlIYSlS5e2tbU98MAD27dvP//885csWbJgwYK2trYNGzbMmTPnscceCyEkk8nW1tYQwpEjR6Kvk8lkMpmsr6+fN29eLpfL3+zOnTt37tyZzWbvuOOOurq6EEJ9ff2MGTP27NkTrdjU1LRo0aJUKtV5l5qbm2fMmNHQ0BBCWLRo0R133JHL5Xbu3JlM/vH0LJlM7ty5M9rOhg0bFixY8Oqrf7z5Ur9+/ZLJ5ObNm0MIzz//fMc+r169uq2trbW1dcaMGXV1daWlpXV1dTNmzGhra4u23NTUtGDBgm3btkWbDSEsX748mUyOGzfOnwoAwGkY/SGE93PtP3p0Y+X3f3EKhvosWpMs/+79T+9If1QH4uabb85kMvPmzctkMlOnTj106FAymZw0aVJtbe29995bXV3d0NBQ0PQdqqqqJk2alMlkOrI73yuvvJLJZObOnTtr1qzFixfH4/HVq1dHL02ePDmE8Nprr3Vea+XKlYlEYvHixbNmzZo7d+7RNh658847QwgtLS3RZCwWq6ioiKJ/48aNIYQXX3yxra0tk8lcf/31a9euDSFEW77nnnuiE4Noxfnz54cQnnvuuY4Tj8bGxtmzZw8bNsyfCgDA6Rn9fyy/9L7PfeunU37+25OU/ovWJM/79s++uWzNR/vY3QEDBlRXV2cymYqKipEjRz755JMhhGuuuSaEUFxcHF3q3rZtW5frbt++vaGhoaqqqssPzkb5HnVzLBYbP358Mpl8//33QwjR5f/LL7+8YJW2trZ0Oj1u3LhovNCwYcMSicQTTzxxtJ2/++67O/Y2MmrUqHQ6nUql0ul0RUXFxo0bd+/eHUIYPnx4Y2NjdXV1tOUBAwYkEomOk5D7778/Ho/feuut0eTSpUurq6t9GhgA4PSP/hDC+7n2Xz+3rcfTv3blhn7TF3xz2Zrd+zO94Vhcf/31IYRbbrkliuMQwpEjR6KXfv/734cQzjnnnI6FDxw4EEKIBvpnMpkQQkcr57d7COHiiy9Op//0H4xDhw5FJxIhhIqKihDCqlWrClbs06dPx5IdmxoyZMjR9jyTyVRXV0eDlCLRicSyZcsSicSkSZPS6fTKlSsrKipKS0vj8fjevXvzt1xWVhZ93dLSMn78+I7tlJWVNTU1Rd8FAACnefTnp//Qb/6k8vu/qF25Yetrbx7fW9Y/+9KN99Wf8ffzf/Toxo/26n6XzjzzzBDCRRddFEJYuXJlNpttbW1du3ZtPB4fNmxYPB7ftWtXLpdramrqWCyRSMTj8SVLlnRsJJfLtbW1tbS0DBky5LLLLgshrF+/PpfLpVKppqam6urqKPpvueWWRCLR2NiY/f+i1WOxWFVV1YYNG1KpVC6X27RpUyaTGT169AUXXBBCaG1t3bNnTwjhiiuuiJavqqpqbGyMBu5HorhPp9OjR4/+3Oc+F0JIp9PRWc348eNbWlqam5tDCNGWo/nRdhoaGjoqf/r06ZlMJv/7AgDg46jkONZpTu9rTu/70aMb+/Y5Y9TnB39+QHzMBcMGlZ5Vc2UXN3h54+2DT7TsDiH8bsuOZ1LpE7moX//sSx9q+S73p5tisdikSZMaGho6Pjg7bdq0qJgbGhoaGxtDCBUVFdEgmbKyssrKyrq6uk2bNo0ZMyaEsGrVqugzuBUVFeeff34ikaivr6+vr4/OEMaNGxdd+587d240JxaLLVy4sK2trba2Nnq7G264Yfv27QsWLOjI8WHDhvXv37++vn7OnDnRzOHDh7/88sshhFtvvTWZTC5evLhj9Y5dHT16dCwWSyQS6XQ6OkWZMGHC5s2bFy1aFC2WSCQuuuiiaBz/bbfdtn379oULF06YMCE6c5g2bVpdXd369euvu+46fy0AAB9TRe3t7bv3Z8779s96drt9+5zxkV/Fb19614daPpvNbtmyZdSoUR133sxms2vWrBk+fPiIESOia/MhhD179mzevLmioiIa7L5p06YBAwaUl5dv2rQphBBFf2tr6zPPPHPVVVcNGDAgWiua07FWa2trdNOeRCIxdOjQ9957b8aMGffcc0/H8pFUKtXS0pK/nWgnQwjRfkbbGTNmTCqVam1tzd/5PXv2rF69+qtf/WpxcXFzc/Pu3bsnTpzYseXouxg9enT0YYNo9TFjxuzZsyedTg8dOvT111+Pvpf87wsAANHfu3zY6P8INTc3P/fcc9OnT/cbCQBAjytxCHqDkSNHjhw50nEAAOBkKHYIAABA9AMAAKIfAAAQ/QAAgOgHAAB6XkkI4Q+5XM0VIxwLAAA4LRW1t7c7CgAAcBozvAcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAANHvEAAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAEP0OAQAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0e8QAACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AXy0u/0AAA8USURBVABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AAAQ/Q4BAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfuD/tWPHJAAAIBQFEexfxhDWcreAIHej458eAgCIfgAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPpNAAAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AABA9AMAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AACIfgAAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQBA9JsAAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AAIDoBwAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAABEPwAAIPoBAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAANEPAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwAAoh8AAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAgOgHAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AAAg+gEAQPQDAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAKIfAAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAARD8AACD6AQAA0Q8AAIh+AABA9AMAAKIfAAAQ/QAAIPoBAADRDwAAiH4AAED0AwAAoh8AABD9AACA6AcAAEQ/AACIfgAAQPQDAACiHwAAuJQmAACAT6J6XXz6AQDgOdEPAACiHwAAEP0AAIDoBwAARD8AACD6AQAA0Q8AAIh+AAAQ/QAAgOgHAABEPwAAIPoBAADRDwAAiH4AAED0AwCA6AcAAEQ/AAAg+gEAANEPAACIfgAAQPQDAACiHwAAEP0AACD6AQAA0Q8AAIh+AADgzgAUy5l7Xwc2zQAAAABJRU5ErkJggg=="/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">28<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x46 h2 y10f ff4 fs0 fc0 sc0 ls0 ws0">rzeczywiste <span class="_ _23"></span>wyniki <span class="_ _24"> </span>i <span class="_ _25"> </span>dochód <span class="_ _23"></span>mogą <span class="_ _24"> </span>różnić <span class="_ _24"></span>się <span class="_ _24"> </span>od <span class="_ _25"> </span>planowa<span class="_ _0"></span>nych. <span class="_ _24"> </span>Grupa <span class="_ _24"></span>rozpoznaje <span class="_ _24"></span>składnik <span class="_ _24"> </span>aktywów <span class="_ _24"></span>z <span class="_ _24"> </span>tytułu <span class="_ _24"></span>podatku </div><div class="t m0 x46 h2 y1f7 ff4 fs0 fc0 sc0 ls0 ws0">odroczonego <span class="_ _2e"> </span>bazując <span class="_ _2e"> </span>na <span class="_ _2e"> </span>założeniu, <span class="_ _2e"> </span>że <span class="_ _2e"> </span>w <span class="_ _2e"> </span>przyszłości <span class="_ _2e"> </span>zostanie <span class="_ _2e"> </span>osiągnięty <span class="_ _2e"> </span>zysk <span class="_ _2e"> </span>podatkowy <span class="_ _2e"> </span>pozwalający <span class="_ _2e"> </span>na <span class="_ _2e"> </span>jego </div><div class="t m0 x46 h2 y1f8 ff1 fs0 fc0 sc0 ls0 ws0">wykorzystanie. <span class="_ _4"></span>Pogorszenie <span class="_ _4"></span>uz<span class="_ _4"></span>yskiwanych <span class="_ _4"></span><span class="ff4">wyników <span class="_ _4"></span>podatkowych <span class="_ _23"></span>w <span class="_ _4"></span>przyszłości <span class="_ _4"></span>mogłoby <span class="_ _23"></span>spow<span class="_ _0"></span>odować, <span class="_ _23"></span>że <span class="_ _4"></span>założenie <span class="_ _23"></span>to<span class="_ _0"></span> </span></div><div class="t m0 x46 h2 y1f9 ff4 fs0 fc0 sc0 ls0 ws0">stałoby się <span class="_ _4"></span>nieuzasadnione. Podstawa <span class="_ _4"></span>utworzenia aktywa <span class="_ _4"></span>z <span class="_ _4"></span>tyt<span class="_ _0"></span>ułu <span class="_ _4"></span>podatku odroczonego <span class="_ _4"></span>została <span class="_ _4"></span>przedstaw<span class="_ _0"></span>iona <span class="_ _23"></span><span class="ff1">w nocie </span></div><div class="t m0 x46 h2 y1fa ff1 fs0 fc0 sc0 ls0 ws0">7 niniejszego skonsolidowanego sprawozdania finansowego </div><div class="t m0 xa h30 y1fb ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff4">Gru<span class="_ _0"></span>pa <span class="_ _2e"> </span>przeprowadza <span class="_ _2e"> </span>testy <span class="_ _2e"> </span>na <span class="_ _2e"> </span>utratę <span class="_ _2e"> </span>wartości <span class="_ _2e"> </span>firmy <span class="_ _2e"> </span>oraz <span class="_ _2d"> </span>innych <span class="_ _2e"> </span>wartości <span class="_ _2e"> </span>o <span class="_ _2e"> </span>nieokreślonym <span class="_ _2e"> </span>okresie <span class="_ _2e"> </span>użytkowan<span class="_ _0"></span>i<span class="_ _4"></span>a </span></span></div><div class="t m0 x46 h2 y1fc ff4 fs0 fc0 sc0 ls0 ws0">przynajmniej <span class="_ _25"> </span>raz <span class="_ _25"> </span>do <span class="_ _25"> </span>roku. <span class="_ _25"> </span>Wymaga <span class="_ _25"> </span>to <span class="_ _25"> </span>oszacowania <span class="_ _24"> </span>wartoś<span class="_ _4"></span>ci <span class="_ _25"> </span>użyt<span class="_ _0"></span>kowej <span class="_ _25"> </span>ośrodka <span class="_ _25"> </span>wypracowującego <span class="_ _25"> </span>środki <span class="_ _25"> </span>pieniężne, <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x46 h2 y1fd ff4 fs0 fc0 sc0 ls0 ws0">do <span class="_ _4"></span>którego <span class="_ _4"></span>alokowana <span class="_ _4"></span>jest <span class="_ _4"></span>wartość <span class="_ _4"></span>firmy<span class="_ _4"></span>. Osz<span class="_ _4"></span>acowanie<span class="_ _0"></span> <span class="_ _23"></span>wartości <span class="_ _4"></span>użytk<span class="_ _0"></span>owej <span class="_ _4"></span>polega <span class="_ _4"></span>na <span class="_ _23"></span>u<span class="_ _0"></span>stal<span class="_ _4"></span>eniu<span class="_ _0"></span> <span class="_ _23"></span>przyszłych <span class="_ _4"></span>przepływów </div><div class="t m0 x46 h2 y142 ff4 fs0 fc0 sc0 ls0 ws0">pieniężnych <span class="_ _25"> </span>ge<span class="_ _4"></span>nerowanych<span class="_ _0"></span> <span class="_ _21"> </span>pr<span class="_ _4"></span>zez <span class="_ _25"> </span>ośrodek <span class="_ _21"> </span>wypracowujący <span class="_ _21"> </span>środki <span class="_ _21"> </span>pien<span class="_ _0"></span>i<span class="_ _4"></span>ężne <span class="_ _25"> </span>na <span class="_ _21"> </span>podstawie <span class="_ _21"> </span>planów <span class="_ _21"> </span>finansowy<span class="_ _0"></span>c<span class="_ _4"></span>h <span class="_ _25"> </span>oraz </div><div class="t m0 x46 h2 y1fe ff4 fs0 fc0 sc0 ls0 ws0">ustalenia <span class="_ _0"></span>stopy <span class="_ _0"></span>dysko<span class="_ _4"></span>nt<span class="_ _0"></span>ow<span class="_ _4"></span>ej <span class="_ _0"></span>do <span class="_ _0"></span>zastosowania <span class="_ _5"></span>w <span class="_ _0"></span>celu obliczenia <span class="_ _0"></span>bieżącej <span class="_ _0"></span>wartości tych<span class="_ _0"></span> przepływów. <span class="_ _0"></span>Według <span class="_ _0"></span>tego <span class="_ _0"></span>sam<span class="_ _4"></span>ego </div><div class="t m0 x46 h2 y1ff ff4 fs0 fc0 sc0 ls0 ws0">podejścia Grupa przeprowadza również te<span class="_ _0"></span>sty na utratę wartości niematerialnych o określonym okresie użytkowania oraz </div><div class="t m0 x46 h2 y200 ff4 fs0 fc0 sc0 ls0 ws0">środków <span class="_ _25"> </span>trwałych, <span class="_ _21"> </span>przy <span class="_ _25"> </span>czym<span class="_ _4"></span> <span class="_ _25"> </span>testy <span class="_ _25"> </span>są <span class="_ _21"> </span>przeprowadzane <span class="_ _21"> </span>tylko <span class="_ _25"> </span>w <span class="_ _21"> </span>przypadku <span class="_ _25"> </span>wystąpienia <span class="_ _21"> </span>przesłanek <span class="_ _25"> </span>wskaz<span class="_ _4"></span>ujących <span class="_ _25"> </span>na </div><div class="t m0 x46 h2 y201 ff4 fs0 fc0 sc0 ls0 ws0">możliwą <span class="_ _4"></span>utratę <span class="_ _23"></span>wartości. <span class="_ _4"></span>Przesłankami <span class="_ _23"></span>tak<span class="_ _5"></span>imi <span class="_ _4"></span>m<span class="_ _4"></span>ogą <span class="_ _4"></span>być <span class="_ _4"></span>np<span class="_ _4"></span>. <span class="_ _4"></span>długotrwałe <span class="_ _4"></span>ni<span class="_ _4"></span>ekorzy<span class="_ _0"></span>st<span class="_ _4"></span>ne <span class="_ _4"></span>zmiany <span class="_ _23"></span>o <span class="_ _4"></span>charakterze <span class="_ _4"></span>rynkowym </div><div class="t m0 x46 h2 y202 ff4 fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _4"></span>straty <span class="_ _23"></span>pon<span class="_ _0"></span>os<span class="_ _4"></span>zone <span class="_ _4"></span>przez <span class="_ _4"></span>d<span class="_ _4"></span>aną <span class="_ _4"></span>jednostkę. <span class="_ _4"></span>W <span class="_ _4"></span>przypadku <span class="_ _23"></span>jednostki <span class="_ _4"></span>dominującej <span class="_ _4"></span>przesł<span class="_ _4"></span>anką <span class="_ _4"></span>może <span class="_ _23"></span>być <span class="_ _4"></span>występujący <span class="_ _4"></span>w </div><div class="t m0 x46 h2 y203 ff4 fs0 fc0 sc0 ls0 ws0">dłuższym <span class="_ _2d"> </span>okresie <span class="_ _2d"> </span>poziom <span class="_ _2d"> </span>kapitalizacji <span class="_ _2d"> </span>giełdowej <span class="_ _2e"> </span>nie  pokr<span class="_ _4"></span>ywają<span class="_ _0"></span>c<span class="_ _4"></span>y <span class="_ _2d"> </span>wartości <span class="_ _2d"> </span>bilansowej <span class="_ _2d"> </span>aktywów <span class="_ _2d"> </span>netto <span class="_ _2d"> </span>spółki.8 <span class="_ _2d"> </span>W </div><div class="t m0 x46 h2 y32f ff4 fs0 fc0 sc0 ls0 ws0">przypadku  testów <span class="_ _2d"> </span>na  utratę <span class="_ _2d"> </span>wartości  aktywów  trwałych, <span class="_ _2d"> </span>może  być <span class="_ _2d"> </span>stosowana  metoda <span class="_ _2d"> </span>dyskon<span class="_ _0"></span>tow<span class="_ _4"></span>ania<span class="_ _0"></span> <span class="_ _2d"> </span>przyszłych </div><div class="t m0 x46 h2 y330 ff4 fs0 fc0 sc0 ls0 ws0">przepływów <span class="_ _21"> </span>pieniężny<span class="_ _0"></span>c<span class="_ _4"></span>h <span class="_ _21"> </span>danego <span class="_ _25"> </span>ośrodka <span class="_ _21"> </span>generującego <span class="_ _21"> </span>przepływy <span class="_ _21"> </span>pieniężne. <span class="_ _21"> </span>W <span class="_ _21"> </span>przypadku <span class="_ _25"> </span>stosowania <span class="_ _21"> </span>tej <span class="_ _21"> </span>metody </div><div class="t m0 x46 h2 y34c ff4 fs0 fc0 sc0 ls0 ws0">wymagane <span class="_ _0"></span>jest stosowanie <span class="_ _0"></span>założeń bizne<span class="_ _0"></span>so<span class="_ _4"></span>wych<span class="_ _5"></span> oraz <span class="_ _0"></span>zmiennych t<span class="_ _0"></span>akich jak <span class="_ _0"></span>koszt kapitału <span class="_ _0"></span>oraz rezydual<span class="_ _0"></span>na stopa <span class="_ _0"></span>wzrostu,<span class="_ _4"></span> </div><div class="t m0 x46 h2 y34d ff4 fs0 fc0 sc0 ls0 ws0">których <span class="_ _0"></span>wielkość oraz zmienn<span class="_ _0"></span>ość<span class="_ _4"></span> <span class="_ _0"></span>w przyszłości <span class="_ _0"></span>jest określan<span class="_ _0"></span>a na <span class="_ _0"></span>podstawie subiektywnej <span class="_ _0"></span>oc<span class="_ _4"></span>en<span class="_ _0"></span>y Zarządu. Ocena <span class="_ _0"></span>ta oparta </div><div class="t m0 x46 h2 y34e ff4 fs0 fc0 sc0 ls0 ws0">jest <span class="_ _2e"> </span>zarówno <span class="_ _2e"> </span>na <span class="_ _2e"> </span>wewnętrznyc<span class="_ _4"></span>h <span class="_ _2e"> </span>źródłach <span class="_ _2e"> </span>wiedzy <span class="_ _2e"> </span>(budżety <span class="_ _2e"> </span>jednostek, <span class="_ _2e"> </span>prognozy <span class="_ _2e"> </span>rentowności), <span class="_ _1d"> </span>jak <span class="_ _2e"> </span>i <span class="_ _2e"> </span>na <span class="_ _2e"> </span>źródłach </div><div class="t m0 x46 h2 y34f ff4 fs0 fc0 sc0 ls0 ws0">zewnętrznych <span class="_ _21"> </span>(ogólnodostępne  dane <span class="_ _21"> </span>makro<span class="_ _4"></span><span class="ff1">- <span class="_ _21"> </span></span>i  mikroekon<span class="_ _0"></span>om<span class="_ _4"></span>iczne). <span class="_ _21"> </span>Podstawa  dokonan<span class="_ _0"></span>y<span class="_ _4"></span>ch <span class="_ _21"> </span>szacunków  dotyczących </div><div class="t m0 x46 h2 y350 ff4 fs0 fc0 sc0 ls0 ws0">wyceny wartości firmy zawarta została w nocie 2.<span class="ff1"> </span></div><div class="t m0 xa h30 y351 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff4">odpisów <span class="_ _23"></span>wartości <span class="_ _25"> </span>firmy <span class="_ _25"> </span>–<span class="ff1"> <span class="_ _23"></span></span>sz<span class="_ _4"></span>a<span class="_ _0"></span>cowane <span class="_ _25"> </span>są <span class="_ _24"></span>na <span class="_ _25"> </span>podstaw<span class="_ _0"></span>ie <span class="_ _25"> </span>założeń <span class="_ _24"> </span>zarządu <span class="_ _25"> </span>doty<span class="_ _0"></span>c<span class="_ _4"></span>zących <span class="_ _24"></span>ustalenia <span class="_ _24"> </span>war<span class="_ _4"></span>tości <span class="_ _24"></span>odzyskiwalnej. </span></span></div><div class="t m0 x46 h2 y352 ff4 fs0 fc0 sc0 ls0 ws0">Grupa <span class="_ _0"></span>ujawnia <span class="_ _0"></span>główne prze<span class="_ _0"></span>sł<span class="_ _4"></span>anki <span class="_ _0"></span>wskazujące <span class="_ _0"></span>na ut<span class="_ _5"></span>ratę <span class="_ _0"></span>wartośc<span class="_ _4"></span>i, <span class="_ _0"></span>zastosowane <span class="_ _0"></span>modele, <span class="_ _0"></span>stopy dy<span class="_ _0"></span>skontowe i <span class="_ _0"></span>stopy <span class="_ _0"></span>wzrostu;<span class="ff1"> </span></div><div class="t m0 xa h30 y353 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff4">oszacowania<span class="_ _0"></span> <span class="_ _31"> </span>potencjalnych <span class="_ _2e"> </span>k<span class="_ _4"></span>osztów <span class="_ _2e"> </span>związanych <span class="_ _1d"> </span>z <span class="_ _1d"> </span>tocząc<span class="_ _4"></span>ymi <span class="_ _2e"> </span>się <span class="_ _31"> </span>przeciwko <span class="_ _2e"> </span>spół<span class="_ _4"></span>ce <span class="_ _2e"> </span>postępowaniami <span class="_ _1d"> </span>skarbowymi <span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x46 h2 y354 ff4 fs0 fc0 sc0 ls0 ws0">i <span class="_ _22"> </span>sądowymi <span class="_ _22"> </span><span class="ff1">- <span class="_ _22"> </span></span>sporządzając <span class="_ _22"> </span>spraw<span class="_ _5"></span>ozdanie <span class="_ _22"> </span>finan<span class="_ _5"></span>sowe, <span class="_ _22"> </span>każdorazowo <span class="_ _22"> </span>bada <span class="_ _22"> </span>się <span class="_ _22"> </span>szanse <span class="_ _22"> </span>i <span class="_ _22"> </span>ryzyk<span class="_ _0"></span>a <span class="_ _22"> </span>związane <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x46 h2 y355 ff4 fs0 fc0 sc0 ls0 ws0">z <span class="_ _32"> </span>prowadzonymi <span class="_ _32"> </span>postępow<span class="_ _4"></span>aniami <span class="_ _32"> </span>i <span class="_ _32"> </span>stosownie <span class="_ _32"> </span>do <span class="_ _3e"> </span>wyników <span class="_ _3e"> </span>i<span class="ff1"> <span class="_ _32"> </span></span>rezul<span class="_ _4"></span>tat<span class="_ _0"></span>ów <span class="_ _3e"> </span>takich <span class="_ _32"> </span>a<span class="_ _4"></span>nal<span class="_ _0"></span>iz <span class="_ _3e"> </span>tworzy <span class="_ _32"> </span>się <span class="_ _3e"> </span>rezerwy <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x46 h2 y356 ff1 fs0 fc0 sc0 ls0 ws0">na <span class="_ _0"></span>potencjalne stra<span class="_ _0"></span>t<span class="_ _4"></span>y <span class="_ _0"></span>- <span class="ff4">n<span class="_ _0"></span>i<span class="_ _4"></span>e <span class="_ _0"></span>można <span class="_ _0"></span>jed<span class="_ _4"></span>nak<span class="_ _0"></span> wykluczyć <span class="_ _0"></span>ryzyka, że <span class="_ _0"></span>sąd <span class="_ _5"></span>lub <span class="_ _0"></span>organ skarbowy <span class="_ _0"></span>wyda wyrok<span class="_ _0"></span> lub <span class="_ _0"></span>decyzję odmienną </span></div><div class="t m0 x46 h2 y357 ff4 fs0 fc0 sc0 ls0 ws0">od przewidywań jednostki i utworzone rezerwy mogą okazać się niewy<span class="_ _5"></span>starczające<span class="ff1"> </span></div><div class="t m0 xa h2 y43c ff4 fs0 fc0 sc0 ls0 ws0">Prawdopodobieństwo rozliczenia składnika aktywów z <span class="_ _4"></span>tytu<span class="_ _0"></span>ł<span class="_ _4"></span>u odroczonego podatku dochodowego z <span class="_ _4"></span>przyszły<span class="_ _0"></span>m<span class="_ _4"></span>i zyskami po-</div><div class="t m0 xa h2 y43d ff4 fs0 fc0 sc0 ls0 ws0">datkowymi <span class="_ _23"></span>opiera <span class="_ _24"></span>się <span class="_ _24"></span>na <span class="_ _23"></span>b<span class="_ _4"></span>udżetach <span class="_ _23"></span>spółek <span class="_ _24"></span>Grupy <span class="_ _23"></span>zatwierdzonych <span class="_ _24"></span>przez <span class="_ _24"></span>Zarząd <span class="_ _24"></span>Spółki <span class="_ _24"></span>dominującej. <span class="_ _23"></span>Jeżeli <span class="_ _24"> </span>prognozowane </div><div class="t m0 xa h2 y43e ff4 fs0 fc0 sc0 ls0 ws0">wyniki finansowe<span class="_ _0"></span> wskazują, że spółki Grupy osiągną wy<span class="_ _0"></span>starcz<span class="_ _4"></span>ający doch<span class="_ _0"></span>ód do opodatkowania, aktywa na <span class="_ _0"></span>podatek odroczony </div><div class="t m0 xa h2 y43f ff4 fs0 fc0 sc0 ls0 ws0">ujmowane są w pełnej wysokości. <span class="ff1"> </span></div><div class="t m0 x46 h2 y440 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y441 ff1 fs0 fc0 sc0 ls0 ws0">Okres leasingu </div><div class="t m0 x1 h2 y442 ff4 fs0 fc0 sc0 ls0 ws0">Ustalając zobowiązanie z tytułu leasingu Gru<span class="_ _5"></span>pa szacuje okres leasingu, który obejmuje:<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 xa h30 y443 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff4">nie<span class="_ _0"></span>odwołalny <span class="_ _4"></span>okres leasin<span class="_ _0"></span>g<span class="_ _4"></span>u,<span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y444 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff4">okresy,<span class="_ _0"></span> <span class="_ _4"></span>w który<span class="_ _0"></span>ch istnieje opcja przedłużenia leasingu, jeżel<span class="_ _0"></span>i <span class="_ _4"></span>można z wystarczającą pewn<span class="_ _0"></span>oś<span class="_ _4"></span>cią założyć, że<span class="_ _0"></span> leasingobiorca </span></span></div><div class="t m0 x46 h2 y445 ff1 fs0 fc0 sc0 ls0 ws0">skorzysta z tej opcji, </div><div class="t m0 xa h30 y446 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff4">okresy,<span class="_ _0"></span> <span class="_ _31"> </span>w <span class="_ _31"> </span>których <span class="_ _1d"> </span>istnieje <span class="_ _31"> </span>opcja <span class="_ _31"> </span>wypowiedzen<span class="_ _0"></span>i<span class="_ _4"></span>a<span class="ff1"> <span class="_ _31"> </span></span>leasingu, <span class="_ _1d"> </span>jeżeli <span class="_ _31"> </span>można <span class="_ _31"> </span>z<span class="_ _0"></span> <span class="_ _31"> </span>wystarczającą <span class="_ _31"> </span>pewnością <span class="_ _1d"> </span>założyć, <span class="_ _31"> </span>że </span></span></div><div class="t m0 x46 h2 y447 ff1 fs0 fc0 sc0 ls0 ws0">leasingobiorca nie skorzysta z tej opcji. </div><div class="t m0 x1 h2 y448 ff4 fs0 fc0 sc0 ls0 ws0">Oceniając, czy <span class="_ _4"></span>Gru<span class="_ _0"></span>pa <span class="_ _4"></span>skorzysta z <span class="_ _4"></span>opcji przedłużenia lub <span class="_ _4"></span>nie skorzysta z <span class="_ _4"></span>opcji wypowiedzenia, <span class="_ _4"></span>Grupa<span class="_ _0"></span> <span class="_ _4"></span>uwzględnia wszystkie <span class="_ _4"></span>istot<span class="_ _4"></span><span class="ff1">ne </span></div><div class="t m0 x1 h2 y3fd ff4 fs0 fc0 sc0 ls0 ws0">fakty i okoliczności, <span class="_ _4"></span>które stan<span class="_ _0"></span>owią <span class="_ _4"></span>dla niej zachętę ekonomiczną do skorzystania lub nieskorzystania z <span class="_ _4"></span>opcji. Rozważa się mi<span class="_ _4"></span><span class="lsf">ędz<span class="ff1 ls19">y </span></span></div><div class="t m0 x1 h2 y449 ff1 fs0 fc0 sc0 ls0 ws0">innymi: </div><div class="t m0 xa h30 y44a ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff4">waru<span class="_ _0"></span>n<span class="_ _4"></span>ki umown<span class="_ _0"></span>e <span class="_ _4"></span>dotyczące opłat leasingowy<span class="_ _0"></span>c<span class="_ _4"></span>h w okresach opcyjnych,<span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y44b ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff1">istot<span class="_ _0"></span>ne i<span class="_ _4"></span>nwe<span class="_ _0"></span>st<span class="_ _4"></span>ycje w przedmiocie leasingu<span class="_ _0"></span>,<span class="_ _4"></span> </span></span></div><div class="t m0 xa h30 y44c ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff4">koszty<span class="_ _0"></span> <span class="_ _4"></span>związan<span class="_ _0"></span>e z <span class="_ _4"></span>wypowiedzeniem umowy,<span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y44d ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff4">znaczen<span class="_ _0"></span>ie bazowego składnika<span class="_ _4"></span> akty<span class="_ _0"></span>wów dla działalności Grup<span class="_ _4"></span>y,<span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y44e ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff1">waru<span class="_ _0"></span>n<span class="_ _4"></span>ki wyk<span class="_ _0"></span>o<span class="_ _4"></span>nania opcji. </span></span></div><div class="t m0 x1 h2 y44f ff4 fs0 fc0 sc0 ls0 ws0">Zobowiązanie <span class="_ _0"></span>z <span class="_ _5"></span>tytułu <span class="_ _0"></span>leasingu <span class="_ _0"></span>prezentowane <span class="_ _0"></span>w sprawozdaniu<span class="_ _0"></span> z <span class="_ _0"></span>sytuacji <span class="_ _0"></span>finansowej <span class="_ _0"></span>odzwierciedla <span class="_ _5"></span>najlepsze <span class="_ _0"></span>szacunki <span class="_ _0"></span>co do<span class="_ _5"></span> <span class="_ _0"></span>okres<span class="_ _4"></span><span class="ff1 ls17">u </span></div><div class="t m0 x1 h2 y450 ff4 fs0 fc0 sc0 ls0 ws0">leasingu, <span class="_ _25"> </span>jednak <span class="_ _25"> </span>zmiana <span class="_ _25"> </span>okol<span class="_ _4"></span>iczności <span class="_ _25"> </span>w <span class="_ _25"> </span>przyszłości <span class="_ _21"> </span>może <span class="_ _25"> </span>skutkować <span class="_ _25"> </span>zwiększeniem <span class="_ _25"> </span>lub <span class="_ _25"> </span>zmniejszeniem <span class="_ _25"> </span>zobowiąza<span class="_ _4"></span>nia<span class="_ _0"></span> <span class="_ _21"> </span>z <span class="_ _25"> </span>tytułu </div><div class="t m0 x1 h2 y451 ff1 fs0 fc0 sc0 ls0 ws0">leasingu o<span class="ff4">raz ujęciem korespondującej korekty w aktywa<span class="_ _0"></span>c<span class="_ _4"></span>h z tytułu prawa do użyt<span class="_ _0"></span>ko<span class="_ _4"></span>wania.<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y408 ff4 fs0 fc0 sc0 ls0 ws0">Oszacowania i osądy poddawane są przez Spółki okresowej we<span class="_ _5"></span>ryfikacji.<span class="ff1"> </span></div><div class="t m0 x1 h2 y452 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y453 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h12 y454 ff3 fs8 fc3 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf1d" class="pf w4 ha" ><div class="pc pc1d w4 ha"><img class="bi x1c y21 w34 hb" alt="" src="data:image/png;base64,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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">29<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h12 y47 ff2 fs8 fc3 sc0 ls0 ws0">S<span class="_ _0"></span>R<span class="_ _0"></span>A<span class="_ _2"></span>W<span class="_ _0"></span>O<span class="_ _3"></span>Z<span class="_ _0"></span>D<span class="_ _3"></span>A<span class="_ _0"></span>N<span class="_ _0"></span>I<span class="_ _0"></span>E<span class="_ _0"></span> <span class="_ _0"></span>F<span class="_ _0"></span>I<span class="_ _0"></span>N<span class="_ _0"></span>A<span class="_ _0"></span>N<span class="_ _0"></span>S<span class="_ _0"></span>OW<span class="_ _0"></span>E<span class="_ _0"></span> <span class="_ _3"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y455 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y456 ff3 fs9 fc4 sc0 ls0 ws0">Sprawozdanie z <span class="_ _0"></span>sytuacji finansowej Gi Group <span class="_ _5"></span>Poland SA </div><div class="t m0 x1 h2 y457 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y458 w35 h4c"><div class="t m0 xc h17 y459 ff3 fs5 fc4 sc0 ls0 ws0">  </div></div><div class="c x74 y458 w36 h4c"><div class="t m0 x2d h17 y459 ff3 fs5 fc4 sc0 ls0 ws0">Nota </div></div><div class="c x75 y458 w37 h4c"><div class="t m0 x2a h17 y459 ff3 fs5 fc4 sc0 ls0 ws0">Stan na 31.12.<span class="_ _0"></span>2<span class="_ _4"></span>02<span class="_ _0"></span>4 </div></div><div class="c x64 y458 w38 h4c"><div class="t m0 x76 h17 y459 ff3 fs5 fc4 sc0 ls0 ws0">Stan na 31.12.<span class="_ _0"></span>2<span class="_ _4"></span>02<span class="_ _0"></span>3 </div></div><div class="c x1 y329 w35 h4d"><div class="t m0 xc h17 y23 ff2 fs5 fc0 sc0 ls0 ws0">AKTYWA TRWAŁ<span class="_ _0"></span>E<span class="ff3"> </span></div></div><div class="c x74 y329 w36 h4d"><div class="t m0 x1 h17 y23 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y329 w37 h4d"><div class="t m0 x16 h17 y23 ff3 fs5 fc0 sc0 ls0 ws0">124 411 207,<span class="_ _0"></span>5<span class="_ _4"></span>6 </div></div><div class="c x64 y329 w38 h4d"><div class="t m0 x65 h17 y23 ff3 fs5 fc0 sc0 ls0 ws0">197 027 637,<span class="_ _0"></span>5<span class="_ _4"></span>3 </div></div><div class="c x1 y45a w35 h4e"><div class="t m0 xc hf y45b ff4 fs5 fc0 sc0 ls0 ws0">Wartości niemater<span class="_ _0"></span>ialne<span class="ff1"> </span></div></div><div class="c x74 y45a w36 h4e"><div class="t m0 x1b hf y45b ff1 fs5 fc0 sc0 ls0 ws0">8 </div></div><div class="c x75 y45a w37 h4e"><div class="t m0 x52 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">17 220 021,14<span class="_ _0"></span> </div></div><div class="c x64 y45a w38 h4e"><div class="t m0 x1 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">7 601 444,63 </div></div><div class="c x1 y45c w35 h4e"><div class="t m0 xc hf y23 ff4 fs5 fc0 sc0 ls0 ws0">Rzeczowe ak<span class="_ _0"></span>t<span class="_ _4"></span>yw<span class="_ _0"></span>a trwałe<span class="ff1"> </span></div></div><div class="c x74 y45c w36 h4e"><div class="t m0 x65 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">9,10 </div></div><div class="c x75 y45c w37 h4e"><div class="t m0 x77 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">6 975 050,21<span class="_ _0"></span> </div></div><div class="c x64 y45c w38 h4e"><div class="t m0 x1 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">7 212 820,99 </div></div><div class="c x1 y45d w35 h4e"><div class="t m0 xc hf y45b ff4 fs5 fc0 sc0 ls0 ws0">Nieruchomości inw<span class="_ _0"></span>estycyjne<span class="ff1"> </span></div></div><div class="c x74 y45d w36 h4e"><div class="t m0 x78 hf y45b ff1 fs5 fc0 sc0 ls7 ws0">11<span class="ls0"> </span></div></div><div class="c x75 y45d w37 h4e"><div class="t m0 x77 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">2 583 267,05<span class="_ _0"></span> </div></div><div class="c x64 y45d w38 h4e"><div class="t m0 x1 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">2 627 129,15 </div></div><div class="c x1 y45e w35 h4e"><div class="t m0 xc hf y45b ff4 fs5 fc0 sc0 ls0 ws0">Inwestycje w <span class="_ _0"></span>jednostkach zależnych<span class="ff1"> </span></div></div><div class="c x74 y45e w36 h4e"><div class="t m0 x78 hf y45b ff1 fs5 fc0 sc0 ls7 ws0">24<span class="ls0"> </span></div></div><div class="c x75 y45e w37 h4e"><div class="t m0 x52 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">90 134 343,40<span class="_ _0"></span> </div></div><div class="c x64 y45e w38 h4e"><div class="t m0 x1c hf y45b ff1 fs5 fc0 sc0 ls0 ws0">169 396 162,20<span class="_ _0"></span> </div></div><div class="c x1 y45f w35 h4d"><div class="t m0 xc hf y23 ff4 fs5 fc0 sc0 ls0 ws0">Aktywa z <span class="_ _0"></span>t<span class="_ _4"></span>ytułu <span class="_ _0"></span>podatku odroczonego<span class="ff1"> </span></div></div><div class="c x74 y45f w36 h4d"><div class="t m0 x1e hf y23 ff1 fs5 fc0 sc0 ls0 ws0">7.1 </div></div><div class="c x75 y45f w37 h4d"><div class="t m0 x77 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">7 498 525,76<span class="_ _0"></span> </div></div><div class="c x64 y45f w38 h4d"><div class="t m0 x1 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">8 945 778,87 </div></div><div class="c x1 y460 w35 h4e"><div class="t m0 xc hf y45b ff4 fs5 fc0 sc0 ls0 ws0">Rozliczenia międ<span class="_ _0"></span>zyokresowe<span class="ff1"> </span></div></div><div class="c x74 y460 w36 h4e"><div class="t m0 x1 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y460 w37 h4e"><div class="t m0 x79 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x64 y460 w38 h4e"><div class="t m0 x1 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">1 244 301,69 </div></div><div class="c x1 y461 w35 h36"><div class="t m0 xc h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">AKTYWA OBROT<span class="_ _0"></span>O<span class="_ _4"></span>W<span class="_ _0"></span>E </div></div><div class="c x74 y461 w36 h36"><div class="t m0 xc h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y461 w37 h36"><div class="t m0 x15 h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">98 350 014,8<span class="_ _0"></span>5 </div></div><div class="c x64 y461 w38 h36"><div class="t m0 x52 h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">67 656 592,9<span class="_ _0"></span>4 </div></div><div class="c x1 y462 w35 h4e"><div class="t m0 xc hf y23 ff1 fs5 fc0 sc0 ls0 ws0">Zapasy </div></div><div class="c x74 y462 w36 h4e"><div class="t m0 x1 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y462 w37 h4e"><div class="t m0 x79 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x64 y462 w38 h4e"><div class="t m0 x7a hf y23 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y463 w35 h4e"><div class="t m0 xc hf y45b ff4 fs5 fc0 sc0 ls0 ws0">Należności hand<span class="_ _0"></span>lowe oraz pozostałe <span class="_ _5"></span>należności<span class="ff1"> </span></div></div><div class="c x74 y463 w36 h4e"><div class="t m0 x78 hf y45b ff1 fs5 fc0 sc0 ls7 ws0">12<span class="ls0"> </span></div></div><div class="c x75 y463 w37 h4e"><div class="t m0 x52 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">41 016 987,70<span class="_ _0"></span> </div></div><div class="c x64 y463 w38 h4e"><div class="t m0 x1a hf y45b ff1 fs5 fc0 sc0 ls0 ws0">28 817 553,58<span class="_ _0"></span> </div></div><div class="c x1 y464 w35 h4e"><div class="t m0 xc hf y45b ff4 fs5 fc0 sc0 ls0 ws0">Aktywa do<span class="_ _0"></span>tyczące podatku bieżącego<span class="ff1"> </span></div></div><div class="c x74 y464 w36 h4e"><div class="t m0 x1 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y464 w37 h4e"><div class="t m0 xc hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y464 w38 h4e"><div class="t m0 x7b hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y465 w35 h4d"><div class="t m0 xc hf y23 ff1 fs5 fc0 sc0 ls0 ws0">Aktywa finans<span class="_ _0"></span>owe wyceniane w zamortyzowany<span class="_ _0"></span>m koszcie </div></div><div class="c x74 y465 w36 h4d"><div class="t m0 x65 hf y23 ff1 fs5 fc0 sc0 ls7 ws0">13<span class="ls1c">.1<span class="ls0"> </span></span></div></div><div class="c x75 y465 w37 h4d"><div class="t m0 x52 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">32 470 330,64<span class="_ _0"></span> </div></div><div class="c x64 y465 w38 h4d"><div class="t m0 x1a hf y23 ff1 fs5 fc0 sc0 ls0 ws0">21 477 089,10<span class="_ _0"></span> </div></div><div class="c x1 y466 w35 h4e"><div class="t m0 xc hf y45b ff4 fs5 fc0 sc0 ls0 ws0">Środki pi<span class="_ _0"></span>eniężne i ich <span class="ff1">ekwiwalenty </span></div></div><div class="c x74 y466 w36 h4e"><div class="t m0 x65 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">13.2 </div></div><div class="c x75 y466 w37 h4e"><div class="t m0 x52 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">21 405 961,02<span class="_ _0"></span> </div></div><div class="c x64 y466 w38 h4e"><div class="t m0 x1a hf y45b ff1 fs5 fc0 sc0 ls0 ws0">14 417 371,88<span class="_ _0"></span> </div></div><div class="c x1 y467 w35 h4d"><div class="t m0 xc hf y23 ff4 fs5 fc0 sc0 ls0 ws0">Rozliczenia międ<span class="_ _0"></span>zyokresowe<span class="ff1"> </span></div></div><div class="c x74 y467 w36 h4d"><div class="t m0 x78 hf y23 ff1 fs5 fc0 sc0 ls7 ws0">14<span class="ls0"> </span></div></div><div class="c x75 y467 w37 h4d"><div class="t m0 x77 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">3 456 735,49<span class="_ _0"></span> </div></div><div class="c x64 y467 w38 h4d"><div class="t m0 x1 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">2 944 578,38 </div></div><div class="c x1 y468 w35 h4e"><div class="t m0 xc h17 y45b ff2 fs5 fc0 sc0 ls0 ws0">Aktywa klasyfikow<span class="_ _0"></span>an<span class="_ _4"></span>e<span class="_ _0"></span> jako dostępne do sprze<span class="_ _0"></span>d<span class="_ _4"></span>aży<span class="ff3"> </span></div></div><div class="c x74 y468 w36 h4e"><div class="t m0 x78 hf y45b ff1 fs5 fc0 sc0 ls7 ws0">25<span class="ls0"> </span></div></div><div class="c x75 y468 w37 h4e"><div class="t m0 x7c h17 y45b ff3 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x64 y468 w38 h4e"><div class="t m0 x7d h17 y45b ff3 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y41e w35 h4c"><div class="t m0 xc h37 y459 ff9 fs5 fc0 sc0 ls0 ws0">A K T Y W A  <span class="_ _0"></span> R A Z E M </div></div><div class="c x74 y41e w36 h4c"><div class="t m0 x1 h37 y459 ff9 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y41e w37 h4c"><div class="t m0 x16 h37 y459 ff9 fs5 fc0 sc0 ls0 ws0">222 761 222,4<span class="_ _0"></span>1 </div></div><div class="c x64 y41e w38 h4c"><div class="t m0 x65 h37 y459 ff9 fs5 fc0 sc0 ls0 ws0">264 684 230,4<span class="_ _0"></span>7 </div></div><div class="c x1 y469 w35 h4c"><div class="t m0 xc h17 yd9 ff2 fs5 fc0 sc0 ls0 ws0">KAPITAŁ WŁASN<span class="_ _0"></span>Y<span class="ff3"> </span></div></div><div class="c x74 y469 w36 h4c"><div class="t m0 x1 h17 yd9 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y469 w37 h4c"><div class="t m0 x15 h17 yd9 ff3 fs5 fc0 sc0 ls0 ws0">57 718 220,56<span class="_ _0"></span> </div></div><div class="c x64 y469 w38 h4c"><div class="t m0 x52 h17 yd9 ff3 fs5 fc0 sc0 ls0 ws0">51 535 194,3<span class="_ _0"></span>9 </div></div><div class="c x1 y46a w35 h4e"><div class="t m0 xc hf y45b ff4 fs5 fc0 sc0 ls0 ws0">Wyemitowany <span class="_ _0"></span>kapitał podstawow<span class="_ _0"></span>y<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x74 y46a w36 h4e"><div class="t m0 x3b hf y45b ff1 fs5 fc0 sc0 ls0 ws0">15,16 </div></div><div class="c x75 y46a w37 h4e"><div class="t m0 x52 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">15 783 433,00<span class="_ _0"></span> </div></div><div class="c x64 y46a w38 h4e"><div class="t m0 x1a hf y45b ff1 fs5 fc0 sc0 ls0 ws0">10 521 622,00<span class="_ _0"></span> </div></div><div class="c x1 y46b w35 h4f"><div class="t m0 xc hf y1c8 ff4 fs5 fc0 sc0 ls0 ws0">Nadwyżka <span class="_ _0"></span>ceny emisyjnej powyżej wartoś<span class="_ _0"></span>ci nominalnej </div><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">udziałów<span class="ff1"> </span></div></div><div class="c x74 y46b w36 h4f"><div class="t m0 x78 hf y46c ff1 fs5 fc0 sc0 ls7 ws0">17<span class="ls0"> </span></div></div><div class="c x75 y46b w37 h4f"><div class="t m0 x5d hf y46c ff1 fs5 fc0 sc0 ls0 ws0">356 940 815,95<span class="_ _0"></span> </div></div><div class="c x64 y46b w38 h4f"><div class="t m0 x1c hf y46c ff1 fs5 fc0 sc0 ls0 ws0">287 038 835,65<span class="_ _0"></span> </div></div><div class="c x1 y29f w35 h50"><div class="t m0 xc hf y46d ff4 fs5 fc0 sc0 ls0 ws0">Statutowy kap<span class="_ _0"></span>itał rezerwowy<span class="ff1"> </span></div></div><div class="c x74 y29f w36 h50"><div class="t m0 x1 hf y46d ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y29f w37 h50"><div class="t m0 x52 hf y46d ff1 fs5 fc0 sc0 ls0 ws0">48 688 823,22<span class="_ _0"></span> </div></div><div class="c x64 y29f w38 h50"><div class="t m0 x1a hf y46d ff1 fs5 fc0 sc0 ls0 ws0">48 585 463,62<span class="_ _0"></span> </div></div><div class="c x1 y2a0 w35 h4d"><div class="t m0 xc hf y23 ff4 fs5 fc0 sc0 ls0 ws0">Pozostałe kap<span class="_ _0"></span>itały rezerwowe<span class="ff1"> </span></div></div><div class="c x74 y2a0 w36 h4d"><div class="t m0 x1 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y2a0 w37 h4d"><div class="t m0 x77 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">5 664 115,29<span class="_ _0"></span> </div></div><div class="c x64 y2a0 w38 h4d"><div class="t m0 x1 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">5 664 115,29 </div></div><div class="c x1 y2a1 w35 h4e"><div class="t m0 xc hf y45b ff4 fs5 fc0 sc0 ls0 ws0">Zysk (s<span class="_ _0"></span>t<span class="_ _4"></span>rata) <span class="_ _0"></span>z <span class="_ _4"></span>lat ubi<span class="_ _0"></span>egłych<span class="ff1"> </span></div></div><div class="c x74 y2a1 w36 h4e"><div class="t m0 x1 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y2a1 w37 h4e"><div class="t m0 x5b hf y45b ff1 fs5 fc0 sc0 ls0 ws0">-355 308 670,17<span class="_ _0"></span> </div></div><div class="c x64 y2a1 w38 h4e"><div class="t m0 x5d hf y45b ff1 fs5 fc0 sc0 ls0 ws0">-275 349 308,06 </div></div><div class="c x1 y3a w35 h4e"><div class="t m0 xc hf y45b ff1 fs5 fc0 sc0 ls0 ws0">Zysk (s<span class="_ _0"></span>t<span class="_ _4"></span>rata) <span class="_ _0"></span>net<span class="_ _4"></span>to </div></div><div class="c x74 y3a w36 h4e"><div class="t m0 x78 hf y45b ff1 fs5 fc0 sc0 ls7 ws0">18<span class="ls0"> </span></div></div><div class="c x75 y3a w37 h4e"><div class="t m0 x15 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">-14 050 296,73<span class="_ _0"></span> </div></div><div class="c x64 y3a w38 h4e"><div class="t m0 x52 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">-24 925 534,11 </div></div><div class="c x1 y46e w35 h4e"><div class="t m0 xc h17 y45b ff2 fs5 fc0 sc0 ls0 ws0">ZOBOWIĄZANIA<span class="_ _0"></span> <span class="_ _4"></span>I<span class="_ _0"></span> <span class="_ _4"></span>REZ<span class="_ _0"></span>ER<span class="_ _4"></span>W<span class="_ _0"></span>Y<span class="ff3"> </span></div></div><div class="c x74 y46e w36 h4e"><div class="t m0 x1 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y46e w37 h4e"><div class="t m0 x16 h17 y45b ff3 fs5 fc0 sc0 ls0 ws0">165 043 001,<span class="_ _0"></span>8<span class="_ _4"></span>5 </div></div><div class="c x64 y46e w38 h4e"><div class="t m0 x65 h17 y45b ff3 fs5 fc0 sc0 ls0 ws0">213 149 036,<span class="_ _0"></span>0<span class="_ _4"></span>8 </div></div><div class="c x1 y46f w35 h4e"><div class="t m0 xc h17 y45b ff2 fs5 fc0 sc0 ls0 ws0">Zobowiązania dł<span class="_ _0"></span>ugoterminowe <span class="ff3"> </span></div></div><div class="c x74 y46f w36 h4e"><div class="t m0 x78 hf y45b ff1 fs5 fc0 sc0 ls7 ws0">19<span class="ls0"> </span></div></div><div class="c x75 y46f w37 h4e"><div class="t m0 x78 h17 y45b ff3 fs5 fc0 sc0 ls0 ws0">5 083 221,52 </div></div><div class="c x64 y46f w38 h4e"><div class="t m0 x52 h17 y45b ff3 fs5 fc0 sc0 ls0 ws0">59 419 563,5<span class="_ _0"></span>9 </div></div><div class="c x1 y470 w35 h4d"><div class="t m0 xc hf y23 ff1 fs5 fc0 sc0 ls0 ws0">Rezerwy z <span class="_ _0"></span><span class="ff4">tytułu odroczonego podatku dochod<span class="_ _0"></span>owego<span class="ff1"> </span></span></div></div><div class="c x74 y470 w36 h4d"><div class="t m0 x65 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">19.2 </div></div><div class="c x75 y470 w37 h4d"><div class="t m0 x77 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">1 229 582,71<span class="_ _0"></span> </div></div><div class="c x64 y470 w38 h4d"><div class="t m0 x55 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">849 651,27 </div></div><div class="c x1 y35d w35 h51"><div class="t m0 xc hf y471 ff4 fs5 fc0 sc0 ls0 ws0">Rezerwy d<span class="_ _0"></span>ługoterminowe z<span class="ff1"> </span>tytułu św<span class="_ _0"></span>iadczeń pracowniczych<span class="ff1"> </span></div></div><div class="c x74 y35d w36 h51"><div class="t m0 x1 hf y471 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y35d w37 h51"><div class="t m0 xc hf y471 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y35d w38 h51"><div class="t m0 xc hf y471 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y35e w35 h4e"><div class="t m0 xc hf y45b ff4 fs5 fc0 sc0 ls0 ws0">Inne rezerwy <span class="_ _0"></span>długoterminowe<span class="ff1"> </span></div></div><div class="c x74 y35e w36 h4e"><div class="t m0 x1 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y35e w37 h4e"><div class="t m0 xc hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y35e w38 h4e"><div class="t m0 xc hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y472 w35 h4d"><div class="t m0 xc hf y23 ff4 fs5 fc0 sc0 ls0 ws0">Pożyczki i <span class="ff1">k<span class="_ _0"></span>redyty </span></div></div><div class="c x74 y472 w36 h4d"><div class="t m0 x78 hf y23 ff1 fs5 fc0 sc0 ls7 ws0">20<span class="ls0"> </span></div></div><div class="c x75 y472 w37 h4d"><div class="t m0 x79 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x64 y472 w38 h4d"><div class="t m0 x1a hf y23 ff1 fs5 fc0 sc0 ls0 ws0">40 502 000,00<span class="_ _0"></span> </div></div><div class="c x1 y4 w35 hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Dłużne papier<span class="_ _0"></span>y wartościowe<span class="ff1"> </span></div></div><div class="c x74 y4 w36 hc"><div class="t m0 xc h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y4 w37 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y4 w38 hc"><div class="t m0 x7b hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y473 w35 h4e"><div class="t m0 xc hf y45b ff1 fs5 fc0 sc0 ls0 ws0">Leasing </div></div><div class="c x74 y473 w36 h4e"><div class="t m0 x1 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y473 w37 h4e"><div class="t m0 x77 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">3 554 482,09<span class="_ _0"></span> </div></div><div class="c x64 y473 w38 h4e"><div class="t m0 x1 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">3 412 097,22 </div></div><div class="c x1 y474 w35 h4e"><div class="t m0 xc hf y23 ff4 fs5 fc0 sc0 ls0 ws0">Inne zobowiąz<span class="_ _0"></span>ania niefinansowe<span class="ff1"> </span></div></div><div class="c x74 y474 w36 h4e"><div class="t m0 x1 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y474 w37 h4e"><div class="t m0 x5c hf y23 ff1 fs5 fc0 sc0 ls0 ws0">299 156,72 </div></div><div class="c x64 y474 w38 h4e"><div class="t m0 x1a hf y23 ff1 fs5 fc0 sc0 ls0 ws0">14 655 815,10<span class="_ _0"></span> </div></div><div class="c x1 y475 w35 h50"><div class="t m0 xc h17 y45b ff2 fs5 fc0 sc0 ls0 ws0">Zobowiązania k<span class="_ _0"></span>rótkoterminowe <span class="ff3"> </span></div></div><div class="c x74 y475 w36 h50"><div class="t m0 x1 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y475 w37 h50"><div class="t m0 x16 h17 y45b ff3 fs5 fc0 sc0 ls0 ws0">159 959 780,<span class="_ _0"></span>3<span class="_ _4"></span>3 </div></div><div class="c x64 y475 w38 h50"><div class="t m0 x65 h17 y45b ff3 fs5 fc0 sc0 ls0 ws0">153 729 472,<span class="_ _0"></span>4<span class="_ _4"></span>9 </div></div><div class="c x1 y476 w35 h4e"><div class="t m0 xc hf y45b ff4 fs5 fc0 sc0 ls0 ws0">Rezerwy b<span class="_ _0"></span>ieżące z<span class="ff1"> </span>tytułu świadczeń praco<span class="_ _0"></span>wniczych<span class="ff1"> </span></div></div><div class="c x74 y476 w36 h4e"><div class="t m0 x1 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y476 w37 h4e"><div class="t m0 x5c hf y45b ff1 fs5 fc0 sc0 ls0 ws0">528 650,30 </div></div><div class="c x64 y476 w38 h4e"><div class="t m0 x55 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">309 981,07 </div></div><div class="c x1 y477 w35 h4d"><div class="t m0 xc hf y23 ff4 fs5 fc0 sc0 ls0 ws0">Inne rezerwy <span class="_ _0"></span>bieżące<span class="ff1"> </span></div></div><div class="c x74 y477 w36 h4d"><div class="t m0 x78 hf y23 ff1 fs5 fc0 sc0 ls7 ws0">21<span class="ls0"> </span></div></div><div class="c x75 y477 w37 h4d"><div class="t m0 x77 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">2 797 461,40<span class="_ _0"></span> </div></div><div class="c x64 y477 w38 h4d"><div class="t m0 x1 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">1 917 989,54 </div></div><div class="c x1 y478 w35 h4e"><div class="t m0 xc hf y45b ff4 fs5 fc0 sc0 ls0 ws0">Pożyczki i <span class="_ _0"></span>kredyty<span class="ff1"> </span></div></div><div class="c x74 y478 w36 h4e"><div class="t m0 x1 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y478 w37 h4e"><div class="t m0 x5d hf y45b ff1 fs5 fc0 sc0 ls0 ws0">100 509 543,62<span class="_ _0"></span> </div></div><div class="c x64 y478 w38 h4e"><div class="t m0 x1a hf y45b ff1 fs5 fc0 sc0 ls0 ws0">80 320 836,12<span class="_ _0"></span> </div></div><div class="c x1 y479 w35 h4d"><div class="t m0 xc hf y23 ff4 fs5 fc0 sc0 ls0 ws0">Dłużne papier<span class="_ _0"></span>y wartościowe<span class="ff1"> </span></div></div><div class="c x74 y479 w36 h4d"><div class="t m0 x1 hf y23 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y479 w37 h4d"><div class="t m0 xc hf y23 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y479 w38 h4d"><div class="t m0 x7b hf y23 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y47a w35 h4e"><div class="t m0 xc hf y45b ff1 fs5 fc0 sc0 ls0 ws0">Leasing </div></div><div class="c x74 y47a w36 h4e"><div class="t m0 x1 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y47a w37 h4e"><div class="t m0 x77 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">1 747 573,27<span class="_ _0"></span> </div></div><div class="c x64 y47a w38 h4e"><div class="t m0 x1 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">2 256 971,48 </div></div><div class="c x1 y47b w35 h4e"><div class="t m0 xc hf y45b ff4 fs5 fc0 sc0 ls0 ws0">Inne zobowiąz<span class="_ _0"></span>ania <span class="ff1">finansowe </span></div></div><div class="c x74 y47b w36 h4e"><div class="t m0 x1 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y47b w37 h4e"><div class="t m0 xc hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y47b w38 h4e"><div class="t m0 x7b hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y47c w35 h4f"><div class="t m0 xc hf y1c8 ff4 fs5 fc0 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania z tytułu dostaw i usług or<span class="_ _0"></span>az pozostałe zobo-</div><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">wiązania<span class="ff1"> </span></div></div><div class="c x74 y47c w36 h4f"><div class="t m0 x78 hf y46c ff1 fs5 fc0 sc0 ls7 ws0">22<span class="ls0"> </span></div></div><div class="c x75 y47c w37 h4f"><div class="t m0 x77 hf y46c ff1 fs5 fc0 sc0 ls0 ws0">6 185 603,62<span class="_ _0"></span> </div></div><div class="c x64 y47c w38 h4f"><div class="t m0 x1a hf y46c ff1 fs5 fc0 sc0 ls0 ws0">18 725 223,01<span class="_ _0"></span> </div></div><div class="c x1 y47d w35 h38"><div class="t m0 xc hf y170 ff4 fs5 fc0 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania z tytułu ubezpiezeń społ<span class="_ _0"></span>ecznych i  podatków </div><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">innych niż do<span class="_ _0"></span>chodowy<span class="ff1"> </span></div></div><div class="c x74 y47d w36 h38"><div class="t m0 x1 hf y172 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y47d w37 h38"><div class="t m0 x52 hf y172 ff1 fs5 fc0 sc0 ls0 ws0">36 698 661,91<span class="_ _0"></span> </div></div><div class="c x64 y47d w38 h38"><div class="t m0 x1a hf y172 ff1 fs5 fc0 sc0 ls0 ws0">39 684 026,09<span class="_ _0"></span> </div></div><div class="c x1 y47e w35 h4e"><div class="t m0 xc hf y45b ff4 fs5 fc0 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania z tytułu wynagrodzeń<span class="ff1"> </span></div></div><div class="c x74 y47e w36 h4e"><div class="t m0 x1 h17 y45b ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y47e w37 h4e"><div class="t m0 x52 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">11 492 286,21<span class="_ _0"></span> </div></div><div class="c x64 y47e w38 h4e"><div class="t m0 x1 hf y45b ff1 fs5 fc0 sc0 ls0 ws0">9 551 932,18 </div></div><div class="c x1 y47f w35 h4e"><div class="t m0 xc hf y45b ff4 fs5 fc0 sc0 ls0 ws0">w tym: zobow<span class="_ _0"></span>iązania dotyczące podatku d<span class="_ _0"></span>ochodowego<span class="ff1"> </span></div></div><div class="c x74 y47f w36 h4e"><div class="t m0 x1 h17 y45b ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y47f w37 h4e"><div class="t m0 xc hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y47f w38 h4e"><div class="t m0 x7b hf y45b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y480 w35 h4e"><div class="t m0 xc hf y45b ff4 fs5 fc0 sc0 ls0 ws0">Dotaje rządo<span class="_ _0"></span>we<span class="ff1"> </span></div></div><div class="c x74 y480 w36 h4e"><div class="t m0 x1 h17 y45b ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y480 w37 h4e"><div class="t m0 xc h17 y45b ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y480 w38 h4e"><div class="t m0 x7b h17 y45b ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y481 w35 h52"><div class="t m0 xc h17 y482 ff3 fs5 fc0 sc0 ls0 ws0">Pasywa klasyfik<span class="_ _0"></span>owane jako przeznazo<span class="_ _5"></span>ne do zbycia </div></div><div class="c x74 y481 w36 h52"><div class="t m0 x1 h17 y482 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y481 w37 h52"><div class="t m0 xc h17 y482 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y481 w38 h52"><div class="t m0 x7b h17 y482 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y326 w35 h4c"><div class="t m0 xc h37 y459 ff9 fs5 fc0 sc0 ls0 ws0">P A S Y W A <span class="_ _0"></span>  R A Z E M </div></div><div class="c x74 y326 w36 h4c"><div class="t m0 x1 h37 y459 ff9 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x75 y326 w37 h4c"><div class="t m0 x16 h37 y459 ff9 fs5 fc0 sc0 ls0 ws0">222 761 222,4<span class="_ _0"></span>1 </div></div><div class="c x64 y326 w38 h4c"><div class="t m0 x65 h37 y459 ff9 fs5 fc0 sc0 ls0 ws0">264 684 230,4<span class="_ _0"></span>7 </div></div></div><div class="pi" ></div></div><div id="pf1e" class="pf w4 ha" ><div class="pc pc1e w4 ha"><img class="bi x1c y21 w34 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">30<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y71 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y483 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y484 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y485 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y486 ff2 fs9 fc4 sc0 ls0 ws0">Sprawozdanie z <span class="_ _0"></span>całkowitych dochodów <span class="ff3">Gi <span class="_ _0"></span>Group P<span class="_ _4"></span>ol<span class="_ _0"></span>and SA </span></div><div class="t m0 x1 h15 y487 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y488 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y489 w2d h38"><div class="t m0 xc h17 y172 ff3 fs5 fc4 sc0 ls0 ws0">  </div></div><div class="c x62 y489 w2e h38"><div class="t m0 xc h17 y172 ff3 fs5 fc4 sc0 ls0 ws0">Nota </div></div><div class="c x63 y489 w2f h38"><div class="t m0 xe h17 y1c8 ff3 fs5 fc4 sc0 ls0 ws0">01.01.2024-</div><div class="t m0 x3a h17 y171 ff3 fs5 fc4 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x64 y489 w30 h38"><div class="t m0 x21 h17 y1c8 ff3 fs5 fc4 sc0 ls0 ws0">01.01.2023-</div><div class="t m0 x35 h17 y171 ff3 fs5 fc4 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y45e w2d hc"><div class="t m0 xc h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">Przychody </div></div><div class="c x62 y45e w2e hc"><div class="t m0 x35 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">1 </div></div><div class="c x63 y45e w2f hc"><div class="t m0 x35 h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">244 961 951,<span class="_ _0"></span>6<span class="_ _4"></span>9 </div></div><div class="c x64 y45e w30 hc"><div class="t m0 x4e h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">186 433 121,<span class="_ _0"></span>2<span class="_ _4"></span>7 </div></div><div class="c x1 y48a w2d hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Przychody z<span class="_ _0"></span>e świadczenia usług<span class="ff1"> </span></div></div><div class="c x62 y48a w2e hc"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y48a w2f hc"><div class="t m0 x3b hf y15f ff1 fs5 fc0 sc0 ls0 ws0">244 961 951,69<span class="_ _0"></span> </div></div><div class="c x64 y48a w30 hc"><div class="t m0 x18 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">186 433 121,27<span class="_ _0"></span> </div></div><div class="c x1 y48b w2d hc"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Przychody netto z<span class="_ _0"></span>e sprzedaży towarów<span class="_ _0"></span> i materiałów<span class="ff1"> </span></div></div><div class="c x62 y48b w2e hc"><div class="t m0 x31 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y48b w2f hc"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y48b w30 hc"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y48c w2d h36"><div class="t m0 xc h17 y15f ff2 fs5 fc0 sc0 ls0 ws0">Koszty, wedł<span class="_ _0"></span>u<span class="_ _4"></span>g rodz<span class="_ _0"></span>aju<span class="ff3"> </span></div></div><div class="c x62 y48c w2e h36"><div class="t m0 x35 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">2 </div></div><div class="c x63 y48c w2f h36"><div class="t m0 x35 h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">253 647 549,69 </div></div><div class="c x64 y48c w30 h36"><div class="t m0 x4e h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">197 919 988,<span class="_ _0"></span>3<span class="_ _4"></span>7 </div></div><div class="c x1 y48d w2d hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x62 y48d w2e hc"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y48d w2f hc"><div class="t m0 x1e hf y15f ff1 fs5 fc0 sc0 ls0 ws0">4 896 603,83<span class="_ _0"></span> </div></div><div class="c x64 y48d w30 hc"><div class="t m0 x1f hf y15f ff1 fs5 fc0 sc0 ls0 ws0">5 873 610,40 </div></div><div class="c x1 y419 w2d hc"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Zużycie suro<span class="_ _0"></span>wców i<span class="ff1"> </span>materiałów<span class="ff1"> </span></div></div><div class="c x62 y419 w2e hc"><div class="t m0 x31 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y419 w2f hc"><div class="t m0 x1e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">1 114 253,68<span class="_ _0"></span> </div></div><div class="c x64 y419 w30 hc"><div class="t m0 x1f hf y15b ff1 fs5 fc0 sc0 ls0 ws0">1 241 038,50 </div></div><div class="c x1 y26f w2d hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Koszty usług<span class="ff1"> </span></div></div><div class="c x62 y26f w2e hc"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y26f w2f hc"><div class="t m0 x65 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">27 904 066,04<span class="_ _0"></span> </div></div><div class="c x64 y26f w30 hc"><div class="t m0 x19 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">28 927 408,73<span class="_ _0"></span> </div></div><div class="c x1 y36f w2d hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Podatki i op<span class="_ _0"></span>łaty<span class="ff1"> </span></div></div><div class="c x62 y36f w2e hc"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y36f w2f hc"><div class="t m0 x3c hf y15f ff1 fs5 fc0 sc0 ls0 ws0">272 575,38 </div></div><div class="c x64 y36f w30 hc"><div class="t m0 x2 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">342 668,33 </div></div><div class="c x1 y48e w2d hc"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Koszty wy<span class="_ _0"></span>nagrodzeń<span class="ff1"> </span></div></div><div class="c x62 y48e w2e hc"><div class="t m0 x31 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y48e w2f hc"><div class="t m0 x3b hf y15b ff1 fs5 fc0 sc0 ls0 ws0">180 892 254,74<span class="_ _0"></span> </div></div><div class="c x64 y48e w30 hc"><div class="t m0 x18 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">131 806 605,14<span class="_ _0"></span> </div></div><div class="c x1 y48f w2d hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Ubezpieczenia <span class="_ _0"></span>społeczne i inne świadczenia<span class="_ _0"></span> pracownicze<span class="ff1"> </span></div></div><div class="c x62 y48f w2e hc"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y48f w2f hc"><div class="t m0 x65 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">36 281 020,32<span class="_ _0"></span> </div></div><div class="c x64 y48f w30 hc"><div class="t m0 x19 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">28 030 969,45<span class="_ _0"></span> </div></div><div class="c x1 y490 w2d hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Pozostałe kos<span class="_ _0"></span>zty, według rodzaju<span class="ff1"> </span></div></div><div class="c x62 y490 w2e hc"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y490 w2f hc"><div class="t m0 x1e hf y15f ff1 fs5 fc0 sc0 ls0 ws0">2 286 775,70<span class="_ _0"></span> </div></div><div class="c x64 y490 w30 hc"><div class="t m0 x1f hf y15f ff1 fs5 fc0 sc0 ls0 ws0">1 629 368,47 </div></div><div class="c x1 y491 w2d h3e"><div class="t m0 xc hf y1d5 ff4 fs5 fc0 sc0 ls0 ws0">Zmniejszenie (zw<span class="_ _0"></span>iększenie) stanu zapasó<span class="_ _0"></span>w wyrobów gotowych </div><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">i produk<span class="_ _0"></span>cji <span class="_ _4"></span>w tok<span class="_ _0"></span>u </div></div><div class="c x62 y491 w2e h3e"><div class="t m0 x31 hf y492 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y491 w2f h3e"><div class="t m0 x66 hf y492 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x64 y491 w30 h3e"><div class="t m0 x5a hf y492 ff1 fs5 fc0 sc0 ls0 ws0">68 319,35 </div></div><div class="c x1 y493 w2d hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Koszt sprz<span class="_ _0"></span>edanych towarów i materi<span class="_ _5"></span>ałów<span class="ff1"> </span></div></div><div class="c x62 y493 w2e hc"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y493 w2f hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y493 w30 hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y399 w2d hc"><div class="t m0 xc h37 y15f ffa fs5 fc0 sc0 ls0 ws0">Zysk (strata) <span class="_ _0"></span>ze sprzedaży<span class="ff9"> </span></div></div><div class="c x62 y399 w2e hc"><div class="t m0 x31 h3f y15f ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y399 w2f hc"><div class="t m0 x5b h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">-8 685 598,00<span class="_ _0"></span> </div></div><div class="c x64 y399 w30 hc"><div class="t m0 x3b h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">-11 486 867,<span class="_ _0"></span>1<span class="_ _4"></span>0 </div></div><div class="c x1 y494 w2d hc"><div class="t m0 xc h17 y15b ff2 fs5 fc0 sc0 ls0 ws0">Pozostałe przycho<span class="_ _0"></span>d<span class="_ _4"></span>y<span class="_ _0"></span> <span class="_ _4"></span>o<span class="_ _0"></span>p<span class="_ _4"></span>eracy<span class="_ _0"></span>jne<span class="ff3"> </span></div></div><div class="c x62 y494 w2e hc"><div class="t m0 x35 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">3 </div></div><div class="c x63 y494 w2f hc"><div class="t m0 x1e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">7 457 484,19<span class="_ _0"></span> </div></div><div class="c x64 y494 w30 hc"><div class="t m0 x1f hf y15b ff1 fs5 fc0 sc0 ls0 ws0">2 946 780,39 </div></div><div class="c x1 y495 w2d h36"><div class="t m0 xc h17 y15f ff2 fs5 fc0 sc0 ls0 ws0">Pozostałe koszty<span class="_ _0"></span> op<span class="_ _4"></span>e<span class="_ _0"></span>racyjne<span class="ff3"> </span></div></div><div class="c x62 y495 w2e h36"><div class="t m0 x35 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">4 </div></div><div class="c x63 y495 w2f h36"><div class="t m0 x1e hf y15f ff1 fs5 fc0 sc0 ls0 ws0">4 749 693,82<span class="_ _0"></span> </div></div><div class="c x64 y495 w30 h36"><div class="t m0 x1f hf y15f ff1 fs5 fc0 sc0 ls0 ws0">6 493 856,68 </div></div><div class="c x1 y496 w2d hc"><div class="t m0 xc h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">Zysk(strata) z <span class="ffa">d<span class="_ _0"></span>z<span class="_ _4"></span>iałaln<span class="_ _0"></span>ości operacyjnej<span class="ff9"> </span></span></div></div><div class="c x62 y496 w2e hc"><div class="t m0 x31 h3f y15f ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y496 w2f hc"><div class="t m0 x5b h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">-5 977 807,63<span class="_ _0"></span> </div></div><div class="c x64 y496 w30 hc"><div class="t m0 x3b h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">-15 033 943,<span class="_ _0"></span>3<span class="_ _4"></span>9 </div></div><div class="c x1 y497 w2d hc"><div class="t m0 xc h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">Przychody finan<span class="_ _0"></span>s<span class="_ _4"></span>owe<span class="_ _0"></span> </div></div><div class="c x62 y497 w2e hc"><div class="t m0 x35 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">5 </div></div><div class="c x63 y497 w2f hc"><div class="t m0 x1e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">4 524 202,45<span class="_ _0"></span> </div></div><div class="c x64 y497 w30 hc"><div class="t m0 x19 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">20 828 768,38<span class="_ _0"></span> </div></div><div class="c x1 y5c w2d hc"><div class="t m0 xc h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">Koszty finansowe<span class="_ _0"></span> </div></div><div class="c x62 y5c w2e hc"><div class="t m0 x35 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">6 </div></div><div class="c x63 y5c w2f hc"><div class="t m0 x65 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">11 149 332,86<span class="_ _0"></span> </div></div><div class="c x64 y5c w30 hc"><div class="t m0 x19 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">30 432 869,20<span class="_ _0"></span> </div></div><div class="c x1 y498 w2d hc"><div class="t m0 xc h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">Zysk (strata) p<span class="_ _0"></span>rzed opodatkowaniem </div></div><div class="c x62 y498 w2e hc"><div class="t m0 x31 h3f y15f ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y498 w2f hc"><div class="t m0 x31 h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">-12 602 938,<span class="_ _0"></span>0<span class="_ _4"></span>4 </div></div><div class="c x64 y498 w30 hc"><div class="t m0 x3b h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">-24 638 044,<span class="_ _0"></span>2<span class="_ _4"></span>1 </div></div><div class="c x1 y499 w2d hc"><div class="t m0 xc hf y15b ff1 fs5 fc0 sc0 ls0 ws0">Podatek dochod<span class="_ _0"></span>owy </div></div><div class="c x62 y499 w2e hc"><div class="t m0 x35 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">7 </div></div><div class="c x63 y499 w2f hc"><div class="t m0 x1e hf y15b ff1 fs5 fc0 sc0 ls0 ws0">1 447 358,69<span class="_ _0"></span> </div></div><div class="c x64 y499 w30 hc"><div class="t m0 x2 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">287 489,90 </div></div><div class="c x1 y49a w2d hc"><div class="t m0 xc h37 y15f ffa fs5 fc0 sc0 ls0 ws0">Zysk (strata) <span class="_ _0"></span>z dz<span class="_ _4"></span>i<span class="_ _0"></span>ałalności kontynuowanej<span class="ff9"> </span></div></div><div class="c x62 y49a w2e hc"><div class="t m0 x31 h3f y15f ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y49a w2f hc"><div class="t m0 x31 h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">-14 050 296,<span class="_ _0"></span>7<span class="_ _4"></span>3 </div></div><div class="c x64 y49a w30 hc"><div class="t m0 x3b h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">-24 925 534,<span class="_ _0"></span>1<span class="_ _4"></span>1 </div></div><div class="c x1 y49b w2d hc"><div class="t m0 xc h17 y15f ff2 fs5 fc0 sc0 ls0 ws0">POZOSTAŁE CAŁK<span class="_ _0"></span>OWITE DOCHODY<span class="ff3"> </span></div></div><div class="c x62 y49b w2e hc"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y49b w2f hc"><div class="t m0 x67 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y49b w30 hc"><div class="t m0 x68 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y49c w31 h4f"><div class="t m0 xc h37 y1c8 ffa fs5 fc0 sc0 ls0 ws0">Inne całkowite d<span class="_ _0"></span>ochody, które nie zostaną p<span class="_ _0"></span>rz<span class="_ _4"></span>e<span class="_ _0"></span>k<span class="_ _4"></span>lasyfi<span class="_ _0"></span>kowane do zysku </div><div class="t m0 xc h37 y171 ff9 fs5 fc0 sc0 ls0 ws0">lub straty, p<span class="_ _0"></span>o<span class="_ _4"></span> opod<span class="_ _0"></span>a<span class="_ _4"></span>tk<span class="_ _0"></span>o<span class="_ _4"></span>w<span class="_ _0"></span>aniu </div></div><div class="c x63 y49c w2f h4f"><div class="t m0 x69 h37 y46c ff9 fs5 fc0 sc0 ls0 ws0">0 </div></div><div class="c x64 y49c w30 h4f"><div class="t m0 x5f h37 y46c ff9 fs5 fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y1b8 w2d hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">- brak </div></div><div class="c x62 y1b8 w2e hc"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y1b8 w2f hc"><div class="t m0 x67 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y1b8 w30 hc"><div class="t m0 x68 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y244 w2d h3e"><div class="t m0 xc h37 y1d5 ff9 fs5 fc0 sc0 ls0 ws0">Inne <span class="ffa">całkowite d<span class="_ _0"></span>o<span class="_ _4"></span>ch<span class="_ _0"></span>o<span class="_ _4"></span>dy, <span class="_ _0"></span>które zostaną przeklasyfi<span class="_ _0"></span>kowane do </span></div><div class="t m0 xc h37 y15f ff9 fs5 fc0 sc0 ls0 ws0">zysku lub straty,<span class="_ _0"></span> po<span class="_ _4"></span> <span class="_ _0"></span>opodatkowaniu </div></div><div class="c x62 y244 w2e h3e"><div class="t m0 x31 h37 y492 ff9 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y244 w2f h3e"><div class="t m0 xc hf y492 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y244 w30 h3e"><div class="t m0 x68 hf y492 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y49d w2d h36"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">inne całkowite <span class="_ _0"></span>dochody<span class="ff1"> </span></div></div><div class="c x62 y49d w2e h36"><div class="t m0 x31 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y49d w2f h36"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y49d w30 h36"><div class="t m0 x68 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y49e w2d hc"><div class="t m0 xc h17 y15f ff2 fs5 fc0 sc0 ls0 ws0">Całkowite docho<span class="_ _0"></span>d<span class="_ _4"></span>y<span class="_ _5"></span><span class="ff3"> </span></div></div><div class="c x62 y49e w2e hc"><div class="t m0 x31 h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x63 y49e w2f hc"><div class="t m0 x31 h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">-14 050 296,7<span class="_ _0"></span>3 </div></div><div class="c x64 y49e w30 hc"><div class="t m0 x3b h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">-24 925 534,1<span class="_ _0"></span>1 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y49f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y4a0 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y4a1 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y435 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _2f"> </span><span class="ff3 fs9 fc4"> </span></div></div></div><div class="pi" ></div></div><div id="pf1f" class="pf w4 ha" ><div class="pc pc1f w4 ha"><img class="bi x1c y21 w39 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">31<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y71 ff3 fs9 fc4 sc0 ls0 ws0">Jednostkowe <span class="ff2">sprawoz<span class="_ _0"></span>danie z przepływów pie<span class="_ _0"></span>niężnych <span class="ff3">Gi Group Poland SA <span class="_ _0"></span> </span></span></div><div class="t m0 x1 h2 ya8 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y4a2 w3a hc"><div class="t m0 xc h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y4a2 w19 hc"><div class="t m0 x7f h17 y15f ff3 fs5 fc4 sc0 ls0 ws0">01.01.2024-31.1<span class="_ _0"></span>2<span class="_ _4"></span>.2<span class="_ _0"></span>024 </div></div><div class="c x80 y4a2 w3b hc"><div class="t m0 x2e h17 y15f ff3 fs5 fc4 sc0 ls0 ws0">01.01.2023-31.1<span class="_ _0"></span>2<span class="_ _4"></span>.2<span class="_ _0"></span>023 </div></div><div class="c x1 y485 w3a h53"><div class="t m0 xc h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">Zysk (strata)<span class="_ _0"></span> <span class="_ _4"></span>netto </div></div><div class="c x7e y485 w19 h53"><div class="t m0 x57 h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">-14 050 296,7<span class="_ _0"></span>3 </div></div><div class="c x80 y485 w3b h53"><div class="t m0 x1e h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">-24 925 534,1<span class="_ _0"></span>1 </div></div><div class="c x1 y4a3 w3a h53"><div class="t m0 xc h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">Korekty razem </div></div><div class="c x7e y4a3 w19 h53"><div class="t m0 x57 h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">-46 606 144,9<span class="_ _0"></span>9 </div></div><div class="c x80 y4a3 w3b h53"><div class="t m0 x1e h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">-14 836 623,6<span class="_ _0"></span>1 </div></div><div class="c x1 y4a4 w3a h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x7e y4a4 w19 h53"><div class="t m0 x66 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">4 940 344,43<span class="_ _0"></span> </div></div><div class="c x80 y4a4 w3b h53"><div class="t m0 x54 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">5 917 351,00<span class="_ _0"></span> </div></div><div class="c x1 y3b3 w3a h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">(Zysk) <span class="ff4">straty <span class="_ _5"></span>z tytułu różnic <span class="_ _0"></span>kursowych<span class="ff1"> </span></span></div></div><div class="c x7e y3b3 w19 h53"><div class="t m0 x6a hf y171 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x80 y3b3 w3b h53"><div class="t m0 x44 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">740 554,88 </div></div><div class="c x1 y4a5 w3a h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">Przychody o<span class="_ _0"></span>dsetkowe i dywidendy </div></div><div class="c x7e y4a5 w19 h53"><div class="t m0 x25 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">-12 757 781,47<span class="_ _0"></span> </div></div><div class="c x80 y4a5 w3b h53"><div class="t m0 xb hf y171 ff1 fs5 fc0 sc0 ls0 ws0">-4 537 019,57 </div></div><div class="c x1 y4a6 w3a h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">Koszty ods<span class="_ _0"></span>etkowe<span class="_ _4"></span> </div></div><div class="c x7e y4a6 w19 h53"><div class="t m0 x66 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">8 748 077,27<span class="_ _0"></span> </div></div><div class="c x80 y4a6 w3b h53"><div class="t m0 x3c hf y171 ff1 fs5 fc0 sc0 ls0 ws0">11 808 882,17<span class="_ _0"></span> </div></div><div class="c x1 y4a7 w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">(Zysk) strata z<span class="_ _0"></span> tytułu działalności inwestycy<span class="_ _0"></span>jnej<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x7e y4a7 w19 h53"><div class="t m0 x81 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">-1 239 187,14 </div></div><div class="c x80 y4a7 w3b h53"><div class="t m0 x5a hf y171 ff1 fs5 fc0 sc0 ls0 ws0">-793 520,15 </div></div><div class="c x1 y200 w3a h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">Zmiana stanu rezerw<span class="_ _0"></span> </div></div><div class="c x7e y200 w19 h53"><div class="t m0 x66 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">1 150 239,78<span class="_ _0"></span> </div></div><div class="c x80 y200 w3b h53"><div class="t m0 x44 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">305 084,06 </div></div><div class="c x1 y4a8 w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Zmiana stanu zapas<span class="_ _0"></span>ów<span class="ff1"> </span></div></div><div class="c x7e y4a8 w19 h53"><div class="t m0 x82 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y4a8 w3b h53"><div class="t m0 x44 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">105 813,28 </div></div><div class="c x1 y4a9 w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Zmiana stanów należ<span class="_ _0"></span>ności z wyjątkiem należ<span class="_ _5"></span>ności z tytułu <span class="_ _0"></span>podatku dochodoweg<span class="_ _0"></span>o<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x7e y4a9 w19 h53"><div class="t m0 x25 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">-12 366 890,25<span class="_ _0"></span> </div></div><div class="c x80 y4a9 w3b h53"><div class="t m0 x54 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">7 405 728,80<span class="_ _0"></span> </div></div><div class="c x1 y4aa w3a h54"><div class="t m0 xc hf y4ab ff4 fs5 fc0 sc0 ls0 ws0">Zmiana stanu zobo<span class="_ _0"></span>wiązań krótkoterminowych z<span class="_ _0"></span> wyjątkiem kredytów i p<span class="_ _0"></span>ożyczek i po-</div><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">datku dochod<span class="_ _0"></span>owego  </div></div><div class="c x7e y4aa w19 h54"><div class="t m0 x25 hf y46c ff1 fs5 fc0 sc0 ls0 ws0">-37 899 910,78<span class="_ _0"></span> </div></div><div class="c x80 y4aa w3b h54"><div class="t m0 x20 hf y46c ff1 fs5 fc0 sc0 ls0 ws0">-37 385 203,59<span class="_ _0"></span> </div></div><div class="c x1 y4ac w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Zmiana stanu rozl<span class="_ _0"></span>iczeń międzyokresowy<span class="_ _0"></span>ch<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x7e y4ac w19 h53"><div class="t m0 x66 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">2 651 507,04<span class="_ _0"></span> </div></div><div class="c x80 y4ac w3b h53"><div class="t m0 x54 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">1 595 705,51<span class="_ _0"></span> </div></div><div class="c x1 y14a w3a h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">Inne korekty </div></div><div class="c x7e y14a w19 h53"><div class="t m0 x6a hf y171 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x80 y14a w3b h53"><div class="t m0 x83 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y4ad w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Podatek dochod<span class="_ _0"></span>owy zapłacony<span class="ff1"> </span></div></div><div class="c x7e y4ad w19 h53"><div class="t m0 x6a hf y171 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x80 y4ad w3b h53"><div class="t m0 x83 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 yb7 w3a h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">Podatek dochod<span class="_ _0"></span>owy naliczony </div></div><div class="c x7e yb7 w19 h53"><div class="t m0 x7d hf y171 ff1 fs5 fc0 sc0 ls0 ws0">167 456,13 </div></div><div class="c x80 yb7 w3b h53"><div class="t m0 x5a hf y171 ff1 fs5 fc0 sc0 ls0 ws0">-287 489,90 </div></div><div class="c x1 y4ae w3a h53"><div class="t m0 xc h37 y171 ffa fs5 fc0 sc0 ls0 ws0">Przepływy pienię<span class="_ _0"></span>ż<span class="_ _4"></span>n<span class="_ _0"></span>e netto z działalności o<span class="_ _0"></span>peracyjnej<span class="ff9"> </span></div></div><div class="c x7e y4ae w19 h53"><div class="t m0 x57 h37 y171 ff9 fs5 fc0 sc0 ls0 ws0">-60 656 441,<span class="_ _0"></span>7<span class="_ _4"></span>2 </div></div><div class="c x80 y4ae w3b h53"><div class="t m0 x1c h37 y171 ff9 fs5 fc0 sc0 ls0 ws0">-39 762 157,<span class="_ _0"></span>7<span class="_ _4"></span>2 </div></div><div class="c x1 y4af w3a h53"><div class="t m0 xc h17 y171 ff2 fs5 fc0 sc0 ls0 ws0">Przepływy środków<span class="_ _0"></span> pieniężnych z działal<span class="_ _0"></span>n<span class="_ _4"></span>ości i<span class="_ _0"></span>nwestycyjnej<span class="ff3"> </span></div></div><div class="c x7e y4af w19 h53"><div class="t m0 x82 h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y4af w3b h53"><div class="t m0 x84 h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y20a w3a h53"><div class="t m0 xc h17 y171 ff2 fs5 fc0 sc0 ls0 ws0">Wpływy<span class="ff3"> </span></div></div><div class="c x7e y20a w19 h53"><div class="t m0 x85 h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">48 170 360,1<span class="_ _0"></span>6 </div></div><div class="c x80 y20a w3b h53"><div class="t m0 x20 h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">75 814 993,8<span class="_ _0"></span>9 </div></div><div class="c x1 y4b0 w3a h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">Zbycie <span class="ff4">war<span class="_ _0"></span>t<span class="_ _4"></span>oś<span class="_ _0"></span>ci niematerialnych oraz rzeczow<span class="_ _0"></span>ych aktywów trwałych<span class="ff1"> </span></span></div></div><div class="c x7e y4b0 w19 h53"><div class="t m0 x82 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y4b0 w3b h53"><div class="t m0 x84 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4b1 w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Zbycie inwes<span class="_ _0"></span>tycji w nieruchomości or<span class="_ _0"></span>az wartości niematerialne<span class="ff1"> </span></div></div><div class="c x7e y4b1 w19 h53"><div class="t m0 x82 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y4b1 w3b h53"><div class="t m0 x84 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4b2 w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Z aktywów<span class="_ _0"></span> finansowych, w tym:<span class="ff1"> </span></div></div><div class="c x7e y4b2 w19 h53"><div class="t m0 xa hf y171 ff1 fs5 fc0 sc0 ls0 ws0">48 170 360,16<span class="_ _0"></span> </div></div><div class="c x80 y4b2 w3b h53"><div class="t m0 x3c hf y171 ff1 fs5 fc0 sc0 ls0 ws0">75 814 993,89<span class="_ _0"></span> </div></div><div class="c x1 y4b3 w3a h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0"> - <span class="ff4">wpły<span class="_ _0"></span>w<span class="_ _4"></span>y z <span class="_ _0"></span>tytułu spłaconych pożyczek<span class="ff1"> </span></span></div></div><div class="c x7e y4b3 w19 h53"><div class="t m0 xa hf y171 ff1 fs5 fc0 sc0 ls0 ws0">44 061 852,79<span class="_ _0"></span> </div></div><div class="c x80 y4b3 w3b h53"><div class="t m0 x3c hf y171 ff1 fs5 fc0 sc0 ls0 ws0">74 967 064,25<span class="_ _0"></span> </div></div><div class="c x1 y1ad w3a h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0"> - <span class="ff4">wpły<span class="_ _0"></span>w<span class="_ _4"></span>y ze <span class="_ _0"></span>zbycia aktywów finansowych<span class="ff1"> </span></span></div></div><div class="c x7e y1ad w19 h53"><div class="t m0 x82 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y1ad w3b h53"><div class="t m0 x84 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4b4 w3a h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0"> - <span class="ff4">wpły<span class="_ _0"></span>w<span class="_ _4"></span>y z <span class="_ _0"></span>tytułu odsetek<span class="ff1"> </span></span></div></div><div class="c x7e y4b4 w19 h53"><div class="t m0 x66 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">4 108 507,37<span class="_ _0"></span> </div></div><div class="c x80 y4b4 w3b h53"><div class="t m0 x44 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">847 929,64 </div></div><div class="c x1 y4b5 w3a h55"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0"> - <span class="ff4">inne wpł<span class="_ _0"></span>ywy inwestycyjne<span class="ff1"> </span></span></div></div><div class="c x7e y4b5 w19 h55"><div class="t m0 x82 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y4b5 w3b h55"><div class="t m0 x84 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4b6 w3a h53"><div class="t m0 xc h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">Wydatki </div></div><div class="c x7e y4b6 w19 h53"><div class="t m0 x85 h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">51 135 711,2<span class="_ _0"></span>7 </div></div><div class="c x80 y4b6 w3b h53"><div class="t m0 x20 h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">64 629 764,1<span class="_ _0"></span>4 </div></div><div class="c x1 y4b7 w3a h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">Nabycie <span class="ff4">war<span class="_ _0"></span>t<span class="_ _4"></span>oś<span class="_ _0"></span>ci niematerialnych oraz r<span class="_ _0"></span>zeczowych aktywów trwał<span class="_ _0"></span>ych<span class="_ _4"></span><span class="ff1"> </span></span></div></div><div class="c x7e y4b7 w19 h53"><div class="t m0 x66 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">4 518 378,45<span class="_ _0"></span> </div></div><div class="c x80 y4b7 w3b h53"><div class="t m0 x54 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">2 098 264,14<span class="_ _0"></span> </div></div><div class="c x1 y4b8 w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Inwestycje w <span class="_ _0"></span>nieruchomości oraz wartoś<span class="_ _0"></span>ci niematerialne<span class="ff1"> </span></div></div><div class="c x7e y4b8 w19 h53"><div class="t m0 x82 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y4b8 w3b h53"><div class="t m0 x84 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4b9 w3a h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">Na aktywa fina<span class="_ _0"></span>nsowe, w tym: </div></div><div class="c x7e y4b9 w19 h53"><div class="t m0 xa hf y171 ff1 fs5 fc0 sc0 ls0 ws0">46 617 332,82<span class="_ _0"></span> </div></div><div class="c x80 y4b9 w3b h53"><div class="t m0 x3c hf y171 ff1 fs5 fc0 sc0 ls0 ws0">62 531 500,00<span class="_ _0"></span> </div></div><div class="c x1 y4ba w3a h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0"> - <span class="ff4">udzielenie <span class="_ _0"></span>pożyczek<span class="ff1"> </span></span></div></div><div class="c x7e y4ba w19 h53"><div class="t m0 xa hf y171 ff1 fs5 fc0 sc0 ls0 ws0">46 617 332,82<span class="_ _0"></span> </div></div><div class="c x80 y4ba w3b h53"><div class="t m0 x3c hf y171 ff1 fs5 fc0 sc0 ls0 ws0">62 531 500,00<span class="_ _0"></span> </div></div><div class="c x1 y4bb w3a h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0"> - inne wyd<span class="_ _0"></span>atki inwestycyjne </div></div><div class="c x7e y4bb w19 h53"><div class="t m0 x82 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y4bb w3b h53"><div class="t m0 x84 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4bc w3a h53"><div class="t m0 xc h37 y171 ffa fs5 fc0 sc0 ls0 ws0">Przepływy środk<span class="_ _0"></span>ów pieniężnych z działaln<span class="_ _0"></span>ości inwestycyjnej<span class="ff9"> </span></div></div><div class="c x7e y4bc w19 h53"><div class="t m0 x86 h37 y171 ff9 fs5 fc0 sc0 ls0 ws0">-2 965 351,11<span class="_ _0"></span> </div></div><div class="c x80 y4bc w3b h53"><div class="t m0 x1f h37 y171 ff9 fs5 fc0 sc0 ls0 ws0">11 185 229,75 </div></div><div class="c x1 y4bd w3a h53"><div class="t m0 xc h17 y171 ff2 fs5 fc0 sc0 ls0 ws0">Przepływy środków<span class="_ _0"></span> pieniężnych z działal<span class="_ _0"></span>n<span class="_ _4"></span>ości <span class="_ _0"></span>fin<span class="_ _4"></span>a<span class="_ _0"></span>nsowej<span class="ff3"> </span></div></div><div class="c x7e y4bd w19 h53"><div class="t m0 x60 h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y4bd w3b h53"><div class="t m0 x43 h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4be w3a h53"><div class="t m0 xc h17 y171 ff2 fs5 fc0 sc0 ls0 ws0">Wpływy<span class="ff3"> </span></div></div><div class="c x7e y4be w19 h53"><div class="t m0 x44 h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">125 296 150,<span class="_ _0"></span>9<span class="_ _4"></span>0 </div></div><div class="c x80 y4be w3b h53"><div class="t m0 x19 h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">110 777 293,<span class="_ _0"></span>3<span class="_ _4"></span>7 </div></div><div class="c x1 y49c w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Wpływy netto <span class="_ _0"></span>z emisji <span class="ff1">akcji </span></div></div><div class="c x7e y49c w19 h53"><div class="t m0 xa hf y171 ff1 fs5 fc0 sc0 ls0 ws0">75 267 150,90<span class="_ _0"></span> </div></div><div class="c x80 y49c w3b h53"><div class="t m0 x3c hf y171 ff1 fs5 fc0 sc0 ls0 ws0">56 178 230,51<span class="_ _0"></span> </div></div><div class="c x1 y4bf w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Kredyty i <span class="_ _0"></span>pożyczki<span class="ff1"> </span></div></div><div class="c x7e y4bf w19 h53"><div class="t m0 xa hf y171 ff1 fs5 fc0 sc0 ls0 ws0">50 029 000,00<span class="_ _0"></span> </div></div><div class="c x80 y4bf w3b h53"><div class="t m0 x3c hf y171 ff1 fs5 fc0 sc0 ls0 ws0">54 599 062,86<span class="_ _0"></span> </div></div><div class="c x1 y4c0 w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Emisja dłużny<span class="_ _0"></span>ch papierów wartoś<span class="_ _5"></span>ciowych<span class="ff1"> </span></div></div><div class="c x7e y4c0 w19 h53"><div class="t m0 x82 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y4c0 w3b h53"><div class="t m0 x84 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4c1 w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Inne wpływ<span class="_ _0"></span>y finansowe<span class="ff1"> </span></div></div><div class="c x7e y4c1 w19 h53"><div class="t m0 x82 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y4c1 w3b h53"><div class="t m0 x84 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4c2 w3a h55"><div class="t m0 xc h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">Wydatki </div></div><div class="c x7e y4c2 w19 h55"><div class="t m0 x85 h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">54 685 768,9<span class="_ _0"></span>3 </div></div><div class="c x80 y4c2 w3b h55"><div class="t m0 x20 h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">84 757 480,4<span class="_ _0"></span>1 </div></div><div class="c x1 y4c3 w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Dywidendy<span class="_ _0"></span> i inne wydatki na rzecz właś<span class="_ _0"></span>cicieli<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x7e y4c3 w19 h53"><div class="t m0 x82 h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y4c3 w3b h53"><div class="t m0 x84 h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4c4 w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Inne, niż wpłaty na <span class="_ _0"></span>rzecz właścicieli, wydatki<span class="_ _0"></span> z tytułu podziału zysk<span class="_ _0"></span>u<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x7e y4c4 w19 h53"><div class="t m0 x82 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y4c4 w3b h53"><div class="t m0 x84 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y3cb w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Spłata kredy<span class="_ _0"></span>t<span class="_ _4"></span>ów<span class="_ _0"></span> i pożyczek<span class="ff1"> </span></div></div><div class="c x7e y3cb w19 h53"><div class="t m0 xa hf y171 ff1 fs5 fc0 sc0 ls0 ws0">45 688 829,83<span class="_ _0"></span> </div></div><div class="c x80 y3cb w3b h53"><div class="t m0 x3c hf y171 ff1 fs5 fc0 sc0 ls0 ws0">83 198 640,38<span class="_ _0"></span> </div></div><div class="c x1 y4c5 w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Wykup dłużny<span class="_ _0"></span>ch papierów wartoś<span class="_ _0"></span>c<span class="_ _4"></span>iowych<span class="ff1"> </span></div></div><div class="c x7e y4c5 w19 h53"><div class="t m0 x82 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y4c5 w3b h53"><div class="t m0 x84 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4c6 w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Z tytułu innych zo<span class="_ _0"></span>bowiązań finansowych<span class="ff1"> </span></div></div><div class="c x7e y4c6 w19 h53"><div class="t m0 x87 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">0 </div></div><div class="c x80 y4c6 w3b h53"><div class="t m0 x7b hf y171 ff1 fs5 fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y4c7 w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Płatności zobo<span class="_ _0"></span>wiązań z tytułu umów <span class="ff1">leas<span class="_ _0"></span>ingu finansowego </span></div></div><div class="c x7e y4c7 w19 h53"><div class="t m0 x66 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">1 540 039,80<span class="_ _0"></span> </div></div><div class="c x80 y4c7 w3b h53"><div class="t m0 x7b hf y171 ff1 fs5 fc0 sc0 ls0 ws0">0 </div></div><div class="c x1 y4c8 w3a h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">Odsetki </div></div><div class="c x7e y4c8 w19 h53"><div class="t m0 x66 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">7 456 899,30<span class="_ _0"></span> </div></div><div class="c x80 y4c8 w3b h53"><div class="t m0 x54 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">1 558 840,03<span class="_ _0"></span> </div></div><div class="c x1 y4c9 w3a h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">Inne wydatki <span class="_ _0"></span>finansowe </div></div><div class="c x7e y4c9 w19 h53"><div class="t m0 x82 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y4c9 w3b h53"><div class="t m0 x84 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4ca w3a h53"><div class="t m0 xc h37 y171 ffa fs5 fc0 sc0 ls0 ws0">Przepływy pienię<span class="_ _0"></span>ż<span class="_ _4"></span>n<span class="_ _0"></span>e netto z działalności fi<span class="_ _0"></span>nansowej<span class="ff9"> </span></div></div><div class="c x7e y4ca w19 h53"><div class="t m0 x85 h37 y171 ff9 fs5 fc0 sc0 ls0 ws0">70 610 381,97 </div></div><div class="c x80 y4ca w3b h53"><div class="t m0 x1f h37 y171 ff9 fs5 fc0 sc0 ls0 ws0">26 019 812,96 </div></div><div class="c x1 y4cb w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Przepływy<span class="_ _0"></span> pieniężne netto razem<span class="ff1"> </span></div></div><div class="c x7e y4cb w19 h53"><div class="t m0 x66 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">6 988 589,14<span class="_ _0"></span> </div></div><div class="c x80 y4cb w3b h53"><div class="t m0 xb hf y171 ff1 fs5 fc0 sc0 ls0 ws0">-2 557 115,01 </div></div><div class="c x1 y4cc w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Bilansowa <span class="_ _0"></span>zmiana stanu środków pienię<span class="_ _5"></span>żnych, w tym:<span class="ff1"> </span></div></div><div class="c x7e y4cc w19 h53"><div class="t m0 x66 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">6 988 589,14<span class="_ _0"></span> </div></div><div class="c x80 y4cc w3b h53"><div class="t m0 xb hf y171 ff1 fs5 fc0 sc0 ls0 ws0">-2 557 115,01 </div></div><div class="c x1 y388 w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">zmiana stanu śro<span class="_ _0"></span>dków pieniężnych z ty<span class="_ _0"></span>t<span class="_ _4"></span>ułu r<span class="_ _0"></span>óżnic kursowych<span class="ff1"> </span></div></div><div class="c x7e y388 w19 h53"><div class="t m0 x82 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x80 y388 w3b h53"><div class="t m0 x84 hf y171 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4cd w3a h53"><div class="t m0 xc hf y171 ff4 fs5 fc0 sc0 ls0 ws0">Środki pi<span class="_ _0"></span>eniężne na początek okresu<span class="ff1"> </span></div></div><div class="c x7e y4cd w19 h53"><div class="t m0 xa hf y171 ff1 fs5 fc0 sc0 ls0 ws0">14 417 371,88<span class="_ _0"></span> </div></div><div class="c x80 y4cd w3b h53"><div class="t m0 x3c hf y171 ff1 fs5 fc0 sc0 ls0 ws0">16 974 486,89<span class="_ _0"></span> </div></div><div class="c x1 y4ce w3a h53"><div class="t m0 xc h37 y171 ffa fs5 fc0 sc0 ls0 ws0">Środki pieniężn<span class="_ _0"></span>e na koniec okresu<span class="ff9"> </span></div></div><div class="c x7e y4ce w19 h53"><div class="t m0 x85 h37 y171 ff9 fs5 fc0 sc0 ls0 ws0">21 405 961,02 </div></div><div class="c x80 y4ce w3b h53"><div class="t m0 x1f h37 y171 ff9 fs5 fc0 sc0 ls0 ws0">14 417 371,88 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h14 y4cf ff3 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf20" class="pf w20 h32" ><div class="pc pc20 w20 h32"><img class="bi x5a y14d w3c h33" alt="" 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class="c x48 y14e w7 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x49 y14e w22 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y14f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y150 w24 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x4a y150 w25 hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">32<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y151 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x48 h31 y4d0 ff2 fs9 fc4 sc0 ls0 ws0">Sprawozdanie ze <span class="_ _0"></span>zmian w kapitale wł<span class="_ _0"></span>a<span class="_ _4"></span>sn<span class="_ _0"></span>y<span class="_ _4"></span>m <span class="ff3">Gi Group Pol<span class="_ _0"></span>and SA </span></div><div class="t m0 x48 h2 y4d1 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y4d2 w3d h56"><div class="t m0 xc h17 y4d3 ff3 fs5 fc4 sc0 ls0 ws0">01.01.2024-31.1<span class="_ _0"></span>2<span class="_ _4"></span>.20<span class="_ _0"></span>2<span class="_ _4"></span>4 </div></div><div class="c x88 y4d2 w3e h56"><div class="t m0 x2e h17 y4d4 ff3 fs5 fc4 sc0 ls0 ws0">Wyemitowany<span class="_ _0"></span> <span class="_ _4"></span>ka-</div><div class="t m0 x37 h17 y4d5 ff2 fs5 fc4 sc0 ls0 ws0">pitał podstawowy<span class="_ _0"></span><span class="ff3"> </span></div></div><div class="c x7e y4d2 w3f h56"><div class="t m0 xc h17 y4d6 ff2 fs5 fc4 sc0 ls0 ws0">Nadwyżka ceny<span class="_ _0"></span> <span class="_ _4"></span>emi-</div><div class="t m0 x37 h17 y4d4 ff2 fs5 fc4 sc0 ls0 ws0">syjnej powyżej<span class="_ _0"></span> <span class="_ _4"></span>war-</div><div class="t m0 x2b h17 y4d5 ff2 fs5 fc4 sc0 ls0 ws0">tości nominalnej<span class="_ _0"></span> </div><div class="t m0 x89 h17 y4d7 ff2 fs5 fc4 sc0 ls0 ws0">udziałów<span class="ff3"> </span></div></div><div class="c x8a y4d2 w40 h56"><div class="t m0 x8b h17 y4d8 ff2 fs5 fc4 sc0 ls0 ws0">Pozostałe ka-</div><div class="t m0 x12 h17 y4d3 ff2 fs5 fc4 sc0 ls0 ws0">pitały rezer-</div><div class="t m0 x3a h17 yce ff3 fs5 fc4 sc0 ls0 ws0">wowe </div></div><div class="c x8c y4d2 w3f h56"><div class="t m0 x12 h17 y4d4 ff2 fs5 fc4 sc0 ls0 ws0">Statutowy kapitał<span class="_ _0"></span> </div><div class="t m0 x35 h17 y4d5 ff3 fs5 fc4 sc0 ls0 ws0">rezerwowy </div></div><div class="c x8d y4d2 w1b h56"><div class="t m0 x2b h17 y4d4 ff3 fs5 fc4 sc0 ls0 ws0">Zyski zatrzy-</div><div class="t m0 x4e h17 y4d5 ff3 fs5 fc4 sc0 ls0 ws0">mane </div></div><div class="c x8e y4d2 w41 h56"><div class="t m0 x8f h17 y4d3 ff2 fs5 fc4 sc0 ls0 ws0">Kapitał własny<span class="_ _0"></span><span class="ff3"> </span></div></div><div class="c x48 y4d9 w3d h26"><div class="t m0 xc h17 y4da ff3 fs5 fc0 sc0 ls0 ws0">Stan na 31 gru<span class="_ _0"></span>dnia 2023 </div></div><div class="c x88 y4d9 w3e h26"><div class="t m0 x7d h17 y4da ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y4d9 w3f h26"><div class="t m0 x90 h17 y4da ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8a y4d9 w40 h26"><div class="t m0 x25 h17 y4da ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y4d9 w3f h26"><div class="t m0 x90 h17 y4da ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8d y4d9 w1b h26"><div class="t m0 x66 h17 y4da ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y4d9 w41 h26"><div class="t m0 x91 h17 y4da ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y4db w3d h18"><div class="t m0 xc h17 y79 ff2 fs5 fc0 sc0 ls0 ws0">Kapitał własny; <span class="_ _0"></span>s<span class="_ _4"></span>ta<span class="_ _0"></span>n<span class="_ _4"></span>a<span class="_ _0"></span> <span class="_ _4"></span>bez<span class="_ _0"></span> <span class="_ _4"></span>korekt<span class="_ _0"></span>y błędu<span class="ff3"> </span></div></div><div class="c x88 y4db w3e h18"><div class="t m0 x35 h17 y79 ff3 fs5 fc0 sc0 ls0 ws0">10 521 622,0<span class="_ _0"></span>0 </div></div><div class="c x7e y4db w3f h18"><div class="t m0 x31 h17 y79 ff3 fs5 fc0 sc0 ls0 ws0">287 038 835,65 </div></div><div class="c x8a y4db w40 h18"><div class="t m0 xf h17 y79 ff3 fs5 fc0 sc0 ls0 ws0">5 664 115,29 </div></div><div class="c x8c y4db w3f h18"><div class="t m0 x18 h17 y79 ff3 fs5 fc0 sc0 ls0 ws0">48 585 463,6<span class="_ _0"></span>2 </div></div><div class="c x8d y4db w1b h18"><div class="t m0 x8b h17 y79 ff3 fs5 fc0 sc0 ls0 ws0">-300 274 842,<span class="_ _0"></span>1<span class="_ _4"></span>7 </div></div><div class="c x8e y4db w41 h18"><div class="t m0 x78 h17 y79 ff3 fs5 fc0 sc0 ls0 ws0">51 535 194,3<span class="_ _0"></span>9 </div></div><div class="c x48 y4dc w3d h57"><div class="t m0 xc hf y4dd ff4 fs5 fc0 sc0 ls0 ws0">Zwiększenie <span class="_ _0"></span>(zmniejszenie) z tytułu kor<span class="_ _0"></span>ekt błędów popełnio-</div><div class="t m0 xc hf yca ff1 fs5 fc0 sc0 ls0 ws0">nych w pop<span class="_ _0"></span>rzednich okresach  </div></div><div class="c x88 y4dc w3e h57"><div class="t m0 x7d hf y4de ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y4dc w3f h57"><div class="t m0 x90 hf y4de ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8a y4dc w40 h57"><div class="t m0 x25 hf y4de ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y4dc w3f h57"><div class="t m0 x90 hf y4de ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8d y4dc w1b h57"><div class="t m0 x66 hf y4de ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y4dc w41 h57"><div class="t m0 x91 hf y4de ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y4df w3d h58"><div class="t m0 xc h17 y4e0 ff2 fs5 fc0 sc0 ls0 ws0">Kapitał własny; <span class="_ _0"></span>s<span class="_ _4"></span>ta<span class="_ _0"></span>n p<span class="_ _4"></span>o<span class="_ _0"></span> <span class="_ _4"></span>ko<span class="_ _0"></span>rekcie błędu<span class="ff3"> </span></div></div><div class="c x88 y4df w3e h58"><div class="t m0 x35 h17 y4e0 ff3 fs5 fc0 sc0 ls0 ws0">10 521 622,0<span class="_ _0"></span>0 </div></div><div class="c x7e y4df w3f h58"><div class="t m0 x31 h17 y4e0 ff3 fs5 fc0 sc0 ls0 ws0">287 038 835,<span class="_ _0"></span>6<span class="_ _4"></span>5 </div></div><div class="c x8a y4df w40 h58"><div class="t m0 xf h17 y4e0 ff3 fs5 fc0 sc0 ls0 ws0">5 664 115,29 </div></div><div class="c x8c y4df w3f h58"><div class="t m0 x18 h17 y4e0 ff3 fs5 fc0 sc0 ls0 ws0">48 585 463,62<span class="_ _0"></span> </div></div><div class="c x8d y4df w1b h58"><div class="t m0 x8b h17 y4e0 ff3 fs5 fc0 sc0 ls0 ws0">-300 274 842,<span class="_ _0"></span>1<span class="_ _4"></span>7 </div></div><div class="c x8e y4df w41 h58"><div class="t m0 x78 h17 y4e0 ff3 fs5 fc0 sc0 ls0 ws0">51 535 194,3<span class="_ _0"></span>9 </div></div><div class="c x48 y4e1 w3d h29"><div class="t m0 xc hf yd8 ff4 fs5 fc0 sc0 ls0 ws0">Zmiany w kap<span class="_ _0"></span>itale własnym w okresi<span class="_ _0"></span>e od 01.01.2024 do </div><div class="t m0 xc hf y4e2 ff1 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x88 y4e1 w3e h29"><div class="t m0 x7d hf y168 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y4e1 w3f h29"><div class="t m0 x90 hf y168 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8a y4e1 w40 h29"><div class="t m0 x25 hf y168 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y4e1 w3f h29"><div class="t m0 x90 hf y168 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8d y4e1 w1b h29"><div class="t m0 x66 hf y168 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y4e1 w41 h29"><div class="t m0 x91 hf y168 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y4e3 w3d h16"><div class="t m0 xc hf y75 ff4 fs5 fc0 sc0 ls0 ws0">Skutek połączenia <span class="_ _0"></span>ze spółkami z Grupy<span class="ff1"> </span></div></div><div class="c x88 y4e3 w3e h16"><div class="t m0 x7d hf y75 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y4e3 w3f h16"><div class="t m0 x90 hf y75 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8a y4e3 w40 h16"><div class="t m0 x25 hf y75 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y4e3 w3f h16"><div class="t m0 x1 hf y75 ff1 fs5 fc0 sc0 ls0 ws0">103 359,60 </div></div><div class="c x8d y4e3 w1b h16"><div class="t m0 x2d hf y75 ff1 fs5 fc0 sc0 ls0 ws0">-55 033 828,00<span class="_ _0"></span> </div></div><div class="c x8e y4e3 w41 h16"><div class="t m0 x78 hf y75 ff1 fs5 fc0 sc0 ls0 ws0">-54 930 468,40<span class="_ _0"></span> </div></div><div class="c x48 y4e4 w3d hc"><div class="t m0 xc hf y15f ff4 fs5 fc0 sc0 ls0 ws0">Emisja instrumen<span class="_ _0"></span>t<span class="_ _4"></span>ów<span class="_ _0"></span> kapitałowych<span class="ff1"> </span></div></div><div class="c x88 y4e4 w3e hc"><div class="t m0 x1d hf y15f ff1 fs5 fc0 sc0 ls0 ws0">5 261 811,00<span class="_ _0"></span> </div></div><div class="c x7e y4e4 w3f hc"><div class="t m0 x15 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">69 901 980,30<span class="_ _0"></span> </div></div><div class="c x8a y4e4 w40 hc"><div class="t m0 xa hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y4e4 w3f hc"><div class="t m0 x6f hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8d y4e4 w1b hc"><div class="t m0 x92 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y4e4 w41 hc"><div class="t m0 x78 h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">75 163 791,3<span class="_ _0"></span>0 </div></div><div class="c x48 y4e5 w3d hc"><div class="t m0 xc hf y15f ff1 fs5 fc0 sc0 ls0 ws0">Zysk (s<span class="_ _0"></span>t<span class="_ _4"></span>rata) </div></div><div class="c x88 y4e5 w3e hc"><div class="t m0 x7d hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y4e5 w3f hc"><div class="t m0 x90 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8a y4e5 w40 hc"><div class="t m0 xa hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y4e5 w3f hc"><div class="t m0 x90 hf y15f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8d y4e5 w1b hc"><div class="t m0 x2d hf y15f ff1 fs5 fc0 sc0 ls0 ws0">-14 050 296,73<span class="_ _0"></span> </div></div><div class="c x8e y4e5 w41 hc"><div class="t m0 x19 h17 y15f ff3 fs5 fc0 sc0 ls0 ws0">-14 050 296,7<span class="_ _0"></span>3 </div></div><div class="c x48 y4e6 w3d hc"><div class="t m0 xc hf y15b ff4 fs5 fc0 sc0 ls0 ws0">Całkowite do<span class="_ _0"></span>chody<span class="ff1"> </span></div></div><div class="c x88 y4e6 w3e hc"><div class="t m0 x7d hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y4e6 w3f hc"><div class="t m0 x90 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8a y4e6 w40 hc"><div class="t m0 x25 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y4e6 w3f hc"><div class="t m0 x90 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8d y4e6 w1b hc"><div class="t m0 x66 hf y15b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y4e6 w41 hc"><div class="t m0 x93 h17 y15b ff3 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x48 y4e7 w3d h59"><div class="t m0 xc hf y4e8 ff4 fs5 fc0 sc0 ls0 ws0">Zwiększenie <span class="_ _0"></span>(zmniejszenie) wskutek p<span class="_ _5"></span>rzeniesienia d<span class="_ _0"></span>o statu-</div><div class="t m0 xc hf y4e2 ff4 fs5 fc0 sc0 ls0 ws0">towego kap<span class="_ _0"></span>itału rezerwowego, k<span class="_ _0"></span>a<span class="_ _4"></span>pitał w<span class="_ _0"></span>łasny<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x88 y4e7 w3e h59"><div class="t m0 x7d hf y168 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y4e7 w3f h59"><div class="t m0 x90 hf y168 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8a y4e7 w40 h59"><div class="t m0 x25 hf y168 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y4e7 w3f h59"><div class="t m0 x90 hf y168 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8d y4e7 w1b h59"><div class="t m0 x66 hf y168 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y4e7 w41 h59"><div class="t m0 x91 h17 y168 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y4e9 w3d h5a"><div class="t m0 xc hf y4ea ff4 fs5 fc0 sc0 ls0 ws0">Zwiększenie <span class="_ _0"></span>(zmniejszenie) wynikające ze z<span class="_ _0"></span>m<span class="_ _4"></span>ian ud<span class="_ _0"></span>ziałów </div><div class="t m0 xc hf y4eb ff4 fs5 fc0 sc0 ls0 ws0">własnościo<span class="_ _0"></span>wych w<span class="ff1"> </span>jednostkach zależnych, któr<span class="_ _0"></span>e nie prowa-</div><div class="t m0 xc hf y1a ff4 fs5 fc0 sc0 ls0 ws0">dzą do <span class="_ _0"></span>ut<span class="_ _4"></span>raty <span class="_ _0"></span>kontroli, kapitał własny<span class="ff1"> </span></div></div><div class="c x88 y4e9 w3e h5a"><div class="t m0 x7d hf y4eb ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y4e9 w3f h5a"><div class="t m0 x90 hf y4eb ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8a y4e9 w40 h5a"><div class="t m0 x25 hf y4eb ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y4e9 w3f h5a"><div class="t m0 x90 hf y4eb ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8d y4e9 w1b h5a"><div class="t m0 x66 hf y4eb ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y4e9 w41 h5a"><div class="t m0 x91 h17 y4eb ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y4ec w3d h16"><div class="t m0 xc hf y4ed ff4 fs5 fc0 sc0 ls0 ws0">Dywidendy<span class="_ _0"></span> ujęte jako wypłaty na rzecz w<span class="_ _0"></span>łaścicieli<span class="ff1"> </span></div></div><div class="c x88 y4ec w3e h16"><div class="t m0 x7d hf y4ed ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y4ec w3f h16"><div class="t m0 x90 hf y4ed ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8a y4ec w40 h16"><div class="t m0 x25 hf y4ed ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y4ec w3f h16"><div class="t m0 x90 hf y4ed ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8d y4ec w1b h16"><div class="t m0 x66 hf y4ed ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y4ec w41 h16"><div class="t m0 x91 h17 y4ed ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y4ee w3d h5b"><div class="t m0 xc hf ya0 ff4 fs5 fc0 sc0 ls0 ws0">Zwiększenie <span class="_ _0"></span>wskutek innych wkładów w<span class="_ _0"></span>łaścicieli, kapitał </div><div class="t m0 xc hf y4d7 ff4 fs5 fc0 sc0 ls0 ws0">własny<span class="ff1"> </span></div></div><div class="c x88 y4ee w3e h5b"><div class="t m0 x7d hf yce ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x7e y4ee w3f h5b"><div class="t m0 x90 hf yce ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8a y4ee w40 h5b"><div class="t m0 x25 hf yce ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y4ee w3f h5b"><div class="t m0 x6f hf yce ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8d y4ee w1b h5b"><div class="t m0 x66 hf yce ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8e y4ee w41 h5b"><div class="t m0 x93 h17 yce ff3 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x48 y4ef w3d h16"><div class="t m0 xc h37 y75 ffa fs5 fc0 sc0 ls0 ws0">Zwiększenie (zmnie<span class="_ _0"></span>jszenie) wartości <span class="_ _5"></span>kapitału własne<span class="_ _0"></span>go<span class="_ _4"></span><span class="ff9"> </span></div></div><div class="c x88 y4ef w3e h16"><div class="t m0 x3b h37 y75 ff9 fs5 fc0 sc0 ls0 ws0">5 261 811,00<span class="_ _0"></span> </div></div><div class="c x7e y4ef w3f h16"><div class="t m0 x18 h37 y75 ff9 fs5 fc0 sc0 ls0 ws0">69 901 980,30 </div></div><div class="c x8a y4ef w40 h16"><div class="t m0 x2 h37 y75 ff9 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x8c y4ef w3f h16"><div class="t m0 x77 h37 y75 ff9 fs5 fc0 sc0 ls0 ws0">103 359,60 </div></div><div class="c x8d y4ef w1b h16"><div class="t m0 x2b h37 y75 ff9 fs5 fc0 sc0 ls0 ws0">-69 084 124,<span class="_ _0"></span>7<span class="_ _4"></span>3 </div></div><div class="c x8e y4ef w41 h16"><div class="t m0 x1b h37 y75 ff9 fs5 fc0 sc0 ls0 ws0">6 183 026,17<span class="_ _0"></span> </div></div><div class="c x48 y4f0 w3d h5c"><div class="t m0 xc h17 y75 ff2 fs5 fc0 sc0 ls0 ws0">Kapitał własny<span class="_ _0"></span> <span class="_ _4"></span>sta<span class="_ _0"></span>n n<span class="_ _4"></span>a<span class="_ _0"></span> 31 grudnia 2024<span class="ff3"> </span></div></div><div class="c x88 y4f0 w3e h5c"><div class="t m0 x35 h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">15 783 433,0<span class="_ _0"></span>0 </div></div><div class="c x7e y4f0 w3f h5c"><div class="t m0 x31 h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">356 940 815,<span class="_ _0"></span>9<span class="_ _4"></span>5 </div></div><div class="c x8a y4f0 w40 h5c"><div class="t m0 xf h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">5 664 115,29 </div></div><div class="c x8c y4f0 w3f h5c"><div class="t m0 x18 h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">48 688 823,2<span class="_ _0"></span>2 </div></div><div class="c x8d y4f0 w1b h5c"><div class="t m0 x8b h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">-369 358 966,<span class="_ _0"></span>9<span class="_ _4"></span>0 </div></div><div class="c x8e y4f0 w41 h5c"><div class="t m0 x78 h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">57 718 220,5<span class="_ _0"></span>6 </div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y4f1 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf21" class="pf w20 h32" ><div class="pc pc21 w20 h32"><img class="bi x25 y14d w42 h33" alt="" 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"/><div class="c x48 y14e w7 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x49 y14e w22 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y14f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y150 w24 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x4a y150 w25 hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">33<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y151 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x48 h11 y4f2 ff2 fs7 fc4 sc0 ls0 ws0">Sprawozdanie ze zmi<span class="_ _4"></span>an w kapitale własnym (dane <span class="_ _4"></span>porównawcze)<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x48 h15 y4f3 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y4f4 w43 h5d"><div class="t m0 xc h43 y0 ffc fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x94 y4f4 w44 h5d"><div class="t m0 xc h45 y0 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y4f4 w45 h5d"><div class="t m0 xc h45 y0 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y4f4 w44 h5d"><div class="t m0 xc h45 y0 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x97 y4f4 w46 h5d"><div class="t m0 xc h45 y0 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x98 y4f4 w47 h5d"><div class="t m0 xc h45 y0 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x99 y4f4 w48 h5d"><div class="t m0 xc h45 y0 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y4f5 w43 h5e"><div class="t m0 xc h17 y1c8 ff3 fs5 fc4 sc0 ls0 ws0">01.01.2023-31.1<span class="_ _0"></span>2<span class="_ _4"></span>.20<span class="_ _0"></span>2<span class="_ _4"></span>3 </div></div><div class="c x94 y4f5 w44 h5e"><div class="t m0 x2a h17 y4f6 ff3 fs5 fc4 sc0 ls0 ws0">Wyemitowany<span class="_ _0"></span> </div><div class="t m0 x8b h17 y1c8 ff2 fs5 fc4 sc0 ls0 ws0">kapitał podsta-</div><div class="t m0 x31 h17 y171 ff3 fs5 fc4 sc0 ls0 ws0">wowy </div></div><div class="c x95 y4f5 w45 h5e"><div class="t m0 x23 h17 y4f6 ff2 fs5 fc4 sc0 ls0 ws0">Nadwyżka ceny<span class="_ _0"></span> <span class="_ _4"></span>emi<span class="_ _0"></span>syj-</div><div class="t m0 x76 h17 y1c8 ff2 fs5 fc4 sc0 ls0 ws0">nej powyżej warto<span class="_ _0"></span>ś<span class="_ _4"></span>ci<span class="_ _0"></span> </div><div class="t m0 x76 h17 y171 ff2 fs5 fc4 sc0 ls0 ws0">nominalnej udzi<span class="_ _0"></span>ałów<span class="ff3"> </span></div></div><div class="c x96 y4f5 w44 h5e"><div class="t m0 x8b h17 y4f7 ff2 fs5 fc4 sc0 ls0 ws0">Pozostałe ka<span class="_ _0"></span>p<span class="_ _4"></span>i-</div><div class="t m0 x8b h17 y46c ff2 fs5 fc4 sc0 ls0 ws0">tały rezerwowe<span class="_ _0"></span><span class="ff3"> </span></div></div><div class="c x97 y4f5 w46 h5e"><div class="t m0 x37 h17 y4f7 ff2 fs5 fc4 sc0 ls0 ws0">Statutowy kapitał<span class="_ _0"></span> </div><div class="t m0 x9a h17 y46c ff3 fs5 fc4 sc0 ls0 ws0">rezerwowy </div></div><div class="c x98 y4f5 w47 h5e"><div class="t m0 x50 h17 y4f7 ff3 fs5 fc4 sc0 ls0 ws0">Zyski zatrzy-</div><div class="t m0 x31 h17 y46c ff3 fs5 fc4 sc0 ls0 ws0">mane </div></div><div class="c x99 y4f5 w48 h5e"><div class="t m0 x50 h17 y1c8 ff2 fs5 fc4 sc0 ls0 ws0">Kapitał własny<span class="_ _0"></span><span class="ff3"> </span></div></div><div class="c xa y4f8 w43 h26"><div class="t m0 xc h17 y95 ff3 fs5 fc0 sc0 ls0 ws0">Stan na 31 gru<span class="_ _0"></span>dnia 2022 </div></div><div class="c x94 y4f8 w44 h26"><div class="t m0 x66 h17 y95 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y4f8 w45 h26"><div class="t m0 x9b h17 y95 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y4f8 w44 h26"><div class="t m0 x66 h17 y95 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y4f8 w46 h26"><div class="t m0 x9 h17 y95 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y4f8 w47 h26"><div class="t m0 x9c h17 y95 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y4f8 w48 h26"><div class="t m0 x9 h17 y95 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xa y4f9 w43 h16"><div class="t m0 xc h17 y4ed ff2 fs5 fc0 sc0 ls0 ws0">Kapitał własny; <span class="_ _0"></span>s<span class="_ _4"></span>ta<span class="_ _0"></span>n<span class="_ _4"></span>a<span class="_ _0"></span> <span class="_ _4"></span>bez<span class="_ _0"></span> <span class="_ _4"></span>korekt<span class="_ _0"></span>y błędu<span class="ff3"> </span></div></div><div class="c x94 y4f9 w44 h16"><div class="t m0 xe h17 y4ed ff3 fs5 fc0 sc0 ls0 ws0">6 575 388,80 </div></div><div class="c x95 y4f9 w45 h16"><div class="t m0 x1a h17 y4ed ff3 fs5 fc0 sc0 ls0 ws0">234 806 838,<span class="_ _0"></span>3<span class="_ _4"></span>4 </div></div><div class="c x96 y4f9 w44 h16"><div class="t m0 x2d h17 y4ed ff3 fs5 fc0 sc0 ls0 ws0">30 664 115,2<span class="_ _0"></span>9 </div></div><div class="c x97 y4f9 w46 h16"><div class="t m0 x3a h17 y4ed ff3 fs5 fc0 sc0 ls0 ws0">48 585 463,6<span class="_ _0"></span>2 </div></div><div class="c x98 y4f9 w47 h16"><div class="t m0 x37 h17 y4ed ff3 fs5 fc0 sc0 ls0 ws0">-275 349 308,06 </div></div><div class="c x99 y4f9 w48 h16"><div class="t m0 x3a h17 y4ed ff3 fs5 fc0 sc0 ls0 ws0">45 282 497,9<span class="_ _0"></span>9 </div></div><div class="c xa y4fa w43 h5f"><div class="t m0 xc hf ya3 ff4 fs5 fc0 sc0 ls0 ws0">Zwiększenie <span class="_ _0"></span>(zmniejszenie) z tytułu kor<span class="_ _0"></span>ekt błędów </div><div class="t m0 xc hf y4da ff4 fs5 fc0 sc0 ls0 ws0">popełniony<span class="_ _0"></span>ch w poprzednich okresach <span class="ff1"> </span></div></div><div class="c x94 y4fa w44 h5f"><div class="t m0 x66 hf y159 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y4fa w45 h5f"><div class="t m0 x9b hf y159 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y4fa w44 h5f"><div class="t m0 x66 hf y159 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y4fa w46 h5f"><div class="t m0 x9 hf y159 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y4fa w47 h5f"><div class="t m0 x9c hf y159 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y4fa w48 h5f"><div class="t m0 x9 hf y159 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xa y4fb w43 h16"><div class="t m0 xc h17 y75 ff2 fs5 fc0 sc0 ls0 ws0">Kapitał własny; <span class="_ _0"></span>s<span class="_ _4"></span>ta<span class="_ _0"></span>n p<span class="_ _4"></span>o<span class="_ _0"></span> <span class="_ _4"></span>ko<span class="_ _0"></span>rekcie błędu<span class="ff3"> </span></div></div><div class="c x94 y4fb w44 h16"><div class="t m0 xe h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">6 575 388,80 </div></div><div class="c x95 y4fb w45 h16"><div class="t m0 x1a h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">234 806 838,<span class="_ _0"></span>3<span class="_ _4"></span>4 </div></div><div class="c x96 y4fb w44 h16"><div class="t m0 x2d h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">30 664 115,2<span class="_ _0"></span>9 </div></div><div class="c x97 y4fb w46 h16"><div class="t m0 x3a h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">48 585 463,6<span class="_ _0"></span>2 </div></div><div class="c x98 y4fb w47 h16"><div class="t m0 x37 h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">-275 349 308,06 </div></div><div class="c x99 y4fb w48 h16"><div class="t m0 x3a h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">45 282 497,9<span class="_ _0"></span>9 </div></div><div class="c xa y4fc w43 h60"><div class="t m0 xc hf y4fd ff1 fs5 fc0 sc0 ls0 ws0">Zmiany w kap<span class="_ _0"></span>itale <span class="ff4">własnym w okresie <span class="_ _0"></span>od 01.01.2023 </span></div><div class="t m0 xc hf y79 ff1 fs5 fc0 sc0 ls0 ws0">do 31.12.2023 </div></div><div class="c x94 y4fc w44 h60"><div class="t m0 x66 hf y4fe ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y4fc w45 h60"><div class="t m0 x9b hf y4fe ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y4fc w44 h60"><div class="t m0 x66 hf y4fe ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y4fc w46 h60"><div class="t m0 x9 hf y4fe ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y4fc w47 h60"><div class="t m0 x9c hf y4fe ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y4fc w48 h60"><div class="t m0 x9 hf y4fe ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xa y4ff w43 h16"><div class="t m0 xc hf y75 ff4 fs5 fc0 sc0 ls0 ws0">Emisja instrumen<span class="_ _0"></span>t<span class="_ _4"></span>ów<span class="_ _0"></span> kapitałowych<span class="ff1"> </span></div></div><div class="c x94 y4ff w44 h16"><div class="t m0 x35 hf y75 ff1 fs5 fc0 sc0 ls0 ws0">3 946 233,20<span class="_ _0"></span> </div></div><div class="c x95 y4ff w45 h16"><div class="t m0 x5c hf y75 ff1 fs5 fc0 sc0 ls0 ws0">52 231 997,31<span class="_ _0"></span> </div></div><div class="c x96 y4ff w44 h16"><div class="t m0 x92 hf y75 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y4ff w46 h16"><div class="t m0 x7a hf y75 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y4ff w47 h16"><div class="t m0 x59 hf y75 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y4ff w48 h16"><div class="t m0 x3a h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">56 178 230,5<span class="_ _0"></span>1 </div></div><div class="c xa y500 w43 h1e"><div class="t m0 xc hf y501 ff1 fs5 fc0 sc0 ls0 ws0">Zysk (s<span class="_ _0"></span>t<span class="_ _4"></span>rata) </div></div><div class="c x94 y500 w44 h1e"><div class="t m0 x66 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y500 w45 h1e"><div class="t m0 x9b hf y501 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y500 w44 h1e"><div class="t m0 x92 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y500 w46 h1e"><div class="t m0 x9 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y500 w47 h1e"><div class="t m0 x30 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">-24 925 534,11<span class="_ _0"></span> </div></div><div class="c x99 y500 w48 h1e"><div class="t m0 x9a h17 y501 ff3 fs5 fc0 sc0 ls0 ws0">-24 925 534,1<span class="_ _0"></span>1 </div></div><div class="c xa y502 w43 h61"><div class="t m0 xc hf y503 ff4 fs5 fc0 sc0 ls0 ws0">Całkowite do<span class="_ _0"></span>chody<span class="ff1"> </span></div></div><div class="c x94 y502 w44 h61"><div class="t m0 x66 hf y503 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y502 w45 h61"><div class="t m0 x9b hf y503 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y502 w44 h61"><div class="t m0 x66 hf y503 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y502 w46 h61"><div class="t m0 x9 hf y503 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y502 w47 h61"><div class="t m0 x9c hf y503 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y502 w48 h61"><div class="t m0 x85 h17 y503 ff3 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xa y504 w43 h62"><div class="t m0 xc hf y505 ff4 fs5 fc0 sc0 ls0 ws0">Zwiększenie <span class="_ _0"></span><span class="ff1">(zmniejszenie) wskutek pr<span class="_ _0"></span>zeniesienia do </span></div><div class="t m0 xc hf y506 ff4 fs5 fc0 sc0 ls0 ws0">statutowego kap<span class="_ _0"></span>itału rezerwowego, k<span class="_ _0"></span>apitał własny<span class="ff1"> </span></div></div><div class="c x94 y504 w44 h62"><div class="t m0 x66 hf ye0 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y504 w45 h62"><div class="t m0 x9b hf ye0 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y504 w44 h62"><div class="t m0 x66 hf ye0 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y504 w46 h62"><div class="t m0 x9 hf ye0 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y504 w47 h62"><div class="t m0 x9c hf ye0 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y504 w48 h62"><div class="t m0 x9 h17 ye0 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xa y507 w43 h63"><div class="t m0 xc hf yc8 ff4 fs5 fc0 sc0 ls0 ws0">Zwiększenie <span class="_ _0"></span>(zmniejszenie) wynikające ze z<span class="_ _0"></span>m<span class="_ _4"></span>ian </div><div class="t m0 xc hf y508 ff4 fs5 fc0 sc0 ls0 ws0">udziałów <span class="_ _0"></span>własnościowych w<span class="ff1"> </span>jednostkach z<span class="_ _0"></span>ależnych, </div><div class="t m0 xc hf y509 ff4 fs5 fc0 sc0 ls0 ws0">które nie pr<span class="_ _0"></span>owadzą do utraty kontroli<span class="_ _0"></span>,<span class="_ _4"></span> kap<span class="_ _0"></span>itał własny<span class="ff1"> </span></div></div><div class="c x94 y507 w44 h63"><div class="t m0 x66 hf y508 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y507 w45 h63"><div class="t m0 x9b hf y508 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y507 w44 h63"><div class="t m0 x66 hf y508 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y507 w46 h63"><div class="t m0 x9 hf y508 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y507 w47 h63"><div class="t m0 x9c hf y508 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y507 w48 h63"><div class="t m0 x9 h17 y508 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xa y50a w43 h16"><div class="t m0 xc hf y4ed ff4 fs5 fc0 sc0 ls0 ws0">Dywidendy<span class="_ _0"></span> ujęte jako wypłaty na rzecz w<span class="_ _0"></span>łaścicieli<span class="ff1"> </span></div></div><div class="c x94 y50a w44 h16"><div class="t m0 x66 hf y4ed ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y50a w45 h16"><div class="t m0 x9b hf y4ed ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y50a w44 h16"><div class="t m0 x66 hf y4ed ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y50a w46 h16"><div class="t m0 x9 hf y4ed ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y50a w47 h16"><div class="t m0 x9c hf y4ed ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y50a w48 h16"><div class="t m0 x9 h17 y4ed ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xa y50b w43 h64"><div class="t m0 xc hf y50c ff4 fs5 fc0 sc0 ls0 ws0">Zwiększenie <span class="_ _0"></span>wskutek innych wkładów <span class="_ _0"></span>właścicieli, ka-</div><div class="t m0 xc hf y11 ff4 fs5 fc0 sc0 ls0 ws0">pitał włas<span class="_ _0"></span>ny<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x94 y50b w44 h64"><div class="t m0 x66 hf y50d ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y50b w45 h64"><div class="t m0 x9b hf y50d ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y50b w44 h64"><div class="t m0 x2d hf y50d ff1 fs5 fc0 sc0 ls0 ws0">-25 000 000,00<span class="_ _0"></span> </div></div><div class="c x97 y50b w46 h64"><div class="t m0 x7a hf y50d ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x98 y50b w47 h64"><div class="t m0 x9c hf y50d ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x99 y50b w48 h64"><div class="t m0 x9a h17 y50d ff3 fs5 fc0 sc0 ls0 ws0">-25 000 000,0<span class="_ _0"></span>0 </div></div><div class="c xa y50e w43 h16"><div class="t m0 xc h37 y50f ffa fs5 fc0 sc0 ls0 ws0">Zwiększenie (zmnie<span class="_ _0"></span>jszenie) wartości <span class="_ _5"></span>kapitału </div><div class="t m0 xc h37 y510 ffa fs5 fc0 sc0 ls0 ws0">własnego<span class="ff9"> </span></div></div><div class="c x94 y50e w44 h16"><div class="t m0 xe h37 y511 ff9 fs5 fc0 sc0 ls0 ws0">3 946 233,20<span class="_ _0"></span> </div></div><div class="c x95 y50e w45 h16"><div class="t m0 x1 h37 y511 ff9 fs5 fc0 sc0 ls0 ws0">52 231 997,31 </div></div><div class="c x96 y50e w44 h16"><div class="t m0 x2b h37 y511 ff9 fs5 fc0 sc0 ls0 ws0">-25 000 000,<span class="_ _0"></span>0<span class="_ _4"></span>0 </div></div><div class="c x97 y50e w46 h16"><div class="t m0 x85 h37 y511 ff9 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x98 y50e w47 h16"><div class="t m0 x12 h37 y511 ff9 fs5 fc0 sc0 ls0 ws0">-24 925 534,<span class="_ _0"></span>1<span class="_ _4"></span>1 </div></div><div class="c x99 y50e w48 h16"><div class="t m0 x89 h37 y511 ff9 fs5 fc0 sc0 ls0 ws0">6 252 696,40<span class="_ _0"></span> </div></div></div><div class="pi" ></div></div><div id="pf22" class="pf w4 ha" ><div class="pc pc22 w4 ha"><img class="bi x2 y21 w5 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">34<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y10f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h12 y512 ff2 fs8 fc3 sc0 ls0 ws0">D<span class="_ _0"></span>O<span class="_ _0"></span>D<span class="_ _3"></span>A<span class="_ _1c"></span>T<span class="_ _0"></span>K<span class="_ _2"></span>O<span class="_ _0"></span>W<span class="_ _0"></span>E<span class="_ _0"></span> <span class="_ _0"></span>I<span class="_ _0"></span>N<span class="_ _0"></span>F<span class="_ _0"></span>OR<span class="_ _3"></span>M<span class="_ _0"></span>A<span class="_ _0"></span>C<span class="_ _0"></span>J<span class="_ _0"></span>E<span class="_ _0"></span> <span class="_ _0"></span>O<span class="_ _0"></span>B<span class="_ _0"></span>J<span class="_ _2"></span>A<span class="_ _0"></span>Ś<span class="_ _0"></span>N<span class="_ _0"></span>I<span class="_ _0"></span>A<span class="_ _4"></span>J<span class="_ _3"></span>Ą<span class="_ _0"></span>C<span class="_ _0"></span>E<span class="_ _0"></span> <span class="_ _0"></span><span class="ff3"> </span></div><div class="t m0 x1 h6 y513 ff2 fs2 fc7 sc0 ls0 ws0">Segmenty działalności <span class="ff1"> </span></div><div class="t m0 x1 h2 y514 ff4 fs0 fc0 sc0 ls0 ws0">Segment operacyjny jest częścią składową jednostki:<span class="ff1"> </span></div><div class="t m0 xa h30 yae ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff4">kt<span class="_ _0"></span>óra <span class="_ _24"> </span>angażuje <span class="_ _24"></span>się <span class="_ _24"></span>w <span class="_ _23"></span>dzi<span class="_ _4"></span>ałalność <span class="_ _24"></span>gospodarczą, <span class="_ _24"></span>w <span class="_ _23"></span>związku <span class="_ _24"></span>z <span class="_ _24"></span>którą <span class="_ _23"></span>może <span class="_ _24"> </span>uzyskiwać <span class="_ _24"></span>przychody <span class="_ _24"></span>i<span class="ff1"> </span>ponosić <span class="_ _24"></span>koszty <span class="_ _24"></span>(w <span class="_ _24"></span>tym </span></span></div><div class="t m0 x46 h2 y515 ff1 fs0 fc0 sc0 ls0 ws0">przychody i <span class="ff4">koszty związane z transakcjami z innymi częściami składowymi tej samej jednostki),</span> </div><div class="t m0 xa h30 y516 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff4">kt<span class="_ _0"></span>órej  wyniki <span class="_ _21"> </span>działalności <span class="_ _21"> </span>są  re<span class="_ _0"></span>gularnie  przegląd<span class="_ _0"></span>a<span class="_ _4"></span>ne <span class="_ _21"> </span>przez <span class="_ _21"> </span>główny  organ<span class="_ _0"></span>  odpowiedzialny<span class="_ _0"></span>  za <span class="_ _21"> </span>podejmowanie <span class="_ _21"> </span>decyzji </span></span></div><div class="t m0 x46 h2 y517 ff4 fs0 fc0 sc0 ls0 ws0">operacyjnych <span class="_ _4"></span>w <span class="_ _4"></span>jednostce <span class="_ _23"></span>oraz <span class="_ _4"></span>wykorzystujący <span class="_ _4"></span>te <span class="_ _4"></span>wyniki <span class="_ _23"></span>przy <span class="_ _4"></span>decydowaniu <span class="_ _4"></span>o <span class="_ _23"></span>alokacji <span class="_ _4"></span>zasobów <span class="_ _4"></span>do <span class="_ _23"></span>segmentu<span class="_ _0"></span> <span class="_ _23"></span>oraz<span class="ff1"> <span class="_ _4"></span>przy<span class="_ _0"></span> </span></div><div class="t m0 x46 h2 y518 ff4 fs0 fc0 sc0 ls0 ws0">ocenie wyników działalności segmentu, a także<span class="ff1"> </span></div><div class="t m0 xa h30 y48b ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff4">w przypadk<span class="_ _0"></span>u k<span class="_ _4"></span>tórej są dostępne oddzie<span class="_ _0"></span>lne informacje f<span class="_ _4"></span>inan<span class="_ _0"></span>so<span class="_ _4"></span>we.<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y519 ff4 fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _25"> </span>z <span class="_ _21"> </span>wymogami <span class="_ _25"> </span>MSSF <span class="_ _21"> </span>8, <span class="_ _25"> </span>należy <span class="_ _21"> </span>identyfikować <span class="_ _21"> </span>segment<span class="_ _0"></span>y <span class="_ _21"> </span>operacyjne <span class="_ _21"> </span>w <span class="_ _25"> </span>oparciu <span class="_ _21"> </span>o <span class="_ _25"> </span>wewnętrzne <span class="_ _21"> </span>raporty <span class="_ _25"> </span>dotycząc<span class="_ _4"></span>e <span class="_ _25"> </span>tych </div><div class="t m0 x1 h2 y51a ff4 fs0 fc0 sc0 ls0 ws0">elementów, kt<span class="_ _0"></span>óre są regularnie weryfikowa<span class="_ _0"></span>ne przez osoby de<span class="_ _5"></span>cydujące o przy<span class="_ _0"></span>dzielaniu zasobów do<span class="_ _0"></span> danego segmentu <span class="_ _0"></span>i<span class="_ _4"></span><span class="ff1"> </span>oceniające </div><div class="t m0 x1 h2 y51b ff1 fs0 fc0 sc0 ls0 ws0">jego wyniki finanso<span class="lsf">we.</span> </div><div class="t m0 x1 h2 y51c ff4 fs0 fc0 sc0 ls0 ws0">Ze <span class="_ _21"> </span>względu  n<span class="_ _0"></span>a  to, <span class="_ _21"> </span>że <span class="_ _21"> </span>działal<span class="_ _4"></span>ność <span class="_ _21"> </span>spółki<span class="ff1">  </span>jest <span class="_ _21"> </span>jednorodna <span class="_ _21"> </span>pod  względe<span class="_ _0"></span>m<span class="_ _4"></span> <span class="_ _21"> </span>rodzaju <span class="_ _21"> </span>świadczonych  usług,<span class="_ _0"></span>  znaczących <span class="_ _21"> </span>klientów </div><div class="t m0 x1 h2 y51d ff1 fs0 fc0 sc0 ls0 ws0">i otoczenia prawn<span class="_ _0"></span>e<span class="_ _4"></span>go, <span class="ff4">spółka</span> <span class="ff4">ok<span class="_ _0"></span>reśla całą swoją działalność jak<span class="_ _0"></span>o segment pracy tymczasowej<span class="ff1 ls6">. </span>W związku <span class="_ _0"></span>z powyższym spółka<span class="ff1"> nie </span></span></div><div class="t m0 x1 h2 y51e ff4 fs0 fc0 sc0 ls0 ws0">wyodrębnia segmentów sprawozdawczych, które<span class="_ _0"></span> <span class="_ _4"></span>spełniałyby powyższe wymogi MSSF<span class="ff1"> <span class="ls5">8.</span> </span></div><div class="t m0 x1 h2 y51f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y520 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y521 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y522 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y523 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y524 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y525 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y526 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y527 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y528 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y529 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y52a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y52b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y52c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y52d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y52e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y52f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y530 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y531 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y47c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y532 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf23" class="pf w4 ha" ><div class="pc pc23 w4 ha"><img class="bi xb y21 w49 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">35<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h12 y47 ff2 fs8 fc3 sc0 ls0 ws0">N<span class="_ _0"></span>O<span class="_ _2"></span>TY<span class="_ _0"></span> <span class="_ _0"></span>O<span class="_ _0"></span>B<span class="_ _0"></span>J<span class="_ _2"></span>A<span class="_ _0"></span>Ś<span class="_ _0"></span>N<span class="_ _0"></span>I<span class="_ _0"></span>A<span class="_ _4"></span>J<span class="_ _3"></span>Ą<span class="_ _0"></span>C<span class="_ _0"></span>E<span class="_ _0"></span> <span class="_ _0"></span>D<span class="_ _0"></span>O<span class="_ _0"></span> </div><div class="t m0 x1 h12 y48 ff2 fs8 fc3 sc0 ls0 ws0">S<span class="_ _0"></span>P<span class="_ _0"></span>R<span class="_ _0"></span>A<span class="_ _2"></span>W<span class="_ _0"></span>O<span class="_ _3"></span>Z<span class="_ _0"></span>D<span class="_ _3"></span>A<span class="_ _0"></span>NI<span class="_ _3"></span>A </div><div class="t m0 x1 h12 y49 ff2 fs8 fc3 sc0 ls0 ws0">F<span class="_ _0"></span>I<span class="_ _0"></span>N<span class="_ _0"></span>A<span class="_ _0"></span>N<span class="_ _0"></span>S<span class="_ _0"></span>O<span class="_ _0"></span>W<span class="_ _0"></span>E<span class="_ _0"></span>G<span class="_ _0"></span>O<span class="_ _0"></span> <span class="_ _0"></span><span class="ff3"> </span></div></div><div class="c x1 y533 w4a h65"><div class="t m0 xc h15 ya ff4 fs9 fc2 sc0 ls0 ws0">Nota 1. Przych<span class="_ _0"></span>ody<span class="_ _4"></span> netto <span class="_ _0"></span>ze sprzedaży usług (st<span class="_ _5"></span>ruktura rzecz<span class="_ _5"></span>owa)<span class="ff1"> </span></div></div><div class="c x9d y533 w4b h65"><div class="t m0 x59 h66 y7b ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c x9e y533 w4c h65"><div class="t m0 x9f h66 y7b ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y534 w4a h67"><div class="t m0 xc h66 y46c ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y534 w4b h67"><div class="t m0 x11 h66 y46c ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x9e y534 w4c h67"><div class="t m0 x89 h66 y46c ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y535 w4a h68"><div class="t m0 xc h69 y536 ff14 fs5 fc0 sc0 ls0 ws0">Sprzedaż usług<span class="ff15"> </span></div></div><div class="c x9d y535 w4b h68"><div class="t m0 x11 h69 y536 ff15 fs5 fc0 sc0 ls0 ws0">244 961 951,69<span class="_ _0"></span> </div></div><div class="c x9e y535 w4c h68"><div class="t m0 x1c h69 y536 ff15 fs5 fc0 sc0 ls0 ws0">186 433 121,27<span class="_ _0"></span> </div></div><div class="c x1 y48c w4a h6a"><div class="t m0 xc h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">w tym: od jednost<span class="_ _0"></span>ek powiązanych<span class="ff15"> </span></span></div></div><div class="c x9d y48c w4b h6a"><div class="t m0 x3a h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">53 767 503,02 </div></div><div class="c x9e y48c w4c h6a"><div class="t m0 x1a h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">42 663 549,13 </div></div><div class="c x1 y26d w4a h6b"><div class="t m0 xc h66 y501 ff6 fs5 fc0 sc0 ls0 ws0">Razem przychod<span class="_ _0"></span>y<span class="_ _4"></span> ze spr<span class="_ _0"></span>zedaży usług<span class="ff7"> </span></div></div><div class="c x9d y26d w4b h6b"><div class="t m0 x11 h66 y501 ff7 fs5 fc0 sc0 ls0 ws0">244 961 951,69 </div></div><div class="c x9e y26d w4c h6b"><div class="t m0 x1c h66 y501 ff7 fs5 fc0 sc0 ls0 ws0">186 433 121,27<span class="_ _0"></span> </div></div><div class="c x1 y538 w4a h22"><div class="t m0 xc h66 y539 ff6 fs5 fc0 sc0 ls0 ws0">Przychody netto <span class="_ _0"></span>z<span class="_ _4"></span>e <span class="_ _0"></span>sprzedaży usług (struktura t<span class="_ _0"></span>erytorialna)<span class="ff7"> </span></div></div><div class="c x9d y538 w4b h22"><div class="t m0 x59 h66 y539 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x9e y538 w4c h22"><div class="t m0 x9f h66 y539 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y53a w4a h2a"><div class="t m0 xc h69 yca ff15 fs5 fc0 sc0 ls0 ws0">a) kraj </div></div><div class="c x9d y53a w4b h2a"><div class="t m0 x11 h69 yca ff15 fs5 fc0 sc0 ls0 ws0">244 961 951,69<span class="_ _0"></span> </div></div><div class="c x9e y53a w4c h2a"><div class="t m0 x1c h69 yca ff15 fs5 fc0 sc0 ls0 ws0">183 560 188,20<span class="_ _0"></span> </div></div><div class="c x1 y53b w4a h2a"><div class="t m0 xc h69 yd5 ff15 fs5 fc0 sc0 ls0 ws0">b) ekspo<span class="_ _0"></span>r<span class="_ _4"></span>t </div></div><div class="c x9d y53b w4b h2a"><div class="t m0 x59 h69 yd5 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x9e y53b w4c h2a"><div class="t m0 xb h69 yd5 ff15 fs5 fc0 sc0 ls0 ws0">2 872 933,07 </div></div><div class="c x1 y53c w4a h1e"><div class="t m0 xc h66 y17c ff6 fs5 fc0 sc0 ls0 ws0">Przychody netto <span class="_ _0"></span>z<span class="_ _4"></span>e <span class="_ _0"></span>sprzedaży usług<span class="ff7"> </span></div></div><div class="c x9d y53c w4b h1e"><div class="t m0 x11 h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">244 961 951,69 </div></div><div class="c x9e y53c w4c h1e"><div class="t m0 x1c h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">186 433 121,27<span class="_ _0"></span> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y53d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y53e ff1 fs0 fc0 sc0 ls0 ws0">W roku 2024 <span class="ff4">przychody ze sprzedaży odnotowały około </span>31,39% wzrost w stosunku do roku <span class="_ _4"></span><span class="ls5">202</span>3. Jest to efekt <span class="ff4">połączenia spół<span class="_ _4"></span>ek </span></div><div class="t m0 x1 h2 y53f ff1 fs0 fc0 sc0 ls0 ws0">oraz wzrostu organicznego.  </div><div class="t m0 x1 h2 y540 ff1 fs0 fc0 sc0 ls0 ws0">  </div><div class="t m0 x1 h15 y357 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y5a w4a h65"><div class="t m0 xc h15 ya ff1 fs9 fc2 sc0 ls0 ws0">Nota 2. Dane o k<span class="_ _0"></span>osz<span class="_ _4"></span>ta<span class="_ _0"></span>c<span class="_ _4"></span>h <span class="_ _0"></span>rodzajowych </div></div><div class="c x9d y5a w4b h65"><div class="t m0 xc h15 ya ff1 fs9 fc2 sc0 ls0 ws0">  </div></div><div class="c x9e y5a w4c h65"><div class="t m0 xc h15 ya ff1 fs9 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y541 w4a h1e"><div class="t m0 xc h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y541 w4b h1e"><div class="t m0 x11 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x9e y541 w4c h1e"><div class="t m0 x89 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y129 w4a h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">a) amortyzacja </div></div><div class="c x9d y129 w4b h1e"><div class="t m0 x4e h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">4 896 603,83 </div></div><div class="c x9e y129 w4c h1e"><div class="t m0 xb h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">5 873 610,40 </div></div><div class="c x1 y543 w4a h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">b) zużycie mater<span class="_ _0"></span>iałów i<span class="ff15"> energii </span></div></div><div class="c x9d y543 w4b h1e"><div class="t m0 x4e h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">1 114 253,68 </div></div><div class="c x9e y543 w4c h1e"><div class="t m0 xb h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">1 241 038,50 </div></div><div class="c x1 y544 w4a h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">c) usługi obce<span class="ff15"> </span></div></div><div class="c x9d y544 w4b h1e"><div class="t m0 x3a h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">27 904 066,04 </div></div><div class="c x9e y544 w4c h1e"><div class="t m0 x1a h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">28 927 408,73 </div></div><div class="c x1 y545 w4a h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">d) podatk<span class="_ _0"></span>i <span class="_ _4"></span>i <span class="ff14">opłat<span class="_ _0"></span>y<span class="_ _4"></span><span class="ff15"> </span></span></div></div><div class="c x9d y545 w4b h1e"><div class="t m0 x5d h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">272 575,38 </div></div><div class="c x9e y545 w4c h1e"><div class="t m0 x5a h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">342 668,33 </div></div><div class="c x1 y546 w4a h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls1d ws0">e) <span class="ls0">wynagrodzenia </span></div></div><div class="c x9d y546 w4b h1e"><div class="t m0 x11 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">180 892 254,74<span class="_ _0"></span> </div></div><div class="c x9e y546 w4c h1e"><div class="t m0 x1c h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">131 806 605,14<span class="_ _0"></span> </div></div><div class="c x1 y547 w4a h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">f) ubezpiec<span class="_ _0"></span>z<span class="_ _4"></span>eni<span class="_ _0"></span>a społeczne i<span class="ff15"> </span>inne świadczenia<span class="ff15"> </span></div></div><div class="c x9d y547 w4b h1e"><div class="t m0 x3a h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">36 281 020,32 </div></div><div class="c x9e y547 w4c h1e"><div class="t m0 x1a h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">28 030 969,45 </div></div><div class="c x1 y3c8 w4a h1e"><div class="t m0 xc h69 y17c ff14 fs5 fc0 sc0 ls0 ws0">g) pozostałe ko<span class="_ _0"></span>sz<span class="_ _4"></span>ty r<span class="_ _0"></span>odzajowe<span class="ff15"> </span></div></div><div class="c x9d y3c8 w4b h1e"><div class="t m0 x4e h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">2 286 775,70 </div></div><div class="c x9e y3c8 w4c h1e"><div class="t m0 xb h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">1 629 368,47 </div></div><div class="c x1 y548 w4a h61"><div class="t m0 xc h69 y549 ff14 fs5 fc0 sc0 ls0 ws0">h) zmiana stanu pr<span class="_ _0"></span>oduktów<span class="ff15"> </span></div></div><div class="c x9d y548 w4b h61"><div class="t m0 x57 h69 y549 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x9e y548 w4c h61"><div class="t m0 x44 h69 y549 ff15 fs5 fc0 sc0 ls0 ws0">68 319,35 </div></div><div class="c x1 y54a w4a h1e"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">Koszty według rod<span class="_ _0"></span>zaju razem<span class="ff7"> </span></div></div><div class="c x9d y54a w4b h1e"><div class="t m0 x11 h66 y542 ff7 fs5 fc0 sc0 ls1e ws0">253 <span class="ls0">647 549,69<span class="_ _5"></span> </span></div></div><div class="c x9e y54a w4c h1e"><div class="t m0 x1c h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">197 919 988,37<span class="_ _0"></span> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h15 y54b ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y1ec ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y54c ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>roku <span class="ls5">202</span>4 <span class="_ _4"></span>odnotowano wzrost <span class="_ _4"></span><span class="ff4">poniesionych kosztów <span class="_ _4"></span></span>o <span class="_ _4"></span>28<span class="_ _0"></span>,15%, <span class="_ _4"></span>przede wszystkim <span class="_ _4"></span>na <span class="_ _4"></span><span class="ff4">kosztach<span class="_ _0"></span> <span class="_ _4"></span>wynagrodzeń <span class="_ _4"></span><span class="ff1">(37,24%), co <span class="_ _4"></span>jest<span class="_ _0"></span> </span></span></div><div class="t m0 x1 h2 y9e ff1 fs0 fc0 sc0 ls0 ws0">wynikiem p<span class="ff4">ołączenia spółek oraz wzrostu organicznego.</span>  </div><div class="t m0 x1 h2 y54d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y54e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y54f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y550 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y551 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y552 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y553 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf24" class="pf w4 ha" ><div class="pc pc24 w4 ha"><img class="bi xb y21 w49 hb" alt="" 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JSVlUVfZcuWLblcbsCAAV3uVSaTeeqpp5YtW9anT5/+/fuXlJSsXr161apVl19+ebQn6XT6T3/605IlS3bu3PmZz3zmnHPOKSkpCSG0t7cvWrRo4MCBZ599drSf0UfyH89kMi+//PKvf/3rz372s/379y8rK4ve2rJly5lnnnnOOeds3bp1yZIll19+eTabra+v37Jly2WXXeaPBwDgtFR6hOvt6th/eV193dI1J23P3n5v77X/+MhPnlh78gelvLw8hLBw4cKOjo6HH3548+bNF1544YIFC+bMmdPR0bFmzZq77777ySefDCEkk8n29vYQwoEDB6J/J5PJZDLZ0NAwa9asbDZbuNmtW7du3bo1k8ncdddd9fX1IYSGhoapU6fu2LEj+mBzc/O8efPa2to671JLS8vUqVMbGxtDCPPmzbvrrruy2ezWrVuTyT+3XDKZ3Lp1a7SdNWvWzJkz5403/nwrqj59+iSTyfXr14cQXnrppfw+L1++vKOjo729ferUqfX19eXl5fX19VOnTu3o6Ii23NzcPGfOnE2bNkWbDSEsXrw4mUyOGjXKXw4AwKe9EEIIH2VzP3libfUPf3USzjiatyJZ+f2HntuS+rjG5dZbb02n07NmzUqn05MmTdq3b18ymRw3blxdXd0DDzxQW1vb2NhYFAB5NTU148aNS6fT+WP0Qq+//no6nZ45c+b06dPnz58fj8eXL18evTV+/PgQwptvvtn5U0uXLk0kEvPnz58+ffrMmTMPtfHIPffcE0JobW2NXsZisaqqqqgQ1q5dG0J45ZVXOjo60un0jTfeuHLlyhBCtOX7778/qojog7Nnzw4hvPjii/lKaWpqmjFjxqBBg/zlAAAohD9rSe36wnd+PvGXvz9BnTBvRfKC7/7i24tWfLwPTu7bt29tbW06na6qqho6dOgzzzwTQrjuuutCCKWlpdF/om/atKnLz27evLmxsbGmpqbLK4OjY/3oIDsWi40ePTqZTH700UchhGhi4corryz6SEdHRyqVGjVqVHTa0qBBgxKJxNNPP32onb/vvvvyexsZNmxYKpVqa2tLpVJVVVVr167dvn17CGHw4MFNTU21tbXRlvv27ZtIJPLF8tBDD8Xj8dtvvz16uXDhwtraWpc7AwAohGIfZXO/fXFTj3dC3dI1fabM+faiFdt3p0+FobnxxhtDCLfddlt0JB1COHDgQPTWH//4xxDCueeem195z549IYTo4oR0Oh1CyB9YFx7ohxAuvfTSVOrg3Mi+ffui6gghVFVVhRCWLVtW9MFevXrl18xvauDAgYfa83Q6XVtbG50rFYmqY9GiRYlEYty4calUaunSpVVVVeXl5fF4fOfOnYVbrqioiP7d2to6evTo/HYqKiqam5uj7wIAAIXQdSec9+2fVf/wV3VL12x8851j207DC6/e/GDDGX83+ydPrP145w26dOaZZ4YQLrnkkhDC0qVLM5lMe3v7ypUr4/H4oEGD4vH4tm3bstlsc3NzfrVEIhGPxxcsWJDfSDab7ejoaG1tHThw4BVXXBFCWL16dTabbWtra25urq2tjQrhtttuSyQSTU1Nmf8n+ngsFqupqVmzZk1bW1s2m123bl06nR4+fPhFF10UQmhvb9+xY0cI4aqrrorWr6mpaWpqii42iEQlkEqlhg8f/oUvfCGEkEqlogQaPXp0a2trS0tLCCHacrQ82k5jY2M+CaZMmZJOpwu/LwAATj9lx7+JltSultSunzyxtnevM4Z9ccAX+8ZHXDSof/lZE67u4nY3b7+39+nW7SGEP2zY8nxb6nimCxpeePWo1u9yf45QLBYbN25cY2Nj/srgyZMnR4fXjY2NTU1NIYSqqqroXJ2Kiorq6ur6+vp169aNGDEihLBs2bLoIuOqqqoLL7wwkUg0NDQ0NDREOTFq1KhoViG6r1QikYjFYnPnzu3o6Kirq4u+3E033bR58+Y5c+bkj90HDRp09tlnNzQ03H333dHCwYMHv/baayGE22+/PZlMzp8/P//x/K4OHz48FoslEolUKhX1zJgxY9avXz9v3rxotUQicckll0TXHtxxxx2bN2+eO3fumDFjosyYPHlyfX396tWrb7jhBn88AACnpZJcrvhOott3py/47i969sv07nXGxz4/kFt471Gtn8lkNmzYMGzYsPxNSzOZzIoVKwYPHjxkyJDof/1DCDt27Fi/fn1VVVV0gv66dev69u1bWVm5bt26EEJUCO3t7c8///w111zTt2/f6FPRkvyn2tvbo1sYJRKJ884778MPP5w6der999+fXz/S1tbW2tpauJ1oJ0MI0X5G2xkxYkRbW1t7e3vhzu/YsWP58uVf//rXS0tLW1patm/fPnbs2PyWo+9i+PDh0QUS0cdHjBixY8eOVCp13nnnvfXWW9H3Uvh9AQCgED7BjrYQPkYtLS0vvvjilClT/IICAHCSlRmCU9DQoUOHDh1qHAAAOPlKDQEAAKAQAAAAhQAAACgEAABAIQAAAEeti3sZ/SmbnXDVEEMDAACfQl08DwEAAPjUcpYRAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAA8ElSFkK46Ko7DQQAABDMIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAOCEyOVyBgEAAIiYQwAAAA4qyeVyb7/1loEAAACCOQQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAThG5XM4gAAAAEXMIAADAQSXmEAAAgDxzCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAHJNcLmcQAACAiDkEAADgoBJzCAAAQJ45BAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAAJwAuVzOIAAAABFzCAAAwEEl5hAAAIA8cwgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAUAgAAIBCAAAADiGXyxkEAAAgYg4BAAA4qMQcAgAAkGcOAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAnGJyuZxBAAAAIuYQAACAg0rMIQAAAHnmEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAekwulzMIAABAxBwCAABwUIk5BAAAIM8cAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAABAj8nlcgYBAACImEMAAAAOKjGHAAAA5JlDAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAIBCAAAAFAIAAKAQAACAbuVyOYMAAABEzCEAAAAHlZhDAAAA8swhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAEAhAAAACgEAAFAIAABAt3K5nEEAAAAi5hAAAICDSswhAAAAeeYQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAAKAQAAAAhQAAACgEAACgW7lcziAAAAARcwgAAMBBJeYQAACAPHMIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAADAp1gulzMIAABAxBwCAABwUIk5BAAAIM8cAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAAAAAAAAAAC6VpLL5YwCAAAQcR0CAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAHAgzvoAABCiSURBVEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAAD69ykIIF111p4EAAACCOQQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAACcELlcziAAAACREoUAAADklYUQ3n7rLQMBAAAE1yEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAQCEAAAAKAQAAUAgAAMARyOVyBgEAAIiYQwAAAA4qMYcAAADkmUMAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAgEIAAAAUAgAAoBAAAIBu5XI5gwAAAETMIQAAAAeVmEMAAADyzCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAQCEAAAAKAQAAUAgAAEC3crmcQQAAACLmEAAAgINKzCEAAAB55hAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAoBAAAACFAAAAKAQAAKBbuVzOIAAAABFzCAAAwEEl5hAAAIA8cwgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAUAgAAIBCAAAAFAIAANCtXC5nEAAAgIg5BAAA4KAScwgAAECeOQQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAAKAQAAEAhAAAACgEAAOhWLpczCAAAQMQcAgAAcFCJOQQAACDPHAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAFAIAAKAQAAAAhQAAAHQrl8sZBAAAIGIOAQAAOKjEHAIAAJBnDgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAAAACgEAAFAIAACAQgAAALqVy+UMAgAAEDGHAAAAHFRiDgEAAMgzhwAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEADg/7Zvx7YJBUEURXek3wlN4CLcC71RhEvBXTwHI+1aDrwI7ASdE34RTXb1WAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAABQCAACgEAAAAIUAAABsJXEEAACg2RAAAIClbAgAAMBkQwAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACAQgAAABQCAACgEAAAgK0kjgAAADQbAgAAsJQNAQAAmGwIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAAFAIAACAQgAAABQCAACwlcQRAACAZkMAAACWsiEAAACTDQEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAAAACgEAAFAIAACAQgAAALaSOAIAANBsCAAAwFI2BAAAYLIhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAEAhAAAACgEAAFAIAADAVhJHAAAAmg0BAABYyoYAAABMNgQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAAKAQAAEAhAAAACgEAAAAAAAAAAHhEJXEFAACgeYcAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAA/sYxxjidLw4BAAAMGwIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAD+RRJHAAAAWikEAABgOsYYn7ebQwAAAMM7BAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAoBAAAQCEAAAAKAQAAuEMSRwAAAJoNAQAAWMqGAAAATDYEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAACgEAABAIQAAAAoBAADYSuIIAABAsyEAAABL2RAAAIDJhgAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAAAAhQAAACgEAABAIQAAAFtJHAEAAGilEAAAgMm/jAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAACgEAAAAIUAAAAoBAAAQCEAAAAAAAAAAADPqSSuAAAANO8QAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAeD2HEwAAwAur68ePL3l/++X3NgQAAEAhAAAACgEAAFAIAACAQgAAABQCAACgEAAAAIUAAAAoBAAAQCEAAAAKAQAAUAgAAIBCAAAAFAIAAKAQAAAAhQAAACgEAABAIQAAAAoBAABQCAAAgEIAAAAUAgAAoBAAAACFAAAAKAQAAEAhAAAAKAQAAOC7Lx7yYXbzmDTpAAAAAElFTkSuQmCC"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">36<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y554 w4a h6c"><div class="t m0 xc h15 yca ff4 fs9 fc2 sc0 ls0 ws0">Nota 3. Pozostałe <span class="_ _0"></span>przychody operacyjne<span class="ff1"> </span></div></div><div class="c x9d y554 w4b h6c"><div class="t m0 xc h15 y501 ff1 fs9 fc2 sc0 ls0 ws0">  </div></div><div class="c x9e y554 w4c h6c"><div class="t m0 xc h15 y501 ff1 fs9 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y555 w4a h67"><div class="t m0 xc h66 y46c ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y555 w4b h67"><div class="t m0 x11 h66 y46c ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x9e y555 w4c h67"><div class="t m0 x89 h66 y46c ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y556 w4a h68"><div class="t m0 xc h69 y536 ff14 fs5 fc0 sc0 ls0 ws0">a) zysk ze zbycia <span class="_ _0"></span>niefinansowych aktywów tr<span class="_ _0"></span>wał<span class="_ _4"></span>ych, w t<span class="_ _0"></span>ym:<span class="ff15"> </span></div></div><div class="c x9d y556 w4b h68"><div class="t m0 x54 h66 y536 ff7 fs5 fc0 sc0 ls0 ws0">441,05 </div></div><div class="c x9e y556 w4c h68"><div class="t m0 x44 h66 y536 ff7 fs5 fc0 sc0 ls0 ws0">42 142,23 </div></div><div class="c x1 y557 w4a h6d"><div class="t m0 xc h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">środków tr<span class="_ _0"></span>wałych i<span class="ff15"> </span>środków trwałych w bud<span class="_ _0"></span>owie<span class="ff15"> </span></span></div></div><div class="c x9d y557 w4b h6d"><div class="t m0 x54 h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">441,05 </div></div><div class="c x9e y557 w4c h6d"><div class="t m0 x44 h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">42 142,23 </div></div><div class="c x1 y558 w4a h6b"><div class="t m0 xc h69 y501 ff15 fs5 fc0 sc0 ls0 ws0">b) dotacje </div></div><div class="c x9d y558 w4b h6b"><div class="t m0 xa0 h66 y501 ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x9e y558 w4c h6b"><div class="t m0 x79 h66 y501 ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y559 w4a h22"><div class="t m0 xc h69 y539 ff14 fs5 fc0 sc0 ls0 ws0">c) pozostałe, w t<span class="_ _0"></span>ym:<span class="ff15"> </span></div></div><div class="c x9d y559 w4b h22"><div class="t m0 x4e h66 y539 ff7 fs5 fc0 sc0 ls0 ws0">7 457 043,14 </div></div><div class="c x9e y559 w4c h22"><div class="t m0 xb h66 y539 ff7 fs5 fc0 sc0 ls0 ws0">2 904 638,16<span class="_ _0"></span> </div></div><div class="c x1 y55a w4a h6e"><div class="t m0 xc h69 yd5 ff15 fs5 fc0 sc0 ls0 ws0"> - kary, odszkodo<span class="_ _0"></span>wania </div></div><div class="c x9d y55a w4b h6e"><div class="t m0 x52 h69 yd5 ff15 fs5 fc0 sc0 ls0 ws0">37 553,99 </div></div><div class="c x9e y55a w4c h6e"><div class="t m0 x44 h69 yd5 ff15 fs5 fc0 sc0 ls0 ws0">11 362,48 </div></div><div class="c x1 y22e w4a h2a"><div class="t m0 xc h69 yd5 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">zwrot kosztów po<span class="_ _0"></span>stępowania sądowego<span class="ff15"> </span></span></div></div><div class="c x9d y22e w4b h2a"><div class="t m0 xa0 h69 yd5 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x9e y22e w4c h2a"><div class="t m0 x47 h69 yd5 ff15 fs5 fc0 sc0 ls0 ws0">5 687,37 </div></div><div class="c x1 y55b w4a h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0"> - refaktur<span class="_ _0"></span>y <span class="_ _4"></span> </div></div><div class="c x9d y55b w4b h1e"><div class="t m0 x52 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">60 122,35 </div></div><div class="c x9e y55b w4c h1e"><div class="t m0 x5a h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">337 543,89 </div></div><div class="c x1 y55c w4a h61"><div class="t m0 xc h69 y549 ff15 fs5 fc0 sc0 ls0 ws0">- inne </div></div><div class="c x9d y55c w4b h61"><div class="t m0 x4e h69 y549 ff15 fs5 fc0 sc0 ls0 ws0">4 140 064,82 </div></div><div class="c x9e y55c w4c h61"><div class="t m0 xb h69 y549 ff15 fs5 fc0 sc0 ls0 ws0">2 321 288,05 </div></div><div class="c x1 y55d w4a h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">rozwiązanie o<span class="_ _0"></span>pisów aktualizujących nal<span class="_ _0"></span>eżności<span class="_ _4"></span><span class="ff15"> </span></span></div></div><div class="c x9d y55d w4b h1e"><div class="t m0 x4e h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">3 219 301,98 </div></div><div class="c x9e y55d w4c h1e"><div class="t m0 x5a h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">228 756,37 </div></div><div class="c x1 y55e w4a h1f"><div class="t m0 xc h69 y55f ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">rozwiązanie r<span class="_ _0"></span>ezerw<span class="ff15"> </span></span></div></div><div class="c x9d y55e w4b h1f"><div class="t m0 xa0 h69 y55f ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x9e y55e w4c h1f"><div class="t m0 x79 h69 y55f ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y560 w4a h6f"><div class="t m0 xc h66 y4d7 ff6 fs5 fc0 sc0 ls0 ws0">Pozostałe pr<span class="_ _0"></span>z<span class="_ _4"></span>ychody op<span class="_ _0"></span>eracyjne razem<span class="ff7"> </span></div></div><div class="c x9d y560 w4b h6f"><div class="t m0 x4e h66 y4d7 ff7 fs5 fc0 sc0 ls0 ws0">7 457 484,19 </div></div><div class="c x9e y560 w4c h6f"><div class="t m0 xb h66 y4d7 ff7 fs5 fc0 sc0 ls0 ws0">2 946 780,39<span class="_ _0"></span> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y561 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y25e ff4 fs0 fc0 sc0 ls0 ws0">Pozostałe przychody <span class="_ _4"></span><span class="ff1">operacyjn<span class="_ _0"></span>e <span class="_ _4"></span>w roku 2024 <span class="ff4">wzrosły</span> <span class="_ _4"></span>w stosun<span class="_ _0"></span>k<span class="_ _4"></span>u do roku <span class="ls5">20</span>23 <span class="_ _4"></span><span class="ls1f">o </span>4 510 703,80 PLN, <span class="_ _4"></span><span class="ls5">tj</span>. 153,07<span class="ls20">%.</span> <span class="ff4">Związane jest to </span></span></div><div class="t m0 x1 h2 y25f ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _0"></span><span class="ff4">aktualiza<span class="_ _0"></span>c<span class="_ _4"></span>ją <span class="_ _3"></span>wskaź<span class="_ _4"></span>ników <span class="_ _3"></span>ocze<span class="_ _4"></span>kiwanych <span class="_ _3"></span>strat <span class="_ _0"></span>kredytowych, <span class="_ _0"></span>co <span class="_ _0"></span>wpłynęło <span class="_ _0"></span>na <span class="_ _3"></span>wartość t<span class="_ _0"></span>worzonyc<span class="_ _4"></span>h <span class="_ _3"></span>i <span class="_ _0"></span>rozwiązywanych <span class="_ _0"></span>rezerw <span class="_ _0"></span>na <span class="_ _3"></span>koszty, </span></div><div class="t m0 x1 h2 y562 ff4 fs0 fc0 sc0 ls0 ws0">które wpływają bezpośrednio na działalność podstawową w rachunku<span class="_ _5"></span> wyników.<span class="ff1"> <span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y260 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y563 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y564 w4a h6d"><div class="t m0 xc h15 y108 ff4 fs9 fc2 sc0 ls0 ws0">Nota 4. Pozostałe <span class="_ _0"></span>ko<span class="_ _4"></span>s<span class="_ _0"></span>zty<span class="_ _4"></span> <span class="_ _0"></span>operacyjne<span class="ff1"> </span></div></div><div class="c x9d y564 w4b h6d"><div class="t m0 x56 h15 y108 ff1 fs9 fc2 sc0 ls0 ws0">  </div></div><div class="c x9e y564 w4c h6d"><div class="t m0 x6f h15 y108 ff1 fs9 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y565 w4a h1e"><div class="t m0 xc h66 y84 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y565 w4b h1e"><div class="t m0 x11 h66 y84 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x9e y565 w4c h1e"><div class="t m0 x89 h66 y84 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y566 w4a h61"><div class="t m0 xc h69 y84 ff14 fs5 fc0 sc0 ls0 ws0">a) strat<span class="_ _0"></span>a z<span class="_ _4"></span>e zbyc<span class="_ _0"></span>ia niefinansowych aktywów trwałyc<span class="_ _0"></span>h<span class="_ _4"></span><span class="ff15"> </span></div></div><div class="c x9d y566 w4b h61"><div class="t m0 xa0 h66 y84 ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x9e y566 w4c h61"><div class="t m0 x79 h66 y84 ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y567 w4a h1e"><div class="t m0 xc h69 y8f ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">środków tr<span class="_ _0"></span>wałych i<span class="ff15"> </span>środków trwałych w bud<span class="_ _0"></span>owie<span class="ff15"> </span></span></div></div><div class="c x9d y567 w4b h1e"><div class="t m0 xa0 h69 y8f ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x9e y567 w4c h1e"><div class="t m0 x79 h69 y8f ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y568 w4a h1e"><div class="t m0 xc h69 y84 ff15 fs5 fc0 sc0 ls21 ws0">    <span class="ls0">- <span class="ff14">wartości n<span class="_ _0"></span>iematerialnych i prawnych<span class="ff15"> </span></span></span></div></div><div class="c x9d y568 w4b h1e"><div class="t m0 xa0 h69 y84 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x9e y568 w4c h1e"><div class="t m0 x79 h69 y84 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y3c3 w4a h1e"><div class="t m0 xc h69 y84 ff14 fs5 fc0 sc0 ls0 ws0">b) aktual<span class="_ _0"></span>izacja aktywów niefinansowych<span class="ff15"> </span></div></div><div class="c x9d y3c3 w4b h1e"><div class="t m0 x4e h66 y84 ff7 fs5 fc0 sc0 ls0 ws0">1 152 938,56 </div></div><div class="c x9e y3c3 w4c h1e"><div class="t m0 xb h66 y84 ff7 fs5 fc0 sc0 ls1e ws0">2 <span class="ls0">041 632,93<span class="_ _0"></span> </span></div></div><div class="c x1 y569 w4a h1e"><div class="t m0 xc h69 y8f ff14 fs5 fc0 sc0 ls0 ws0">c) pozostałe, w t<span class="_ _0"></span>ym:<span class="ff15"> </span></div></div><div class="c x9d y569 w4b h1e"><div class="t m0 x4e h66 y8f ff7 fs5 fc0 sc0 ls0 ws0">3 596 755,26 </div></div><div class="c x9e y569 w4c h1e"><div class="t m0 xb h66 y8f ff7 fs5 fc0 sc0 ls0 ws0">4 452 223,75<span class="_ _0"></span> </div></div><div class="c x1 y4bc w4a h1e"><div class="t m0 xc h69 y84 ff15 fs5 fc0 sc0 ls0 ws0">- kary, grzywny, ods<span class="_ _0"></span>zkodowania </div></div><div class="c x9d y4bc w4b h1e"><div class="t m0 x5d h69 y84 ff15 fs5 fc0 sc0 ls0 ws0">108 440,27 </div></div><div class="c x9e y4bc w4c h1e"><div class="t m0 x47 h69 y84 ff15 fs5 fc0 sc0 ls0 ws0">8 153,25 </div></div><div class="c x1 y56a w4a h1e"><div class="t m0 xc h69 y84 ff15 fs5 fc0 sc0 ls0 ws0"> - koszty egzekuc<span class="_ _0"></span>yjne </div></div><div class="c x9d y56a w4b h1e"><div class="t m0 x52 h69 y84 ff15 fs5 fc0 sc0 ls0 ws0">18 989,25 </div></div><div class="c x9e y56a w4c h1e"><div class="t m0 x44 h69 y84 ff15 fs5 fc0 sc0 ls0 ws0">60 000,00 </div></div><div class="c x1 y56b w4a h1e"><div class="t m0 xc h69 y8f ff15 fs5 fc0 sc0 ls0 ws0">- refaktur<span class="_ _0"></span>y<span class="_ _4"></span> </div></div><div class="c x9d y56b w4b h1e"><div class="t m0 xa0 h69 y8f ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x9e y56b w4c h1e"><div class="t m0 xb h69 y8f ff15 fs5 fc0 sc0 ls0 ws0">2 032 652,39 </div></div><div class="c x1 y56c w4a h1e"><div class="t m0 xc h69 y84 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">likwidacja <span class="_ _0"></span>aktywów niefinansowyc<span class="_ _0"></span>h<span class="_ _4"></span><span class="ff15"> </span></span></div></div><div class="c x9d y56c w4b h1e"><div class="t m0 xa0 h69 y84 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x9e y56c w4c h1e"><div class="t m0 x44 h69 y84 ff15 fs5 fc0 sc0 ls0 ws0">27 232,46 </div></div><div class="c x1 y56d w4a h1e"><div class="t m0 xc h69 y84 ff15 fs5 fc0 sc0 ls21 ws0">    <span class="ls0">- <span class="ff14">odpisane pr<span class="_ _0"></span>z<span class="_ _4"></span>ete<span class="_ _0"></span>rminowane należności<span class="ff15"> </span></span></span></div></div><div class="c x9d y56d w4b h1e"><div class="t m0 xa0 h69 y84 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x9e y56d w4c h1e"><div class="t m0 x79 h69 y84 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y56e w4a h61"><div class="t m0 xc h69 y56f ff15 fs5 fc0 sc0 ls0 ws0"> - utworzenie r<span class="_ _0"></span>ezerw </div></div><div class="c x9d y56e w4b h61"><div class="t m0 x4e h69 y56f ff15 fs5 fc0 sc0 ls0 ws0">1 152 938,56 </div></div><div class="c x9e y56e w4c h61"><div class="t m0 x44 h69 y56f ff15 fs5 fc0 sc0 ls0 ws0">55 000,00 </div></div><div class="c x1 y570 w4a h1e"><div class="t m0 xc h69 y84 ff15 fs5 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c x9d y570 w4b h1e"><div class="t m0 x4e h69 y84 ff15 fs5 fc0 sc0 ls0 ws0">2 316 387,18 </div></div><div class="c x9e y570 w4c h1e"><div class="t m0 xb h69 y84 ff15 fs5 fc0 sc0 ls0 ws0">2 269 185,65 </div></div><div class="c x1 y571 w4a h1e"><div class="t m0 xc h66 y84 ff6 fs5 fc0 sc0 ls0 ws0">Pozostałe kos<span class="_ _0"></span>z<span class="_ _4"></span>ty op<span class="_ _0"></span>eracyjne razem<span class="ff7"> </span></div></div><div class="c x9d y571 w4b h1e"><div class="t m0 x4e h66 y84 ff7 fs5 fc0 sc0 ls0 ws0">4 749 693,82 </div></div><div class="c x9e y571 w4c h1e"><div class="t m0 xb h66 y84 ff7 fs5 fc0 sc0 ls0 ws0">6 493 856,68<span class="_ _0"></span> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y572 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y573 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y574 ff1 fs0 fc0 sc0 ls22 ws0">W <span class="_ _4"></span><span class="ls0">roku 2024 odnotowano <span class="_ _4"></span>spadek <span class="_ _4"></span><span class="ff4">pozostałych kosztów <span class="_ _4"></span>operacyjn<span class="_ _0"></span>ych <span class="_ _4"></span>o <span class="_ _4"></span><span class="ff1">26,86%, z <span class="_ _4"></span>powodu </span>zmiany <span class="_ _4"></span>tworzonych i <span class="_ _4"></span>rozwiązywanych </span></span></div><div class="t m0 x1 h2 y575 ff4 fs0 fc0 sc0 ls0 ws0">rezerw na koszty, które wpływają bezpośrednio na działalność podstawową w rachu<span class="_ _0"></span>nk<span class="_ _4"></span>u wyników.<span class="ff1">  </span></div><div class="t m0 x1 h15 y576 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y577 w4a h65"><div class="t m0 xc h15 y578 ff1 fs9 fc2 sc0 ls0 ws0">Nota 5. Przych<span class="_ _0"></span>ody<span class="_ _4"></span> fin<span class="_ _0"></span>ansowe </div></div><div class="c x9d y577 w4b h65"><div class="t m0 xc h15 y578 ff1 fs9 fc2 sc0 ls0 ws0">  </div></div><div class="c x9e y577 w4c h65"><div class="t m0 xc h15 y578 ff1 fs9 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y579 w4a h1e"><div class="t m0 xa1 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x9d y579 w4b h1e"><div class="t m0 x11 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x9e y579 w4c h1e"><div class="t m0 x89 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y57a w4a h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">a) odsetki, w t<span class="_ _0"></span>ym:<span class="_ _4"></span> </div></div><div class="c x9d y57a w4b h1e"><div class="t m0 x4e h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">4 376 185,39 </div></div><div class="c x9e y57a w4c h1e"><div class="t m0 xb h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">5 300 543,04<span class="_ _0"></span> </div></div><div class="c x1 y57b w4a h61"><div class="t m0 xc h69 y57c ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">od jednoste<span class="_ _0"></span>k powiązanych<span class="ff15"> </span></span></div></div><div class="c x9d y57b w4b h61"><div class="t m0 x4e h69 y57c ff15 fs5 fc0 sc0 ls0 ws0">3 752 713,08 </div></div><div class="c x9e y57b w4c h61"><div class="t m0 xb h69 y57c ff15 fs5 fc0 sc0 ls0 ws0">4 415 401,63 </div></div><div class="c x1 y57d w4a h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">od pozostałych <span class="_ _0"></span>jednostek<span class="ff15"> </span></span></div></div><div class="c x9d y57d w4b h1e"><div class="t m0 x59 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x9e y57d w4c h1e"><div class="t m0 x47 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">8 793,42 </div></div></div><div class="pi" ></div></div><div id="pf25" class="pf w4 ha" ><div class="pc pc25 w4 ha"><img class="bi 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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">37<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y57e w4a h61"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- odsetki b<span class="_ _0"></span>ankowe </div></div><div class="c x9d y57e w4b h61"><div class="t m0 x5d h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">623 472,31 </div></div><div class="c x9e y57e w4c h61"><div class="t m0 x5a h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">876 347,99 </div></div><div class="c x1 y57f w4a h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">b) zysk ze zbycia <span class="_ _0"></span>inwestycji </div></div><div class="c x9d y57f w4b h1e"><div class="t m0 xa0 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x9e y57f w4c h1e"><div class="t m0 x79 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y229 w4a h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls23 ws0">c) <span class="ls0">dywidendy i <span class="ff14">udziały w zysk<span class="_ _0"></span>ach<span class="ff15"> </span></span></span></div></div><div class="c x9d y229 w4b h1e"><div class="t m0 xa0 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x9e y229 w4c h1e"><div class="t m0 x79 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y580 w4a h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">d) aktual<span class="_ _0"></span>izacja wartości inwestycji<span class="ff15"> </span></div></div><div class="c x9d y580 w4b h1e"><div class="t m0 xa2 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">7 109,35 </div></div><div class="c x9e y580 w4c h1e"><div class="t m0 x1a h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">15 219 017,00 </div></div><div class="c x1 y581 w4a h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">d) pozostałe p<span class="_ _0"></span>rz<span class="_ _4"></span>yc<span class="_ _0"></span>hody <span class="_ _4"></span><span class="ff15"> </span></div></div><div class="c x9d y581 w4b h1e"><div class="t m0 x5d h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">140 907,71 </div></div><div class="c x9e y581 w4c h1e"><div class="t m0 x5a h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">309 208,34 </div></div><div class="c x1 y582 w4a h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">nadwyżka dodatni<span class="_ _0"></span>ch różnic kursowych nad <span class="_ _0"></span>ujemnymi<span class="ff15"> </span></span></div></div><div class="c x9d y582 w4b h1e"><div class="t m0 xa0 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x9e y582 w4c h1e"><div class="t m0 x79 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y559 w4a h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">umorzenie kr<span class="_ _0"></span>edytów, obligacji<span class="ff15"> </span></span></div></div><div class="c x9d y559 w4b h1e"><div class="t m0 x59 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x9e y559 w4c h1e"><div class="t m0 x9f h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y583 w4a h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- inne  </div></div><div class="c x9d y583 w4b h1e"><div class="t m0 x5d h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">140 907,71 </div></div><div class="c x9e y583 w4c h1e"><div class="t m0 x5a h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">309 208,34 </div></div><div class="c x1 y584 w4a h1e"><div class="t m0 xc h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">Przychody finanso<span class="_ _0"></span>we razem </div></div><div class="c x9d y584 w4b h1e"><div class="t m0 x4e h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">4 524 202,45 </div></div><div class="c x9e y584 w4c h1e"><div class="t m0 x1a h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">20 828 768,38<span class="_ _0"></span> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y585 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y586 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>2024 <span class="_ _4"></span>roku <span class="_ _4"></span><span class="ff4">przychody <span class="_ _4"></span>finansowe <span class="_ _4"></span>spadły <span class="_ _4"></span>o <span class="_ _4"></span></span>76,61<span class="ls24">% <span class="_ _4"></span></span>w <span class="_ _4"></span>stosunku <span class="_ _4"></span>do <span class="_ _4"></span>roku <span class="_ _4"></span>2023<span class="ls6">. <span class="_ _23"></span></span><span class="ff4">W <span class="_ _4"></span>roku <span class="_ _4"></span>2024<span class="_ _0"></span> <span class="_ _23"></span>Spółka <span class="_ _4"></span>połączyła <span class="_ _4"></span>się <span class="_ _4"></span>podmiotami <span class="_ _4"></span>z<span class="_ _5"></span> </span></div><div class="t m0 x1 h2 y587 ff4 fs0 fc0 sc0 ls0 ws0">Grupy <span class="_ _24"></span>Kapitałowej <span class="_ _24"> </span>i <span class="_ _25"> </span>dokonała <span class="_ _24"></span>aktualizacji <span class="_ _24"></span>wartości <span class="_ _24"> </span>odpisów <span class="_ _25"> </span>na <span class="_ _24"></span>należnościach <span class="_ _24"> </span>z <span class="_ _25"> </span>tyt<span class="_ _0"></span>ułu <span class="_ _25"> </span>udzielonych <span class="_ _25"> </span>pożyczek <span class="_ _24"></span><span class="ff1">/likwidacja <span class="_ _24"> </span>SPV <span class="_ _25"> </span>i </span></div><div class="t m0 x1 h2 y588 ff4 fs0 fc0 sc0 ls0 ws0">eliminacja pożyczek w walucie/<span class="ff1"> </span></div><div class="t m0 x1 h15 y589 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y26f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y2c0 w4d h65"><div class="t m0 x26 h25 y108 ff7 fs0 fc2 sc0 ls0 ws0">Nota 6. Koszty finansowe  </div></div><div class="c xa3 y2c0 w4e h65"><div class="t m0 x26 h25 y108 ff7 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c xa4 y2c0 w4f h65"><div class="t m0 x26 h25 y108 ff7 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y58a w4d h18"><div class="t m0 x26 h70 y7e ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xa3 y58a w4e h18"><div class="t m0 x26 h70 y7e ff16 fs0 fc0 sc1 ls0 ws0">31.12.2024 </div></div><div class="c xa4 y58a w4f h18"><div class="t m0 x26 h70 y7e ff16 fs0 fc0 sc1 ls0 ws0">31.12.2023 </div></div><div class="c x1 y58b w4d h68"><div class="t m0 x26 h70 yd0 ff16 fs0 fc0 sc0 ls0 ws0">a) Odsetki, w tym: </div></div><div class="c xa3 y58b w4e h68"><div class="t m0 x21 h70 yd0 ff16 fs0 fc0 sc1 ls25 ws0">8 342 <span class="ls0">810,34 </span></div></div><div class="c xa4 y58b w4f h68"><div class="t m0 x15 h70 yd0 ff16 fs0 fc0 sc1 ls25 ws0">11 808 882,17<span class="ls0"> </span></div></div><div class="c x1 y30a w4d h6d"><div class="t m0 x26 h70 y108 ff16 fs0 fc0 sc0 ls0 ws0">- <span class="ff17">odsetki dla spółek powiązanych</span> </div></div><div class="c xa3 y30a w4e h6d"><div class="t m0 x21 h70 y108 ff16 fs0 fc0 sc0 ls25 ws0">7 526 996,86<span class="ls0"> </span></div></div><div class="c xa4 y30a w4f h6d"><div class="t m0 x19 h70 y108 ff16 fs0 fc0 sc0 ls25 ws0">10 737 037,31<span class="ls0"> </span></div></div><div class="c x1 y58c w4d hd"><div class="t m0 x26 h70 y4d7 ff16 fs0 fc0 sc0 ls0 ws0">- <span class="ff17">odsetki do pozostałych kontrahentów</span> </div></div><div class="c xa3 y58c w4e hd"><div class="t m0 x16 h70 y4d7 ff16 fs0 fc0 sc1 ls0 ws0">815 813,48 </div></div><div class="c xa4 y58c w4f hd"><div class="t m0 x1f h70 y4d7 ff16 fs0 fc0 sc0 ls25 ws0">1 071 844,86<span class="ls0"> </span></div></div><div class="c x1 y58d w4d h1c"><div class="t m0 x26 h70 y58e ff16 fs0 fc0 sc0 ls0 ws0">- <span class="ff17">odsetki budżetowe</span> </div></div><div class="c xa3 y58d w4e h1c"><div class="t m0 x16 h70 y58e ff16 fs0 fc0 sc0 ls25 ws0">379 122,74<span class="ls0"> </span></div></div><div class="c xa4 y58d w4f h1c"><div class="t m0 x5a h70 y58e ff16 fs0 fc0 sc0 ls0 ws0">41 363,19 </div></div><div class="c x1 y58f w4d h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">- <span class="ff17">odsetki pozostałe</span> </div></div><div class="c xa3 y58f w4e h1e"><div class="t m0 x16 h70 y95 ff16 fs0 fc0 sc0 ls25 ws0">436 690,74<span class="ls0"> </span></div></div><div class="c xa4 y58f w4f h1e"><div class="t m0 x1f h70 y95 ff16 fs0 fc0 sc0 ls25 ws0">1 030 165,03<span class="ls0"> </span></div></div><div class="c x1 y590 w4d h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">- odsetki od <span class="ff17">pożyczek</span> </div></div><div class="c xa3 y590 w4e h1e"><div class="t m0 x44 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xa4 y590 w4f h1e"><div class="t m0 x7c h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y591 w4d h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">- <span class="ff17">odsetki od kredytów</span> </div></div><div class="c xa3 y591 w4e h1e"><div class="t m0 x44 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xa4 y591 w4f h1e"><div class="t m0 x8 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">316,64 </div></div><div class="c x1 y592 w4d h1e"><div class="t m0 x26 h70 y95 ff17 fs0 fc0 sc0 ls0 ws0">b) aktualizacja wartości inwestycji<span class="ff16"> </span></div></div><div class="c xa3 y592 w4e h1e"><div class="t m0 x21 h70 y95 ff16 fs0 fc0 sc1 ls25 ws0">1 594 576,09<span class="ls0"> </span></div></div><div class="c xa4 y592 w4f h1e"><div class="t m0 x15 h70 y95 ff16 fs0 fc0 sc1 ls25 ws0">16 049 420,57<span class="ls0"> </span></div></div><div class="c x1 y3c4 w4d h1e"><div class="t m0 x26 h70 y95 ff17 fs0 fc0 sc0 ls0 ws0">c) strata ze sprzedaży inwestycji<span class="ff16"> </span></div></div><div class="c xa3 y3c4 w4e h1e"><div class="t m0 xa5 h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">0,00 </div></div><div class="c xa4 y3c4 w4f h1e"><div class="t m0 x7c h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">0,00 </div></div><div class="c x1 y218 w4d h1f"><div class="t m0 x26 h70 y4e2 ff17 fs0 fc0 sc0 ls0 ws0">c) pozostałe koszty finansowe<span class="ff16"> </span></div></div><div class="c xa3 y218 w4e h1f"><div class="t m0 x21 h70 y4e2 ff16 fs0 fc0 sc1 ls25 ws0">1 211 946,43<span class="ls0"> </span></div></div><div class="c xa4 y218 w4f h1f"><div class="t m0 x1f h70 y4e2 ff16 fs0 fc0 sc1 ls25 ws0">2 574 566,46<span class="ls0"> </span></div></div><div class="c x1 y102 w4d h1f"><div class="t m0 x26 h70 y4e2 ff16 fs0 fc0 sc0 ls0 ws0">- inne </div></div><div class="c xa3 y102 w4e h1f"><div class="t m0 x21 h70 y4e2 ff16 fs0 fc0 sc0 ls25 ws0">1 211 946,43<span class="ls0"> </span></div></div><div class="c xa4 y102 w4f h1f"><div class="t m0 x1f h70 y4e2 ff16 fs0 fc0 sc0 ls25 ws0">2 574 <span class="ls0">566,46 </span></div></div><div class="c x1 y593 w4d h1f"><div class="t m0 x26 h70 y4e2 ff16 fs0 fc0 sc1 ls0 ws0">Koszty finansowe razem </div></div><div class="c xa3 y593 w4e h1f"><div class="t m0 x22 h70 y4e2 ff16 fs0 fc0 sc1 ls25 ws0">11 149 332,86<span class="ls0"> </span></div></div><div class="c xa4 y593 w4f h1f"><div class="t m0 x15 h70 y4e2 ff16 fs0 fc0 sc1 ls25 ws0">30 432 869,20<span class="ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y380 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y594 ff4 fs0 fc0 sc0 ls0 ws0">Spółka odn<span class="_ _5"></span>otowała <span class="ff1">spadek <span class="_ _0"></span><span class="ff4">kosztów finansowych w <span class="_ _0"></span>stosunku do <span class="_ _0"></span>poprzedniego roku <span class="ff1 ls1f">o <span class="_ _0"></span><span class="ls0"> 19 <span class="_ _5"></span>308 536<span class="_ _0"></span>,<span class="_ _4"></span>34 <span class="_ _0"></span>PLN, tj. <span class="ls1f">o <span class="_ _0"></span><span class="ls0">63,<span class="ls26">45</span>% /likwidacja </span></span></span></span></span></span></div><div class="t m0 x1 h2 y595 ff4 fs0 fc0 sc0 ls0 ws0">SPV i eliminacja pożyczek w walucie<span class="ff1 ls27">/.<span class="ls0"> </span></span></div><div class="t m0 x1 h2 y596 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y597 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y598 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y599 w50 h71"><div class="t m0 xc h15 y92 ff4 fs9 fc2 sc0 ls0 ws0">Nota 6.1. Zyski/St<span class="_ _0"></span>raty<span class="_ _4"></span> <span class="_ _0"></span>z instrumentów  finanso<span class="_ _0"></span>wych  <span class="ff1"> </span></div></div><div class="c xa6 y599 w51 h71"><div class="t m0 xc h66 y59a ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c xa7 y599 w52 h71"><div class="t m0 xc h66 y59a ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y59b w50 h6d"><div class="t m0 xc h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xa6 y59b w51 h6d"><div class="t m0 xa8 h66 y537 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xa7 y59b w52 h6d"><div class="t m0 x4e h66 y537 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y59c w50 h6d"><div class="t m0 xc h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">a) Odsetki n<span class="_ _0"></span>aliczone , w tym: </div></div><div class="c xa6 y59c w51 h6d"><div class="t m0 x31 h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">8 342 810,34 </div></div><div class="c xa7 y59c w52 h6d"><div class="t m0 x78 h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">11 808 882,17 </div></div><div class="c x1 y59d w50 h6d"><div class="t m0 xc h69 y7b ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">od zobowiązań wy<span class="_ _0"></span>cenianych wg zamortyzowane<span class="_ _0"></span>g<span class="_ _4"></span>o k<span class="_ _0"></span>osztu<span class="ff15"> </span></span></div></div><div class="c xa6 y59d w51 h6d"><div class="t m0 x31 h69 y7b ff15 fs5 fc0 sc0 ls0 ws0">7 477 987,58 </div></div><div class="c xa7 y59d w52 h6d"><div class="t m0 x78 h69 y7b ff15 fs5 fc0 sc0 ls0 ws0">10 737 037,31 </div></div><div class="c x1 y389 w50 h65"><div class="t m0 xc h69 y7b ff15 fs5 fc0 sc0 ls0 ws0">b) Odset<span class="_ _0"></span>k<span class="_ _4"></span>i ot<span class="_ _0"></span>rzymane, w tym: </div></div><div class="c xa6 y389 w51 h65"><div class="t m0 x31 h69 y7b ff15 fs5 fc0 sc0 ls1e ws0">4 <span class="ls0">376 185,39 </span></div></div><div class="c xa7 y389 w52 h65"><div class="t m0 x1b h69 y7b ff15 fs5 fc0 sc0 ls0 ws0">5 300 543,04 </div></div><div class="c x1 y59e w50 h6a"><div class="t m0 xc h69 y59f ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">od pożyczek udzie<span class="_ _0"></span>lonych i należności<span class="ff15"> </span></span></div></div><div class="c xa6 y59e w51 h6a"><div class="t m0 x31 h69 y59f ff15 fs5 fc0 sc0 ls0 ws0">3 685 258,68 </div></div><div class="c xa7 y59e w52 h6a"><div class="t m0 x1b h69 y59f ff15 fs5 fc0 sc0 ls0 ws0">4 415 401,63 </div></div><div class="c x1 y3d7 w50 h6d"><div class="t m0 xc h69 y537 ff14 fs5 fc0 sc0 ls0 ws0">c) Dodatni<span class="_ _0"></span>e<span class="_ _4"></span> ró<span class="_ _0"></span>ż<span class="_ _4"></span>nic<span class="_ _0"></span>e kursowe <span class="ff15"> </span></div></div><div class="c xa6 y3d7 w51 h6d"><div class="t m0 xe h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">33 626 578,62 </div></div><div class="c xa7 y3d7 w52 h6d"><div class="t m0 x78 h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">23 172 215,26 </div></div></div><div class="pi" ></div></div><div id="pf26" class="pf w4 ha" ><div class="pc pc26 w4 ha"><img class="bi xb y21 wc hb" alt="" 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++Wl5eXlpbG77Jjx458Pj9q1KhO1yqbzT755JNr1qwZNmzYyJEjoyhat27d008/fdlll8Vrkslk/vjHPz766KN79+790Ic+dNZZZ0VRFEJobW1dtWrV6NGjzzzzzHg945e0vzybzb7wwgs//elPP/zhD48cObK0tDR+aseOHaeffvpZZ521c+fORx999LLLLsvlcrW1tTt27Ljkkkv88wAAnKJKujnfvrbDl9XU1qxe32tr9sbbB6/5xwe/+9iG3t8oZWVlIYSVK1e2tbX9+Mc/3r59+/nnn79ixYolS5a0tbWtX7/+zjvvfPzxx0MIjY2Nra2tIYQjR47EPzc2NjY2NtbV1S1atCiXyxUudufOnTt37sxms7fffnttbW0Ioa6ubt68eXv27Ilf2NTUtGzZspaWlo6r1NzcPG/evPr6+hDCsmXLbr/99lwut3PnzsbGP9VaY2Pjzp074+WsX79+yZIlr776p8s6DRs2rLGxcdOmTSGE3//+9+3r/MQTT7S1tbW2ts6bN6+2trasrKy2tnbevHltbW3xkpuampYsWbJ169Z4sSGEhx9+uLGxccqUKf5zAAAGfgOEEN7P5b/72IYJ3/pJLxwXtGxtY8U3HvjdjnRfbZebb745k8ksWrQok8nceuuthw4damxsnDFjRk1NzX333VddXV1fX1+0i9+uqqpqxowZmUymfS+80CuvvJLJZBYuXLhgwYLly5cnk8knnngifmrmzJkhhNdee63jq1avXp1KpZYvX75gwYKFCxcebeGxu+66K4Swbdu2+GEikaisrIwbYMOGDSGEF198sa2tLZPJ3HDDDU899VQIIV7yvffeG3dC/MLFixeHEJ5//vn2DmloaLjjjjvGjBnjPwcAYFA0wJ92BNP7PvbVH8z+0a9OUgksW9t43td++JVVa/v2ZsDDhw+vrq7OZDKVlZXjx49/5plnQgjXXnttCKGkpCT+Inzr1q2dvnb79u319fVVVVWdnoMb783Hu9GJRGLq1KmNjY3vv/9+CCEeHLjiiiuKXtLW1pZOp6dMmRIfXDRmzJhUKvWb3/zmaCt/zz33tK9t7NJLL02n0y0tLel0urKycsOGDbt37w4hjB07tqGhobq6Ol7y8OHDU6lUe5M88MADyWTys5/9bPxw5cqV1dXVTiwGABh0DRBCeD+X/8XzW3u8BGpWrx82d8lXVq3dvT/THzbNDTfcEEK45ZZb4n3lEMKRI0fip/7whz+EEM4+++z2mQ8cOBBCiE8SyGQyIYT2XefCXfkQwsUXX5xO/3l849ChQ3FXhBAqKytDCGvWrCl64ZAhQ9rnbF/U6NGjj7bmmUymuro6PqIpFnfFqlWrUqnUjBkz0un06tWrKysry8rKksnk3r17C5dcXl4e/7xt27apU6e2L6e8vLypqSn+LQAAGFwNUFgC53zl+xO+9ZOa1eu3vPbm8S2n7rmXbrq/7rS/W/zdxzb07Xf/nTr99NNDCBdddFEIYfXq1dlstrW19amnnkomk2PGjEkmk7t27crlck1NTe2zpVKpZDK5YsWK9oXkcrm2trZt27aNHj368ssvDyGsW7cul8u1tLQ0NTVVV1fHDXDLLbekUqmGhobs/xO/PJFIVFVVrV+/vqWlJZfLbdy4MZPJTJw48YILLgghtLa27tmzJ4Rw5ZVXxvNXVVU1NDTEB/3H4n39dDo9ceLEj33sYyGEdDodR87UqVO3bdvW3NwcQoiXHE+Pl1NfX9++0z937txMJlP4ewEAcCoqPfFFNKf3Naf3ffexDUOHnHbpx0d9fHhy0gVjRpadMeuqTi4d88bbB3+zbXcI4debdzzbkj6Rr/zrnnvpA83f6fp0UyKRmDFjRn19ffs5uHPmzIl3oOvr6xsaGkIIlZWV8RE15eXlEyZMqK2t3bhx46RJk0IIa9asiU/nraysPP/881OpVF1dXV1dXRwMU6ZMiUcG4ms0pVKpRCKxdOnStra2mpqa+O1uvPHG7du3L1mypH3vfMyYMWeeeWZdXd2dd94ZTxw7duzLL78cQvjsZz/b2Ni4fPny9pe3r+rEiRMTiUQqlUqn03GxTJs2bdOmTcuWLYtnS6VSF110UXwOwOc+97nt27cvXbp02rRpcUjMmTOntrZ23bp1119/vX8eAIBTVJTPF193c/f+zHlf+2HPvs3QIaf1+Xf8+ZV3f6D5s9ns5s2bL7300vZLfGaz2bVr144dO3bcuHHxN/chhD179mzatKmysjI+UH7jxo3Dhw+vqKjYuHFjCCFugNbW1mefffbqq68ePnx4/Kp4SvurWltb48sBpVKpc84557333ps3b969997bPn+spaVl27ZthcuJVzKEEK9nvJxJkya1tLS0trYWrvyePXueeOKJL3zhCyUlJc3Nzbt3754+fXr7kuPfYuLEifGJCvHLJ02atGfPnnQ6fc4557z++uvx71L4ewEAoAH6tQ/aAH2oubn5+eefnzt3rj9QAAB6XKlN0A+NHz9+/PjxtgMAACdDiU0AAAAaAAAA0AAAAIAGAAAANAAAANCvdXJdoD/mcrOuHGfTAADAgNTJ/QEAAIABzLFAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAIDBqTSEEEWRDQEAAANGPp/v4lnjAAAAMLhEXScCAAAwwBgHAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAADAyVUaQoiiyIYAAIABI5/Pd/GscQAAABhcoq4TAQAAGGCMAwAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAA4OQqDSFEUWRDAADAgJHP57t41jgAAAAMLlHXiQAAAAwwxgEAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAHBylYYQoiiyIQAAYMDI5/NdPGscAAAABpeo60QAAAAGGOMAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAAA4uUpDCFEU2RAAADBg5PP5Lp41DgAAAINL1HUiAAAAA4xxAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAnFyRTQAAAANMPp/v4lnjAAAAMLhEXScCAAAwwBgHAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAPBnpSGEC668zYYAAIA+tPP57/faexkHAACAwUUDAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAADQAAAGgAAABAA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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">38<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y5a0 w50 h6a"><div class="t m0 xc h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">od pożyczek udzie<span class="_ _0"></span>lonych i należności<span class="ff15"> </span></span></div></div><div class="c xa6 y5a0 w51 h6a"><div class="t m0 xe h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">33 626 578,62 </div></div><div class="c xa7 y5a0 w52 h6a"><div class="t m0 x78 h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">23 172 215,26 </div></div><div class="c x1 y5a1 w50 h6d"><div class="t m0 xc h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">od zobowiązań wy<span class="_ _0"></span>cenianych wg <span class="ff15">zamortyzowanego k<span class="_ _0"></span>osztu </span></span></div></div><div class="c xa6 y5a1 w51 h6d"><div class="t m0 x56 h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xa7 y5a1 w52 h6d"><div class="t m0 xa9 h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y5a2 w50 h6d"><div class="t m0 xc h69 y537 ff14 fs5 fc0 sc0 ls0 ws0">d) Ujemne różni<span class="_ _0"></span>ce kursowe<span class="ff15"> </span></div></div><div class="c xa6 y5a2 w51 h6d"><div class="t m0 xe h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">33 715 100,21 </div></div><div class="c xa7 y5a2 w52 h6d"><div class="t m0 x78 h69 y537 ff15 fs5 fc0 sc0 ls0 ws0">24 061 260,46 </div></div><div class="c x1 y5a3 w50 h6d"><div class="t m0 xc h69 y7b ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">od pożyczek udzie<span class="_ _0"></span>lonych i należności<span class="ff15"> </span></span></div></div><div class="c xa6 y5a3 w51 h6d"><div class="t m0 xe h69 y7b ff15 fs5 fc0 sc0 ls0 ws0">33 715 100,21 </div></div><div class="c xa7 y5a3 w52 h6d"><div class="t m0 x78 h69 y7b ff15 fs5 fc0 sc0 ls0 ws0">24 061 260,46 </div></div><div class="c x1 y5a4 w50 h6d"><div class="t m0 xc h69 y7b ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">od zobowiązań wy<span class="_ _0"></span>cenianych wg zamortyzowane<span class="_ _0"></span>g<span class="_ _4"></span>o k<span class="_ _0"></span>osztu<span class="ff15"> </span></span></div></div><div class="c xa6 y5a4 w51 h6d"><div class="t m0 x56 h69 y7b ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xa7 y5a4 w52 h6d"><div class="t m0 xa9 h69 y7b ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y5a5 w50 h65"><div class="t m0 xc h66 y7b ff6 fs5 fc0 sc0 ls0 ws0">Strata z instru<span class="_ _0"></span>me<span class="_ _4"></span>ntó<span class="_ _0"></span>w finansowych razem:<span class="ff7"> </span></div></div><div class="c xa6 y5a5 w51 h65"><div class="t m0 x3a h66 y7b ff7 fs5 fc0 sc0 ls0 ws0">-<span class="ls1e">4 </span>055 146,54 </div></div><div class="c xa7 y5a5 w52 h65"><div class="t m0 x20 h66 y7b ff7 fs5 fc0 sc0 ls0 ws0">-7 397 384,33 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y5a6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y5a7 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y5a8 w53 h72"><div class="t m0 xc h15 y5a9 ff1 fs9 fc2 sc0 ls0 ws0">Nota 7. Podatek do<span class="_ _0"></span>chodowy </div></div><div class="c xaa y5a8 w54 h72"><div class="t m0 xc h15 y5a9 ff1 fs9 fc2 sc0 ls0 ws0">  </div></div><div class="c xab y5a8 w55 h72"><div class="t m0 xc h15 y5a9 ff1 fs9 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y5aa w53 h73"><div class="t m0 xc h66 y471 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xaa y5aa w54 h73"><div class="t m0 x59 h66 y471 ff7 fs5 fc0 sc0 ls1e ws0">2024<span class="ls0"> </span></div></div><div class="c xab y5aa w55 h73"><div class="t m0 x44 h66 y471 ff7 fs5 fc0 sc0 ls1e ws0">2023<span class="ls0"> </span></div></div><div class="c x1 y5ab w53 h74"><div class="t m0 xc h69 y536 ff15 fs5 fc0 sc0 ls0 ws0">Zysk brutt<span class="_ _0"></span>o<span class="_ _4"></span> </div></div><div class="c xaa y5ab w54 h74"><div class="t m0 x43 h69 y536 ff15 fs5 fc0 sc0 ls0 ws0">- 12 602 938,04<span class="_ _0"></span> </div></div><div class="c xab y5ab w55 h74"><div class="t m0 x7c h69 y536 ff15 fs5 fc0 sc0 ls0 ws0">-24 638 044,21<span class="_ _0"></span> </div></div><div class="c x1 y5ac w53 h68"><div class="t m0 xc h69 y536 ff14 fs5 fc0 sc0 ls0 ws0">podatek d<span class="_ _0"></span>ochodowy bieżący<span class="ff15"> </span></div></div><div class="c xaa y5ac w54 h68"><div class="t m0 xac h69 y536 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xab y5ac w55 h68"><div class="t m0 xad h69 y536 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y5ad w53 h68"><div class="t m0 xc h69 y536 ff15 fs5 fc0 sc0 ls0 ws0">podatek d<span class="_ _0"></span>ochodowy odroczony </div></div><div class="c xaa y5ad w54 h68"><div class="t m0 xae h69 y536 ff15 fs5 fc0 sc0 ls0 ws0">1 447 358,69 </div></div><div class="c xab y5ad w55 h68"><div class="t m0 x6f h69 y536 ff15 fs5 fc0 sc0 ls0 ws0">287 489,90 </div></div><div class="c x1 y5ae w53 h68"><div class="t m0 xc h69 y536 ff15 fs5 fc0 sc0 ls0 ws0">podatek d<span class="_ _0"></span>ochodowy cfc </div></div><div class="c xaa y5ae w54 h68"><div class="t m0 xac h69 y536 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xab y5ae w55 h68"><div class="t m0 xad h69 y536 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y5af w53 h68"><div class="t m0 xc h69 y536 ff15 fs5 fc0 sc0 ls0 ws0">Podatek do<span class="_ _0"></span>chodowy razem </div></div><div class="c xaa y5af w54 h68"><div class="t m0 xae h69 y536 ff15 fs5 fc0 sc0 ls0 ws0">1 447 358,69 </div></div><div class="c xab y5af w55 h68"><div class="t m0 x6f h69 y536 ff15 fs5 fc0 sc0 ls0 ws0">287 489,90 </div></div><div class="c x1 y5b0 w53 h68"><div class="t m0 xc h66 y536 ff7 fs5 fc0 sc0 ls0 ws0">Zysk netto </div></div><div class="c xaa y5b0 w54 h68"><div class="t m0 xaf h66 y536 ff7 fs5 fc0 sc0 ls0 ws0">- 14 050 296,73 </div></div><div class="c xab y5b0 w55 h68"><div class="t m0 x7c h66 y536 ff7 fs5 fc0 sc0 ls0 ws0">-24 925 534,11 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h14 y5b1 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y358 w56 h75"><div class="t m0 xc h66 ye0 ff6 fs5 fc2 sc0 ls0 ws0">7.1. ZMIANA STAN<span class="_ _0"></span>U AKTYWÓW Z TYTUŁU ODRO<span class="_ _0"></span>C<span class="_ _4"></span>ZON<span class="_ _0"></span>EGO PODATKU DOCHODO<span class="_ _0"></span>WEGO<span class="_ _4"></span><span class="ff7"> </span></div></div><div class="c xb0 y358 w57 h75"><div class="t m0 x44 h66 ye0 ff7 fs5 fc2 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xb1 y358 w58 h75"><div class="t m0 xa0 h66 ye0 ff7 fs5 fc2 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y497 w56 h76"><div class="t m0 xc h66 y1c8 ff6 fs5 fc0 sc0 ls0 ws0">1. Stan aktywów <span class="_ _0"></span>z tytułu odroczonego podatku <span class="_ _5"></span>dochodowego <span class="_ _0"></span>na początek okresu, w </div><div class="t m0 xc h66 y77 ff7 fs5 fc0 sc0 ls0 ws0">tym: </div></div><div class="c xb0 y497 w57 h76"><div class="t m0 x58 h66 y5b2 ff7 fs5 fc0 sc0 ls0 ws0">8 945 778,87<span class="_ _0"></span> </div></div><div class="c xb1 y497 w58 h76"><div class="t m0 x58 h66 y5b2 ff7 fs5 fc0 sc0 ls0 ws0">8 773 827,32<span class="_ _0"></span> </div></div><div class="c x1 y5b3 w56 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">a) odniesi<span class="_ _0"></span>onych na wynik finansowy </div></div><div class="c xb0 y5b3 w57 h1e"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">8 945 778,87 </div></div><div class="c xb1 y5b3 w58 h1e"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">8 773 827,32 </div></div><div class="c x1 y312 w56 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">rezerwy na pr<span class="_ _0"></span>z<span class="_ _4"></span>ysz<span class="_ _0"></span>ł<span class="_ _4"></span>e k<span class="_ _0"></span>oszty<span class="ff15"> </span></span></div></div><div class="c xb0 y312 w57 h1e"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">2 783 870,91 </div></div><div class="c xb1 y312 w58 h1e"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">1 148 940,24 </div></div><div class="c x1 y5b4 w56 h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls21 ws0">  <span class="ls0">- <span class="ff14">odpisy akt<span class="_ _0"></span>ualizujące należności<span class="ff15"> </span></span></span></div></div><div class="c xb0 y5b4 w57 h1e"><div class="t m0 x58 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">1 671 191,59 </div></div><div class="c xb1 y5b4 w58 h1e"><div class="t m0 x58 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">1 326 229,85 </div></div><div class="c x1 y5b5 w56 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - rezerwa na zus i wyna<span class="_ _0"></span>g<span class="_ _4"></span>rod<span class="_ _0"></span>zenia </div></div><div class="c xb0 y5b5 w57 h1e"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">3 842 417,90 </div></div><div class="c xb1 y5b5 w58 h1e"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">5 685 280,91 </div></div><div class="c x1 y5b6 w56 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xb0 y5b6 w57 h1e"><div class="t m0 xa0 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">648 298,47 </div></div><div class="c xb1 y5b6 w58 h1e"><div class="t m0 xa0 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">613 376,32 </div></div><div class="c x1 y5b7 w56 h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">b) odniesione<span class="_ _0"></span> na <span class="ff14">wynik finansowy okresu w związku <span class="_ _0"></span>ze stratą podatkową<span class="ff15"> </span></span></div></div><div class="c xb0 y5b7 w57 h1e"><div class="t m0 x84 h69 y17c ff15 fs5 fc8 sc0 ls0 ws0">  </div></div><div class="c xb1 y5b7 w58 h1e"><div class="t m0 x84 h69 y17c ff15 fs5 fc8 sc0 ls0 ws0">  </div></div><div class="c x1 y380 w56 h1e"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">2. Zwiększenia<span class="ff7"> </span></div></div><div class="c xb0 y380 w57 h1e"><div class="t m0 x58 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">2 010 529,14<span class="_ _0"></span> </div></div><div class="c xb1 y380 w58 h1e"><div class="t m0 x58 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">2 014 814,56<span class="_ _0"></span> </div></div><div class="c x1 y5b8 w56 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">a) odniesi<span class="_ _0"></span>one na wynik finansowy w związku z uje<span class="_ _0"></span>mnymi różnicami przejści<span class="_ _0"></span>owymi <span class="ff15"> </span></div></div><div class="c xb0 y5b8 w57 h1e"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">2 010 529,14 </div></div><div class="c xb1 y5b8 w58 h1e"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">2 014 814,56 </div></div><div class="c x1 y5b9 w56 h61"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">rezerwy na pr<span class="_ _0"></span>z<span class="_ _4"></span>ysz<span class="_ _0"></span>ł<span class="_ _4"></span>e k<span class="_ _0"></span>oszty<span class="ff15"> </span></span></div></div><div class="c xb0 y5b9 w57 h61"><div class="t m0 x84 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y5b9 w58 h61"><div class="t m0 x58 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">1 634 930,67 </div></div><div class="c x1 y5ba w56 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">odpisy ak<span class="_ _0"></span>tualizujące należności i udziały<span class="ff15"> </span></span></div></div><div class="c xb0 y5ba w57 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y5ba w58 h1e"><div class="t m0 xa0 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">344 961,74 </div></div><div class="c x1 y5bb w56 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - rezerwa na zus i wyna<span class="_ _0"></span>g<span class="_ _4"></span>rod<span class="_ _0"></span>zenia </div></div><div class="c xb0 y5bb w57 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y5bb w58 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y5bc w56 h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xb0 y5bc w57 h1e"><div class="t m0 x58 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">2 010 529,14 </div></div><div class="c xb1 y5bc w58 h1e"><div class="t m0 x85 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">34 922,15 </div></div><div class="c x1 y435 w56 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">b) odniesione<span class="_ _0"></span> na wynik finansowy okresu w związku <span class="_ _0"></span>ze stratą podat<span class="_ _0"></span>k<span class="_ _4"></span>ową<span class="ff15"> </span></div></div><div class="c xb0 y435 w57 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y435 w58 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y5bd w56 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">c) odnie<span class="_ _0"></span>s<span class="_ _4"></span>ione n<span class="_ _0"></span>a kapitał własny w związku z ujemny<span class="_ _0"></span>m<span class="_ _4"></span>i r<span class="_ _0"></span>óżnicami przejściowymi <span class="ff15"> </span></div></div><div class="c xb0 y5bd w57 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y5bd w58 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y5be w56 h1e"><div class="t m0 xc h69 y17c ff14 fs5 fc0 sc0 ls0 ws0">d) odniesione<span class="_ _0"></span> na kapitał własny w związku ze str<span class="_ _0"></span>atą podatkową <span class="ff15"> </span></div></div><div class="c xb0 y5be w57 h1e"><div class="t m0 x84 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y5be w58 h1e"><div class="t m0 x84 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y5bf w56 h77"><div class="t m0 xc h69 y5c0 ff14 fs5 fc0 sc0 ls0 ws0">e) odnie<span class="_ _0"></span>s<span class="_ _4"></span>ione n<span class="_ _0"></span>a wartość firmy lub nadwyżką udziału <span class="_ _5"></span>jednostk<span class="_ _0"></span>i przejmującej w wartośc<span class="_ _0"></span>i </div><div class="t m0 xc h69 y5c1 ff14 fs5 fc0 sc0 ls0 ws0">godziwej netto<span class="_ _0"></span> m<span class="_ _4"></span>ożliwy<span class="_ _0"></span>ch do zidentyfikowani<span class="_ _0"></span>a aktywów, zobowiązań i<span class="ff15"> </span>zobowiązań wa<span class="_ _0"></span>-</div><div class="t m0 xc h69 y510 ff14 fs5 fc0 sc0 ls0 ws0">runkowyc<span class="_ _0"></span>h jednostki nad kosztem w związku <span class="_ _0"></span>z<span class="_ _4"></span> ujemny<span class="_ _0"></span>mi różnicami przejśc<span class="_ _0"></span>iowymi<span class="_ _4"></span><span class="ff15"> </span></div></div><div class="c xb0 y5bf w57 h77"><div class="t m0 x84 h69 y5c1 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y5bf w58 h77"><div class="t m0 x84 h69 y5c1 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y5c2 w56 h1e"><div class="t m0 xc h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">3. Zmniejszenia<span class="_ _0"></span> </div></div><div class="c xb0 y5c2 w57 h1e"><div class="t m0 x58 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">3 457 782,25<span class="_ _0"></span> </div></div><div class="c xb1 y5c2 w58 h1e"><div class="t m0 x58 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">1 842 863,01<span class="_ _0"></span> </div></div><div class="c x1 y59e w56 h61"><div class="t m0 xc h69 y17c ff14 fs5 fc0 sc0 ls0 ws0">a) odniesi<span class="_ _0"></span>one na wynik finansowy w związku z uje<span class="_ _0"></span>mnymi różnicami przejści<span class="_ _0"></span>owymi <span class="ff15"> </span></div></div><div class="c xb0 y59e w57 h61"><div class="t m0 x58 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">3 457 782,25 </div></div><div class="c xb1 y59e w58 h61"><div class="t m0 x58 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">1 842 863,01 </div></div><div class="c x1 y5c3 w56 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">rezerwy na pr<span class="_ _0"></span>z<span class="_ _4"></span>ysz<span class="_ _0"></span>ł<span class="_ _4"></span>e k<span class="_ _0"></span>oszty<span class="ff15"> </span></span></div></div><div class="c xb0 y5c3 w57 h1e"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">2 151 909,69 </div></div><div class="c xb1 y5c3 w58 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div></div><div class="pi" ></div></div><div id="pf27" class="pf w4 ha" ><div class="pc pc27 w4 ha"><img class="bi xb y21 w49 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">39<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y57e w56 h61"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">odpisy ak<span class="_ _0"></span>tualizujące należności i udziały<span class="ff15"> </span></span></div></div><div class="c xb0 y57e w57 h61"><div class="t m0 xa0 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">317 597,25 </div></div><div class="c xb1 y57e w58 h61"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y57f w56 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - rezerwa na zus i wyna<span class="_ _0"></span>g<span class="_ _4"></span>rod<span class="_ _0"></span>zenia </div></div><div class="c xb0 y57f w57 h1e"><div class="t m0 xa0 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">180 867,90 </div></div><div class="c xb1 y57f w58 h1e"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">1 842 863,01 </div></div><div class="c x1 y229 w56 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xb0 y229 w57 h1e"><div class="t m0 xa0 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">807 407,41 </div></div><div class="c xb1 y229 w58 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y580 w56 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">b) odniesione<span class="_ _0"></span> na wynik finansowy okresu w związku <span class="_ _0"></span>ze stratą podat<span class="_ _0"></span>k<span class="_ _4"></span>ową<span class="ff15"> </span></div></div><div class="c xb0 y580 w57 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc8 sc0 ls0 ws0">  </div></div><div class="c xb1 y580 w58 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc8 sc0 ls0 ws0">  </div></div><div class="c x1 y581 w56 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">c) odnie<span class="_ _0"></span>s<span class="_ _4"></span>ione n<span class="_ _0"></span>a kapitał własny w związku z ujemny<span class="_ _0"></span>m<span class="_ _4"></span>i r<span class="_ _0"></span>óżnicami przejściowymi <span class="ff15"> </span></div></div><div class="c xb0 y581 w57 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y581 w58 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y582 w56 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">d) odniesione<span class="_ _0"></span> na kapitał własny w związku ze str<span class="_ _0"></span>atą podatkową<span class="ff15"> </span></div></div><div class="c xb0 y582 w57 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y582 w58 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y559 w56 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">e) odnie<span class="_ _0"></span>s<span class="_ _4"></span>ione n<span class="_ _0"></span>a wartość firmy w związku z ujemny<span class="_ _0"></span>mi różnicami przejściowymi <span class="ff15"> </span></div></div><div class="c xb0 y559 w57 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y559 w58 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y5c4 w56 h76"><div class="t m0 xc h66 y1c8 ff6 fs5 fc0 sc0 ls0 ws0">4. Stan aktywów <span class="_ _0"></span>z <span class="_ _4"></span>tytuł<span class="_ _0"></span>u odroczonego podatku doc<span class="_ _0"></span>hodowego na koniec okresu <span class="_ _0"></span>razem, </div><div class="t m0 xc h66 ydd ff7 fs5 fc0 sc0 ls0 ws0">w tym: </div></div><div class="c xb0 y5c4 w57 h76"><div class="t m0 x58 h66 y18d ff7 fs5 fc0 sc0 ls0 ws0">7 498 525,76<span class="_ _0"></span> </div></div><div class="c xb1 y5c4 w58 h76"><div class="t m0 x58 h66 y18d ff7 fs5 fc0 sc0 ls0 ws0">8 945 778,87<span class="_ _0"></span> </div></div><div class="c x1 y5c5 w56 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">a) odniesi<span class="_ _0"></span>onych na wynik finansowy </div></div><div class="c xb0 y5c5 w57 h1e"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">7 498 525,76 </div></div><div class="c xb1 y5c5 w58 h1e"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">8 945 778,87 </div></div><div class="c x1 y1a0 w56 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">rezerwy na pr<span class="_ _0"></span>z<span class="_ _4"></span>ysz<span class="_ _0"></span>ł<span class="_ _4"></span>e k<span class="_ _0"></span>oszty<span class="ff15"> </span></span></div></div><div class="c xb0 y1a0 w57 h1e"><div class="t m0 xa0 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">631 961,22 </div></div><div class="c xb1 y1a0 w58 h1e"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">2 783 870,91 </div></div><div class="c x1 y5c6 w56 h61"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">odpisy ak<span class="_ _0"></span>tualizujące należności i udziały<span class="ff15"> </span></span></div></div><div class="c xb0 y5c6 w57 h61"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">1 353 594,34 </div></div><div class="c xb1 y5c6 w58 h61"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">1 671 191,59 </div></div><div class="c x1 y5c7 w56 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - rezerwa na zus i wyna<span class="_ _0"></span>g<span class="_ _4"></span>rod<span class="_ _0"></span>zenia </div></div><div class="c xb0 y5c7 w57 h1e"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">3 661 550,00 </div></div><div class="c xb1 y5c7 w58 h1e"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">3 842 417,90 </div></div><div class="c x1 y5c8 w56 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xb0 y5c8 w57 h1e"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">1 851 420,20 </div></div><div class="c xb1 y5c8 w58 h1e"><div class="t m0 xa0 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">648 298,47 </div></div><div class="c x1 y5c9 w56 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">b) odniesione<span class="_ _0"></span> na wynik finansowy okresu w związku <span class="_ _0"></span>ze stratą podat<span class="_ _0"></span>k<span class="_ _4"></span>ową<span class="ff15"> </span></div></div><div class="c xb0 y5c9 w57 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y5c9 w58 h1e"><div class="t m0 x84 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h15 y5ca ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hf y5cb ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y58a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y5cc ff1 fs0 fc0 sc0 ls0 ws0">Rozliczenia <span class="_ _2d"> </span>podatk<span class="_ _0"></span>o<span class="_ _4"></span>we  oraz <span class="_ _2d"> </span>inne <span class="_ _2d"> </span>obszary <span class="_ _2d"> </span><span class="ff4">działalności <span class="_ _2d"> </span>podlegają<span class="_ _0"></span>c<span class="_ _4"></span>e  regulacjom <span class="_ _2d"> </span>mogą <span class="_ _2d"> </span>być <span class="_ _2d"> </span>przedmiotem <span class="_ _2d"> </span>kont<span class="_ _0"></span>roli <span class="_ _2d"> </span>organów </span></div><div class="t m0 x1 h2 y5cd ff4 fs0 fc0 sc0 ls0 ws0">administracyjnych, kt<span class="_ _5"></span>óre uprawnione są <span class="_ _0"></span>do <span class="_ _4"></span>nak<span class="_ _0"></span>ł<span class="_ _4"></span>adania <span class="_ _0"></span>wyso<span class="_ _4"></span>kich <span class="_ _5"></span>kar i sankcji. <span class="_ _0"></span>Brak odniesienia do utrwalonych regulacji <span class="_ _0"></span>pr<span class="_ _4"></span>awny<span class="ff1">ch </span></div><div class="t m0 x1 h2 y5ce ff4 fs0 fc0 sc0 ls0 ws0">w Polsce <span class="_ _0"></span>powoduje wy<span class="_ _0"></span>stępowanie w <span class="_ _0"></span>obowiązujących przepisach nie<span class="_ _0"></span>jasności i n<span class="_ _0"></span>iespójności. Często wy<span class="_ _0"></span>stępujące różnice w <span class="_ _0"></span>opiniach </div><div class="t m0 x1 h2 y5cf ff4 fs0 fc0 sc0 ls0 ws0">co  do  interpretacji  prawnej  przepisów  podatkowych  zaró<span class="_ _4"></span>wno  wewnątrz  organów  państwowych,  jak  i  pomiędzy  organami </div><div class="t m0 x1 h2 y5d0 ff4 fs0 fc0 sc0 ls0 ws0">państwowymi i przedsiębiors<span class="_ _4"></span>twami, powodują powstawanie <span class="_ _4"></span>obszarów niepewności <span class="_ _4"></span>i konfliktów. Zjawiska <span class="_ _4"></span>te powodują, że <span class="_ _4"></span>ryzyk<span class="_ _5"></span>o </div><div class="t m0 x1 h2 y5d1 ff4 fs0 fc0 sc0 ls0 ws0">podatkowe w Polsce jest znacząco wyższe niż istniejące zwyk<span class="_ _0"></span>l<span class="_ _4"></span>e w krajach o bardziej rozwin<span class="_ _0"></span>ię<span class="_ _4"></span>tym systemie podat<span class="_ _5"></span>kowym.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y5d2 ff4 fs0 fc0 sc0 ls0 ws0">Rozliczenia <span class="_ _24"></span>podatkowe <span class="_ _24"></span>mogą <span class="_ _24"></span>być <span class="_ _24"> </span>przedmiotem <span class="_ _25"> </span>kon<span class="_ _0"></span>troli <span class="_ _24"> </span>prz<span class="_ _4"></span>ez <span class="_ _24"></span>okres <span class="_ _24"></span>pięciu <span class="_ _24"></span>lat, <span class="_ _24"></span>począwszy <span class="_ _24"> </span>od <span class="_ _25"> </span>końca <span class="_ _23"></span>roku <span class="_ _24"></span>w <span class="_ _24"> </span>którym <span class="_ _24"> </span>nastąpiła </div><div class="t m0 x1 h2 y1e0 ff4 fs0 fc0 sc0 ls0 ws0">zapłata podatku. <span class="_ _0"></span>W wyniku przeprowadzanych kontroli <span class="_ _0"></span>dotyc<span class="_ _4"></span>hczasowe <span class="_ _0"></span>rozliczenia podatkowe spół<span class="_ _4"></span>ki<span class="ff1"> <span class="_ _0"></span><span class="ff4">m<span class="_ _4"></span>ogą zost<span class="_ _0"></span>ać powiększone o </span></span></div><div class="t m0 x1 h2 y5d3 ff4 fs0 fc0 sc0 ls0 ws0">dodatkowe <span class="_ _0"></span>zobowiązania <span class="_ _0"></span>podatkowe. <span class="_ _0"></span>Zdaniem <span class="_ _0"></span>spół<span class="_ _4"></span>ki<span class="ff1"> <span class="_ _0"></span><span class="ff4">na <span class="_ _0"></span>dzień <span class="_ _0"></span><span class="ff1">31 <span class="_ _0"></span>grudnia <span class="_ _0"></span>2024 <span class="_ _0"></span>r. <span class="_ _0"></span>utworzono odp<span class="_ _0"></span>owiednie <span class="_ _0"></span>rezerwy <span class="_ _0"></span>n<span class="_ _4"></span>a <span class="_ _0"></span>rozpoznane<span class="_ _0"></span> </span></span></span></div><div class="t m0 x1 h2 y5d4 ff1 fs0 fc0 sc0 ls0 ws0">i policzalne ryzyko podatkowe. </div><div class="t m0 x1 h15 y5d5 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y5d6 w59 h4f"><div class="t m0 xc h15 y537 ff4 fs9 fc2 sc0 ls0 ws0">Nota 8. Wartości niem<span class="_ _0"></span>aterialne<span class="ff1"> </span></div></div><div class="c x1 y5d7 w5a h78"><div class="t m0 xe h66 y5d8 ff6 fs5 fc0 sc0 ls0 ws0">8.1. Zmiany w wartości<span class="_ _0"></span>ach niema-</div><div class="t m0 xc h66 y5d9 ff7 fs5 fc0 sc0 ls0 ws0">terialnych  w 2024 roku<span class="_ _0"></span> </div></div><div class="c xb2 y5d7 w5b h78"><div class="t m0 x50 h66 ydf ff7 fs5 fc0 sc0 ls0 ws0">Koszty </div><div class="t m0 x24 h66 y18b ff7 fs5 fc0 sc0 ls0 ws0">prac roz-</div><div class="t m0 x2e h66 yd9 ff7 fs5 fc0 sc0 ls0 ws0">wojowych </div></div><div class="c xb3 y5d7 w5c h78"><div class="t m0 x30 h66 y5d8 ff6 fs5 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x9a h66 y5d9 ff7 fs5 fc0 sc0 ls0 ws0">firmy </div></div><div class="c xb4 y5d7 w5d h78"><div class="t m0 x2b h66 y18b ff7 fs5 fc0 sc0 ls0 ws0">WN w budowie </div></div><div class="c xb5 y5d7 w5e h78"><div class="t m0 x8b h66 y5d8 ff7 fs5 fc0 sc0 ls0 ws0">Oprogramowanie </div><div class="t m0 x7f h66 y5d9 ff6 fs5 fc0 sc0 ls0 ws0">komputerów<span class="ff7"> </span></div></div><div class="c x96 y5d7 w5f h78"><div class="t m0 x18 h66 y18b ff7 fs5 fc0 sc0 ls0 ws0">Inne </div></div><div class="c xb6 y5d7 w60 h78"><div class="t m0 xe h66 y18b ff7 fs5 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x1 y5da w5a h79"><div class="t m0 xc h66 y17c ff6 fs5 fc0 sc0 ls0 ws0">Wartość brutto na <span class="_ _0"></span>początek okresu<span class="ff7"> </span></div></div><div class="c xb2 y5da w5b h79"><div class="t m0 x3b h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xb3 y5da w5c h79"><div class="t m0 x78 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xb4 y5da w5d h79"><div class="t m0 x5b h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">1 290 519,01<span class="_ _0"></span> </div></div><div class="c xb5 y5da w5e h79"><div class="t m0 x35 h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">19 075 741,23<span class="_ _0"></span> </div></div><div class="c x96 y5da w5f h79"><div class="t m0 x3b h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">9 471 357,54 </div></div><div class="c xb6 y5da w60 h79"><div class="t m0 x2b h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">29 837 617,78<span class="_ _0"></span> </div></div><div class="c x1 y5db w5a h7a"><div class="t m0 xc h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0"> <span class="ff14">Zwiększeni<span class="_ _0"></span>a, w tym:<span class="ff15"> </span></span></div></div><div class="c xb2 y5db w5b h7a"><div class="t m0 xc h69 y172 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y5db w5c h7a"><div class="t m0 x55 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y5db w5d h7a"><div class="t m0 x5b h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">2 780 169,45 </div></div><div class="c xb5 y5db w5e h7a"><div class="t m0 x1c h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">-49 951,00 </div></div><div class="c x96 y5db w5f h7a"><div class="t m0 x15 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">360 010,47 </div></div><div class="c xb6 y5db w60 h7a"><div class="t m0 x22 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">3 090 228,92 </div></div><div class="c x1 y5dd w5a h7b"><div class="t m0 xc h69 y4da ff15 fs5 fc0 sc0 ls0 ws0"> - nabycie </div></div><div class="c xb2 y5dd w5b h7b"><div class="t m0 xc h69 y172 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y5dd w5c h7b"><div class="t m0 x55 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y5dd w5d h7b"><div class="t m0 x5b h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">2 780 169,45 </div></div><div class="c xb5 y5dd w5e h7b"><div class="t m0 x1b h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">2 550,00 </div></div><div class="c x96 y5dd w5f h7b"><div class="t m0 x7c h69 y172 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 y5dd w60 h7b"><div class="t m0 x22 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">2 782 719,45 </div></div><div class="c x1 y5de w5a h7c"><div class="t m0 xc h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">przemieszczenie<span class="_ _0"></span> wewnętrzne<span class="ff15"> </span></span></div></div><div class="c xb2 y5de w5b h7c"><div class="t m0 xc h69 y172 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y5de w5c h7c"><div class="t m0 x55 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y5de w5d h7c"><div class="t m0 x79 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y5de w5e h7c"><div class="t m0 x1c h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">-52 501,00 </div></div><div class="c x96 y5de w5f h7c"><div class="t m0 x15 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">360 010,47 </div></div><div class="c xb6 y5de w60 h7c"><div class="t m0 xb7 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">307 509,47 </div></div><div class="c x1 y5df w5a h7d"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">połączenie spółek<span class="_ _0"></span><span class="ff15"> </span></span></div></div><div class="c xb2 y5df w5b h7d"><div class="t m0 x1a h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y5df w5c h7d"><div class="t m0 x2a h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">8 697 367,69 </div></div><div class="c xb4 y5df w5d h7d"><div class="t m0 x7c h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y5df w5e h7d"><div class="t m0 x92 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y5df w5f h7d"><div class="t m0 x92 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y5df w60 h7d"><div class="t m0 x47 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y248 w5a h7c"><div class="t m0 xc h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0"> Zmniejszenia </div></div><div class="c xb2 y248 w5b h7c"><div class="t m0 xc h69 y46c ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y248 w5c h7c"><div class="t m0 x55 h45 y46c ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y248 w5d h7c"><div class="t m0 x1c h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">307 509,47 </div></div><div class="c xb5 y248 w5e h7c"><div class="t m0 xb8 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x96 y248 w5f h7c"><div class="t m0 xb8 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xb6 y248 w60 h7c"><div class="t m0 xb7 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">307 509,47 </div></div><div class="c x1 y5e0 w5a h7c"><div class="t m0 xc h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0"> - likwidacja </div></div><div class="c xb2 y5e0 w5b h7c"><div class="t m0 xc h69 y46c ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y5e0 w5c h7c"><div class="t m0 x55 h45 y46c ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y5e0 w5d h7c"><div class="t m0 x79 h45 y46c ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y5e0 w5e h7c"><div class="t m0 x7c h45 y46c ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y5e0 w5f h7c"><div class="t m0 x7c h45 y46c ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 y5e0 w60 h7c"><div class="t m0 x85 h45 y46c ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y5e1 w5a h7c"><div class="t m0 xc h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">aktualizacja <span class="_ _0"></span>wartości<span class="ff15"> </span></span></div></div><div class="c xb2 y5e1 w5b h7c"><div class="t m0 xc h69 y46c ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y5e1 w5c h7c"><div class="t m0 x55 h45 y46c ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y5e1 w5d h7c"><div class="t m0 x79 h45 y46c ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y5e1 w5e h7c"><div class="t m0 x7c h45 y46c ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y5e1 w5f h7c"><div class="t m0 x7c h45 y46c ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 y5e1 w60 h7c"><div class="t m0 xb9 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y5e2 w5a h7c"><div class="t m0 xc h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">sprzedaż</span> </div></div><div class="c xb2 y5e2 w5b h7c"><div class="t m0 xc h69 y46c ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y5e2 w5c h7c"><div class="t m0 x55 h45 y46c ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y5e2 w5d h7c"><div class="t m0 x79 h45 y46c ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y5e2 w5e h7c"><div class="t m0 x7c h45 y46c ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y5e2 w5f h7c"><div class="t m0 x7c h45 y46c ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 y5e2 w60 h7c"><div class="t m0 x85 h45 y46c ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y5e3 w5a h7c"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">przemieszczenie<span class="_ _0"></span> wewnętrzne<span class="ff15"> </span></span></div></div><div class="c xb2 y5e3 w5b h7c"><div class="t m0 xc h69 y46c ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y5e3 w5c h7c"><div class="t m0 x55 h45 y46c ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y5e3 w5d h7c"><div class="t m0 x1c h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">307 509,47 </div></div><div class="c xb5 y5e3 w5e h7c"><div class="t m0 x7c h69 y46c ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y5e3 w5f h7c"><div class="t m0 x7c h45 y46c ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 y5e3 w60 h7c"><div class="t m0 xb7 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">307 509,47 </div></div><div class="c x1 y5e4 w5a h79"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xb2 y5e4 w5b h79"><div class="t m0 x1a h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y5e4 w5c h79"><div class="t m0 x5a h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb4 y5e4 w5d h79"><div class="t m0 x7c h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y5e4 w5e h79"><div class="t m0 x92 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 y5e4 w5f h79"><div class="t m0 x92 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 y5e4 w60 h79"><div class="t m0 xb9 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y5e5 w5a h79"><div class="t m0 xc h66 y17c ff7 fs5 fc0 sc0 ls0 ws0"> <span class="ff6">Wartość brutto na ko<span class="_ _0"></span>niec okresu<span class="ff7"> </span></span></div></div><div class="c xb2 y5e5 w5b h79"><div class="t m0 x1a h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y5e5 w5c h79"><div class="t m0 x2a h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">8 697 367,69<span class="_ _0"></span> </div></div><div class="c xb4 y5e5 w5d h79"><div class="t m0 x5b h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">3 763 178,99<span class="_ _0"></span> </div></div><div class="c xb5 y5e5 w5e h79"><div class="t m0 x35 h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">19 025 790,23<span class="_ _0"></span> </div></div><div class="c x96 y5e5 w5f h79"><div class="t m0 x3b h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">9 831 368,01 </div></div><div class="c xb6 y5e5 w60 h79"><div class="t m0 x2b h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">41 317 704,92<span class="_ _0"></span> </div></div><div class="c x1 y5e6 w5a h79"><div class="t m0 xc h66 y5e7 ff7 fs5 fc0 sc0 ls0 ws0"> <span class="ff6">Umorzenia na poc<span class="_ _0"></span>zątek okresu<span class="ff7"> </span></span></div></div><div class="c xb2 y5e6 w5b h79"><div class="t m0 x1a h69 y5e7 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y5e6 w5c h79"><div class="t m0 x5a h69 y5e7 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb4 y5e6 w5d h79"><div class="t m0 x7c h69 y5e7 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y5e6 w5e h79"><div class="t m0 x35 h66 y5e7 ff7 fs5 fc0 sc0 ls0 ws0">14 435 391,73<span class="_ _0"></span> </div></div><div class="c x96 y5e6 w5f h79"><div class="t m0 x3b h66 y5e7 ff7 fs5 fc0 sc0 ls0 ws0">7 800 781,42 </div></div><div class="c xb6 y5e6 w60 h79"><div class="t m0 x2b h66 y5e7 ff7 fs5 fc0 sc0 ls0 ws0">22 236 173,15<span class="_ _0"></span> </div></div><div class="c x1 y5e8 w5a h7e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0"> <span class="ff14">Umorzenia bie<span class="_ _0"></span>ż<span class="_ _4"></span>ące <span class="ff15">- <span class="_ _0"></span><span class="ff14">z<span class="_ _4"></span>więk<span class="_ _0"></span>sz<span class="_ _4"></span>eni<span class="_ _0"></span>a<span class="ff15"> </span></span></span></span></div></div><div class="c xb2 y5e8 w5b h7e"><div class="t m0 x1a h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y5e8 w5c h7e"><div class="t m0 x5a h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb4 y5e8 w5d h7e"><div class="t m0 x7c h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y5e8 w5e h7e"><div class="t m0 x3b h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">2 046 433,79<span class="_ _0"></span> </div></div><div class="c x96 y5e8 w5f h7e"><div class="t m0 x1d h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">-184 923,16 </div></div><div class="c xb6 y5e8 w60 h7e"><div class="t m0 x22 h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">1 861 510,63<span class="_ _0"></span> </div></div><div class="c x1 y5e9 w5a h7a"><div class="t m0 xc h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0"> Umorzenia - zmni<span class="_ _0"></span>ejszenia </div></div><div class="c xb2 y5e9 w5b h7a"><div class="t m0 xc h69 y172 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y5e9 w5c h7a"><div class="t m0 x55 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y5e9 w5d h7a"><div class="t m0 x79 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y5e9 w5e h7a"><div class="t m0 xb8 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x96 y5e9 w5f h7a"><div class="t m0 xb8 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xb6 y5e9 w60 h7a"><div class="t m0 xb9 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div></div><div class="pi" ></div></div><div id="pf28" class="pf w4 ha" ><div class="pc pc28 w4 ha"><img class="bi xb y21 w49 hb" alt="" 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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">40<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y5ea w5a h7b"><div class="t m0 xc h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0"> - likwidacja </div></div><div class="c xb2 y5ea w5b h7b"><div class="t m0 xc h69 y5eb ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y5ea w5c h7b"><div class="t m0 x55 h45 y5eb ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y5ea w5d h7b"><div class="t m0 x79 h45 y5eb ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y5ea w5e h7b"><div class="t m0 x7c h45 y5eb ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y5ea w5f h7b"><div class="t m0 x7c h45 y5eb ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 y5ea w60 h7b"><div class="t m0 xb9 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y5ec w5a h7f"><div class="t m0 xc h69 y4da ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">sprzedaż</span> </div></div><div class="c xb2 y5ec w5b h7f"><div class="t m0 xc h69 y172 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y5ec w5c h7f"><div class="t m0 x55 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y5ec w5d h7f"><div class="t m0 x79 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y5ec w5e h7f"><div class="t m0 x7c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y5ec w5f h7f"><div class="t m0 x7c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 y5ec w60 h7f"><div class="t m0 x85 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y5ed w5a h7c"><div class="t m0 xc h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">przemieszczenie<span class="_ _0"></span> wewnętrzne<span class="ff15"> </span></span></div></div><div class="c xb2 y5ed w5b h7c"><div class="t m0 xc h69 y172 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xb3 y5ed w5c h7c"><div class="t m0 x55 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y5ed w5d h7c"><div class="t m0 x79 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y5ed w5e h7c"><div class="t m0 x7c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x96 y5ed w5f h7c"><div class="t m0 x7c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb6 y5ed w60 h7c"><div class="t m0 x85 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 ye5 w5a h7d"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xb2 ye5 w5b h7d"><div class="t m0 x1a h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 ye5 w5c h7d"><div class="t m0 x5a h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb4 ye5 w5d h7d"><div class="t m0 x7c h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 ye5 w5e h7d"><div class="t m0 x92 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x96 ye5 w5f h7d"><div class="t m0 x92 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb6 ye5 w60 h7d"><div class="t m0 x47 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y5ee w5a h7d"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0"> Razem umorzeni<span class="_ _0"></span>a na koniec okresu </div></div><div class="c xb2 y5ee w5b h7d"><div class="t m0 x1a h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y5ee w5c h7d"><div class="t m0 x5a h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb4 y5ee w5d h7d"><div class="t m0 x7c h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y5ee w5e h7d"><div class="t m0 x35 h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">16 481 825,52<span class="_ _0"></span> </div></div><div class="c x96 y5ee w5f h7d"><div class="t m0 x3b h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">7 615 858,26 </div></div><div class="c xb6 y5ee w60 h7d"><div class="t m0 x2b h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">24 097 683,78<span class="_ _0"></span> </div></div><div class="c x1 y5ef w5a h80"><div class="t m0 xc h66 y4fe ff6 fs5 fc0 sc0 ls0 ws0">Wartość księgowa netto <span class="_ _0"></span>na koniec </div><div class="t m0 xc h66 y23 ff7 fs5 fc0 sc0 ls0 ws0">okresu </div></div><div class="c xb2 y5ef w5b h80"><div class="t m0 x1a h69 y92 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb3 y5ef w5c h80"><div class="t m0 x2a h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">8 697 367,69<span class="_ _0"></span> </div></div><div class="c xb4 y5ef w5d h80"><div class="t m0 x5b h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">3 763 178,99<span class="_ _0"></span> </div></div><div class="c xb5 y5ef w5e h80"><div class="t m0 x3b h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">2 543 964,71<span class="_ _0"></span> </div></div><div class="c x96 y5ef w5f h80"><div class="t m0 x3b h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">2 215 509,75 </div></div><div class="c xb6 y5ef w60 h80"><div class="t m0 x2b h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">17 220 021,14<span class="_ _0"></span> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y5f0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y5f1 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>roku <span class="_ _4"></span>202<span class="_ _0"></span>4 <span class="_ _4"></span><span class="ff4">poczyniono <span class="_ _4"></span>nakłady <span class="_ _4"></span>na <span class="_ _4"></span>wartości niematerialne <span class="_ _4"></span>w <span class="_ _4"></span>związku z <span class="_ _4"></span>wdrażaniem <span class="_ _4"></span>projektu, który <span class="_ _4"></span>ma <span class="_ _4"></span>ujednolicić <span class="_ _4"></span>system <span class="_ _4"></span>IT w </span></div><div class="t m0 x1 h2 y5f2 ff4 fs0 fc0 sc0 ls0 ws0">Grupie spółek. <span class="ff1"> </span></div><div class="t m0 x1 h15 y5f3 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y5f4 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y5f5 w61 h81"><div class="t m0 x26 h25 y4f7 ff7 fs0 fc2 sc0 ls0 ws0">8.1. <span class="_ _1e"> </span>Zmian<span class="_ _0"></span>y<span class="_ _4"></span> <span class="_ _43"> </span>w <span class="_ _43"> </span><span class="ff6">war<span class="_ _4"></span>tościach </span></div><div class="t m0 x26 h25 y92 ff7 fs0 fc2 sc0 ls0 ws0">niematerialnych  w 2023 roku </div></div><div class="c xba y5f5 w62 h81"><div class="t m0 x26 h25 y4f7 ff7 fs0 fc2 sc0 ls0 ws0">Koszty <span class="_ _40"> </span>prac </div><div class="t m0 x26 h25 y92 ff7 fs0 fc2 sc0 ls0 ws0">rozwojowych </div></div><div class="c xbb y5f5 w63 h81"><div class="t m0 x26 h25 y4f7 ff6 fs0 fc2 sc0 ls0 ws0">Wartość </div><div class="t m0 x26 h25 y92 ff7 fs0 fc2 sc0 ls0 ws0">firmy </div></div><div class="c xbc y5f5 w64 h81"><div class="t m0 x26 h25 y5f6 ff7 fs0 fc2 sc0 ls0 ws0">WN w budowie </div></div><div class="c xbd y5f5 w65 h81"><div class="t m0 x26 h25 y4f7 ff7 fs0 fc2 sc0 ls0 ws0">Oprogramowanie </div><div class="t m0 x26 h25 y92 ff6 fs0 fc2 sc0 ls0 ws0">komputerów<span class="ff7"> </span></div></div><div class="c xb1 y5f5 w66 h81"><div class="t m0 x26 h25 y5f6 ff7 fs0 fc2 sc0 ls0 ws0">Inne </div></div><div class="c xbe y5f5 w67 h81"><div class="t m0 x26 h25 y5f6 ff7 fs0 fc2 sc0 ls0 ws0">Razem </div></div><div class="c x1 y5f7 w61 h1e"><div class="t m0 x26 h70 y95 ff17 fs0 fc0 sc1 ls0 ws0">Wartość brutto na początek okresu<span class="ff16"> </span></div></div><div class="c xba y5f7 w62 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">0,00 </div></div><div class="c xbb y5f7 w63 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">0,00 </div></div><div class="c xbc y5f7 w64 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">865 942,67 </div></div><div class="c xbd y5f7 w65 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc1 ls25 ws0">19 029 341,23<span class="ls0"> </span></div></div><div class="c xb1 y5f7 w66 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">9 <span class="_ _0"></span>521 <span class="_ _0"></span>308,54 </div></div><div class="c xbe y5f7 w67 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc1 ls25 ws0">29 416 592,44<span class="ls0"> </span></div></div><div class="c x1 y5f8 w61 h7f"><div class="t m0 x26 h70 y578 ff16 fs0 fc0 sc0 ls0 ws0"> <span class="ff17">Zwiększenia, w tym:</span> </div></div><div class="c xba y5f8 w62 h7f"><div class="t m0 x26 h70 y578 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y5f8 w63 h7f"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y5f8 w64 h7f"><div class="t m0 x26 h70 y578 ff16 fs0 fc0 sc0 ls25 ws0">1 125 496,31<span class="ls0"> </span></div></div><div class="c xbd y5f8 w65 h7f"><div class="t m0 x26 h70 y578 ff16 fs0 fc0 sc0 ls0 ws0">46 400,00 </div></div><div class="c xb1 y5f8 w66 h7f"><div class="t m0 x26 h70 y578 ff16 fs0 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xbe y5f8 w67 h7f"><div class="t m0 x26 h70 y578 ff16 fs0 fc0 sc0 ls25 ws0">1 171 896,31<span class="ls0"> </span></div></div><div class="c x1 y41c w61 h5d"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls0 ws0"> - nabycie </div></div><div class="c xba y41c w62 h5d"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbb y41c w63 h5d"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y41c w64 h5d"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls25 ws0">1 125 496,31<span class="ls0"> </span></div></div><div class="c xbd y41c w65 h5d"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls0 ws0">46 400,00 </div></div><div class="c xb1 y41c w66 h5d"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbe y41c w67 h5d"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls25 ws0">1 171 896,31<span class="ls0"> </span></div></div><div class="c x1 y5fa w61 h7f"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls0 ws0"> - <span class="ff17">przemieszczenie wewnętrzne</span> </div></div><div class="c xba y5fa w62 h7f"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbb y5fa w63 h7f"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y5fa w64 h7f"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y5fa w65 h7f"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y5fa w66 h7f"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbe y5fa w67 h7f"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y3ed w61 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xba y3ed w62 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y3ed w63 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y3ed w64 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y3ed w65 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y3ed w66 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbe y3ed w67 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y5fb w61 h7f"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls0 ws0"> Zmniejszenia </div></div><div class="c xba y5fb w62 h7f"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y5fb w63 h7f"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y5fb w64 h7f"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls25 ws0">700 919,97<span class="ls0"> </span></div></div><div class="c xbd y5fb w65 h7f"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xb1 y5fb w66 h7f"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls0 ws0">49 951,00 </div></div><div class="c xbe y5fb w67 h7f"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls25 ws0">750 870,97<span class="ls0"> </span></div></div><div class="c x1 y5fc w61 h7f"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls0 ws0"> - likwidacja </div></div><div class="c xba y5fc w62 h7f"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbb y5fc w63 h7f"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y5fc w64 h7f"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls25 ws0">368 311,00<span class="ls0"> </span></div></div><div class="c xbd y5fc w65 h7f"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y5fc w66 h7f"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls0 ws0">49 951,00 </div></div><div class="c xbe y5fc w67 h7f"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls25 ws0">418 262,00<span class="ls0"> </span></div></div><div class="c x1 y4b4 w61 h7f"><div class="t m0 x26 h70 y578 ff16 fs0 fc0 sc0 ls0 ws0"> - <span class="ff17">aktualizacja wartości</span> </div></div><div class="c xba y4b4 w62 h7f"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbb y4b4 w63 h7f"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y4b4 w64 h7f"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y4b4 w65 h7f"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y4b4 w66 h7f"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbe y4b4 w67 h7f"><div class="t m0 x26 h70 y578 ff16 fs0 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y5fd w61 h82"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls0 ws0"> - <span class="ff17">sprzedaż</span> </div></div><div class="c xba y5fd w62 h82"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbb y5fd w63 h82"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y5fd w64 h82"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y5fd w65 h82"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y5fd w66 h82"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbe y5fd w67 h82"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y5fe w61 h7a"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls0 ws0"> - <span class="ff17">przemieszczenie wewnętrzne</span> </div></div><div class="c xba y5fe w62 h7a"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbb y5fe w63 h7a"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y5fe w64 h7a"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls25 ws0">332 608,97<span class="ls0"> </span></div></div><div class="c xbd y5fe w65 h7a"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y5fe w66 h7a"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbe y5fe w67 h7a"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls25 ws0">332 608,97<span class="ls0"> </span></div></div><div class="c x1 y5ff w61 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xba y5ff w62 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y5ff w63 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y5ff w64 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y5ff w65 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y5ff w66 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbe y5ff w67 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y2a3 w61 h1e"><div class="t m0 x26 h70 y501 ff16 fs0 fc0 sc1 ls0 ws0"> <span class="ff17">Wartość brutto na koniec okresu</span> </div></div><div class="c xba y2a3 w62 h1e"><div class="t m0 x26 h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y2a3 w63 h1e"><div class="t m0 x26 h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y2a3 w64 h1e"><div class="t m0 x26 h70 y501 ff16 fs0 fc0 sc1 ls25 ws0">1 290 519,01<span class="ls0"> </span></div></div><div class="c xbd y2a3 w65 h1e"><div class="t m0 x26 h70 y501 ff16 fs0 fc0 sc1 ls25 ws0">19 075 741,23<span class="ls0"> </span></div></div><div class="c xb1 y2a3 w66 h1e"><div class="t m0 x26 h70 y501 ff16 fs0 fc0 sc1 ls25 ws0">9 <span class="_ _0"></span><span class="ls0">471 <span class="_ _0"></span>357,54 </span></div></div><div class="c xbe y2a3 w67 h1e"><div class="t m0 x26 h70 y501 ff16 fs0 fc0 sc1 ls25 ws0">29 837 617,78<span class="ls0"> </span></div></div><div class="c x1 y600 w61 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc1 ls0 ws0"> <span class="ff17">Umorzenia na początek okresu</span> </div></div><div class="c xba y600 w62 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y600 w63 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y600 w64 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y600 w65 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc1 ls25 ws0">12 968 021,54<span class="ls0"> </span></div></div><div class="c xb1 y600 w66 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">7 <span class="_ _0"></span>179 <span class="_ _0"></span>977,86 </div></div><div class="c xbe y600 w67 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc1 ls25 ws0">20 147 999,40<span class="ls0"> </span></div></div><div class="c x1 y35d w61 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0"> <span class="ff17">Umorzenia bieżące </span>- <span class="ff17">zwiększenia</span> </div></div><div class="c xba y35d w62 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y35d w63 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y35d w64 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y35d w65 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls25 ws0">1 467 370,19<span class="ls0"> </span></div></div><div class="c xb1 y35d w66 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls25 ws0">620 803,56<span class="ls0"> </span></div></div><div class="c xbe y35d w67 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls25 ws0">2 088 173,75<span class="ls0"> </span></div></div><div class="c x1 y601 w61 h7f"><div class="t m0 x26 h70 y578 ff16 fs0 fc0 sc0 ls0 ws0"> Umorzenia - zmniejszenia </div></div><div class="c xba y601 w62 h7f"><div class="t m0 x26 h70 y578 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y601 w63 h7f"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y601 w64 h7f"><div class="t m0 x26 h70 y578 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y601 w65 h7f"><div class="t m0 x26 h70 y578 ff16 fs0 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xb1 y601 w66 h7f"><div class="t m0 x26 h70 y578 ff16 fs0 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xbe y601 w67 h7f"><div class="t m0 x26 h70 y578 ff16 fs0 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y602 w61 h5d"><div class="t m0 x26 h70 y578 ff16 fs0 fc0 sc0 ls0 ws0"> - likwidacja </div></div><div class="c xba y602 w62 h5d"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbb y602 w63 h5d"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y602 w64 h5d"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y602 w65 h5d"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y602 w66 h5d"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbe y602 w67 h5d"><div class="t m0 x26 h70 y578 ff16 fs0 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y603 w61 h5d"><div class="t m0 x26 h70 y578 ff16 fs0 fc0 sc0 ls0 ws0"> - <span class="ff17">sprzedaż</span> </div></div><div class="c xba y603 w62 h5d"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbb y603 w63 h5d"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y603 w64 h5d"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y603 w65 h5d"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y603 w66 h5d"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbe y603 w67 h5d"><div class="t m0 x26 h70 y5f9 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y604 w61 h7a"><div class="t m0 x26 h70 ya ff16 fs0 fc0 sc0 ls0 ws0"> - <span class="ff17">przemieszczenie wewnętrzne</span> </div></div><div class="c xba y604 w62 h7a"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbb y604 w63 h7a"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbc y604 w64 h7a"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbd y604 w65 h7a"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xb1 y604 w66 h7a"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xbe y604 w67 h7a"><div class="t m0 x26 h70 y172 ff16 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y4c3 w61 h61"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xba y4c3 w62 h61"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y4c3 w63 h61"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y4c3 w64 h61"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y4c3 w65 h61"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xb1 y4c3 w66 h61"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbe y4c3 w67 h61"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y605 w61 h1e"><div class="t m0 x26 h70 y501 ff16 fs0 fc0 sc0 ls0 ws0"> Razem umorzenia na koniec okresu </div></div><div class="c xba y605 w62 h1e"><div class="t m0 x26 h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y605 w63 h1e"><div class="t m0 x26 h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y605 w64 h1e"><div class="t m0 x26 h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbd y605 w65 h1e"><div class="t m0 x26 h70 y501 ff16 fs0 fc0 sc0 ls25 ws0">14 435 391,73<span class="ls0"> </span></div></div><div class="c xb1 y605 w66 h1e"><div class="t m0 x26 h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">7 <span class="_ _0"></span>800 <span class="_ _0"></span>781,42 </div></div><div class="c xbe y605 w67 h1e"><div class="t m0 x26 h70 y501 ff16 fs0 fc0 sc0 ls25 ws0">22 236 173,15<span class="ls0"> </span></div></div><div class="c x1 y248 w61 h83"><div class="t m0 x26 h70 y1d5 ff17 fs0 fc0 sc1 ls0 ws0">Wartość <span class="_ _3f"> </span>księgowa <span class="_ _2a"> </span>netto <span class="_ _3f"> </span>na <span class="_ _2a"> </span>koniec </div><div class="t m0 x26 h70 y190 ff16 fs0 fc0 sc1 ls0 ws0">okresu </div></div><div class="c xba y248 w62 h83"><div class="t m0 x26 h70 y5b2 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbb y248 w63 h83"><div class="t m0 x26 h70 y5b2 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y248 w64 h83"><div class="t m0 x26 h70 y5b2 ff16 fs0 fc0 sc1 ls25 ws0">1 290 519,01<span class="ls0"> </span></div></div><div class="c xbd y248 w65 h83"><div class="t m0 x26 h70 y5b2 ff16 fs0 fc0 sc1 ls25 ws0">4 640 349,50<span class="ls0"> </span></div></div><div class="c xb1 y248 w66 h83"><div class="t m0 x26 h70 y5b2 ff16 fs0 fc0 sc1 ls0 ws0">1 <span class="_ _0"></span>670 <span class="_ _0"></span>576,12 </div></div><div class="c xbe y248 w67 h83"><div class="t m0 x26 h70 y5b2 ff16 fs0 fc0 sc1 ls25 ws0">7 601 <span class="ls0">444,63 </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y606 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y607 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y608 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y347 w68 h84"><div class="t m0 xc h15 y609 ff1 fs9 fc2 sc0 ls0 ws0">Nota 9. Zmiany <span class="_ _0"></span>w<span class="_ _4"></span> <span class="ff4">środ<span class="_ _0"></span>kach trwa-</span></div><div class="t m0 xc h15 y15f ff4 fs9 fc2 sc0 ls0 ws0">łych<span class="ff1"> </span></div></div><div class="c xbf y347 w69 h84"><div class="t m0 xc h15 y82 ff1 fs9 fc2 sc0 ls0 ws0">  </div></div><div class="c x34 y347 w6a h84"><div class="t m0 xc h15 y82 ff1 fs9 fc2 sc0 ls0 ws0">  </div></div><div class="c x95 y347 w1c h84"><div class="t m0 xc h66 y4fe ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc0 y347 w6a h84"><div class="t m0 xc h66 y4fe ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y347 w6b h84"><div class="t m0 xc h66 y4fe ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc2 y347 w6c h84"><div class="t m0 xc h66 y4fe ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y60a w68 h85"><div class="t m0 xc h66 y60b ff6 fs5 fc0 sc0 ls0 ws0">9.1. Zmiany w środkac<span class="_ _0"></span>h trwałych w 2024 roku<span class="ff7"> </span></div></div><div class="c xbf y60a w69 h85"><div class="t m0 x24 h66 y60c ff6 fs5 fc0 sc0 ls0 ws0">Grunty wła-</div><div class="t m0 xb7 h66 y60d ff7 fs5 fc0 sc0 ls0 ws0">sne </div></div><div class="c x34 y60a w6a h85"><div class="t m0 x2e h66 y60e ff7 fs5 fc0 sc0 ls0 ws0">Prawo wieczy-</div><div class="t m0 x23 h66 y60c ff6 fs5 fc0 sc0 ls0 ws0">stego użytko-</div><div class="t m0 x2a h66 y60d ff7 fs5 fc0 sc0 ls0 ws0">wania grun-</div><div class="t m0 xb7 h66 y4e0 ff6 fs5 fc0 sc0 ls0 ws0">tów<span class="ff7"> </span></div></div><div class="c x95 y60a w1c h85"><div class="t m0 x2e h66 y60b ff7 fs5 fc0 sc0 ls0 ws0">Budynki i budowle<span class="_ _0"></span> </div></div><div class="c xc0 y60a w6a h85"><div class="t m0 x12 h66 y60f ff6 fs5 fc0 sc0 ls0 ws0">Urządzenia </div><div class="t m0 x12 h66 y60b ff7 fs5 fc0 sc0 ls0 ws0">techniczne, </div><div class="t m0 x30 h66 y610 ff7 fs5 fc0 sc0 ls0 ws0">maszyny </div></div><div class="c xc1 y60a w6b h85"><div class="t m0 x8b h66 y60c ff6 fs5 fc0 sc0 ls0 ws0">Środki trans-</div><div class="t m0 x8f h66 y60d ff7 fs5 fc0 sc0 ls0 ws0">portu </div></div><div class="c xc2 y60a w6c h85"><div class="t m0 x2a h66 y60f ff6 fs5 fc0 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x7f h66 y60b ff6 fs5 fc0 sc0 ls0 ws0">środki </div><div class="t m0 x30 h66 y610 ff6 fs5 fc0 sc0 ls0 ws0">trwałe<span class="ff7"> </span></div></div></div><div class="pi" ></div></div><div id="pf29" class="pf w4 ha" ><div class="pc pc29 w4 ha"><img class="bi xb y21 w49 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">41<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y611 w68 h86"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">Wartość brutto na <span class="_ _0"></span>pocz<span class="_ _4"></span>ąt<span class="_ _0"></span>ek okresu<span class="ff7"> </span></div></div><div class="c xbf y611 w69 h86"><div class="t m0 x1f h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x34 y611 w6a h86"><div class="t m0 x1a h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x95 y611 w1c h86"><div class="t m0 x3a h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">16 105 722,76<span class="_ _0"></span> </div></div><div class="c xc0 y611 w6a h86"><div class="t m0 x50 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">7 965 981,53<span class="_ _0"></span> </div></div><div class="c xc1 y611 w6b h86"><div class="t m0 x76 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">2 750 502,77 </div></div><div class="c xc2 y611 w6c h86"><div class="t m0 xc h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">2 556 498,37<span class="_ _0"></span> </div></div><div class="c x1 y612 w68 h80"><div class="t m0 xc h66 y4fe ff6 fs5 fc0 sc0 ls0 ws0">Wartość brutto na <span class="_ _0"></span>początek okresu  po ujęciu </div><div class="t m0 xc h66 y23 ff7 fs5 fc0 sc0 ls0 ws0">MSSF 16 </div></div><div class="c xbf y612 w69 h80"><div class="t m0 x55 h66 y5f9 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y612 w6a h80"><div class="t m0 xa5 h66 y5f9 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y612 w1c h80"><div class="t m0 x3a h66 y5f9 ff7 fs5 fc0 sc0 ls0 ws0">16 105 722,76<span class="_ _0"></span> </div></div><div class="c xc0 y612 w6a h80"><div class="t m0 x50 h66 y5f9 ff7 fs5 fc0 sc0 ls0 ws0">7 965 981,53<span class="_ _0"></span> </div></div><div class="c xc1 y612 w6b h80"><div class="t m0 x76 h66 y5f9 ff7 fs5 fc0 sc0 ls0 ws0">2 750 502,77 </div></div><div class="c xc2 y612 w6c h80"><div class="t m0 xc h66 y5f9 ff7 fs5 fc0 sc0 ls0 ws0">2 556 498,37<span class="_ _0"></span> </div></div><div class="c x1 y613 w68 h87"><div class="t m0 xc h69 y95 ff14 fs5 fc0 sc0 ls0 ws0">Zwiększeni<span class="_ _0"></span>a, w tym:<span class="ff15"> </span></div></div><div class="c xbf y613 w69 h87"><div class="t m0 xc h69 y92 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x34 y613 w6a h87"><div class="t m0 xa5 h69 y95 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y613 w1c h87"><div class="t m0 x4e h66 y95 ff7 fs5 fc0 sc0 ls0 ws0">1 738 209,00<span class="_ _0"></span> </div></div><div class="c xc0 y613 w6a h87"><div class="t m0 x3a h66 y95 ff7 fs5 fc0 sc0 ls0 ws0">25 080,00 </div></div><div class="c xc1 y613 w6b h87"><div class="t m0 x22 h66 y95 ff7 fs5 fc0 sc0 ls0 ws0">408 999,68 </div></div><div class="c xc2 y613 w6c h87"><div class="t m0 xc h66 y95 ff7 fs5 fc0 sc0 ls0 ws0">1 474 211,85<span class="_ _0"></span> </div></div><div class="c x1 y614 w68 h5d"><div class="t m0 xc h69 y95 ff15 fs5 fc0 sc0 ls0 ws0"> - nabycie </div></div><div class="c xbf y614 w69 h5d"><div class="t m0 xc h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x34 y614 w6a h5d"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y614 w1c h5d"><div class="t m0 x5d h69 y95 ff15 fs5 fc0 sc0 ls0 ws0">483 019,26 </div></div><div class="c xc0 y614 w6a h5d"><div class="t m0 x3a h69 y95 ff15 fs5 fc0 sc0 ls0 ws0">25 080,00 </div></div><div class="c xc1 y614 w6b h5d"><div class="t m0 xa8 h69 y95 ff15 fs5 fc0 sc0 ls0 ws0">408 999,68 </div></div><div class="c xc2 y614 w6c h5d"><div class="t m0 x12 h69 y95 ff15 fs5 fc0 sc0 ls0 ws0">917 098,94 </div></div><div class="c x1 y615 w68 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">przemieszczenie<span class="_ _0"></span> wewnętrzne<span class="ff15"> </span></span></div></div><div class="c xbf y615 w69 h1e"><div class="t m0 xc h69 y59a ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x34 y615 w6a h1e"><div class="t m0 xa5 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y615 w1c h1e"><div class="t m0 xa0 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xc0 y615 w6a h1e"><div class="t m0 xa5 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y615 w6b h1e"><div class="t m0 xc3 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc2 y615 w6c h1e"><div class="t m0 x12 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">557 112,91 </div></div><div class="c x1 y616 w68 h5d"><div class="t m0 xc h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">Zmniejszenia, w ty<span class="_ _0"></span>m<span class="_ _4"></span>: </div></div><div class="c xbf y616 w69 h5d"><div class="t m0 x1f h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x34 y616 w6a h5d"><div class="t m0 x1a h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x95 y616 w1c h5d"><div class="t m0 xa0 h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xc0 y616 w6a h5d"><div class="t m0 xa8 h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">738 339,64 </div></div><div class="c xc1 y616 w6b h5d"><div class="t m0 x22 h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">652 650,79 </div></div><div class="c xc2 y616 w6c h5d"><div class="t m0 x5d h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y617 w68 h87"><div class="t m0 xc h69 y95 ff15 fs5 fc0 sc0 ls0 ws0"> - likwidacja </div></div><div class="c xbf y617 w69 h87"><div class="t m0 xc h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x34 y617 w6a h87"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y617 w1c h87"><div class="t m0 x92 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y617 w6a h87"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc1 y617 w6b h87"><div class="t m0 xa8 h69 y95 ff15 fs5 fc0 sc0 ls0 ws0">652 650,79 </div></div><div class="c xc2 y617 w6c h87"><div class="t m0 x54 h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y2c w68 h5d"><div class="t m0 xc h69 y4da ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">aktualizacja <span class="_ _0"></span>wartości<span class="ff15"> </span></span></div></div><div class="c xbf y2c w69 h5d"><div class="t m0 xc h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x34 y2c w6a h5d"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y2c w1c h5d"><div class="t m0 x92 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y2c w6a h5d"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc1 y2c w6b h5d"><div class="t m0 x44 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc2 y2c w6c h5d"><div class="t m0 x54 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y393 w68 h87"><div class="t m0 xc h69 y95 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">sprzedaż</span> </div></div><div class="c xbf y393 w69 h87"><div class="t m0 xc h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x34 y393 w6a h87"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y393 w1c h87"><div class="t m0 x92 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y393 w6a h87"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc1 y393 w6b h87"><div class="t m0 x44 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc2 y393 w6c h87"><div class="t m0 x54 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y618 w68 h5d"><div class="t m0 xc h69 y4da ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">przemieszczenie<span class="_ _0"></span> wewnętrzne<span class="ff15"> </span></span></div></div><div class="c xbf y618 w69 h5d"><div class="t m0 xc h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x34 y618 w6a h5d"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y618 w1c h5d"><div class="t m0 x92 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y618 w6a h5d"><div class="t m0 x11 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">738 339,64 </div></div><div class="c xc1 y618 w6b h5d"><div class="t m0 x44 h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xc2 y618 w6c h5d"><div class="t m0 x54 h45 y0 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y535 w68 h88"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xbf y535 w69 h88"><div class="t m0 x55 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y535 w6a h88"><div class="t m0 xa5 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y535 w1c h88"><div class="t m0 x59 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc0 y535 w6a h88"><div class="t m0 xa5 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y535 w6b h88"><div class="t m0 xc3 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc2 y535 w6c h88"><div class="t m0 xb9 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y619 w68 h86"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">Wartość brutto na ko<span class="_ _0"></span>niec okresu<span class="ff7"> </span></div></div><div class="c xbf y619 w69 h86"><div class="t m0 x55 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y619 w6a h86"><div class="t m0 xa5 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y619 w1c h86"><div class="t m0 x3a h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">17 843 931,76<span class="_ _0"></span> </div></div><div class="c xc0 y619 w6a h86"><div class="t m0 x50 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">7 252 721,89<span class="_ _0"></span> </div></div><div class="c xc1 y619 w6b h86"><div class="t m0 x76 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">2 506 851,66 </div></div><div class="c xc2 y619 w6c h86"><div class="t m0 xc h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">4 030 710,22<span class="_ _0"></span> </div></div><div class="c x1 y61a w68 h88"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">Umorzenie na po<span class="_ _0"></span>cz<span class="_ _4"></span>ąte<span class="_ _0"></span>k okresu<span class="ff15"> </span></div></div><div class="c xbf y61a w69 h88"><div class="t m0 x55 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y61a w6a h88"><div class="t m0 xa5 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y61a w1c h88"><div class="t m0 x3a h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">11 674 118,94<span class="_ _0"></span> </div></div><div class="c xc0 y61a w6a h88"><div class="t m0 x50 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">7 125 984,72<span class="_ _0"></span> </div></div><div class="c xc1 y61a w6b h88"><div class="t m0 x76 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">1 322 035,01 </div></div><div class="c xc2 y61a w6c h88"><div class="t m0 xc h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">2 184 079,03<span class="_ _0"></span> </div></div><div class="c x1 y61b w68 h88"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">Umorzenia bieżące<span class="_ _0"></span> <span class="_ _4"></span><span class="ff15">- <span class="_ _0"></span><span class="ff14">z<span class="_ _4"></span>więk<span class="_ _0"></span>sz<span class="_ _4"></span>eni<span class="_ _0"></span>a<span class="ff15"> </span></span></span></div></div><div class="c xbf y61b w69 h88"><div class="t m0 x55 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y61b w6a h88"><div class="t m0 xa5 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y61b w1c h88"><div class="t m0 x4e h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">1 631 174,21<span class="_ _0"></span> </div></div><div class="c xc0 y61b w6a h88"><div class="t m0 xa8 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">371 338,08 </div></div><div class="c xc1 y61b w6b h88"><div class="t m0 x22 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">625 807,73 </div></div><div class="c xc2 y61b w6c h88"><div class="t m0 x30 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">82 377,59 </div></div><div class="c x1 y61c w68 h87"><div class="t m0 xc h69 y95 ff15 fs5 fc0 sc0 ls0 ws0">Zmniejszenia, w ty<span class="_ _0"></span>m<span class="_ _4"></span>: </div></div><div class="c xbf y61c w69 h87"><div class="t m0 xc h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x34 y61c w6a h87"><div class="t m0 xa5 h69 y95 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y61c w1c h87"><div class="t m0 xa0 h66 y95 ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xc0 y61c w6a h87"><div class="t m0 xa8 h66 y95 ff7 fs5 fc0 sc0 ls0 ws0">730 151,27 </div></div><div class="c xc1 y61c w6b h87"><div class="t m0 x22 h66 y95 ff7 fs5 fc0 sc0 ls0 ws0">820 313,24 </div></div><div class="c xc2 y61c w6c h87"><div class="t m0 x8b h66 y95 ff7 fs5 fc0 sc0 ls0 ws0">-546 505,83 </div></div><div class="c x1 y61d w68 h5d"><div class="t m0 xc h69 y4da ff15 fs5 fc0 sc0 ls0 ws0"> - likwidacja </div></div><div class="c xbf y61d w69 h5d"><div class="t m0 xc h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x34 y61d w6a h5d"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y61d w1c h5d"><div class="t m0 x92 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y61d w6a h5d"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc1 y61d w6b h5d"><div class="t m0 xa8 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">186 576,15 </div></div><div class="c xc2 y61d w6c h5d"><div class="t m0 x54 h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y61e w68 h87"><div class="t m0 xc h69 y95 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">sprzedaż</span> </div></div><div class="c xbf y61e w69 h87"><div class="t m0 xc h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x34 y61e w6a h87"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y61e w1c h87"><div class="t m0 x92 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y61e w6a h87"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc1 y61e w6b h87"><div class="t m0 x44 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc2 y61e w6c h87"><div class="t m0 x54 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y61f w68 h5d"><div class="t m0 xc h69 y4da ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">przemieszczenie<span class="_ _0"></span> wewnętrzne<span class="ff15"> </span></span></div></div><div class="c xbf y61f w69 h5d"><div class="t m0 xc h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x34 y61f w6a h5d"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x95 y61f w1c h5d"><div class="t m0 x92 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y61f w6a h5d"><div class="t m0 x11 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">730 151,27 </div></div><div class="c xc1 y61f w6b h5d"><div class="t m0 xa8 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">633 737,09 </div></div><div class="c xc2 y61f w6c h5d"><div class="t m0 x8b h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">-546 505,83<span class="_ _0"></span> </div></div><div class="c x1 y620 w68 h88"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xbf y620 w69 h88"><div class="t m0 x55 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y620 w6a h88"><div class="t m0 xa5 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y620 w1c h88"><div class="t m0 x92 h69 y46c ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y620 w6a h88"><div class="t m0 xa5 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y620 w6b h88"><div class="t m0 xc3 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc2 y620 w6c h88"><div class="t m0 xb9 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y621 w68 h88"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">Umorzenie na k<span class="_ _0"></span>oniec okresu </div></div><div class="c xbf y621 w69 h88"><div class="t m0 x55 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y621 w6a h88"><div class="t m0 xa5 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y621 w1c h88"><div class="t m0 x3a h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">13 305 293,15<span class="_ _0"></span> </div></div><div class="c xc0 y621 w6a h88"><div class="t m0 x50 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">6 767 171,53<span class="_ _0"></span> </div></div><div class="c xc1 y621 w6b h88"><div class="t m0 x76 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">1 127 529,50 </div></div><div class="c xc2 y621 w6c h88"><div class="t m0 xc h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">2 812 962,45<span class="_ _0"></span> </div></div><div class="c x1 y355 w68 h88"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">Wartość księgowa nett<span class="_ _0"></span>o<span class="ff7"> </span></div></div><div class="c xbf y355 w69 h88"><div class="t m0 x55 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x34 y355 w6a h88"><div class="t m0 xa5 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y355 w1c h88"><div class="t m0 x4e h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">4 538 638,61<span class="_ _0"></span> </div></div><div class="c xc0 y355 w6a h88"><div class="t m0 xa8 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">485 550,36 </div></div><div class="c xc1 y355 w6b h88"><div class="t m0 x76 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">1 379 322,16 </div></div><div class="c xc2 y355 w6c h88"><div class="t m0 xc h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">1 217 747,77<span class="_ _0"></span> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y622 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y623 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y624 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y625 w6d h89"><div class="t m0 xc h66 y626 ff6 fs5 fc0 sc0 ls0 ws0">9.1. Zmiany w środkac<span class="_ _0"></span>h trwałych w 2023 roku<span class="ff7"> </span></div></div><div class="c xc4 y625 w6e h89"><div class="t m0 x12 h66 y627 ff7 fs5 fc0 sc0 ls0 ws0">Grunty </div><div class="t m0 x12 h66 y628 ff6 fs5 fc0 sc0 ls0 ws0">własne<span class="ff7"> </span></div></div><div class="c xc5 y625 w6f h89"><div class="t m0 x76 h66 y629 ff7 fs5 fc0 sc0 ls0 ws0">Prawo </div><div class="t m0 x12 h66 y62a ff7 fs5 fc0 sc0 ls0 ws0">wieczy-</div><div class="t m0 xf h66 y627 ff7 fs5 fc0 sc0 ls0 ws0">stego </div><div class="t m0 xc h66 y628 ff6 fs5 fc0 sc0 ls0 ws0">użytkowa-</div><div class="t m0 x8b h66 y4fe ff7 fs5 fc0 sc0 ls0 ws0">nia grun-</div><div class="t m0 x2d h66 y23 ff6 fs5 fc0 sc0 ls0 ws0">tów<span class="ff7"> </span></div></div><div class="c xc6 y625 w40 h89"><div class="t m0 x76 h66 y627 ff7 fs5 fc0 sc0 ls0 ws0">Budynki i <span class="ls28">bu-</span></div><div class="t m0 x3a h66 y628 ff7 fs5 fc0 sc0 ls0 ws0">dowle </div></div><div class="c xc0 y625 w6a h89"><div class="t m0 x12 h66 y154 ff6 fs5 fc0 sc0 ls0 ws0">Urządzenia </div><div class="t m0 x12 h66 y626 ff7 fs5 fc0 sc0 ls0 ws0">techniczne, </div><div class="t m0 x30 h66 y62b ff7 fs5 fc0 sc0 ls0 ws0">maszyny </div></div><div class="c xc1 y625 w70 h89"><div class="t m0 xc h66 y627 ff6 fs5 fc0 sc0 ls0 ws0">Środki trans-</div><div class="t m0 x22 h66 y628 ff7 fs5 fc0 sc0 ls0 ws0">portu </div></div><div class="c x8c y625 w71 h89"><div class="t m0 xf h66 y627 ff6 fs5 fc0 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x23 h66 y628 ff6 fs5 fc0 sc0 ls0 ws0">środki trwałe<span class="ff7"> </span></div></div><div class="c x1 y62c w6d h7f"><div class="t m0 xc h66 y4da ff6 fs5 fc0 sc0 ls0 ws0">Wartość brutto na <span class="_ _0"></span>początek okresu<span class="ff7"> </span></div></div><div class="c xc4 y62c w6e h7f"><div class="t m0 x4e h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xc5 y62c w6f h7f"><div class="t m0 x4e h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xc6 y62c w40 h7f"><div class="t m0 x7f h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">11 832 616,47<span class="_ _0"></span> </div></div><div class="c xc0 y62c w6a h7f"><div class="t m0 x50 h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">7 470 562,61<span class="_ _0"></span> </div></div><div class="c xc1 y62c w70 h7f"><div class="t m0 x12 h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">357 612,52 </div></div><div class="c x8c y62c w71 h7f"><div class="t m0 x76 h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">2 160 954,14<span class="_ _0"></span> </div></div><div class="c x1 y62d w6d h7f"><div class="t m0 xc h66 y5dc ff6 fs5 fc0 sc0 ls0 ws0">Wartość brutto na <span class="_ _0"></span>początek okresu  po ujęciu <span class="_ _0"></span>MSSF 16<span class="ff7"> </span></div></div><div class="c xc4 y62d w6e h7f"><div class="t m0 x1f h66 y5dc ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y62d w6f h7f"><div class="t m0 x1f h66 y5dc ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y62d w40 h7f"><div class="t m0 x7f h66 y5dc ff7 fs5 fc0 sc0 ls0 ws0">11 832 616,47<span class="_ _0"></span> </div></div><div class="c xc0 y62d w6a h7f"><div class="t m0 x50 h66 y5dc ff7 fs5 fc0 sc0 ls0 ws0">7 470 562,61<span class="_ _0"></span> </div></div><div class="c xc1 y62d w70 h7f"><div class="t m0 x12 h66 y5dc ff7 fs5 fc0 sc0 ls0 ws0">357 612,52 </div></div><div class="c x8c y62d w71 h7f"><div class="t m0 x76 h66 y5dc ff7 fs5 fc0 sc0 ls0 ws0">2 160 954,14<span class="_ _0"></span> </div></div><div class="c x1 y2f8 w6d h8a"><div class="t m0 xc h69 ya ff14 fs5 fc0 sc0 ls0 ws0">Zwiększeni<span class="_ _0"></span>a, w tym:<span class="ff15"> </span></div></div><div class="c xc4 y2f8 w6e h8a"><div class="t m0 xc h69 y7e ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xc5 y2f8 w6f h8a"><div class="t m0 x1f h69 ya ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y2f8 w40 h8a"><div class="t m0 x9a h66 ya ff7 fs5 fc0 sc0 ls0 ws0">4 273 106,29<span class="_ _0"></span> </div></div><div class="c xc0 y2f8 w6a h8a"><div class="t m0 xa8 h66 ya ff7 fs5 fc0 sc0 ls0 ws0">517 775,20 </div></div><div class="c xc1 y2f8 w70 h8a"><div class="t m0 x2e h66 ya ff7 fs5 fc0 sc0 ls0 ws0">2 392 890,25 </div></div><div class="c x8c y2f8 w71 h8a"><div class="t m0 xa8 h66 ya ff7 fs5 fc0 sc0 ls0 ws0">395 544,23 </div></div><div class="c x1 y62e w6d h6b"><div class="t m0 xc h69 y501 ff15 fs5 fc0 sc0 ls0 ws0"> - nabycie </div></div><div class="c xc4 y62e w6e h6b"><div class="t m0 xc h69 y7e ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xc5 y62e w6f h6b"><div class="t m0 x1a h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc6 y62e w40 h6b"><div class="t m0 x9a h69 y501 ff15 fs5 fc0 sc0 ls0 ws0">4 273 106,29 </div></div><div class="c xc0 y62e w6a h6b"><div class="t m0 x11 h69 y501 ff15 fs5 fc0 sc0 ls0 ws0">517 775,20 </div></div><div class="c xc1 y62e w70 h6b"><div class="t m0 x2e h69 y501 ff15 fs5 fc0 sc0 ls0 ws0">2 392 890,25 </div></div><div class="c x8c y62e w71 h6b"><div class="t m0 xa8 h69 y501 ff15 fs5 fc0 sc0 ls0 ws0">395 544,23 </div></div><div class="c x1 y3a6 w6d h7f"><div class="t m0 xc h69 y4da ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">przemieszczenie<span class="_ _0"></span> wewnętrzne<span class="ff15"> </span></span></div></div><div class="c xc4 y3a6 w6e h7f"><div class="t m0 xc h69 y172 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xc5 y3a6 w6f h7f"><div class="t m0 x1f h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y3a6 w40 h7f"><div class="t m0 x25 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc0 y3a6 w6a h7f"><div class="t m0 xa5 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y3a6 w70 h7f"><div class="t m0 x2 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y3a6 w71 h7f"><div class="t m0 xc3 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y62f w6d h8b"><div class="t m0 xc h69 y630 ff15 fs5 fc0 sc0 ls0 ws0">Zmniejszenia, w ty<span class="_ _0"></span>m<span class="_ _4"></span>: </div></div><div class="c xc4 y62f w6e h8b"><div class="t m0 x4e h66 y630 ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xc5 y62f w6f h8b"><div class="t m0 x4e h66 y630 ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xc6 y62f w40 h8b"><div class="t m0 x5c h66 y630 ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xc0 y62f w6a h8b"><div class="t m0 x3a h66 y630 ff7 fs5 fc0 sc0 ls0 ws0">22 356,28 </div></div><div class="c xc1 y62f w70 h8b"><div class="t m0 x15 h66 y630 ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x8c y62f w71 h8b"><div class="t m0 x21 h66 y630 ff7 fs5 fc0 sc0 ls0 ws0">22 356,28 </div></div><div class="c x1 y631 w6d h6b"><div class="t m0 xc h69 y501 ff15 fs5 fc0 sc0 ls0 ws0"> - likwidacja </div></div><div class="c xc4 y631 w6e h6b"><div class="t m0 xc h69 y7e ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xc5 y631 w6f h6b"><div class="t m0 x1a h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc6 y631 w40 h6b"><div class="t m0 xa h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y631 w6a h6b"><div class="t m0 xa0 h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc1 y631 w70 h6b"><div class="t m0 x5c h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y631 w71 h6b"><div class="t m0 x44 h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y632 w6d h8a"><div class="t m0 xc h69 y501 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">aktualizacja <span class="_ _0"></span>wartości<span class="ff15"> </span></span></div></div><div class="c xc4 y632 w6e h8a"><div class="t m0 xc h69 y7e ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xc5 y632 w6f h8a"><div class="t m0 x1a h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc6 y632 w40 h8a"><div class="t m0 xa h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y632 w6a h8a"><div class="t m0 xa0 h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc1 y632 w70 h8a"><div class="t m0 x5c h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y632 w71 h8a"><div class="t m0 x44 h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y44b w6d h8a"><div class="t m0 xc h69 y501 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">sprzedaż</span> </div></div><div class="c xc4 y44b w6e h8a"><div class="t m0 xc h69 y7e ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xc5 y44b w6f h8a"><div class="t m0 x1a h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc6 y44b w40 h8a"><div class="t m0 xa h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y44b w6a h8a"><div class="t m0 x3a h69 y501 ff15 fs5 fc0 sc0 ls0 ws0">22 356,28 </div></div><div class="c xc1 y44b w70 h8a"><div class="t m0 x5c h69 y7e ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y44b w71 h8a"><div class="t m0 x21 h69 y501 ff15 fs5 fc0 sc0 ls0 ws0">22 356,28 </div></div><div class="c x1 y633 w6d h8a"><div class="t m0 xc h69 ya ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">przemieszczenie<span class="_ _0"></span> wewnętrzne<span class="ff15"> </span></span></div></div><div class="c xc4 y633 w6e h8a"><div class="t m0 xc h69 y7e ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xc5 y633 w6f h8a"><div class="t m0 x1a h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc6 y633 w40 h8a"><div class="t m0 xa h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y633 w6a h8a"><div class="t m0 xa0 h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc1 y633 w70 h8a"><div class="t m0 x5c h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y633 w71 h8a"><div class="t m0 x44 h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y634 w6d h7a"><div class="t m0 xc h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xc4 y634 w6e h7a"><div class="t m0 x1f h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y634 w6f h7a"><div class="t m0 x1f h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y634 w40 h7a"><div class="t m0 x25 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc0 y634 w6a h7a"><div class="t m0 xa5 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y634 w70 h7a"><div class="t m0 x2 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y634 w71 h7a"><div class="t m0 xc3 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y635 w6d h7f"><div class="t m0 xc h66 y4da ff6 fs5 fc0 sc0 ls0 ws0">Wartość brutto na ko<span class="_ _0"></span>niec okresu<span class="ff7"> </span></div></div><div class="c xc4 y635 w6e h7f"><div class="t m0 x1f h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y635 w6f h7f"><div class="t m0 x1f h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y635 w40 h7f"><div class="t m0 x7f h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">16 105 722,76<span class="_ _0"></span> </div></div><div class="c xc0 y635 w6a h7f"><div class="t m0 x50 h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">7 965 981,53<span class="_ _0"></span> </div></div><div class="c xc1 y635 w70 h7f"><div class="t m0 x2e h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">2 750 502,77 </div></div><div class="c x8c y635 w71 h7f"><div class="t m0 x76 h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">2 534 142,09<span class="_ _0"></span> </div></div><div class="c x1 y636 w6d h7f"><div class="t m0 xc h69 y4da ff14 fs5 fc0 sc0 ls0 ws0">Umorzenie na po<span class="_ _0"></span>cz<span class="_ _4"></span>ąte<span class="_ _0"></span>k okresu<span class="ff15"> </span></div></div><div class="c xc4 y636 w6e h7f"><div class="t m0 x1f h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y636 w6f h7f"><div class="t m0 x1f h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y636 w40 h7f"><div class="t m0 x9a h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">9 373 525,50<span class="_ _0"></span> </div></div><div class="c xc0 y636 w6a h7f"><div class="t m0 x50 h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">6 813 890,18<span class="_ _0"></span> </div></div><div class="c xc1 y636 w70 h7f"><div class="t m0 x12 h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">224 752,08 </div></div><div class="c x8c y636 w71 h7f"><div class="t m0 x76 h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">2 154 755,71<span class="_ _0"></span> </div></div><div class="c x1 y637 w6d h7f"><div class="t m0 xc h69 y4da ff14 fs5 fc0 sc0 ls0 ws0">Umorzenia bieżące<span class="_ _0"></span> <span class="_ _4"></span><span class="ff15">- <span class="_ _0"></span><span class="ff14">z<span class="_ _4"></span>więk<span class="_ _0"></span>sz<span class="_ _4"></span>eni<span class="_ _0"></span>a<span class="ff15"> </span></span></span></div></div><div class="c xc4 y637 w6e h7f"><div class="t m0 x1f h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y637 w6f h7f"><div class="t m0 x1f h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y637 w40 h7f"><div class="t m0 x9a h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">2 300 593,44<span class="_ _0"></span> </div></div><div class="c xc0 y637 w6a h7f"><div class="t m0 xa8 h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">314 496,36 </div></div><div class="c xc1 y637 w70 h7f"><div class="t m0 x2e h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">1 097 282,93 </div></div><div class="c x8c y637 w71 h7f"><div class="t m0 x21 h66 y4da ff7 fs5 fc0 sc0 ls1e ws0">29 <span class="ls0">323,32 </span></div></div><div class="c x1 y638 w6d h8a"><div class="t m0 xc h69 y501 ff15 fs5 fc0 sc0 ls0 ws0">Zmniejszenia, w ty<span class="_ _0"></span>m<span class="_ _4"></span>: </div></div><div class="c xc4 y638 w6e h8a"><div class="t m0 xc h69 y7e ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xc5 y638 w6f h8a"><div class="t m0 x1f h69 y501 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y638 w40 h8a"><div class="t m0 x5c h66 y501 ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xc0 y638 w6a h8a"><div class="t m0 x4e h66 y501 ff7 fs5 fc0 sc0 ls0 ws0">2 401,82 </div></div><div class="c xc1 y638 w70 h8a"><div class="t m0 x15 h66 y501 ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x8c y638 w71 h8a"><div class="t m0 x31 h66 y501 ff7 fs5 fc0 sc0 ls0 ws0">2 401,82 </div></div><div class="c x1 y639 w6d h8a"><div class="t m0 xc h69 y501 ff15 fs5 fc0 sc0 ls0 ws0"> - likwidacja </div></div><div class="c xc4 y639 w6e h8a"><div class="t m0 xc h69 y7e ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xc5 y639 w6f h8a"><div class="t m0 x1a h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc6 y639 w40 h8a"><div class="t m0 xa h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y639 w6a h8a"><div class="t m0 x4e h69 y501 ff15 fs5 fc0 sc0 ls0 ws0">2 401,82 </div></div><div class="c xc1 y639 w70 h8a"><div class="t m0 x5c h69 y7e ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y639 w71 h8a"><div class="t m0 x31 h69 y501 ff15 fs5 fc0 sc0 ls0 ws0">2 401,82 </div></div><div class="c x1 y5e6 w6d h6b"><div class="t m0 xc h69 y63a ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">sprzedaż</span> </div></div><div class="c xc4 y5e6 w6e h6b"><div class="t m0 xc h69 y63b ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xc5 y5e6 w6f h6b"><div class="t m0 x1a h45 y63b ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc6 y5e6 w40 h6b"><div class="t m0 xa h45 y63b ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y5e6 w6a h6b"><div class="t m0 xa0 h45 y63b ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc1 y5e6 w70 h6b"><div class="t m0 x5c h45 y63b ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y5e6 w71 h6b"><div class="t m0 x44 h45 y63b ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y63c w6d h8b"><div class="t m0 xc h69 y501 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">przemieszczenie<span class="_ _0"></span> wewnętrzne<span class="ff15"> </span></span></div></div><div class="c xc4 y63c w6e h8b"><div class="t m0 xc h69 y7e ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xc5 y63c w6f h8b"><div class="t m0 x1a h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc6 y63c w40 h8b"><div class="t m0 xa h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y63c w6a h8b"><div class="t m0 xa0 h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xc1 y63c w70 h8b"><div class="t m0 x5c h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x8c y63c w71 h8b"><div class="t m0 x44 h45 y7e ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y63d w6d h7f"><div class="t m0 xc h69 y4da ff15 fs5 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xc4 y63d w6e h7f"><div class="t m0 x1f h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y63d w6f h7f"><div class="t m0 x1f h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y63d w40 h7f"><div class="t m0 xa h69 y172 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xc0 y63d w6a h7f"><div class="t m0 xa5 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y63d w70 h7f"><div class="t m0 x2 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x8c y63d w71 h7f"><div class="t m0 xc3 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div></div><div class="pi" ></div></div><div id="pf2a" class="pf w4 ha" ><div class="pc pc2a w4 ha"><img class="bi xb y21 w72 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">42<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y63e w6d h82"><div class="t m0 xc h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">Umorzenie na k<span class="_ _0"></span>oniec okresu </div></div><div class="c xc4 y63e w6e h82"><div class="t m0 x1f h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y63e w6f h82"><div class="t m0 x1f h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y63e w40 h82"><div class="t m0 x7f h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">11 674 118,94<span class="_ _0"></span> </div></div><div class="c xc0 y63e w6a h82"><div class="t m0 x50 h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">7 125 984,72<span class="_ _0"></span> </div></div><div class="c xc1 y63e w70 h82"><div class="t m0 x2e h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">1 322 035,01 </div></div><div class="c x8c y63e w71 h82"><div class="t m0 x76 h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">2 184 079,03<span class="_ _0"></span> </div></div><div class="c x1 y63f w6d h7f"><div class="t m0 xc h66 y4da ff6 fs5 fc0 sc0 ls0 ws0">Wartość księgowa nett<span class="_ _0"></span>o<span class="ff7"> </span></div></div><div class="c xc4 y63f w6e h7f"><div class="t m0 x1f h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc5 y63f w6f h7f"><div class="t m0 x1f h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc6 y63f w40 h7f"><div class="t m0 x9a h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">4 431 603,82<span class="_ _0"></span> </div></div><div class="c xc0 y63f w6a h7f"><div class="t m0 xa8 h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">839 996,81 </div></div><div class="c xc1 y63f w70 h7f"><div class="t m0 x2e h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">1 428 467,76 </div></div><div class="c x8c y63f w71 h7f"><div class="t m0 xa8 h66 y4da ff7 fs5 fc0 sc0 ls0 ws0">350 063,06 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y640 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y641 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y642 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y643 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y644 ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>powyższ<span class="ff1">ych <span class="_ _23"></span>tabelach <span class="_ _4"></span></span>ujęto <span class="_ _23"></span>zmiany <span class="_ _4"></span>w <span class="_ _4"></span>środkach <span class="_ _23"></span>trwały<span class="_ _5"></span>ch <span class="_ _4"></span>w<span class="_ _4"></span>edług <span class="_ _4"></span>grup <span class="_ _4"></span>agregacji <span class="_ _23"></span>wraz <span class="_ _4"></span>ze <span class="_ _4"></span>stanami <span class="_ _23"></span>początkowy<span class="_ _0"></span>m<span class="_ _4"></span>i <span class="_ _4"></span>i<span class="_ _4"></span><span class="ff1"> </span>końcowymi, </div><div class="t m0 x1 h2 y645 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff4">umorzeniem oraz z wartością netto na k<span class="_ _0"></span>on<span class="_ _4"></span>iec 20<span class="ff1">24 roku oraz 2023 roku<span class="ls6">. </span>  </span></span></div><div class="t m0 x1 h2 y646 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y2e4 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y647 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y648 w73 h7"><div class="t m0 xc h15 y84 ff4 fs9 fc2 sc0 ls0 ws0">Nota 10. Rzeczo<span class="_ _0"></span>w<span class="_ _4"></span>e a<span class="_ _0"></span>ktywa trwałe<span class="ff1"> </span></div></div><div class="c xc7 y648 w74 h7"><div class="t m0 x47 h66 y1d6 ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c xc8 y648 w75 h7"><div class="t m0 x47 h66 y1d6 ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y649 w73 h8c"><div class="t m0 xc h66 y64a ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc7 y649 w74 h8c"><div class="t m0 x1a h66 y64a ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xc8 y649 w75 h8c"><div class="t m0 x1a h66 y64a ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y233 w73 h8d"><div class="t m0 xc h69 y7e ff14 fs5 fc0 sc0 ls0 ws0">a) środk<span class="_ _0"></span>i <span class="_ _4"></span>trwałe, w t<span class="_ _0"></span>ym:<span class="ff15"> </span></div></div><div class="c xc7 y233 w74 h8d"><div class="t m0 x92 h69 y7e ff15 fs5 fc0 sc0 ls0 ws0">6 879 264,99 </div></div><div class="c xc8 y233 w75 h8d"><div class="t m0 x92 h69 y7e ff15 fs5 fc0 sc0 ls0 ws0">7 072 487,73 </div></div><div class="c x1 y64b w73 h8d"><div class="t m0 xc h69 y7e ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">grunty (w tym pr<span class="_ _0"></span>awo użytkowania <span class="ff15">wieczyste<span class="_ _0"></span>g<span class="_ _4"></span>o grun<span class="_ _0"></span>tu) </span></span></div></div><div class="c xc7 y64b w74 h8d"><div class="t m0 x82 h69 y7e ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y64b w75 h8d"><div class="t m0 x82 h69 y7e ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y64c w73 h8e"><div class="t m0 xc h69 y64d ff15 fs5 fc0 sc0 ls0 ws0">- budynki, lo<span class="_ _0"></span>kale i <span class="ff14">obiekty inżynierii lądowej i<span class="_ _5"></span><span class="ff15"> <span class="ff14">wodnej (w ty<span class="_ _0"></span>m<span class="_ _4"></span> prawo<span class="_ _0"></span> do użytkowania)<span class="ff15"> </span></span></span></span></div></div><div class="c xc7 y64c w74 h8e"><div class="t m0 x92 h69 y64d ff15 fs5 fc0 sc0 ls0 ws0">4 538 638,61 </div></div><div class="c xc8 y64c w75 h8e"><div class="t m0 x92 h69 y64d ff15 fs5 fc0 sc0 ls0 ws0">4 431 603,82 </div></div><div class="c x1 y64e w73 h8d"><div class="t m0 xc h69 y7e ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">urządzenia t<span class="_ _0"></span>echniczne i<span class="ff15"> maszyny </span></span></div></div><div class="c xc7 y64e w74 h8d"><div class="t m0 x7a h69 y7e ff15 fs5 fc0 sc0 ls0 ws0">485 550,36 </div></div><div class="c xc8 y64e w75 h8d"><div class="t m0 x7a h69 y7e ff15 fs5 fc0 sc0 ls0 ws0">839 996,81 </div></div><div class="c x1 y563 w73 h8d"><div class="t m0 xc h69 y7e ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">środki t<span class="_ _0"></span>ransportu<span class="ff15"> </span></span></div></div><div class="c xc7 y563 w74 h8d"><div class="t m0 x92 h69 y7e ff15 fs5 fc0 sc0 ls0 ws0">1 379 322,16 </div></div><div class="c xc8 y563 w75 h8d"><div class="t m0 x92 h69 y7e ff15 fs5 fc0 sc0 ls0 ws0">1 428 467,76 </div></div><div class="c x1 y64f w73 h8d"><div class="t m0 xc h69 y64a ff15 fs5 fc0 sc0 ls0 ws0">- inne <span class="ff14">środk<span class="_ _0"></span>i <span class="_ _4"></span>tr<span class="_ _0"></span>wał<span class="_ _4"></span>e<span class="ff15"> </span></span></div></div><div class="c xc7 y64f w74 h8d"><div class="t m0 x7a h69 y64a ff15 fs5 fc0 sc0 ls0 ws0">475 753,86 </div></div><div class="c xc8 y64f w75 h8d"><div class="t m0 x7a h69 y64a ff15 fs5 fc0 sc0 ls0 ws0">372 419,34 </div></div><div class="c x1 y650 w73 h8d"><div class="t m0 xc h69 y7e ff14 fs5 fc0 sc0 ls0 ws0">b) środk<span class="_ _0"></span>i<span class="_ _4"></span> trwałe w b<span class="_ _0"></span>udowie<span class="ff15"> </span></div></div><div class="c xc7 y650 w74 h8d"><div class="t m0 x67 h69 y7e ff15 fs5 fc0 sc0 ls0 ws0">95 785,22 </div></div><div class="c xc8 y650 w75 h8d"><div class="t m0 x7a h69 y7e ff15 fs5 fc0 sc0 ls0 ws0">140 333,26 </div></div><div class="c x1 y651 w73 h8c"><div class="t m0 xc h69 y7e ff14 fs5 fc0 sc0 ls0 ws0">c) zaliczki n<span class="_ _0"></span>a środki trwałe w budowie<span class="ff15"> </span></div></div><div class="c xc7 y651 w74 h8c"><div class="t m0 x82 h69 y7e ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc8 y651 w75 h8c"><div class="t m0 x82 h69 y7e ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y652 w73 h8d"><div class="t m0 xc h66 y64a ff6 fs5 fc0 sc0 ls0 ws0">Rzeczowe aktywa t<span class="_ _0"></span>rwałe, razem<span class="ff7"> </span></div></div><div class="c xc7 y652 w74 h8d"><div class="t m0 x92 h66 y64a ff7 fs5 fc0 sc0 ls0 ws0">6 975 050,21<span class="_ _0"></span> </div></div><div class="c xc8 y652 w75 h8d"><div class="t m0 x92 h66 y64a ff7 fs5 fc0 sc0 ls0 ws0">7 212 820,99<span class="_ _0"></span> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y653 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y654 ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>wartości <span class="_ _0"></span>rzeczowych <span class="_ _0"></span>aktywów <span class="_ _0"></span>trwałych <span class="_ _0"></span>uwzględniono <span class="_ _0"></span>aktywa <span class="_ _0"></span>z ty<span class="_ _0"></span>tułu <span class="_ _0"></span>prawa <span class="_ _0"></span>do <span class="_ _0"></span>użytkowa<span class="_ _4"></span>nia<span class="_ _0"></span> o <span class="_ _0"></span>następu<span class="_ _0"></span>j<span class="_ _4"></span>ącej <span class="_ _0"></span>wartości <span class="_ _0"></span>bilansowej,<span class="_ _0"></span> </div><div class="t m0 x1 h2 y655 ff4 fs0 fc0 sc0 ls0 ws0">które dotyczą następujących klas aktywów bazowych i które podlegały nast<span class="_ _0"></span>ęp<span class="_ _4"></span>ującym odpisom amortyzacyjnym:<span class="ff1"> </span></div><div class="t m0 x1 h15 y442 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y656 ff8 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y657 w76 h8f"><div class="t m0 xc h17 y658 ff2 fs5 fc2 sc0 ls0 ws0">Klasa aktywów <span class="_ _0"></span>bazowych<span class="ff3"> </span></div></div><div class="c xc9 y446 w77 h90"><div class="t m0 x12 h17 y659 ff2 fs5 fc2 sc0 ls0 ws0">Wartość bilansow<span class="_ _0"></span>a </div><div class="t m0 xc h17 y292 ff2 fs5 fc2 sc0 ls0 ws0">prawa do użytkowa-</div><div class="t m0 x7c h17 yd9 ff3 fs5 fc2 sc0 ls0 ws0">nia </div></div><div class="c xb0 y446 w78 h90"><div class="t m0 x23 h17 y65a ff3 fs5 fc2 sc0 ls0 ws0">Umorzenie prawa </div><div class="t m0 xca h17 y11 ff2 fs5 fc2 sc0 ls0 ws0">do użytkowania<span class="ff3"> </span></div></div><div class="c xcb y446 w79 h90"><div class="t m0 xc h17 y659 ff2 fs5 fc2 sc0 ls0 ws0">Wartość <span class="ff3">bilansow<span class="_ _0"></span>a </span></div><div class="t m0 x2a h17 y292 ff2 fs5 fc2 sc0 ls0 ws0">prawa do użytko-</div><div class="t m0 x44 h17 yd9 ff3 fs5 fc2 sc0 ls0 ws0">wania </div></div><div class="c x97 y446 w1b h90"><div class="t m0 x3b h17 y659 ff3 fs5 fc2 sc0 ls0 ws0">Umorzenie </div><div class="t m0 x50 h17 y292 ff2 fs5 fc2 sc0 ls0 ws0">prawa do użyt-</div><div class="t m0 xcc h17 yd9 ff3 fs5 fc2 sc0 ls0 ws0">kowania </div></div><div class="c xc9 y657 w77 h16"><div class="t m0 xa2 h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xb0 y657 w78 h16"><div class="t m0 x16 h17 y76 ff3 fs5 fc0 sc0 ls0 ws0">od 01.01 do </div><div class="t m0 x5d h17 y77 ff3 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xcb y657 w79 h16"><div class="t m0 x19 h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x97 y657 w1b h16"><div class="t m0 x35 h17 y76 ff3 fs5 fc0 sc0 ls0 ws0">od 01.01 do </div><div class="t m0 x3b h17 y77 ff3 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y2a8 w76 h61"><div class="t m0 xc hf ya ff1 fs5 fc0 sc0 ls0 ws0">Budynki i<span class="_ _0"></span> budowle </div></div><div class="c xc9 y2a8 w77 h61"><div class="t m0 x5d hf ya ff1 fs5 fc0 sc0 ls0 ws0">17 843 931,76<span class="_ _0"></span> </div></div><div class="c xb0 y2a8 w78 h61"><div class="t m0 xcd hf ya ff1 fs5 fc0 sc0 ls0 ws0">13 305 293,15<span class="_ _0"></span> </div></div><div class="c xcb y2a8 w79 h61"><div class="t m0 x4e hf ya ff1 fs5 fc0 sc0 ls0 ws0">16 105 722,76<span class="_ _0"></span> </div></div><div class="c x97 y2a8 w1b h61"><div class="t m0 x9a hf ya ff1 fs5 fc0 sc0 ls0 ws0">11 674 118,94<span class="_ _0"></span> </div></div><div class="c x1 y65b w76 h1e"><div class="t m0 xc hf ya ff4 fs5 fc0 sc0 ls0 ws0">Środki transp<span class="_ _0"></span>ortu<span class="ff1"> </span></div></div><div class="c xc9 y65b w77 h1e"><div class="t m0 x52 hf ya ff1 fs5 fc0 sc0 ls0 ws0">2 506 851,66<span class="_ _5"></span> </div></div><div class="c xb0 y65b w78 h1e"><div class="t m0 x16 hf ya ff1 fs5 fc0 sc0 ls0 ws0">1 127 529,50<span class="_ _0"></span> </div></div><div class="c xcb y65b w79 h1e"><div class="t m0 x1d hf ya ff1 fs5 fc0 sc0 ls0 ws0">2 750 502,77 </div></div><div class="c x97 y65b w1b h1e"><div class="t m0 x35 hf ya ff1 fs5 fc0 sc0 ls0 ws0">1 322 035,01<span class="_ _0"></span> </div></div><div class="c x1 y65c w76 h1e"><div class="t m0 xc h17 ya ff3 fs5 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xc9 y65c w77 h1e"><div class="t m0 x5b h17 ya ff3 fs5 fc0 sc0 ls0 ws0">20 350 783,4<span class="_ _0"></span>2 </div></div><div class="c xb0 y65c w78 h1e"><div class="t m0 xe h17 ya ff3 fs5 fc0 sc0 ls0 ws0">14 432 822,6<span class="_ _0"></span>5 </div></div><div class="c xcb y65c w79 h1e"><div class="t m0 xb7 h17 ya ff3 fs5 fc0 sc0 ls0 ws0">18 856 225,5<span class="_ _0"></span>3 </div></div><div class="c x97 y65c w1b h1e"><div class="t m0 x2d h17 ya ff3 fs5 fc0 sc0 ls0 ws0">12 996 153,9<span class="_ _0"></span>5 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h30 y109 ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y65d ff8 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y9e ff4 fs0 fc0 sc0 ls0 ws0">Do <span class="_ _24"></span>najistotniejszych <span class="_ _23"></span>umów <span class="_ _24"></span>leasingu <span class="_ _23"></span>w <span class="_ _24"></span>trakcie <span class="_ _24"></span>realizacji <span class="_ _23"></span>w <span class="_ _24"> </span>202<span class="_ _4"></span><span class="ff1">4 <span class="_ _23"></span></span>roku <span class="_ _24"></span>należy <span class="_ _24"></span>najem <span class="_ _23"></span>budynków <span class="_ _24"></span>o <span class="_ _24"></span>wartości <span class="_ _24"></span>bilansowej <span class="_ _23"></span>prawa <span class="_ _24"></span>do </div><div class="t m0 x1 h2 y65e ff4 fs0 fc0 sc0 ls0 ws0">użytkowania <span class="ff1">4 509 006,10 </span>PLN <span class="_ _4"></span>na dzień bilansowy. Spółka w roku 202<span class="ff1">4 </span>aktywowała umowy <span class="_ _4"></span>naj<span class="_ _0"></span>m<span class="_ _4"></span>u długoterminowego samocho-</div><div class="t m0 x1 h2 y65f ff4 fs0 fc0 sc0 ls0 ws0">dów <span class="_ _0"></span>o <span class="_ _0"></span>wartości <span class="_ _0"></span>bilansowej<span class="ff1"> <span class="_ _0"></span>1 638 <span class="_ _0"></span>108,59 <span class="_ _0"></span>PLN. <span class="_ _0"></span><span class="ff4">Spółka <span class="_ _0"></span>nie <span class="_ _0"></span>ujmuje zobowiąza<span class="_ _0"></span>ń z <span class="_ _0"></span>tytułu <span class="_ _0"></span>leasingów <span class="_ _0"></span>krótkoterminowych <span class="_ _0"></span>oraz <span class="_ _0"></span>leasingów, </span></span></div><div class="t m0 x1 h2 y660 ff4 fs0 fc0 sc0 ls0 ws0">w <span class="_ _4"></span>odnie<span class="_ _0"></span>sie<span class="_ _4"></span>niu<span class="_ _5"></span> <span class="_ _4"></span>do których <span class="_ _4"></span>bazowy <span class="_ _4"></span>składnik<span class="_ _0"></span> <span class="_ _4"></span>aktywów <span class="_ _4"></span>ma <span class="_ _4"></span>nisk<span class="_ _5"></span>ą <span class="_ _4"></span>wartość. Ponadto <span class="_ _4"></span>w wartości <span class="_ _4"></span>zobowiązań leasingowych <span class="_ _4"></span>nie <span class="_ _4"></span>ujmuje </div><div class="t m0 x1 h2 y661 ff4 fs0 fc0 sc0 ls0 ws0">się warunkowych opła<span class="_ _4"></span>t leasingowych zależnych <span class="_ _4"></span>od czynników <span class="_ _4"></span>innych niż indeks <span class="_ _4"></span>lub stawka<span class="_ _4"></span><span class="ff1">, a t</span>akże <span class="_ _4"></span>najmów lokali w <span class="_ _4"></span>jednostkach </div><div class="t m0 x1 h2 y550 ff1 fs0 fc0 sc0 ls0 ws0">terenowych<span class="ff4">. Koszty z tych tytułów były nieistotne.</span> </div><div class="t m0 x1 h15 y662 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y663 w7a h6a"><div class="t m0 xc h15 y664 ff4 fs9 fc2 sc0 ls0 ws0">Nota 11. In<span class="_ _5"></span>westycje dług<span class="_ _0"></span>oterminowe<span class="ff1"> </span></div></div><div class="c xce y665 w7b h38"><div class="t m0 x4e h91 y492 ff7 fsa fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y665 w7c h38"><div class="t m0 x23 h91 y1c8 ff6 fsa fc0 sc0 ls0 ws0">Długoterm. ak<span class="_ _0"></span>tywa fi-</div><div class="t m0 x89 h91 yd9 ff7 fsa fc0 sc0 ls0 ws0">nansowe </div></div><div class="c xb4 y665 w7d h38"><div class="t m0 xc h91 y1c8 ff6 fsa fc0 sc0 ls0 ws0">a) w jednostkac<span class="_ _0"></span>h powiązanych, w </div><div class="t m0 xc h91 yd9 ff7 fsa fc0 sc0 ls0 ws0">tym: </div></div><div class="c x64 y665 w7e h38"><div class="t m0 x50 h91 y1c8 ff6 fsa fc0 sc0 ls0 ws0">b) w pozosta<span class="_ _0"></span>łych jed-</div><div class="t m0 xc h91 yd9 ff7 fsa fc0 sc0 ls0 ws0">nostkach, w ty<span class="_ _0"></span>m: </div></div><div class="c xd0 y665 w7f h38"><div class="t m0 x76 h91 y1c8 ff6 fsa fc0 sc0 ls0 ws0">Inwestycje d<span class="_ _0"></span>ługo-</div><div class="t m0 x9a h91 yd9 ff7 fsa fc0 sc0 ls0 ws0">term. razem<span class="_ _0"></span> </div></div></div><div class="pi" ></div></div><div id="pf2b" class="pf w4 ha" ><div class="pc pc2b w4 ha"><img class="bi xb y21 w34 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">43<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y666 w80 h92"><div class="t m0 xc h91 y667 ff7 fsa fc0 sc0 ls0 ws0">11.1. Zmiany <span class="_ _0"></span>w inwestycjach </div><div class="t m0 xc h91 y668 ff6 fsa fc0 sc0 ls0 ws0">długoterm<span class="_ _0"></span>i<span class="_ _4"></span>nowyc<span class="_ _0"></span>h w 2024 </div><div class="t m0 xc h91 yd7 ff7 fsa fc0 sc0 ls0 ws0">roku </div></div><div class="c xce y666 w7b h92"><div class="t m0 x23 h91 y669 ff7 fsa fc0 sc0 ls0 ws0">Nieruchom<span class="_ _0"></span>o-</div><div class="t m0 xb7 h91 y66a ff6 fsa fc0 sc0 ls0 ws0">ści<span class="ff7"> </span></div></div><div class="c xb4 y666 w5d h92"><div class="t m0 x50 h91 y668 ff6 fsa fc0 sc0 ls0 ws0">Udziały lub ak<span class="_ _0"></span>cje<span class="ff7"> </span></div></div><div class="c xb5 y666 w81 h92"><div class="t m0 x2e h91 y66b ff6 fsa fc0 sc0 ls0 ws0">Inne długo-</div><div class="t m0 x2a h91 y669 ff7 fsa fc0 sc0 ls0 ws0">term. ak-</div><div class="t m0 x2e h91 y66a ff7 fsa fc0 sc0 ls0 ws0">tywa finan-</div><div class="t m0 x7f h91 y5dc ff7 fsa fc0 sc0 ls0 ws0">sowe </div></div><div class="c x64 y666 w81 h92"><div class="t m0 x37 h91 y669 ff6 fsa fc0 sc0 ls0 ws0">Udziały lub </div><div class="t m0 x7f h91 y66a ff7 fsa fc0 sc0 ls0 ws0">akcje </div></div><div class="c x4a y666 w82 h92"><div class="t m0 x2e h91 y66b ff6 fsa fc0 sc0 ls0 ws0">Inne długo-</div><div class="t m0 x2a h91 y669 ff7 fsa fc0 sc0 ls0 ws0">term. ak-</div><div class="t m0 x2e h91 y66a ff7 fsa fc0 sc0 ls0 ws0">tywa finan-</div><div class="t m0 x7f h91 y5dc ff7 fsa fc0 sc0 ls0 ws0">sowe </div></div><div class="c x1 y66c w80 h7f"><div class="t m0 xc h91 y542 ff6 fsa fc0 sc0 ls0 ws0">Stan na poc<span class="_ _0"></span>zątek okresu<span class="ff7"> </span></div></div><div class="c xce y66c w7b h7f"><div class="t m0 xf h93 y17c ff7 fs4 fc0 sc0 ls0 ws0">2 627 129,15<span class="_ _4"></span> </div></div><div class="c xcf y66c w7c h7f"><div class="t m0 x15 h93 y17c ff7 fs4 fc0 sc0 ls0 ws0">169 396 162,20<span class="_ _4"></span> </div></div><div class="c xb4 y66c w5d h7f"><div class="t m0 x3b h93 y17c ff7 fs4 fc0 sc0 ls0 ws0">169 386 162,20<span class="_ _4"></span> </div></div><div class="c xb5 y66c w81 h7f"><div class="t m0 x3c h93 y5f9 ff7 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x64 y66c w81 h7f"><div class="t m0 x30 h93 y17c ff7 fs4 fc0 sc0 ls0 ws0">10 000,00 </div></div><div class="c x4a y66c w82 h7f"><div class="t m0 x3c h93 y5f9 ff7 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y66c w7f h7f"><div class="t m0 x16 h93 y17c ff7 fs4 fc0 sc0 ls0 ws0">172 023 291,35<span class="_ _4"></span> </div></div><div class="c x1 y327 w80 h79"><div class="t m0 xc h94 yd0 ff15 fsa fc0 sc0 ls0 ws0">w tym w ceni<span class="_ _0"></span>e nabycia </div></div><div class="c xce y327 w7b h79"><div class="t m0 xf h95 y66d ff15 fs4 fc0 sc0 ls0 ws0">2 907 798,00 </div></div><div class="c xcf y327 w7c h79"><div class="t m0 x15 h95 y66d ff15 fs4 fc0 sc0 ls0 ws0">277 400 080,69 </div></div><div class="c xb4 y327 w5d h79"><div class="t m0 x3b h95 y66d ff15 fs4 fc0 sc0 ls0 ws0">277 390 080,69 </div></div><div class="c xb5 y327 w81 h79"><div class="t m0 xa2 h95 y66d ff15 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y327 w81 h79"><div class="t m0 x30 h95 y66d ff15 fs4 fc0 sc0 ls0 ws0">10 000,00 </div></div><div class="c x4a y327 w82 h79"><div class="t m0 x77 h95 y66d ff15 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y327 w7f h79"><div class="t m0 x16 h95 y66d ff15 fs4 fc0 sc0 ls0 ws0">280 307 878,69 </div></div><div class="c x1 y66e w80 h7f"><div class="t m0 xc h94 y542 ff14 fsa fc0 sc0 ls0 ws0">Zwiększenia w <span class="_ _0"></span>tym:<span class="ff15"> </span></div></div><div class="c xce y66e w7b h7f"><div class="t m0 x1e h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xcf y66e w7c h7f"><div class="t m0 xa2 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">912 500,00 </div></div><div class="c xb4 y66e w5d h7f"><div class="t m0 x1c h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">912 500,00 </div></div><div class="c xb5 y66e w81 h7f"><div class="t m0 xa2 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y66e w81 h7f"><div class="t m0 xa2 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4a y66e w82 h7f"><div class="t m0 xa2 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y66e w7f h7f"><div class="t m0 x52 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">912 500,00 </div></div><div class="c x1 ye8 w80 h7f"><div class="t m0 xc h94 y542 ff15 fsa fc0 sc0 ls0 ws0"> - nabycie </div></div><div class="c xce ye8 w7b h7f"><div class="t m0 xc h94 y5f9 ff15 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c xcf ye8 w7c h7f"><div class="t m0 x83 h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 ye8 w5d h7f"><div class="t m0 x79 h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 ye8 w81 h7f"><div class="t m0 x3c h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x64 ye8 w81 h7f"><div class="t m0 x3c h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a ye8 w82 h7f"><div class="t m0 x3c h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 ye8 w7f h7f"><div class="t m0 x85 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y66f w80 h7a"><div class="t m0 xc h94 y542 ff15 fsa fc0 sc0 ls0 ws0"> - <span class="ff14">korekty aktual<span class="_ _0"></span>izujące wartoś<span class="_ _0"></span>ć<span class="ff15"> </span></span></div></div><div class="c xce y66f w7b h7a"><div class="t m0 xc h94 y172 ff15 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y66f w7c h7a"><div class="t m0 x83 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y66f w5d h7a"><div class="t m0 x79 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y66f w81 h7a"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x64 y66f w81 h7a"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y66f w82 h7a"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y66f w7f h7a"><div class="t m0 x85 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y670 w80 h7f"><div class="t m0 xc h94 y542 ff15 fsa fc0 sc0 ls0 ws0"> - <span class="ff14">przemie<span class="_ _0"></span>s<span class="_ _4"></span>zcze<span class="_ _5"></span>nie wewnę<span class="_ _0"></span>trzne<span class="ff15"> </span></span></div></div><div class="c xce y670 w7b h7f"><div class="t m0 xc h94 y172 ff15 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y670 w7c h7f"><div class="t m0 x78 h45 y26 ffc fs7 fc0 sc0 ls10 ws0">912<span class="ff15 fs5 ls0"> 500,00 </span></div></div><div class="c xb4 y670 w5d h7f"><div class="t m0 x5d h45 y26 ffc fs7 fc0 sc0 ls10 ws0">912<span class="ff15 fs5 ls0"> 500,00 </span></div></div><div class="c xb5 y670 w81 h7f"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x64 y670 w81 h7f"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y670 w82 h7f"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y670 w7f h7f"><div class="t m0 x52 h69 y5dc ff15 fs5 fc0 sc0 ls1e ws0">912 <span class="ls0">500,00 </span></div></div><div class="c x1 y671 w80 h7f"><div class="t m0 xc h94 y542 ff15 fsa fc0 sc0 ls0 ws0">- <span class="ff14">podwyższenie<span class="_ _0"></span> kapitału<span class="ff15"> </span></span></div></div><div class="c xce y671 w7b h7f"><div class="t m0 xc h94 y172 ff15 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y671 w7c h7f"><div class="t m0 x83 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y671 w5d h7f"><div class="t m0 x79 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y671 w81 h7f"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x64 y671 w81 h7f"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y671 w82 h7f"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y671 w7f h7f"><div class="t m0 x85 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y119 w80 h79"><div class="t m0 xc h94 yd0 ff15 fsa fc0 sc0 ls0 ws0">- inne </div></div><div class="c xce y119 w7b h79"><div class="t m0 x58 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xcf y119 w7c h79"><div class="t m0 x72 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb4 y119 w5d h79"><div class="t m0 x7c h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y119 w81 h79"><div class="t m0 xa2 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y119 w81 h79"><div class="t m0 xa2 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4a y119 w82 h79"><div class="t m0 xa2 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y119 w7f h79"><div class="t m0 x85 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y1a1 w80 h82"><div class="t m0 xc h94 y549 ff15 fsa fc0 sc0 ls0 ws0">Zmniejszenia<span class="_ _0"></span> </div></div><div class="c xce y1a1 w7b h82"><div class="t m0 xa8 h69 y672 ff15 fs5 fc0 sc0 ls0 ws0">43 862,10 </div></div><div class="c xcf y1a1 w7c h82"><div class="t m0 x1d h69 y672 ff15 fs5 fc0 sc0 ls1e ws0">80 <span class="ls0">174 318,80 </span></div></div><div class="c xb4 y1a1 w5d h82"><div class="t m0 x31 h69 y672 ff15 fs5 fc0 sc0 ls1e ws0">80 <span class="ls0">174 318,80 </span></div></div><div class="c xb5 y1a1 w81 h82"><div class="t m0 x3c h69 y673 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x64 y1a1 w81 h82"><div class="t m0 x3c h45 y673 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y1a1 w82 h82"><div class="t m0 x3c h45 y673 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y1a1 w7f h82"><div class="t m0 x4e h69 y672 ff15 fs5 fc0 sc0 ls0 ws0">80 218 180,90 </div></div><div class="c x1 y674 w80 h7f"><div class="t m0 xc h94 y542 ff15 fsa fc0 sc0 ls0 ws0"> - <span class="ff14">sprzedaż</span> </div></div><div class="c xce y674 w7b h7f"><div class="t m0 xc h94 y172 ff15 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y674 w7c h7f"><div class="t m0 x83 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y674 w5d h7f"><div class="t m0 x79 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y674 w81 h7f"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x64 y674 w81 h7f"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y674 w82 h7f"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y674 w7f h7f"><div class="t m0 x85 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y675 w80 h7f"><div class="t m0 xc h94 y5dc ff15 fsa fc0 sc0 ls0 ws0"> - <span class="ff14">korekty aktual<span class="_ _0"></span>izujące wartoś<span class="_ _0"></span>ć<span class="ff15"> </span></span></div></div><div class="c xce y675 w7b h7f"><div class="t m0 xc h94 y5f9 ff15 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y675 w7c h7f"><div class="t m0 x83 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y675 w5d h7f"><div class="t m0 x79 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y675 w81 h7f"><div class="t m0 x3c h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x64 y675 w81 h7f"><div class="t m0 x3c h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y675 w82 h7f"><div class="t m0 x3c h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y675 w7f h7f"><div class="t m0 x85 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y676 w80 h7a"><div class="t m0 xc h94 y542 ff15 fsa fc0 sc0 ls0 ws0">- <span class="ff14">przemieszc<span class="_ _0"></span>zenia wewnętrzne<span class="_ _0"></span><span class="ff15"> </span></span></div></div><div class="c xce y676 w7b h7a"><div class="t m0 xc h94 y172 ff15 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y676 w7c h7a"><div class="t m0 x83 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb4 y676 w5d h7a"><div class="t m0 x79 h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xb5 y676 w81 h7a"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x64 y676 w81 h7a"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y676 w82 h7a"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y676 w7f h7a"><div class="t m0 x85 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y11e w80 h7f"><div class="t m0 xc h94 y542 ff15 fsa fc0 sc0 ls0 ws0">- <span class="ff14">likwidacja <span class="_ _0"></span>s<span class="_ _4"></span>pó<span class="_ _0"></span>łek<span class="ff15"> </span></span></div></div><div class="c xce y11e w7b h7f"><div class="t m0 xc h94 y172 ff15 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c xcf y11e w7c h7f"><div class="t m0 x5b h45 y26 ffc fs7 fc0 sc0 ls10 ws0">80<span class="ff15 fs5 ls0"> 174 318,80<span class="_ _0"></span> </span></div></div><div class="c xb4 y11e w5d h7f"><div class="t m0 x35 h45 y26 ffc fs7 fc0 sc0 ls10 ws0">80<span class="ff15 fs5 ls0"> 174 318,80<span class="_ _0"></span> </span></div></div><div class="c xb5 y11e w81 h7f"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x64 y11e w81 h7f"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x4a y11e w82 h7f"><div class="t m0 x3c h45 y172 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y11e w7f h7f"><div class="t m0 x4e h69 y4da ff15 fs5 fc0 sc0 ls1e ws0">80 174 <span class="ls0">318,80 </span></div></div><div class="c x1 y677 w80 h79"><div class="t m0 xc h94 yd0 ff15 fsa fc0 sc0 ls0 ws0"> - amortyza<span class="_ _0"></span>c<span class="_ _4"></span>ja<span class="_ _0"></span> </div></div><div class="c xce y677 w7b h79"><div class="t m0 xa8 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">43 862,10 </div></div><div class="c xcf y677 w7c h79"><div class="t m0 x72 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb4 y677 w5d h79"><div class="t m0 x7c h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xb5 y677 w81 h79"><div class="t m0 xa2 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y677 w81 h79"><div class="t m0 xa2 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4a y677 w82 h79"><div class="t m0 xa2 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y677 w7f h79"><div class="t m0 x1a h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">43 862,10 </div></div><div class="c x1 y678 w80 h7a"><div class="t m0 xc h91 y542 ff7 fsa fc0 sc0 ls0 ws0">Stan na ko<span class="_ _0"></span>niec okresu </div></div><div class="c xce y678 w7b h7a"><div class="t m0 xf h93 yd0 ff7 fs4 fc0 sc0 ls0 ws0">2 583 267,05<span class="_ _4"></span> </div></div><div class="c xcf y678 w7c h7a"><div class="t m0 x52 h93 yd0 ff7 fs4 fc0 sc0 ls0 ws0">90 134 343,40 </div></div><div class="c xb4 y678 w5d h7a"><div class="t m0 x1d h93 yd0 ff7 fs4 fc0 sc0 ls0 ws0">90 124 343,40 </div></div><div class="c xb5 y678 w81 h7a"><div class="t m0 x3c h93 y172 ff7 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x64 y678 w81 h7a"><div class="t m0 x30 h93 yd0 ff7 fs4 fc0 sc0 ls0 ws0">10 000,00 </div></div><div class="c x4a y678 w82 h7a"><div class="t m0 x3c h93 y172 ff7 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xd0 y678 w7f h7a"><div class="t m0 x5d h93 yd0 ff7 fs4 fc0 sc0 ls0 ws0">92 717 610,45 </div></div><div class="c x1 y34 w80 h79"><div class="t m0 xc h94 yd0 ff15 fsa fc0 sc0 ls0 ws0">w tym w ceni<span class="_ _0"></span>e nabycia </div></div><div class="c xce y34 w7b h79"><div class="t m0 xf h95 y679 ff15 fs4 fc0 sc0 ls0 ws0">2 907 798,00 </div></div><div class="c xcf y34 w7c h79"><div class="t m0 x52 h95 y679 ff15 fs4 fc0 sc0 ls0 ws0">90 134 343,40<span class="_ _4"></span> </div></div><div class="c xb4 y34 w5d h79"><div class="t m0 x1d h95 y679 ff15 fs4 fc0 sc0 ls0 ws0">90 124 343,40<span class="_ _4"></span> </div></div><div class="c xb5 y34 w81 h79"><div class="t m0 xa2 h95 y679 ff15 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c x64 y34 w81 h79"><div class="t m0 x30 h95 y679 ff15 fs4 fc0 sc0 ls0 ws0">10 000,00 </div></div><div class="c x4a y34 w82 h79"><div class="t m0 x77 h95 y679 ff15 fs4 fc0 sc0 ls0 ws0">  </div></div><div class="c xd0 y34 w7f h79"><div class="t m0 x5d h95 y679 ff15 fs4 fc0 sc0 ls0 ws0">93 042 141,40<span class="_ _4"></span> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h15 y67a ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y67b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y67c ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y67d w83 h96"><div class="t m0 xc h91 y67e ff6 fsa fc0 sc0 ls0 ws0">11.2. Zmiany <span class="_ _0"></span>w inwestycjach d<span class="_ _0"></span>ł<span class="_ _4"></span>ugot<span class="_ _0"></span>ermino-</div><div class="t m0 xc h91 y67f ff7 fsa fc0 sc0 ls0 ws0">wych w 202<span class="_ _0"></span>3 roku </div></div><div class="c xd1 y680 w62 h97"><div class="t m0 x16 h91 y492 ff7 fsa fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y67d w84 h96"><div class="t m0 x8b h91 y67e ff6 fsa fc0 sc0 ls0 ws0">Długoterm. ak-</div><div class="t m0 x23 h91 y67f ff7 fsa fc0 sc0 ls0 ws0">tywa finans<span class="_ _0"></span>owe </div></div><div class="c xd3 y680 w85 h97"><div class="t m0 xc h91 y681 ff6 fsa fc0 sc0 ls0 ws0">a) w jednostkac<span class="_ _0"></span>h powiąza-</div><div class="t m0 xc h91 yd9 ff7 fsa fc0 sc0 ls0 ws0">nych, w tym:<span class="_ _0"></span> </div></div><div class="c xd4 y680 w86 h97"><div class="t m0 x50 h91 y681 ff6 fsa fc0 sc0 ls0 ws0">b) w pozosta<span class="_ _0"></span>łych jed-</div><div class="t m0 xc h91 yd9 ff7 fsa fc0 sc0 ls0 ws0">nostkach, w ty<span class="_ _0"></span>m: </div></div><div class="c x97 y67d w87 h96"><div class="t m0 x37 h91 y67e ff6 fsa fc0 sc0 ls0 ws0">Inwestycje d<span class="_ _0"></span>ługo-</div><div class="t m0 x30 h91 y67f ff7 fsa fc0 sc0 ls0 ws0">term. razem<span class="_ _0"></span> </div></div><div class="c xd1 y67d w62 h98"><div class="t m0 x2e h91 y5d8 ff6 fsa fc0 sc0 ls0 ws0">Nieruchom<span class="_ _0"></span>ości<span class="ff7"> </span></div></div><div class="c xd3 y67d w88 h98"><div class="t m0 x37 h91 yc5 ff6 fsa fc0 sc0 ls0 ws0">Udziały lub ak<span class="_ _0"></span>-</div><div class="t m0 x31 h91 ycf ff7 fsa fc0 sc0 ls0 ws0">cje </div></div><div class="c xd5 y67d w89 h98"><div class="t m0 x23 h91 y682 ff6 fsa fc0 sc0 ls0 ws0">Inne długo-</div><div class="t m0 x12 h91 yc5 ff7 fsa fc0 sc0 ls0 ws0">term. ak-</div><div class="t m0 x23 h91 ycf ff7 fsa fc0 sc0 ls0 ws0">tywa finan-</div><div class="t m0 x2d h91 y95 ff7 fsa fc0 sc0 ls0 ws0">sowe </div></div><div class="c xd4 y67d w8a h98"><div class="t m0 x12 h91 yc5 ff6 fsa fc0 sc0 ls0 ws0">Udziały </div><div class="t m0 x8b h91 ycf ff7 fsa fc0 sc0 ls0 ws0">lub akcje </div></div><div class="c xd6 y67d w8b h98"><div class="t m0 x8b h91 y682 ff7 fsa fc0 sc0 ls0 ws0">Inne <span class="ff6">długo-</span></div><div class="t m0 x76 h91 yc5 ff7 fsa fc0 sc0 ls0 ws0">term. ak-</div><div class="t m0 x8b h91 ycf ff7 fsa fc0 sc0 ls0 ws0">tywa finan-</div><div class="t m0 xa8 h91 y95 ff7 fsa fc0 sc0 ls0 ws0">sowe </div></div><div class="c x1 y683 w83 h99"><div class="t m0 xc h91 y5f9 ff6 fsa fc0 sc0 ls0 ws0">Stan na poc<span class="_ _0"></span>zątek okresu<span class="ff7"> </span></div></div><div class="c xd1 y683 w62 h99"><div class="t m0 x76 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">2 670 869,75<span class="_ _0"></span> </div></div><div class="c xd2 y683 w84 h99"><div class="t m0 x24 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">169 391 162,20<span class="_ _0"></span> </div></div><div class="c xd3 y683 w88 h99"><div class="t m0 x3b h66 y684 ff7 fs5 fc0 sc0 ls0 ws0">169 381 </div><div class="t m0 x65 h66 y45b ff7 fs5 fc0 sc0 ls0 ws0">162,20 </div></div><div class="c xd5 y683 w89 h99"><div class="t m0 xd7 h66 y6 ff7 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y683 w8a h99"><div class="t m0 x37 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">10 000,00 </div></div><div class="c xd6 y683 w8b h99"><div class="t m0 x54 h66 y6 ff7 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x97 y683 w87 h99"><div class="t m0 x2b h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">172 062 031,95<span class="_ _0"></span> </div></div><div class="c x1 y685 w83 h80"><div class="t m0 xc h94 y5f9 ff15 fsa fc0 sc0 ls0 ws0">w tym w ceni<span class="_ _0"></span>e nabycia </div></div><div class="c xd1 y685 w62 h80"><div class="t m0 x76 h69 y92 ff15 fs5 fc0 sc0 ls0 ws0">2 907 798,00 </div></div><div class="c xd2 y685 w84 h80"><div class="t m0 x24 h69 y92 ff15 fs5 fc0 sc0 ls0 ws0">277 395 080,69<span class="_ _0"></span> </div></div><div class="c xd3 y685 w88 h80"><div class="t m0 x3b h69 y4fe ff15 fs5 fc0 sc0 ls0 ws0">277 385 </div><div class="t m0 x65 h69 y45b ff15 fs5 fc0 sc0 ls0 ws0">080,69 </div></div><div class="c xd5 y685 w89 h80"><div class="t m0 x3c h69 y92 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y685 w8a h80"><div class="t m0 x37 h69 y92 ff15 fs5 fc0 sc0 ls0 ws0">10 000,00 </div></div><div class="c xd6 y685 w8b h80"><div class="t m0 xd7 h69 y92 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y685 w87 h80"><div class="t m0 x2b h69 y92 ff15 fs5 fc0 sc0 ls0 ws0">280 302 878,69<span class="_ _0"></span> </div></div><div class="c x1 y686 w83 h5d"><div class="t m0 xc h94 y5dc ff14 fsa fc0 sc0 ls0 ws0">Zwiększenia w <span class="_ _0"></span>tym:<span class="ff15"> </span></div></div><div class="c xd1 y686 w62 h5d"><div class="t m0 x20 h69 y95 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xd2 y686 w84 h5d"><div class="t m0 x1d h69 y95 ff15 fs5 fc0 sc0 ls1e ws0">5 <span class="ls0">000,00 </span></div></div><div class="c xd3 y686 w88 h5d"><div class="t m0 x4e h69 y95 ff15 fs5 fc0 sc0 ls1e ws0">5 <span class="ls0">000,00 </span></div></div><div class="c xd5 y686 w89 h5d"><div class="t m0 x3c h69 y95 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y686 w8a h5d"><div class="t m0 x52 h69 y95 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y686 w8b h5d"><div class="t m0 xd7 h69 y95 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y686 w87 h5d"><div class="t m0 x17 h69 y95 ff15 fs5 fc0 sc0 ls1e ws0">5 <span class="ls0">000,00 </span></div></div><div class="c x1 y687 w83 h5d"><div class="t m0 xc h94 y5dc ff15 fsa fc0 sc0 ls0 ws0"> - nabycie </div></div><div class="c xd1 y687 w62 h5d"><div class="t m0 xc h94 y5f9 ff15 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y687 w84 h5d"><div class="t m0 x5b h45 y459 ffc fs7 fc0 sc0 ls0 ws0">5<span class="ff15 fs5"> 000,00 </span></div></div><div class="c xd3 y687 w88 h5d"><div class="t m0 x4e h69 y95 ff15 fs5 fc0 sc0 ls1e ws0">5 <span class="ls0">000,00 </span></div></div><div class="c xd5 y687 w89 h5d"><div class="t m0 xd7 h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y687 w8a h5d"><div class="t m0 x1f h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd6 y687 w8b h5d"><div class="t m0 x54 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x97 y687 w87 h5d"><div class="t m0 x17 h69 y95 ff15 fs5 fc0 sc0 ls1e ws0">5 <span class="ls0">000,00 </span></div></div><div class="c x1 y688 w83 h5d"><div class="t m0 xc h94 y5dc ff15 fsa fc0 sc0 ls0 ws0"> - <span class="ff14">korekty aktual<span class="_ _0"></span>izujące wartoś<span class="_ _0"></span>ć<span class="ff15"> </span></span></div></div><div class="c xd1 y688 w62 h5d"><div class="t m0 xc h94 y5f9 ff15 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y688 w84 h5d"><div class="t m0 x85 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd3 y688 w88 h5d"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd5 y688 w89 h5d"><div class="t m0 xd7 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y688 w8a h5d"><div class="t m0 x1f h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd6 y688 w8b h5d"><div class="t m0 x54 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x97 y688 w87 h5d"><div class="t m0 x58 h69 y95 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y689 w83 h5d"><div class="t m0 xc h94 y5dc ff15 fsa fc0 sc0 ls0 ws0"> - <span class="ff14">przemie<span class="_ _0"></span>s<span class="_ _4"></span>zcze<span class="_ _5"></span>nie wewnę<span class="_ _0"></span>trzne<span class="ff15"> </span></span></div></div><div class="c xd1 y689 w62 h5d"><div class="t m0 xc h94 y5f9 ff15 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y689 w84 h5d"><div class="t m0 x85 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd3 y689 w88 h5d"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd5 y689 w89 h5d"><div class="t m0 xd7 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y689 w8a h5d"><div class="t m0 x1f h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd6 y689 w8b h5d"><div class="t m0 x54 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x97 y689 w87 h5d"><div class="t m0 x58 h69 y95 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y68a w83 h5d"><div class="t m0 xc h94 y5dc ff15 fsa fc0 sc0 ls0 ws0">- <span class="ff14">podwyższenie<span class="_ _0"></span> kapitału<span class="ff15"> </span></span></div></div><div class="c xd1 y68a w62 h5d"><div class="t m0 xc h94 y5f9 ff15 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y68a w84 h5d"><div class="t m0 x85 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd3 y68a w88 h5d"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd5 y68a w89 h5d"><div class="t m0 xd7 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y68a w8a h5d"><div class="t m0 x1f h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd6 y68a w8b h5d"><div class="t m0 x54 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x97 y68a w87 h5d"><div class="t m0 x58 h69 y95 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y68b w83 h61"><div class="t m0 xc h94 y17c ff15 fsa fc0 sc0 ls0 ws0">- inne </div></div><div class="c xd1 y68b w62 h61"><div class="t m0 x55 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd2 y68b w84 h61"><div class="t m0 x47 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y68b w88 h61"><div class="t m0 xa5 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y68b w89 h61"><div class="t m0 x3c h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y68b w8a h61"><div class="t m0 x52 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y68b w8b h61"><div class="t m0 xd7 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y68b w87 h61"><div class="t m0 x58 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y1bc w83 h5d"><div class="t m0 xc h94 y5dc ff15 fsa fc0 sc0 ls0 ws0">Zmniejszenia<span class="_ _0"></span> </div></div><div class="c xd1 y1bc w62 h5d"><div class="t m0 x21 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">43 740,60 </div></div><div class="c xd2 y1bc w84 h5d"><div class="t m0 xd7 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xd3 y1bc w88 h5d"><div class="t m0 x1a h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xd5 y1bc w89 h5d"><div class="t m0 xd7 h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y1bc w8a h5d"><div class="t m0 x1f h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd6 y1bc w8b h5d"><div class="t m0 x54 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x97 y1bc w87 h5d"><div class="t m0 x1d h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">43 740,60 </div></div><div class="c x1 y52f w83 h5d"><div class="t m0 xc h94 y5dc ff15 fsa fc0 sc0 ls0 ws0"> - <span class="ff14">sprzedaż</span> </div></div><div class="c xd1 y52f w62 h5d"><div class="t m0 xc h94 y5f9 ff15 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y52f w84 h5d"><div class="t m0 x85 h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xd3 y52f w88 h5d"><div class="t m0 xa0 h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xd5 y52f w89 h5d"><div class="t m0 xd7 h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y52f w8a h5d"><div class="t m0 x1f h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd6 y52f w8b h5d"><div class="t m0 x54 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x97 y52f w87 h5d"><div class="t m0 x58 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y68c w83 h5d"><div class="t m0 xc h94 y5dc ff15 fsa fc0 sc0 ls0 ws0"> - <span class="ff14">korekty aktual<span class="_ _0"></span>izujące wartoś<span class="_ _0"></span>ć<span class="ff15"> </span></span></div></div><div class="c xd1 y68c w62 h5d"><div class="t m0 xc h94 y5f9 ff15 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y68c w84 h5d"><div class="t m0 x85 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd3 y68c w88 h5d"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd5 y68c w89 h5d"><div class="t m0 xd7 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y68c w8a h5d"><div class="t m0 x1f h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd6 y68c w8b h5d"><div class="t m0 x54 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x97 y68c w87 h5d"><div class="t m0 x58 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y68d w83 h5d"><div class="t m0 xc h94 y5dc ff15 fsa fc0 sc0 ls0 ws0">- <span class="ff14">przemieszc<span class="_ _0"></span>zenia wewnętrzne<span class="_ _0"></span><span class="ff15"> </span></span></div></div><div class="c xd1 y68d w62 h5d"><div class="t m0 xc h94 y5f9 ff15 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y68d w84 h5d"><div class="t m0 x85 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd3 y68d w88 h5d"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd5 y68d w89 h5d"><div class="t m0 xd7 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y68d w8a h5d"><div class="t m0 x1f h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd6 y68d w8b h5d"><div class="t m0 x54 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x97 y68d w87 h5d"><div class="t m0 x58 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y68e w83 h5d"><div class="t m0 xc h94 y5dc ff15 fsa fc0 sc0 ls0 ws0">- rezygnacja <span class="_ _0"></span>z wyceny opcji </div></div><div class="c xd1 y68e w62 h5d"><div class="t m0 xc h94 y5f9 ff15 fsa fc0 sc0 ls0 ws0"> </div></div><div class="c xd2 y68e w84 h5d"><div class="t m0 x85 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd3 y68e w88 h5d"><div class="t m0 xa0 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd5 y68e w89 h5d"><div class="t m0 xd7 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd4 y68e w8a h5d"><div class="t m0 x1f h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xd6 y68e w8b h5d"><div class="t m0 x54 h45 y5f9 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x97 y68e w87 h5d"><div class="t m0 x58 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y68f w83 h1e"><div class="t m0 xc h94 yd0 ff15 fsa fc0 sc0 ls0 ws0"> - amortyza<span class="_ _0"></span>c<span class="_ _4"></span>ja<span class="_ _0"></span> </div></div><div class="c xd1 y68f w62 h1e"><div class="t m0 x21 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">43 740,60 </div></div><div class="c xd2 y68f w84 h1e"><div class="t m0 x47 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd3 y68f w88 h1e"><div class="t m0 xa5 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y68f w89 h1e"><div class="t m0 x3c h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y68f w8a h1e"><div class="t m0 x52 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd6 y68f w8b h1e"><div class="t m0 xd7 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y68f w87 h1e"><div class="t m0 x1d h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">43 740,60 </div></div><div class="c x1 y690 w83 h80"><div class="t m0 xc h91 y172 ff7 fsa fc0 sc0 ls0 ws0">Stan na ko<span class="_ _0"></span>niec okresu </div></div><div class="c xd1 y690 w62 h80"><div class="t m0 x76 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">2 627 129,15<span class="_ _0"></span> </div></div><div class="c xd2 y690 w84 h80"><div class="t m0 x24 h66 y92 ff7 fs5 fc0 sc0 ls1e ws0">169 <span class="ls0">396 162,20<span class="_ _0"></span> </span></div></div><div class="c xd3 y690 w88 h80"><div class="t m0 x3b h66 y4fe ff7 fs5 fc0 sc0 ls0 ws0">169 386 </div><div class="t m0 x65 h66 y23 ff7 fs5 fc0 sc0 ls0 ws0">162,20 </div></div><div class="c xd5 y690 w89 h80"><div class="t m0 x3c h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y690 w8a h80"><div class="t m0 x37 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">10 000,00 </div></div><div class="c xd6 y690 w8b h80"><div class="t m0 xd7 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y690 w87 h80"><div class="t m0 x2b h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">172 023 291,35<span class="_ _0"></span> </div></div><div class="c x1 y691 w83 h1e"><div class="t m0 xc h94 yd0 ff15 fsa fc0 sc0 ls0 ws0">w tym w ceni<span class="_ _0"></span>e nabycia </div></div><div class="c xd1 y691 w62 h1e"><div class="t m0 xca h94 yd0 ff15 fsa fc0 sc0 ls0 ws0">2 907 798,00<span class="_ _0"></span> </div></div><div class="c xd2 y691 w84 h1e"><div class="t m0 x76 h94 yd0 ff15 fsa fc0 sc0 ls0 ws0">277 400 080,6<span class="_ _0"></span>9 </div></div><div class="c xd3 y691 w88 h1e"><div class="t m0 x23 h94 yd0 ff15 fsa fc0 sc0 ls0 ws0">277 390 080,6<span class="_ _0"></span>9 </div></div><div class="c xd5 y691 w89 h1e"><div class="t m0 xb h94 yd0 ff15 fsa fc0 sc0 ls0 ws0">  </div></div><div class="c xd4 y691 w8a h1e"><div class="t m0 x24 h94 yd0 ff15 fsa fc0 sc0 ls0 ws0">10 000,00<span class="_ _0"></span> </div></div><div class="c xd6 y691 w8b h1e"><div class="t m0 xd7 h94 yd0 ff15 fsa fc0 sc0 ls0 ws0">  </div></div><div class="c x97 y691 w87 h1e"><div class="t m0 x2d h94 yd0 ff15 fsa fc0 sc0 ls0 ws0">280 307 878,6<span class="_ _0"></span>9 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h15 y2e0 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2b2 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y692 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2c" class="pf w4 ha" ><div class="pc pc2c w4 ha"><img class="bi xb y21 wc hb" alt="" 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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">44<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y554 w8c h6c"><div class="t m0 xc h15 yca ff4 fs9 fc2 sc0 ls0 ws0">Nota 12. Należn<span class="_ _5"></span>ości handl<span class="_ _0"></span>ow<span class="_ _4"></span>e or<span class="_ _0"></span>az pozostałe należnoś<span class="_ _0"></span>c<span class="_ _4"></span>i<span class="ff1"> </span></div></div><div class="c xd8 y554 w46 h6c"><div class="t m0 xc h15 y501 ff1 fs9 fc2 sc0 ls0 ws0">  </div></div><div class="c xd9 y554 w8d h6c"><div class="t m0 xc h15 y501 ff1 fs9 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y1f8 w8c h1e"><div class="t m0 xc h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd8 y1f8 w46 h1e"><div class="t m0 x21 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xd9 y1f8 w8d h1e"><div class="t m0 x21 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y693 w8c h3c"><div class="t m0 xc h69 y694 ff14 fs5 fc0 sc0 ls0 ws0">a) od jedno<span class="_ _0"></span>stek powiązanych <span class="ff15"> </span></div></div><div class="c xd8 y693 w46 h3c"><div class="t m0 x5d h69 y694 ff15 fs5 fc0 sc0 ls0 ws0">3 282 384,44 </div></div><div class="c xd9 y693 w8d h3c"><div class="t m0 x5d h69 y694 ff15 fs5 fc0 sc0 ls0 ws0">3 368 469,59 </div></div><div class="c x1 ye6 w8c h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">z tytułu dostaw i<span class="_ _5"></span><span class="ff15"> <span class="ff14">usług, o okresi<span class="_ _0"></span>e spłaty do 12 miesięc<span class="_ _0"></span>y<span class="_ _4"></span><span class="ff15"> </span></span></span></span></div></div><div class="c xd8 ye6 w46 h1e"><div class="t m0 x5d h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">3 282 384,44 </div></div><div class="c xd9 ye6 w8d h1e"><div class="t m0 x5d h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">3 368 469,59 </div></div><div class="c x1 y413 w8c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- inne </div></div><div class="c xd8 y413 w46 h1e"><div class="t m0 x7d h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd9 y413 w8d h1e"><div class="t m0 x7d h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y695 w8c h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">b) należnośc<span class="_ _0"></span>i od pozostałych jednostek<span class="ff15"> </span></div></div><div class="c xd8 y695 w46 h1e"><div class="t m0 x16 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">37 734 603,26 </div></div><div class="c xd9 y695 w8d h1e"><div class="t m0 x16 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">25 449 083,99 </div></div><div class="c x1 y696 w8c h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ls29">z </span><span class="ff14">tytułu do<span class="_ _0"></span>staw i<span class="ff15"> </span>usług, o okresie s<span class="_ _0"></span>pł<span class="_ _4"></span>aty<span class="_ _0"></span> do 12 miesięcy<span class="ff15"> </span></span></div></div><div class="c xd8 y696 w46 h1e"><div class="t m0 x16 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">35 710 596,25 </div></div><div class="c xd9 y696 w8d h1e"><div class="t m0 x16 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">23 697 333,35 </div></div><div class="c x1 y258 w8c h76"><div class="t m0 xc h69 y1c8 ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">z tytułu podatk<span class="_ _0"></span>ów, dotacji, ceł, ubezpi<span class="_ _0"></span>eczeń społecznych i zdrowot<span class="_ _0"></span>nych oraz innych świad-</span></div><div class="t m0 xc h69 y77 ff14 fs5 fc0 sc0 ls0 ws0">czeń<span class="ff15"> </span></div></div><div class="c xd8 y258 w46 h76"><div class="t m0 x1f h69 y18d ff15 fs5 fc0 sc0 ls0 ws0">391 021,71 </div></div><div class="c xd9 y258 w8d h76"><div class="t m0 x7d h69 y18d ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y4a9 w8c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- inne </div></div><div class="c xd8 y4a9 w46 h1e"><div class="t m0 x5d h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">1 632 985,30 </div></div><div class="c xd9 y4a9 w8d h1e"><div class="t m0 x5d h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">1 751 750,64 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y697 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y698 ff4 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _23"></span>dzień<span class="_ _0"></span> <span class="_ _23"></span><span class="ff1">bilansowy <span class="_ _23"></span>31 <span class="_ _4"></span>gr<span class="_ _4"></span>udnia <span class="_ _4"></span>202<span class="_ _4"></span>4 <span class="_ _4"></span></span>roku <span class="_ _23"></span>stan <span class="_ _23"></span>n<span class="_ _0"></span>ależ<span class="_ _4"></span>ności <span class="_ _4"></span>handlowych <span class="_ _23"></span>od <span class="_ _4"></span>jednostek <span class="_ _23"></span>powiązanych <span class="_ _23"></span>i<span class="ff1"> </span>pozostałych <span class="_ _23"></span>wynosi <span class="_ _23"></span><span class="ff1">38<span class="_ _0"></span> <span class="_ _23"></span>992 </span></div><div class="t m0 x1 h2 y699 ff1 fs0 fc0 sc0 ls0 ws0">980,69 PLN<span class="ff4">. Odpisy aktualizujące wartość należności zostały utworzone zgodnie z <span class="_ _4"></span>najlepszą wiedzą i</span> <span class="_ _4"></span><span class="ff4">doświadczeniem spółki</span> oraz </div><div class="t m0 x1 h2 y69a ff1 fs0 fc0 sc0 ls0 ws0">zgodnie <span class="_ _4"></span>z <span class="_ _23"></span>MSSF <span class="_ _4"></span>9<span class="ls6">. <span class="_ _23"></span></span>Koszty <span class="_ _4"></span>i <span class="ff4">przychody <span class="_ _23"></span>związane <span class="_ _4"></span>z <span class="_ _4"></span>utworzeniem <span class="_ _23"></span>i</span> <span class="ff4">rozwiązaniem <span class="_ _4"></span>odpisów <span class="_ _23"></span>aktualizujących<span class="_ _0"></span> <span class="_ _23"></span>rozpoznawane <span class="_ _23"></span>są <span class="_ _4"></span>w <span class="_ _4"></span>ra-</span></div><div class="t m0 x1 h9a y69b ff4 fs0 fc0 sc0 ls0 ws0">chunku zysków i<span class="ff1"> </span>strat w pozostałej działalności operacyjnej.<span class="ff1"> <span class="ff15 fs9"> </span></span></div><div class="t m0 x1 h15 y69c ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y69d ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y69e w8c h9b"><div class="t m0 xc h15 yca ff1 fs9 fc2 sc0 ls0 ws0">Nota 13.1 Inne akt<span class="_ _0"></span>ywa finansowe </div></div><div class="c xd8 y69e w46 h9b"><div class="t m0 xc h15 ya ff1 fs9 fc2 sc0 ls0 ws0">  </div></div><div class="c xd9 y69e w8d h9b"><div class="t m0 xc h15 ya ff1 fs9 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y69f w8c h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">w jednostk<span class="_ _0"></span>ach zależnych<span class="ff15"> </span></div></div><div class="c xd8 y69f w46 h1e"><div class="t m0 x16 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">32 449 202,59 </div></div><div class="c xd9 y69f w8d h1e"><div class="t m0 x16 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">21 459 301,91 </div></div><div class="c x1 y67b w8c h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">w pozostałych je<span class="_ _0"></span>dnostkach<span class="ff15"> </span></div></div><div class="c xd8 y67b w46 h1e"><div class="t m0 x3c h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">21 128,05 </div></div><div class="c xd9 y67b w8d h1e"><div class="t m0 x3c h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">17 787,19 </div></div><div class="c x1 y6a0 w8c h1e"><div class="t m0 xc h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">Inne aktywa finanso<span class="_ _0"></span>we razem </div></div><div class="c xd8 y6a0 w46 h1e"><div class="t m0 x16 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">32 470 330,64<span class="_ _0"></span> </div></div><div class="c xd9 y6a0 w8d h1e"><div class="t m0 x16 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">21 477 089,10 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y6a1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y6a2 ff1 fs0 fc0 sc0 ls0 ws0">W pozycji Inne aktywa finansowe <span class="ff4">spółka</span> <span class="ff4">prezentuje pożyczki udzielone podmiotom powiązanym i niepowiązanym. </span> </div><div class="t m0 x1 h15 y6a3 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y46e w8e h6e"><div class="t m0 xc h66 yd5 ff6 fs5 fc2 sc0 ls0 ws0">13.2. Środki pienię<span class="_ _0"></span>żne<span class="_ _4"></span> i<span class="ff7"> </span>i<span class="_ _0"></span>nne<span class="_ _4"></span> akt<span class="_ _0"></span>ywa pieniężne<span class="ff7"> </span></div></div><div class="c xda y46e w8f h6e"><div class="t m0 x47 h66 yd5 ff7 fs5 fc2 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xdb y46e w90 h6e"><div class="t m0 x47 h66 yd5 ff7 fs5 fc2 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y2f4 w8e h6e"><div class="t m0 xc h69 yd5 ff14 fs5 fc0 sc0 ls0 ws0">środki pie<span class="_ _0"></span>niężne i<span class="ff15"> </span>inne aktywa pieniężne<span class="ff15"> </span></div></div><div class="c xda y2f4 w8f h6e"><div class="t m0 x43 h69 yd5 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xdb y2f4 w90 h6e"><div class="t m0 x43 h69 yd5 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y6a4 w8e h6e"><div class="t m0 xc h69 yd5 ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">środki pi<span class="_ _0"></span>en<span class="_ _4"></span>ię<span class="_ _0"></span>ż<span class="_ _4"></span>ne w k<span class="_ _0"></span>asie i<span class="ff15"> na rachunkach bankowy<span class="_ _0"></span>ch<span class="_ _4"></span> </span></span></div></div><div class="c xda y6a4 w8f h6e"><div class="t m0 x5c h69 yd5 ff15 fs5 fc0 sc0 ls0 ws0">18 198 118,91 </div></div><div class="c xdb y6a4 w90 h6e"><div class="t m0 x5c h69 yd5 ff15 fs5 fc0 sc0 ls0 ws0">14 417 371,88 </div></div><div class="c x1 y6a5 w8e h2a"><div class="t m0 xc h69 yca ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">inne środk<span class="_ _0"></span>i pieniężne<span class="ff15"> </span></span></div></div><div class="c xda y6a5 w8f h2a"><div class="t m0 x55 h69 yca ff15 fs5 fc0 sc0 ls1e ws0">2 <span class="ls0">999 211,88 </span></div></div><div class="c xdb y6a5 w90 h2a"><div class="t m0 x43 h69 yca ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y6a6 w8e h2a"><div class="t m0 xc h69 yd5 ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">inne akty<span class="_ _0"></span>wa pieniężne<span class="ff15"> </span></span></div></div><div class="c xda y6a6 w8f h2a"><div class="t m0 x47 h69 yd5 ff15 fs5 fc0 sc0 ls1e ws0">208 <span class="ls0">630,23 </span></div></div><div class="c xdb y6a6 w90 h2a"><div class="t m0 x43 h69 yd5 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1e7 w8e h2a"><div class="t m0 xc h66 yd5 ff6 fs5 fc0 sc0 ls0 ws0">Środki pieniężne i<span class="ff7"> </span>inne akt<span class="_ _0"></span>ywa pieniężne raze<span class="_ _0"></span>m<span class="ff7"> </span></div></div><div class="c xda y1e7 w8f h2a"><div class="t m0 x5c h66 yd5 ff7 fs5 fc0 sc0 ls0 ws0">21 405 961,02<span class="_ _0"></span> </div></div><div class="c xdb y1e7 w90 h2a"><div class="t m0 x5c h66 yd5 ff7 fs5 fc0 sc0 ls0 ws0">14 417 371,88<span class="_ _0"></span> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h15 y6a7 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y6a8 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y6a9 w91 h65"><div class="t m0 xc h15 y578 ff4 fs9 fc2 sc0 ls0 ws0">Nota 14. Rozlic<span class="_ _5"></span>zenia międzyokreso<span class="_ _0"></span>we<span class="ff1"> </span></div></div><div class="c xdc y6a9 w92 h65"><div class="t m0 xc h66 y7b ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c xdd y6a9 w93 h65"><div class="t m0 xc h66 y7b ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y6aa w91 h1e"><div class="t m0 xc h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xdc y6aa w92 h1e"><div class="t m0 x1f h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xdd y6aa w93 h1e"><div class="t m0 x35 h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y598 w91 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">ubezpieczenia mająt<span class="_ _0"></span>kowe<span class="ff15"> </span></span></div></div><div class="c xdc y598 w92 h1e"><div class="t m0 x7f h69 y542 ff15 fs5 fc0 sc0 ls21 ws0">                                  <span class="ls0">22 995,71  </span></div></div><div class="c xdd y598 w93 h1e"><div class="t m0 x5c h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">19 845,64 </div></div><div class="c x1 y6ab w91 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">obsługa informat<span class="_ _0"></span>yczna<span class="ff15"> </span></span></div></div><div class="c xdc y6ab w92 h1e"><div class="t m0 x5f h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> 2357,16   </div></div><div class="c xdd y6ab w93 h1e"><div class="t m0 x67 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y6ac w91 h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0"> - szkolenia </div></div><div class="c xdc y6ac w92 h1e"><div class="t m0 xc h45 y4d7 ffc fs7 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd y6ac w93 h1e"><div class="t m0 x5c h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">35 000,00 </div></div><div class="c x1 y6ad w91 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">opłata prolo<span class="_ _0"></span>ngacyjna<span class="ff15"> </span></span></div></div><div class="c xdc y6ad w92 h1e"><div class="t m0 x22 h69 y542 ff15 fs5 fc0 sc0 ls21 ws0">                            <span class="ls0">1 725 236,06  </span></div></div><div class="c xdd y6ad w93 h1e"><div class="t m0 x78 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">2 745 410,17 </div></div><div class="c x1 y6ae w91 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - reklama </div></div><div class="c xdc y6ae w92 h1e"><div class="t m0 xde h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd y6ae w93 h1e"><div class="t m0 x67 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y6af w91 h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0"> - inne  </div></div><div class="c xdc y6af w92 h1e"><div class="t m0 x7f h69 y17c ff15 fs5 fc0 sc0 ls21 ws0">                                <span class="ls0">168 755,34  </span></div></div><div class="c xdd y6af w93 h1e"><div class="t m0 x5c h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">49 016,64 </div></div><div class="c x1 y138 w91 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">pozyskanie k<span class="_ _0"></span>apitału<span class="ff15"> </span></span></div></div><div class="c xdc y138 w92 h1e"><div class="t m0 xde h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd y138 w93 h1e"><div class="t m0 x67 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y6b0 w91 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - zaliczki na poc<span class="_ _0"></span>z<span class="_ _4"></span>et<span class="_ _0"></span> dostaw </div></div><div class="c xdc y6b0 w92 h1e"><div class="t m0 x22 h69 y542 ff15 fs5 fc0 sc0 ls21 ws0">                            <span class="ls0">1 539 748,38  </span></div></div><div class="c xdd y6b0 w93 h1e"><div class="t m0 x5c h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">95 305,93 </div></div><div class="c x1 y6b1 w91 h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">- rmk finanso<span class="_ _0"></span>we<span class="_ _4"></span> </div></div><div class="c xdc y6b1 w92 h1e"><div class="t m0 xde h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd y6b1 w93 h1e"><div class="t m0 x67 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div></div><div class="pi" ></div></div><div id="pf2d" class="pf w4 ha" ><div class="pc pc2d w4 ha"><img class="bi xb y21 wc hb" alt="" 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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">45<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y57e w91 h61"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">Rozliczenia międ<span class="_ _0"></span>z<span class="_ _4"></span>yok<span class="_ _0"></span>resowe krótkoterminowe r<span class="_ _0"></span>azem<span class="_ _4"></span><span class="ff7"> </span></div></div><div class="c xdc y57e w92 h61"><div class="t m0 x22 h66 y542 ff7 fs5 fc0 sc0 ls21 ws0">                            <span class="ls0">3 456 735,49  </span></div></div><div class="c xdd y57e w93 h61"><div class="t m0 x78 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">2 944 578,38<span class="_ _0"></span> </div></div><div class="c x1 y57f w91 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">opłaty pro<span class="_ _0"></span>longacyjne<span class="ff15"> </span></div></div><div class="c xdc y57f w92 h1e"><div class="t m0 xde h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xdd y57f w93 h1e"><div class="t m0 x78 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">1 244 301,69 </div></div><div class="c x1 y229 w91 h1e"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">Rozliczenia międ<span class="_ _0"></span>z<span class="_ _4"></span>yok<span class="_ _0"></span>resowe długoterminowe razem<span class="ff7"> </span></div></div><div class="c xdc y229 w92 h1e"><div class="t m0 x9b h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xdd y229 w93 h1e"><div class="t m0 x78 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">1 244 301,69<span class="_ _0"></span> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h15 y485 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y5ee ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y6b2 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _24"></span>2024 <span class="_ _24"></span>roku <span class="_ _24"></span><span class="ff4">nastąpiły <span class="_ _24"></span>zmiany <span class="_ _24"> </span>w <span class="_ _25"> </span>kapit<span class="_ _0"></span>ale <span class="_ _25"> </span>podstaw<span class="_ _0"></span>o<span class="_ _4"></span>wym <span class="_ _23"></span>spół<span class="_ _4"></span>ki <span class="_ _23"></span>Gi <span class="_ _24"> </span>Group <span class="_ _24"> </span>Poland <span class="_ _24"></span>SA. <span class="_ _25"> </span><span class="ff1">W <span class="_ _24"> </span>wyniku <span class="_ _24"></span></span>emisji <span class="_ _24"> </span>przydzielonych <span class="_ _25"> </span>został<span class="_ _0"></span>o </span></div><div class="t m0 x1 h2 y6b3 ff1 fs0 fc0 sc0 ls5 ws0">52<span class="ls0">.</span>618<span class="ls0">.1<span class="_ _4"></span>10<span class="_ _0"></span> <span class="_ _4"></span>akcje serii Z <span class="ff4">a całkowita wart<span class="_ _0"></span>ość<span class="_ _4"></span> przeprowad<span class="_ _0"></span>zo<span class="_ _4"></span>nej subskrypcji wyniosła <span class="ff1">76.296.259,50 </span>zł. <span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y66f ff1 fs0 fc0 sc0 ls0 ws0">W  dniu  <span class="ff4">20<span class="_ _0"></span>.08.2024  r.  sąd  rejestrowy  wp<span class="_ _0"></span>isał<span class="_ _4"></span>  podwy<span class="_ _0"></span>żs<span class="_ _4"></span>zen<span class="_ _5"></span>ie  kapitału  zakładowego <span class="_ _21"> </span>Spółki <span class="_ _2d"> </span>–<span class="ff1">  </span>ak<span class="_ _0"></span>c<span class="_ _4"></span>jonar<span class="_ _0"></span>iusze  objęli  wszystkie  z<span class="_ _0"></span> </span></div><div class="t m0 x1 h2 y6b4 ff4 fs0 fc0 sc0 ls0 ws0">wyemitowanych <span class="_ _4"></span>52 <span class="_ _4"></span>618 <span class="_ _4"></span>110 <span class="_ _23"></span>akcji <span class="_ _4"></span>serii <span class="_ _4"></span>Z. <span class="_ _4"></span>Akcje <span class="_ _4"></span>serii <span class="_ _4"></span>Z <span class="_ _23"></span>zostały <span class="_ _4"></span>następnie <span class="_ _4"></span>dopuszczone <span class="_ _4"></span>do <span class="_ _4"></span>obrotu <span class="_ _4"></span>na <span class="_ _23"></span>rynku <span class="_ _4"></span>podstawowym <span class="_ _4"></span>Giełdy </div><div class="t m0 x1 h2 y6b5 ff4 fs0 fc0 sc0 ls0 ws0">Papierów Wartościowych<span class="ff1"> w Warszawie S.A. w dniu 24.09.2024 r.  </span></div><div class="t m0 x1 h40 y6b6 ff18 fs2 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y6b7 ff3 fs9 fc7 sc0 ls0 ws0">Nota 17. Struk<span class="_ _5"></span>tura akcj<span class="_ _0"></span>onariatu<span class="fs0"> </span></div><div class="t m0 x1 h2 y6b8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y3b9 ff4 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _4"></span>dzień<span class="_ _0"></span> <span class="_ _4"></span>sporządzenia <span class="_ _4"></span>niniejszego sprawozdania <span class="_ _4"></span>spółka <span class="_ _4"></span><span class="ff1">Gi G<span class="_ _4"></span>roup Poland SA<span class="_ _4"></span> <span class="_ _4"></span></span>nie<span class="_ _0"></span> <span class="_ _4"></span>wyemitowała <span class="_ _4"></span>żadnych akcji <span class="_ _4"></span>uprzywilejowanych, </div><div class="t m0 x1 h2 y6b9 ff4 fs0 fc0 sc0 ls0 ws0">ani <span class="_ _0"></span>c<span class="_ _4"></span>o <span class="_ _0"></span>do głosu, <span class="_ _0"></span>ani co do <span class="_ _0"></span>dywidendy. <span class="_ _0"></span>Wsz<span class="_ _4"></span>ystk<span class="_ _0"></span>ie akcje spółki<span class="ff1"> <span class="_ _0"></span><span class="ff4">są akcjami zwyk<span class="_ _0"></span>ł<span class="_ _4"></span>ymi <span class="_ _0"></span>na okaziciela.<span class="_ _0"></span> Kapitał zakładowy<span class="_ _0"></span> spółki <span class="ff1">Gi G<span class="_ _0"></span>roup </span></span></span></div><div class="t m0 x1 h2 y3bb ff1 fs0 fc0 sc0 ls0 ws0">Poland SA wynosi 15.783.433,00 <span class="ff4">i dzieli się na: </span> </div><div class="t m0 xa h30 y6ba ff1 fs0 fc0 sc0 ls5 ws0">1)<span class="ff8 ls0"> <span class="_ _2c"> </span><span class="ff4">750.000 akcji serii A o wart<span class="_ _5"></span>ości nominalnej po 10 groszy każda, <span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y6bb ff1 fs0 fc0 sc0 ls5 ws0">2)<span class="ff8 ls0"> <span class="_ _2c"> </span><span class="ff4">5.115.000 akcji serii B o wartości nominaln<span class="_ _0"></span>ej po <span class="_ _4"></span>10<span class="_ _0"></span> <span class="_ _4"></span>groszy każda, <span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y6bc ff1 fs0 fc0 sc0 ls5 ws0">3)<span class="ff8 ls0"> <span class="_ _2c"> </span><span class="ff4">16.655.000<span class="_ _5"></span> akcji serii C o wartości nominalnej po 10 groszy każda,<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y6bd ff1 fs0 fc0 sc0 ls5 ws0">4)<span class="ff8 ls0"> <span class="_ _2c"> </span><span class="ff4">100.000 akcji serii D o wartości n<span class="_ _5"></span>ominalnej po 10 groszy każda,<span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y58b ff1 fs0 fc0 sc0 ls5 ws0">5)<span class="ff8 ls0"> <span class="_ _2c"> </span><span class="ff4">100.000 akcji serii E o wartości n<span class="_ _0"></span>om<span class="_ _4"></span>inal<span class="_ _0"></span>n<span class="_ _4"></span>ej po 10 groszy każda, <span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y6be ff1 fs0 fc0 sc0 ls5 ws0">6)<span class="ff8 ls0"> <span class="_ _2c"> </span><span class="ff4">7.406.860 akcji serii F o wartości nomin<span class="_ _5"></span>alnej po 10 groszy każda, <span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y6bf ff1 fs0 fc0 sc0 ls5 ws0">7)<span class="ff8 ls0"> <span class="_ _2c"> </span><span class="ff4">2.258.990 akcji serii G o wartości nominal<span class="_ _0"></span>nej po 10 groszy każda, <span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y6c0 ff1 fs0 fc0 sc0 ls5 ws0">8)<span class="ff8 ls0"> <span class="_ _2c"> </span><span class="ff4">9.316.000 akcji serii H o wartości nominaln<span class="_ _0"></span>ej po 10 groszy każda,<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y6c1 ff1 fs0 fc0 sc0 ls5 ws0">9)<span class="ff8 ls0"> <span class="_ _2c"> </span><span class="ff4">1.128.265 akcji serii K o wartości nominal<span class="_ _0"></span>nej po 10 groszy każda,<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y6c2 ff1 fs0 fc0 sc0 ls5 ws0">10)<span class="ff8 ls0"> <span class="_ _24"></span><span class="ff4">5.117.881 akcji serii L o wartości nominalnej po 10 groszy każda,<span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y624 ff1 fs0 fc0 sc0 ls5 ws0">11)<span class="ff8 ls0"> <span class="_ _24"></span><span class="ff4">12.000.000 akcji serii N o wartości nominalnej po 10 groszy każda,<span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y6c3 ff1 fs0 fc0 sc0 ls5 ws0">12)<span class="ff8 ls0"> <span class="_ _24"></span><span class="ff4">91.511 akcji serii P o wartości nominalnej po 10<span class="_ _0"></span> <span class="_ _4"></span>groszy każda,<span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y6c4 ff1 fs0 fc0 sc0 ls5 ws0">13)<span class="ff8 ls0"> <span class="_ _24"></span><span class="ff4">5.000.000 akcji serii S o wartości nominalnej po 10 groszy każda,<span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y6c5 ff1 fs0 fc0 sc0 ls5 ws0">14)<span class="ff8 ls0"> <span class="_ _24"></span><span class="ff4">55.316 akcji serii T o wartości nominalnej po 10 groszy każda<span class="ff1">, </span></span></span></div><div class="t m0 xa h30 y6c6 ff1 fs0 fc0 sc0 ls5 ws0">15)<span class="ff8 ls0"> <span class="_ _24"></span><span class="ff1">171.750 <span class="ff4">akcji serii R o wartości nominalnej po 10 groszy każda,</span> </span></span></div><div class="t m0 xa h30 y6c7 ff1 fs0 fc0 sc0 ls5 ws0">16)<span class="ff8 ls0"> <span class="_ _24"></span><span class="ff4">225.750 akcji serii U o wartości nominalnej po 10<span class="_ _0"></span> <span class="_ _4"></span>groszy każda,<span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y91 ff1 fs0 fc0 sc0 ls5 ws0">17)<span class="ff8 ls0"> <span class="_ _24"></span><span class="ff4">98.315 akcji serii W o wartości nominalnej po 10 groszy każda<span class="ff1">, </span></span></span></div><div class="t m0 xa h30 y6c8 ff1 fs0 fc0 sc0 ls5 ws0">18)<span class="ff8 ls0"> <span class="_ _24"></span></span>16<span class="ls0">3.250 akcji <span class="ff4">serii Y o wartości nominalnej po 10 groszy każda</span>, </span></div><div class="t m0 xa h30 y6c9 ff1 fs0 fc0 sc0 ls5 ws0">19)<span class="ff8 ls0"> <span class="_ _24"></span></span>39<span class="ls0">.</span>462<span class="_ _4"></span><span class="ls0">.<span class="ff4">332 akcji serii X o wartości nominalnej po 10<span class="_ _0"></span> <span class="_ _4"></span>groszy każda. <span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y6ca ff1 fs0 fc0 sc0 ls5 ws0">20)<span class="ff8 ls0"> <span class="_ _24"></span></span>52<span class="ls0">.</span>618<span class="_ _4"></span><span class="ls0">.<span class="ff4">110 akcji serii Z o wartości nominaln<span class="_ _0"></span>ej po 10 groszy każda<span class="_ _4"></span><span class="ff1 fs5">.<span class="fs0"> </span></span></span></span></div><div class="t m0 x1 h2 y6cb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y6cc ff4 fs0 fc0 sc0 ls0 ws0">Strukturę <span class="_ _23"></span>akcjonariatu <span class="_ _23"></span>we<span class="_ _0"></span>dł<span class="_ _4"></span>ug <span class="_ _23"></span>stanu<span class="_ _0"></span> <span class="_ _23"></span>na <span class="_ _23"></span>dzień <span class="_ _23"></span>sporządzenia <span class="_ _23"></span>niniejszego <span class="_ _23"></span>sprawozdania, <span class="_ _23"></span>uwzględniając <span class="_ _23"></span>wszystkie<span class="_ _5"></span> <span class="_ _23"></span>zawiadomienia, </div><div class="t m0 x1 h2 y6cd ff4 fs0 fc0 sc0 ls0 ws0">jakie <span class="_ _4"></span>spółka <span class="_ _23"></span><span class="ff1">Gi <span class="_ _4"></span>Group <span class="_ _4"></span>Poland <span class="_ _4"></span>SA <span class="_ _23"></span></span>otrzymała <span class="_ _4"></span>w <span class="_ _4"></span>trybie <span class="_ _4"></span>art. <span class="_ _23"></span>69<span class="_ _0"></span> <span class="_ _23"></span>ust. <span class="_ _4"></span>1 <span class="_ _4"></span>pkt. <span class="_ _23"></span>1 <span class="_ _4"></span>ustawy <span class="_ _4"></span>o <span class="_ _23"></span>ofercie<span class="_ _0"></span> <span class="_ _23"></span>publiczne<span class="_ _0"></span>j <span class="_ _23"></span>i <span class="_ _4"></span>warunkach <span class="_ _23"></span>wprowadzen<span class="_ _0"></span>ia<span class="_ _4"></span> </div><div class="t m0 x1 h15 y6ce ff4 fs0 fc0 sc0 ls0 ws0">instrumentów finansowych do zorganizowanego systemu obrotu oraz o spółkach publicznych przedst<span class="_ _5"></span>awiono w poniższej tabeli.<span class="_ _4"></span><span class="ff1 fs9"> </span></div><div class="t m0 x1 h9c y6cf ff15 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y6d0 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y6d1 w91 h9d"><div class="t m0 xc h15 y6d2 ff1 fs9 fc2 sc0 ls0 ws0">Nota 16. Struktur<span class="_ _0"></span>a akcjonariatu </div></div><div class="c xdc y6d1 w94 h9d"><div class="t m0 xc hf y6d3 ff1 fs5 fc2 sc0 ls0 ws0">Liczba akcji </div></div><div class="c x29 y6d1 w95 h9d"><div class="t m0 xc hf y6d4 ff4 fs5 fc2 sc0 ls0 ws0">Udział w<span class="_ _0"></span> ka<span class="_ _4"></span>pital<span class="_ _0"></span>e zakła-</div><div class="t m0 xc hf y292 ff1 fs5 fc2 sc0 ls0 ws0">dowym </div></div><div class="c xdf y6d1 w96 h9d"><div class="t m0 xc hf y6d3 ff4 fs5 fc2 sc0 ls0 ws0">Liczba głos<span class="_ _0"></span>ów<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c xe0 y6d1 w97 h9d"><div class="t m0 xc hf y6d5 ff4 fs5 fc2 sc0 ls0 ws0">Udział w<span class="_ _0"></span> </div><div class="t m0 xc hf y6d4 ff4 fs5 fc2 sc0 ls0 ws0">liczbie g<span class="_ _0"></span>ło-</div><div class="t m0 xc hf y292 ff4 fs5 fc2 sc0 ls0 ws0">sów og<span class="_ _0"></span>ó-</div><div class="t m0 xc hf y459 ff4 fs5 fc2 sc0 ls0 ws0">łem<span class="ff1"> </span></div></div><div class="c x1 y6d6 w91 h1e"><div class="t m0 xc h9e y542 ff16 fs5 fc0 sc0 ls0 ws0">GI Group Holding S<span class="_ _0"></span>.P.A. </div></div><div class="c xdc y6d6 w94 h1e"><div class="t m0 x47 h9e y542 ff16 fs5 fc0 sc0 ls0 ws0">149 817 703 </div></div><div class="c x29 y6d6 w95 h1e"><div class="t m0 xe1 h9e y542 ff16 fs5 fc0 sc0 ls0 ws0">94,92% </div></div><div class="c xdf y6d6 w96 h1e"><div class="t m0 x11 h9e y542 ff16 fs5 fc0 sc0 ls0 ws0">149 817 703 </div></div><div class="c xe0 y6d6 w97 h1e"><div class="t m0 x21 h9e y542 ff16 fs5 fc0 sc0 ls0 ws0">94,92% </div></div><div class="c x1 y2dd w91 h1e"><div class="t m0 xc h9e y542 ff16 fs5 fc0 sc0 ls0 ws0">Pozostali </div></div><div class="c xdc y2dd w94 h1e"><div class="t m0 x56 h9e y542 ff16 fs5 fc0 sc0 ls0 ws0">8 016 627 </div></div><div class="c x29 y2dd w95 h1e"><div class="t m0 x9 h9e y542 ff16 fs5 fc0 sc0 ls0 ws0">5,08% </div></div><div class="c xdf y2dd w96 h1e"><div class="t m0 x89 h9e y542 ff16 fs5 fc0 sc0 ls0 ws0">8 016 627 </div></div><div class="c xe0 y2dd w97 h1e"><div class="t m0 x4e h9e y542 ff16 fs5 fc0 sc0 ls0 ws0">5,08% </div></div><div class="c x1 y6d7 w91 h1e"><div class="t m0 xc h9e y17c ff16 fs5 fc0 sc1 ls0 ws0">Suma </div></div><div class="c xdc y6d7 w94 h1e"><div class="t m0 x47 h9e y17c ff16 fs5 fc0 sc1 ls0 ws0">157 834 330 </div></div><div class="c x29 y6d7 w95 h1e"><div class="t m0 x32 h9e y17c ff16 fs5 fc0 sc1 ls0 ws0">100,00% </div></div><div class="c xdf y6d7 w96 h1e"><div class="t m0 x11 h9e y17c ff16 fs5 fc0 sc1 ls0 ws0">157 834 330 </div></div><div class="c xe0 y6d7 w97 h1e"><div class="t m0 xa8 h9e y17c ff16 fs5 fc0 sc1 ls0 ws0">100,00% </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h9c y6d8 ff15 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y6d9 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h9a y6da ff15 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y326 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf2e" class="pf w4 ha" ><div class="pc pc2e w4 ha"><img class="bi xb y21 wc hb" alt="" 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AAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAgAYAAAA0AAAAoAEAAID50t1JDAEAwIXuNsI4/gAAALBLpBsAAKziDwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAANAAAAaAAAAEADAAAA852qSmIIAAAudLcRxvEHAACAXSLdAABgFX8AAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAaAAAAEADAAAAGgAAAJjvVFUSQwAAcKG7jTCOPwAAAOwS6QYAAKv4AwAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAEADAAAAGgAAANAAAADAfKeqkhgCAIAL3W2EcfwBAABgl0g3AABYxR8AAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAGgAAANAAAACABgAAAOY7VZXEEAAAXOhuI4zjDwAAALtEugEAwCr+AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAANAAAACABgAAADQAAAAw36mqJIYAAOBCdxthHH8AAADYJdINAABW8QcAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAACABgAAADQAAACgAQAAgPlOVSUxBAAAF7rbCOP4AwAAwC6RbgAAsIo/AAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAADQAAACgAQAAAA0AAADMd6oqiSEAALjQ3UYYxx8AAAB2iXQDAIBV/AEAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACgAQAAAA0AAABoAAAAYL5TVUkMAQDAhe42wjj+AAAAsEukGwAArOIPAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAAA0AAABoAAAAQAMAAADzxQQAAFzrbiOM4w8AAAC7RLoBAMAq/gAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAA8FzHBAAA8I/l4/PPxR8AAAB20QAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAADY7Rcjp5PubMR9LAAAAABJRU5ErkJggg=="/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">46<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y554 w98 h6c"><div class="t m0 xc h15 yca ff4 fs9 fc2 sc0 ls0 ws0">Nota 17. Pozostałe <span class="_ _0"></span>kapitały<span class="ff1"> </span></div></div><div class="c xe2 y554 w99 h6c"><div class="t m0 x92 h66 y537 ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c xe3 y554 w9a h6c"><div class="t m0 xe4 h66 y537 ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y1f8 w98 h1e"><div class="t m0 xc h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe2 y1f8 w99 h1e"><div class="t m0 x9a h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xe3 y1f8 w9a h1e"><div class="t m0 x3b h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y6db w98 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">a) Nadwyżka ce<span class="_ _0"></span>ny emisyjnej powyżej warto<span class="_ _0"></span>ści nominalnej udziałów<span class="ff15"> </span></div></div><div class="c xe2 y6db w99 h1e"><div class="t m0 xe h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">356 940 815,95<span class="_ _0"></span> </div></div><div class="c xe3 y6db w9a h1e"><div class="t m0 x52 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">287 038 835,65<span class="_ _0"></span> </div></div><div class="c x1 y6dc w98 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">b) kapit<span class="_ _0"></span>ał<span class="_ _4"></span> re<span class="_ _0"></span>z<span class="_ _4"></span>erwo<span class="_ _0"></span>wy statutowy<span class="ff15"> </span></div></div><div class="c xe2 y6dc w99 h1e"><div class="t m0 xcd h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">48 688 823,22 </div></div><div class="c xe3 y6dc w9a h1e"><div class="t m0 xa2 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">48 585 463,62 </div></div><div class="c x1 y38f w98 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">b) pozostałe k<span class="_ _0"></span>apitały rezerwowe<span class="ff15"> </span></div></div><div class="c xe2 y38f w99 h1e"><div class="t m0 x16 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">5 664 115,29 </div></div><div class="c xe3 y38f w9a h1e"><div class="t m0 xd7 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">5 664 115,29 </div></div><div class="c x1 y6dd w98 h1e"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">Pozostałe kapitały r<span class="_ _0"></span>az<span class="_ _4"></span>e<span class="_ _0"></span>m<span class="ff7"> </span></div></div><div class="c xe2 y6dd w99 h1e"><div class="t m0 x8f h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">411 293 754,46<span class="_ _0"></span> </div></div><div class="c xe3 y6dd w9a h1e"><div class="t m0 x52 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">341 288 414,56<span class="_ _0"></span> </div></div><div class="c x1 y6de w98 h5d"><div class="t m0 xc6 h66 y0 ff7 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c xe2 y6de w99 h5d"><div class="t m0 xc h45 y0 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xe3 y6de w9a h5d"><div class="t m0 xc h45 y0 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y6df w98 h1e"><div class="t m0 xc h45 y0 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xe2 y6df w99 h1e"><div class="t m0 xc h45 y0 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c xe3 y6df w9a h1e"><div class="t m0 xc h45 y0 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y6e0 w98 h1e"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">17.1. Zmiany w pozo<span class="_ _0"></span>stałych kapitałach <span class="ff7"> </span></div></div><div class="c xe2 y6e0 w99 h1e"><div class="t m0 x9a h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xe3 y6e0 w9a h1e"><div class="t m0 x3b h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y6e1 w98 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">Kapitały rezer<span class="_ _0"></span>wowe na początek okr<span class="_ _0"></span>e<span class="_ _4"></span>su<span class="ff15"> </span></div></div><div class="c xe2 y6e1 w99 h1e"><div class="t m0 xe h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">341 288 414,56<span class="_ _0"></span> </div></div><div class="c xe3 y6e1 w9a h1e"><div class="t m0 x52 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">341 288 414,56<span class="_ _0"></span> </div></div><div class="c x1 y6e2 w98 h61"><div class="t m0 xc h69 y549 ff14 fs5 fc0 sc0 ls0 ws0">a) ze sprzedaży akc<span class="_ _0"></span>ji powyżej ich wartośc<span class="_ _0"></span>i nominalnej<span class="ff15"> </span></div></div><div class="c xe2 y6e2 w99 h61"><div class="t m0 xcd h69 y549 ff15 fs5 fc0 sc0 ls0 ws0">69 901 980,30 </div></div><div class="c xe3 y6e2 w9a h61"><div class="t m0 xa2 h69 y549 ff15 fs5 fc0 sc0 ls0 ws0">52 231 997,31 </div></div><div class="c x1 y6e3 w98 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - agio </div></div><div class="c xe2 y6e3 w99 h1e"><div class="t m0 xcd h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">70 525 108,11 </div></div><div class="c xe3 y6e3 w9a h1e"><div class="t m0 xa2 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">53 274 148,20 </div></div><div class="c x1 y463 w98 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - koszty emisji </div></div><div class="c xe2 y463 w99 h1e"><div class="t m0 x19 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">623 127,81 </div></div><div class="c xe3 y463 w9a h1e"><div class="t m0 xd7 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">1 042 150,89 </div></div><div class="c x1 y6e4 w98 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">b) utworzony<span class="_ _0"></span> ustawowo z przejęcia spółek<span class="ff15"> </span></div></div><div class="c xe2 y6e4 w99 h1e"><div class="t m0 x92 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe3 y6e4 w9a h1e"><div class="t m0 xe4 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y6e5 w98 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">c) utworzony<span class="_ _0"></span> z<span class="_ _4"></span>godni<span class="_ _0"></span>e ze statutem / umową, ponad wy<span class="_ _0"></span>maganą ustawowo (minimalną<span class="_ _0"></span>) wartość<span class="ff15"> </span></div></div><div class="c xe2 y6e5 w99 h1e"><div class="t m0 x92 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe3 y6e5 w9a h1e"><div class="t m0 xe4 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y6e6 w98 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">d) z dopłat akcjo<span class="_ _0"></span>nariuszy / wspólników<span class="ff15"> </span></div></div><div class="c xe2 y6e6 w99 h1e"><div class="t m0 x92 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe3 y6e6 w9a h1e"><div class="t m0 x78 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">-25 000 000,00<span class="_ _0"></span> </div></div><div class="c x1 y6e7 w98 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">e) z zysku </div></div><div class="c xe2 y6e7 w99 h1e"><div class="t m0 x92 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe3 y6e7 w9a h1e"><div class="t m0 xe4 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y336 w98 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">f) z umorzenia udziałó<span class="_ _0"></span>w<span class="ff15"> </span></div></div><div class="c xe2 y336 w99 h1e"><div class="t m0 x92 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe3 y336 w9a h1e"><div class="t m0 xe4 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y6e8 w98 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">g) połączenie podmi<span class="_ _0"></span>otów z Grupy<span class="ff15"> </span></div></div><div class="c xe2 y6e8 w99 h1e"><div class="t m0 x19 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">103 359,60 </div></div><div class="c xe3 y6e8 w9a h1e"><div class="t m0 xe4 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y6e9 w98 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">h) inne </div></div><div class="c xe2 y6e9 w99 h1e"><div class="t m0 x92 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe3 y6e9 w9a h1e"><div class="t m0 xe4 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y30c w98 h1e"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">Kapitał rezerwo<span class="_ _0"></span>wy<span class="_ _4"></span>, ra<span class="_ _0"></span>zem<span class="ff7"> </span></div></div><div class="c xe2 y30c w99 h1e"><div class="t m0 x8f h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">411 293 754,46<span class="_ _0"></span> </div></div><div class="c xe3 y30c w9a h1e"><div class="t m0 x52 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">368 520 411,87<span class="_ _0"></span> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h15 y6ea ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y6eb w9b h2a"><div class="t m0 xc h15 y4d7 ff1 fs9 fc2 sc0 ls0 ws0">Nota 18. Niepodzielon<span class="_ _0"></span>y wynik finansowy </div></div><div class="c xe5 y6eb w77 h2a"><div class="t m0 xc h66 yd5 ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c x9d y6eb w9a h2a"><div class="t m0 xc h66 yd5 ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y6ec w9b h1e"><div class="t m0 xc h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe5 y6ec w77 h1e"><div class="t m0 xb9 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x9d y6ec w9a h1e"><div class="t m0 xe6 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y6ed w9b h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">Niepodziel<span class="_ _0"></span>ony wynik finansowy  </div></div><div class="c xe5 y6ed w77 h1e"><div class="t m0 x5b h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">-300 274 842,17<span class="_ _0"></span> </div></div><div class="c x9d y6ed w9a h1e"><div class="t m0 x19 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">-275 349 308,06 </div></div><div class="c x1 yfe w9b h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">Połączenie spółek<span class="_ _0"></span> z<span class="_ _4"></span> Grup<span class="_ _0"></span>y<span class="ff15"> </span></div></div><div class="c xe5 yfe w77 h1e"><div class="t m0 x15 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">-<span class="ls1e">55 </span>033 828,00<span class="_ _0"></span> </div></div><div class="c x9d yfe w9a h1e"><div class="t m0 xe4 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y6ee w9b h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">Wynik rok<span class="_ _0"></span>u bieżącego <span class="ff15"> </span></div></div><div class="c xe5 y6ee w77 h1e"><div class="t m0 x15 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">-12 435 481,91<span class="_ _0"></span> </div></div><div class="c x9d y6ee w9a h1e"><div class="t m0 x78 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">-24 925 534,11 </div></div><div class="c x1 y6ef w9b h1e"><div class="t m0 xc h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">Niepodzielony wy<span class="_ _0"></span>nik finansowy </div></div><div class="c xe5 y6ef w77 h1e"><div class="t m0 x5b h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">-367 744 152,08<span class="_ _0"></span> </div></div><div class="c x9d y6ef w9a h1e"><div class="t m0 x19 h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">-<span class="ls1e">300 </span>274 842,17<span class="_ _0"></span> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y6f0 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _1e"> </span> </div><div class="t m0 x1 h2 y6f1 ff4 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _2d"> </span>dzień <span class="_ _2d"> </span>31 <span class="_ _2e"> </span>grudnia <span class="_ _2d"> </span>20<span class="ff1">24 <span class="_ _2d"> </span>roku <span class="_ _2e"> </span>oraz <span class="_ _2d"> </span>31 <span class="_ _2d"> </span>grudnia <span class="_ _2d"> </span>20<span class="_ _4"></span>23<span class="_ _0"></span> <span class="_ _2e"> </span>roku <span class="_ _2d"> </span>akcje <span class="_ _2e"> </span>Gi <span class="_ _2d"> </span>Group <span class="_ _2d"> </span>Poland <span class="_ _2e"> </span>SA <span class="_ _2d"> </span><span class="ff4">nie <span class="_ _2d"> </span>były <span class="_ _2e"> </span>własnością <span class="_ _2d"> </span>jednostek </span></span></div><div class="t m0 x1 h2 y6f2 ff4 fs0 fc0 sc0 ls0 ws0">podporządkowanych. <span class="ff1"> </span></div><div class="t m0 x1 h15 y264 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y6f3 w9c h75"><div class="t m0 xc h15 y505 ff4 fs9 fc2 sc0 ls0 ws0">Nota 19. Rezer<span class="_ _0"></span>w<span class="_ _4"></span>y n<span class="_ _0"></span>a pozostałe zobowiązania i<span class="_ _0"></span> inne obcią-</div><div class="t m0 xc h15 y66d ff4 fs9 fc2 sc0 ls0 ws0">żenia<span class="ff1"> </span></div></div><div class="c xe7 y6f3 w9d h75"><div class="t m0 x90 h66 ye0 ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c xe8 y6f3 w9e h75"><div class="t m0 x48 h66 ye0 ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y1ec w9c h1e"><div class="t m0 xc h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe7 y1ec w9d h1e"><div class="t m0 x31 h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xe8 y1ec w9e h1e"><div class="t m0 xca h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y6f4 w9c h1e"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">a) część krótkot<span class="_ _0"></span>e<span class="_ _4"></span>r<span class="_ _0"></span>m<span class="_ _4"></span>inowa, w t<span class="_ _0"></span>ym:<span class="ff7"> </span></div></div><div class="c xe7 y6f4 w9d h1e"><div class="t m0 xa2 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">3 326 111,70<span class="_ _0"></span> </div></div><div class="c xe8 y6f4 w9e h1e"><div class="t m0 xa8 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">2 227 970,61 </div></div><div class="c x1 y384 w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">rezerwa na nie<span class="_ _0"></span>wymagalne zobowiązania <span class="_ _5"></span>wobec budżetu<span class="ff15"> </span></span></div></div><div class="c xe7 y384 w9d h1e"><div class="t m0 x90 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y384 w9e h1e"><div class="t m0 x48 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y6f5 w9c h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">rezerwa na ko<span class="_ _0"></span>sz<span class="_ _4"></span>t wy<span class="_ _0"></span>nag<span class="_ _4"></span>ro<span class="_ _0"></span>dz<span class="_ _4"></span>eń<span class="_ _0"></span><span class="ff15"> </span></span></div></div><div class="c xe7 y6f5 w9d h1e"><div class="t m0 x90 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y6f5 w9e h1e"><div class="t m0 x48 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y6f6 w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - rezerwa na nie<span class="_ _0"></span>wykorzystane urlo<span class="_ _0"></span>p<span class="_ _4"></span>y </div></div><div class="c xe7 y6f6 w9d h1e"><div class="t m0 x54 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">528 650,30 </div></div><div class="c xe8 y6f6 w9e h1e"><div class="t m0 xb7 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">309 981,07 </div></div><div class="c x1 y6f7 w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls21 ws0">      <span class="ls0">- <span class="ff14">pozostałe</span> </span></div></div><div class="c xe7 y6f7 w9d h1e"><div class="t m0 xa2 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">2 797 461,40 </div></div><div class="c xe8 y6f7 w9e h1e"><div class="t m0 xa8 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">1 917 989,54 </div></div><div class="c x1 y6f8 w9c h1e"><div class="t m0 xc h66 y17c ff6 fs5 fc0 sc0 ls0 ws0">b) część długoter<span class="_ _0"></span>minowa, w tym:<span class="ff7"> </span></div></div><div class="c xe7 y6f8 w9d h1e"><div class="t m0 x90 h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y6f8 w9e h1e"><div class="t m0 x48 h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y6f9 w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">pozostałe rezerwy<span class="_ _0"></span><span class="ff15"> </span></span></div></div><div class="c xe7 y6f9 w9d h1e"><div class="t m0 x90 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y6f9 w9e h1e"><div class="t m0 x48 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y6fa w9c h61"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">Rezerwy na pozosta<span class="_ _0"></span>łe zobowiązania i<span class="ff7"> </span>i<span class="_ _5"></span>nne obciążenia razem<span class="ff7"> </span></div></div><div class="c xe7 y6fa w9d h61"><div class="t m0 xa2 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">3 326 111,70<span class="_ _0"></span> </div></div><div class="c xe8 y6fa w9e h61"><div class="t m0 xa8 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">2 227 970,61 </div></div><div class="c x1 y6fb w9c h1e"><div class="t m0 xc h66 y17c ff6 fs5 fc0 sc0 ls0 ws0">Rezerwa z tytu<span class="_ _0"></span>ł<span class="_ _4"></span>u od<span class="_ _0"></span>rocz<span class="_ _4"></span>o<span class="_ _0"></span>nego podatku dochodowe<span class="_ _0"></span>g<span class="_ _4"></span>o<span class="ff7"> </span></div></div><div class="c xe7 y6fb w9d h1e"><div class="t m0 xa2 h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">1 229 582,71<span class="_ _0"></span> </div></div><div class="c xe8 y6fb w9e h1e"><div class="t m0 xb7 h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">849 651,17 </div></div></div><div class="pi" ></div></div><div id="pf2f" class="pf w4 ha" ><div class="pc pc2f w4 ha"><img class="bi xb y21 w9f hb" alt="" 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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">47<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y57e w9c h61"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">Rezerwy na zobowią<span class="_ _0"></span>zania razem<span class="ff7"> </span></div></div><div class="c xe7 y57e w9d h61"><div class="t m0 xa2 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">4 555 694,41<span class="_ _0"></span> </div></div><div class="c xe8 y57e w9e h61"><div class="t m0 xa8 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">3 077 621,78 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y6fc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y6fd ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y6fe wa0 h80"><div class="t m0 xc h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">19.1. Zmiana stan<span class="_ _0"></span>u rezerw </div></div><div class="c x62 y6fe w1c h80"><div class="t m0 x11 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xd8 y6fe wa1 h80"><div class="t m0 x23 h66 y92 ff6 fs5 fc0 sc0 ls0 ws0">Zwiększenie<span class="ff7"> </span></div></div><div class="c xe9 y6fe wa2 h80"><div class="t m0 x24 h66 y4fe ff7 fs5 fc0 sc0 ls0 ws0">Wykorzy-</div><div class="t m0 x30 h66 y23 ff7 fs5 fc0 sc0 ls0 ws0">stanie </div></div><div class="c xc1 y6fe wa3 h80"><div class="t m0 x23 h66 y92 ff6 fs5 fc0 sc0 ls0 ws0">Rozwiązanie<span class="ff7"> </span></div></div><div class="c xea y6fe wa4 h80"><div class="t m0 x76 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x1 y6ff wa0 h7c"><div class="t m0 xc h69 y5dc ff14 fs5 fc0 sc0 ls0 ws0">1. Z tytułu <span class="ff15">odr<span class="_ _0"></span>oczonego podatku dochodowego </span></div></div><div class="c x62 y6ff w1c h7c"><div class="t m0 x5d h66 y5dc ff7 fs5 fc0 sc0 ls0 ws0">849 651,27 </div></div><div class="c xd8 y6ff wa1 h7c"><div class="t m0 xf h66 y5dc ff7 fs5 fc0 sc0 ls0 ws0">910 930,42 </div></div><div class="c xe9 y6ff wa2 h7c"><div class="t m0 x1b h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y6ff wa3 h7c"><div class="t m0 x30 h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">530 998,98 </div></div><div class="c xea y6ff wa4 h7c"><div class="t m0 x2b h66 y5dc ff7 fs5 fc0 sc0 ls0 ws0">1 229 582,71<span class="_ _0"></span> </div></div><div class="c x1 y700 wa0 h7c"><div class="t m0 xc h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">2. Rezerwa na ni<span class="_ _0"></span>e wykorzystane urlopy </div></div><div class="c x62 y700 w1c h7c"><div class="t m0 x5d h66 y5dc ff7 fs5 fc0 sc0 ls0 ws0">309 981,07 </div></div><div class="c xd8 y700 wa1 h7c"><div class="t m0 xf h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">218 669,23 </div></div><div class="c xe9 y700 wa2 h7c"><div class="t m0 x1b h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y700 wa3 h7c"><div class="t m0 x5a h69 y5dc ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xea y700 wa4 h7c"><div class="t m0 x11 h66 y5dc ff7 fs5 fc0 sc0 ls0 ws0">528 650,30 </div></div><div class="c x1 y701 wa0 h7c"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">3. Pozostałe rezerwy<span class="_ _0"></span><span class="ff15"> </span></div></div><div class="c x62 y701 w1c h7c"><div class="t m0 x4e h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">1 917 989,54<span class="_ _0"></span> </div></div><div class="c xd8 y701 wa1 h7c"><div class="t m0 xf h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">879 471,86 </div></div><div class="c xe9 y701 wa2 h7c"><div class="t m0 x1b h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y701 wa3 h7c"><div class="t m0 x5a h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xea y701 wa4 h7c"><div class="t m0 x2b h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">2 797 461,40<span class="_ _0"></span> </div></div><div class="c x1 y269 wa0 h7c"><div class="t m0 xc h66 y5dc ff7 fs5 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x62 y269 w1c h7c"><div class="t m0 x4e h66 y5dc ff7 fs5 fc0 sc0 ls0 ws0">3 077 621,88<span class="_ _0"></span> </div></div><div class="c xd8 y269 wa1 h7c"><div class="t m0 x8b h66 y5dc ff7 fs5 fc0 sc0 ls0 ws0">2 009 071,51<span class="_ _0"></span> </div></div><div class="c xe9 y269 wa2 h7c"><div class="t m0 x5b h66 y5dc ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xc1 y269 wa3 h7c"><div class="t m0 x30 h66 y5dc ff7 fs5 fc0 sc0 ls0 ws0">530 998,98 </div></div><div class="c xea y269 wa4 h7c"><div class="t m0 x2b h66 y5dc ff7 fs5 fc0 sc0 ls0 ws0">4 555 694,41<span class="_ _0"></span> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h15 y702 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hf y703 ff1 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y704 w9c h61"><div class="t m0 xc h66 y549 ff6 fs5 fc0 sc0 ls0 ws0">19.2. Zmiana stan<span class="_ _0"></span>u zobowiązań z tytułu odr<span class="_ _0"></span>ocz<span class="_ _4"></span>o<span class="_ _0"></span>nego podatku dochodow<span class="_ _0"></span>ego<span class="_ _4"></span><span class="ff7"> </span></div></div><div class="c xe7 y704 w9d h61"><div class="t m0 x31 h66 y549 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xe8 y704 w9e h61"><div class="t m0 xca h66 y549 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y61a w9c h76"><div class="t m0 xc h66 y1c8 ff6 fs5 fc0 sc0 ls0 ws0">1. Stan rezerwy z tytu<span class="_ _0"></span>łu odroczonego podat<span class="_ _0"></span>ku dochodowego na począt<span class="_ _0"></span>ek okresu, w </div><div class="t m0 xc h66 ydd ff7 fs5 fc0 sc0 ls0 ws0">tym: </div></div><div class="c xe7 y61a w9d h76"><div class="t m0 x54 h66 y18d ff7 fs5 fc0 sc0 ls0 ws0">849 651,27 </div></div><div class="c xe8 y61a w9e h76"><div class="t m0 xb7 h66 y18d ff7 fs5 fc0 sc0 ls0 ws0">390 209,88 </div></div><div class="c x1 y705 w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">a) odniesi<span class="_ _0"></span>onej na wynik finansowy </div></div><div class="c xe7 y705 w9d h1e"><div class="t m0 x54 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">849 651,27 </div></div><div class="c xe8 y705 w9e h1e"><div class="t m0 xb7 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">390 209,88 </div></div><div class="c x1 y706 w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">nie zrealizowana<span class="_ _0"></span> odsetki od pożyczek<span class="ff15"> </span></span></div></div><div class="c xe7 y706 w9d h1e"><div class="t m0 x54 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">318 652,29 </div></div><div class="c xe8 y706 w9e h1e"><div class="t m0 xb7 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">144 011,18 </div></div><div class="c x1 y707 w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">różnica w wart<span class="_ _0"></span>ości środków trwałych<span class="ff15"> </span></span></div></div><div class="c xe7 y707 w9d h1e"><div class="t m0 x54 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">530 998,98 </div></div><div class="c xe8 y707 w9e h1e"><div class="t m0 xb7 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">246 198,70 </div></div><div class="c x1 y1a8 w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- inne </div></div><div class="c xe7 y1a8 w9d h1e"><div class="t m0 x90 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y1a8 w9e h1e"><div class="t m0 x48 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y708 w9c h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">b) odniesione<span class="_ _0"></span>j na kapitał własny<span class="ff15"> </span></div></div><div class="c xe7 y708 w9d h1e"><div class="t m0 x90 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y708 w9e h1e"><div class="t m0 x48 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y709 w9c h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">c) odnie<span class="_ _0"></span>s<span class="_ _4"></span>ionej n<span class="_ _0"></span>a wartość firmy <span class="ff15"> </span></div></div><div class="c xe7 y709 w9d h1e"><div class="t m0 x90 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y709 w9e h1e"><div class="t m0 x48 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y70a w9c h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">2. Zwiększeni<span class="_ _0"></span>a<span class="_ _4"></span><span class="ff15"> </span></div></div><div class="c xe7 y70a w9d h1e"><div class="t m0 x54 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">910 930,42 </div></div><div class="c xe8 y70a w9e h1e"><div class="t m0 xb7 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">459 441,39 </div></div><div class="c x1 y540 w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">a) odniesi<span class="_ _0"></span>one na wynik finansowy </div></div><div class="c xe7 y540 w9d h1e"><div class="t m0 x54 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">910 930,42 </div></div><div class="c xe8 y540 w9e h1e"><div class="t m0 xb7 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">459 441,39 </div></div><div class="c x1 y70b w9c h61"><div class="t m0 xc h69 y70c ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">nie zrealizowana<span class="_ _0"></span> odsetki od pożyczek<span class="ff15"> </span></span></div></div><div class="c xe7 y70b w9d h61"><div class="t m0 x54 h69 y70c ff15 fs5 fc0 sc0 ls0 ws0">103 523,01 </div></div><div class="c xe8 y70b w9e h61"><div class="t m0 xb7 h69 y70c ff15 fs5 fc0 sc0 ls0 ws0">174 641,11 </div></div><div class="c x1 y1df w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">różnica w wart<span class="_ _0"></span>ości majątku trwałego<span class="ff15"> </span></span></div></div><div class="c xe7 y1df w9d h1e"><div class="t m0 x90 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y1df w9e h1e"><div class="t m0 xb7 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">284 800,28 </div></div><div class="c x1 y70d w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- inne </div></div><div class="c xe7 y70d w9d h1e"><div class="t m0 x54 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">807 407,41 </div></div><div class="c xe8 y70d w9e h1e"><div class="t m0 x48 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y3f3 w9c h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">b) odniesione<span class="_ _0"></span> na kapitał własny<span class="ff15"> </span></div></div><div class="c xe7 y3f3 w9d h1e"><div class="t m0 x90 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y3f3 w9e h1e"><div class="t m0 x48 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y440 w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">c) odnie<span class="_ _0"></span>s<span class="_ _4"></span>ione n<span class="_ _0"></span>a <span class="ff14">wartość firmy</span> </div></div><div class="c xe7 y440 w9d h1e"><div class="t m0 x90 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y440 w9e h1e"><div class="t m0 x48 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y70e w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">3. Zmniejszenia<span class="_ _0"></span> </div></div><div class="c xe7 y70e w9d h1e"><div class="t m0 x54 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">530 998,98 </div></div><div class="c xe8 y70e w9e h1e"><div class="t m0 xb9 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y42b w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">a) odniesi<span class="_ _0"></span>one na wynik finansowy </div></div><div class="c xe7 y42b w9d h1e"><div class="t m0 x54 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">530 998,98 </div></div><div class="c xe8 y42b w9e h1e"><div class="t m0 xb9 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y315 w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">nie zrealizowana<span class="_ _0"></span> odsetki od pożyczek<span class="ff15"> </span></span></div></div><div class="c xe7 y315 w9d h1e"><div class="t m0 x90 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y315 w9e h1e"><div class="t m0 x48 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y70f w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">różnica w wart<span class="_ _0"></span>ości środków trwałych<span class="ff15"> </span></span></div></div><div class="c xe7 y70f w9d h1e"><div class="t m0 x54 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">530 998,98 </div></div><div class="c xe8 y70f w9e h1e"><div class="t m0 x48 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y710 w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- inne </div></div><div class="c xe7 y710 w9d h1e"><div class="t m0 x90 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y710 w9e h1e"><div class="t m0 x48 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y711 w9c h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">b) odniesione<span class="_ _0"></span> na kapitał własny<span class="ff15"> </span></div></div><div class="c xe7 y711 w9d h1e"><div class="t m0 x90 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y711 w9e h1e"><div class="t m0 x48 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y6ce w9c h61"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">c) odnie<span class="_ _0"></span>s<span class="_ _4"></span>ione n<span class="_ _0"></span>a wartość firmy <span class="ff15"> </span></div></div><div class="c xe7 y6ce w9d h61"><div class="t m0 x90 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y6ce w9e h61"><div class="t m0 x48 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y712 w9c h80"><div class="t m0 xc h66 y4fe ff6 fs5 fc0 sc0 ls0 ws0">4. Stan rezerwy z tytu<span class="_ _0"></span>łu odroczonego podat<span class="_ _0"></span>ku dochodowego na koniec o<span class="_ _0"></span>kresu, w </div><div class="t m0 xc h66 y45b ff7 fs5 fc0 sc0 ls0 ws0">tym: </div></div><div class="c xe7 y712 w9d h80"><div class="t m0 xa2 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">1 229 582,71<span class="_ _0"></span> </div></div><div class="c xe8 y712 w9e h80"><div class="t m0 xb7 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">849 651,27 </div></div><div class="c x1 y713 w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">a) odniesi<span class="_ _0"></span>onej na wynik finansowy </div></div><div class="c xe7 y713 w9d h1e"><div class="t m0 xa2 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">1 229 582,71 </div></div><div class="c xe8 y713 w9e h1e"><div class="t m0 xb7 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">849 651,27 </div></div><div class="c x1 y714 w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">nie zrealizowana<span class="_ _0"></span> odsetki od pożyczek<span class="ff15"> </span></span></div></div><div class="c xe7 y714 w9d h1e"><div class="t m0 x54 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">422 175,30 </div></div><div class="c xe8 y714 w9e h1e"><div class="t m0 xb7 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">318 652,29 </div></div><div class="c x1 y403 w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">różnica w wart<span class="_ _0"></span>ości środków trwałych<span class="ff15"> </span></span></div></div><div class="c xe7 y403 w9d h1e"><div class="t m0 x92 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xe8 y403 w9e h1e"><div class="t m0 xb7 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">530 998,98 </div></div><div class="c x1 y715 w9c h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xe7 y715 w9d h1e"><div class="t m0 x54 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">807 407,41 </div></div><div class="c xe8 y715 w9e h1e"><div class="t m0 x48 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y406 w9c h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">b) odniesione<span class="_ _0"></span>j na kapitał własny<span class="ff15"> </span></div></div><div class="c xe7 y406 w9d h1e"><div class="t m0 x90 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y406 w9e h1e"><div class="t m0 x48 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y716 w9c h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">c) odnie<span class="_ _0"></span>s<span class="_ _4"></span>ionej n<span class="_ _0"></span>a wartość firmy <span class="ff15"> </span></div></div><div class="c xe7 y716 w9d h1e"><div class="t m0 x90 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y716 w9e h1e"><div class="t m0 x48 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h15 y717 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hf y718 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y719 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y71a ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hf y71b ff1 fs5 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf30" class="pf w4 ha" ><div class="pc pc30 w4 ha"><img class="bi xb y21 wc hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">48<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y71c wa5 h9f"><div class="t m0 xc h15 ya ff1 fs9 fc2 sc0 ls0 ws0">Nota 20. Inne <span class="ff4">zobo<span class="_ _0"></span>wiązania długotermino<span class="_ _0"></span>w<span class="_ _4"></span>e<span class="ff1"> </span></span></div></div><div class="c xbc y71c wa6 h9f"><div class="t m0 x1f h66 y7b ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c xeb y71c wa7 h9f"><div class="t m0 x1f h66 y7b ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y71d wa5 h1e"><div class="t m0 xc h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xbc y71d wa6 h1e"><div class="t m0 xe h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xeb y71d wa7 h1e"><div class="t m0 xe h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y71e wa5 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">a) wobec je<span class="_ _0"></span>dnostek powiązanycch<span class="ff15"> </span></div></div><div class="c xbc y71e wa6 h1e"><div class="t m0 x25 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xeb y71e wa7 h1e"><div class="t m0 x3b h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">40 502 000,00<span class="_ _0"></span> </div></div><div class="c x1 y71f wa5 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">w tym pożyczki</span> </div></div><div class="c xbc y71f wa6 h1e"><div class="t m0 x9 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xeb y71f wa7 h1e"><div class="t m0 x3b h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">40 502 000,00 </div></div><div class="c x1 y720 wa5 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">b) wobec po<span class="_ _0"></span>z<span class="_ _4"></span>ost<span class="_ _0"></span>ał<span class="_ _4"></span>yc<span class="_ _0"></span>h jednostek <span class="ff15"> </span></div></div><div class="c xbc y720 wa6 h1e"><div class="t m0 x65 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">3 853 638,81<span class="_ _0"></span> </div></div><div class="c xeb y720 wa7 h1e"><div class="t m0 x3b h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">18 067 912,32<span class="_ _0"></span> </div></div><div class="c x1 y721 wa5 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- kredyty<span class="_ _0"></span> i <span class="ff14">p<span class="_ _4"></span>ożyczki<span class="_ _0"></span><span class="ff15"> </span></span></div></div><div class="c xbc y721 wa6 h1e"><div class="t m0 x9 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xeb y721 wa7 h1e"><div class="t m0 x9 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y722 wa5 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">z tytułu emisji dłu<span class="_ _0"></span>ż<span class="_ _4"></span>nyc<span class="_ _0"></span>h papierów wartośc<span class="_ _0"></span>iowych<span class="ff15"> </span></span></div></div><div class="c xbc y722 wa6 h1e"><div class="t m0 x9 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xeb y722 wa7 h1e"><div class="t m0 x9 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y1ff wa5 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">inne zobowiązania f<span class="_ _0"></span>inansowe (MSSF 16)<span class="ff15"> </span></span></div></div><div class="c xbc y1ff wa6 h1e"><div class="t m0 x65 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">3 554 482,09 </div></div><div class="c xeb y1ff wa7 h1e"><div class="t m0 x65 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">3 412 097,22 </div></div><div class="c x1 y585 wa5 h16"><div class="t m0 xc h69 y471 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">zobowiązania wo<span class="_ _0"></span>bec budżetu zgodne z układami<span class="ff15"> </span></span></div></div><div class="c xbc y585 wa6 h16"><div class="t m0 xcc h69 y471 ff15 fs5 fc0 sc0 ls0 ws0">299 156,72 </div></div><div class="c xeb y585 wa7 h16"><div class="t m0 x3b h69 y471 ff15 fs5 fc0 sc0 ls0 ws0">14 655 815,10 </div></div><div class="c x1 y723 wa5 h5c"><div class="t m0 xc h66 y724 ff6 fs5 fc0 sc0 ls0 ws0">Inne zobowiązani<span class="_ _0"></span>a długoterminowe razem<span class="ff7"> </span></div></div><div class="c xbc y723 wa6 h5c"><div class="t m0 x65 h66 y724 ff7 fs5 fc0 sc0 ls0 ws0">3 853 638,81<span class="_ _0"></span> </div></div><div class="c xeb y723 wa7 h5c"><div class="t m0 x3b h66 y724 ff7 fs5 fc0 sc0 ls0 ws0">58 569 912,32<span class="_ _0"></span> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 hf y725 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y726 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y6b9 ff4 fs0 fc0 sc0 ls0 ws0">Inne <span class="_ _2d"> </span>zobowiązania <span class="_ _2d"> </span>finansowe <span class="_ _2e"> </span>stanowią <span class="_ _2d"> </span>wartość <span class="_ _2d"> </span>zobowiązania <span class="_ _2d"> </span>z <span class="_ _2e"> </span>tytułu <span class="_ _2d"> </span><span class="ff1">MSSF<span class="_ _4"></span> <span class="_ _2d"> </span>16 <span class="_ _2d"> </span>- <span class="_ _2e"> </span></span>leasin<span class="_ _0"></span>gu, <span class="_ _2e"> </span>część <span class="_ _2d"> </span>długoterminowa.<span class="ff1"> <span class="_ _2e"> </span>Inne </span></div><div class="t m0 x1 h2 y3bb ff4 fs0 fc0 sc0 ls0 ws0">zobowiązania <span class="_ _24"></span>długoterminowe <span class="_ _25"> </span>w <span class="_ _24"></span>kwocie <span class="_ _24"> </span><span class="ff1">299 <span class="_ _25"> </span>15<span class="_ _0"></span>6,<span class="_ _4"></span>72<span class="_ _5"></span> <span class="_ _24"> </span>PLN <span class="_ _25"> </span><span class="ff4">stan<span class="_ _0"></span>owi<span class="_ _4"></span>ą <span class="_ _24"></span>zobowiązania <span class="_ _24"></span>z <span class="_ _25"> </span>tytu<span class="_ _0"></span>ł<span class="_ _4"></span>u <span class="_ _24"></span>składek <span class="_ _24"> </span>ZUS <span class="_ _25"> </span><span class="ff1">do <span class="_ _24"></span></span>spłacenia <span class="_ _24"></span>w <span class="_ _25"> </span>ratach<span class="_ _0"></span> </span></span></div><div class="t m0 x1 h2 y3bc ff1 fs0 fc0 sc0 ls0 ws0">zgodnie ze stosownymi umowami i decyzjami. </div><div class="t m0 x1 h15 y727 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y728 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y729 wa8 h65"><div class="t m0 xc h15 ya ff1 fs9 fc2 sc0 ls0 ws0">Nota <span class="ff4">21. Zobowią<span class="_ _0"></span>z<span class="_ _4"></span>ani<span class="_ _0"></span>a krótkoterminowe<span class="ff1"> </span></span></div></div><div class="c xec y729 wa9 h65"><div class="t m0 x52 h66 y537 ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c xed y729 waa h65"><div class="t m0 x52 h66 y537 ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y36 wa8 h1e"><div class="t m0 xc h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xec y36 wa9 h1e"><div class="t m0 x9a h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c xed y36 waa h1e"><div class="t m0 x9a h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y72a wa8 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">a) wobec je<span class="_ _0"></span>dnostek powiązanych<span class="ff15"> </span></div></div><div class="c xec y72a wa9 h1e"><div class="t m0 x8f h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">102 806 734,39 </div></div><div class="c xed y72a waa h1e"><div class="t m0 xcd h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">96 523 071,61<span class="_ _0"></span> </div></div><div class="c x1 y72b wa8 h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls21 ws0">     <span class="ls0">- <span class="ff14">zobowiązania z ty<span class="_ _0"></span>tułu dostaw i usług<span class="ff15"> </span></span></span></div></div><div class="c xec y72b wa9 h1e"><div class="t m0 x16 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">1 632 482,23 </div></div><div class="c xed y72b waa h1e"><div class="t m0 x16 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">4 783 034,67 </div></div><div class="c x1 y72c wa8 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls21 ws0">     <span class="ls0">- <span class="ff14">pożyczki</span> </span></div></div><div class="c xec y72c wa9 h1e"><div class="t m0 xe h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">100 509 543,62<span class="_ _0"></span> </div></div><div class="c xed y72c waa h1e"><div class="t m0 xcd h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">80 318 955,94 </div></div><div class="c x1 y72d wa8 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls21 ws0">     <span class="ls0">- inne </span></div></div><div class="c xec y72d wa9 h1e"><div class="t m0 x19 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">664 708,54 </div></div><div class="c xed y72d waa h1e"><div class="t m0 xcd h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">11 421 081,00 </div></div><div class="c x1 y8e wa8 h1e"><div class="t m0 xc h69 y17c ff14 fs5 fc0 sc0 ls0 ws0">b) wobec po<span class="_ _0"></span>z<span class="_ _4"></span>ost<span class="_ _0"></span>ał<span class="_ _4"></span>yc<span class="_ _0"></span>h jednostek <span class="ff15"> </span></div></div><div class="c xec y8e wa9 h1e"><div class="t m0 xcd h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">53 826 934,24<span class="_ _5"></span> </div></div><div class="c xed y8e waa h1e"><div class="t m0 xcd h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">54 978 430,27<span class="_ _0"></span> </div></div><div class="c x1 y72e wa8 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- kredyty<span class="_ _0"></span> i <span class="ff14">p<span class="_ _4"></span>ożyczki<span class="_ _0"></span> <span class="ff15"> </span></span></div></div><div class="c xec y72e wa9 h1e"><div class="t m0 x92 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xed y72e waa h1e"><div class="t m0 x3c h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">1 880,18 </div></div><div class="c x1 y72f wa8 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">z tytułu emisji dłu<span class="_ _0"></span>żnych papierów wart<span class="_ _0"></span>ościowych<span class="ff15"> </span></span></div></div><div class="c xec y72f wa9 h1e"><div class="t m0 x92 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xed y72f waa h1e"><div class="t m0 x92 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y730 wa8 h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">inne zobowiązania <span class="_ _0"></span>finansowe<span class="ff15"> </span></span></div></div><div class="c xec y730 wa9 h1e"><div class="t m0 x16 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">1 747 573,27 </div></div><div class="c xed y730 waa h1e"><div class="t m0 x16 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">2 256 971,48 </div></div><div class="c x1 y601 wa8 h19"><div class="t m0 xc h69 y4e0 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">z tytułu dostaw i<span class="_ _0"></span><span class="ff15"> <span class="ff14">usług,<span class="_ _4"></span> o o<span class="_ _0"></span>kresie wymagalności d<span class="_ _0"></span>o 12 miesięcy<span class="ff15"> </span></span></span></span></div></div><div class="c xec y601 wa9 h19"><div class="t m0 x16 h69 y4e0 ff15 fs5 fc0 sc0 ls0 ws0">3 312 426,31 </div></div><div class="c xed y601 waa h19"><div class="t m0 x16 h69 y4e0 ff15 fs5 fc0 sc0 ls0 ws0">2 067 363,37 </div></div><div class="c x1 y731 wa8 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls21 ws0">     <span class="ls0">- zaliczki otr<span class="_ _0"></span>z<span class="_ _4"></span>ymane na <span class="_ _0"></span>dostawy </span></div></div><div class="c xec y731 wa9 h1e"><div class="t m0 xee h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xed y731 waa h1e"><div class="t m0 xee h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y732 wa8 h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">z tytułu podat<span class="_ _0"></span>ków, ceł, ubezpieczeń i<span class="ff15"> </span>inn<span class="_ _0"></span>ych świadczeń<span class="ff15"> </span></span></div></div><div class="c xec y732 wa9 h1e"><div class="t m0 xcd h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">36 698 661,91 </div></div><div class="c xed y732 waa h1e"><div class="t m0 xcd h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">39 684 026,09 </div></div><div class="c x1 y733 wa8 h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">zobowiązania do<span class="_ _0"></span>tyczące podatku docho<span class="_ _0"></span>dowego<span class="ff15"> </span></span></div></div><div class="c xec y733 wa9 h1e"><div class="t m0 x92 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xed y733 waa h1e"><div class="t m0 x92 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y734 wa8 h61"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> - <span class="ff14">z tytułu wynagrod<span class="_ _0"></span>zeń<span class="ff15"> </span></span></div></div><div class="c xec y734 wa9 h61"><div class="t m0 xcd h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">11 492 286,21 </div></div><div class="c xed y734 waa h61"><div class="t m0 x16 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">9 551 932,18 </div></div><div class="c x1 y477 wa8 h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0"> - inne </div></div><div class="c xec y477 wa9 h1e"><div class="t m0 x19 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">575 986,54 </div></div><div class="c xed y477 waa h1e"><div class="t m0 x19 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">453 743,97 </div></div><div class="c x1 y735 wa8 h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">c) fundusze s<span class="_ _0"></span>pecjalne (wg tytułów)<span class="ff15"> </span></div></div><div class="c xec y735 wa9 h1e"><div class="t m0 x92 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xed y735 waa h1e"><div class="t m0 x92 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y736 wa8 h1e"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">Zobowiązania handl<span class="_ _0"></span>owe i<span class="ff7"> </span>pozostałe razem <span class="ff7"> </span></div></div><div class="c xec y736 wa9 h1e"><div class="t m0 xcd h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">56 124 125,01<span class="_ _5"></span> </div></div><div class="c xed y736 waa h1e"><div class="t m0 xcd h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">71 180 665,76<span class="_ _0"></span> </div></div><div class="c x1 y737 wa8 h1e"><div class="t m0 xc h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">Kredyty i <span class="ff6">pożyczki<span class="_ _0"></span> <span class="ff7"> </span></span></div></div><div class="c xec y737 wa9 h1e"><div class="t m0 x8f h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">100 509 543,62 </div></div><div class="c xed y737 waa h1e"><div class="t m0 xcd h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">80 320 836,12<span class="_ _0"></span> </div></div><div class="c x1 y738 wa8 h1e"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">Razem zobowiązani<span class="_ _0"></span>a krótkoterminowe<span class="ff7"> </span></div></div><div class="c xec y738 wa9 h1e"><div class="t m0 x8f h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">156 633 668,63 </div></div><div class="c xed y738 waa h1e"><div class="t m0 x8f h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">151 501 501,88<span class="_ _0"></span> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h15 y3d0 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y47d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y438 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y739 wab h99"><div class="t m0 xc h66 y92 ff6 fs5 fc0 sc0 ls0 ws0">21.1. Zobowiązania no<span class="_ _0"></span>minalne z tytułu leasing<span class="_ _0"></span>u<span class="ff7"> </span></div></div><div class="c xef y739 wac h99"><div class="t m0 x18 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xf0 y739 wad h99"><div class="t m0 x18 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y2fe wab ha0"><div class="t m0 xc h69 y92 ff15 fs5 fc0 sc0 ls0 ws0">W okresie<span class="_ _0"></span> 1 roku </div></div><div class="c xef y2fe wac ha0"><div class="t m0 xe6 h69 y92 ff15 fs5 fc0 sc0 ls0 ws0">1 747 573,27 </div></div><div class="c xf0 y2fe wad ha0"><div class="t m0 xe6 h69 y92 ff15 fs5 fc0 sc0 ls0 ws0">2 256 971,48 </div></div></div><div class="pi" ></div></div><div id="pf31" class="pf w4 ha" ><div class="pc pc31 w4 ha"><img class="bi xb y21 wc hb" alt="" 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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">49<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y73a wab ha0"><div class="t m0 xc h69 y92 ff15 fs5 fc0 sc0 ls0 ws0">W okresie<span class="_ _0"></span> od 1 do 5 lat </div></div><div class="c xef y73a wac ha0"><div class="t m0 xe6 h69 y92 ff15 fs5 fc0 sc0 ls0 ws0">3 554 482,09 </div></div><div class="c xf0 y73a wad ha0"><div class="t m0 xe6 h69 y92 ff15 fs5 fc0 sc0 ls0 ws0">3 412 097,22 </div></div><div class="c x1 y73b wab h99"><div class="t m0 xc h69 y7e ff14 fs5 fc0 sc0 ls0 ws0">Powyżej 5 lat<span class="ff15"> </span></div></div><div class="c xef y73b wac h99"><div class="t m0 x6c h69 y7e ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xf0 y73b wad h99"><div class="t m0 x6c h69 y7e ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y73c wab h99"><div class="t m0 xc h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">Suma </div></div><div class="c xef y73c wac h99"><div class="t m0 xe6 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">5 302 055,36<span class="_ _0"></span> </div></div><div class="c xf0 y73c wad h99"><div class="t m0 xe6 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">5 669 068,70<span class="_ _0"></span> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h14 y73d ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y73e ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y73f ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y740 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y6b5 wae h16"><div class="t m0 xc h17 y76 ff3 fs5 fc2 sc0 ls0 ws0">Nota 22. Kredyty<span class="_ _0"></span> <span class="_ _4"></span>i<span class="_ _0"></span> <span class="_ _4"></span>po-</div><div class="t m0 xc h17 y510 ff2 fs5 fc2 sc0 ls0 ws0">życzki<span class="ff3"> </span></div></div><div class="c xf1 y6b5 waf h16"><div class="t m0 xa2 h17 y75 ff3 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c xf2 y6b5 w7f h16"><div class="t m0 xcc h17 y75 ff3 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y741 wae h1e"><div class="t m0 xc h17 y501 ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xf1 y741 waf h1e"><div class="t m0 x35 h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xf2 y741 w7f h1e"><div class="t m0 x8f h66 y17c ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y742 wae h1e"><div class="t m0 xc hf ya ff1 fs5 fc0 sc0 ls0 ws0">a) kredy<span class="_ _0"></span>t<span class="_ _4"></span>y </div></div><div class="c xf1 y742 waf h1e"><div class="t m0 x9c hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xf2 y742 w7f h1e"><div class="t m0 xb hf ya ff1 fs5 fc0 sc0 ls0 ws0">1 880,18 </div></div><div class="c x1 y32f wae h61"><div class="t m0 xc hf ya ff4 fs5 fc0 sc0 ls0 ws0">w tym: krótkoterminow<span class="_ _0"></span>e<span class="ff1"> </span></div></div><div class="c xf1 y32f waf h61"><div class="t m0 x9c hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xf2 y32f w7f h61"><div class="t m0 xb hf ya ff1 fs5 fc0 sc0 ls0 ws0">1 880,18 </div></div><div class="c x1 y743 wae h16"><div class="t m0 xc hf y744 ff4 fs5 fc0 sc0 ls0 ws0">b) poży<span class="_ _0"></span>czki<span class="_ _4"></span> od<span class="_ _0"></span> <span class="_ _4"></span>poz<span class="_ _0"></span>osta-</div><div class="t m0 xc hf y510 ff4 fs5 fc0 sc0 ls0 ws0">łych i<span class="ff1"> </span>pow<span class="_ _0"></span>iązanych<span class="ff1"> </span></div></div><div class="c xf1 y743 waf h16"><div class="t m0 x4e hf y4ed ff1 fs5 fc0 sc0 ls0 ws0">100 509 543,62<span class="_ _0"></span> </div></div><div class="c xf2 y743 w7f h16"><div class="t m0 x9a hf y4ed ff1 fs5 fc0 sc0 ls0 ws0">120 820 955,94<span class="_ _0"></span> </div></div><div class="c x1 y745 wae h1e"><div class="t m0 xc hf ya ff4 fs5 fc0 sc0 ls0 ws0">w tym: krótkoterminow<span class="_ _0"></span>e<span class="ff1"> </span></div></div><div class="c xf1 y745 waf h1e"><div class="t m0 x4e hf ya ff1 fs5 fc0 sc0 ls0 ws0">100 509 543,62<span class="_ _0"></span> </div></div><div class="c xf2 y745 w7f h1e"><div class="t m0 x35 hf ya ff1 fs5 fc0 sc0 ls0 ws0">80 318 955,94<span class="_ _0"></span> </div></div><div class="c x1 y746 wae h1e"><div class="t m0 xc h17 ya ff3 fs5 fc0 sc0 ls0 ws0">Kredyty i <span class="ff2">pożyczk<span class="_ _0"></span>i <span class="_ _4"></span><span class="ff3">raze<span class="_ _0"></span>m </span></span></div></div><div class="c xf1 y746 waf h1e"><div class="t m0 x3a h17 ya ff3 fs5 fc0 sc0 ls0 ws0">100 509 543,<span class="_ _0"></span>6<span class="_ _4"></span>2 </div></div><div class="c xf2 y746 w7f h1e"><div class="t m0 x7f h17 ya ff3 fs5 fc0 sc0 ls0 ws0">120 822 836,<span class="_ _0"></span>1<span class="_ _4"></span>2 </div></div><div class="c x1 y29a wae h16"><div class="t m0 xc h17 y744 ff3 fs5 fc0 sc0 ls0 ws0">Kredyty i <span class="ff2">pożyczk<span class="_ _0"></span>i dłu<span class="_ _4"></span>-</span></div><div class="t m0 xc h17 y510 ff3 fs5 fc0 sc0 ls0 ws0">goterminowe<span class="_ _0"></span> <span class="_ _4"></span>razem </div></div><div class="c xf1 y29a waf h16"><div class="t m0 xf3 h17 y4ed ff3 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xf2 y29a w7f h16"><div class="t m0 x8f h17 y4ed ff3 fs5 fc0 sc0 ls0 ws0">40 502 000,0<span class="_ _0"></span>0 </div></div><div class="c x1 y747 wae h16"><div class="t m0 xc h17 y744 ff3 fs5 fc0 sc0 ls0 ws0">Kredyty i <span class="ff2">pożyczk<span class="_ _0"></span>i <span class="_ _4"></span>krót<span class="_ _0"></span>-</span></div><div class="t m0 xc h17 y510 ff3 fs5 fc0 sc0 ls0 ws0">koterminowe razem<span class="_ _0"></span> </div></div><div class="c xf1 y747 waf h16"><div class="t m0 x3a h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">100 509 543,<span class="_ _0"></span>6<span class="_ _4"></span>2 </div></div><div class="c xf2 y747 w7f h16"><div class="t m0 x8f h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">80 320 836,1<span class="_ _0"></span>2 </div></div><div class="c x1 y748 wae ha1"><div class="t m0 xc h17 y749 ff2 fs5 fc0 sc0 ls0 ws0">Pożyczka wobec <span class="_ _0"></span>p<span class="_ _4"></span>owią-</div><div class="t m0 xc h17 y74a ff2 fs5 fc0 sc0 ls0 ws0">zanych zakłasyfik<span class="_ _0"></span>owana<span class="ff3"> </span></div><div class="t m0 xc h17 y74b ff3 fs5 fc0 sc0 ls0 ws0">w pasywach p<span class="_ _0"></span>r<span class="_ _4"></span>zeznacz<span class="_ _0"></span>o-</div><div class="t m0 xc h17 yce ff2 fs5 fc0 sc0 ls0 ws0">nych do sprzeda<span class="_ _0"></span>ży<span class="ff3"> </span></div></div><div class="c xf1 y748 waf ha1"><div class="t m0 x32 h17 y74c ff3 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xf2 y748 w7f ha1"><div class="t m0 xee h17 y74c ff3 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y74d wae h5d"><div class="t m0 xc h17 y55f ff3 fs5 fc0 sc0 ls0 ws0">RAZEM </div></div><div class="c xf1 y74d waf h5d"><div class="t m0 x3a h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">100 509 543,<span class="_ _0"></span>6<span class="_ _4"></span>2 </div></div><div class="c xf2 y74d w7f h5d"><div class="t m0 x7f h17 y171 ff3 fs5 fc0 sc0 ls0 ws0">120 822 836,<span class="_ _0"></span>1<span class="_ _4"></span>2 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y74e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y74f ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y750 wb0 h5d"><div class="t m0 xc h17 y4d7 ff2 fs5 fc2 sc0 ls0 ws0">Nota 22.1. Kre<span class="_ _0"></span>d<span class="_ _4"></span>yty<span class="_ _0"></span> <span class="_ _4"></span>we<span class="_ _0"></span>d<span class="_ _4"></span>ł<span class="_ _5"></span>ug terminu wyma<span class="_ _0"></span>galności<span class="ff3"> </span></div></div><div class="c xf4 y750 wb1 h5d"><div class="t m0 xc h17 y4d7 ff3 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c xd9 y750 wb2 h5d"><div class="t m0 xc h17 y4d7 ff3 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y751 wb0 h87"><div class="t m0 xc hf y55f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xf4 y751 wb1 h87"><div class="t m0 x79 h17 y55f ff3 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xd9 y751 wb2 h87"><div class="t m0 x52 h17 y55f ff3 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y752 wb0 h87"><div class="t m0 xc hf y55f ff1 fs5 fc0 sc0 ls0 ws0">Do 1 roku </div></div><div class="c xf4 y752 wb1 h87"><div class="t m0 xf5 hf y55f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd9 y752 wb2 h87"><div class="t m0 xde hf y55f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y753 wb0 h87"><div class="t m0 xc h17 y55f ff3 fs5 fc0 sc0 ls0 ws0">Razem kredyty,<span class="_ _0"></span> <span class="_ _4"></span>w tym:<span class="_ _0"></span> </div></div><div class="c xf4 y753 wb1 h87"><div class="t m0 x9f h17 y55f ff3 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xd9 y753 wb2 h87"><div class="t m0 xf3 h17 y55f ff3 fs5 fc0 sc0 ls0 ws0">4 259,87 </div></div><div class="c x1 y6f2 wb0 ha2"><div class="t m0 xc hf y5b2 ff1 fs5 fc0 sc0 ls0 ws0">- <span class="ff4">długoterminow<span class="_ _0"></span>e<span class="_ _4"></span><span class="ff1"> </span></span></div></div><div class="c xf4 y6f2 wb1 ha2"><div class="t m0 xf5 hf y5b2 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd9 y6f2 wb2 ha2"><div class="t m0 xde hf y5b2 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y754 wb0 h5d"><div class="t m0 xc hf y55f ff1 fs5 fc0 sc0 ls0 ws0">w tym <span class="ff4">–</span> od 1 <span class="_ _0"></span>do 3 lat </div></div><div class="c xf4 y754 wb1 h5d"><div class="t m0 xf5 hf y55f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd9 y754 wb2 h5d"><div class="t m0 xaf hf y55f ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y755 wb0 ha3"><div class="t m0 xc hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">- <span class="ff4">krótkoterminowe<span class="_ _0"></span><span class="ff1"> </span></span></div></div><div class="c xf4 y755 wb1 ha3"><div class="t m0 xe4 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xd9 y755 wb2 ha3"><div class="t m0 x46 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">4 259,87 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 hf y68b ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hf y477 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y756 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y757 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf32" class="pf w20 h32" ><div class="pc pc32 w20 h32"><img class="bi x47 y14d wb3 h33" alt="" 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class="c x48 y14e w7 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x49 y14e w22 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y14f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y150 w24 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x4a y150 w25 hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">50<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y151 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x48 h15 y4d0 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y758 wb4 h1e"><div class="t m0 xc h17 ya ff2 fs5 fc2 sc0 ls0 ws0">22.2 Zobowiąza<span class="_ _0"></span>n<span class="_ _4"></span>ia<span class="_ _0"></span> <span class="_ _4"></span>z tytuł<span class="_ _0"></span>u kredytów i pożycze<span class="_ _5"></span>k na dzień 3<span class="_ _0"></span>1.12.2024<span class="ff3"> </span></div></div><div class="c x48 y759 wb5 h16"><div class="t m0 xc h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">Nazwa (firma) je<span class="_ _0"></span>dnostki </div></div><div class="c xf6 y759 wb6 h16"><div class="t m0 xc h17 y76 ff2 fs5 fc0 sc0 ls0 ws0">Kwota <span class="_ _22"> </span>kredytu/ <span class="_ _22"> </span>pożyczki <span class="_ _22"> </span>wg </div><div class="t m0 xc h17 y510 ff3 fs5 fc0 sc0 ls0 ws0">umowy </div></div><div class="c x95 y759 wb7 h16"><div class="t m0 xc h17 y76 ff2 fs5 fc0 sc0 ls0 ws0">Kwota <span class="_ _25"> </span>kredytu/<span class="_ _0"></span> <span class="_ _25"> </span>pożyczki <span class="_ _25"> </span>po-</div><div class="t m0 xc h17 y510 ff2 fs5 fc0 sc0 ls0 ws0">została do spłaty<span class="_ _0"></span><span class="ff3"> </span></div></div><div class="c xf7 y759 w7c h16"><div class="t m0 xc h17 y76 ff3 fs5 fc0 sc0 ls0 ws0">Warunki <span class="_ _31"> </span>oprocen-</div><div class="t m0 xc h17 y510 ff3 fs5 fc0 sc0 ls0 ws0">towania </div></div><div class="c xf8 y759 wb8 h16"><div class="t m0 xc h17 y75 ff2 fs5 fc0 sc0 ls0 ws0">Termin spłaty<span class="ff3"> </span></div></div><div class="c xf9 y759 wb9 h16"><div class="t m0 xc h17 y75 ff3 fs5 fc0 sc0 ls0 ws0">Zabezpiecze<span class="_ _0"></span>n<span class="_ _4"></span>ia </div></div><div class="c x48 y75a wb5 h1e"><div class="t m0 xc h70 y95 ff17 fs0 fc0 sc1 ls0 ws0">Pożyczki:<span class="ff16"> </span></div></div><div class="c xf6 y75a w3f h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x88 y75a wba h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">waluta </div></div><div class="c x95 y75a w44 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0"> PLN  </div></div><div class="c xc0 y75a w70 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">waluta </div></div><div class="c xf7 y75a w7c h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xf8 y75a wb8 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xf9 y75a wb9 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y75b wb5 h51"><div class="t m0 xc h70 yce ff17 fs0 fc0 sc1 ls0 ws0">Podmioty powiązane, w tym:<span class="ff16"> </span></div></div><div class="c xf6 y75b w3f h51"><div class="t m0 xc h70 yce ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x88 y75b wba h51"><div class="t m0 xc h70 yce ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x95 y75b w44 h51"><div class="t m0 xc h70 yce ff16 fs0 fc0 sc1 ls25 ws0">100 509 543,62<span class="ls0"> </span></div></div><div class="c xc0 y75b w70 h51"><div class="t m0 xc h70 yce ff16 fs0 fc0 sc1 ls0 ws0">PLN </div></div><div class="c xf7 y75b w7c h51"><div class="t m0 xc h70 yce ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xf8 y75b wb8 h51"><div class="t m0 xc h70 yce ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xf9 y75b wb9 h51"><div class="t m0 xc h70 yce ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x48 y75c wb5 h1e"><div class="t m0 xc hf ya ff1 fs5 fc0 sc0 ls0 ws0">Karty kredy<span class="_ _0"></span>towe </div></div><div class="c xf6 y75c w3f h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x88 y75c wba h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x95 y75c w44 h1e"><div class="t m0 xc hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc0 y75c w70 h1e"><div class="t m0 xc hf ya ff1 fs5 fc0 sc0 ls2a ws0">PLN<span class="ls0"> </span></div></div><div class="c xf7 y75c w7c h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xf8 y75c wb8 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xf9 y75c wb9 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x48 y75d wb5 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">Gi BPO Finance </div></div><div class="c xf6 y75d w3f h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls25 ws0">10 000 000,00<span class="ls0"> </span></div></div><div class="c x88 y75d wba h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x95 y75d w44 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls25 ws0">201 883,21<span class="ls0"> </span></div></div><div class="c xc0 y75d w70 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c xf7 y75d w7c h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">WIBOR 1M + 2% </div></div><div class="c xf8 y75d wb8 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">31.12.2025 </div></div><div class="c xf9 y75d wb9 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">brak </div></div><div class="c x48 y75e wb5 h61"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">Sellpro </div></div><div class="c xf6 y75e w3f h61"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls25 ws0">57 000 000,00<span class="ls0"> </span></div></div><div class="c x88 y75e wba h61"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x95 y75e w44 h61"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls25 ws0">55 495 612,69<span class="ls0"> </span></div></div><div class="c xc0 y75e w70 h61"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c xf7 y75e w7c h61"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">WIBOR 1M + 2% </div></div><div class="c xf8 y75e wb8 h61"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">31.12.2025 </div></div><div class="c xf9 y75e wb9 h61"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">brak </div></div><div class="c x48 y75f wb5 h51"><div class="t m0 xc h70 yce ff16 fs0 fc0 sc0 ls0 ws0">Work Service Slovakia S.R.O </div></div><div class="c xf6 y75f w3f h51"><div class="t m0 xc h70 yce ff16 fs0 fc0 sc0 ls25 ws0">250 000,00<span class="ls0"> </span></div></div><div class="c x88 y75f wba h51"><div class="t m0 xc h70 yce ff16 fs0 fc0 sc0 ls2b ws0">EUR<span class="ls0"> </span></div></div><div class="c x95 y75f w44 h51"><div class="t m0 xc h70 yce ff16 fs0 fc0 sc0 ls25 ws0">1 017 411,81<span class="ls0"> </span></div></div><div class="c xc0 y75f w70 h51"><div class="t m0 xc h70 yce ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c xf7 y75f w7c h51"><div class="t m0 xc h70 yce ff16 fs0 fc0 sc0 ls0 ws0">EURIBOR 1M + 3% </div></div><div class="c xf8 y75f wb8 h51"><div class="t m0 xc h70 yce ff16 fs0 fc0 sc0 ls0 ws0">31.12.2025 </div></div><div class="c xf9 y75f wb9 h51"><div class="t m0 xc h70 yce ff16 fs0 fc0 sc0 ls0 ws0">brak </div></div><div class="c x48 y760 wb5 ha4"><div class="t m0 xc h70 y761 ff16 fs0 fc0 sc0 ls0 ws0">Gi Group Holding </div></div><div class="c xf6 y760 w3f ha4"><div class="t m0 xc h70 y761 ff16 fs0 fc0 sc0 ls25 ws0">210 000 000,00<span class="ls0"> </span></div></div><div class="c x88 y760 wba ha4"><div class="t m0 xc h70 y761 ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x95 y760 w44 ha4"><div class="t m0 xc h70 y761 ff16 fs0 fc0 sc0 ls25 ws0">43 794 635,91<span class="ls0"> </span></div></div><div class="c xc0 y760 w70 ha4"><div class="t m0 xc h70 y761 ff16 fs0 fc9 sc0 ls0 ws0">  </div></div><div class="c xf7 y760 w7c ha4"><div class="t m0 xc h70 y761 ff16 fs0 fc0 sc0 ls0 ws0">WIBOR 6M + 1,75% </div></div><div class="c xf8 y760 wb8 ha4"><div class="t m0 xc h70 y761 ff16 fs0 fc0 sc0 ls0 ws0">31.07.2025 </div></div><div class="c xf9 y760 wb9 ha4"><div class="t m0 xc h70 y762 ff17 fs0 fc0 sc0 ls0 ws0">Zabezpieczenia  z<span class="_ _0"></span>  tytułu <span class="_ _25"> </span>Umowa  f<span class="_ _0"></span>i<span class="_ _4"></span>nanso-</div><div class="t m0 xc h70 y763 ff17 fs0 fc0 sc0 ls0 ws0">wania:  1. <span class="_ _44"> </span>Oświadczenie  o <span class="_ _44"> </span>dobrowolnym </div><div class="t m0 xc h70 y764 ff17 fs0 fc0 sc0 ls0 ws0">poddaniu <span class="_ _1f"> </span>się <span class="_ _1f"> </span>egzekucji <span class="_ _29"> </span>do <span class="_ _38"> </span>kwoty </div><div class="t m0 xc h70 y765 ff17 fs0 fc0 sc0 ls0 ws0">210.000.000,00 zł, 2.zastaw rejes<span class="_ _4"></span>trowy na </div><div class="t m0 xc h70 y766 ff17 fs0 fc0 sc0 ls0 ws0">aktywach <span class="_ _25"> </span>(akcje  spółek <span class="_ _25"> </span>zależ<span class="_ _4"></span>nych) <span class="_ _25"> </span><span class="ff16">-  naj-</span></div><div class="t m0 xc h70 y767 ff17 fs0 fc0 sc0 ls0 ws0">wyższa <span class="_ _45"> </span>suma <span class="_ _45"> </span>zabezpieczenia </div><div class="t m0 xc h70 y768 ff17 fs0 fc0 sc0 ls0 ws0">315.000.000,00 <span class="_ _0"></span>z<span class="_ _4"></span>ł. Zabezpieczenia <span class="_ _0"></span>z tytułu<span class="ff16"> </span></div><div class="t m0 xc h70 y769 ff17 fs0 fc0 sc0 ls0 ws0">Umowy Pożyczki <span class="_ _4"></span>pomostow<span class="_ _5"></span>ej nr. 1 zawar-</div><div class="t m0 xc h70 y76a ff17 fs0 fc0 sc0 ls0 ws0">tej <span class="_ _4"></span>pomiędzy <span class="_ _4"></span>Sellpro <span class="_ _4"></span>Sp. z <span class="_ _4"></span>o.o. <span class="_ _4"></span>a <span class="_ _4"></span>GI <span class="_ _4"></span><span class="ff16">Group </span></div><div class="t m0 xc h70 y76b ff16 fs0 fc0 sc0 ls0 ws0">Holding SPA<span class="ff17">:  <span class="_ _0"></span>1.oświadczenie Sellpro o do-</span></div><div class="t m0 xc h70 y76c ff17 fs0 fc0 sc0 ls0 ws0">browolnym <span class="_ _31"> </span>poddaniu <span class="_ _31"> </span>się <span class="_ _3f"> </span>egzekucji <span class="_ _31"> </span>do </div><div class="t m0 xc h70 y76d ff17 fs0 fc0 sc0 ls0 ws0">kwoty <span class="_ _0"></span>7.500.000,00 zł, <span class="_ _0"></span> 2. <span class="_ _0"></span>zasta<span class="_ _4"></span>wy <span class="_ _0"></span>na spół-</div><div class="t m0 xc h70 y76e ff17 fs0 fc0 sc0 ls0 ws0">kach <span class="_ _23"></span>niemieckich, <span class="_ _24"> </span>które <span class="_ _23"></span>t<span class="_ _4"></span>o <span class="_ _23"></span>spółki <span class="_ _23"></span>następ-</div><div class="t m0 xc h70 y761 ff17 fs0 fc0 sc0 ls0 ws0">nie <span class="_ _0"></span>zost<span class="_ _4"></span>ały <span class="_ _0"></span>sprz<span class="ff16">edane, <span class="_ _0"></span>Zabezpieczenia <span class="_ _0"></span>z<span class="_ _4"></span> <span class="_ _0"></span>ty-</span></div><div class="t m0 xc h70 y76f ff17 fs0 fc0 sc0 ls0 ws0">tułu <span class="_ _0"></span>Umowy Pożyc<span class="_ _0"></span>zki<span class="_ _4"></span> <span class="_ _0"></span>pomostowej <span class="_ _0"></span>nr. <span class="_ _0"></span>2 <span class="_ _0"></span>za-</div><div class="t m0 xc h70 y770 ff17 fs0 fc0 sc0 ls0 ws0">wartej  pomiędzy  <span class="ff16">Gi<span class="_ _4"></span>  Group  Poland <span class="_ _44"> </span>SA  a<span class="_ _4"></span>  </span></div><div class="t m0 xc h70 y771 ff16 fs0 fc0 sc0 ls0 ws0">Group  H<span class="_ _0"></span>oldi<span class="_ _4"></span>ng <span class="_ _25"> </span>SPA  <span class="ff17">: <span class="_ _25"> </span>1.  ośw<span class="_ _0"></span>i<span class="_ _4"></span>adczenie <span class="_ _25"> </span><span class="ff16">Gi </span></span></div><div class="t m0 xc h70 y772 ff16 fs0 fc0 sc0 ls0 ws0">Group <span class="_ _23"></span>Poland <span class="_ _23"></span>SA <span class="_ _23"></span>o <span class="_ _4"></span>dobro<span class="_ _4"></span>wolnym <span class="_ _4"></span>podda-</div><div class="t m0 xc h70 y773 ff17 fs0 fc0 sc0 ls0 ws0">niu się <span class="_ _0"></span>egzekucji do <span class="_ _0"></span>kwoty 3.500.000,00 <span class="_ _0"></span>z<span class="_ _4"></span>ł, </div><div class="t m0 xc h70 y774 ff17 fs0 fc0 sc0 ls0 ws0">2. <span class="_ _0"></span>z<span class="_ _4"></span>astaw<span class="_ _0"></span> na <span class="_ _0"></span>udziałach w <span class="_ _0"></span>Krajowe <span class="_ _0"></span>Centrum </div><div class="t m0 xc h70 y775 ff16 fs0 fc0 sc0 ls0 ws0">Pracy <span class="_ _0"></span>Sp. <span class="_ _0"></span>z<span class="_ _4"></span> <span class="_ _0"></span>o.o. <span class="_ _0"></span>- <span class="_ _0"></span><span class="ff17">najwyższ<span class="_ _4"></span>a <span class="_ _0"></span>suma <span class="_ _0"></span>zabezpie-</span></div><div class="t m0 xc h70 y776 ff17 fs0 fc0 sc0 ls0 ws0">czenia  5.250.000,00 <span class="_ _25"> </span>zł,  Zabezpieczenia <span class="_ _25"> </span>z </div><div class="t m0 xc h70 y777 ff17 fs0 fc0 sc0 ls0 ws0">tytułu <span class="_ _4"></span>Umowy <span class="_ _23"></span>Pożyczki <span class="_ _4"></span>pomostowej <span class="_ _4"></span>nr. <span class="_ _23"></span>3 </div><div class="t m0 xc h70 y778 ff17 fs0 fc0 sc0 ls0 ws0">zawartej <span class="_ _23"></span>pomiędzy <span class="_ _23"></span><span class="ff16">Gi <span class="_ _23"></span>Group <span class="_ _23"></span>Poland <span class="_ _23"></span>SA <span class="_ _23"></span><span class="ls2c">a </span></span></div><div class="t m0 xc h70 y779 ff16 fs0 fc0 sc0 ls0 ws0">GI <span class="_ _23"></span>Group <span class="_ _23"></span>Holding <span class="_ _23"></span>SPA<span class="ff17">: <span class="_ _24"></span>1. <span class="_ _23"></span>oświadczenie <span class="_ _23"></span>o </span></div><div class="t m0 xc h70 y77a ff17 fs0 fc0 sc0 ls0 ws0">dobrowolnym <span class="_ _25"> </span>poddaniu <span class="_ _25"> </span>się  egzekucji <span class="_ _25"> </span>do </div><div class="t m0 xc h70 y190 ff16 fs0 fc0 sc0 ls0 ws0">kwoty <span class="_ _31"> </span>9.000<span class="ff17">.000,00 <span class="_ _31"> </span>zł, <span class="_ _31"> </span>2. <span class="_ _31"> </span>z<span class="_ _4"></span>astaw<span class="_ _0"></span>y <span class="_ _3f"> </span>na </span></div></div></div><div class="pi" ></div></div><div id="pf33" class="pf w20 h32" ><div class="pc pc33 w20 h32"><img class="bi x47 y14d wbb h33" alt="" 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class="c x48 y14e w7 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x49 y14e w22 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y14f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y150 w24 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x4a y150 w25 hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">51<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y151 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xf9 y77b wb9 ha5"><div class="t m0 xc h70 y77c ff17 fs0 fc0 sc0 ls0 ws0">udziałach w Spółce<span class="_ _0"></span> Finance Care <span class="_ _0"></span>Sp. z o.o.,<span class="_ _0"></span>  </div><div class="t m0 xc h70 y77d ff16 fs0 fc0 sc0 ls0 ws0">- <span class="_ _2b"> </span><span class="ff17">najwyższa <span class="_ _26"> </span>suma <span class="_ _2b"> </span>zabezpieczenia </span></div><div class="t m0 xc h70 y77e ff16 fs0 fc0 sc0 ls0 ws0">13.500.000,00. </div></div><div class="c x48 y77f wb5 h20"><div class="t m0 xc h70 y506 ff17 fs0 fc0 sc1 ls0 ws0">Podmioty niepowiązane, w tym:<span class="ff16"> </span></div></div><div class="c xf6 y77f w3f h20"><div class="t m0 xc h70 y506 ff16 fs0 fc0 sc1 ls0 ws0">0 </div></div><div class="c x88 y77f wba h20"><div class="t m0 xc h70 y506 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x95 y77f w44 h20"><div class="t m0 xc h70 y506 ff16 fs0 fc0 sc1 ls0 ws0">0 </div></div><div class="c xc0 y77f w70 h20"><div class="t m0 xc h70 y506 ff16 fs0 fc0 sc1 ls0 ws0">PLN </div></div><div class="c xf7 y77f w7c h20"><div class="t m0 xc h70 y506 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xf8 y77f wb8 h20"><div class="t m0 xc h70 y506 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xf9 y77f wb9 h20"><div class="t m0 xc h70 y506 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x48 y780 wb5 h4e"><div class="t m0 xc h70 y190 ff17 fs0 fc0 sc1 ls0 ws0">Suma pożyczek<span class="ff16"> </span></div></div><div class="c xf6 y780 w3f h4e"><div class="t m0 xc h70 y190 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x88 y780 wba h4e"><div class="t m0 xc h70 y190 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x95 y780 w44 h4e"><div class="t m0 xc h70 y190 ff16 fs0 fc0 sc1 ls25 ws0">100 509 543,62<span class="ls0"> </span></div></div><div class="c xc0 y780 w70 h4e"><div class="t m0 xc h70 y190 ff16 fs0 fc0 sc1 ls0 ws0">PLN </div></div><div class="c xf7 y780 w7c h4e"><div class="t m0 xc h70 y190 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xf8 y780 wb8 h4e"><div class="t m0 xc h70 y190 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xf9 y780 wb9 h4e"><div class="t m0 xc h70 y190 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y781 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x48 h15 y782 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y783 wbc h1e"><div class="t m0 xc h25 y95 ff6 fs0 fc2 sc0 ls0 ws0">22.3  Zobowiązania z tytułu pożyczek na dzień 31.12.202<span class="ff7">3 </span></div></div><div class="c x48 y784 w1c ha6"><div class="t m0 xc h70 ya0 ff16 fs0 fc2 sc2 ls0 ws0">Nazwa <span class="_ _3b"> </span>(firma) </div><div class="t m0 xc h70 y459 ff16 fs0 fc2 sc2 ls0 ws0">jednostki </div></div><div class="c xfa y784 wbd ha6"><div class="t m0 xc h70 y506 ff17 fs0 fc2 sc2 ls0 ws0">Kwota kredytu/ pożyczki wg umowy<span class="ff16"> </span></div></div><div class="c x88 y784 wbe ha6"><div class="t m0 xc h70 y506 ff17 fs0 fc2 sc2 ls0 ws0">Kwota kredytu/ pożyczki pozostała do spłaty<span class="ff16"> </span></div></div><div class="c xfb y784 wbf ha6"><div class="t m0 xc h70 ya0 ff16 fs0 fc2 sc2 ls0 ws0">Warunki <span class="_ _0"></span>oprocento-</div><div class="t m0 xc h70 y459 ff16 fs0 fc2 sc2 ls0 ws0">wania </div></div><div class="c xfc y784 wc0 ha6"><div class="t m0 xc h70 y506 ff17 fs0 fc2 sc2 ls0 ws0">Termin spłaty<span class="ff16"> </span></div></div><div class="c xfd y784 wc1 ha6"><div class="t m0 xc h70 y506 ff16 fs0 fc2 sc2 ls0 ws0">Zabezpieczenia </div></div><div class="c x48 y785 w1c h1e"><div class="t m0 xc h70 y95 ff17 fs0 fc0 sc1 ls0 ws0">Pożyczki:<span class="ff16"> </span></div></div><div class="c xfa y785 wc2 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xfe y785 wc3 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">waluta </div></div><div class="c x88 y785 wc4 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0"> PLN  </div></div><div class="c xff y785 w1c h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">waluta </div></div><div class="c xfb y785 wbf h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xfc y785 wc0 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xfd y785 wc1 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x48 y5e5 w1c ha7"><div class="t m0 xc h70 y786 ff16 fs0 fc0 sc1 ls0 ws0">Podmioty <span class="_ _2d"> </span><span class="ff17">pow<span class="_ _0"></span>i<span class="_ _4"></span>ą-</span></div><div class="t m0 xc h70 y64a ff16 fs0 fc0 sc1 ls0 ws0">zane, w tym: </div></div><div class="c xfa y787 wc2 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfe y787 wc3 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x88 y5e5 wc4 ha7"><div class="t m0 x31 h70 y788 ff16 fs0 fc0 sc1 ls1f ws0">    <span class="ls25">120 820 955,94 <span class="ls0"> </span></span></div></div><div class="c xff y5e5 wc5 ha7"><div class="t m0 xc h70 y788 ff16 fs0 fc0 sc1 ls0 ws0">PLN </div></div><div class="c x100 y787 wc6 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfc y787 wc7 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfd y787 wc8 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfa y5e5 wc2 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfe y5e5 wc3 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x100 y5e5 wc6 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfc y5e5 wc7 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfd y5e5 wc8 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x48 y789 w1c h1e"><div class="t m0 xc h70 y78a ff16 fs0 fc0 sc0 ls0 ws0">Gi BPO Finance </div></div><div class="c xfa y789 wc2 h1e"><div class="t m0 xc h70 y78a ff16 fs0 fc0 sc0 ls25 ws0">10 000 000,00<span class="ls0"> </span></div></div><div class="c xfe y789 wc3 h1e"><div class="t m0 xc h70 y78a ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x88 y789 wc4 h1e"><div class="t m0 xc h70 y78a ff16 fs0 fc0 sc0 ls1f ws0">                    <span class="ls25">201 013,24 <span class="ls0"> </span></span></div></div><div class="c xff y789 wc5 h1e"><div class="t m0 xc h70 y78a ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x100 y789 wc6 h1e"><div class="t m0 xc h70 y78a ff16 fs0 fc0 sc0 ls0 ws0">WIBOR 1M + 2% </div></div><div class="c xfc y789 wc7 h1e"><div class="t m0 xc h70 y78a ff16 fs0 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xfd y789 wc8 h1e"><div class="t m0 xc h70 y78a ff16 fs0 fc0 sc0 ls0 ws0">brak </div></div><div class="c x48 y78b w1c h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">IPS </div></div><div class="c xfa y78b wc2 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls25 ws0">20 000 000,00<span class="ls0"> </span></div></div><div class="c xfe y78b wc3 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x88 y78b wc4 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls1f ws0">             <span class="ls25">10 236 351,01 <span class="ls0"> </span></span></div></div><div class="c xff y78b wc5 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x100 y78b wc6 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">WIBOR 1M + 2% </div></div><div class="c xfc y78b wc7 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xfd y78b wc8 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">brak </div></div><div class="c x48 y78c w1c h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">Sellpro </div></div><div class="c xfa y78c wc2 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls25 ws0">57 000 000,00<span class="ls0"> </span></div></div><div class="c xfe y78c wc3 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x88 y78c wc4 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls1f ws0">             <span class="ls25">55 742 461,14 <span class="ls0"> </span></span></div></div><div class="c xff y78c wc5 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x100 y78c wc6 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">WIBOR 1M + 2% </div></div><div class="c xfc y78c wc7 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xfd y78c wc8 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">brak </div></div></div><div class="pi" ></div></div><div id="pf34" class="pf w20 h32" ><div class="pc pc34 w20 h32"><img class="bi x47 y14d wbb h33" alt="" src="data:image/png;base64,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class="c x48 y14e w7 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x49 y14e w22 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y14f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y150 w24 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x4a y150 w25 hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">52<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y151 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y78d w1c ha8"><div class="t m0 xc h70 y78e ff16 fs0 fc0 sc0 ls0 ws0">Gi Group Holding </div></div><div class="c xfa y78d wc2 ha8"><div class="t m0 xc h70 y78e ff16 fs0 fc0 sc0 ls25 ws0">210 000 000,00<span class="ls0"> </span></div></div><div class="c xfe y78d wc3 ha8"><div class="t m0 xc h70 y78e ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x88 y78d wc4 ha8"><div class="t m0 xc h70 y78e ff16 fs0 fc0 sc0 ls1f ws0">             <span class="ls25">45 237 028,93 <span class="ls0"> </span></span></div></div><div class="c xff y78d wc5 ha8"><div class="t m0 xc h70 y78e ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x100 y78d wc6 ha8"><div class="t m0 x1d h70 y78e ff16 fs0 fc0 sc0 ls0 ws0">WIBOR 6M + 1,75% </div></div><div class="c xfc y78d wc7 ha8"><div class="t m0 xc h70 y78e ff16 fs0 fc0 sc0 ls0 ws0">31.07.2025 </div></div><div class="c xfd y78d wc8 ha8"><div class="t m0 xc h70 y78f ff17 fs0 fc0 sc0 ls0 ws0">Zabezpieczenia <span class="_ _25"> </span>z <span class="_ _24"> </span>tytułu <span class="_ _25"> </span>Umowa <span class="_ _24"> </span>finan-</div><div class="t m0 xc h70 y790 ff17 fs0 fc0 sc0 ls0 ws0">sowania: <span class="_ _23"></span>1. <span class="_ _24"></span>Oświadczenie <span class="_ _23"></span>o <span class="_ _24"> </span>dobrowol-</div><div class="t m0 xc h70 y61 ff17 fs0 fc0 sc0 ls0 ws0">nym <span class="_ _25"> </span>poddaniu <span class="_ _25"> </span>się  egzekucj<span class="_ _0"></span>i  do <span class="_ _25"> </span>kwoty </div><div class="t m0 xc h70 y70f ff17 fs0 fc0 sc0 ls0 ws0">210.000.000,00 <span class="_ _4"></span>zł, <span class="_ _23"></span>2.zastaw <span class="_ _4"></span>rejestrowy </div><div class="t m0 xc h70 y791 ff17 fs0 fc0 sc0 ls0 ws0">na <span class="_ _23"></span>aktywach <span class="_ _23"></span>(akcje <span class="_ _23"></span>spółek <span class="_ _23"></span>zależnych) <span class="_ _23"></span><span class="ff16">- </span></div><div class="t m0 xc h70 y792 ff17 fs0 fc0 sc0 ls0 ws0">najwyższa <span class="_ _43"> </span>suma <span class="_ _1e"> </span>zabezpi<span class="_ _4"></span>eczenia </div><div class="t m0 xc h70 y793 ff17 fs0 fc0 sc0 ls0 ws0">315.000.000,00 <span class="_ _4"></span>zł. <span class="_ _4"></span>Zabezpieczenia <span class="_ _4"></span>z <span class="_ _4"></span>ty-</div><div class="t m0 xc h70 y794 ff17 fs0 fc0 sc0 ls0 ws0">tułu<span class="ff16"> </span>Umowy Pożycz<span class="_ _4"></span>ki pomostowej nr. 1 </div><div class="t m0 xc h70 y795 ff17 fs0 fc0 sc0 ls0 ws0">zawartej <span class="_ _0"></span>pomiędzy Sel<span class="_ _0"></span>lpro Sp. <span class="_ _0"></span>z <span class="_ _0"></span>o.o. <span class="_ _0"></span>a <span class="_ _0"></span>GI </div><div class="t m0 xc h70 y796 ff16 fs0 fc0 sc0 ls0 ws0">Group <span class="_ _2e"> </span>Holding <span class="_ _2e"> </span>SPA<span class="ff17">: <span class="_ _2e"> </span> <span class="_ _2d"> </span>1.oświadczenie </span></div><div class="t m0 xc h70 y797 ff17 fs0 fc0 sc0 ls0 ws0">Sellpro <span class="_ _46"> </span>o <span class="_ _44"> </span>dobrowolnym <span class="_ _46"> </span>poddaniu <span class="_ _46"> </span>się </div><div class="t m0 xc h70 y798 ff17 fs0 fc0 sc0 ls0 ws0">egzekucji <span class="_ _4"></span>do <span class="_ _23"></span>kwoty <span class="_ _4"></span>7.500.000,00 <span class="_ _4"></span>z<span class="_ _4"></span>ł, <span class="_ _4"></span> <span class="_ _4"></span>2. </div><div class="t m0 xc h70 y799 ff17 fs0 fc0 sc0 ls0 ws0">zastawy na <span class="_ _4"></span>spółkach niemieckich, <span class="_ _4"></span>które </div><div class="t m0 xc h70 y79a ff17 fs0 fc0 sc0 ls0 ws0">to <span class="_ _25"> </span>spółki <span class="_ _24"> </span>następnie <span class="_ _25"> </span>zostały <span class="_ _25"> </span>sprz<span class="ff16">edane, </span></div><div class="t m0 xc h70 y79b ff17 fs0 fc0 sc0 ls0 ws0">Zabezpieczenia <span class="_ _1d"> </span>z <span class="_ _31"> </span>tytułu <span class="_ _1d"> </span>Umowy <span class="_ _31"> </span>Po-</div><div class="t m0 xc h70 y78e ff17 fs0 fc0 sc0 ls0 ws0">życzki  pomostowej <span class="_ _25"> </span>nr. <span class="_ _25"> </span>2  zawartej <span class="_ _25"> </span>po-</div><div class="t m0 xc h70 y79c ff17 fs0 fc0 sc0 ls0 ws0">między <span class="_ _25"> </span><span class="ff16">Gi <span class="_ _25"> </span>Group  Po<span class="_ _0"></span>land  SA <span class="_ _25"> </span>a <span class="_ _25"> </span> <span class="_ _25"> </span>Group </span></div><div class="t m0 xc h70 y79d ff16 fs0 fc0 sc0 ls0 ws0">Holding SPA <span class="_ _4"></span><span class="ff17">: <span class="_ _4"></span>1. oświadczenie <span class="_ _4"></span></span>G<span class="_ _0"></span>i<span class="_ _4"></span> Group </div><div class="t m0 xc h70 y79e ff16 fs0 fc0 sc0 ls0 ws0">Poland SA <span class="_ _0"></span><span class="ff17">o dobrowolnym poddaniu <span class="_ _0"></span>się </span></div><div class="t m0 xc h70 y79f ff17 fs0 fc0 sc0 ls0 ws0">egzekucji <span class="_ _24"></span>do <span class="_ _24"> </span>kwoty <span class="_ _24"></span>3.500.000,00 <span class="_ _24"></span>zł, <span class="_ _24"></span>2. </div><div class="t m0 xc h70 y177 ff17 fs0 fc0 sc0 ls0 ws0">zastaw <span class="_ _0"></span>na <span class="_ _0"></span>udziałach <span class="_ _0"></span>w <span class="_ _0"></span>Krajowe <span class="_ _0"></span>Centrum </div><div class="t m0 xc h70 y7a0 ff16 fs0 fc0 sc0 ls0 ws0">Pracy Sp. <span class="_ _0"></span>z o.o. - <span class="ff17">najw<span class="_ _0"></span>yższ<span class="_ _4"></span>a <span class="_ _0"></span>suma zabez-</span></div><div class="t m0 xc h70 y7a1 ff17 fs0 fc0 sc0 ls0 ws0">pieczenia 5.250.000,00 <span class="_ _4"></span>zł, Zabezpiecze-</div><div class="t m0 xc h70 y7a2 ff17 fs0 fc0 sc0 ls0 ws0">nia <span class="_ _23"></span>z <span class="_ _4"></span>tytułu <span class="_ _23"></span>Umowy <span class="_ _23"></span>Pożyczki <span class="_ _4"></span>pomosto-</div><div class="t m0 xc h70 y2ff ff17 fs0 fc0 sc0 ls0 ws0">wej <span class="_ _23"></span>nr. <span class="_ _24"></span>3 <span class="_ _24"></span>zawartej <span class="_ _24"></span>pomiędzy <span class="_ _24"></span><span class="ff16">Gi <span class="_ _24"> </span>Group </span></div><div class="t m0 xc h70 y7a3 ff16 fs0 fc0 sc0 ls0 ws0">Poland <span class="_ _24"> </span>SA <span class="_ _25"> </span>a <span class="_ _24"></span>GI <span class="_ _24"> </span>Group <span class="_ _25"> </span>Holding <span class="_ _24"></span>SPA: <span class="_ _24"> </span>1. </div><div class="t m0 xc h70 y7a4 ff17 fs0 fc0 sc0 ls0 ws0">oświadczenie <span class="_ _0"></span>o dobrowolnym <span class="_ _0"></span>poddaniu </div><div class="t m0 xc h70 y7a5 ff17 fs0 fc0 sc0 ls0 ws0">się <span class="_ _4"></span>egzekucji <span class="_ _23"></span>do <span class="_ _4"></span>kwoty <span class="_ _4"></span>9.000.000,00 <span class="_ _4"></span>zł, </div><div class="t m0 xc h70 y779 ff17 fs0 fc0 sc0 ls0 ws0">2.  zastawy  na <span class="_ _44"> </span>udziałach  w <span class="_ _44"> </span>Spółce <span class="_ _44"> </span>Fi-</div><div class="t m0 xc h70 y77a ff16 fs0 fc0 sc0 ls0 ws0">nance Care <span class="_ _0"></span>Sp. z o.o.,  - <span class="_ _0"></span><span class="ff17">naj<span class="_ _4"></span>wyższa <span class="_ _0"></span>suma<span class="_ _4"></span> </span></div><div class="t m0 xc h70 y190 ff16 fs0 fc0 sc0 ls0 ws0">zabezpieczenia 13.500.000,00. </div></div><div class="c x48 y7a6 w1c h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">Gi Group Support </div></div><div class="c xfa y7a6 wc2 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls25 ws0">6 200 000,00<span class="ls0"> </span></div></div><div class="c xfe y7a6 wc3 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x88 y7a6 wc4 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls1f ws0">                                        <span class="ls0">-</span>   <span class="ls0"> </span></div></div><div class="c xff y7a6 wc5 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x100 y7a6 wc6 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">WIBOR 1M + 2% </div></div><div class="c xfc y7a6 wc7 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xfd y7a6 wc8 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">brak </div></div><div class="c x48 y7a7 w1c h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">Gi Group Service </div></div><div class="c xfa y7a7 wc2 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c xfe y7a7 wc3 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls2b ws0">EUR<span class="ls0"> </span></div></div><div class="c x88 y7a7 wc4 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls1f ws0">                <span class="ls25">6 298 830,04 <span class="ls0"> </span></span></div></div><div class="c xff y7a7 wc5 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x100 y7a7 wc6 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">WIBOR 1M + 2% </div></div><div class="c xfc y7a7 wc7 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xfd y7a7 wc8 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">brak </div></div><div class="c x48 y7a8 w1c h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">Gi Group Service </div></div><div class="c xfa y7a8 wc2 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls25 ws0">15 000 000,00<span class="ls0"> </span></div></div><div class="c xfe y7a8 wc3 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x88 y7a8 wc4 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls1f ws0">                <span class="ls25">3 105 271,58 <span class="ls0"> </span></span></div></div><div class="c xff y7a8 wc5 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">PLN </div></div><div class="c x100 y7a8 wc6 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">WIBOR 1M + 2% </div></div><div class="c xfc y7a8 wc7 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c xfd y7a8 wc8 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">brak </div></div><div class="c x48 y7a9 w1c h20"><div class="t m0 xc h70 y7aa ff16 fs0 fc0 sc1 ls0 ws0">Podmioty <span class="_ _31"> </span>niepo-</div><div class="t m0 xc h70 y26 ff17 fs0 fc0 sc1 ls0 ws0">wiązane, w tym:<span class="ff16"> </span></div></div><div class="c xfa y7a9 wc2 h20"><div class="t m0 xc h70 y506 ff16 fs0 fc0 sc1 ls0 ws0">0,00 </div></div><div class="c xfe y7a9 wc3 h20"><div class="t m0 xc h70 y506 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x88 y7a9 wc4 h20"><div class="t m0 x9b h70 y506 ff16 fs0 fc0 sc1 ls0 ws0">0,00 </div></div><div class="c xff y7a9 wc5 h20"><div class="t m0 xc h70 y506 ff16 fs0 fc0 sc1 ls0 ws0">PLN </div></div><div class="c x100 y7a9 wc6 h20"><div class="t m0 xc h70 y506 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfc y7a9 wc7 h20"><div class="t m0 xc h70 y506 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfd y7a9 wc8 h20"><div class="t m0 xc h70 y506 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x48 y46 w1c h1e"><div class="t m0 xc h70 y95 ff17 fs0 fc0 sc1 ls0 ws0">Suma pożyczek<span class="ff16"> </span></div></div><div class="c xfa y46 wc2 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfe y46 wc3 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x88 y46 wc4 h1e"><div class="t m0 x44 h70 y95 ff16 fs0 fc0 sc1 ls25 ws0">120 820 955,94<span class="ls0"> </span></div></div><div class="c xff y46 wc5 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">PLN </div></div><div class="c x100 y46 wc6 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfc y46 wc7 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfd y46 wc8 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x48 y7ab w1c h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">Karty kredytowe </div></div><div class="c xfa y7ab wc2 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfe y7ab wc3 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x88 y7ab wc4 h1e"><div class="t m0 x67 h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">1 880,18 </div></div><div class="c xff y7ab wc5 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">PLN </div></div><div class="c x100 y7ab wc6 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfc y7ab wc7 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfd y7ab wc8 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x48 y7ac w1c h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc1 ls0 ws0">Suma </div></div><div class="c xfa y7ac wc2 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfe y7ac wc3 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c x88 y7ac wc4 h1e"><div class="t m0 x44 h70 y501 ff16 fs0 fc0 sc1 ls25 ws0">120 822 836,12<span class="ls0"> </span></div></div><div class="c xff y7ac wc5 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc1 ls0 ws0">PLN </div></div><div class="c x100 y7ac wc6 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfc y7ac wc7 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div><div class="c xfd y7ac wc8 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc1 ls0 ws0">  </div></div></div><div class="pi" ></div></div><div id="pf35" class="pf w4 ha" ><div class="pc pc35 w4 ha"><img class="bi x1c y21 wc9 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">53<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h15 y71 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y7ad wca h65"><div class="t m0 xc h15 ya ff4 fs9 fc2 sc0 ls0 ws0">Nota 23. Zysk na <span class="_ _0"></span>akcję<span class="ff1"> </span></div></div><div class="c x101 y7ad w47 h65"><div class="t m0 xc h66 y7b ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c x102 y7ad wcb h65"><div class="t m0 xc h66 y7b ff7 fs5 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y7ae wca h1e"><div class="t m0 x103 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x101 y7ae w47 h1e"><div class="t m0 xa8 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x102 y7ae wcb h1e"><div class="t m0 xa8 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y7af wca h1e"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">Kalkulacja zysku pod<span class="_ _0"></span>stawowego na akcję<span class="_ _0"></span><span class="ff7"> </span></div></div><div class="c x101 y7af w47 h1e"><div class="t m0 x9c h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x102 y7af wcb h1e"><div class="t m0 x9c h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y73e wca h1e"><div class="t m0 xc h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">Zyski </div></div><div class="c x101 y73e w47 h1e"><div class="t m0 xa8 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">-12 435 481,91 </div></div><div class="c x102 y73e wcb h1e"><div class="t m0 xa8 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">-24 925 534,11 </div></div><div class="c x1 y7b0 wca h1e"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">(A) Zysk p<span class="_ _0"></span>rzypadający akcjonariuszom Spółki<span class="ff15"> </span></div></div><div class="c x101 y7b0 w47 h1e"><div class="t m0 x11 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">-12 435 481,91 </div></div><div class="c x102 y7b0 wcb h1e"><div class="t m0 x11 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">-24 925 534,11<span class="_ _0"></span> </div></div><div class="c x1 y1cb wca h1e"><div class="t m0 xc h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">Liczba akcji </div></div><div class="c x101 y1cb w47 h1e"><div class="t m0 x9c h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x102 y1cb wcb h1e"><div class="t m0 x9c h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y7b1 wca h76"><div class="t m0 xc h69 y1c8 ff14 fs5 fc0 sc0 ls0 ws0">(B) Średni<span class="_ _0"></span>a ważona liczby akcji zwykłych Spółki<span class="_ _0"></span> dla celów <span class="ff15"> </span></div><div class="t m0 xc h69 y77 ff14 fs5 fc0 sc0 ls0 ws0">wyliczenia <span class="_ _0"></span>wskaźnika zysku na akcję<span class="_ _5"></span> w sztukach<span class="ff15"> </span></div></div><div class="c x101 y7b1 w47 h76"><div class="t m0 x89 h69 y18d ff15 fs5 fc0 sc0 ls0 ws0">124 389 394 </div></div><div class="c x102 y7b1 wcb h76"><div class="t m0 x1d h69 y18d ff15 fs5 fc0 sc0 ls0 ws0">80 025 197 </div></div><div class="c x1 y4a8 wca h1e"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">Podstawowy zy<span class="_ _0"></span>s<span class="_ _4"></span>k na ak<span class="_ _0"></span>cję w złotych = (A)/(B)<span class="ff7"> </span></div></div><div class="c x101 y4a8 w47 h1e"><div class="t m0 xe6 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">-0,10 </div></div><div class="c x102 y4a8 wcb h1e"><div class="t m0 xe6 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">-0,31 </div></div><div class="c x1 y7b2 wca h1e"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">Wartość księgowa<span class="_ _0"></span><span class="ff7"> </span></div></div><div class="c x101 y7b2 w47 h1e"><div class="t m0 x9c h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x102 y7b2 wcb h1e"><div class="t m0 x9c h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y7b3 wca h61"><div class="t m0 xc h69 y542 ff14 fs5 fc0 sc0 ls0 ws0">(C) Kapitał własny ak<span class="_ _0"></span>cjonariuszy<span class="ff15"> </span></div></div><div class="c x101 y7b3 w47 h61"><div class="t m0 xe h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">59 333 035,38 </div></div><div class="c x102 y7b3 wcb h61"><div class="t m0 xe h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">51 535 194,39 </div></div><div class="c x1 y80 wca h1e"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">Wartość księgowa na<span class="_ _0"></span> akcję w złotych = (C)/(B)<span class="ff7"> </span></div></div><div class="c x101 y80 w47 h1e"><div class="t m0 xa5 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">0,48 </div></div><div class="c x102 y80 wcb h1e"><div class="t m0 xa5 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">0,64 </div></div><div class="c x1 y538 wca h76"><div class="t m0 xc h69 y170 ff14 fs5 fc0 sc0 ls0 ws0">(D) Średnia <span class="_ _0"></span>waż<span class="_ _4"></span>ona l<span class="_ _0"></span>iczby akcji rozwodnionyc<span class="_ _5"></span>h Spółki dla cel<span class="_ _0"></span>ów <span class="_ _4"></span><span class="ff15"> </span></div><div class="t m0 xc h69 ydd ff14 fs5 fc0 sc0 ls0 ws0">wyliczenia <span class="_ _0"></span>wskaźnika zysku na akcję<span class="_ _5"></span> w sztukach<span class="ff15"> </span></div></div><div class="c x101 y538 w47 h76"><div class="t m0 x89 h69 y18d ff15 fs5 fc0 sc0 ls0 ws0">124 389 394 </div></div><div class="c x102 y538 wcb h76"><div class="t m0 x1d h69 y18d ff15 fs5 fc0 sc0 ls0 ws0">80 025 197 </div></div><div class="c x1 y51d wca h1e"><div class="t m0 xc h66 y542 ff6 fs5 fc0 sc0 ls0 ws0">Rozwodniony zy<span class="_ _0"></span>sk na akcję w złotych <span class="ff7">=(A)/(D) </span></div></div><div class="c x101 y51d w47 h1e"><div class="t m0 xe6 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">-0,10 </div></div><div class="c x102 y51d wcb h1e"><div class="t m0 xe6 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">-0,31 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 xa hf y7b4 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y7b5 ff4 fs0 fc0 sc0 ls0 ws0">Wartość księgowa <span class="_ _0"></span>n<span class="_ _4"></span>a <span class="_ _5"></span>jedną akcję liczona je<span class="_ _0"></span>st poprzez dzielenie kapitału własnego <span class="_ _0"></span>akcjo<span class="_ _4"></span>nariuszy <span class="_ _5"></span>przez średnią ważoną liczbę akcji </div><div class="t m0 x1 h2 yf3 ff4 fs0 fc0 sc0 ls0 ws0">zwykłych z roku bilansowego. <span class="ff1"> </span></div><div class="t m0 x1 h2 y7b6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y7b7 ff4 fs0 fc0 sc0 ls0 ws0">Zysk rozwodniony przypadający na <span class="_ _4"></span>jedną akcję oblicza się poprzez podzielenie zysku <span class="_ _4"></span>net<span class="_ _0"></span>to <span class="_ _4"></span>za okres przypadającego na zwykłych </div><div class="t m0 x1 h2 y7b8 ff4 fs0 fc0 sc0 ls0 ws0">akcjonariuszy <span class="_ _0"></span>(<span class="_ _4"></span>po <span class="_ _0"></span>potrąceniu <span class="_ _5"></span>odsetek <span class="_ _0"></span>od umarzalnych <span class="_ _0"></span>akcji uprzywilejowanych<span class="_ _0"></span> zamiennych n<span class="_ _5"></span>a ak<span class="_ _0"></span>c<span class="_ _4"></span>je <span class="_ _0"></span>zwykłe) przez <span class="_ _0"></span>średnią <span class="_ _5"></span>ważoną </div><div class="t m0 x1 h2 y57 ff4 fs0 fc0 sc0 ls0 ws0">liczbę <span class="_ _2e"> </span>wyemit<span class="_ _0"></span>owanych <span class="_ _2e"> </span>akcji <span class="_ _2e"> </span>zwykłych <span class="_ _2d"> </span>występujących <span class="_ _2d"> </span>w <span class="_ _2e"> </span>ciągu <span class="_ _2e"> </span>okresu <span class="_ _2e"> </span>(skorygowaną <span class="_ _2d"> </span>o <span class="_ _2e"> </span>wpływ <span class="_ _2d"> </span>opcji <span class="_ _2e"> </span>rozwadniających <span class="_ _2d"> </span>oraz </div><div class="t m0 x1 h2 y7b9 ff4 fs0 fc0 sc0 ls0 ws0">rozwadniających umarzalnych akcji uprzywilejowanych zamienn<span class="_ _0"></span>ych na akcje zwykłe)<span class="_ _4"></span>.<span class="ff1">  </span></div><div class="t m0 x1 h2 y7ba ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y7bb ff3 fs9 fc7 sc0 ls0 ws0">Nota 24<span class="ff2">. Długotermi<span class="_ _0"></span>nowe aktywa finansowe <span class="ff3">G<span class="_ _0"></span>i Group Poland SA<span class="ff1 fs0"> </span></span></span></div><div class="t m0 x1 h31 y7bc ff3 fs9 fc4 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y7bd ff4 fs0 fc0 sc0 ls0 ws0">W poniższej t<span class="_ _0"></span>abelce przedstawiamy udziały, jakie spółka<span class="ff1"> G<span class="_ _0"></span>i Group Poland SA <span class="ff4">posiadała <span class="_ _0"></span>w spółkach zależnych na <span class="_ _0"></span>dzień 31.12.20<span class="ff1">24 </span></span></span></div><div class="t m0 x1 h2 y569 ff1 fs0 fc0 sc0 ls0 ws0">r. oraz 31.12.2023 r<span class="ff4">. Opisy nabyć dokonanych w roku 20</span>24 <span class="ff4">znajdują się w Nocie 11 niniejszego sprawozdania finansowego.</span> </div><div class="t m0 x1 h15 y7be ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y42c ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y6a7 wcc ha9"><div class="t m0 xc h66 y6d3 ff6 fs5 fc2 sc0 ls0 ws0">Nawa spółki<span class="ff7"> </span></div></div><div class="c x104 y6a7 wcd ha9"><div class="t m0 x8b h66 ydf ff6 fs5 fc2 sc0 ls0 ws0">Wartość posia<span class="_ _0"></span>-</div><div class="t m0 xc h66 y18b ff6 fs5 fc2 sc0 ls0 ws0">danych udziałów<span class="_ _0"></span><span class="ff7"> </span></div></div><div class="c xa3 y6a7 wce ha9"><div class="t m0 xc h66 y7bf ff7 fs5 fc2 sc0 ls0 ws0">Procent posiada-</div><div class="t m0 x12 h66 y5d8 ff6 fs5 fc2 sc0 ls0 ws0">nego kapitału </div><div class="t m0 x12 h66 y5d9 ff6 fs5 fc2 sc0 ls0 ws0">zakładowego<span class="_ _5"></span><span class="ff7"> </span></div></div><div class="c x105 y6a7 wcd ha9"><div class="t m0 x8b h66 ydf ff6 fs5 fc2 sc0 ls0 ws0">Wartość posia<span class="_ _0"></span>-</div><div class="t m0 xc h66 y18b ff6 fs5 fc2 sc0 ls0 ws0">danych udziałów<span class="_ _0"></span><span class="ff7"> </span></div></div><div class="c x106 y6a7 wce ha9"><div class="t m0 xc h66 y7bf ff7 fs5 fc2 sc0 ls0 ws0">Procent posiada<span class="_ _0"></span>-</div><div class="t m0 x12 h66 y5d8 ff6 fs5 fc2 sc0 ls0 ws0">nego kapitału </div><div class="t m0 x12 h66 y5d9 ff6 fs5 fc2 sc0 ls0 ws0">zakładowego<span class="_ _5"></span><span class="ff7"> </span></div></div><div class="c x1 y7c0 wcc h7e"><div class="t m0 xc h66 y7c1 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x104 y7c0 wcf h7e"><div class="t m0 x54 h66 y7c1 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x105 y7c0 wd0 h7e"><div class="t m0 x54 h66 y7c1 ff7 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y1ea wcc h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">GI BPO Finance<span class="_ _0"></span> Sp. z<span class="_ _4"></span> o.o.<span class="_ _0"></span> </div></div><div class="c x104 y1ea wcd h1e"><div class="t m0 x9a h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">5 107 331,00 </div></div><div class="c xa3 y1ea wce h1e"><div class="t m0 xb h69 y542 ff15 fs5 fc0 sc0 ls1e ws0">100%<span class="ls0"> </span></div></div><div class="c x105 y1ea wcd h1e"><div class="t m0 x9a h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">5 107 331,00 </div></div><div class="c x106 y1ea wce h1e"><div class="t m0 xb h69 y542 ff15 fs5 fc0 sc0 ls1e ws0">100%<span class="ls0"> </span></div></div><div class="c x1 y7c2 wcc h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">Industry Per<span class="_ _0"></span>sonnel Services Sp. z o.o. </div></div><div class="c x104 y7c2 wcd h1e"><div class="t m0 x25 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xa3 y7c2 wce h1e"><div class="t m0 x25 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x105 y7c2 wcd h1e"><div class="t m0 x30 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">40 001 490,00 </div></div><div class="c x106 y7c2 wce h1e"><div class="t m0 xb h69 y542 ff15 fs5 fc0 sc0 ls1e ws0">100%<span class="ls0"> </span></div></div><div class="c x1 y7c3 wcc h79"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">GI Group Ser<span class="_ _0"></span>vice Sp. z o.o. </div></div><div class="c x104 y7c3 wcd h79"><div class="t m0 x25 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xa3 y7c3 wce h79"><div class="t m0 x25 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x105 y7c3 wcd h79"><div class="t m0 x30 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">22 660 328,80 </div></div><div class="c x106 y7c3 wce h79"><div class="t m0 xb h69 y17c ff15 fs5 fc0 sc0 ls1e ws0">100%<span class="ls0"> </span></div></div><div class="c x1 y69 wcc h79"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">Sellpro Sp. z o.o. </div></div><div class="c x104 y69 wcd h79"><div class="t m0 x30 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">57 599 597,20 </div></div><div class="c xa3 y69 wce h79"><div class="t m0 xb h69 y17c ff15 fs5 fc0 sc0 ls1e ws0">100%<span class="ls0"> </span></div></div><div class="c x105 y69 wcd h79"><div class="t m0 x30 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">57 599 597,20 </div></div><div class="c x106 y69 wce h79"><div class="t m0 xb h69 y17c ff15 fs5 fc0 sc0 ls1e ws0">100%<span class="ls0"> </span></div></div><div class="c x1 y599 wcc h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">GI Group Suppo<span class="_ _0"></span>rt Sp. z o.o. </div></div><div class="c x104 y599 wcd h1e"><div class="t m0 x25 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xa3 y599 wce h1e"><div class="t m0 x25 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x105 y599 wcd h1e"><div class="t m0 x30 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">17 487 500,00 </div></div><div class="c x106 y599 wce h1e"><div class="t m0 x15 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x1 y44 wcc h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">Krajowe Centrum Pr<span class="_ _0"></span>acy Sp. z o.o. </div></div><div class="c x104 y44 wcd h1e"><div class="t m0 x9a h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">3 712 415,20 </div></div><div class="c xa3 y44 wce h1e"><div class="t m0 xb h69 y542 ff15 fs5 fc0 sc0 ls1e ws0">100%<span class="ls0"> </span></div></div><div class="c x105 y44 wcd h1e"><div class="t m0 x9a h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">2 799 915,20 </div></div><div class="c x106 y44 wce h1e"><div class="t m0 x5c h69 y542 ff15 fs5 fc0 sc0 ls1e ws0">75%<span class="ls0"> </span></div></div><div class="c x1 y436 wcc h79"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">Gi Group<span class="_ _0"></span> sp. z o.o. </div></div><div class="c x104 y436 wcd h79"><div class="t m0 x30 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">23 700 000,00 </div></div><div class="c xa3 y436 wce h79"><div class="t m0 xb h69 y17c ff15 fs5 fc0 sc0 ls1e ws0">100%<span class="ls0"> </span></div></div><div class="c x105 y436 wcd h79"><div class="t m0 x30 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">23 700 000,00 </div></div><div class="c x106 y436 wce h79"><div class="t m0 xb h69 y17c ff15 fs5 fc0 sc0 ls1e ws0">100%<span class="ls0"> </span></div></div><div class="c x1 y7c4 wcc h79"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">BPO Finance Sp. z o.o.<span class="_ _0"></span> </div></div><div class="c x104 y7c4 wcd h79"><div class="t m0 x15 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">5 000,00 </div></div><div class="c xa3 y7c4 wce h79"><div class="t m0 xb h69 y17c ff15 fs5 fc0 sc0 ls1e ws0">100%<span class="ls0"> </span></div></div><div class="c x105 y7c4 wcd h79"><div class="t m0 x15 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">5 000,00 </div></div><div class="c x106 y7c4 wce h79"><div class="t m0 xb h69 y17c ff15 fs5 fc0 sc0 ls1e ws0">100%<span class="ls0"> </span></div></div><div class="c x1 y7c5 wcc h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">Fundacja Gi Gr<span class="_ _0"></span>oup<span class="_ _4"></span> </div></div><div class="c x104 y7c5 wcd h1e"><div class="t m0 x5b h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">10 000,00 </div></div><div class="c xa3 y7c5 wce h1e"><div class="t m0 xb h69 y542 ff15 fs5 fc0 sc0 ls1e ws0">100%<span class="ls0"> </span></div></div><div class="c x105 y7c5 wcd h1e"><div class="t m0 x5b h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">10 000,00 </div></div><div class="c x106 y7c5 wce h1e"><div class="t m0 xb h69 y542 ff15 fs5 fc0 sc0 ls1e ws0">100%<span class="ls0"> </span></div></div><div class="c x1 y3d4 wcc h5d"><div class="t m0 xc h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">SUMA </div></div><div class="c x104 y3d4 wcd h5d"><div class="t m0 x30 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">90 134 343,40 </div></div><div class="c xa3 y3d4 wce h5d"><div class="t m0 x8 h69 y5f9 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x105 y3d4 wcd h5d"><div class="t m0 x12 h69 y4da ff15 fs5 fc0 sc0 ls0 ws0">169 371 162,20<span class="_ _0"></span> </div></div><div class="c x106 y3d4 wce h5d"><div class="t m0 x8 h69 y0 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h15 y7c6 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y7c7 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf36" class="pf w4 ha" ><div class="pc pc36 w4 ha"><img class="bi x2 y21 wd1 hb" alt="" 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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">54<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y71 ff3 fs9 fc7 sc0 ls0 ws0">Nota 25. Aktyw<span class="_ _0"></span>a<span class="_ _4"></span> i pas<span class="_ _0"></span>ywa klasyfikowane jako <span class="_ _0"></span>przeznaczone do zbyci<span class="_ _0"></span>a<span class="_ _4"></span> <span class="ff1 fs0"> </span></div><div class="t m0 x1 h2 y483 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y7c8 ff4 fs0 fca sc0 ls0 ws0">Jako <span class="_ _23"></span>przeznaczone <span class="_ _23"></span>do <span class="_ _23"></span>sprzedaży <span class="_ _23"></span>klasyfikowane <span class="_ _23"></span>są <span class="_ _23"></span>jedynie <span class="_ _23"></span>aktywa <span class="_ _23"></span>dostępne <span class="_ _23"></span>do <span class="_ _23"></span>natychmiastowej <span class="_ _23"></span>sprzedaży <span class="_ _23"></span>w<span class="_ _4"></span><span class="ff1"> </span>bieżącym <span class="_ _23"></span>stanie, </div><div class="t m0 x1 h2 y112 ff4 fs0 fca sc0 ls0 ws0">których <span class="_ _4"></span>sprzedaż <span class="_ _23"></span>jest <span class="_ _23"></span>wy<span class="_ _5"></span>soce <span class="_ _4"></span>prawdopodobna, <span class="_ _23"></span>tzn. <span class="_ _4"></span>zdecydo<span class="_ _4"></span>wan<span class="_ _0"></span>o <span class="_ _23"></span>o <span class="_ _23"></span>sprzedaży <span class="_ _23"></span>da<span class="_ _5"></span>nego <span class="_ _4"></span>składnika <span class="_ _23"></span>aktywów,<span class="_ _5"></span> <span class="_ _23"></span>rozpoczęto <span class="_ _23"></span>aktywny </div><div class="t m0 x1 h2 y199 ff1 fs0 fca sc0 ls0 ws0">program <span class="_ _4"></span>znal<span class="_ _5"></span>ezienia nabywcy <span class="_ _4"></span>i <span class="ff4">zakończenia <span class="_ _4"></span>planu zbycia. <span class="_ _4"></span>Ponadto,</span> <span class="ff4">taki skł<span class="_ _4"></span>adn<span class="_ _0"></span>ik <span class="_ _4"></span>aktywów <span class="_ _4"></span>jest oferowany <span class="_ _4"></span>do sprzedaży <span class="_ _4"></span>po <span class="_ _4"></span>cenie, </span></div><div class="t m0 x1 h2 y7c9 ff4 fs0 fca sc0 ls0 ws0">która <span class="_ _23"></span>jest <span class="_ _23"></span>racjon<span class="_ _0"></span>alna <span class="_ _23"></span>w <span class="_ _23"></span>odniesieniu <span class="_ _23"></span>do <span class="_ _23"></span>je<span class="_ _5"></span>go <span class="_ _23"></span>bieżącej <span class="_ _23"></span>wartośc<span class="_ _0"></span>i <span class="_ _23"></span>godziwej <span class="_ _23"></span>i<span class="_ _4"></span><span class="ff1"> </span>oczekuje <span class="_ _4"></span>się, <span class="_ _23"></span>że <span class="_ _23"></span>sprzedaż <span class="_ _23"></span>zostanie<span class="_ _0"></span> <span class="_ _23"></span>ujęta <span class="_ _23"></span>jako <span class="_ _23"></span>sprzedaż </div><div class="t m0 x1 h2 y7ca ff4 fs0 fca sc0 ls0 ws0">zakończona w okresie jednego roku od dnia zaklasyfik<span class="_ _5"></span>owania składnika aktywów<span class="_ _0"></span> <span class="_ _4"></span>do tej kategorii.<span class="ff1">  W roku 202<span class="ls5">4 </span>oraz w roku 2023 </span></div><div class="t m0 x1 h2 y7cb ff4 fs0 fca sc0 ls0 ws0">nie zaklasyfikowano żadnych aktywów i pasywów ja<span class="_ _5"></span>ko przeznaczonych do zbycia.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y7cc ff1 fs0 fca sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y7cd ff3 fs9 fc7 sc0 ls0 ws0">Nota 26<span class="ff2">. Ryzyko zw<span class="_ _0"></span>ią<span class="_ _4"></span>z<span class="_ _0"></span>ane z instrumentami fin<span class="_ _0"></span>a<span class="_ _4"></span>n<span class="_ _0"></span>s<span class="_ _4"></span>owymi i<span class="ff3"> </span>sposób <span class="_ _5"></span>zarządz<span class="_ _0"></span>a<span class="_ _4"></span>nia r<span class="_ _0"></span>yzy<span class="_ _4"></span>ki<span class="_ _0"></span>em<span class="ff1 fs0"> </span></span></div><div class="t m0 x1 h2 yb0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y4a9 ff2 fs0 fc0 sc0 ls0 ws0">Oprócz ryzyk op<span class="_ _4"></span>isan<span class="_ _5"></span>ych w niniejszej <span class="_ _4"></span>nocie, charakterystycznych dla działalności <span class="_ _4"></span><span class="ff3">Gi Group <span class="_ _4"></span>Polan<span class="_ _0"></span>d <span class="_ _4"></span>SA <span class="ff2">zwracamy <span class="_ _4"></span>uwa<span class="_ _5"></span>gę na </span></span></div><div class="t m0 x1 h14 y7ce ff3 fs0 fc0 sc0 ls0 ws0">opis sytuacji strategicznej, w tym informacje o kluczowych ryzykach przedstawione w pkt 9 niniejszego raportu. </div><div class="t m0 x1 h2 y7cf ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y7d0 ff4 fs0 fc0 sc0 ls0 ws0">Działalność <span class="_ _24"></span>spółki <span class="_ _23"></span>narażona <span class="_ _23"></span>je<span class="_ _4"></span>st <span class="_ _23"></span>na <span class="_ _23"></span>różne <span class="_ _24"></span>rodzaje <span class="_ _24"></span>ryzyka <span class="_ _23"></span>finansowego <span class="_ _25"> </span>–<span class="ff1"> <span class="_ _23"></span></span>ryzyko <span class="_ _24"></span>kredytowe, <span class="_ _23"></span>ryzyko <span class="_ _24"></span>płynności<span class="ff1"> <span class="_ _24"></span>i <span class="_ _23"></span>ryzyko <span class="_ _24"></span>rynkowe </span></div><div class="t m0 x1 h2 y7d1 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ff4">tym n<span class="_ _0"></span>a wahania <span class="_ _5"></span>kursów walutowych <span class="_ _0"></span>oraz stóp <span class="_ _0"></span>procen<span class="_ _4"></span>towy<span class="_ _0"></span>c<span class="_ _4"></span>h. <span class="_ _0"></span>Spółka zarządza <span class="_ _5"></span>wszystkimi opisany<span class="_ _0"></span>m<span class="_ _4"></span>i <span class="_ _0"></span>poniżej elementami ryzyk<span class="_ _0"></span>a </span></div><div class="t m0 x1 h2 y7d2 ff4 fs0 fc0 sc0 ls0 ws0">finansowego, które <span class="_ _4"></span>mogą <span class="_ _4"></span>mieć znaczący <span class="_ _4"></span>wpływ na <span class="_ _4"></span>jej f<span class="_ _4"></span>un<span class="_ _0"></span>kcjonowanie <span class="_ _4"></span>w przyszł<span class="_ _4"></span>ości, kładąc <span class="_ _4"></span>w tym <span class="_ _4"></span>procesie<span class="_ _4"></span><span class="ff1"> </span>największy <span class="_ _4"></span>nacisk na </div><div class="t m0 x1 h2 y7d3 ff4 fs0 fc0 sc0 ls0 ws0">zarządzanie ryzykiem rynkowym, w tym szczególnie ryzykiem kursowym.<span class="ff1"> </span></div><div class="t m0 x1 h14 y7d4 ff3 fs0 fc4 sc0 ls0 ws0">Ryzyko kredytowe </div><div class="t m0 x1 h2 y7d5 ff4 fs0 fc0 sc0 ls0 ws0">Spółka<span class="ff1"> <span class="_ _4"></span></span>zbudowała model <span class="_ _4"></span>służący do <span class="_ _4"></span>szacowania <span class="_ _4"></span>oczekiwanych strat <span class="_ _4"></span>z portfela <span class="_ _4"></span>należności. <span class="_ _4"></span>Dla należności <span class="_ _4"></span>z tytułu <span class="_ _4"></span>dostaw <span class="_ _4"></span>i usług </div><div class="t m0 x1 h2 y2ee ff4 fs0 fc0 sc0 ls0 ws0">zastosowano <span class="_ _0"></span>uproszczoną <span class="_ _0"></span>wer<span class="_ _4"></span>sję <span class="_ _0"></span>modelu <span class="_ _0"></span>zakładającą k<span class="_ _0"></span>alkula<span class="_ _4"></span>cję <span class="_ _0"></span>straty <span class="_ _0"></span>dla <span class="_ _0"></span>c<span class="_ _4"></span>ałego <span class="_ _0"></span>życia <span class="_ _0"></span>instrumentu. <span class="_ _0"></span>Model dotyczący <span class="_ _0"></span>pozostałych<span class="ff1"> </span></div><div class="t m0 x1 h2 y6be ff4 fs0 fc0 sc0 ls0 ws0">aktywów zakłada dla instrumentów, dla których wzrost ryzyka kredytowego od pierwszego <span class="_ _4"></span>ujęcia nie był znaczący lub ryzyko jest </div><div class="t m0 x1 h2 y6bf ff4 fs0 fc0 sc0 ls0 ws0">niskie, <span class="_ _0"></span>ujęcie <span class="_ _0"></span>w <span class="_ _0"></span>pierwszej <span class="_ _0"></span>kolejnośc<span class="_ _4"></span>i <span class="_ _0"></span>strat <span class="_ _0"></span>z <span class="_ _0"></span>niewykonania <span class="_ _0"></span>zobowiązania <span class="_ _0"></span>dla <span class="_ _0"></span>okresu <span class="_ _0"></span>kolejnych <span class="_ _0"></span>12 miesięcy.<span class="_ _0"></span> Dla <span class="_ _0"></span>udzielonych <span class="_ _0"></span>poż<span class="ff1">yczek </span></div><div class="t m0 x1 h2 y58c ff4 fs0 fc0 sc0 ls0 ws0">spółka<span class="ff1"> <span class="_ _4"></span><span class="ls17">uz</span></span>naje, że <span class="_ _4"></span>mają one <span class="_ _4"></span>niskie<span class="_ _0"></span> <span class="_ _4"></span>ryzyko <span class="_ _4"></span>kredytowe<span class="_ _0"></span>, <span class="_ _4"></span>jeżeli <span class="_ _4"></span>nie są <span class="_ _4"></span>przeterminowan<span class="_ _0"></span>e <span class="_ _4"></span>na <span class="_ _4"></span>dzień oceny, <span class="_ _4"></span>a pożyczkobiorca <span class="_ _4"></span>potwi<span class="_ _0"></span>erdził<span class="_ _4"></span> </div><div class="t m0 x1 h2 y423 ff4 fs0 fc0 sc0 ls0 ws0">saldo <span class="_ _4"></span>wierzytelności. W <span class="_ _4"></span>odniesieniu <span class="_ _4"></span>do <span class="_ _4"></span>dłużny<span class="_ _0"></span>c<span class="_ _4"></span>h papierów <span class="_ _4"></span>wartościowych <span class="_ _4"></span>notowanych, dla <span class="_ _4"></span>których <span class="_ _4"></span>dostępne <span class="_ _4"></span>są <span class="_ _4"></span>dan<span class="_ _0"></span>e <span class="_ _4"></span>finansowe </div><div class="t m0 x1 h2 y6c2 ff4 fs0 fc0 sc0 ls0 ws0">emitentów <span class="_ _4"></span>tych papierów, <span class="_ _4"></span>spółka<span class="ff1"> <span class="_ _4"></span></span>przyjmuje, <span class="_ _4"></span>że <span class="_ _4"></span>ryzyk<span class="_ _0"></span>o <span class="_ _4"></span>kredytowe <span class="_ _4"></span>jest <span class="_ _4"></span>niskie,<span class="_ _0"></span> <span class="_ _4"></span>jeżeli <span class="_ _4"></span>sytuacja <span class="_ _4"></span>finansowa <span class="_ _4"></span>emitentów tych <span class="_ _4"></span>papierów, </div><div class="t m0 x1 h2 y624 ff4 fs0 fc0 sc0 ls0 ws0">oceniona n<span class="_ _5"></span>a podstawie dostę<span class="_ _0"></span>p<span class="_ _4"></span>nych <span class="_ _0"></span>sprawozdań finansowych, nie budzi <span class="_ _0"></span>obaw. <span class="ff1"> </span>Spółka<span class="ff1"> p</span>rzyjęła, że <span class="_ _0"></span>znaczy wzrost ryzyka <span class="_ _0"></span>następuje </div><div class="t m0 x1 h2 y4b7 ff1 fs0 fc0 sc0 ls0 ws0">m.in.  gdy  prze<span class="_ _5"></span>termin<span class="ff4">owanie  płatności  przekracza  90<span class="_ _0"></span>  dni.  Spółka<span class="ff1">  </span>przyjmuje,  że  niewykonanie<span class="_ _0"></span>  zobowiąza<span class="_ _4"></span>nia<span class="_ _0"></span>  następu<span class="_ _4"></span>je,<span class="_ _0"></span>  gdy </span></div><div class="t m0 x1 h2 y7d6 ff4 fs0 fc0 sc0 ls0 ws0">przeterminowanie <span class="_ _4"></span>wynosi <span class="_ _4"></span>180 <span class="_ _23"></span>dni <span class="_ _4"></span>lub <span class="_ _4"></span>wystąpiły <span class="_ _4"></span>inne <span class="_ _23"></span>okoliczności <span class="_ _4"></span>na <span class="_ _4"></span>to <span class="_ _23"></span>wskazujące,<span class="_ _0"></span> <span class="_ _23"></span>takie <span class="_ _4"></span>jak <span class="_ _4"></span>(np. <span class="_ _23"></span>postawien<span class="_ _0"></span>ie <span class="_ _23"></span>w <span class="_ _4"></span>stan <span class="_ _4"></span>lik<span class="_ _4"></span>widacj<span class="ff1">i)  </span></div><div class="t m0 x1 h2 y33b ff4 fs0 fc0 sc0 ls0 ws0">Pozycje, <span class="_ _4"></span>dla <span class="_ _4"></span>kt<span class="_ _5"></span>órych <span class="_ _4"></span>stwierdzono <span class="_ _4"></span>niewykonanie <span class="_ _4"></span>zobowiązania <span class="_ _4"></span>przez <span class="_ _4"></span>dłużnika <span class="_ _4"></span>w <span class="_ _4"></span>rozumieniu <span class="_ _4"></span>opisanym <span class="_ _4"></span>wyżej, <span class="_ _4"></span>spółka<span class="ff1"> <span class="_ _4"></span>traktuje jako<span class="_ _4"></span> </span></div><div class="t m0 x1 h2 y2f4 ff4 fs0 fc0 sc0 ls0 ws0">aktywa finansowe dotknięte utratą wart<span class="_ _0"></span>ośc<span class="_ _4"></span>i ze względu<span class="_ _0"></span> <span class="_ _4"></span>na ryzyko kredyt<span class="_ _0"></span>o<span class="_ _4"></span>we. W odniesieniu do pozycji, które zostały odpisan<span class="_ _0"></span>e. <span class="_ _23"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y2f5 ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>ramach <span class="_ _4"></span>należności <span class="_ _4"></span>z <span class="_ _4"></span>tytułu <span class="_ _23"></span>dostaw <span class="_ _4"></span>i <span class="_ _4"></span>usług, <span class="_ _4"></span>stanowiących <span class="_ _4"></span>najbardziej <span class="_ _4"></span>istotną <span class="_ _4"></span>kl<span class="_ _4"></span>asę <span class="_ _4"></span>aktywów <span class="_ _4"></span>narażony<span class="_ _4"></span><span class="ff1">ch <span class="_ _4"></span>na <span class="_ _4"></span>ryzyko <span class="_ _4"></span>kredytowe, </span></div><div class="t m0 x1 h2 y7d7 ff4 fs0 fc0 sc0 ls0 ws0">spółka<span class="ff1"> <span class="_ _25"> </span></span>nie<span class="_ _0"></span> <span class="_ _25"> </span>jest <span class="_ _24"> </span>narażona <span class="_ _24"> </span>na <span class="_ _25"> </span>ryzyk<span class="_ _0"></span>o <span class="_ _25"> </span>kredytowe <span class="_ _24"></span>w <span class="_ _25"> </span>związku<span class="_ _0"></span> <span class="_ _25"> </span>z <span class="_ _24"></span>pojedynczym <span class="_ _24"> </span>znaczącym <span class="_ _25"> </span>kon<span class="_ _0"></span>trahentem. <span class="_ _24"> </span>W <span class="_ _25"> </span>konsekwencji <span class="_ _24"></span>szacunki </div><div class="t m0 x1 h2 y545 ff4 fs0 fc0 sc0 ls0 ws0">odpisów<span class="ff1"> <span class="_ _21"> </span></span>są  dokonywane <span class="_ _21"> </span>na<span class="ff1">  </span>zasadzie <span class="_ _21"> </span>zbiorowej, <span class="_ _21"> </span>a  należności <span class="_ _21"> </span>zostały  pogrupow<span class="_ _0"></span>an<span class="_ _4"></span>e <span class="_ _21"> </span>według  ok<span class="_ _0"></span>resu  przeterminowania <span class="_ _21"> </span>oraz </div><div class="t m0 x1 h2 y93 ff4 fs0 fc0 sc0 ls0 ws0">lokalizacji geograficznej dłużnika. Szacunek odpisu jest oparty przede wszystkim o historycznie kształtujące się przeterminow<span class="_ _4"></span><span class="ff1">ania </span></div><div class="t m0 x1 h2 y7d8 ff4 fs0 fc0 sc0 ls0 ws0">i powiązanie zalegania z faktyczną spłacalnością z ostatnich <span class="ff1">3 lat.  </span></div><div class="t m0 x1 h30 y3f ff4 fs0 fc0 sc0 ls0 ws0">Szacunki odpisów kształtowały się <span class="ff1">na 31 grudnia 2024 roku.<span class="ff8"> </span></span></div><div class="t m0 x1 h15 y7d9 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x5c y2fa w19 h61"><div class="t m0 xee hf y108 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x107 y2fa w1c h61"><div class="t m0 x1c hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x108 y2fa wd2 h61"><div class="t m0 x109 h17 ya ff2 fs5 fc2 sc0 ls0 ws0">Należności z tytuł<span class="_ _0"></span>u dostaw i usług<span class="ff3"> </span></div></div><div class="c x5c y7da w19 h16"><div class="t m0 xc hf y75 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x107 y7da w1c h16"><div class="t m0 xb7 hf y75 ff4 fs5 fc0 sc0 ls0 ws0">Bieżące<span class="ff1"> </span></div></div><div class="c x108 y7da wd3 h16"><div class="t m0 x7f hf y75 ff1 fs5 fc0 sc0 ls7 ws0">0 <span class="ff4 ls0">–<span class="ff1"> 30 dni </span></span></div></div><div class="c x10a y7da w1c h16"><div class="t m0 x22 hf y75 ff1 fs5 fc0 sc0 ls7 ws0">31 <span class="ff4 ls0">–<span class="ff1"> 90 dni </span></span></div></div><div class="c x10b y7da wd3 h16"><div class="t m0 x76 hf y75 ff1 fs5 fc0 sc0 ls7 ws0">91 <span class="ff4 ls0">–<span class="ff1"> 180 dni </span></span></div></div><div class="c x6 y7da wd4 h16"><div class="t m0 x2e hf y75 ff1 fs5 fc0 sc0 ls7 ws0">181 <span class="ff4 ls0">–<span class="ff1"> 360 dni </span></span></div></div><div class="c x10c y7da wd5 h16"><div class="t m0 x2a hf y75 ff4 fs5 fc0 sc0 ls0 ws0">powyżej <span class="_ _0"></span>360 dni<span class="ff1"> </span></div></div><div class="c x5c y7db w19 h1e"><div class="t m0 xc hf ya ff4 fs5 fc0 sc0 ls0 ws0">Wskaźnik od<span class="_ _0"></span>pisu<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x107 y7db w1c h1e"><div class="t m0 x66 hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x108 y7db wd6 h1e"><div class="t m0 x81 hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x4 y7db wd7 h1e"><div class="t m0 x81 hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x10b y7db wd3 h1e"><div class="t m0 x25 hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x6 y7db wd4 h1e"><div class="t m0 x10d hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x10c y7db wd5 h1e"><div class="t m0 x7c hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x5c y7dc w19 h1e"><div class="t m0 xc hf ya ff4 fs5 fc0 sc0 ls0 ws0">Powiązane<span class="ff1"> </span></div></div><div class="c x107 y7dc w1c h1e"><div class="t m0 x1d hf ya ff1 fs5 fc0 sc0 ls7 ws0">6%<span class="ls0"> </span></div></div><div class="c x108 y7dc wd6 h1e"><div class="t m0 x3b hf ya ff1 fs5 fc0 sc0 ls7 ws0">13%<span class="ls0"> </span></div></div><div class="c x4 y7dc wd7 h1e"><div class="t m0 x3b hf ya ff1 fs5 fc0 sc0 ls7 ws0">24%<span class="ls0"> </span></div></div><div class="c x10b y7dc wd3 h1e"><div class="t m0 x31 hf ya ff1 fs5 fc0 sc0 ls7 ws0">39%<span class="ls0"> </span></div></div><div class="c x6 y7dc wd4 h1e"><div class="t m0 x3a hf ya ff1 fs5 fc0 sc0 ls7 ws0">55%<span class="ls0"> </span></div></div><div class="c x10c y7dc wd5 h1e"><div class="t m0 x16 hf ya ff1 fs5 fc0 sc0 ls7 ws0">100%<span class="ls0"> </span></div></div><div class="c x5c y7dd w19 h1e"><div class="t m0 xc hf ya ff4 fs5 fc0 sc0 ls0 ws0">Niepowiąz<span class="_ _0"></span>ane<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x107 y7dd w1c h1e"><div class="t m0 x1d hf ya ff1 fs5 fc0 sc0 ls7 ws0">1%<span class="ls0"> </span></div></div><div class="c x108 y7dd wd6 h1e"><div class="t m0 x5b hf ya ff1 fs5 fc0 sc0 ls7 ws0">3%<span class="ls0"> </span></div></div><div class="c x4 y7dd wd7 h1e"><div class="t m0 x5b hf ya ff1 fs5 fc0 sc0 ls7 ws0">7%<span class="ls0"> </span></div></div><div class="c x10b y7dd wd3 h1e"><div class="t m0 x31 hf ya ff1 fs5 fc0 sc0 ls7 ws0">55%<span class="ls0"> </span></div></div><div class="c x6 y7dd wd4 h1e"><div class="t m0 x3a hf ya ff1 fs5 fc0 sc0 ls7 ws0">87%<span class="ls0"> </span></div></div><div class="c x10c y7dd wd5 h1e"><div class="t m0 x16 hf ya ff1 fs5 fc0 sc0 ls7 ws0">100%<span class="ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y4c9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y7de ff1 fs0 fc0 sc0 ls0 ws0">W  202<span class="_ _0"></span>4  roku  <span class="ff4">spółka</span> <span class="_ _21"> </span><span class="ff4">nie  prowadziła  ne<span class="_ _0"></span>gocjac<span class="_ _4"></span>ji <span class="_ _21"> </span>i  nie <span class="_ _21"> </span>dokonała  ustaleń, <span class="_ _21"> </span>które  byłyby  wy<span class="_ _0"></span>nik<span class="_ _4"></span>iem <span class="_ _21"> </span>znaczącego  wzrostu <span class="_ _21"> </span>ryzyka<span class="ff1"> </span></span></div><div class="t m0 x1 h2 y7df ff4 fs0 fc0 sc0 ls0 ws0">kredytowego, <span class="_ _23"></span>w <span class="_ _23"></span>wyniku <span class="_ _4"></span>któryc<span class="_ _4"></span>h <span class="_ _4"></span>zm<span class="_ _4"></span>ianom <span class="_ _23"></span>u<span class="_ _0"></span>ległyby <span class="_ _23"></span>terminy <span class="_ _23"></span>płatności <span class="_ _23"></span>ani <span class="_ _23"></span>w <span class="_ _23"></span>inny <span class="_ _23"></span>sposób <span class="_ _23"></span>zostałyby <span class="_ _23"></span>zmodyfikowane <span class="_ _4"></span>ocze<span class="_ _4"></span>kiwane<span class="_ _0"></span> </div><div class="t m0 x1 h2 y7e0 ff4 fs0 fc0 sc0 ls0 ws0">przepływy z posiadanych należności z tytułu dostaw i usług oraz aktywów z tytułu umowy<span class="ff1 ls6">. <span class="ls0"> </span></span></div><div class="t m0 x1 h2 y3d3 ff4 fs0 fc0 sc0 ls0 ws0">Spółka<span class="ff1"> </span>nie przyjmuje zabezpieczeń dla należności z tytułu dostaw i usług. <span class="ff1"> </span></div><div class="t m0 x1 h2 y7e1 ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>ramach <span class="_ _4"></span>prowadzonej dział<span class="_ _4"></span>aln<span class="_ _0"></span>oś<span class="_ _4"></span>ci <span class="_ _4"></span>spółka<span class="ff1"> <span class="_ _4"></span></span>nie <span class="_ _4"></span>nabywa aktywów <span class="_ _4"></span>finansowych <span class="_ _4"></span>dotkniętych <span class="_ _4"></span>utratą <span class="_ _4"></span>wartości <span class="_ _4"></span>ze <span class="_ _4"></span>względu <span class="_ _4"></span>na <span class="_ _4"></span>ryzyko </div><div class="t m0 x1 h2 y7e2 ff1 fs0 fc0 sc0 ls0 ws0">kredytowe.  </div></div></div><div class="pi" ></div></div><div id="pf37" class="pf w4 ha" ><div class="pc pc37 w4 ha"><img class="bi xb y21 wc hb" alt="" src="data:image/png;base64,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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">55<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y10f ff4 fs0 fc0 sc0 ls0 ws0">Dla <span class="_ _2d"> </span>wszystkich <span class="_ _2d"> </span>składników <span class="_ _2d"> </span>aktywów <span class="_ _2d"> </span>finansowych, <span class="_ _2d"> </span>a <span class="_ _2d"> </span>także <span class="_ _2e"> </span>dla  aktywów <span class="_ _2d"> </span>z <span class="_ _2e"> </span>tytułu <span class="_ _46"> </span>umowy, <span class="_ _2d"> </span>ich <span class="_ _2d"> </span>wartość <span class="_ _2e"> </span>bilan<span class="_ _0"></span>so<span class="_ _4"></span>wa <span class="_ _46"> </span>n<span class="_ _4"></span>ajlepi<span class="_ _0"></span>ej </div><div class="t m0 x1 h2 y254 ff4 fs0 fc0 sc0 ls0 ws0">odzwierciedla maksymalne narażenie spółki<span class="ff1"> na ryzyko kredytowe.  </span></div><div class="t m0 x1 h2 y13d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y1fa ff2 fs0 fc4 sc0 ls0 ws0">Ryzyko utraty płynności<span class="ff3"> </span></div><div class="t m0 x1 h2 y4a3 ff4 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _4"></span>Kapitałowa jest <span class="_ _4"></span>narażona na <span class="_ _4"></span>ryzyko <span class="_ _4"></span>utraty płynności <span class="_ _4"></span>tj. zdolności <span class="_ _4"></span>do <span class="_ _4"></span>terminowego r<span class="_ _4"></span>egu<span class="_ _0"></span>lowa<span class="_ _4"></span>nia zobowiązań <span class="_ _4"></span>finansowych. </div><div class="t m0 x1 h2 y2a ff4 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _24"></span>zarządza <span class="_ _24"></span>ryzykiem <span class="_ _24"></span>płynności <span class="_ _24"> </span>poprzez <span class="_ _24"> </span>m<span class="_ _4"></span>onit<span class="_ _0"></span>orowanie <span class="_ _25"> </span>termin<span class="_ _0"></span>ów <span class="_ _25"> </span>płatności <span class="_ _23"></span>oraz <span class="_ _25"> </span>zapotrze<span class="_ _0"></span>bowa<span class="_ _4"></span>nia <span class="_ _23"></span>na <span class="_ _24"></span>środki <span class="_ _24"> </span>pieniężne <span class="_ _24"></span>w </div><div class="t m0 x1 h2 y616 ff4 fs0 fc0 sc0 ls0 ws0">zakresie <span class="_ _2c"> </span>obsł<span class="_ _4"></span>ugi <span class="_ _2c"> </span>krótkoterminowych <span class="_ _22"> </span>płatn<span class="_ _0"></span>ośc<span class="_ _4"></span>i <span class="_ _2c"> </span>(transa<span class="_ _4"></span>kcje <span class="_ _2c"> </span>bieżące <span class="_ _47"> </span>monitorowane <span class="_ _47"> </span>w <span class="_ _47"> </span>okresach <span class="_ _2c"> </span>tygodniowych) <span class="_ _47"> </span>oraz </div><div class="t m0 x1 h2 y7e3 ff4 fs0 fc0 sc0 ls0 ws0">długoterminowego <span class="_ _23"></span>zapotrzebowania <span class="_ _4"></span>na <span class="_ _23"></span>gotówkę <span class="_ _23"></span>na <span class="_ _23"></span>podstawie <span class="_ _23"></span>prognoz <span class="_ _23"></span>przepływów <span class="_ _23"></span>pieniężnych <span class="_ _23"></span>aktualizowanych <span class="_ _23"></span>w <span class="_ _4"></span>okresach </div><div class="t m0 x1 h2 y3e1 ff4 fs0 fc0 sc0 ls0 ws0">miesięcznych. <span class="_ _23"></span>Z<span class="_ _4"></span>apot<span class="_ _0"></span>rzebowa<span class="_ _4"></span>nie <span class="_ _23"></span>na <span class="_ _24"> </span>gotówkę <span class="_ _24"> </span>porów<span class="_ _4"></span>nywane<span class="_ _0"></span> <span class="_ _25"> </span>jest <span class="_ _24"></span>z <span class="_ _24"></span>dostępnymi <span class="_ _24"></span>źródłami <span class="_ _24"> </span>pozyskania <span class="_ _24"></span>środków <span class="_ _24"></span>(w <span class="_ _24"> </span>tym <span class="_ _24"> </span>zwłaszcza </div><div class="t m0 x1 h2 y117 ff4 fs0 fc0 sc0 ls0 ws0">poprzez ocenę zdoln<span class="_ _0"></span>ośc<span class="_ _4"></span>i <span class="_ _0"></span>pozyskania finansowania w post<span class="_ _5"></span>aci kredytów) oraz konfront<span class="_ _0"></span>owane<span class="_ _4"></span> jest<span class="_ _0"></span> z inwestycjami wolnych środków.<span class="_ _0"></span> <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y118 ff4 fs0 fc0 sc0 ls0 ws0">Ponadto zwracamy uwagę na działania restrukturyzacyjne obejmujące aktualne zadłużenie <span class="_ _4"></span><span class="ff1">Gi Group Poland SA </span>opisane sz<span class="_ _4"></span>czegó-</div><div class="t m0 x1 h2 y7e4 ff4 fs0 fc0 sc0 ls0 ws0">łowo w pkt 9 niniejszego raportu.<span class="ff1"> </span></div><div class="t m0 x1 h2 y7e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y2f ff4 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _23"></span>dzień <span class="_ _23"></span>bilansowy <span class="_ _4"></span>zobowiąz<span class="_ _4"></span>ania <span class="_ _4"></span>f<span class="_ _4"></span>inan<span class="_ _0"></span>sow<span class="_ _4"></span>e <span class="_ _23"></span>spółki, <span class="_ _23"></span>inne <span class="_ _23"></span>niż <span class="_ _23"></span>instrumenty <span class="_ _4"></span>poc<span class="_ _4"></span>hodne, <span class="_ _4"></span>m<span class="_ _4"></span>ieściły <span class="_ _23"></span>się <span class="_ _23"></span>w <span class="_ _4"></span>następujących <span class="_ _23"></span>przedziałach </div><div class="t m0 x1 h2 y7e6 ff4 fs0 fc0 sc0 ls0 ws0">terminów wymagalności:<span class="ff1"> </span></div><div class="t m0 x1 h15 y6b9 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y7e7 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y7e8 wd8 haa"><div class="t m0 x86 hf y7e9 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x10e y7ea wd9 hab"><div class="t m0 xe6 hf y17c ff4 fs5 fc2 sc0 ls0 ws0">Krótkoterminowe<span class="_ _0"></span>:<span class="ff1"> </span></div></div><div class="c x10f y7ea wda hab"><div class="t m0 x54 hf y17c ff4 fs5 fc2 sc0 ls0 ws0">Długoterminowe:<span class="_ _0"></span><span class="ff1"> </span></div></div><div class="c x110 y7e8 wdb haa"><div class="t m0 x12 hf y7eb ff4 fs5 fc2 sc0 ls0 ws0">Przepływy<span class="_ _0"></span> razem </div><div class="t m0 x26 hf y7e9 ff1 fs5 fc2 sc0 ls0 ws0">przed z<span class="_ _0"></span>d<span class="_ _4"></span>ysk<span class="_ _0"></span>ontowa-</div><div class="t m0 x65 hf y7ec ff1 fs5 fc2 sc0 ls0 ws0">niem </div></div><div class="c x10e y7ed wdc h7f"><div class="t m0 x3b hf y4d7 ff1 fs5 fc2 sc0 ls0 ws0">do 6  </div></div><div class="c x111 y7e8 wdd hac"><div class="t m0 xb7 hf y4f6 ff1 fs5 fc2 sc0 ls0 ws0">6 do 12 m-<span class="ls2d">cy<span class="_ _5"></span><span class="ls0"> </span></span></div></div><div class="c x10 y7e8 wde hac"><div class="t m0 xcc hf y4f6 ff1 fs5 fc2 sc0 ls0 ws0">1 do 3 l<span class="_ _0"></span>at<span class="_ _4"></span> </div></div><div class="c x112 y7e8 wdf hac"><div class="t m0 x26 hf y7ee ff1 fs5 fc2 sc0 ls0 ws0">3 do </div><div class="t m0 xc hf y4f7 ff1 fs5 fc2 sc0 ls0 ws0">5 lat </div></div><div class="c x113 y7e8 we0 hac"><div class="t m0 xc hf y7ef ff1 fs5 fc2 sc0 ls0 ws0">po-</div><div class="t m0 xc hf y7f0 ff1 fs5 fc2 sc0 ls2e ws0">wy-</div><div class="t m0 x37 hf y4f6 ff4 fs5 fc2 sc0 ls0 ws0">żej </div><div class="t m0 x2a hf y1c8 ff1 fs5 fc2 sc0 ls7 ws0">5 </div><div class="t m0 x23 hf y171 ff1 fs5 fc2 sc0 ls0 ws0">lat </div></div><div class="c x10e y7e8 wdc had"><div class="t m0 x89 hf y17b ff1 fs5 fc2 sc0 ls0 ws0">m-<span class="ls2d">cy</span> </div></div><div class="c x1 y7f1 wd8 h79"><div class="t m0 xc h17 y501 ff3 fs5 fc0 sc0 ls0 ws0">Stan na 31.12.<span class="_ _0"></span>2<span class="_ _4"></span>02<span class="_ _0"></span>4 </div></div><div class="c x10e y7f1 we1 h79"><div class="t m0 x9c h3f y501 ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x111 y7f1 we2 h79"><div class="t m0 x91 h3f y501 ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x10f y7f1 we3 h79"><div class="t m0 x109 h3f y501 ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x112 y7f1 we4 h79"><div class="t m0 x9a h3f y501 ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y7f1 we5 h79"><div class="t m0 x22 h3f y501 ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y7f1 we6 h79"><div class="t m0 x93 h3f y501 ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y7f2 we7 hae"><div class="t m0 x26 hf y681 ff1 fs5 fc0 sc0 ls0 ws0">Kredyty <span class="_ _1d"> </span>w <span class="_ _31"> </span>rachunku <span class="_ _1d"> </span>kredyto-</div><div class="t m0 x26 hf y171 ff1 fs5 fc0 sc0 ls2e ws0">wym<span class="ls0"> </span></div></div><div class="c x10e y7f2 wdc hae"><div class="t m0 x9c hf y5eb ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x111 y7f2 we8 hae"><div class="t m0 x91 hf y5eb ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x10f y7f2 we9 hae"><div class="t m0 x109 hf y5eb ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x112 y7f2 wea hae"><div class="t m0 x9a hf y5eb ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y7f2 web hae"><div class="t m0 x22 hf y5eb ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y7f2 we6 hae"><div class="t m0 x93 hf y5eb ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y651 we7 h7f"><div class="t m0 x26 hf y4d7 ff4 fs5 fc0 sc0 ls0 ws0">Kredyty w <span class="_ _0"></span>rachunku bieżącym<span class="ff1"> </span></div></div><div class="c x10e y651 wdc h7f"><div class="t m0 x9c hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x111 y651 we8 h7f"><div class="t m0 x91 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x10f y651 we9 h7f"><div class="t m0 x109 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x112 y651 wea h7f"><div class="t m0 x9a hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y651 web h7f"><div class="t m0 x22 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y651 we6 h7f"><div class="t m0 xa hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y7f3 we7 h7f"><div class="t m0 x26 hf y4d7 ff4 fs5 fc0 sc0 ls0 ws0">Pożyczki<span class="ff1"> </span></div></div><div class="c x10e y7f3 wdc h7f"><div class="t m0 x9c hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x111 y7f3 we8 h7f"><div class="t m0 x52 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">100 509 543,62<span class="_ _0"></span> </div></div><div class="c x10f y7f3 we9 h7f"><div class="t m0 x109 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x112 y7f3 wea h7f"><div class="t m0 x9a hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y7f3 web h7f"><div class="t m0 x22 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y7f3 we6 h7f"><div class="t m0 xb7 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">100 509 543,62<span class="_ _0"></span> </div></div><div class="c x1 y7f4 we7 h7f"><div class="t m0 x26 hf y4d7 ff4 fs5 fc0 sc0 ls0 ws0">Dłużne papier<span class="_ _0"></span>y wartościowe<span class="ff1"> </span></div></div><div class="c x10e y7f4 wdc h7f"><div class="t m0 x9c hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x111 y7f4 we8 h7f"><div class="t m0 x91 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x10f y7f4 we9 h7f"><div class="t m0 x109 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x112 y7f4 wea h7f"><div class="t m0 x9a hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y7f4 web h7f"><div class="t m0 x22 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y7f4 we6 h7f"><div class="t m0 xa hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y499 we7 h84"><div class="t m0 x26 hf y7f5 ff4 fs5 fc0 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania DiU oraz pozo-</div><div class="t m0 x26 hf y7b ff4 fs5 fc0 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x10e y499 wdc h84"><div class="t m0 x21 hf y7f6 ff1 fs5 fc0 sc0 ls0 ws0">6 185 603,62 </div></div><div class="c x111 y499 we8 h84"><div class="t m0 x91 hf y7f6 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x10f y499 we9 h84"><div class="t m0 x109 hf y7f6 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x112 y499 wea h84"><div class="t m0 x9a hf y7f6 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y499 web h84"><div class="t m0 x22 hf y7f6 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y499 we6 h84"><div class="t m0 x65 hf y7f6 ff1 fs5 fc0 sc0 ls0 ws0">6 185 603,62<span class="_ _0"></span> </div></div><div class="c x1 y12b we7 h79"><div class="t m0 x26 hf y501 ff4 fs5 fc0 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania finansowe<span class="ff1"> </span></div></div><div class="c x10e y12b wdc h79"><div class="t m0 x9c hf y501 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x111 y12b we8 h79"><div class="t m0 xd7 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">1 747 573,27<span class="_ _0"></span> </div></div><div class="c x10f y12b we9 h79"><div class="t m0 x25 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">3 554 482,09<span class="_ _0"></span> </div></div><div class="c x112 y12b wea h79"><div class="t m0 x9a hf y501 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y12b web h79"><div class="t m0 x22 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y12b we6 h79"><div class="t m0 x65 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">5 302 055,36<span class="_ _0"></span> </div></div><div class="c x1 y7f7 we7 h7f"><div class="t m0 x26 hf y4d7 ff4 fs5 fc0 sc0 ls0 ws0">Ekspozycja<span class="_ _0"></span> na ryzyko płynności<span class="ff1"> </span></div></div><div class="c x10e y7f7 wdc h7f"><div class="t m0 x24 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">      6 185 <span class="_ _0"></span>603,62  </div></div><div class="c x111 y7f7 we8 h7f"><div class="t m0 x11 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">        102 <span class="_ _0"></span>257 116,89  </div></div><div class="c x10f y7f7 we9 h7f"><div class="t m0 xf hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">            <span class="_ _0"></span> <span class="_ _4"></span>        3 <span class="_ _0"></span>554 482,09  </div></div><div class="c x112 y7f7 wea h7f"><div class="t m0 x9a hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y7f7 web h7f"><div class="t m0 x22 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y7f7 we6 h7f"><div class="t m0 x50 hf y4d7 ff1 fs5 fc0 sc0 ls2f ws0">     <span class="ls0">111 997 202,60  </span></div></div><div class="c x1 y52a we7 h79"><div class="t m0 x26 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">razem </div></div><div class="c x10e y52a wdc h79"><div class="t m0 x9c hf y501 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x111 y52a we8 h79"><div class="t m0 x91 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x10f y52a we9 h79"><div class="t m0 x109 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x112 y52a wea h79"><div class="t m0 x9a hf y501 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xc1 y52a web h79"><div class="t m0 x22 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x110 y52a we6 h79"><div class="t m0 x93 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y7f8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y56d ff1 fs0 fc0 sc0 ls0 ws0"> <span class="fc4"> </span></div><div class="t m0 x1 h14 y7f9 ff3 fs0 fc4 sc0 ls0 ws0">Inne ryzyka rynkowe </div><div class="t m0 x1 h2 y9a ff1 fs0 fc0 sc0 ls0 ws0">W ramach innych ryzyk <span class="ff4">rynkowych Zarząd spółki</span> <span class="ff4">identyfikuje i na bieżąco monitoruje:</span> </div><div class="t m0 xa h30 y7fa ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff4">ryzyk<span class="_ _0"></span>o <span class="_ _4"></span>wzrostu<span class="_ _0"></span> <span class="_ _4"></span>kosztów zatrudnienia,<span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y7fb ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff4">ryzyk<span class="_ _0"></span>o <span class="_ _4"></span>zawarcia umów z nieu<span class="_ _0"></span>c<span class="_ _4"></span>zciwym/niesolidnym klientem,<span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y7fc ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _42"> </span><span class="ff4">ryzyk<span class="_ _0"></span>o <span class="_ _4"></span>gospodarcze wyn<span class="_ _0"></span>ik<span class="_ _4"></span>ające ze stosowania przepisów ustawy o Agencjach Pracy Tymczasowej<span class="ff1">. </span></span></span></div><div class="t m0 xa h2 y7fd ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y7fe ff3 fs0 fc4 sc0 ls0 ws0">Ryzyka kursowe/walutowe </div><div class="t m0 x1 h2 y224 ff4 fs0 fc0 sc0 ls0 ws0">Większość <span class="_ _25"> </span>transakcji <span class="_ _25"> </span>w <span class="_ _25"> </span>spółce<span class="ff1"> <span class="_ _25"> </span>przeprowadzany<span class="_ _0"></span>c<span class="_ _4"></span>h <span class="_ _24"> </span>jes<span class="_ _4"></span>t <span class="_ _25"> </span>w <span class="_ _25"> </span>PLN. <span class="_ _24"> </span>Ekspozycja <span class="_ _21"> </span><span class="ff4">spółki</span> <span class="_ _25"> </span>na <span class="_ _25"> </span>ryzyko <span class="_ _24"> </span>walutowe <span class="_ _25"> </span>wynika <span class="_ _25"> </span>z <span class="_ _25"> </span>zagranicznych </span></div><div class="t m0 x1 h2 y7ff ff4 fs0 fc0 sc0 ls0 ws0">transakcji sprzedaży oraz zakupu, które zawierane są przede wszystkim w EUR oraz USD. <span class="ff1"> </span></div><div class="t m0 x1 h2 y800 ff4 fs0 fc0 sc0 ls0 ws0">Spółka<span class="ff1"> <span class="_ _4"></span></span>nie <span class="_ _4"></span>stosuje kontraktów <span class="_ _4"></span>forward <span class="_ _4"></span>oraz <span class="_ _4"></span>opcji <span class="_ _4"></span>walu<span class="_ _0"></span>towych, <span class="_ _4"></span>ze <span class="_ _4"></span>względu <span class="_ _4"></span>na minimalną <span class="_ _4"></span>ilość <span class="_ _4"></span>kontraktów realizowanych <span class="_ _4"></span>walucie </div><div class="t m0 x1 h2 y801 ff1 fs0 fc0 sc0 ls0 ws0">obcej w chwili obecnej. </div><div class="t m0 x1 h2 y739 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y802 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y803 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf38" class="pf w4 ha" ><div class="pc pc38 w4 ha"><img class="bi xb y21 wc hb" alt="" src="data:image/png;base64,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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">56<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y804 wec ha7"><div class="t m0 x68 hf y805 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x114 y804 wed ha7"><div class="t m0 x2b hf y805 ff1 fs5 fc2 sc0 ls0 ws0">Nota </div></div><div class="c x115 y806 wee h61"><div class="t m0 x1e hf ya ff4 fs5 fc2 sc0 ls0 ws0">Wartość wyraż<span class="_ _0"></span>ona w walucie:<span class="ff1"> </span></div></div><div class="c xe8 y804 w16 ha7"><div class="t m0 xc hf y807 ff4 fs5 fc2 sc0 ls0 ws0">Wartość po p<span class="_ _0"></span>rze-</div><div class="t m0 x21 hf y64a ff1 fs5 fc2 sc0 ls0 ws0">liczeniu </div></div><div class="c x115 y804 wef h1e"><div class="t m0 x15 hf ya ff1 fs5 fc2 sc0 ls0 ws0">EUR </div></div><div class="c x95 y804 wf0 h1e"><div class="t m0 x22 hf ya ff1 fs5 fc2 sc0 ls0 ws0">USD </div></div><div class="c x116 y804 wf1 h1e"><div class="t m0 x22 hf ya ff1 fs5 fc2 sc0 ls0 ws0">GBP </div></div><div class="c x1 y808 wec h1e"><div class="t m0 xc h37 ya ff9 fs5 fc0 sc0 ls0 ws0">Stan na 31.12.<span class="_ _0"></span>2<span class="_ _4"></span>024 </div></div><div class="c x114 y808 wf2 h1e"><div class="t m0 xe h37 ya ff9 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x115 y808 wf3 h1e"><div class="t m0 xc h3f ya ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y808 wf0 h1e"><div class="t m0 xc h3f ya ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x116 y808 wf4 h1e"><div class="t m0 xc h3f ya ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y808 wf5 h1e"><div class="t m0 xc h3f ya ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y809 wf6 h5d"><div class="t m0 x26 h3f y55f ffb fs5 fc0 sc0 ls0 ws0">Aktywa finan<span class="_ _0"></span>s<span class="_ _4"></span>owe (+):  <span class="_ _0"></span> </div></div><div class="c x114 y809 wf7 h5d"><div class="t m0 xe hf y55f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x115 y809 wef h5d"><div class="t m0 x7d hf y55f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y809 wf8 h5d"><div class="t m0 x3c hf y55f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x116 y809 wf9 h5d"><div class="t m0 x3c hf y55f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y809 wf5 h5d"><div class="t m0 x9c hf y55f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y17 wf6 h5d"><div class="t m0 x26 hf y55f ff4 fs5 fc0 sc0 ls0 ws0">Pożyczki<span class="ff1"> </span></div></div><div class="c x114 y17 wf7 h5d"><div class="t m0 xa8 hf y55f ff1 fs5 fc0 sc0 ls7 ws0">23<span class="ls0"> </span></div></div><div class="c x115 y17 wef h5d"><div class="t m0 x7d hf y55f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y17 wf8 h5d"><div class="t m0 x3c hf y55f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x116 y17 wf9 h5d"><div class="t m0 x3c hf y55f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y17 wf5 h5d"><div class="t m0 x9c hf y55f ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y78 wf6 h5d"><div class="t m0 x26 hf y4d7 ff4 fs5 fc0 sc0 ls0 ws0">Należności z<span class="_ _0"></span> tytułu dostaw i usług oraz<span class="ff1"> </span></div></div><div class="c x114 y5f0 wed haf"><div class="t m0 xa8 hf y80a ff1 fs5 fc0 sc0 ls7 ws0">12<span class="ls0"> </span></div></div><div class="c x115 y78 wef h5d"><div class="t m0 x1d hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">1 050 661,05<span class="_ _0"></span> </div></div><div class="c x95 y78 wf8 h5d"><div class="t m0 x12 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">59 981,54 </div></div><div class="c x116 y78 wf9 h5d"><div class="t m0 x21 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">246,61 </div></div><div class="c xe8 y78 wf5 h5d"><div class="t m0 x21 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">4 736 740,70 </div></div><div class="c x1 y5f0 wf6 h5d"><div class="t m0 x26 hf y4d7 ff4 fs5 fc0 sc0 ls0 ws0">pozostałe <span class="_ _0"></span>należności finansowe<span class="ff1"> </span></div></div><div class="c x115 y5f0 wef h5d"><div class="t m0 x7d hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y5f0 wf8 h5d"><div class="t m0 x3c hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x116 y5f0 wf9 h5d"><div class="t m0 x3c hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y5f0 wf5 h5d"><div class="t m0 x9c hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y80b wf6 h5d"><div class="t m0 x26 hf y4d7 ff4 fs5 fc0 sc0 ls0 ws0">Pozostałe aktyw<span class="_ _0"></span>a finansowe<span class="ff1"> </span></div></div><div class="c x114 y80b wf7 h5d"><div class="t m0 x22 hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">9.4 </div></div><div class="c x115 y80b wef h5d"><div class="t m0 x7d hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y80b wf8 h5d"><div class="t m0 x3c hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x116 y80b wf9 h5d"><div class="t m0 x3c hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y80b wf5 h5d"><div class="t m0 x9c hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y80c wf6 h5d"><div class="t m0 x26 hf y4d7 ff4 fs5 fc0 sc0 ls0 ws0">Środki pi<span class="_ _0"></span>eniężne i ich ekwiwalenty<span class="ff1"> </span></div></div><div class="c x114 y80c wf7 h5d"><div class="t m0 xa8 hf y4d7 ff1 fs5 fc0 sc0 ls7 ws0">13<span class="ls0"> </span></div></div><div class="c x115 y80c wef h5d"><div class="t m0 x1b hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">22 858,44 </div></div><div class="c x95 y80c wf8 h5d"><div class="t m0 x3c hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x116 y80c wf9 h5d"><div class="t m0 x3c hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y80c wf5 h5d"><div class="t m0 x9c hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 yb0 wf6 h5d"><div class="t m0 x26 h3f y4d7 ff19 fs5 fc0 sc0 ls0 ws0">Zobowiązania<span class="_ _0"></span> finansowe (<span class="ffb">-<span class="ls30">):</span> </span></div></div><div class="c x114 yb0 wf7 h5d"><div class="t m0 xe hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x115 yb0 wef h5d"><div class="t m0 x7d hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 yb0 wf8 h5d"><div class="t m0 x3c hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x116 yb0 wf9 h5d"><div class="t m0 x3c hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 yb0 wf5 h5d"><div class="t m0 x9c hf y4d7 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y742 wf6 h1a"><div class="t m0 x26 hf y75 ff4 fs5 fc0 sc0 ls0 ws0">Kredyty, poż<span class="_ _0"></span>yczki, inne instrumenty <span class="_ _0"></span>dłużne<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x114 y742 wf7 h1a"><div class="t m0 x22 hf y75 ff1 fs5 fc0 sc0 ls0 ws0">9.5 </div></div><div class="c x115 y742 wef h1a"><div class="t m0 x1d hf y75 ff1 fs5 fc0 sc0 ls0 ws0">1 008 670,19<span class="_ _0"></span> </div></div><div class="c x95 y742 wf8 h1a"><div class="t m0 x3c hf y75 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x116 y742 wf9 h1a"><div class="t m0 x3c hf y75 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y742 wf5 h1a"><div class="t m0 x21 hf y75 ff1 fs5 fc0 sc0 ls0 ws0">4 310 047,72 </div></div><div class="c x1 y80d wf6 h61"><div class="t m0 x26 hf ya ff4 fs5 fc0 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania z tytułu leasingu<span class="ff1"> </span></div></div><div class="c x114 y80d wf7 h61"><div class="t m0 x22 hf ya ff1 fs5 fc0 sc0 ls0 ws0">7.1 </div></div><div class="c x115 y80d wef h61"><div class="t m0 x7d hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y80d wf8 h61"><div class="t m0 x3c hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x116 y80d wf9 h61"><div class="t m0 x3c hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y80d wf5 h61"><div class="t m0 x9c hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y80e wf6 h3b"><div class="t m0 x26 hf y539 ff4 fs5 fc0 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania z tytułu dostaw i usług or<span class="_ _0"></span>az<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c x114 y80f wed hb0"><div class="t m0 xa8 hf y810 ff1 fs5 fc0 sc0 ls7 ws0">18<span class="ls0"> </span></div></div><div class="c x115 y80e wef h3b"><div class="t m0 xcc hf y539 ff1 fs5 fc0 sc0 ls0 ws0">309 836,23 </div></div><div class="c x95 y80e wf8 h3b"><div class="t m0 x30 hf y539 ff1 fs5 fc0 sc0 ls0 ws0">3 000,00 </div></div><div class="c x116 y80e wf9 h3b"><div class="t m0 x3c hf y539 ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y80e wf5 h3b"><div class="t m0 x21 hf y539 ff1 fs5 fc0 sc0 ls0 ws0">1 336 233,81 </div></div><div class="c x1 y80f wf6 h1e"><div class="t m0 x26 hf ya ff4 fs5 fc0 sc0 ls0 ws0">pozostałe <span class="_ _0"></span>zobowiązania finansowe<span class="ff1"> </span></div></div><div class="c x115 y80f wef h1e"><div class="t m0 x7d hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y80f wf8 h1e"><div class="t m0 x3c hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x116 y80f wf9 h1e"><div class="t m0 x3c hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y80f wf5 h1e"><div class="t m0 x9c hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y811 wf6 h1e"><div class="t m0 x26 hf ya ff1 fs5 fc0 sc0 ls0 ws0">Ekspozycja<span class="_ _0"></span> na ryzyko walutowe r<span class="_ _5"></span>azem </div></div><div class="c x114 y811 wf7 h1e"><div class="t m0 xe hf ya ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x115 y811 wef h1e"><div class="t m0 x19 hf ya ff1 fs5 fc0 sc0 ls0 ws0">-267 845,37 </div></div><div class="c x95 y811 wf8 h1e"><div class="t m0 x12 hf ya ff1 fs5 fc0 sc0 ls0 ws0">56 981,54 </div></div><div class="c x116 y811 wf9 h1e"><div class="t m0 x21 hf ya ff1 fs5 fc0 sc0 ls0 ws0">246,61 </div></div><div class="c xe8 y811 wf5 h1e"><div class="t m0 x31 hf ya ff1 fs5 fc0 sc0 ls0 ws0">-909 540,83 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y812 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y7ed ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y813 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y814 ff4 fs0 fc0 sc0 ls0 ws0">Aktywa <span class="_ _23"></span>oraz <span class="_ _23"></span>zobowiązan<span class="_ _5"></span>ia <span class="_ _23"></span>finansowe <span class="_ _23"></span>spółki, <span class="_ _23"></span>inne <span class="_ _4"></span>niż <span class="_ _23"></span>instrumenty <span class="_ _23"></span>pochodne <span class="_ _23"></span>wyra<span class="_ _0"></span>żon<span class="_ _4"></span>e <span class="_ _23"></span>w <span class="_ _4"></span>walutach <span class="_ _23"></span>obcych, <span class="_ _23"></span>przeliczone <span class="_ _4"></span>na <span class="_ _23"></span>PLN </div><div class="t m0 x1 h2 y815 ff4 fs0 fc0 sc0 ls0 ws0">kursem zamknięcia obowiązującym na dzień bilansowy przedstawiają się następująco:<span class="ff1"> </span></div><div class="t m0 x1 h2 y816 ff4 fs0 fc0 sc0 ls0 ws0">Analiza  wrażliwości <span class="_ _46"> </span>zakłada <span class="_ _2d"> </span>wzrost  lub <span class="_ _46"> </span>spadek <span class="_ _2d"> </span>kursów  E<span class="_ _4"></span>UR/PLN  oraz <span class="_ _46"> </span>USD/PLN <span class="_ _46"> </span>o <span class="_ _2d"> </span>10%  w <span class="_ _46"> </span>stosunku <span class="_ _46"> </span>do <span class="_ _46"> </span>kurs<span class="_ _4"></span>u  zamknięcia </div><div class="t m0 x1 h2 y817 ff4 fs0 fc0 sc0 ls0 ws0">obowiązującego na poszczególne dni bilansowe. <span class="ff1"> </span></div><div class="t m0 x1 h2 y818 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y819 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y81a wec hb1"><div class="t m0 x68 hf y81b ff1 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x114 y81a wed hb1"><div class="t m0 x37 hf y807 ff1 fs5 fc2 sc0 ls0 ws0">Wahania </div><div class="t m0 x50 hf y7e ff1 fs5 fc2 sc0 ls0 ws0">kursu </div></div><div class="c x115 y81c wfa h1e"><div class="t m0 x7d hf ya ff4 fs5 fc2 sc0 ls0 ws0">Wpływ na w<span class="_ _0"></span>ynik finansowy:<span class="ff1"> </span></div></div><div class="c x115 y81a wef h1e"><div class="t m0 x15 hf ya ff1 fs5 fc2 sc0 ls0 ws0">EUR </div></div><div class="c x95 y81a wf8 h1e"><div class="t m0 x22 hf ya ff1 fs5 fc2 sc0 ls0 ws0">USD </div></div><div class="c x116 y81a wf9 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc2 sc0 ls0 ws0">GPB </div></div><div class="c xe8 y81a wf5 h1e"><div class="t m0 x31 hf ya ff1 fs5 fc2 sc0 ls0 ws0">razem </div></div><div class="c x1 y3a0 wec h1e"><div class="t m0 x26 h37 ya ff9 fs5 fc0 sc0 ls0 ws0">Stan na 31.12.<span class="_ _0"></span>2<span class="_ _4"></span>024 </div></div><div class="c x114 y3a0 wf2 h1e"><div class="t m0 xe h37 ya ff9 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x115 y3a0 wf3 h1e"><div class="t m0 x7d h3f ya ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x95 y3a0 wf0 h1e"><div class="t m0 x3c h3f ya ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x116 y3a0 wf4 h1e"><div class="t m0 x3c h3f ya ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xe8 y3a0 wf5 h1e"><div class="t m0 x9c h3f ya ffb fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y81d wf6 h5d"><div class="t m0 x26 hf y55f ff1 fs5 fc0 sc0 ls0 ws0">Wzrost kursu <span class="_ _0"></span>walutowego </div></div><div class="c x114 y81d wf7 h5d"><div class="t m0 xcd hf y55f ff1 fs5 fc0 sc0 ls7 ws0">10%<span class="ls0"> </span></div></div><div class="c x115 y81d wef h5d"><div class="t m0 x19 hf y55f ff1 fs5 fc0 sc0 ls0 ws0">-114 450,33 </div></div><div class="c x95 y81d wf8 h5d"><div class="t m0 x12 hf y55f ff1 fs5 fc0 sc0 ls0 ws0">23 369,27 </div></div><div class="c x116 y81d wf9 h5d"><div class="t m0 x21 hf y55f ff1 fs5 fc0 sc0 ls0 ws0">126,97 </div></div><div class="c xe8 y81d wf5 h5d"><div class="t m0 x89 h17 y55f ff3 fs5 fc0 sc0 ls0 ws0">-90 954,08 </div></div><div class="c x1 y101 wf6 h5d"><div class="t m0 x26 hf y55f ff1 fs5 fc0 sc0 ls0 ws0">Spadek kurs<span class="_ _0"></span>u walutowego </div></div><div class="c x114 y101 wf7 h5d"><div class="t m0 x21 hf y55f ff1 fs5 fc0 sc0 ls0 ws0">-<span class="ls7">10%</span> </div></div><div class="c x115 y101 wef h5d"><div class="t m0 xcc hf y55f ff1 fs5 fc0 sc0 ls0 ws0">114 450,33 </div></div><div class="c x95 y101 wf8 h5d"><div class="t m0 x23 hf y55f ff1 fs5 fc0 sc0 ls0 ws0">-23 369,27 </div></div><div class="c x116 y101 wf9 h5d"><div class="t m0 x11 hf y55f ff1 fs5 fc0 sc0 ls0 ws0">-126,97 </div></div><div class="c xe8 y101 wf5 h5d"><div class="t m0 x18 h17 y55f ff3 fs5 fc0 sc0 ls0 ws0">90 954,08 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y81e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y81f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y820 ff4 fs0 fc0 sc0 ls0 ws0">Ekspozycja na ryzyko <span class="_ _4"></span>walutowe ulega zmianom w <span class="_ _4"></span>ciągu roku w zależności <span class="_ _4"></span>od wolumenu transakcji przeprowadzanych w walucie. </div><div class="t m0 x1 h2 y821 ff4 fs0 fc0 sc0 ls0 ws0">Niemniej powyższą <span class="_ _4"></span>analizę <span class="_ _4"></span>wrażliwości m<span class="_ _4"></span>ożna uznać <span class="_ _4"></span>za reprezentatywną <span class="_ _4"></span>dla określenia <span class="_ _4"></span>ekspozycji <span class="_ _4"></span>spółki<span class="ff1"> <span class="_ _4"></span>na <span class="_ _4"></span>ryzyk<span class="_ _0"></span>o <span class="_ _4"></span>walutowe <span class="_ _4"></span>na </span></div><div class="t m0 x1 h2 y49d ff4 fs0 fc0 sc0 ls0 ws0">dzień bilansowy.<span class="ff1"> </span></div><div class="t m0 x1 h2 y822 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y823 ff1 fs0 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>celu zabezpie<span class="_ _0"></span>c<span class="_ _4"></span>zenia<span class="_ _0"></span> przed <span class="_ _0"></span>ryzykiem wa<span class="_ _0"></span>lutowym w <span class="_ _0"></span><span class="ff4">spółc<span class="_ _4"></span>e<span class="ff1"> <span class="_ _0"></span><span class="ff4">stosowane <span class="_ _0"></span>są <span class="_ _0"></span>instrumenty <span class="_ _0"></span>wewn<span class="_ _4"></span>ęt<span class="_ _0"></span>rzne<span class="_ _4"></span>, <span class="_ _0"></span>tj. <span class="_ _0"></span><span class="ff1">hedging natu<span class="_ _5"></span>ralny, <span class="_ _0"></span>ta<span class="_ _4"></span>kie <span class="lsc">jak</span> </span></span></span></span></div><div class="t m0 x1 h2 y824 ff4 fs0 fc0 sc0 ls0 ws0">łączenie kilku mniejszych transakcji w jedną więk<span class="_ _5"></span>szą<span class="ff1">.<span class="_ _4"></span> </span></div><div class="t m0 x1 h11 y3cd ff3 fs7 fc4 sc0 ls0 ws0">Ryzyko stopy pro<span class="_ _4"></span>centowej  </div><div class="t m0 x1 h2 y65f ff4 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _25"> </span>posiada <span class="_ _24"> </span>środki <span class="_ _25"> </span>pieniężne <span class="_ _25"> </span>na <span class="_ _24"> </span>rachunkach <span class="_ _25"> </span>bankowych, <span class="_ _25"> </span>należności <span class="_ _24"> </span>z <span class="_ _25"> </span>tytułu <span class="_ _25"> </span>udzielonych <span class="_ _24"> </span>pożyczek, <span class="_ _25"> </span>a <span class="_ _25"> </span>także <span class="_ _24"></span>zobowiązania </div><div class="t m0 x1 h2 y825 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="ff4">tytułu factoringu</span> i <span class="_ _4"></span><span class="ff4">leasingu.<span class="_ _0"></span> <span class="_ _4"></span>Ryzyko stopy <span class="_ _4"></span>procent<span class="_ _0"></span>owej <span class="_ _4"></span>jest związane z<span class="_ _4"></span><span class="ff1"> </span>przepływami odsetkowymi wynikającymi z <span class="_ _4"></span>inst<span class="_ _0"></span>ru<span class="_ _4"></span>mentów </span></div><div class="t m0 x1 h2 y826 ff4 fs0 fc0 sc0 ls0 ws0">finansowych, <span class="_ _0"></span>których <span class="_ _0"></span>oprocentowanie <span class="_ _0"></span>oparte <span class="_ _0"></span>jest na <span class="_ _0"></span>zmiennej <span class="_ _0"></span>stopie <span class="_ _0"></span>procentowej. Ryzyko <span class="_ _0"></span>to <span class="_ _0"></span>odnosi <span class="_ _0"></span>się do<span class="_ _0"></span><span class="ff1"> <span class="ff4">pożyczek <span class="_ _0"></span>otrzymanych,<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y827 ff4 fs0 fc0 sc0 ls0 ws0">faktoringu z którego spółka korzysta oraz zobowiązań z tytułu pożyczek<span class="ff1"> </span>oraz kosztów odsetek z tego tytułu.<span class="ff1"> </span></div><div class="t m0 x1 h2 y551 ff4 fs0 fc0 sc0 ls0 ws0">Zmiana WIBOR o 1 p.p. powoduje zmianę kosztów finan<span class="_ _0"></span>so<span class="_ _4"></span>wych związanych z  faktoringiem o około 1<span class="_ _4"></span><span class="ff1">0 procent.<span class="_ _5"></span> </span></div><div class="t m0 x1 h2 y828 ff4 fs0 fc4 sc0 ls0 ws0">Instrumenty finansowe w podziale na kategorie wiekowe wg stan<span class="_ _0"></span>u na dzień 31<span class="_ _4"></span><span class="ff1">.<span class="ls5">12</span>.<span class="ls26">20</span>24 <span class="lsa">r.</span> </span></div><div class="t m0 x1 h15 y829 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf39" class="pf w4 ha" ><div class="pc pc39 w4 ha"><img class="bi xb y21 w1d hb" alt="" src="data:image/png;base64,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class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">57<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y10f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y82a wfb h1e"><div class="t m0 xc h66 y17c ff6 fs5 fc2 sc0 ls0 ws0">26.1. Wyszczególnie<span class="_ _0"></span>nie<span class="ff7"> </span></div></div><div class="c x117 y82a wfc h1e"><div class="t m0 x8f h66 y17c ff7 fs5 fc2 sc0 ls0 ws0">&lt; 1 rok </div></div><div class="c xd5 y82a wfd h1e"><div class="t m0 x3a h66 y17c ff7 fs5 fc2 sc0 ls0 ws0">1-5 lat </div></div><div class="c x118 y82a wfe h1e"><div class="t m0 xe h66 y17c ff7 fs5 fc2 sc0 ls0 ws0">&gt;5 lat </div></div><div class="c x119 y82a waa h1e"><div class="t m0 x4e h66 y17c ff7 fs5 fc2 sc0 ls0 ws0">Razem </div></div><div class="c x1 y82b wfb h1e"><div class="t m0 xc h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">Oprocentowanie <span class="_ _0"></span>zm<span class="_ _4"></span>ie<span class="_ _0"></span>nne </div></div><div class="c x117 y82b wfc h1e"><div class="t m0 xee h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y82b wfd h1e"><div class="t m0 x86 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x118 y82b wfe h1e"><div class="t m0 x44 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x119 y82b waa h1e"><div class="t m0 x92 h66 y542 ff7 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y82c wfb h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">środki pi<span class="_ _0"></span>en<span class="_ _4"></span>ię<span class="_ _0"></span>ż<span class="_ _4"></span>ne i<span class="ff15"> i<span class="_ _0"></span>ch ekwiwalenty </span></span></div></div><div class="c x117 y82c wfc h1e"><div class="t m0 x2b h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">21 405 961,02 </div></div><div class="c xd5 y82c wfd h1e"><div class="t m0 x86 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x118 y82c wfe h1e"><div class="t m0 x44 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x119 y82c waa h1e"><div class="t m0 xcd h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">21 405 961,02 </div></div><div class="c x1 y3de wfb h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">pożyczki udzielo<span class="_ _0"></span>ne<span class="ff15"> </span></span></div></div><div class="c x117 y3de wfc h1e"><div class="t m0 x2b h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">32 470 330,64 </div></div><div class="c xd5 y3de wfd h1e"><div class="t m0 x86 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x118 y3de wfe h1e"><div class="t m0 x44 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x119 y3de waa h1e"><div class="t m0 xcd h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">32 470 330,64 </div></div><div class="c x1 y82d wfb h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">pożyczki otrzymane<span class="_ _0"></span><span class="ff15"> </span></span></div></div><div class="c x117 y82d wfc h1e"><div class="t m0 x24 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">100 509 543,62<span class="_ _0"></span> </div></div><div class="c xd5 y82d wfd h1e"><div class="t m0 xa h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x118 y82d wfe h1e"><div class="t m0 xb8 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x119 y82d waa h1e"><div class="t m0 xe h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">100 509 543,62<span class="_ _0"></span> </div></div><div class="c x1 y5a5 wfb h1e"><div class="t m0 xc h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">- <span class="ff14">zaciągnięte kr<span class="_ _0"></span>edyty<span class="ff15"> </span></span></div></div><div class="c x117 y5a5 wfc h1e"><div class="t m0 xee h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y5a5 wfd h1e"><div class="t m0 x86 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x118 y5a5 wfe h1e"><div class="t m0 x44 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x119 y5a5 waa h1e"><div class="t m0 x92 h69 y542 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y82e wfb h1e"><div class="t m0 xc h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">- obligacje </div></div><div class="c x117 y82e wfc h1e"><div class="t m0 xee h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c xd5 y82e wfd h1e"><div class="t m0 x86 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x118 y82e wfe h1e"><div class="t m0 x44 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x119 y82e waa h1e"><div class="t m0 x92 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y2b9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y82f ff2 fs7 fc4 sc0 ls0 ws0">Zarządzanie ryzykiem fina<span class="_ _4"></span>nsowym<span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y830 ff1 fs0 fc4 sc0 ls0 ws0">Czynniki ryzyka finansowego </div><div class="t m0 x1 h2 y831 ff4 fs0 fc0 sc0 ls0 ws0">Działalność <span class="_ _24"></span>spółki<span class="ff1"> <span class="_ _23"></span></span>wiąże <span class="_ _24"></span>się <span class="_ _24"></span>z <span class="_ _23"></span>określonymi <span class="_ _24"></span>ryzykami <span class="_ _24"></span>finansowymi, <span class="_ _23"></span>na <span class="_ _24"></span>które <span class="_ _23"></span>składają <span class="_ _24"></span>się <span class="_ _24"></span>ryzyko <span class="_ _24"></span>rynkowe <span class="_ _23"></span>(w <span class="_ _24"></span>tym <span class="_ _23"></span>ryzyko <span class="_ _24"></span>zmiany </div><div class="t m0 x1 h2 y832 ff4 fs0 fc0 sc0 ls0 ws0">przepływów <span class="_ _4"></span>pieniężnych <span class="_ _23"></span>w <span class="_ _4"></span>wyniku <span class="_ _4"></span>zmia<span class="_ _4"></span>n <span class="_ _4"></span>stóp <span class="_ _4"></span>procentowyc<span class="_ _4"></span>h), <span class="_ _4"></span>ryzyko <span class="_ _4"></span>kredytowe <span class="_ _23"></span>oraz <span class="_ _4"></span>ryzyko <span class="_ _23"></span>ut<span class="_ _0"></span>ra<span class="_ _4"></span>ty <span class="_ _4"></span>płynności. <span class="_ _4"></span>Spół<span class="_ _4"></span>ka <span class="_ _23"></span><span class="ff1">Gi <span class="_ _4"></span>Group </span></div><div class="t m0 x1 h2 y833 ff1 fs0 fc0 sc0 ls0 ws0">Poland SA <span class="ff4">w <span class="_ _0"></span>zakresie zarządzania ryzyk<span class="_ _0"></span>iem koncentruje się na min<span class="_ _0"></span>im<span class="_ _4"></span>alizacji <span class="_ _0"></span>potencjalnych, niekorzystnych <span class="_ _0"></span>wpływów w/w ryzyk na </span></div><div class="t m0 x1 h2 y834 ff1 fs0 fc0 sc0 ls0 ws0">jej wyniki finansowe.  </div><div class="t m0 x1 h2 y4af ff1 fs0 fc4 sc0 ls0 ws0">Ryzyko rynkowe </div><div class="t m0 x1 h2 y835 ff4 fs0 fc0 sc0 ls0 ws0">Spółka<span class="ff1">  </span>narażona <span class="_ _21"> </span>jest  na <span class="_ _21"> </span>ryzyko  zmiany<span class="_ _0"></span>  przepływów  pienię<span class="_ _0"></span>żnych  w  wyn<span class="_ _0"></span>iku  zmian  st<span class="_ _0"></span>óp  procentowych, <span class="_ _21"> </span>co  dotyczy <span class="_ _21"> </span>głównie </div><div class="t m0 x1 h2 y836 ff4 fs0 fc0 sc0 ls0 ws0">zobowiązań <span class="_ _23"></span>finansowych.<span class="ff1"> <span class="_ _23"></span></span>W <span class="_ _23"></span>trakcie <span class="_ _23"></span>działaln<span class="_ _0"></span>oś<span class="_ _4"></span>ci <span class="_ _23"></span>bieżącej <span class="_ _4"></span>wy<span class="_ _4"></span>korzyst<span class="_ _0"></span>ywa<span class="_ _4"></span>ne <span class="_ _4"></span>są <span class="_ _23"></span>zew<span class="_ _4"></span>nęt<span class="_ _0"></span>rz<span class="_ _4"></span>ne <span class="_ _23"></span>źródła <span class="_ _23"></span>finansowania<span class="_ _0"></span> <span class="_ _23"></span>w <span class="_ _23"></span>pos<span class="_ _4"></span>taci <span class="_ _23"></span>przede </div><div class="t m0 x1 h2 y1da ff4 fs0 fc0 sc0 ls0 ws0">wszystkim kredytów ba<span class="_ _4"></span>nk<span class="_ _0"></span>owyc<span class="_ _4"></span>h o charakterze obrotowym, <span class="_ _4"></span>które są <span class="_ _4"></span>oprocent<span class="_ _5"></span>owane według <span class="_ _4"></span>zmiennej stopy procentowej opartej </div><div class="t m0 x1 h2 y837 ff1 fs0 fc0 sc0 ls0 ws0">na <span class="_ _4"></span>WIBOR <span class="_ _4"></span>1M, <span class="_ _4"></span>3M<span class="_ _5"></span> <span class="_ _4"></span>i 6<span class="ff4">M <span class="_ _4"></span>powię<span class="_ _0"></span>kszonej <span class="_ _4"></span>o <span class="_ _4"></span>marżę <span class="_ _4"></span>banku, stąd <span class="_ _4"></span>też <span class="_ _4"></span>zmiana <span class="_ _4"></span>w/w <span class="_ _4"></span>stóp procentowych <span class="_ _4"></span>skutkuje wahaniami <span class="_ _4"></span>przepływów </span></div><div class="t m0 x1 h2 y838 ff4 fs0 fc0 sc0 ls0 ws0">pieniężnych. <span class="ff1"> </span></div><div class="t m0 x1 h2 y839 ff1 fs0 fc4 sc0 ls0 ws0">Ryzyko kredytowe  </div><div class="t m0 x1 h2 y3f0 ff4 fs0 fc0 sc0 ls0 ws0">Ryzyko <span class="_ _21"> </span>kredytowe <span class="_ _21"> </span>można <span class="_ _21"> </span>zdefiniować <span class="_ _21"> </span>jako <span class="_ _21"> </span>możliwość <span class="_ _21"> </span>niedotrzymania <span class="_ _21"> </span>warunków <span class="_ _21"> </span>umowy  przez <span class="_ _21"> </span>dru<span class="_ _5"></span>gą <span class="_ _21"> </span>stronę <span class="_ _21"> </span>kontraktu, <span class="_ _21"> </span>co </div><div class="t m0 x1 h2 y1b0 ff4 fs0 fc0 sc0 ls0 ws0">oznacza, <span class="_ _0"></span>iż <span class="_ _0"></span>strona <span class="_ _0"></span>narażona <span class="_ _0"></span>na <span class="_ _0"></span>ryzyk<span class="_ _5"></span>o <span class="_ _0"></span>nie <span class="_ _0"></span>otrzyma <span class="_ _0"></span>w <span class="_ _0"></span>oczekiwanym <span class="_ _0"></span>terminie <span class="_ _0"></span>płatności <span class="_ _0"></span>określonej <span class="_ _0"></span>waru<span class="_ _5"></span>nkami <span class="_ _0"></span>tego <span class="_ _0"></span>kontraktu. <span class="_ _0"></span>Inacz<span class="ff1 lsf">ej </span></div><div class="t m0 x1 h2 y83a ff4 fs0 fc0 sc0 ls0 ws0">mówiąc <span class="_ _4"></span>jest <span class="_ _4"></span>to <span class="_ _4"></span>możliwość <span class="_ _4"></span>obniżenia <span class="_ _4"></span>bądź <span class="_ _4"></span>podwyższenia <span class="_ _4"></span>wartości <span class="_ _4"></span>rynkowej <span class="_ _4"></span>kapitału <span class="_ _4"></span>własnego <span class="_ _4"></span>przedsiębiorstwa <span class="_ _4"></span>w <span class="_ _4"></span>wyniku <span class="_ _4"></span>zmian </div><div class="t m0 x1 h2 y83b ff4 fs0 fc0 sc0 ls0 ws0">zdolności <span class="_ _25"> </span>kredytowej, <span class="_ _21"> </span>w <span class="_ _25"> </span>tym <span class="_ _21"> </span>zwłaszcza <span class="_ _25"> </span>przejścia <span class="_ _21"> </span>do <span class="_ _25"> </span>stanu <span class="_ _25"> </span>niewypłacalności <span class="_ _21"> </span>bądź <span class="_ _25"> </span>bankructwa <span class="_ _21"> </span>dłużnik<span class="_ _5"></span>ów. <span class="_ _21"> </span><span class="ff1">Odzwierciedleniem </span></div><div class="t m0 x1 h2 y83c ff4 fs0 fc0 sc0 ls0 ws0">maksymalnego <span class="_ _2e"> </span>obciążenia <span class="_ _1d"> </span>spółki<span class="ff1"> <span class="_ _1d"> </span></span>ryzykiem <span class="_ _2e"> </span>kredytowym <span class="_ _2e"> </span>jest <span class="_ _1d"> </span>wartość <span class="_ _1d"> </span>należności <span class="_ _2e"> </span>handlowych, <span class="_ _2e"> </span>udzielonych <span class="_ _2e"> </span>pożyczek <span class="_ _1d"> </span>oraz </div><div class="t m0 x1 h2 y83d ff4 fs0 fc0 sc0 ls0 ws0">posiadanych <span class="_ _4"></span>lokat. <span class="_ _4"></span>W <span class="_ _23"></span>zakresie <span class="_ _4"></span>ryzyka <span class="_ _23"></span>kre<span class="_ _5"></span>dytowego <span class="_ _4"></span>związanego <span class="_ _23"></span>z <span class="_ _4"></span>należnościami <span class="_ _23"></span>han<span class="_ _0"></span>dlow<span class="_ _4"></span>ymi <span class="_ _23"></span>–<span class="ff1"> <span class="_ _4"></span>w <span class="_ _23"></span>celu <span class="_ _4"></span>jego <span class="_ _4"></span>zminimalizowania, <span class="_ _4"></span>a </span></div><div class="t m0 x1 h2 y83e ff4 fs0 fc0 sc0 ls0 ws0">także <span class="_ _23"></span>w <span class="_ _23"></span>celu <span class="_ _23"></span>utrzymywania <span class="_ _23"></span>ja<span class="_ _4"></span>k <span class="_ _23"></span>najniższego <span class="_ _23"></span>poziomu <span class="_ _23"></span>kapitału <span class="_ _24"></span>obrotowego, <span class="_ _23"></span>w <span class="_ _23"></span>spółc<span class="_ _4"></span>e<span class="ff1"> <span class="_ _23"></span></span>wdrożono <span class="_ _23"></span>procedury <span class="_ _23"></span>przyznawania <span class="_ _23"></span>limitu </div><div class="t m0 x1 h2 y83f ff4 fs0 fc0 sc0 ls0 ws0">kredytu <span class="_ _0"></span>kupieckiego <span class="_ _0"></span>i <span class="_ _0"></span>określone <span class="_ _0"></span>formy <span class="_ _0"></span>jego <span class="_ _0"></span>zabezpieczenia. <span class="_ _0"></span>Należności <span class="_ _0"></span>od <span class="_ _0"></span>kontrahentów <span class="_ _0"></span>są <span class="_ _0"></span>monitorowane <span class="_ _0"></span>regularnie <span class="_ _0"></span>przez <span class="_ _0"></span>służby<span class="ff1"> </span></div><div class="t m0 x1 h2 y218 ff4 fs0 fc0 sc0 ls0 ws0">finansowe, a w przypadku<span class="_ _0"></span> <span class="_ _4"></span>wystąpien<span class="_ _0"></span>ia <span class="_ _4"></span>nawet<span class="_ _5"></span> nieznacznego przeterm<span class="ff1">inowania uruchamiana jest procedura ich windykacji. Ryzyk<span class="_ _0"></span>o </span></div><div class="t m0 x1 h2 y219 ff4 fs0 fc0 sc0 ls0 ws0">kredytowe <span class="_ _2e"> </span>jest <span class="_ _1d"> </span>dodatkowo <span class="_ _1d"> </span>ograniczane <span class="_ _2e"> </span>pop<span class="_ _4"></span>rzez <span class="_ _2e"> </span>stosowanie <span class="_ _1d"> </span>takich <span class="_ _1d"> </span>instrumentów <span class="_ _2e"> </span>za<span class="_ _4"></span>rządzan<span class="_ _0"></span>ia <span class="_ _1d"> </span>ryz<span class="_ _4"></span>ykie<span class="_ _0"></span>m<span class="_ _4"></span> <span class="_ _2e"> </span>kredytowym <span class="_ _1d"> </span>jak </div><div class="t m0 x1 h2 y731 ff4 fs0 fc0 sc0 ls0 ws0">ubezpieczenie <span class="_ _24"></span>istotnej <span class="_ _24"></span>części <span class="_ _25"> </span>należn<span class="_ _0"></span>ośc<span class="_ _4"></span>i <span class="_ _24"> </span>spółki<span class="ff1">. <span class="_ _25"> </span></span>Ponadto <span class="_ _24"></span>ze <span class="_ _24"> </span>względu <span class="_ _25"> </span>na <span class="_ _23"></span>c<span class="_ _4"></span>harak<span class="_ _0"></span>ter <span class="_ _25"> </span>usług <span class="_ _23"></span>świadczonych <span class="_ _25"> </span>przez <span class="_ _24"> </span>spół<span class="_ _4"></span>kę<span class="ff1">,<span class="_ _0"></span> <span class="_ _25"> </span>odbiorcy </span></div><div class="t m0 x1 h2 y840 ff4 fs0 fc0 sc0 ls0 ws0">przykładają  szczególną  uwagę  do <span class="_ _46"> </span>terminowego  regulowania  swoich <span class="_ _46"> </span>zobowiązań,  stąd <span class="_ _46"> </span>relatywnie  niski  odset<span class="_ _4"></span>ek  należności </div><div class="t m0 x1 h2 y841 ff4 fs0 fc0 sc0 ls0 ws0">handlowych, które są przedmiotem działań windykacyjny<span class="_ _0"></span>c<span class="_ _4"></span>h służb finansowych spółki<span class="ff1 ls6">. <span class="ls0"> </span></span></div><div class="t m0 x1 h2 y2d4 ff4 fs0 fc0 sc0 ls0 ws0">Co <span class="_ _23"></span>więcej <span class="_ _23"></span>spółka<span class="ff1"> <span class="_ _24"></span></span>w <span class="_ _23"></span>zakresie <span class="_ _23"></span>finansowania <span class="_ _23"></span>krótkoterminowego <span class="_ _23"></span>korzysta <span class="_ _23"></span>także <span class="_ _23"></span>z <span class="_ _23"></span>narzędzia, <span class="_ _23"></span>jakim <span class="_ _24"></span>jest <span class="_ _23"></span>fa<span class="ff1">k</span>toring <span class="_ _23"></span>pełny. <span class="_ _23"></span>Faktoring </div><div class="t m0 x1 h2 y2d5 ff4 fs0 fc0 sc0 ls0 ws0">pełny  (faktoring  z <span class="_ _21"> </span>przejęciem  ryzyka,  faktoring  bez  regre<span class="_ _5"></span>su)  polega  na  finansowaniu<span class="_ _5"></span>  krótkoterminowych  należności  przed </div><div class="t m0 x1 h2 y4c4 ff4 fs0 fc0 sc0 ls0 ws0">terminem <span class="_ _4"></span>ich <span class="_ _23"></span>wymagal<span class="_ _0"></span>ności <span class="_ _23"></span>oraz <span class="_ _4"></span>przejęciu <span class="_ _4"></span>przez <span class="_ _4"></span>f<span class="_ _4"></span>akt<span class="_ _0"></span>ora <span class="_ _23"></span>ryzyka <span class="_ _4"></span>niewypłacalności <span class="_ _4"></span>dł<span class="_ _4"></span>użn<span class="_ _0"></span>ika <span class="_ _23"></span>(odbiorcy). <span class="_ _4"></span>Konsekwencją <span class="_ _23"></span><span class="ff1">podpisania </span></div><div class="t m0 x1 h2 y2d7 ff4 fs0 fc0 sc0 ls0 ws0">umowy factoringu<span class="_ _5"></span> pełnego dla faktora <span class="_ _0"></span>jest możliwość dochodzenia należności ty<span class="_ _0"></span>lko od dłużnika, zatem jeżeli <span class="_ _5"></span>dłużnik nie wywiąż<span class="ff1 ls31">e </span></div><div class="t m0 x1 h2 y2d8 ff4 fs0 fc0 sc0 ls0 ws0">się <span class="_ _4"></span>z <span class="_ _23"></span>płatności, <span class="_ _4"></span>faktor <span class="_ _4"></span>nie <span class="_ _23"></span>ma<span class="_ _5"></span> <span class="_ _4"></span>prawa <span class="_ _4"></span>domagać <span class="_ _23"></span>się <span class="_ _4"></span>zapłaty <span class="_ _4"></span>od <span class="_ _23"></span>fakt<span class="_ _5"></span>oranta. <span class="_ _4"></span>Wyjątkiem <span class="_ _4"></span>od <span class="_ _23"></span>tej <span class="_ _4"></span>generalnej <span class="_ _4"></span>zasady <span class="_ _4"></span>jest <span class="_ _23"></span>syt<span class="_ _0"></span>uacj<span class="_ _4"></span>a, <span class="_ _4"></span>kiedy </div><div class="t m0 x1 h2 y2d9 ff4 fs0 fc0 sc0 ls0 ws0">dłużnik <span class="_ _21"> </span>nie  płaci,  pon<span class="_ _0"></span>ieważ  kwestionuje <span class="_ _21"> </span>istnienie  wierzytelności  <span class="ff1">- <span class="_ _21"> </span></span>za  istnienie<span class="_ _0"></span>  wierzytelności  odpowiad<span class="_ _0"></span>a  bowiem  fakt<span class="_ _0"></span>orant. </div><div class="t m0 x1 h2 y222 ff4 fs0 fc0 sc0 ls0 ws0">Factoring pełny <span class="_ _4"></span>umożliwia wpływ <span class="_ _4"></span>środków f<span class="_ _4"></span>inan<span class="_ _0"></span>sowych <span class="_ _4"></span>na rachunek <span class="_ _4"></span>faktoranta maksymalnie <span class="_ _4"></span>do 2 <span class="_ _4"></span>dni po <span class="_ _4"></span>przekazan<span class="_ _0"></span>iu <span class="_ _4"></span>informacji </div><div class="t m0 x1 h2 y2db ff4 fs0 fc0 sc0 ls0 ws0">o <span class="_ _21"> </span>faktu<span class="_ _0"></span>rze, <span class="_ _21"> </span>przekazanie <span class="_ _25"> </span>ryzyka <span class="_ _21"> </span>niewy<span class="_ _0"></span>płacalności <span class="_ _21"> </span>dłużnika <span class="_ _25"> </span>(odbiorcy), <span class="_ _21"> </span>uzyskiwan<span class="_ _5"></span>ie <span class="_ _21"> </span>bieżących <span class="_ _25"> </span>informacji <span class="_ _21"> </span>ostanie<span class="_ _0"></span> <span class="_ _21"> </span>należności, <span class="_ _21"> </span>co<span class="_ _0"></span> </div><div class="t m0 x1 h2 y842 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="ff4">konsekwencji przyczynia się do <span class="_ _4"></span>zwiększenia<span class="_ _0"></span> <span class="_ _4"></span>płynności finansowej, zabezpieczenia przed ryzykiem braku zapł<span class="_ _4"></span>aty<span class="_ _0"></span> <span class="_ _4"></span>przez odbiorcę </span></div><div class="t m0 x1 h2 y843 ff4 fs0 fc0 sc0 ls0 ws0">(dłużnika), a ponadto umożliwia weryfikację odbiorcy (dłużnika) i realizowanych<span class="_ _0"></span> <span class="_ _4"></span>transakcji.<span class="ff1"> </span></div><div class="t m0 x1 h2 y844 ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _21"> </span>ocenie  Zarządu<span class="_ _0"></span>  ryzyko <span class="_ _21"> </span>zagrożonych <span class="_ _21"> </span>należności  jest <span class="_ _21"> </span>odzwierciedlone <span class="_ _21"> </span>poprzez <span class="_ _21"> </span>dokonanie <span class="_ _21"> </span>odpisu  aktual<span class="_ _0"></span>iz<span class="_ _4"></span>ującego <span class="_ _21"> </span>wartość </div><div class="t m0 x1 h2 y845 ff4 fs0 fc0 sc0 ls0 ws0">należności –<span class="_ _4"></span><span class="ff1"> </span>informacje <span class="_ _4"></span>dotyczące wysokości <span class="_ _4"></span>odpisu rozpoznanego <span class="_ _4"></span>w rachunku <span class="_ _4"></span>zysków i <span class="_ _4"></span>strat <span class="_ _4"></span>znajduje się <span class="_ _4"></span>w no<span class="_ _4"></span>tach opisujących </div><div class="t m0 x1 h2 y846 ff1 fs0 fc0 sc0 ls0 ws0">te aktywa. </div><div class="t m0 x1 h2 y847 ff4 fs0 fc4 sc0 ls0 ws0">Ryzyko utraty płynności<span class="ff1"> </span></div><div class="t m0 x1 h2 y848 ff4 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _23"></span>narażona <span class="_ _23"></span>jest <span class="_ _23"></span>na <span class="_ _24"></span>ryzyko <span class="_ _23"></span>utraty <span class="_ _23"></span>płynności <span class="_ _23"></span>wynikające <span class="_ _24"></span>z <span class="_ _23"></span>relacji <span class="_ _23"></span>zobowiązań <span class="_ _23"></span>krótkoterm<span class="_ _4"></span>inowy<span class="_ _0"></span>ch <span class="_ _24"></span>do <span class="_ _23"></span>aktywów <span class="_ _23"></span>obrotowych. </div><div class="t m0 x1 h2 y849 ff4 fs0 fc0 sc0 ls0 ws0">Ryzyko <span class="_ _3f"> </span>utraty <span class="_ _31"> </span>pł<span class="_ _4"></span>ynności <span class="_ _31"> </span>przez <span class="_ _2a"> </span>spółkę<span class="ff1"> <span class="_ _3f"> </span></span>wynikać <span class="_ _3f"> </span>może <span class="_ _3f"> </span>z <span class="_ _3f"> </span>niedopasowania <span class="_ _3f"> </span>terminów <span class="_ _3f"> </span>płatności <span class="_ _3f"> </span>należności <span class="_ _31"> </span>i <span class="_ _3f"> </span>zobowiązań </div></div></div><div class="pi" ></div></div><div id="pf3a" class="pf w4 ha" ><div class="pc pc3a w4 ha"><img class="bi xb y21 wff hb" alt="" src="data:image/png;base64,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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">58<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y10f ff4 fs0 fc0 sc0 ls0 ws0">krótkoterminowych. <span class="_ _0"></span>Celem <span class="_ _0"></span>Zarządu <span class="_ _0"></span>spółki<span class="ff1"> <span class="_ _0"></span><span class="ff4">w <span class="_ _0"></span>zakresie <span class="_ _0"></span>zarządzania <span class="_ _0"></span>ryzykie<span class="_ _0"></span>m<span class="_ _4"></span> <span class="_ _0"></span>płynności <span class="_ _0"></span>jest <span class="_ _0"></span>utrzymanie<span class="_ _0"></span> równ<span class="_ _0"></span>owagi <span class="_ _0"></span>m<span class="_ _4"></span>iędzy<span class="_ _0"></span> ciągłością<span class="_ _0"></span> </span></span></div><div class="t m0 x1 h2 y1f7 ff4 fs0 fc0 sc0 ls0 ws0">i  elast<span class="_ _5"></span>ycznością  finan<span class="_ _0"></span>so<span class="_ _4"></span>wania  popr<span class="_ _0"></span>zez  zarządzanie  n<span class="_ _5"></span>ależnościami  i  zobowiązan<span class="_ _0"></span>iam<span class="_ _4"></span>i <span class="_ _21"> </span>krótkoterminowymi  oraz <span class="_ _21"> </span>korzystanie <span class="_ _21"> </span>ze<span class="_ _4"></span> </div><div class="t m0 x1 h2 y1f8 ff4 fs0 fc0 sc0 ls0 ws0">zdywersyfikowanych <span class="_ _25"> </span>źródeł <span class="_ _21"> </span>finansowania <span class="_ _21"> </span>(fa<span class="ff1">k</span>toring <span class="_ _21"> </span>pełny, <span class="_ _21"> </span>kredyt <span class="_ _25"> </span>obro<span class="_ _4"></span>towy). <span class="_ _25"> </span>W <span class="_ _21"> </span>celu <span class="_ _21"> </span>skorelowania <span class="_ _21"> </span>planowanych <span class="_ _25"> </span>wpł<span class="_ _4"></span>ywów <span class="_ _25"> </span>z </div><div class="t m0 x1 h2 y1f9 ff4 fs0 fc0 sc0 ls0 ws0">planowanymi <span class="_ _23"></span>wydatkami <span class="_ _23"></span>przed <span class="_ _23"></span>podpisaniem <span class="_ _23"></span>kon<span class="_ _4"></span>tra<span class="_ _0"></span>k<span class="_ _4"></span>tu <span class="_ _23"></span>każdorazowo <span class="_ _23"></span>negocjowane <span class="_ _23"></span>są <span class="_ _23"></span>wa<span class="_ _4"></span>run<span class="_ _0"></span>ki <span class="_ _24"></span>płatności. <span class="_ _23"></span>Istotne <span class="_ _23"></span>znacze<span class="_ _4"></span>nie<span class="_ _0"></span> <span class="_ _24"></span>dla </div><div class="t m0 x1 h2 y1fa ff4 fs0 fc0 sc0 ls0 ws0">zabezpieczenia przed ryzykiem płynności ma także dywersyfikacja portfela dostawców i odbiorców.<span class="ff1"> </span></div><div class="t m0 x1 h2 y327 ff1 fs0 fc0 sc0 ls0 ws0">Ponadto, <span class="_ _0"></span><span class="ff4">spółka<span class="ff1"> ma<span class="_ _0"></span> zawar<span class="ls5">ty</span> <span class="_ _0"></span><span class="ff4">układ <span class="_ _0"></span>ratalny <span class="_ _0"></span>z Zakłade<span class="_ _0"></span>m Ubezpie<span class="_ _0"></span>c<span class="_ _4"></span>zeń <span class="_ _0"></span>Społecznych <span class="_ _0"></span>(ZUS)<span class="ff1 ls32">, <span class="ls0"> <span class="_ _0"></span><span class="ff4">Urzędem <span class="_ _0"></span>Skarbowym oraz<span class="_ _0"></span> PFRON <span class="_ _0"></span><span class="ff1">opisany </span></span></span></span></span></span></span></div><div class="t m0 x1 h2 y328 ff1 fs0 fc0 sc0 ls0 ws0">w pkt 9 niniejszego raportu<span class="ls6">. </span><span class="ff4">Spółka jest tez stroną umów pożyczkowych oraz umów z Bankami opisanych w pkt 9 raportu<span class="_ _0"></span>.<span class="_ _4"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h2 y329 ff4 fs0 fc0 sc0 ls0 ws0">Zarząd  spółki<span class="ff1">  </span>zwraca <span class="_ _46"> </span>uwagę  iż <span class="_ _46"> </span>w <span class="_ _46"> </span>przypadku  braku  zapewnienia  odpowiedniego  poziom<span class="_ _4"></span>u  <span class="ff1">finansowania  </span>spółka<span class="ff1">  </span>może <span class="_ _46"> </span>być </div><div class="t m0 x1 h2 y84a ff4 fs0 fc0 sc0 ls0 ws0">dodatkowo <span class="_ _2e"> </span>nar<span class="_ _0"></span>ażo<span class="_ _4"></span>na <span class="_ _2e"> </span>na <span class="_ _2d"> </span>ryzyko <span class="_ _2e"> </span>utraty <span class="_ _2e"> </span>płynności.<span class="ff1"> <span class="_ _2e"> </span></span>Finansowanie<span class="_ _5"></span> <span class="_ _2e"> </span>obecnej <span class="_ _2e"> </span>działalności <span class="_ _2e"> </span>spółki<span class="ff1"> <span class="_ _2e"> </span></span>(głównie <span class="_ _2d"> </span>oparte <span class="_ _2e"> </span>na <span class="_ _2e"> </span>Umowie </div><div class="t m0 x1 h2 y392 ff4 fs0 fc0 sc0 ls0 ws0">Finansowania z Gi International) zostało opisane w pkt 9 niniejszego raportu.<span class="ff1"> </span></div><div class="t m0 x1 h2 y32c ff4 fs0 fc0 sc0 ls0 ws0">Zadłużenie <span class="_ _23"></span>wobec <span class="_ _24"></span>Gi <span class="_ _23"></span>Group <span class="_ _23"></span>Holding <span class="_ _24"></span>S.p.A <span class="_ _23"></span>w <span class="_ _24"></span>kwocie <span class="_ _24"></span>40.502.000<span class="_ _0"></span> <span class="_ _24"> </span>PLN <span class="_ _24"></span>(kapitał <span class="_ _24"></span>bez <span class="_ _23"></span>odsetek) <span class="_ _24"></span>wynikające <span class="_ _23"></span>z <span class="_ _23"></span>Umowy <span class="_ _24"></span>Finansowania </div><div class="t m0 x1 h2 y32d ff4 fs0 fc0 sc0 ls0 ws0">stanie się <span class="_ _0"></span>w<span class="_ _4"></span>ymagalne <span class="_ _5"></span>w dniu 31 li<span class="_ _0"></span>pca 2025 r. Spółka ma zamiar <span class="_ _0"></span>podjąć negocjacje z Inwestorem w <span class="_ _0"></span>c<span class="_ _4"></span>elu<span class="_ _0"></span> wydłużenia terminu spłaty<span class="ff1"> </span></div><div class="t m0 x1 h2 y32e ff4 fs0 fc0 sc0 ls0 ws0">tego zadłuże<span class="ff1">nia. </span></div><div class="t m0 x1 h2 y203 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y32f ff4 fs0 fc0 sc0 ls0 ws0">W poniższej tabeli przedstawiamy główne instrumenty finan<span class="_ _0"></span>s<span class="_ _4"></span>owe, wykorzystywane przez spółkę<span class="ff1"> <span class="lsf">w <span class="_ _4"></span></span>lat<span class="_ _5"></span>ach 2023-<span class="ls5">20</span>24. </span></div><div class="t m0 x1 h15 y84b ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y84c w100 hb2"><div class="t m0 xc h17 y5dc ff3 fs5 fc2 sc0 ls0 ws0">26.1.1. <span class="ff2">Kategorie<span class="_ _0"></span> <span class="_ _4"></span>i<span class="_ _0"></span>n<span class="_ _4"></span>strume<span class="_ _0"></span>ntów finansowych:<span class="ff3"> </span></span></div></div><div class="c xd5 y84c w7f hb2"><div class="t m0 x11 h17 y5dc ff3 fs5 fc2 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x11a y84c w101 hb2"><div class="t m0 x8f h17 y5dc ff3 fs5 fc2 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y84d w100 hb2"><div class="t m0 xc h66 y679 ff7 fs5 fc0 sc0 ls0 ws0">Aktywa finansow<span class="_ _0"></span>e </div></div><div class="c xd5 y84d w7f hb2"><div class="t m0 x4e h66 y679 ff7 fs5 fc0 sc0 ls0 ws0">83 900 037,82<span class="_ _0"></span> </div></div><div class="c x11a y84d w101 hb2"><div class="t m0 x18 h66 y679 ff7 fs5 fc0 sc0 ls0 ws0">64 712 014,56 </div></div><div class="c x1 y84e w100 hb2"><div class="t m0 xc h69 y679 ff14 fs5 fc0 sc0 ls0 ws0">środki pie<span class="_ _0"></span>niężne i<span class="ff15"> ich ekwiwalenty </span></div></div><div class="c xd5 y84e w7f hb2"><div class="t m0 x4e h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">21 405 961,02 </div></div><div class="c x11a y84e w101 hb2"><div class="t m0 x18 h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">14 417 371,88 </div></div><div class="c x1 y69e w100 hb2"><div class="t m0 xc h69 y679 ff14 fs5 fc0 sc0 ls0 ws0">należności z t<span class="_ _0"></span>yt. dostaw i<span class="ff15"> </span>usług oraz pozostałe n<span class="_ _0"></span>ależności<span class="ff15"> </span></div></div><div class="c xd5 y69e w7f hb2"><div class="t m0 x4e h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">41 016 987,70 </div></div><div class="c x11a y69e w101 hb2"><div class="t m0 x18 h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">28 817 553,58 </div></div><div class="c x1 y84f w100 hb2"><div class="t m0 xc h69 y679 ff14 fs5 fc0 sc0 ls0 ws0">pożyczki udziel<span class="_ _0"></span>one<span class="ff15"> </span></div></div><div class="c xd5 y84f w7f hb2"><div class="t m0 x4e h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">21 477 089,10 </div></div><div class="c x11a y84f w101 hb2"><div class="t m0 x18 h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">21 477 089,10 </div></div><div class="c x1 y398 w100 hb2"><div class="t m0 xc h66 y679 ff6 fs5 fc0 sc0 ls0 ws0">Zobowiązania fi<span class="_ _0"></span>nansowe<span class="ff7"> </span></div></div><div class="c xd5 y398 w7f hb2"><div class="t m0 x3a h66 y679 ff7 fs5 fc0 sc0 ls0 ws0">111 997 202,60<span class="_ _0"></span> </div></div><div class="c x11a y398 w101 hb2"><div class="t m0 x4e h66 y679 ff7 fs5 fc0 sc0 ls0 ws0">145 217 127,83 </div></div><div class="c x1 y850 w100 hb2"><div class="t m0 xc h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">kredyt<span class="_ _0"></span>y<span class="_ _4"></span> banko<span class="_ _0"></span>we <span class="_ _4"></span> </div></div><div class="c xd5 y850 w7f hb2"><div class="t m0 x85 h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x11a y850 w101 hb2"><div class="t m0 x58 h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">1 880,18 </div></div><div class="c x1 y851 w100 hb3"><div class="t m0 xc h69 y852 ff14 fs5 fc0 sc0 ls0 ws0">zobowiązania z tyt<span class="_ _0"></span>uł<span class="_ _4"></span>u po<span class="_ _0"></span>ż<span class="_ _4"></span>yc<span class="_ _0"></span>zek<span class="ff15"> </span></div></div><div class="c xd5 y851 w7f hb3"><div class="t m0 x3a h69 y852 ff15 fs5 fc0 sc0 ls0 ws0">100 509 543,62<span class="_ _0"></span> </div></div><div class="c x11a y851 w101 hb3"><div class="t m0 x4e h69 y852 ff15 fs5 fc0 sc0 ls0 ws0">120 820 955,94<span class="_ _0"></span> </div></div><div class="c x1 y23b w100 hb2"><div class="t m0 xc h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">obligacje </div></div><div class="c xd5 y23b w7f hb2"><div class="t m0 x79 h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x11a y23b w101 hb2"><div class="t m0 x7a h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y3a w100 hb2"><div class="t m0 xc h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">factoring </div></div><div class="c xd5 y3a w7f hb2"><div class="t m0 x85 h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x11a y3a w101 hb2"><div class="t m0 xa h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y853 w100 hb2"><div class="t m0 xc h69 y679 ff14 fs5 fc0 sc0 ls0 ws0">zobowiązania z tyt<span class="_ _0"></span>uł<span class="_ _4"></span>u l<span class="_ _0"></span>easingu<span class="ff15"> </span></div></div><div class="c xd5 y853 w7f hb2"><div class="t m0 x1d h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">5 302 055,36 </div></div><div class="c x11a y853 w101 hb2"><div class="t m0 x19 h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">5 669 068,70 </div></div><div class="c x1 y854 w100 hb2"><div class="t m0 xc h69 y679 ff14 fs5 fc0 sc0 ls0 ws0">zobowiązania z tyt<span class="_ _0"></span>. dostaw i<span class="ff15"> </span>usług oraz pozostałe zobo<span class="_ _0"></span>wiązania<span class="ff15"> </span></div></div><div class="c xd5 y854 w7f hb2"><div class="t m0 x1d h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">6 185 603,62 </div></div><div class="c x11a y854 w101 hb2"><div class="t m0 x18 h69 y679 ff15 fs5 fc0 sc0 ls0 ws0">18 725 223,01 </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h15 y855 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y856 w102 hb4"><div class="t m0 xc h66 y539 ff7 fs5 fc2 sc0 ls1e ws0">26.1.2.<span class="ls0"> </span></div></div><div class="c x62 y856 w103 hb4"><div class="t m0 x9c h66 y539 ff6 fs5 fc2 sc0 ls0 ws0">Zakontraktowane pr<span class="_ _0"></span>zepływy pieniężne 2024 rok<span class="_ _0"></span><span class="ff7"> </span></div></div><div class="c x1 y602 w102 hb4"><div class="t m0 xc h66 y539 ff7 fs5 fc0 sc0 ls0 ws0">Aktywa finansow<span class="_ _0"></span>e </div></div><div class="c x62 y602 w104 hb4"><div class="t m0 xca h66 y539 ff6 fs5 fc0 sc0 ls0 ws0">Wartość bieżąca<span class="ff7"> </span></div></div><div class="c x11b y602 w105 hb4"><div class="t m0 x35 h66 y539 ff7 fs5 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x11c y602 wd7 hb4"><div class="t m0 x9a h66 y539 ff7 fs5 fc0 sc0 ls0 ws0">do 1 roku </div></div><div class="c x11d y602 w81 hb4"><div class="t m0 x8b h66 y539 ff7 fs5 fc0 sc0 ls0 ws0">1 do 5 lat </div></div><div class="c x11e y602 w106 hb4"><div class="t m0 x2e h66 y539 ff7 fs5 fc0 sc0 ls0 ws0">&gt;5 lat </div></div><div class="c x1 y6cc w102 hb5"><div class="t m0 xc h69 y18d ff14 fs5 fc0 sc0 ls0 ws0">Wyceniane w war<span class="_ _0"></span>tości godziwej przez wyni<span class="_ _0"></span>k finansowy<span class="ff15"> </span></div></div><div class="c x62 y6cc w104 hb5"><div class="t m0 x81 h69 y18d ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x11b y6cc w105 hb5"><div class="t m0 x55 h69 y18d ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x11c y6cc wd7 hb5"><div class="t m0 x55 h69 y18d ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x11d y6cc w81 hb5"><div class="t m0 x16 h69 y18d ff15 fs5 fc0 sc0 ls0 ws0">0.00 </div></div><div class="c x11e y6cc w106 hb5"><div class="t m0 x8b h69 y18d ff15 fs5 fc0 sc0 ls0 ws0"> 0,00  </div></div><div class="c x1 y448 w102 hb6"><div class="t m0 xc h69 y45b ff14 fs5 fc0 sc0 ls0 ws0">Wyceniane met<span class="_ _0"></span>odą zamortyzowanego k<span class="_ _0"></span>osztu<span class="ff15"> </span></div></div><div class="c x62 y448 w104 hb6"><div class="t m0 x1d h69 y45b ff15 fs5 fc0 sc0 ls0 ws0">83 900 037,82 </div></div><div class="c x11b y448 w105 hb6"><div class="t m0 x9a h69 y45b ff15 fs5 fc0 sc0 ls1e ws0">83 <span class="ls0">900 037,82 </span></div></div><div class="c x11c y448 wd7 hb6"><div class="t m0 x9a h69 y45b ff15 fs5 fc0 sc0 ls0 ws0">83 900 037,82 </div></div><div class="c x11d y448 w81 hb6"><div class="t m0 xa2 h69 y45b ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x11e y448 w106 hb6"><div class="t m0 x35 h69 y45b ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y857 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y858 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y859 w107 hb7"><div class="t m0 xc h66 y459 ff7 fs5 fc2 sc0 ls1e ws0">26.1.3.<span class="ls0"> </span></div></div><div class="c x11f y859 w108 hb7"><div class="t m0 x72 h66 y459 ff6 fs5 fc2 sc0 ls0 ws0">Zakontraktowane pr<span class="_ _0"></span>zepływy pieniężne 2023 rok<span class="_ _0"></span><span class="ff7"> </span></div></div><div class="c x1 y47a w107 h80"><div class="t m0 xc h66 y92 ff6 fs5 fc0 sc0 ls0 ws0">Zobowiązania fi<span class="_ _0"></span>nansowe<span class="ff7"> </span></div></div><div class="c x11f y47a w109 h80"><div class="t m0 x9a h66 y92 ff6 fs5 fc0 sc0 ls0 ws0">Wartość bieżąca<span class="ff7"> </span></div></div><div class="c x120 y47a w10a h80"><div class="t m0 xb7 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x121 y47a w10b h80"><div class="t m0 x11 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">do 1 roku </div></div><div class="c xbe y47a w10c h80"><div class="t m0 x2d h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">1 do 5 lat </div></div><div class="c x122 y47a w10d h80"><div class="t m0 x2a h66 y4fe ff7 fs5 fc0 sc0 ls0 ws0">&gt;5 </div><div class="t m0 x24 h66 y23 ff7 fs5 fc0 sc0 ls0 ws0">lat </div></div><div class="c x1 y85a w107 hb7"><div class="t m0 xc h69 y459 ff14 fs5 fc0 sc0 ls0 ws0">Wyceniane w war<span class="_ _0"></span>tości godziwej przez wyni<span class="_ _0"></span>k finansowy<span class="ff15"> </span></div></div><div class="c x11f y85a w109 hb7"><div class="t m0 x7a h69 y459 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x120 y85a w10a hb7"><div class="t m0 x5a h69 y459 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x121 y85a w10b hb7"><div class="t m0 x5a h69 y459 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xbe y85a w10c hb7"><div class="t m0 x1 h69 y459 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x122 y85a w10d hb7"><div class="t m0 x8b h69 y459 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y85b w107 hb8"><div class="t m0 xc h69 yd9 ff14 fs5 fc0 sc0 ls0 ws0">Wyceniane met<span class="_ _0"></span>odą zamortyzowanego k<span class="_ _0"></span>osztu<span class="ff15"> </span></div></div><div class="c x11f y85b w109 hb8"><div class="t m0 x1f h69 yd9 ff15 fs5 fc0 sc0 ls0 ws0">111 997 202,60<span class="_ _0"></span> </div></div><div class="c x120 y85b w10a hb8"><div class="t m0 xf h69 yd9 ff15 fs5 fc0 sc0 ls0 ws0">111 997 202,60<span class="_ _0"></span> </div></div><div class="c x121 y85b w10b hb8"><div class="t m0 xa8 h69 yd9 ff15 fs5 fc0 sc0 ls0 ws0">67 641 563,79 </div></div><div class="c xbe y85b w10c hb8"><div class="t m0 x50 h69 yd9 ff15 fs5 fc0 sc0 ls0 ws0">44 355 638,81 </div></div><div class="c x122 y85b w10d hb8"><div class="t m0 x8f h69 yd9 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h15 y85c ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y85d ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y85e w10e hb9"><div class="t m0 xc h66 y1a ff7 fs5 fc2 sc0 ls1e ws0">26.1.4.<span class="ls0"> </span></div></div><div class="c xec y85e w10f hb9"><div class="t m0 x72 h66 y17c ff6 fs5 fc2 sc0 ls0 ws0">Zakontraktowane pr<span class="_ _0"></span>zepływy pieniężne 2024 rok<span class="_ _0"></span><span class="ff7"> </span></div></div><div class="c x1 y85f w110 h99"><div class="t m0 xc h66 y63b ff7 fs5 fc0 sc0 ls0 ws0">Aktywa finansow<span class="_ _0"></span>e </div></div><div class="c x104 y85f w111 h99"><div class="t m0 x12 h66 y63b ff6 fs5 fc0 sc0 ls0 ws0">Wartość bieżąca<span class="ff7"> </span></div></div><div class="c x123 y85f w112 h99"><div class="t m0 x21 h66 y63b ff7 fs5 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x80 y85f w113 h99"><div class="t m0 x23 h66 y63b ff7 fs5 fc0 sc0 ls0 ws0">do 1 roku </div></div><div class="c x124 y85f w114 h99"><div class="t m0 x23 h66 y63b ff7 fs5 fc0 sc0 ls0 ws0">1 do 5 lat </div></div><div class="c x125 y85f w115 h99"><div class="t m0 x126 h66 y860 ff7 fs5 fc0 sc0 ls0 ws0">&gt;5 </div><div class="t m0 x2a h66 y861 ff7 fs5 fc0 sc0 ls0 ws0">lat </div></div><div class="c x1 y862 w10e hba"><div class="t m0 xc h69 yd0 ff14 fs5 fc0 sc0 ls0 ws0">Wyceniane w war<span class="_ _0"></span>tości godziwej przez wyni<span class="_ _0"></span>k finansowy<span class="ff15"> </span></div></div><div class="c xec y862 w116 hba"><div class="t m0 x54 h69 yd0 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x104 y862 w111 hba"><div class="t m0 x47 h69 yd0 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x123 y862 w112 hba"><div class="t m0 x2 h69 yd0 ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x80 y862 w113 hba"><div class="t m0 x4e h69 yd0 ff15 fs5 fc0 sc0 ls0 ws0">0.00 </div></div><div class="c x124 y862 w114 hba"><div class="t m0 x21 h69 yd0 ff15 fs5 fc0 sc0 ls0 ws0"> 0,00  </div></div><div class="c x125 y862 w115 hba"><div class="t m0 x21 h69 yd0 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x1 y863 w10e hb9"><div class="t m0 xc h69 yd0 ff14 fs5 fc0 sc0 ls0 ws0">Wyceniane met<span class="_ _0"></span>odą zamortyzowanego k<span class="_ _0"></span>osztu<span class="ff15"> </span></div></div><div class="c xec y863 w116 hb9"><div class="t m0 x30 h69 yd0 ff15 fs5 fc0 sc0 ls0 ws0">64 712 014,56 </div></div><div class="c x104 y863 w111 hb9"><div class="t m0 x31 h69 yd0 ff15 fs5 fc0 sc0 ls1e ws0">64 <span class="ls0">712 014,56 </span></div></div><div class="c x123 y863 w112 hb9"><div class="t m0 xca h69 yd0 ff15 fs5 fc0 sc0 ls0 ws0">64 712 014,56 </div></div><div class="c x80 y863 w113 hb9"><div class="t m0 x1f h69 yd0 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x124 y863 w114 hb9"><div class="t m0 x78 h69 yd0 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x125 y863 w115 hb9"><div class="t m0 x21 h69 yd0 ff15 fs5 fc0 sc0 ls0 ws0">  </div></div></div><div class="pi" ></div></div><div id="pf3b" class="pf w4 ha" ><div class="pc pc3b w4 ha"><img class="bi xb y21 w117 hb" alt="" src="data:image/png;base64,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"/><div class="c x1 y22 w6 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y22 w7 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y24 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y25 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x6 y25 wa hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">59<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h2 y27 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y71 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hf y864 ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hf y73b ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y865 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y113 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y866 w118 hb9"><div class="t m0 xc h66 y1a ff7 fs5 fc2 sc0 ls1e ws0">26.1.5.<span class="ls0"> </span></div></div><div class="c x127 y866 w119 hb9"><div class="t m0 x56 h66 yd0 ff6 fs5 fc2 sc0 ls0 ws0">Zakontraktowane pr<span class="_ _0"></span>zepływy pieniężne 2023 rok<span class="_ _0"></span><span class="ff7"> </span></div></div><div class="c x1 y867 w118 h80"><div class="t m0 xc h66 y92 ff6 fs5 fc0 sc0 ls0 ws0">Zobowiązania fi<span class="_ _0"></span>nansowe<span class="ff7"> </span></div></div><div class="c x127 y867 w11a h80"><div class="t m0 x126 h66 y92 ff6 fs5 fc0 sc0 ls0 ws0">Wartość bieżąca<span class="ff7"> </span></div></div><div class="c xeb y867 w15 h80"><div class="t m0 x35 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">Razem </div></div><div class="c xf0 y867 w11b h80"><div class="t m0 x2d h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">do 1 roku </div></div><div class="c xd0 y867 w11c h80"><div class="t m0 x22 h66 y92 ff7 fs5 fc0 sc0 ls0 ws0">1 do 5 lat </div></div><div class="c x122 y867 w11d h80"><div class="t m0 x2a h66 y4fe ff7 fs5 fc0 sc0 ls0 ws0">&gt;5 </div><div class="t m0 x2a h66 y45b ff7 fs5 fc0 sc0 ls0 ws0">lat </div></div><div class="c x1 y32b w118 hb9"><div class="t m0 xc h69 y17c ff14 fs5 fc0 sc0 ls0 ws0">Wyceniane w war<span class="_ _0"></span>tości godziwej przez wyni<span class="_ _0"></span>k finansowy<span class="ff15"> </span></div></div><div class="c x127 y32b w11a hb9"><div class="t m0 xb8 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xeb y32b w15 hb9"><div class="t m0 x55 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xf0 y32b w11b hb9"><div class="t m0 xb9 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xd0 y32b w11c hb9"><div class="t m0 xb9 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x122 y32b w11d hb9"><div class="t m0 x24 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x1 y2e5 w118 h7d"><div class="t m0 xc h69 y17c ff14 fs5 fc0 sc0 ls0 ws0">Wyceniane met<span class="_ _0"></span>odą zamortyzowanego k<span class="_ _0"></span>osztu<span class="ff15"> </span></div></div><div class="c x127 y2e5 w11a h7d"><div class="t m0 x8f h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">145 217 127,83<span class="_ _0"></span> </div></div><div class="c xeb y2e5 w15 h7d"><div class="t m0 x30 h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">145 217 127,83<span class="_ _0"></span> </div></div><div class="c xf0 y2e5 w11b h7d"><div class="t m0 xf h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">86 647 215,51 </div></div><div class="c xd0 y2e5 w11c h7d"><div class="t m0 xf h69 y17c ff15 fs5 fc0 sc0 ls1e ws0">58 <span class="ls0">569 912,32 </span></div></div><div class="c x122 y2e5 w11d h7d"><div class="t m0 xe h69 y17c ff15 fs5 fc0 sc0 ls0 ws0">  </div></div><div class="c x0 y0 w8 ha"><div class="t m0 x1 h14 y868 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf3c" class="pf w20 h32" ><div class="pc pc3c w20 h32"><img class="bi x5a y14d w11e h33" alt="" 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"/><div class="c x48 y14e w7 hc"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x49 y14e w22 hc"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y14f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y150 w24 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok 2024<span class="_ _4"></span><span class="ff3 fc0"> </span></div></div><div class="c x4a y150 w25 hd"><div class="t m0 x60 hf y26 ff1 fs5 fc1 sc0 ls7 ws0">60<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y151 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x48 h31 y4d0 ff3 fs9 fc7 sc0 ls0 ws0">Nota 27. <span class="ff2">Transakcj<span class="_ _5"></span>e z podm<span class="_ _5"></span>iotami powiąza<span class="_ _0"></span>n<span class="_ _4"></span>ymi<span class="ff1 fs0"> </span></span></div><div class="t m0 x48 h31 y869 ff3 fs9 fc4 sc0 ls0 ws0"> </div><div class="t m0 x48 h15 y86a ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y86b w11f hbb"><div class="t m0 xc h43 y0 ffc fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x128 y86b w120 hbb"><div class="t m0 x2e h17 y86c ff3 fs5 fc1 sc0 ls0 ws0">Care for Per-</div><div class="t m0 x8b h17 y86d ff3 fs5 fc1 sc0 ls0 ws0">sonnel Sp. z </div><div class="t m0 x23 h17 y6d2 ff3 fs5 fc1 sc0 ls0 ws0">o.o. w likwi-</div><div class="t m0 x21 h17 y539 ff3 fs5 fc1 sc0 ls0 ws0">dacji </div></div><div class="c x129 y86b w121 hbb"><div class="t m0 x12 h17 y86e ff3 fs5 fc1 sc0 ls0 ws0">Gi BPO Fi-</div><div class="t m0 x24 h17 y86f ff3 fs5 fc1 sc0 ls0 ws0">nance Sp. z </div><div class="t m0 xb7 h17 y5c1 ff3 fs5 fc1 sc0 ls0 ws0">o.o. </div></div><div class="c x12a y86b w120 hbb"><div class="t m0 x23 h17 y86d ff3 fs5 fc1 sc0 ls0 ws0">Sellpro Sp. z </div><div class="t m0 xb7 h17 y6d2 ff3 fs5 fc1 sc0 ls0 ws0">o.o. </div></div><div class="c x102 y86b w122 hbb"><div class="t m0 xc h17 y86e ff3 fs5 fc1 sc0 ls0 ws0">Krajowe Cen-</div><div class="t m0 x2a h17 y86f ff3 fs5 fc1 sc0 ls0 ws0">trum Pracy </div><div class="t m0 xf h17 y5c1 ff3 fs5 fc1 sc0 ls0 ws0">Sp. z o.o. </div></div><div class="c x38 y86b wfe hbb"><div class="t m0 x2e h17 y86c ff3 fs5 fc1 sc0 ls0 ws0">Work Service<span class="_ _0"></span> </div><div class="t m0 x2b h17 y86d ff3 fs5 fc1 sc0 ls0 ws0">SPV Sp. z </div><div class="t m0 x23 h17 y6d2 ff3 fs5 fc1 sc0 ls0 ws0">o.o. w likwi-</div><div class="t m0 x21 h17 y539 ff3 fs5 fc1 sc0 ls0 ws0">dacji </div></div><div class="c x12b y86b w120 hbb"><div class="t m0 x2a h17 y870 ff3 fs5 fc1 sc0 ls0 ws0">Outsourcing </div><div class="t m0 x8f h17 y86e ff3 fs5 fc1 sc0 ls0 ws0">Solutions </div><div class="t m0 x8b h17 y86f ff3 fs5 fc1 sc0 ls0 ws0">Partner Sp. z </div><div class="t m0 x15 h17 y5c1 ff3 fs5 fc1 sc0 ls0 ws0">o.o. w </div><div class="t m0 x8f h17 y23 ff3 fs5 fc1 sc0 ls0 ws0">likwidacji </div></div><div class="c x12c y86b w121 hbb"><div class="t m0 x23 h17 y86c ff3 fs5 fc1 sc0 ls0 ws0">Grafton Out-</div><div class="t m0 x2e h17 y86d ff3 fs5 fc1 sc0 ls0 ws0">sourcing Ser-</div><div class="t m0 xa8 h17 y6d2 ff3 fs5 fc1 sc0 ls0 ws0">vices Sp. z </div><div class="t m0 x77 h17 y539 ff3 fs5 fc1 sc0 ls0 ws0">o.o. </div></div><div class="c x12d y86b w120 hbb"><div class="t m0 x37 h17 y86c ff3 fs5 fc1 sc0 ls0 ws0">Industry Per-</div><div class="t m0 xf h17 y86d ff3 fs5 fc1 sc0 ls0 ws0">sonnel Ser-</div><div class="t m0 xa8 h17 y6d2 ff3 fs5 fc1 sc0 ls0 ws0">vices Sp. z </div><div class="t m0 x77 h17 y539 ff3 fs5 fc1 sc0 ls0 ws0">o.o. </div></div><div class="c x99 y86b w122 hbb"><div class="t m0 x21 h17 y86e ff3 fs5 fc1 sc0 ls0 ws0">Gi Group </div><div class="t m0 x24 h17 y86f ff3 fs5 fc1 sc0 ls0 ws0">Service Sp. z </div><div class="t m0 x77 h17 y5c1 ff3 fs5 fc1 sc0 ls0 ws0">o.o. </div></div><div class="c x48 y871 w11f h1e"><div class="t m0 xc hf ya ff1 fs5 fc0 sc0 ls0 ws0">Przychody </div></div><div class="c x128 y871 w120 h1e"><div class="t m0 x22 hf ya ff1 fs5 fc0 sc0 ls0 ws0">273 144,04 </div></div><div class="c x129 y871 w121 h1e"><div class="t m0 x12 hf ya ff1 fs5 fc0 sc0 ls0 ws0">2 320 277,96<span class="_ _0"></span> </div></div><div class="c x12a y871 w120 h1e"><div class="t m0 x37 hf ya ff1 fs5 fc0 sc0 ls0 ws0">20 352 255,65<span class="_ _0"></span> </div></div><div class="c x102 y871 w122 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls0 ws0">830 235,36 </div></div><div class="c x38 y871 wfe h1e"><div class="t m0 x12 hf ya ff1 fs5 fc0 sc0 ls0 ws0">1 379 833,12<span class="_ _0"></span> </div></div><div class="c x12b y871 w120 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls0 ws0">114 304,00 </div></div><div class="c x12c y871 w121 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls0 ws0">135 653,94 </div></div><div class="c x12d y871 w120 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls0 ws0">167 668,52 </div></div><div class="c x99 y871 w122 h1e"><div class="t m0 x12 hf ya ff1 fs5 fc0 sc0 ls0 ws0">3 673 049,06<span class="_ _0"></span> </div></div><div class="c x48 y872 w11f h1e"><div class="t m0 xc hf ya ff1 fs5 fc0 sc0 ls0 ws0">Koszty </div></div><div class="c x128 y872 w120 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x129 y872 w121 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls7 ws0">530 <span class="ls0">865,76 </span></div></div><div class="c x12a y872 w120 h1e"><div class="t m0 x12 hf ya ff1 fs5 fc0 sc0 ls0 ws0">4 291 682,39<span class="_ _0"></span> </div></div><div class="c x102 y872 w122 h1e"><div class="t m0 x21 hf ya ff1 fs5 fc0 sc0 ls0 ws0">18 783,75 </div></div><div class="c x38 y872 wfe h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12b y872 w120 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12c y872 w121 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12d y872 w120 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls0 ws0">135 383,72 </div></div><div class="c x99 y872 w122 h1e"><div class="t m0 x12 hf ya ff1 fs5 fc0 sc0 ls0 ws0">1 287 934,20<span class="_ _0"></span> </div></div><div class="c x48 y873 w11f h61"><div class="t m0 xc hf y501 ff4 fs5 fc0 sc0 ls0 ws0">Należności<span class="ff1"> </span></div></div><div class="c x128 y873 w120 h61"><div class="t m0 xa2 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x129 y873 w121 h61"><div class="t m0 x12 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">2 593 796,96<span class="_ _0"></span> </div></div><div class="c x12a y873 w120 h61"><div class="t m0 x12 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">1 791 996,23<span class="_ _0"></span> </div></div><div class="c x102 y873 w122 h61"><div class="t m0 x37 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">10 521 684,95<span class="_ _0"></span> </div></div><div class="c x38 y873 wfe h61"><div class="t m0 xa2 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12b y873 w120 h61"><div class="t m0 xa2 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12c y873 w121 h61"><div class="t m0 x21 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">21 397,99 </div></div><div class="c x12d y873 w120 h61"><div class="t m0 xa2 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x99 y873 w122 h61"><div class="t m0 xa2 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x48 y874 w11f h1e"><div class="t m0 xc hf ya ff4 fs5 fc0 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania długoterminowe<span class="ff1"> </span></div></div><div class="c x128 y874 w120 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x129 y874 w121 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12a y874 w120 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x102 y874 w122 h1e"><div class="t m0 x77 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x38 y874 wfe h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12b y874 w120 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12c y874 w121 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12d y874 w120 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x99 y874 w122 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x48 y875 w11f h1e"><div class="t m0 xc hf ya ff4 fs5 fc0 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania krótkoterminowe<span class="ff1"> </span></div></div><div class="c x128 y875 w120 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x129 y875 w121 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls0 ws0">311 467,61 </div></div><div class="c x12a y875 w120 h1e"><div class="t m0 x37 hf ya ff1 fs5 fc0 sc0 ls0 ws0">55 510 860,71<span class="_ _0"></span> </div></div><div class="c x102 y875 w122 h1e"><div class="t m0 x77 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x38 y875 wfe h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12b y875 w120 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12c y875 w121 h1e"><div class="t m0 x4e hf ya ff1 fs5 fc0 sc0 ls0 ws0">5 863,43 </div></div><div class="c x12d y875 w120 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x99 y875 w122 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x48 y876 w11f h1e"><div class="t m0 xc hf y501 ff4 fs5 fc0 sc0 ls0 ws0">Pożyczki udz<span class="_ _0"></span>ielone<span class="ff1"> </span></div></div><div class="c x128 y876 w120 h1e"><div class="t m0 xa2 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x129 y876 w121 h1e"><div class="t m0 x12 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">2 593 796,96<span class="_ _0"></span> </div></div><div class="c x12a y876 w120 h1e"><div class="t m0 xa2 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x102 y876 w122 h1e"><div class="t m0 x12 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">9 248 306,72<span class="_ _0"></span> </div></div><div class="c x38 y876 wfe h1e"><div class="t m0 xa2 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12b y876 w120 h1e"><div class="t m0 xa2 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12c y876 w121 h1e"><div class="t m0 xa2 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12d y876 w120 h1e"><div class="t m0 xa2 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x99 y876 w122 h1e"><div class="t m0 xa2 hf y501 ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y877 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x48 h2 y878 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x48 h15 y879 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x48 y87a w11f hbc"><div class="t m0 xc h17 y87b ff3 fs5 fc1 sc0 ls0 ws0">  </div></div><div class="c x128 y87a w120 hbc"><div class="t m0 x24 h17 y87c ff3 fs5 fc1 sc0 ls0 ws0">BPO Finance </div><div class="t m0 x21 h17 y87d ff3 fs5 fc1 sc0 ls0 ws0">Sp. z o.o. </div></div><div class="c x129 y87a wfe hbc"><div class="t m0 x8b h17 y87c ff3 fs5 fc1 sc0 ls0 ws0">Gi Group Sp. </div><div class="t m0 x1c h17 y87d ff3 fs5 fc1 sc0 ls0 ws0">z o.o. </div></div><div class="c x12a y87a w120 hbc"><div class="t m0 x2a h17 y87e ff3 fs5 fc1 sc0 ls0 ws0">Generale In-</div><div class="t m0 x8f h17 y87c ff3 fs5 fc1 sc0 ls0 ws0">dustrielle </div><div class="t m0 x76 h17 y87d ff3 fs5 fc1 sc0 ls0 ws0">Polska Sp. z </div><div class="t m0 x77 h17 y537 ff3 fs5 fc1 sc0 ls0 ws0">o.o. </div></div><div class="c xb5 y87f w122 h46"><div class="t m0 x76 h17 yd8 ff3 fs5 fc1 sc0 ls0 ws0">Grafton Re-</div><div class="t m0 x11 h17 y4e2 ff3 fs5 fc1 sc0 ls0 ws0">cruitment </div></div><div class="c x38 y87f w121 h46"><div class="t m0 x5d h17 y168 ff3 fs5 fc1 sc0 ls0 ws0">Wyser </div></div><div class="c x12b y87a w122 hbc"><div class="t m0 x21 h17 y880 ff3 fs5 fc1 sc0 ls0 ws0">Gi Group </div><div class="t m0 x31 h17 y87b ff3 fs5 fc1 sc0 ls0 ws0">Holding </div><div class="t m0 x19 h17 y7f6 ff3 fs5 fc1 sc0 ls0 ws0">S.p.A. </div></div><div class="c x12c y87a w121 hbc"><div class="t m0 x76 h17 y87e ff3 fs5 fc1 sc0 ls0 ws0">Grafton Re-</div><div class="t m0 x11 h17 y87c ff3 fs5 fc1 sc0 ls0 ws0">cruitment </div><div class="t m0 x2e h17 y87d ff3 fs5 fc1 sc0 ls0 ws0">Services Sp. z<span class="_ _0"></span> </div><div class="t m0 x77 h17 y537 ff3 fs5 fc1 sc0 ls0 ws0">o.o. </div></div><div class="c x12d y87a w122 hbc"><div class="t m0 x21 h17 y880 ff3 fs5 fc1 sc0 ls0 ws0">Gi Group </div><div class="t m0 x2e h17 y87b ff3 fs5 fc1 sc0 ls0 ws0">Support Sp. z </div><div class="t m0 x77 h17 y7f6 ff3 fs5 fc1 sc0 ls0 ws0">o.o. </div></div><div class="c xb5 y87a w122 hbd"><div class="t m0 x9a h17 yd7 ff3 fs5 fc1 sc0 ls0 ws0">Sp. z o. o. </div></div><div class="c x38 y87a w121 hbd"><div class="t m0 x21 h17 yd7 ff3 fs5 fc1 sc0 ls0 ws0">Sp. z o.o. </div></div><div class="c x48 y881 w11f h1e"><div class="t m0 xc hf ya ff1 fs5 fc0 sc0 ls0 ws0">Przychody </div></div><div class="c x128 y881 w120 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls0 ws0">363 449,68 </div></div><div class="c x129 y881 wfe h1e"><div class="t m0 x12 hf ya ff1 fs5 fc0 sc0 ls0 ws0">8 298 531,71<span class="_ _0"></span> </div></div><div class="c x12a y881 w120 h1e"><div class="t m0 x12 hf ya ff1 fs5 fc0 sc0 ls0 ws0">1 739 816,13<span class="_ _0"></span> </div></div><div class="c xb5 y881 w122 h1e"><div class="t m0 x12 hf ya ff1 fs5 fc0 sc0 ls7 ws0">3 <span class="ls0">702 786,01 </span></div></div><div class="c x38 y881 w121 h1e"><div class="t m0 x12 hf ya ff1 fs5 fc0 sc0 ls0 ws0">2 249 744,66<span class="_ _0"></span> </div></div><div class="c x12b y881 w122 h1e"><div class="t m0 x12 hf ya ff1 fs5 fc0 sc0 ls0 ws0">1 824 903,04<span class="_ _0"></span> </div></div><div class="c x12c y881 w121 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls0 ws0">383 123,25 </div></div><div class="c x12d y881 w122 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls0 ws0">448 770,99 </div></div><div class="c x48 y882 w11f h1e"><div class="t m0 xc hf ya ff1 fs5 fc0 sc0 ls0 ws0">Koszty </div></div><div class="c x128 y882 w120 h1e"><div class="t m0 x12 hf ya ff1 fs5 fc0 sc0 ls0 ws0">1 389 435,55<span class="_ _0"></span> </div></div><div class="c x129 y882 wfe h1e"><div class="t m0 x12 hf ya ff1 fs5 fc0 sc0 ls0 ws0">9 170 746,43<span class="_ _0"></span> </div></div><div class="c x12a y882 w120 h1e"><div class="t m0 x5d hf ya ff1 fs5 fc0 sc0 ls0 ws0">113,82 </div></div><div class="c xb5 y882 w122 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls0 ws0">238 847,02 </div></div><div class="c x38 y882 w121 h1e"><div class="t m0 x4e hf ya ff1 fs5 fc0 sc0 ls0 ws0">9 288,00 </div></div><div class="c x12b y882 w122 h1e"><div class="t m0 x12 hf ya ff1 fs5 fc0 sc0 ls0 ws0">5 402 857,32<span class="_ _0"></span> </div></div><div class="c x12c y882 w121 h1e"><div class="t m0 x21 hf ya ff1 fs5 fc0 sc0 ls0 ws0">18 505,71 </div></div><div class="c x12d y882 w122 h1e"><div class="t m0 x12 hf ya ff1 fs5 fc0 sc0 ls0 ws0">1 939 203,69<span class="_ _0"></span> </div></div><div class="c x48 y883 w11f h1e"><div class="t m0 xc hf ya ff4 fs5 fc0 sc0 ls0 ws0">Należności<span class="ff1"> </span></div></div><div class="c x128 y883 w120 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x129 y883 wfe h1e"><div class="t m0 x37 hf ya ff1 fs5 fc0 sc0 ls0 ws0">20 591 186,21<span class="_ _0"></span> </div></div><div class="c x12a y883 w120 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls0 ws0">282 419,71 </div></div><div class="c xb5 y883 w122 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls0 ws0">289 165,43 </div></div><div class="c x38 y883 w121 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls0 ws0">200 938,81 </div></div><div class="c x12b y883 w122 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls0 ws0">113 818,96 </div></div><div class="c x12c y883 w121 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls0 ws0">471 241,61 </div></div><div class="c x12d y883 w122 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x48 y884 w11f h1e"><div class="t m0 xc hf ya ff4 fs5 fc0 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania długoterminowe<span class="ff1"> </span></div></div><div class="c x128 y884 w120 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x129 y884 wfe h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12a y884 w120 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xb5 y884 w122 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x38 y884 w121 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12b y884 w122 h1e"><div class="t m0 x12 hf ya ff1 fs5 fc0 sc0 ls0 ws0">40 502 000,0<span class="_ _0"></span> </div></div><div class="c x12c y884 w121 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12d y884 w122 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x48 y885 w11f h1e"><div class="t m0 xc hf ya ff4 fs5 fc0 sc0 ls0 ws0">Zobowiąz<span class="_ _0"></span>ania krótkoterminowe<span class="ff1"> </span></div></div><div class="c x128 y885 w120 h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls0 ws0">567 038,87 </div></div><div class="c x129 y885 wfe h1e"><div class="t m0 xa8 hf ya ff1 fs5 fc0 sc0 ls0 ws0">343 889,18 </div></div><div class="c x12a y885 w120 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xb5 y885 w122 h1e"><div class="t m0 x21 hf ya ff1 fs5 fc0 sc0 ls0 ws0">44 684,99 </div></div><div class="c x38 y885 w121 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12b y885 w122 h1e"><div class="t m0 x12 hf ya ff1 fs5 fc0 sc0 ls0 ws0">3 975 747,09<span class="_ _0"></span> </div></div><div class="c x12c y885 w121 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12d y885 w122 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x48 y886 w11f h1e"><div class="t m0 xc hf ya ff4 fs5 fc0 sc0 ls0 ws0">Pożyczki udz<span class="_ _0"></span>ielone<span class="ff1"> </span></div></div><div class="c x128 y886 w120 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x129 y886 wfe h1e"><div class="t m0 x37 hf ya ff1 fs5 fc0 sc0 ls0 ws0">20 591 186,21<span class="_ _0"></span> </div></div><div class="c x12a y886 w120 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c xb5 y886 w122 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x38 y886 w121 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12b y886 w122 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12c y886 w121 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x12d y886 w122 h1e"><div class="t m0 xa2 hf ya ff1 fs5 fc0 sc0 ls0 ws0">0,00 </div></div><div class="c x0 y0 w23 h32"><div class="t m0 x48 h2 y887 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x48 h2 y888 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x48 h2 y889 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x48 h15 y88a ff3 fs9 fc7 sc0 ls0 ws0">Nota <span class="ff2">28.1. Tran<span class="_ _0"></span>s<span class="_ _4"></span>akcj<span class="_ _0"></span>e z podmiotami powiązan<span class="_ _0"></span>ymi osobowo<span class="ff1"> </span></span></div><div class="t m0 x48 h14 y88b ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x48 h2 y88c ff1 fs0 fc0 sc0 ls0 ws0">W roku 2024 i 2023 <span class="ff4">nie wystąpiły transakcje z podmiotami powiązanymi osobowo. </span> </div></div></div><div class="pi" ></div></div><div id="pf3d" class="pf w0 h0" ><div class="pc pc3d w0 h0"><img class="bi xb y88d w123 hbe" alt="" 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"/><div class="c x1 y88e w6 h35"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y88e w7 h35"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y88f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y807 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok <span class="ls33">20<span class="_ _4"></span></span>24<span class="ff3 fc0"> </span></div></div><div class="c x6 y807 wa hd"><div class="t m0 x60 hf y55f ff1 fs5 fc1 sc0 ls7 ws0">61<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y18d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y890 ff3 fs9 fc7 sc0 ls0 ws0">Nota <span class="_ _32"> </span>29. <span class="_ _32"> </span>Zestawienie<span class="_ _0"></span> <span class="_ _3e"> </span>i <span class="ff2">objaśnienie <span class="_ _32"> </span>różnic <span class="_ _32"> </span>pomiędzy <span class="_ _32"> </span>da<span class="_ _0"></span>nymi <span class="_ _32"> </span>ujawnionymi <span class="_ _32"> </span>w <span class="_ _3e"> </span><span class="ff3">sprawoz<span class="_ _5"></span>daniu </span></span></div><div class="t m0 x1 h31 y891 ff3 fs9 fc7 sc0 ls0 ws0">finansowym, a <span class="ff2">uprz<span class="_ _0"></span>ednio sporządzanymi <span class="_ _0"></span>i<span class="_ _4"></span><span class="ff3"> opu<span class="_ _0"></span>blikowanymi<span class="ff1 fs0"> </span></span></span></div><div class="t m0 x1 h2 y613 ff1 fs0 fc0 sc0 ls0 ws0">W r<span class="_ _0"></span>oku<span class="_ _0"></span> <span class="_ _4"></span>2<span class="_ _0"></span>024 i<span class="_ _5"></span> w <span class="_ _0"></span>roku <span class="_ _0"></span>2023 <span class="_ _0"></span><span class="ff4">nie wy<span class="_ _0"></span>stąp<span class="_ _0"></span>iły ró<span class="_ _0"></span>żnice<span class="_ _0"></span> pom<span class="_ _5"></span>ięd<span class="_ _0"></span>zy dan<span class="_ _0"></span>ymi <span class="_ _0"></span>ujawn<span class="_ _0"></span>ionymi<span class="_ _0"></span> w sp<span class="_ _0"></span>rawo<span class="_ _5"></span>zda<span class="_ _0"></span>niu fi<span class="_ _0"></span>nans<span class="_ _0"></span>owym,<span class="_ _0"></span> a up<span class="_ _0"></span>rzedn<span class="_ _0"></span>io </span></div><div class="t m0 x1 h2 y892 ff4 fs0 fc0 sc0 ls0 ws0">spo<span class="_ _0"></span>rząd<span class="_ _0"></span>zanym<span class="_ _0"></span>i i o<span class="_ _0"></span>publi<span class="_ _0"></span>kowan<span class="_ _5"></span>ymi.<span class="ff1"> </span></div><div class="t m0 x1 h2 y893 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y894 ff2 fs9 fc7 sc0 ls0 ws0">Nota 30. Zestawie<span class="_ _0"></span>nie zobowiązań pozabila<span class="_ _0"></span>ns<span class="_ _4"></span>o<span class="_ _0"></span>wych<span class="_ _4"></span><span class="ff1 fs0"> </span></div><div class="t m0 x1 h2 y895 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y896 w124 hd"><div class="t m0 xc h17 y55f ff3 fs5 fc2 sc0 ls0 ws0">30.1. <span class="ff2">Zobowiązania<span class="_ _0"></span> warunkowe<span class="ff3"> </span></span></div></div><div class="c x1 y897 w125 h7a"><div class="t m0 x26 h17 y578 ff2 fs5 fc0 sc0 ls0 ws0">Tytuł zobowiąza<span class="_ _0"></span>nia <span class="_ _4"></span>wa<span class="_ _0"></span>runkowego<span class="ff3"> </span></div></div><div class="c x12e y897 w126 h7a"><div class="t m0 xc h17 y578 ff3 fs5 fc0 sc0 ls0 ws0">Rodzaj zabezpiecz<span class="_ _0"></span>en<span class="_ _4"></span>i<span class="_ _0"></span>a </div></div><div class="c xb1 y897 w127 h7a"><div class="t m0 x12 h17 y578 ff3 fs5 fc0 sc0 ls0 ws0">31.12.2024 </div></div><div class="c x97 y897 w128 h7a"><div class="t m0 x12 h17 y578 ff3 fs5 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x1 y898 w125 hb9"><div class="t m0 x26 hf y95 ff1 fs5 fc0 sc0 ls0 ws0">Zabezpieczenie <span class="_ _0"></span>leasingu </div></div><div class="c x12e y898 w126 hb9"><div class="t m0 xc hf y95 ff4 fs5 fc0 sc0 ls0 ws0">weksel in <span class="_ _0"></span>blanco wraz z deklaracją weksl<span class="_ _0"></span>ową<span class="_ _4"></span><span class="ff1"> </span></div></div><div class="c xb1 y898 w127 hb9"><div class="t m0 xf hf y95 ff1 fs5 fc0 sc0 ls0 ws0">4 <span class="ls7">621</span> 782,30 </div></div><div class="c x97 y898 w128 hb9"><div class="t m0 xf hf y95 ff1 fs5 fc0 sc0 ls0 ws0">4 <span class="ls7">621</span> 782,30 </div></div><div class="c x1 y899 w125 hbf"><div class="t m0 x26 hf y5d9 ff1 fs5 fc0 sc0 ls0 ws0">Zabezpieczenie <span class="_ _0"></span>faktoringu </div></div><div class="c x12e y899 w126 hbf"><div class="t m0 xc hf ycf ff4 fs5 fc0 sc0 ls0 ws0">weksel w<span class="_ _0"></span>łasny in blanco wraz z deklaracją <span class="_ _0"></span>wekslową </div><div class="t m0 xc hf ydd ff4 fs5 fc0 sc0 ls0 ws0">oraz por<span class="_ _0"></span>ęczenia wekslowe  spółek zależ<span class="_ _5"></span>nych<span class="ff1"> </span></div></div><div class="c xb1 y899 w127 hbf"><div class="t m0 x2a hf y5d9 ff1 fs5 fc0 sc0 ls0 ws0">22 000 000,00<span class="_ _0"></span> </div></div><div class="c x97 y899 w128 hbf"><div class="t m0 x2a hf y5d9 ff1 fs5 fc0 sc0 ls0 ws0">23 000 000,00<span class="_ _0"></span> </div></div><div class="c x1 y89a w125 h7a"><div class="t m0 x26 hf y578 ff1 fs5 fc0 sc0 ls0 ws0">Zabezpieczenie <span class="_ _0"></span>dobrego wykonania umowy </div></div><div class="c x12e y89a w126 h7a"><div class="t m0 xc hf y578 ff4 fs5 fc0 sc0 ls0 ws0">poręczenie<span class="ff1"> </span></div></div><div class="c xb1 y89a w127 h7a"><div class="t m0 xf hf y578 ff1 fs5 fc0 sc0 ls0 ws0">3 <span class="ls7">000</span> 000,00 </div></div><div class="c x97 y89a w128 h7a"><div class="t m0 xf hf y578 ff1 fs5 fc0 sc0 ls0 ws0">3 <span class="ls7">000</span> 000,00 </div></div><div class="c x1 y11e w125 hc0"><div class="t m0 x26 hf y89b ff4 fs5 fc0 sc0 ls0 ws0">Zabezpieczenie <span class="_ _0"></span>pożyczki od Gi<span class="ff1"> </span>Holding z <span class="_ _0"></span>tytułu </div><div class="t m0 x26 hf y89c ff1 fs5 fc0 sc0 ls0 ws0">Umowy Finansow<span class="_ _0"></span>ania </div></div><div class="c x12e y464 w126 hc1"><div class="t m0 xc hf ycf ff4 fs5 fc0 sc0 ls0 ws0">oświadcz<span class="_ _0"></span>enie o dobrowolnym poddani<span class="_ _0"></span>u się egzekucji </div><div class="t m0 xc hf ydd ff1 fs5 fc0 sc0 ls0 ws0">art. 777 </div></div><div class="c xb1 y464 w127 hc1"><div class="t m0 xc hf y1d6 ff1 fs5 fc0 sc0 ls7 ws0">210<span class="ls0"> </span>000<span class="ls0"> 000,00 </span></div></div><div class="c x97 y464 w128 hc1"><div class="t m0 xc hf y1d6 ff1 fs5 fc0 sc0 ls7 ws0">210<span class="ls0"> </span>000<span class="ls0"> 000,00 </span></div></div><div class="c x12e y11e w126 h7c"><div class="t m0 xc hf y578 ff4 fs5 fc0 sc0 ls0 ws0">zastaw rejes<span class="_ _0"></span>trowy na aktywach (akcje s<span class="_ _0"></span>półek zależnych)<span class="ff1"> </span></div></div><div class="c xb1 y11e w127 h7c"><div class="t m0 xc hf y578 ff1 fs5 fc0 sc0 ls7 ws0">315<span class="ls0"> </span>000<span class="ls0"> 000,00 </span></div></div><div class="c x97 y11e w128 h7c"><div class="t m0 xc hf y578 ff1 fs5 fc0 sc0 ls7 ws0">315<span class="ls0"> </span>000<span class="ls0"> 000,00 </span></div></div><div class="c x1 y89d w125 hc2"><div class="t m0 x26 hf ycf ff4 fs5 fc0 sc0 ls0 ws0">Zabezpieczenie <span class="_ _0"></span>pożyczki od Gi Holding z<span class="_ _0"></span> tytułu </div><div class="t m0 x26 hf ydd ff4 fs5 fc0 sc0 ls0 ws0">Umowy Pożyczk<span class="_ _0"></span>i Pomostowej nr.2<span class="ff1"> </span></div></div><div class="c x12e y89d w126 hc2"><div class="t m0 xc hf y5d9 ff4 fs5 fc0 sc0 ls0 ws0">zastaw na ud<span class="_ _0"></span>ziałach w Krajowe Centrum <span class="_ _0"></span>P<span class="_ _4"></span>racy<span class="_ _0"></span> Sp. z o.o.<span class="ff1"> </span></div></div><div class="c xb1 y89d w127 hc2"><div class="t m0 xf hf y5d9 ff1 fs5 fc0 sc0 ls0 ws0">5 <span class="ls7">250</span> 000,00 </div></div><div class="c x97 y89d w128 hc2"><div class="t m0 xf hf y5d9 ff1 fs5 fc0 sc0 ls0 ws0">5 <span class="ls7">250</span> 000,00 </div></div><div class="c x1 y89e w125 hc3"><div class="t m0 x26 hf y89f ff4 fs5 fc0 sc0 ls0 ws0">Zabezpieczenie <span class="_ _0"></span>pożyczki od Gi<span class="ff1"> </span>Holding z <span class="_ _0"></span>tytułu </div><div class="t m0 x26 hf y108 ff4 fs5 fc0 sc0 ls0 ws0">Umowy Pożyczk<span class="_ _0"></span>i Pomostowej nr.3<span class="ff1"> </span></div></div><div class="c x12e y89e w126 hc3"><div class="t m0 xc hf y8a0 ff4 fs5 fc0 sc0 ls0 ws0">zastaw na ud<span class="_ _0"></span>ziałach w Gi BPO Finance Sp. z<span class="_ _5"></span> o.o.<span class="ff1"> </span></div></div><div class="c xb1 y89e w127 hc3"><div class="t m0 x2a hf y8a0 ff1 fs5 fc0 sc0 ls7 ws0">13<span class="ls0"> </span>500<span class="ls0"> 000,00 </span></div></div><div class="c x97 y89e w128 hc3"><div class="t m0 x2a hf y8a0 ff1 fs5 fc0 sc0 ls7 ws0">13<span class="ls0"> </span>500<span class="ls0"> 000,00 </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y8a1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y8a2 ff4 fs0 fc0 sc0 ls0 ws0">Dane  o  pozycjach  pozabilansowych,  w <span class="_ _46"> </span>szczególności  o <span class="_ _46"> </span>zobowiązaniach <span class="_ _46"> </span>warunkowych, <span class="_ _46"> </span>w  tym  o <span class="_ _46"> </span>udzielonych  przez <span class="_ _2d"> </span>Grupę </div><div class="t m0 x1 h2 y8a3 ff4 fs0 fc0 sc0 ls0 ws0">Kapitałową gwarancjach i poręczeniach<span class="ff1">. </span></div><div class="t m0 x1 h15 y8a4 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y8a5 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y8a6 w129 h5e"><div class="t m0 xc h17 y1c8 ff3 fs5 fc1 sc0 ls0 ws0">Lp. </div></div><div class="c x12f y8a6 w12a h5e"><div class="t m0 xa8 h17 y1c8 ff2 fs5 fc1 sc0 ls0 ws0">Poręczenie w<span class="ff3"> imie<span class="_ _0"></span>n<span class="_ _4"></span>i<span class="_ _0"></span>u </span></div></div><div class="c x130 y8a6 w12b h5e"><div class="t m0 x24 h17 y4f7 ff3 fs5 fc1 sc0 ls0 ws0">Beneficjent we<span class="_ _0"></span>-</div><div class="t m0 x1d h17 y172 ff3 fs5 fc1 sc0 ls0 ws0">ksla </div></div><div class="c x94 y8a6 w12c h5e"><div class="t m0 x8b h17 y4f7 ff2 fs5 fc1 sc0 ls0 ws0">Przedmiot porę-</div><div class="t m0 x89 h17 y172 ff3 fs5 fc1 sc0 ls0 ws0">czenia </div></div><div class="c x131 y8a6 w12d h5e"><div class="t m0 x50 h17 y4f7 ff3 fs5 fc1 sc0 ls0 ws0">Data zawarcia </div><div class="t m0 xcd h17 y172 ff3 fs5 fc1 sc0 ls0 ws0">umowy </div></div><div class="c x132 y8a6 w12c h5e"><div class="t m0 x2e h17 y4f7 ff2 fs5 fc1 sc0 ls0 ws0">Data zakończenia<span class="_ _0"></span> </div><div class="t m0 xcd h17 y172 ff3 fs5 fc1 sc0 ls0 ws0">umowy </div></div><div class="c x133 y8a6 w78 h5e"><div class="t m0 x37 h17 y4f6 ff2 fs5 fc1 sc0 ls0 ws0">Kwota objęta po-</div><div class="t m0 x9a h17 y1c8 ff2 fs5 fc1 sc0 ls0 ws0">ręczeniem </div><div class="t m0 x35 h17 y171 ff3 fs5 fc1 sc0 ls0 ws0">(brutto) </div></div><div class="c x1 y8a7 w129 hc4"><div class="t m0 xc hf y4d3 ff1 fs5 fc0 sc0 ls7 ws0">1.<span class="ls0"> </span></div></div><div class="c x12f y8a7 w12a hc4"><div class="t m0 xc hf y4d4 ff1 fs5 fc0 sc0 ls0 ws0">Industry Personnel <span class="_ _0"></span>Services </div><div class="t m0 xc hf ya0 ff1 fs5 fc0 sc0 ls0 ws0">Sp. z o.o. </div></div><div class="c x130 y8a7 w12b hc4"><div class="t m0 xc hf y4d4 ff1 fs5 fc0 sc0 ls0 ws0">Eurofactor Polska </div><div class="t m0 xc hf ya0 ff1 fs5 fc0 sc0 ls34 ws0">SA<span class="ls0"> </span></div></div><div class="c x94 y8a7 w12c hc4"><div class="t m0 xc hf y8a8 ff4 fs5 fc0 sc0 ls0 ws0">Należność z <span class="_ _0"></span>t<span class="_ _4"></span>ytułu </div><div class="t m0 xc hf y4d3 ff1 fs5 fc0 sc0 ls0 ws0">umowy faktori<span class="_ _0"></span>n-</div><div class="t m0 xc hf yce ff1 fs5 fc0 sc0 ls0 ws0">gowej </div></div><div class="c x131 y8a7 w12d hc4"><div class="t m0 xc hf y8a8 ff1 fs5 fc0 sc0 ls0 ws0">Umowa faktorin-</div><div class="t m0 xc hf y4d3 ff1 fs5 fc0 sc0 ls0 ws0">gowa z <span class="_ _0"></span>dnia </div><div class="t m0 xc hf yce ff1 fs5 fc0 sc0 ls0 ws0">16.08.2022 </div></div><div class="c x132 y8a7 w12c hc4"><div class="t m0 xc hf y4d3 ff4 fs5 fc0 sc0 ls0 ws0">Czas nieokreś<span class="_ _0"></span>lony<span class="ff1"> </span></div></div><div class="c x133 y8a7 w78 hc4"><div class="t m0 x17 hf y4d3 ff1 fs5 fc0 sc0 ls0 ws0">700 000,00 </div></div><div class="c x1 y8a9 w129 hc5"><div class="t m0 xc hf y8aa ff1 fs5 fc0 sc0 ls7 ws0">2.<span class="ls0"> </span></div></div><div class="c x12f y8a9 w12a hc5"><div class="t m0 xc hf y8aa ff1 fs5 fc0 sc0 ls0 ws0">Sellpro  Sp. z <span class="_ _0"></span>o.o. </div></div><div class="c x130 y8a9 w12b hc5"><div class="t m0 xc hf y8ab ff1 fs5 fc0 sc0 ls0 ws0">Eurofactor Polska </div><div class="t m0 xc hf y8ac ff1 fs5 fc0 sc0 ls34 ws0">SA<span class="ls0"> </span></div></div><div class="c x94 y8a9 w12c hc5"><div class="t m0 xc hf y8ad ff4 fs5 fc0 sc0 ls0 ws0">Należność z <span class="_ _0"></span>t<span class="_ _4"></span>ytułu </div><div class="t m0 xc hf y8aa ff1 fs5 fc0 sc0 ls0 ws0">umowy faktori<span class="_ _0"></span>n-</div><div class="t m0 xc hf y17d ff1 fs5 fc0 sc0 ls0 ws0">gowej </div></div><div class="c x131 y8a9 w12d hc5"><div class="t m0 xc hf y8ad ff1 fs5 fc0 sc0 ls0 ws0">Umowa faktorin-</div><div class="t m0 xc hf y8aa ff1 fs5 fc0 sc0 ls0 ws0">gowa z <span class="_ _0"></span>dnia </div><div class="t m0 xc hf y17d ff1 fs5 fc0 sc0 ls0 ws0">16.08.2022 </div></div><div class="c x132 y8a9 w12c hc5"><div class="t m0 xc hf y8aa ff4 fs5 fc0 sc0 ls0 ws0">Czas nieokreś<span class="_ _0"></span>lony<span class="ff1"> </span></div></div><div class="c x133 y8a9 w78 hc5"><div class="t m0 x16 hf y8aa ff1 fs5 fc0 sc0 ls0 ws0">4 000 000,00<span class="_ _0"></span> </div></div><div class="c x1 y8ae w129 h9d"><div class="t m0 xc hf y6d3 ff1 fs5 fc0 sc0 ls7 ws0">3.<span class="ls0"> </span></div></div><div class="c x12f y8ae w12a h9d"><div class="t m0 xc hf y6d3 ff1 fs5 fc0 sc0 ls35 ws0">Gi<span class="ls0"> BPO Finance  <span class="_ _5"></span>Sp. z o.o. </span></div></div><div class="c x130 y8ae w12b h9d"><div class="t m0 xc hf y6d4 ff1 fs5 fc0 sc0 ls0 ws0">Eurofactor Polska </div><div class="t m0 xc hf y292 ff1 fs5 fc0 sc0 ls34 ws0">SA<span class="ls0"> </span></div></div><div class="c x94 y8ae w12c h9d"><div class="t m0 xc hf y8af ff4 fs5 fc0 sc0 ls0 ws0">Należność z <span class="_ _0"></span>t<span class="_ _4"></span>ytułu </div><div class="t m0 xc hf y6d3 ff1 fs5 fc0 sc0 ls0 ws0">umowy faktori<span class="_ _0"></span>n-</div><div class="t m0 xc hf y8b0 ff1 fs5 fc0 sc0 ls0 ws0">gowej </div></div><div class="c x131 y8ae w12d h9d"><div class="t m0 xc hf y8af ff1 fs5 fc0 sc0 ls0 ws0">Umowa faktorin-</div><div class="t m0 xc hf y6d3 ff1 fs5 fc0 sc0 ls0 ws0">gowa z <span class="_ _0"></span>dnia </div><div class="t m0 xc hf y8b0 ff1 fs5 fc0 sc0 ls0 ws0">16.08.2022 </div></div><div class="c x132 y8ae w12c h9d"><div class="t m0 xc hf y6d3 ff4 fs5 fc0 sc0 ls0 ws0">Czas nieokreś<span class="_ _0"></span>lony<span class="ff1"> </span></div></div><div class="c x133 y8ae w78 h9d"><div class="t m0 x17 hf y6d3 ff1 fs5 fc0 sc0 ls7 ws0">300<span class="ls0"> 000,00 </span></div></div><div class="c x1 y530 w129 h5e"><div class="t m0 xc hf y1c8 ff1 fs5 fc0 sc0 ls7 ws0">4.<span class="ls0"> </span></div></div><div class="c x12f y530 w12a h5e"><div class="t m0 xc hf y1c8 ff1 fs5 fc0 sc0 ls0 ws0">Sellpro Sp. z o<span class="_ _0"></span>.<span class="_ _4"></span>o. </div></div><div class="c x130 y530 w12b h5e"><div class="t m0 xc hf y8b1 ff1 fs5 fc0 sc0 ls0 ws0">Coface Poland </div><div class="t m0 xc hf y1c8 ff1 fs5 fc0 sc0 ls0 ws0">Factoring Sp. z o. </div><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls33 ws0">o.<span class="ls0"> </span></div></div><div class="c x94 y530 w12c h5e"><div class="t m0 xc hf y8b1 ff4 fs5 fc0 sc0 ls0 ws0">Należność z <span class="_ _0"></span>t<span class="_ _4"></span>ytułu </div><div class="t m0 xc hf y1c8 ff1 fs5 fc0 sc0 ls0 ws0">umowy faktori<span class="_ _5"></span>n-</div><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">gowej </div></div><div class="c x131 y530 w12d h5e"><div class="t m0 xc hf y8b1 ff1 fs5 fc0 sc0 ls0 ws0">Umowa faktorin-</div><div class="t m0 xc hf y1c8 ff1 fs5 fc0 sc0 ls0 ws0">gowa z <span class="_ _0"></span>dnia </div><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">07.08.2018 </div></div><div class="c x132 y530 w12c h5e"><div class="t m0 xc hf y1c8 ff4 fs5 fc0 sc0 ls0 ws0">Czas nieokreś<span class="_ _0"></span>lony<span class="ff1"> </span></div></div><div class="c x133 y530 w78 h5e"><div class="t m0 xcd hf y1c8 ff1 fs5 fc0 sc0 ls0 ws0">15 000 000,00<span class="_ _0"></span> </div></div><div class="c x1 y8b2 w129 hc6"><div class="t m0 xc hf y18b ff1 fs5 fc0 sc0 ls7 ws0">5.<span class="ls0"> </span></div></div><div class="c x12f y8b2 w12a hc6"><div class="t m0 xc hf y668 ff1 fs5 fc0 sc0 ls0 ws0">Industry Personnel <span class="_ _0"></span>Services </div><div class="t m0 xc hf y5b2 ff1 fs5 fc0 sc0 ls0 ws0">Sp. z o. o. </div></div><div class="c x130 y8b3 w12b h4f"><div class="t m0 xc hf y1c8 ff1 fs5 fc0 sc0 ls0 ws0">Coface Poland </div><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">Factoring </div></div><div class="c x94 y8b2 w12c hc6"><div class="t m0 xc hf y8b4 ff4 fs5 fc0 sc0 ls0 ws0">Należność z <span class="_ _0"></span>t<span class="_ _4"></span>ytułu </div><div class="t m0 xc hf y18b ff1 fs5 fc0 sc0 ls0 ws0">umowy faktori<span class="_ _0"></span>n-</div><div class="t m0 xc hf y18c ff1 fs5 fc0 sc0 ls0 ws0">gowej </div></div><div class="c x131 y8b2 w12d hc6"><div class="t m0 xc hf y8b4 ff1 fs5 fc0 sc0 ls0 ws0">Umowa faktorin-</div><div class="t m0 xc hf y18b ff1 fs5 fc0 sc0 ls0 ws0">gowa z <span class="_ _0"></span>dnia </div><div class="t m0 xc hf y18c ff1 fs5 fc0 sc0 ls0 ws0">07.08.2018 </div></div><div class="c x132 y8b2 w12c hc6"><div class="t m0 xc hf y18b ff4 fs5 fc0 sc0 ls0 ws0">Czas nieokreś<span class="_ _0"></span>lony<span class="ff1"> </span></div></div><div class="c x133 y8b2 w78 hc6"><div class="t m0 xcd hf y18b ff1 fs5 fc0 sc0 ls7 ws0">15<span class="ls0"> </span>000<span class="ls0"> 000,00 </span></div></div><div class="c x130 y8b2 w12b h53"><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">Sp. z o. o. </div></div><div class="c x1 y8b5 w129 hc7"><div class="t m0 xc hf y8b6 ff1 fs5 fc0 sc0 ls7 ws0">6.<span class="ls0"> </span></div></div><div class="c x12f y8b5 w12a hc7"><div class="t m0 xc hf y8b6 ff1 fs5 fc0 sc0 ls0 ws0">Gi Group Service <span class="_ _0"></span>S<span class="_ _4"></span>p. z <span class="_ _0"></span>o .o.  </div></div><div class="c x130 y59c w12b h38"><div class="t m0 xc hf y170 ff1 fs5 fc0 sc0 ls0 ws0">Coface Poland </div><div class="t m0 xc hf y171 ff1 fs5 fc0 sc0 ls0 ws0">Factoring </div></div><div class="c x94 y8b5 w12c hc7"><div class="t m0 xc hf y8b7 ff4 fs5 fc0 sc0 ls0 ws0">Należność z <span class="_ _0"></span>t<span class="_ _4"></span>ytułu </div><div class="t m0 xc hf y8b6 ff1 fs5 fc0 sc0 ls0 ws0">umowy faktori<span class="_ _0"></span>n-</div><div class="t m0 xc hf y8b8 ff1 fs5 fc0 sc0 ls0 ws0">gowej </div></div><div class="c x131 y8b5 w12d hc7"><div class="t m0 xc hf y8b7 ff1 fs5 fc0 sc0 ls0 ws0">Umowa faktorin-</div><div class="t m0 xc hf y8b6 ff1 fs5 fc0 sc0 ls0 ws0">gowa z <span class="_ _0"></span>dnia </div><div class="t m0 xc hf y8b8 ff1 fs5 fc0 sc0 ls0 ws0">10.06.2019 </div></div><div class="c x132 y8b5 w12c hc7"><div class="t m0 xc hf y8b6 ff4 fs5 fc0 sc0 ls0 ws0">Czas nieokreś<span class="_ _0"></span>lony<span class="ff1"> </span></div></div><div class="c x133 y8b5 w78 hc7"><div class="t m0 xcd hf y8b6 ff1 fs5 fc0 sc0 ls0 ws0">15 000 000,00<span class="_ _0"></span> </div></div><div class="c x130 y8b5 w12b hc8"><div class="t m0 xc hf y8b9 ff1 fs5 fc0 sc0 ls0 ws0">Sp. z o. o. </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y8ba ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y8bb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y8bc ff3 fs9 fc7 sc0 ls0 ws0">Nota <span class="ls1">31</span>. <span class="ff2">Informacj<span class="_ _0"></span>e o przeciętnym zatrud<span class="_ _0"></span>n<span class="_ _4"></span>ieni<span class="_ _0"></span>u<span class="_ _4"></span> z <span class="_ _5"></span>podziałem na gr<span class="_ _0"></span>upy zawodowe<span class="ff1 fs0"> </span></span></div><div class="t m0 x1 h2 y8bd ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf3e" class="pf w0 h0" ><div class="pc pc3e w0 h0"><img class="bi x1c y88d w34 hbe" alt="" 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"/><div class="c x1 y88e w6 h35"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y88e w7 h35"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y88f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y807 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok <span class="ls33">20<span class="_ _4"></span></span>24<span class="ff3 fc0"> </span></div></div><div class="c x6 y807 wa hd"><div class="t m0 x60 hf y55f ff1 fs5 fc1 sc0 ls7 ws0">62<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y18d ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y8be w12e hc9"><div class="t m0 xc h17 y89c ff2 fs5 fc2 sc0 ls0 ws0">Nota 31. Informac<span class="_ _0"></span>je o przeciętnym zatru<span class="_ _5"></span>dnieniu z po<span class="_ _0"></span>d<span class="_ _4"></span>ziałem <span class="_ _0"></span>n<span class="_ _4"></span>a<span class="_ _0"></span> grupy zawodowe<span class="ff3"> </span></div></div><div class="c x1 y8bf w12f h3b"><div class="t m0 xc h17 y18d ff2 fs5 fc2 sc0 ls0 ws0">Przeciętne zatru<span class="_ _0"></span>dnienie w latach<span class="ff3"> </span></div></div><div class="c x134 y8bf w130 h3b"><div class="t m0 x31 h17 y18d ff3 fs5 fc2 sc0 ls0 ws0">2024 </div></div><div class="c x135 y8bf w47 h3b"><div class="t m0 x89 h17 y18d ff3 fs5 fc2 sc0 ls0 ws0">2023 </div></div><div class="c x1 y8c0 w12f hca"><div class="t m0 xc hf y46c ff1 fs5 fc0 sc0 ls0 ws0">Pracownicy ad<span class="_ _0"></span>m<span class="_ _4"></span>inistr<span class="_ _0"></span>acyjni, w tym: </div></div><div class="c x134 y8c0 w130 hca"><div class="t m0 xb9 hf y46c ff1 fs5 fc0 sc0 ls0 ws0">1 805 </div></div><div class="c x135 y8c0 w47 hca"><div class="t m0 x5c hf y46c ff1 fs5 fc0 sc0 ls0 ws0">1 943 </div></div><div class="c x1 y8c1 w12f hcb"><div class="t m0 xc hf y509 ff4 fs5 fc0 sc0 ls0 ws0">Przeciętne zatrud<span class="_ _0"></span>nienie pracowników w<span class="_ _0"></span>łasnych <span class="ff1"> </span></div></div><div class="c x134 y8c1 w130 hcb"><div class="t m0 xb hf y509 ff1 fs5 fc0 sc0 ls0 ws0">140,8  </div></div><div class="c x135 y8c1 w47 hcb"><div class="t m0 x48 hf y509 ff1 fs5 fc0 sc0 ls7 ws0">89<span class="ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h15 y8c2 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hf y1cc ff1 fs5 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y8c3 ff3 fs9 fc7 sc0 ls0 ws0">Nota <span class="_ _0"></span><span class="ls1">32<span class="ls0">. <span class="_ _3"></span><span class="ff2">Łączna <span class="_ _0"></span>wartość <span class="_ _3"></span>wynagrodzeń <span class="_ _0"></span>i<span class="ff3"> </span>nagró<span class="_ _0"></span>d <span class="_ _0"></span>(w <span class="_ _0"></span>pieniądzu <span class="_ _3"></span>i<span class="ff3"> </span>naturze), <span class="_ _0"></span>wypłacon<span class="_ _0"></span>y<span class="_ _4"></span>ch <span class="_ _3"></span>lub <span class="_ _0"></span>należnych,<span class="_ _0"></span> </span></span></span></div><div class="t m0 x1 h31 yeb ff2 fs9 fc7 sc0 ls0 ws0">odrębnie dl<span class="_ _0"></span>a osób zarz<span class="_ _0"></span>ą<span class="_ _4"></span>dz<span class="_ _0"></span>a<span class="_ _4"></span>jąc<span class="_ _0"></span>y<span class="_ _4"></span>ch <span class="_ _0"></span>i<span class="_ _4"></span><span class="ff3"> </span>nadzor<span class="_ _0"></span>ujących w <span class="_ _0"></span>spółce i<span class="ff3"> </span>z tytułu <span class="_ _0"></span>pełnienia funkcji <span class="_ _0"></span>we władzach<span class="_ _0"></span> </div><div class="t m0 x1 h31 y8c4 ff2 fs9 fc7 sc0 ls0 ws0">jednostki (dl<span class="_ _5"></span>a każdej grupy o<span class="_ _0"></span>sobno)<span class="ff1 fs0"> </span></div><div class="t m0 x1 h15 y8c5 ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x5c y8c6 w12f h1e"><div class="t m0 xc h17 yca ff3 fs5 fc2 sc0 ls0 ws0">Wynagrodze<span class="_ _0"></span>n<span class="_ _4"></span>ia </div></div><div class="c x136 y8c6 w131 h1e"><div class="t m0 x31 h17 ya ff3 fs5 fc2 sc0 ls0 ws0">2024 </div></div><div class="c x137 y8c6 wcb h1e"><div class="t m0 x89 h17 ya ff3 fs5 fc2 sc0 ls0 ws0">2023 </div></div><div class="c x5c y8c7 w12f h1e"><div class="t m0 xc hf ya ff1 fs5 fc0 sc0 ls0 ws0">- <span class="ff4">Zarząd</span> </div></div><div class="c x136 y8c7 w131 h1e"><div class="t m0 x4e hf ya ff1 fs5 fc0 sc0 ls0 ws0">321 018,43 </div></div><div class="c x137 y8c7 wcb h1e"><div class="t m0 x16 hf ya ff1 fs5 fc0 sc0 ls0 ws0">295 526,50 </div></div><div class="c x5c y61d w12f h1e"><div class="t m0 xc hf ya ff1 fs5 fc0 sc0 ls0 ws0">- Rada Nadzo<span class="_ _0"></span>rcza </div></div><div class="c x136 y61d w131 h1e"><div class="t m0 x1d hf ya ff1 fs5 fc0 sc0 ls0 ws0">96 000,00 </div></div><div class="c x137 y61d wcb h1e"><div class="t m0 x15 hf ya ff1 fs5 fc0 sc0 ls0 ws0">96 000,00 </div></div><div class="c x5c y8c8 w12f h1e"><div class="t m0 xc h17 ya ff3 fs5 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x136 y8c8 w131 h1e"><div class="t m0 x35 h17 ya ff3 fs5 fc0 sc0 ls0 ws0">417 018,43 </div></div><div class="c x137 y8c8 wcb h1e"><div class="t m0 x31 h17 ya ff3 fs5 fc0 sc0 ls0 ws0">391 526,50 </div></div><div class="c x5c y8c9 w12f h5d"><div class="t m0 x10 h17 y0 ff3 fs5 fc0 sc0 ls0 ws0"> </div></div><div class="c x136 y8c9 w131 h5d"><div class="t m0 xc h45 y0 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x137 y8c9 wcb h5d"><div class="t m0 xc h45 y0 ffc fs7 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y8ca ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y8cb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 ybd ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _3f"> </span>okresie <span class="_ _31"> </span>objętym <span class="_ _3f"> </span>sprawozdaniem <span class="_ _31"> </span>finansowym <span class="_ _3f"> </span>spół<span class="_ _4"></span>ka<span class="ff1"> <span class="_ _31"> </span></span>nie <span class="_ _3f"> </span>dokonywała <span class="_ _31"> </span>wypłat <span class="_ _3f"> </span>świadczeń <span class="_ _3f"> </span>dla <span class="_ _31"> </span>kluczowego <span class="_ _3f"> </span>personelu </div><div class="t m0 x1 h2 y8cc ff1 fs0 fc0 sc0 ls0 ws0">kierowniczego w postaci: </div><div class="t m0 xa h30 y125 ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _29"> </span><span class="ff4">pozos<span class="_ _4"></span>tałych<span class="_ _5"></span> świadczeń długoterminowych,<span class="ff1"> </span></span></span></div><div class="t m0 xa h30 y8cd ffd fs0 fc0 sc0 ls0 ws0">•<span class="ff8"> <span class="_ _29"> </span><span class="ff4">pł<span class="_ _4"></span>atn<span class="_ _0"></span>ośc<span class="_ _4"></span>i w formie akcji własnych.<span class="_ _0"></span> <span class="_ _4"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h41 y72d ff3 fs2 fc7 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y8ce ff2 fs9 fc7 sc0 ls0 ws0">Nota 33. Istotne sp<span class="_ _0"></span>rawy sądowe na dzień 31 g<span class="_ _0"></span>rudnia 20<span class="_ _4"></span><span class="ff3">24 <span class="ls36">r.</span><span class="ff1 fs0"> </span></span></div><div class="t m0 x1 h31 y2f4 ff3 fs9 fc4 sc0 ls0 ws0"> </div><div class="t m0 xa hcc y8cf ff3 fs0 fc0 sc0 ls37 ws0">1)<span class="ff5 ls0"> <span class="_ _32"> </span><span class="ff2">Sprawy sądowe z mniejszości<span class="_ _0"></span>ow<span class="_ _4"></span>ymi Akcjonariu<span class="_ _0"></span>szami <span class="_ _4"></span><span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y8d0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hcc y7f7 ff3 fs0 fc0 sc0 ls38 ws0">I.<span class="ff5 ls0"> <span class="_ _29"> </span><span class="ff2">Sprawa Investment MIZYAK <span class="_ _0"></span>Fund sp. z o.o. <span class="_ _0"></span>S.K.A. o stwierdzenie ni<span class="_ _0"></span>e<span class="_ _4"></span>ważność <span class="_ _0"></span>b<span class="_ _4"></span>ąd<span class="_ _0"></span>ź uchylenie uchwał Nad<span class="_ _0"></span>zwycz<span class="_ _4"></span>ajnego </span></span></div><div class="t m0 x9 h14 y8d1 ff2 fs0 fc0 sc0 ls0 ws0">Walnego Zgromadzenia Akcjonariu<span class="_ _5"></span>szy spółki z dnia 29 marca 2022 r. <span class="ff3"> </span></div><div class="t m0 x9 h14 y8d2 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y8d3 ff1 fs0 fc0 sc0 ls5 ws0">1.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Strony sporu </span></span></div><div class="t m0 x1 h2 y8d4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8d5 ff4 fs0 fc0 sc0 ls0 ws0">Powód: Investment MIZYAK Fund sp. z o.o. SKA z siedzibą we Wrocławiu.<span class="ff1"> </span></div><div class="t m0 x9 h2 y8d6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8d7 ff4 fs0 fc0 sc0 ls0 ws0">Pozwany: spółka.<span class="ff1"> </span></div><div class="t m0 x1 h2 y107 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y8d8 ff1 fs0 fc0 sc0 ls5 ws0">2.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Data pozwu </span></span></div><div class="t m0 x1 h2 y8d9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8da ff1 fs0 fc0 sc0 ls0 ws0">27 kwietnia 2022 r. </div><div class="t m0 x1 h2 y8db ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y715 ff1 fs0 fc0 sc0 ls5 ws0">3.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Przedmiot sporu </span></span></div><div class="t m0 x1 h2 y224 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y7ff ff4 fs0 fc0 sc0 ls0 ws0">Roszczenie  o  stwierdzen<span class="_ _0"></span>ie  ni<span class="_ _4"></span>eważności  wzg<span class="_ _0"></span>lędnie  uchylenie  uchwały  nr  1  Nadzwy<span class="_ _0"></span>c<span class="_ _4"></span>zajnego  Waln<span class="_ _0"></span>e<span class="_ _4"></span>go  Zgromadzen<span class="_ _0"></span>ia<span class="_ _4"></span> </div><div class="t m0 x9 h2 y8dc ff4 fs0 fc0 sc0 ls0 ws0">Akcjonariuszy spółki z dnia 29<span class="_ _5"></span> marca 2022 r. w przedmiocie<span class="_ _0"></span> podwyższenia kapitału zakładowego spółki o kwotę n<span class="_ _5"></span>ie niższą </div><div class="t m0 x9 h2 y8dd ff4 fs0 fc0 sc0 ls0 ws0">niż 0,10 <span class="_ _0"></span>zł<span class="_ _4"></span> i <span class="_ _0"></span>nie wyższą niż 9.863.083,20 zł w<span class="ff1"> </span>drodze emisji n<span class="_ _0"></span>i<span class="_ _4"></span>e mniej n<span class="_ _0"></span>iż 1 i nie więcej niż 98.630.832 n<span class="_ _0"></span>ow<span class="_ _4"></span>ych <span class="_ _5"></span>akcji zwykłych </div><div class="t m0 x9 h2 y8de ff1 fs0 fc0 sc0 ls0 ws0">na okaziciela serii X. </div><div class="t m0 x1 h2 y8df ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y8e0 ff1 fs0 fc0 sc0 ls5 ws0">4.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff4">Wartość przedmiotu sporu<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y8e1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8e2 ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy. </div><div class="t m0 x1 h2 y8e3 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf3f" class="pf w0 h0" ><div class="pc pc3f w0 h0"><img class="bi xb y88d w32 hbe" alt="" 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class="c x1 y88e w6 h35"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y88e w7 h35"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y88f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y807 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok <span class="ls33">20<span class="_ _4"></span></span>24<span class="ff3 fc0"> </span></div></div><div class="c x6 y807 wa hd"><div class="t m0 x60 hf y55f ff1 fs5 fc1 sc0 ls7 ws0">63<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y18d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y8e4 ff1 fs0 fc0 sc0 ls5 ws0">5.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Aktualny stan sprawy </span></span></div><div class="t m0 x3d h2 y1f7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8e5 ff4 fs0 fc0 sc0 ls0 ws0">Investment MIZYAK Fund <span class="_ _4"></span>sp. z <span class="_ _4"></span>o.o. SKA z <span class="_ _4"></span>siedzibą we Wrocławiu wniosła <span class="_ _4"></span>o stwierdzenie nieważności <span class="_ _4"></span>względnie uchylenie </div><div class="t m0 x9 h2 y8e6 ff4 fs0 fc0 sc0 ls0 ws0">uchwały wymienionej w ppkt 3 powyżej oraz o zasądzenie na jej rzecz kosztów postępow<span class="_ _0"></span>ani<span class="_ _4"></span>a. <span class="ff1"> </span></div><div class="t m0 x9 h2 y8e7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8e8 ff4 fs0 fc0 sc0 ls0 ws0">Wraz z pozwem, Investment MIZYAK Fund sp. z o.o. SKA z sie<span class="_ _0"></span>dzibą we Wrocł<span class="_ _4"></span>awiu<span class="_ _0"></span> <span class="_ _4"></span>domagała<span class="_ _0"></span> się <span class="_ _4"></span>udzi<span class="_ _5"></span>elenia zabezpieczenia </div><div class="t m0 x9 h2 y8e9 ff4 fs0 fc0 sc0 ls0 ws0">poprzez <span class="_ _2d"> </span>wstrzymanie <span class="_ _2d"> </span>wykonania <span class="_ _2e"> </span>uchwa<span class="_ _0"></span>ł<span class="_ _4"></span>y. <span class="_ _46"> </span>Sąd <span class="_ _2e"> </span>odmówił <span class="_ _2d"> </span>udzielenia <span class="_ _2e"> </span>zabezpieczenia <span class="_ _2d"> </span>roszczenia <span class="_ _2d"> </span>objętego <span class="_ _2e"> </span>pozwem <span class="_ _2e"> </span>–<span class="ff1"> </span></div><div class="t m0 x9 h2 y8ea ff1 fs0 fc0 sc0 ls0 ws0">postanowieniem <span class="_ _0"></span>z <span class="_ _0"></span>dnia <span class="_ _0"></span>23 <span class="_ _0"></span>maja <span class="_ _0"></span>2022 <span class="_ _0"></span><span class="ff4">r. <span class="_ _5"></span>Przedmiotowe <span class="_ _0"></span>postanowienie <span class="_ _0"></span>jest <span class="_ _0"></span>prawomocne, <span class="_ _0"></span>zażalenie <span class="_ _0"></span>Investment <span class="_ _0"></span>MIZYAK <span class="_ _5"></span>Fund </span></div><div class="t m0 x9 h2 y8eb ff4 fs0 fc0 sc0 ls0 ws0">sp. z o.o. SKA z siedzibą we Wrocławiu zostało oddalone postanowi<span class="_ _0"></span>e<span class="_ _4"></span>niem z dnia 9 stycznia<span class="_ _5"></span> 2023 r.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 h2 y1ff ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8ec ff4 fs0 fc0 sc0 ls0 ws0">Odpowiedzią na pozew z dnia 20 czerwca 2022 r. spółka wniosła o oddalenia powództ<span class="_ _0"></span>wa w c<span class="_ _4"></span>ałości.<span class="ff1"> </span></div><div class="t m0 x9 h2 y45f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8ed ff4 fs0 fc0 sc0 ls0 ws0">Dnia <span class="_ _23"></span>8 <span class="_ _23"></span>grudnia <span class="_ _4"></span>2<span class="_ _4"></span>022<span class="_ _0"></span> <span class="_ _23"></span>r<span class="_ _4"></span>. <span class="_ _23"></span>odbyła <span class="_ _23"></span>się <span class="_ _23"></span>rozprawa,<span class="_ _5"></span> <span class="_ _23"></span>w <span class="_ _23"></span>trakcie <span class="_ _23"></span>której <span class="_ _23"></span>sąd <span class="_ _23"></span>przesłuchał <span class="_ _23"></span>świadk<span class="_ _0"></span>a <span class="_ _23"></span>Annę <span class="_ _23"></span>Kropielnicką. <span class="_ _23"></span>Następnie <span class="_ _23"></span>sąd </div><div class="t m0 x9 h2 y3e6 ff4 fs0 fc0 sc0 ls0 ws0">odroczył termin rozprawy <span class="_ _4"></span>na dzień 14 lutego 2023 r. <span class="_ _4"></span>w trakcie której sąd <span class="_ _4"></span>przesłuchał<span class="ff1"> <span class="_ _4"></span></span>stronę pozwaną –<span class="ff1"> <span class="_ _4"></span></span>członków Zarządu </div><div class="t m0 x9 h2 y8ee ff4 fs0 fc0 sc0 ls0 ws0">spółki.<span class="ff1"> </span></div><div class="t m0 x9 h2 y34c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y331 ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _21"> </span>związku  ze <span class="_ _21"> </span>zmianą <span class="_ _21"> </span>części  treści <span class="_ _21"> </span>zaskarżonej <span class="_ _21"> </span>uchwały, <span class="_ _21"> </span>w<span class="_ _4"></span> <span class="_ _21"> </span>drodze <span class="_ _21"> </span>powzięcia  u<span class="_ _5"></span>chwały <span class="_ _21"> </span>nr  Nadzwyczajne<span class="_ _0"></span>go  Walnego </div><div class="t m0 x9 h2 y6e5 ff4 fs0 fc0 sc0 ls0 ws0">Zgromadzenia <span class="_ _1d"> </span>Akcjonariuszy <span class="_ _31"> </span>spółki <span class="_ _1d"> </span>z <span class="_ _31"> </span>dnia <span class="_ _1d"> </span>21 <span class="_ _1d"> </span>grudnia <span class="_ _31"> </span>2022 <span class="_ _1d"> </span>r., <span class="_ _1d"> </span>spółka <span class="_ _31"> </span>dnia <span class="_ _1d"> </span>30 <span class="_ _31"> </span>grudnia <span class="_ _1d"> </span>2022 <span class="_ _31"> </span>r. <span class="_ _1d"> </span>złożyła <span class="_ _31"> </span>pismo </div><div class="t m0 x9 h2 y8ef ff4 fs0 fc0 sc0 ls0 ws0">przygotowawcze,  w  który<span class="_ _0"></span>m<span class="_ _4"></span>  poinformowała  Sąd<span class="ff1">  </span>o  powyższym  fakcie  i  faktach  t<span class="_ _0"></span>owarzysz<span class="_ _4"></span>ących  zmian<span class="_ _0"></span>ie  częśc<span class="_ _4"></span>i  t<span class="_ _0"></span>reśc<span class="_ _4"></span>i </div><div class="t m0 x9 h2 y8f0 ff4 fs0 fc0 sc0 ls0 ws0">zaskarżonej uchwały.<span class="ff1"> </span></div><div class="t m0 x1 h2 y8f1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y67a ff4 fs0 fc0 sc0 ls0 ws0">Dnia 1<span class="_ _0"></span>4 lutego <span class="_ _0"></span>2<span class="_ _4"></span>023<span class="_ _0"></span> r odbyła <span class="_ _0"></span>się druga <span class="_ _0"></span>rozprawa, w t<span class="_ _0"></span>rakcie której Sąd <span class="_ _0"></span>przesłuchał członków <span class="_ _0"></span>Zarządu Spółki. <span class="_ _0"></span>Następnie Sąd </div><div class="t m0 x9 h2 y8f2 ff4 fs0 fc0 sc0 ls0 ws0">zamkną rozprawę i: <span class="_ _4"></span>(i) wyznaczył <span class="_ _4"></span>stron<span class="_ _5"></span>om m<span class="_ _4"></span>iesięczn<span class="_ _5"></span>y termin <span class="_ _4"></span>na złożenie pisemnych s<span class="_ _4"></span>tan<span class="_ _0"></span>ow<span class="_ _4"></span>isko końcowych w sprawie; <span class="_ _4"></span>(ii) </div><div class="t m0 x9 h2 yf6 ff4 fs0 fc0 sc0 ls0 ws0">zarządził wydanie<span class="ff1"> </span>wyroku na posiedzeniu niejawnym, po wpływie ww.<span class="_ _0"></span> <span class="_ _4"></span>pisemnych stanowisk.<span class="ff1"> </span></div><div class="t m0 x9 h2 y8f3 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8f4 ff4 fs0 fc0 sc0 ls0 ws0">Pismem <span class="_ _4"></span>z <span class="_ _4"></span>dnia 13 <span class="_ _4"></span>marca <span class="_ _4"></span>2023 <span class="_ _4"></span>r. Spółka <span class="_ _4"></span>złożyła <span class="_ _4"></span>swoje <span class="_ _4"></span>stanowisko <span class="_ _4"></span>końcowe<span class="_ _5"></span> <span class="_ _4"></span>w <span class="_ _4"></span>sprawie, popierając <span class="_ _4"></span>w <span class="_ _4"></span>całości <span class="_ _4"></span>merytoryczne </div><div class="t m0 x9 h2 y1df ff4 fs0 fc0 sc0 ls0 ws0">wnioski <span class="_ _23"></span>odpowiedzi <span class="_ _23"></span>na <span class="_ _4"></span>pozew<span class="_ _4"></span>. <span class="_ _23"></span>Z <span class="_ _23"></span>informacji <span class="_ _23"></span>uzysk<span class="_ _0"></span>anych <span class="_ _23"></span>w <span class="_ _23"></span>Biurze <span class="_ _23"></span>Obsługi <span class="_ _23"></span>Interesantów <span class="_ _4"></span>Są<span class="_ _4"></span>du <span class="_ _23"></span>Okręgowe<span class="_ _0"></span>go <span class="_ _23"></span>w <span class="_ _23"></span>Warszawie </div><div class="t m0 x9 h2 y43d ff4 fs0 fc0 sc0 ls0 ws0">wynika, <span class="_ _25"> </span>że <span class="_ _25"> </span>Investment <span class="_ _25"> </span>MIZYAK <span class="_ _21"> </span>Fund <span class="_ _25"> </span>sp. <span class="_ _25"> </span>z <span class="_ _25"> </span>o.o. <span class="_ _25"> </span>SKA <span class="_ _21"> </span>z<span class="_ _5"></span> <span class="_ _25"> </span>siedzibą <span class="_ _25"> </span>we <span class="_ _25"> </span>Wrocławie <span class="_ _21"> </span>nie <span class="_ _25"> </span>złożyła <span class="_ _25"> </span>pisma <span class="_ _25"> </span>ze <span class="_ _25"> </span>swoim <span class="_ _25"> </span>końcowym </div><div class="t m0 x9 h2 y43e ff1 fs0 fc0 sc0 ls0 ws0">stanowiskiem w sprawie. </div><div class="t m0 x9 h2 y8f5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y5d5 ff4 fs0 fc0 sc0 ls0 ws0">W dniu 19 kwietnia 2024 r. Sąd wydał wyrok oddalający powództwo w całości. Wyrok nie jest jeszcze prawomocny.<span class="ff1"> </span></div><div class="t m0 x1 h2 y35c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y443 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hcc y8f6 ff3 fs0 fc0 sc0 ls38 ws0">II.<span class="ff5 ls0"> <span class="_ _2c"> </span><span class="ff2">Sp<span class="_ _4"></span>rawa z <span class="_ _4"></span>powództwa <span class="_ _4"></span>Investment <span class="_ _4"></span>MIZYAK <span class="_ _4"></span>Fund <span class="_ _4"></span>sp. <span class="_ _4"></span>z o.o. <span class="_ _4"></span>S.K.A. <span class="_ _4"></span>o <span class="_ _4"></span>uchylenie <span class="_ _4"></span>uchwał <span class="_ _4"></span>Zwyczajnego <span class="_ _4"></span>Walnego Zgrom<span class="_ _4"></span>a-</span></span></div><div class="t m0 x9 h14 y8f7 ff2 fs0 fc0 sc0 ls0 ws0">dzenia Akcjonariuszy spółki z dnia 27 czerwca 2022 r. <span class="ff3"> </span></div><div class="t m0 x1 h2 y8f8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y8f9 ff1 fs0 fc0 sc0 ls5 ws0">1.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Strony sporu </span></span></div><div class="t m0 x1 h2 y8fa ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8fb ff4 fs0 fc0 sc0 ls0 ws0">Powód: Investment MIZYAK Fund sp. z o.o. SKA z siedzibą we Wrocławiu.<span class="ff1"> </span></div><div class="t m0 x9 h2 y8fc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8fd ff4 fs0 fc0 sc0 ls0 ws0">Pozwany: spółka.<span class="ff1"> </span></div><div class="t m0 x1 h2 y8fe ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y736 ff1 fs0 fc0 sc0 ls5 ws0">2.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Data pozwu </span></span></div><div class="t m0 x1 h2 y8ff ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y6d1 ff1 fs0 fc0 sc0 ls0 ws0">22 lipca 2022 r. </div><div class="t m0 x1 h2 y44f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y450 ff1 fs0 fc0 sc0 ls5 ws0">3.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Przedmiot sporu </span></span></div><div class="t m0 x1 h2 y451 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y900 ff1 fs0 fc0 sc0 ls0 ws0">Roszczenie o uchylenie: </div><div class="t m0 x9 h2 y901 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h30 y902 ff1 fs0 fc0 sc0 ls0 ws0">(i)<span class="ff8"> <span class="_ _49"> </span><span class="ff4">uchwały <span class="_ _4"></span>nr <span class="_ _23"></span>7 <span class="_ _23"></span>Zwyczajnego <span class="_ _4"></span>Walnego <span class="_ _23"></span>Zgromadzenia <span class="_ _23"></span>Akcjonariuszy <span class="_ _4"></span>spół<span class="_ _4"></span>ki <span class="_ _4"></span>z <span class="_ _23"></span>dnia <span class="_ _4"></span>2<span class="_ _4"></span>7 <span class="_ _4"></span>czerwca <span class="_ _23"></span>2022 <span class="_ _4"></span>r. <span class="_ _23"></span>w<span class="_ _4"></span></span></span> sprawie <span class="_ _23"></span>za-</div><div class="t m0 x3d h2 y903 ff4 fs0 fc0 sc0 ls0 ws0">twierdzenia sprawozdania Zarządu z działalności Grupy Kapitałowej GI Group Poland S.A. za rok obrotowy 20<span class="_ _0"></span>2<span class="_ _4"></span>1;<span class="ff1"> </span></div><div class="t m0 x9 h2 y904 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h30 y905 ff1 fs0 fc0 sc0 ls0 ws0">(ii)<span class="ff8"> <span class="_ _4a"> </span><span class="ff4">uchwały <span class="_ _0"></span>nr <span class="_ _0"></span>21 Zwyczajn<span class="_ _0"></span>ego Walne<span class="_ _5"></span>go <span class="_ _0"></span>Zgromadzenia <span class="_ _5"></span>Akcjonariuszy <span class="_ _0"></span>spółki <span class="_ _0"></span>z dnia <span class="_ _0"></span>27<span class="ff1"> czerwca <span class="_ _0"></span>2022 <span class="_ _0"></span>r. <span class="_ _0"></span>w sprawie<span class="_ _0"></span> udzie-</span></span></span></div><div class="t m0 x3d h2 y906 ff4 fs0 fc0 sc0 ls0 ws0">lenia Panu Nicola <span class="_ _4"></span>Dell’Edera absolutorium z wykonania przez <span class="_ _4"></span>nie<span class="_ _0"></span>go <span class="_ _4"></span>obowiązków Wiceprezesa Zarządu za <span class="_ _4"></span>okres<span class="_ _0"></span> <span class="_ _4"></span>od </div><div class="t m0 x3d h2 y907 ff1 fs0 fc0 sc0 ls0 ws0">1 stycznia do 31 grudnia 2021<span class="_ _5"></span> r.;<span class="_ _4"></span> </div></div></div><div class="pi" ></div></div><div id="pf40" class="pf w0 h0" ><div class="pc pc40 w0 h0"><img class="bi xb y88d w32 hbe" alt="" 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class="c x1 y88e w6 h35"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y88e w7 h35"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y88f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y807 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok <span class="ls33">20<span class="_ _4"></span></span>24<span class="ff3 fc0"> </span></div></div><div class="c x6 y807 wa hd"><div class="t m0 x60 hf y55f ff1 fs5 fc1 sc0 ls7 ws0">64<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y18d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y8e4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y908 ff1 fs0 fc0 sc0 ls5 ws0">4.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff4">Wartość przedmiotu sporu<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y1c5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y909 ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy. </div><div class="t m0 x1 h2 y90a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y90b ff1 fs0 fc0 sc0 ls5 ws0">5.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Aktualny stan sprawy </span></span></div><div class="t m0 x3d h2 y720 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y90c ff4 fs0 fc0 sc0 ls0 ws0">Pozwem <span class="_ _23"></span>z <span class="_ _4"></span>dnia <span class="_ _23"></span>22 <span class="_ _23"></span>lipca <span class="_ _4"></span>2022 <span class="_ _23"></span>r. <span class="_ _23"></span>Investment <span class="_ _23"></span>MIZYAK <span class="_ _4"></span>Fund <span class="_ _23"></span>sp. <span class="_ _23"></span>z <span class="_ _23"></span>o.o. <span class="_ _4"></span>S.K.A. <span class="_ _23"></span>wniosła <span class="_ _23"></span>o <span class="_ _4"></span>uchylenia <span class="_ _23"></span>ww. <span class="_ _23"></span>w <span class="_ _4"></span>pkt <span class="_ _23"></span>3 <span class="_ _23"></span>uchwał <span class="_ _23"></span>oraz </div><div class="t m0 x9 h2 y90d ff4 fs0 fc0 sc0 ls0 ws0">zasądzenie na jej rzecz kosztów procesu.<span class="ff1"> </span></div><div class="t m0 x9 h2 y45c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y90e ff4 fs0 fc0 sc0 ls0 ws0">Odpowiedzią na pozew z dnia 23 września<span class="_ _0"></span> <span class="_ _4"></span>2022 r. Spółka wniosła o oddalen<span class="_ _5"></span>ia powództwa w całości.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x9 h2 y90f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y910 ff4 fs0 fc0 sc0 ls0 ws0">Dnia 4 pa<span class="_ _0"></span>ździernika 2023 r. <span class="_ _0"></span>oraz 7 lutego <span class="_ _0"></span>2024 r. odby<span class="_ _0"></span>ł<span class="_ _4"></span>a <span class="_ _0"></span>się rozprawa, <span class="_ _5"></span>w trakcie <span class="_ _0"></span>której Sąd przesłuchał <span class="_ _0"></span>świadków. W tra<span class="_ _0"></span>kcie<span class="_ _4"></span> </div><div class="t m0 x9 h2 y911 ff4 fs0 fc0 sc0 ls0 ws0">rozprawy <span class="_ _0"></span>z dnia <span class="_ _5"></span>7 lut<span class="_ _0"></span>ego 2024 r., <span class="_ _0"></span>Sąd pominął <span class="_ _0"></span>dalsze wnioski <span class="_ _0"></span>dowodowe Investment <span class="_ _0"></span>MIZYAK Fund sp. <span class="_ _0"></span>z o.o. <span class="_ _0"></span>SKA z <span class="_ _0"></span>siedzibą </div><div class="t m0 x9 h2 y912 ff4 fs0 fc0 sc0 ls0 ws0">we Wrocławiu i zamknął rozprawę odraczając publikację wy<span class="_ _0"></span>r<span class="_ _4"></span>oku do dnia 28<span class="_ _0"></span> <span class="_ _4"></span>lutego 2024<span class="_ _0"></span> <span class="_ _4"></span>r.<span class="ff1"> </span></div><div class="t m0 x9 h2 y913 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y914 ff4 fs0 fc0 sc0 ls0 ws0">Dnia 2<span class="_ _0"></span>8 lutego <span class="_ _0"></span>2024 r., <span class="_ _0"></span>Sąd wydał <span class="_ _0"></span>korzystny <span class="_ _5"></span>dla Spółki <span class="_ _0"></span>wyrok <span class="_ _0"></span>oddalający powództwo <span class="_ _0"></span>w całości <span class="_ _0"></span>oraz zasądził <span class="_ _0"></span>na rzecz <span class="_ _0"></span>Spółki </div><div class="t m0 x9 h2 y561 ff4 fs0 fc0 sc0 ls0 ws0">koszty postępowania. Wyrok jest <span class="_ _4"></span><span class="ff1">prawomocny<span class="_ _0"></span> <span class="_ _4"></span><span class="ff4">–</span> <span class="ff4">prawomocnym postanowieniem z dnia 26 li<span class="_ _4"></span>stopada<span class="_ _0"></span> <span class="_ _4"></span>2024 Sąd Apelacyjny </span></span></div><div class="t m0 x9 h2 y915 ff4 fs0 fc0 sc0 ls0 ws0">w Warszawie odrzucił apelację Investment MIZYAK Fund sp. z o.o. S.K.A.<span class="ff1"> </span></div><div class="t m0 x9 h2 y350 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y335 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hcc y916 ff3 fs0 fc0 sc0 ls38 ws0">III.<span class="ff5 ls0"> <span class="_ _2e"> </span><span class="ff2">Sprawa z powództwa Investment <span class="_ _0"></span>MIZYAK Fund sp. z<span class="_ _0"></span> o.o. S.K.A. o u<span class="_ _5"></span>chylenie uchwa<span class="_ _5"></span>ły Nadzwyczajnego <span class="_ _0"></span>Walnego Zgro-</span></span></div><div class="t m0 x9 h14 yf5 ff2 fs0 fc0 sc0 ls0 ws0">madzenia Akcjonariuszy Spółki z dnia 21 grudni<span class="_ _5"></span>a 2022 r. <span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x1 h2 y917 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y918 ff1 fs0 fc0 sc0 ls5 ws0">1.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Strony sporu </span></span></div><div class="t m0 x1 h2 y8a4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y919 ff4 fs0 fc0 sc0 ls0 ws0">Powód: Investment MIZYAK Fund sp. z o.o. SKA z siedzibą we Wrocławiu.<span class="ff1"> </span></div><div class="t m0 x9 h2 y91a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y91b ff4 fs0 fc0 sc0 ls0 ws0">Pozwany: Spółka.<span class="ff1"> </span></div><div class="t m0 x1 h2 y8e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y91c ff1 fs0 fc0 sc0 ls5 ws0">2.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Data pozwu </span></span></div><div class="t m0 x1 h2 y91d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y855 ff1 fs0 fc0 sc0 ls0 ws0">20 stycznia 2023 r. </div><div class="t m0 x1 h2 y91e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y91f ff1 fs0 fc0 sc0 ls5 ws0">3.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Przedmiot sporu </span></span></div><div class="t m0 x1 h2 y920 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y921 ff4 fs0 fc0 sc0 ls0 ws0">Roszczenie <span class="_ _23"></span>o <span class="_ _23"></span>stwie<span class="_ _0"></span>rdzenie <span class="_ _23"></span>nieważności, <span class="_ _23"></span>a <span class="_ _23"></span>ewentualnie <span class="_ _23"></span>u<span class="_ _0"></span>c<span class="_ _4"></span>hylenie <span class="_ _23"></span>uch<span class="_ _5"></span>wały <span class="_ _23"></span>nr <span class="_ _23"></span>1 <span class="_ _23"></span>Nadzw<span class="_ _5"></span>yczajnego <span class="_ _23"></span>Walne<span class="_ _5"></span>go <span class="_ _23"></span>Zgromadzenia </div><div class="t m0 x9 h2 y922 ff4 fs0 fc0 sc0 ls0 ws0">Akcjonariuszy <span class="_ _4"></span>Spółki <span class="_ _4"></span>z <span class="_ _4"></span>dnia <span class="_ _23"></span>21 <span class="_ _4"></span>grudn<span class="_ _5"></span>ia <span class="_ _4"></span>2022 <span class="_ _23"></span>r. <span class="_ _4"></span>w<span class="ff1"> </span>sprawie <span class="_ _4"></span>zm<span class="_ _4"></span>ian<span class="_ _0"></span>y <span class="_ _23"></span>uchwały <span class="_ _4"></span>nr <span class="_ _4"></span>1 <span class="_ _4"></span>Nadzwyczajnego <span class="_ _4"></span>Wal<span class="_ _4"></span>nego <span class="_ _4"></span>Zgromadzenia </div><div class="t m0 x9 h2 y923 ff4 fs0 fc0 sc0 ls0 ws0">Akcjonariuszy Spółki z dnia 29.<span class="ff1">03.2022 r. </span></div><div class="t m0 x1 h2 y924 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y8fb ff1 fs0 fc0 sc0 ls5 ws0">4.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff4">Wartość przedmiotu sporu<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y8fc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y7fa ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy. </div><div class="t m0 x1 h2 y7fb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y736 ff1 fs0 fc0 sc0 ls5 ws0">5.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Aktualny stan sprawy </span></span></div><div class="t m0 x3d h2 y8ff ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y925 ff4 fs0 fc0 sc0 ls0 ws0">Pozwem <span class="_ _23"></span>z <span class="_ _24"></span>dnia <span class="_ _23"></span>20 <span class="_ _23"></span>stycznia <span class="_ _23"></span>2023 <span class="_ _23"></span>r. <span class="_ _23"></span>Investment <span class="_ _23"></span>MIZYAK <span class="_ _23"></span>Fund <span class="_ _23"></span>sp. <span class="_ _23"></span>z <span class="_ _23"></span>o.o. <span class="_ _24"></span>S.K.A. <span class="_ _23"></span>wniosła <span class="_ _23"></span>o <span class="_ _23"></span>uchylenie <span class="_ _23"></span>wymienionej <span class="_ _23"></span>w <span class="_ _23"></span>pkt <span class="_ _23"></span>3<span class="_ _4"></span> </div><div class="t m0 x9 h2 y926 ff4 fs0 fc0 sc0 ls0 ws0">uchwały <span class="_ _25"> </span>oraz <span class="_ _21"> </span>zasądzenie <span class="_ _25"> </span>na <span class="_ _21"> </span>jej <span class="_ _25"> </span>rzec<span class="_ _4"></span>z <span class="_ _25"> </span>kosztów <span class="_ _21"> </span>procesu. <span class="_ _25"> </span>Pozew <span class="_ _21"> </span>zawiera <span class="_ _25"> </span>wniosek <span class="_ _21"> </span>o <span class="_ _25"> </span>udzielenie <span class="_ _21"> </span>zabezpieczenia <span class="_ _25"> </span>poprzez<span class="_ _4"></span> </div><div class="t m0 x9 h2 y927 ff4 fs0 fc0 sc0 ls0 ws0">wstrzymanie wykonalności zaskarżonej uchwały.<span class="ff1"> </span></div><div class="t m0 x9 h2 y928 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y929 ff4 fs0 fc0 sc0 ls0 ws0">Pismem z dnia 2 lutego 2023 r., Spółka złożyła odpowiedź na wniosek<span class="_ _0"></span> <span class="_ _4"></span>o udzielenie<span class="_ _0"></span> <span class="_ _4"></span>zabezpieczenia roszczenia.<span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x9 h2 y902 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y92a ff4 fs0 fc0 sc0 ls0 ws0">Postanowieniem <span class="_ _25"> </span>z <span class="_ _25"> </span>dnia <span class="_ _25"> </span>9 <span class="_ _21"> </span>lut<span class="_ _0"></span>ego <span class="_ _21"> </span>202<span class="_ _0"></span>3 <span class="_ _21"> </span>r., <span class="_ _25"> </span>Sąd <span class="_ _25"> </span>oddalił <span class="_ _25"> </span>wniosek <span class="_ _25"> </span>Investment <span class="_ _25"> </span>MIZYAK <span class="_ _25"> </span>Fund <span class="_ _25"> </span>sp. <span class="_ _21"> </span>z<span class="_ _0"></span> <span class="_ _21"> </span>o.o. <span class="_ _25"> </span>SKA <span class="_ _25"> </span>z<span class="_ _4"></span><span class="ff1"> </span>siedzibą <span class="_ _25"> </span>we </div><div class="t m0 x9 h2 y40c ff4 fs0 fc0 sc0 ls0 ws0">Wrocławiu o udzielenie zabezpieczenia.<span class="_ _5"></span> Postanowienie jest prawomocne.<span class="ff1"> </span></div><div class="t m0 x9 h2 y92b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf41" class="pf w0 h0" ><div class="pc pc41 w0 h0"><img class="bi xb y88d w32 hbe" alt="" 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class="c x1 y88e w6 h35"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y88e w7 h35"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y88f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y807 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok <span class="ls33">20<span class="_ _4"></span></span>24<span class="ff3 fc0"> </span></div></div><div class="c x6 y807 wa hd"><div class="t m0 x60 hf y55f ff1 fs5 fc1 sc0 ls7 ws0">65<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y18d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8e4 ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _4"></span>odpowiedzi<span class="_ _0"></span> <span class="_ _4"></span>na <span class="_ _4"></span>pozew z <span class="_ _4"></span>dnia<span class="_ _5"></span> <span class="_ _4"></span>7 kwietnia 2023 <span class="_ _4"></span>r. Spółka <span class="_ _4"></span>wniosła o <span class="_ _4"></span>oddale<span class="_ _0"></span>nia <span class="_ _4"></span>powództwa w <span class="_ _4"></span>całości <span class="_ _4"></span>i<span class="_ _0"></span> <span class="_ _4"></span>zasądzenie kosztów </div><div class="t m0 x9 h2 y908 ff4 fs0 fc0 sc0 ls0 ws0">na <span class="_ _23"></span>jej <span class="_ _23"></span>rzecz. <span class="_ _23"></span>Wniosek <span class="_ _23"></span>powódki <span class="_ _23"></span>o <span class="_ _23"></span>udzielenie <span class="_ _23"></span>zabezpieczenia <span class="_ _23"></span>został <span class="_ _24"></span>oddalony, <span class="_ _23"></span>jak <span class="_ _23"></span>również <span class="_ _23"></span>oddalone <span class="_ _23"></span>zostało <span class="_ _23"></span>zażalenie <span class="_ _23"></span>na </div><div class="t m0 x9 h2 y1c5 ff4 fs0 fc0 sc0 ls0 ws0">postanowienie oddalając<span class="ff1">e wniosek. </span></div><div class="t m0 x9 h2 y8e6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8e7 ff4 fs0 fc0 sc0 ls0 ws0">Dnia 12 lipca 2023<span class="_ _0"></span> <span class="_ _4"></span>r. odbyła si<span class="_ _0"></span>ę <span class="_ _4"></span>pierw<span class="_ _0"></span>sz<span class="_ _4"></span>a rozprawa,<span class="_ _5"></span> w trakcie które<span class="_ _0"></span>j <span class="_ _4"></span>Sąd wydał postan<span class="_ _0"></span>owienie o <span class="_ _4"></span>zawieszen<span class="_ _0"></span>iu postępowania </div><div class="t m0 x9 h2 y5ee ff4 fs0 fc0 sc0 ls0 ws0">do <span class="_ _25"> </span>c<span class="_ _4"></span>hwi<span class="_ _5"></span>li <span class="_ _25"> </span>prawomocnego <span class="_ _21"> </span>zakończenia <span class="_ _25"> </span>sprawy <span class="_ _21"> </span>z <span class="_ _25"> </span>powództwa <span class="_ _21"> </span>Investment <span class="_ _25"> </span>MIZYAK <span class="_ _21"> </span>Fund <span class="_ _25"> </span>sp. <span class="_ _21"> </span>z<span class="ff1"> </span>o.o. <span class="_ _21"> </span>S.K.A. <span class="_ _25"> </span>z <span class="_ _21"> </span>siedzibą <span class="_ _25"> </span>we </div><div class="t m0 x9 h2 y92c ff4 fs0 fc0 sc0 ls0 ws0">Wrocławiu  o  stwierdzenie  nieważności <span class="_ _46"> </span>względnie  uchylen<span class="_ _4"></span>ie  uchwały  nr  1  Nadzwyczajnego  Walnego  Zgromadzenia </div><div class="t m0 x9 h2 y92d ff4 fs0 fc0 sc0 ls0 ws0">Akcjonariuszy Spółki z<span class="_ _0"></span> dnia 29 marca <span class="_ _0"></span>2022 r. w <span class="_ _0"></span>przedmiocie podwyższenia k<span class="_ _0"></span>api<span class="_ _4"></span>tału <span class="_ _0"></span>zakładowego Spółki o kwot<span class="_ _0"></span>ę nie niższą </div><div class="t m0 x9 h2 y45a ff4 fs0 fc0 sc0 ls0 ws0">niż 0,10 <span class="_ _0"></span>zł<span class="_ _4"></span> i <span class="_ _0"></span>nie wyższą niż 9.863.083,20 zł w<span class="ff1"> drodze emis</span>ji n<span class="_ _0"></span>i<span class="_ _4"></span>e mniej n<span class="_ _0"></span>iż 1 i nie więcej niż 98.630.832 n<span class="_ _0"></span>ow<span class="_ _4"></span>ych <span class="_ _5"></span>akcji zwykłych </div><div class="t m0 x9 h2 y45c ff4 fs0 fc0 sc0 ls0 ws0">na okaziciela serii X (patrz sprawa opisana w pkt I powyżej).<span class="ff1"> </span></div><div class="t m0 x1 h2 y90e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y90f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hcc y910 ff3 fs0 fc0 sc0 ls0 ws0">IV.<span class="ff5"> <span class="_ _2e"> </span><span class="ff2">Sprawa <span class="_ _4"></span>z <span class="_ _23"></span>powództwa <span class="_ _4"></span>Investment <span class="_ _4"></span>MIZYAK <span class="_ _23"></span>Fund<span class="_ _0"></span> <span class="_ _23"></span>sp. <span class="_ _4"></span>z <span class="_ _23"></span>o.o. <span class="_ _4"></span>S.K.A. <span class="_ _4"></span>o <span class="_ _23"></span>stwierdzenie <span class="_ _4"></span>nieważność <span class="_ _4"></span>bądź <span class="_ _4"></span>uchylenie <span class="_ _23"></span>uchwały<span class="_ _0"></span> </span></span></div><div class="t m0 x9 h14 y911 ff2 fs0 fc0 sc0 ls0 ws0">Zwyczajnego Walnego Zgromadzenia Akcjona<span class="_ _5"></span>riuszy Spółki z dnia 16 czerwca 2023 r. <span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x9 h2 y912 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y92e ff1 fs0 fc0 sc0 ls5 ws0">1.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Strony sporu </span></span></div><div class="t m0 x1 h2 y92f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y84c ff4 fs0 fc0 sc0 ls0 ws0">Powód: Investment MIZYAK Fund sp. z o.o. SKA z siedzibą we Wrocławiu.<span class="ff1"> </span></div><div class="t m0 x9 h2 y6e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8ef ff4 fs0 fc0 sc0 ls0 ws0">Pozwany: Spółka.<span class="ff1"> </span></div><div class="t m0 x1 h2 y8f0 ff1 fs0 fc0 sc0 ls0 ws0"> <span class="_ _1e"> </span> <span class="_ _1f"> </span> </div><div class="t m0 x1 h30 y930 ff1 fs0 fc0 sc0 ls5 ws0">2.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Data pozwu </span></span></div><div class="t m0 x1 h2 yf4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y931 ff1 fs0 fc0 sc0 ls0 ws0">14 lipca 2023 r. </div><div class="t m0 x1 h2 y932 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y933 ff1 fs0 fc0 sc0 ls5 ws0">3.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Przedmiot sporu </span></span></div><div class="t m0 x1 h2 y934 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8f4 ff4 fs0 fc0 sc0 ls0 ws0">Roszczenie <span class="_ _4"></span>o stwierdzenie <span class="_ _4"></span>nieważności lub <span class="_ _4"></span>uchylenie uchwały <span class="_ _4"></span>nr <span class="_ _4"></span>6 Zwyczajnego <span class="_ _4"></span>Walnego <span class="_ _4"></span>Zgromadzen<span class="_ _5"></span>ia <span class="_ _4"></span>Spółki z <span class="_ _4"></span>dnia <span class="_ _4"></span>16 </div><div class="t m0 x9 h2 y1df ff4 fs0 fc0 sc0 ls0 ws0">czerwca 2023<span class="_ _0"></span> r. w przedmiocie <span class="_ _0"></span>zatwierdzenia sprawozdania Zarządu <span class="_ _0"></span>z działalności Grupy Kapitałowej <span class="_ _0"></span>GI Group Poland <span class="_ _0"></span>S.A<span class="_ _4"></span>. </div><div class="t m0 x9 h2 y43d ff1 fs0 fc0 sc0 ls0 ws0">za rok obrotowy 2022 r. </div><div class="t m0 x1 h2 y935 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y67d ff1 fs0 fc0 sc0 ls5 ws0">4.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff4">Wartość przedmiotu sporu<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y936 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y441 ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy. </div><div class="t m0 x1 h2 y937 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y938 ff1 fs0 fc0 sc0 ls5 ws0">5.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Aktualny stan sprawy </span></span></div><div class="t m0 x9 h2 y939 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y445 ff4 fs0 fc0 sc0 ls0 ws0">Investment MIZYAK Fund <span class="_ _4"></span>sp. z <span class="_ _4"></span>o.o. SKA z <span class="_ _4"></span>siedzibą we Wrocławiu wniosła <span class="_ _4"></span>o stwierdzenie nieważności <span class="_ _4"></span>względnie uchylenie </div><div class="t m0 x9 h2 y56c ff4 fs0 fc0 sc0 ls0 ws0">uchwały wymienionej w ppkt 3 powyżej oraz o zasądzenie na jej rzecz kosztów postępow<span class="_ _0"></span>ani<span class="_ _4"></span>a.<span class="ff1"> </span></div><div class="t m0 x9 h2 y93a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y93b ff4 fs0 fc0 sc0 ls0 ws0">Dnia 11 września 2023 r. Spółka złożyła odpowiedź na pozew, wnosząc o oddalenie powództwa<span class="_ _5"></span> w całości. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x9 h2 y8fb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y266 ff4 fs0 fc0 sc0 ls0 ws0">Sąd wyznaczył termin rozprawy na 13 marca 2025<span class="_ _0"></span> <span class="_ _4"></span>r.<span class="ff1"> </span></div><div class="t m0 x9 h2 y93c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y44c ff1 fs0 fc0 sc0 ls0 ws0">W dniu 10 kwietnia 2025 <span class="ff4">r. Sąd wydał wyrok oddalający powództwo w całości. Wyrok nie jest jeszcze prawomocny</span> </div><div class="t m0 x9 h14 y8ff ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hcc y925 ff3 fs0 fc0 sc0 ls25 ws0">V.<span class="ff5 ls0"> <span class="_ _2c"> </span><span class="ff2">Sprawa Investme<span class="_ _4"></span>nt MIZYAK Fund sp. z o.o. <span class="_ _4"></span>S.K.A. o uchylenie <span class="_ _4"></span>uchwały Nadzwyczajnego Walnego Zgromadzenia <span class="_ _4"></span>Ak-</span></span></div><div class="t m0 x9 h14 y926 ff2 fs0 fc0 sc0 ls0 ws0">cjonariuszy Spółki z dnia 14 grudnia 2023<span class="_ _5"></span> r. <span class="_ _4"></span><span class="ff3"> </span></div><div class="t m0 x9 h14 y927 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y93d ff1 fs0 fc0 sc0 ls5 ws0">1.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Strony sporu </span></span></div><div class="t m0 x1 h2 y93e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y93f ff4 fs0 fc0 sc0 ls0 ws0">Powód: Investment MIZYAK Fund sp. z o.o. SKA z siedzibą we Wrocławiu.<span class="ff1"> </span></div><div class="t m0 x9 h2 y940 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y92a ff4 fs0 fc0 sc0 ls0 ws0">Pozwany: Spółka.<span class="ff1"> </span></div><div class="t m0 x1 h2 y941 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y942 ff1 fs0 fc0 sc0 ls5 ws0">2.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Data pozwu </span></span></div><div class="t m0 x1 h2 y943 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf42" class="pf w0 h0" ><div class="pc pc42 w0 h0"><img class="bi xb y88d w32 hbe" alt="" 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class="c x1 y88e w6 h35"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y88e w7 h35"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y88f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y807 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok <span class="ls33">20<span class="_ _4"></span></span>24<span class="ff3 fc0"> </span></div></div><div class="c x6 y807 wa hd"><div class="t m0 x60 hf y55f ff1 fs5 fc1 sc0 ls7 ws0">66<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y18d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8e4 ff1 fs0 fc0 sc0 ls0 ws0">13 stycznia 2024 r. </div><div class="t m0 x1 h2 y908 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y1c5 ff1 fs0 fc0 sc0 ls5 ws0">3.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Przedmiot sporu </span></span></div><div class="t m0 x1 h2 y909 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y90a ff4 fs0 fc0 sc0 ls0 ws0">Roszczenie <span class="_ _0"></span>o uchyle<span class="_ _0"></span>nie uch<span class="_ _0"></span>wały nr <span class="_ _0"></span>3 <span class="_ _0"></span>Nadzwyczajnego <span class="_ _0"></span>Walnego Zgromadzen<span class="_ _5"></span>ia <span class="_ _0"></span>Akcjonariuszy <span class="_ _5"></span>Spółki <span class="_ _0"></span>z dn<span class="_ _0"></span>ia 14 <span class="_ _0"></span>grudnia <span class="_ _0"></span>2023 </div><div class="t m0 x9 h2 y90b ff4 fs0 fc0 sc0 ls0 ws0">r. w przedmiocie podwyższenia kapitału zakładowego Spółki o kwotę nie niższą niż 0,10 zł i nie wyższą niż 5.261.811,00 zł, </div><div class="t m0 x9 h2 y720 ff1 fs0 fc0 sc0 ls0 ws0">w drodze emisji n<span class="ff4">ie mniej niż 1 i nie więcej niż 52.618.110 nowych akcji zwykłych na</span> okaziciela serii Z. </div><div class="t m0 x1 h2 y944 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y945 ff1 fs0 fc0 sc0 ls5 ws0">4.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff4">Wartość przedmiotu sporu<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y66f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y6b4 ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy. </div><div class="t m0 x1 h2 y6b5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y90f ff1 fs0 fc0 sc0 ls5 ws0">5.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Aktualny stan sprawy </span></span></div><div class="t m0 x3d h2 y946 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y911 ff4 fs0 fc0 sc0 ls0 ws0">Investment <span class="_ _24"></span>MIZYAK <span class="_ _25"> </span>Fund <span class="_ _23"></span>sp. <span class="_ _24"> </span>z <span class="_ _25"> </span>o.o. <span class="_ _24"> </span>SKA <span class="_ _24"> </span>z <span class="_ _25"> </span>siedzibą <span class="_ _23"></span>we <span class="_ _25"> </span>Wrocławiu <span class="_ _24"></span>wniosła <span class="_ _24"> </span>o <span class="_ _25"> </span>uchy<span class="_ _0"></span>lenie <span class="_ _25"> </span>uchwały <span class="_ _24"></span>wymienionej <span class="_ _24"></span>w <span class="_ _25"> </span>ppkt <span class="_ _23"></span>3<span class="_ _4"></span> </div><div class="t m0 x9 h2 y912 ff4 fs0 fc0 sc0 ls0 ws0">powyżej <span class="_ _0"></span>oraz <span class="_ _0"></span>o <span class="_ _0"></span>zasądzenie <span class="_ _0"></span>na <span class="_ _0"></span>j<span class="_ _4"></span>ej <span class="_ _0"></span>rzecz <span class="_ _0"></span>kosztów <span class="_ _0"></span>postępowania. <span class="_ _0"></span>Pozew <span class="_ _0"></span>zawiera <span class="_ _0"></span>wniosek <span class="_ _0"></span>o<span class="ff1"> <span class="_ _4"></span>udzielen<span class="_ _0"></span>ie zabezpieczenia <span class="_ _0"></span>poprzez </span></div><div class="t m0 x9 h2 y92e ff4 fs0 fc0 sc0 ls0 ws0">wstrzymanie wykonalności zaskarżonej uchwały.<span class="ff1"> </span></div><div class="t m0 x9 h2 y947 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y561 ff4 fs0 fc0 sc0 ls0 ws0">Pismem z dnia 22 stycznia 2024 r., Spółka złożyła odpowiedź na wniosek<span class="_ _0"></span> <span class="_ _4"></span>o udzielenie<span class="_ _0"></span> <span class="_ _4"></span>zabezpieczenia roszczenia.<span class="ff1"> </span></div><div class="t m0 x9 h2 y948 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8f0 ff4 fs0 fc0 sc0 ls0 ws0">Postanowieniem <span class="_ _23"></span>z <span class="_ _24"></span>dnia <span class="_ _23"></span>26 <span class="_ _24"></span>stycznia <span class="_ _23"></span>2024 <span class="_ _23"></span>r., <span class="_ _24"></span>Sąd <span class="_ _24"></span>oddalił <span class="_ _24"></span>wniosek <span class="_ _23"></span>Investment <span class="_ _23"></span>MIZYAK <span class="_ _24"></span>Fund <span class="_ _24"></span>sp. <span class="_ _24"></span>z <span class="_ _23"></span>o.o. <span class="_ _24"></span>SKA <span class="_ _24"></span>z<span class="ff1"> <span class="_ _4"></span></span>siedzibą <span class="_ _23"></span>we </div><div class="t m0 x9 h2 y335 ff4 fs0 fc0 sc0 ls0 ws0">Wrocławiu o udzielenie zabezpieczenia.<span class="ff1"> </span></div><div class="t m0 x9 h2 y916 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8f2 ff4 fs0 fc0 sc0 ls0 ws0">Dnia 7 marca 2024 r. Spółka złożyła odpowiedź na pozew, wn<span class="_ _5"></span>osząc o oddalenie powództwa w całości. <span class="ff1"> </span></div><div class="t m0 x9 h2 y355 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y949 ff4 fs0 fc0 sc0 ls0 ws0">Sąd nie wyznaczył jeszcze terminu rozprawy.<span class="ff1"> </span></div><div class="t m0 x1 h2 y94a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y91a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hcc y359 ff3 fs0 fc0 sc0 ls0 ws0">VI.<span class="ff5"> <span class="_ _2e"> </span><span class="ff2">Sprawa <span class="_ _4"></span>Dominiki <span class="_ _4"></span>Michałowskiej <span class="_ _4"></span>o <span class="_ _4"></span>stwierdzenie <span class="_ _4"></span>nieważność <span class="_ _4"></span>b<span class="_ _4"></span>ąd<span class="_ _5"></span>ź <span class="_ _4"></span>uchylenie <span class="_ _4"></span>uchwał <span class="_ _4"></span>Nadzwyczajnego <span class="_ _4"></span>Walnego <span class="_ _4"></span>Zgro-</span></span></div><div class="t m0 x9 h14 y35a ff2 fs0 fc0 sc0 ls0 ws0">madzenia Akcjonariuszy spółki z dnia 29 marca 2022 r. <span class="ff3"> </span></div><div class="t m0 x9 h14 yfd ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 yfe ff1 fs0 fc0 sc0 ls5 ws0">1.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Strony sporu </span></span></div><div class="t m0 x1 h2 y35c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y35d ff4 fs0 fc0 sc0 ls0 ws0">Powód: Dominika Michałowska.<span class="ff1"> </span></div><div class="t m0 x9 h2 y101 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y102 ff4 fs0 fc0 sc0 ls0 ws0">Pozwany: Spółka.<span class="ff1"> </span></div><div class="t m0 x1 h2 y103 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y94b ff1 fs0 fc0 sc0 ls5 ws0">2.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Data pozwu </span></span></div><div class="t m0 x1 h2 y94c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y265 ff1 fs0 fc0 sc0 ls0 ws0">22 kwietnia 2022 r. </div><div class="t m0 x1 h2 y360 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y266 ff1 fs0 fc0 sc0 ls5 ws0">3.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Przedmiot sporu </span></span></div><div class="t m0 x1 h2 y94d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y94e ff4 fs0 fc0 sc0 ls0 ws0">Roszczenie o stwierdzenie nieważności uchwały nr 1 Nadzwyczajnego Walnego Zgromadzenia Akcjonariuszy spółki z dnia </div><div class="t m0 x9 h2 y714 ff4 fs0 fc0 sc0 ls0 ws0">29 marca 20<span class="_ _4"></span>22<span class="_ _0"></span> <span class="_ _4"></span>r. w <span class="_ _4"></span>przedmiocie podwyższenia kapitału <span class="_ _4"></span>zakładowego spółki o <span class="_ _4"></span>kwotę nie <span class="_ _4"></span>niższą niż 0,10 zł<span class="_ _4"></span> i nie <span class="_ _4"></span>wyższą niż </div><div class="t m0 x9 h2 y94f ff4 fs0 fc0 sc0 ls0 ws0">9.863.083,20 zł w<span class="ff1"> </span>drodze emisji nie mniej niż 1 i nie więcej niż 98.630<span class="_ _5"></span>.832 nowych akcji zwykły<span class="_ _4"></span><span class="ff1">ch na okaziciela serii X. </span></div><div class="t m0 x1 h2 y925 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y926 ff1 fs0 fc0 sc0 ls5 ws0">4.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff4">Wartość przedmiotu sporu<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y927 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y93d ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy. </div><div class="t m0 x1 h2 y93e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y93f ff1 fs0 fc0 sc0 ls5 ws0">5.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Aktualny stan sprawy </span></span></div><div class="t m0 x3d h2 y940 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y92a ff4 fs0 fc0 sc0 ls0 ws0">Dominika Michałowska <span class="_ _4"></span>wniosła <span class="_ _4"></span>o stwierdzenie <span class="_ _4"></span>nieważności <span class="_ _4"></span>uchwa<span class="_ _0"></span>ł<span class="_ _4"></span>y wymienionej <span class="_ _4"></span>w ppkt <span class="_ _4"></span>3 <span class="_ _4"></span>powyżej oraz <span class="_ _4"></span>o <span class="_ _4"></span>zasądzenie na<span class="_ _4"></span> </div><div class="t m0 x9 h2 y40c ff4 fs0 fc0 sc0 ls0 ws0">jej rzecz kosztów postępowania. <span class="ff1"> </span></div><div class="t m0 x9 h2 y950 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf43" class="pf w0 h0" ><div class="pc pc43 w0 h0"><img class="bi xb y88d w32 hbe" alt="" 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class="c x1 y88e w6 h35"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y88e w7 h35"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y88f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y807 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok <span class="ls33">20<span class="_ _4"></span></span>24<span class="ff3 fc0"> </span></div></div><div class="c x6 y807 wa hd"><div class="t m0 x60 hf y55f ff1 fs5 fc1 sc0 ls7 ws0">67<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y18d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8e4 ff4 fs0 fc0 sc0 ls0 ws0">Wraz <span class="_ _0"></span>z pozwem, <span class="_ _0"></span>Dominika <span class="_ _0"></span>Michałowska <span class="_ _0"></span>domagała się <span class="_ _0"></span>udzielenia <span class="_ _0"></span>zabezpieczenia <span class="_ _5"></span>poprzez <span class="_ _0"></span>wstrzymanie <span class="_ _0"></span>wy<span class="_ _4"></span>kon<span class="_ _0"></span>a<span class="_ _4"></span>nia <span class="_ _0"></span>uchwały. </div><div class="t m0 x9 h2 y908 ff4 fs0 fc0 sc0 ls0 ws0">Sąd  odmówił  udzielenia  zab<span class="_ _4"></span>ezpieczen<span class="_ _0"></span>ia <span class="_ _46"> </span>roszczenia  obj<span class="_ _4"></span>ętego  pozwem  –<span class="_ _4"></span><span class="ff1">  postanowien<span class="_ _5"></span>iem <span class="_ _46"> </span>z <span class="_ _46"> </span>dnia  7  czerwca <span class="_ _46"> </span>2023  r. </span></div><div class="t m0 x9 h2 y1c5 ff1 fs0 fc0 sc0 ls0 ws0">Przedmiotowe postanowienie jest prawomocne. </div><div class="t m0 x1 h2 y8e6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8e7 ff4 fs0 fc0 sc0 ls0 ws0">Dnia 17 maja 2024 r. Spółka złożyła odpowiedź na pozew, wnosząc o oddalenie<span class="_ _0"></span> <span class="_ _4"></span>powództ<span class="_ _5"></span>wa w całości. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x9 h2 y302 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y944 ff4 fs0 fc0 sc0 ls0 ws0">Pismem z dnia 21 sierpnia 2024 r. Dominika Michałowska złożyła oświad<span class="_ _5"></span>czenie o cofnięciu pozwu wraz ze zrzeczeniem się </div><div class="t m0 x9 h2 y945 ff1 fs0 fc0 sc0 ls0 ws0">roszczenia.  </div><div class="t m0 x9 h2 y951 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y45d ff1 fs0 fc0 sc0 ls0 ws0">Prawomocnym <span class="_ _24"> </span><span class="ff4">postanowienie <span class="_ _25"> </span>z <span class="_ _24"> </span>dnia <span class="_ _25"> </span>13 <span class="_ _23"></span>września <span class="_ _25"> </span>2024 <span class="_ _24"></span>r. <span class="_ _24"> </span>S<span class="_ _4"></span>ąd <span class="_ _24"></span>umorzył <span class="_ _25"> </span>postępowan<span class="_ _0"></span>ie <span class="_ _25"> </span>i <span class="_ _24"></span>zasądził <span class="_ _25"> </span>na <span class="_ _24"></span>rzecz <span class="_ _25"> </span>Spółki <span class="_ _23"></span>koszty </span></div><div class="t m0 x9 h2 y45e ff4 fs0 fc0 sc0 ls0 ws0">postępowania.<span class="ff1"> </span></div><div class="t m0 x1 h2 y952 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y203 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 hcc y912 ff3 fs0 fc0 sc0 ls0 ws0">VII.<span class="ff5"> <span class="_ _4"></span><span class="ff2">Sprawa Investme<span class="_ _4"></span>nt MIZYAK Fund sp. z o.o. <span class="_ _4"></span>S.K.A. o uchylenie <span class="_ _4"></span>uchwa<span class="_ _5"></span>ły Nadzwyczajnego <span class="_ _4"></span>Wal<span class="_ _0"></span>nego <span class="_ _4"></span>Zgromadzenia Ak-</span></span></div><div class="t m0 x9 h14 y92e ff2 fs0 fc0 sc0 ls0 ws0">cjonariuszy Spółki z dnia 2 grudnia 2024 r.<span class="ff3"> </span></div><div class="t m0 x61 h14 y92f ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y331 ff1 fs0 fc0 sc0 ls5 ws0">1.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Strony sporu </span></span></div><div class="t m0 x1 h2 y6e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8ef ff4 fs0 fc0 sc0 ls0 ws0">Powód: Investment MIZYAK Fund sp. z o.o. S.K.A.<span class="ff1"> </span></div><div class="t m0 x9 h2 y8f0 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y335 ff4 fs0 fc0 sc0 ls0 ws0">Pozwany: Spółka.<span class="ff1"> </span></div><div class="t m0 x1 h2 y336 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 yf5 ff1 fs0 fc0 sc0 ls5 ws0">2.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Data pozwu </span></span></div><div class="t m0 x1 h2 y917 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y953 ff1 fs0 fc0 sc0 ls0 ws0">30 grudnia 2024 r. </div><div class="t m0 x1 h2 y954 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y94a ff1 fs0 fc0 sc0 ls5 ws0">3.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Przedmiot sporu </span></span></div><div class="t m0 x1 h2 y955 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y956 ff4 fs0 fc0 sc0 ls0 ws0">Roszczenie o uchylenie uchwa<span class="_ _0"></span>ł<span class="_ _4"></span>y nr 1 Nadzwyczajnego Walnego Zgromadzenia Akcjon<span class="_ _0"></span>ari<span class="_ _4"></span>uszy spółki z dnia<span class="_ _0"></span> <span class="_ _4"></span>2 <span class="ff1">grudnia 2024 </span></div><div class="t m0 x9 h2 y426 ff4 fs0 fc0 sc0 ls0 ws0">r. w <span class="_ _4"></span>przedmiocie<span class="_ _0"></span> <span class="_ _4"></span>podwyższenia<span class="_ _0"></span> <span class="_ _4"></span>kapitału zakładowego spółki o kwotę <span class="_ _4"></span>nie<span class="_ _0"></span> <span class="_ _4"></span>niższą niż 0,10 zł <span class="_ _4"></span>i<span class="_ _0"></span> nie <span class="_ _4"></span>wyższą niż 3.157.686,60 zł, </div><div class="t m0 x9 h2 y957 ff4 fs0 fc0 sc0 ls0 ws0">w drodze emisji nie mniej niż 1 i nie więcej niż 31.576.866 nowych akcji zwykłych na<span class="ff1"> okaziciela serii AA. </span></div><div class="t m0 x9 h2 y958 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y959 ff1 fs0 fc0 sc0 ls5 ws0">4.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff4">Wartość przedmiotu sporu<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y95a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y95b ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy. </div><div class="t m0 x1 h2 y95c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y8f7 ff1 fs0 fc0 sc0 ls5 ws0">5.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Aktualny stan sprawy </span></span></div><div class="t m0 x3d h2 y8f8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y95d ff4 fs0 fc0 sc0 ls0 ws0">Investment M<span class="_ _0"></span>IZYAK Fund sp. <span class="_ _0"></span>z o.o. <span class="_ _0"></span>S.K<span class="_ _4"></span>.A<span class="_ _5"></span>. wniosła <span class="_ _0"></span>o uchylenie u<span class="_ _0"></span>c<span class="_ _4"></span>hwa<span class="_ _0"></span>ł<span class="_ _4"></span>y <span class="_ _0"></span>wymienionej w <span class="_ _0"></span>ppk<span class="_ _4"></span>t <span class="_ _0"></span>3 powyżej <span class="_ _0"></span>oraz o zasądzenie <span class="_ _0"></span>na </div><div class="t m0 x9 h2 y93b ff4 fs0 fc0 sc0 ls0 ws0">jej rzecz kosztów postępowania. <span class="ff1"> </span></div><div class="t m0 x9 h2 y8fb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y266 ff4 fs0 fc0 sc0 ls0 ws0">Wraz <span class="_ _4"></span>z <span class="_ _4"></span>pozwem, <span class="_ _4"></span>Investment <span class="_ _4"></span>MIZYAK <span class="_ _4"></span>Fund <span class="_ _4"></span>sp. <span class="_ _4"></span>z <span class="_ _23"></span>o.o. <span class="_ _4"></span>S.K.A.<span class="_ _0"></span> <span class="_ _23"></span>domagała <span class="_ _4"></span>się <span class="_ _4"></span>udzielenia <span class="_ _4"></span>zabezpieczenia <span class="_ _4"></span>poprzez <span class="_ _4"></span>wstrzymanie </div><div class="t m0 x9 h2 y94d ff4 fs0 fc0 sc0 ls0 ws0">wykonania uchwały wymienionej w ppkt 3 powy<span class="_ _5"></span>żej i zawieszenie<span class="_ _0"></span> <span class="_ _4"></span>postępowania reje<span class="_ _0"></span>strow<span class="_ _4"></span>ego. Sąd, postanowie<span class="_ _5"></span>niem z dnia </div><div class="t m0 x9 h2 y94e ff1 fs0 fc0 sc0 ls0 ws0">14 <span class="_ _4"></span>stycznia <span class="_ _4"></span>2<span class="_ _4"></span>025 <span class="_ _4"></span>r. <span class="_ _4"></span>udziel<span class="ff4">ił <span class="_ _23"></span>udzielenia <span class="_ _4"></span>zabezpieczenia <span class="_ _4"></span>roszczenia <span class="_ _23"></span>objętego <span class="_ _4"></span>pozwem <span class="_ _4"></span>poprzez <span class="_ _23"></span>wstrzymanie <span class="_ _4"></span>wykonania <span class="_ _4"></span>ww. </span></div><div class="t m0 x9 h2 y714 ff4 fs0 fc0 sc0 ls0 ws0">uchwały <span class="_ _0"></span>a w pozostały<span class="_ _5"></span>m <span class="_ _0"></span>zakresie oddalił <span class="_ _0"></span>wniosek. <span class="_ _5"></span>Przedmiotowe <span class="_ _0"></span>postanowienie nie<span class="_ _5"></span> jest<span class="_ _0"></span> prawomocne –<span class="ff1"> <span class="_ _0"></span><span class="ff4">zos<span class="_ _4"></span>tało<span class="_ _0"></span> zaskarżone </span></span></div><div class="t m0 x9 h2 y94f ff4 fs0 fc0 sc0 ls0 ws0">przez Spółkę zażaleniem z dnia 24 lutego 2025 r. (ww. zażalenie nie zostało jeszcze rozpoznane przez Sąd). <span class="ff1"> </span></div><div class="t m0 x1 h2 y95e ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y3d0 ff4 fs0 fc0 sc0 ls0 ws0">Dnia 28 stycznia 202<span class="_ _0"></span>5 r. Sąd doręczył Spółce odpis pozwu. Spółka,<span class="_ _0"></span> <span class="_ _4"></span>w termin<span class="_ _0"></span>ie wyznaczonym przez Sąd, złoży<span class="_ _4"></span><span class="lsd">ła<span class="_ _0"></span><span class="ff1 ls0"> <span class="ff4">odpowiedź </span></span></span></div><div class="t m0 x9 h2 y95f ff4 fs0 fc0 sc0 ls0 ws0">na pozew i będzie domagać się oddalenia powództwa w całości.<span class="ff1"> </span></div><div class="t m0 x61 h2 y900 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x61 h2 y960 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y902 ff3 fs0 fc0 sc0 ls0 ws0">VIII.Sprawa Mariusza Chojnickiego, Marcina Ciesielskiego, Filipa Doroszczonka,<span class="_ _0"></span> <span class="_ _4"></span>Mariu<span class="_ _0"></span>sza Florka, Grzegorza Garwackiego, </div><div class="t m0 x9 h14 y903 ff3 fs0 fc0 sc0 ls0 ws0">Janusza <span class="_ _0"></span>Godowskiego, <span class="_ _0"></span>Roberta <span class="_ _0"></span>Gowina, <span class="_ _0"></span>Mariusza <span class="_ _0"></span>Humeniuka, <span class="_ _0"></span>Piotra <span class="_ _0"></span>Janiszewskiego, <span class="_ _0"></span>Jacka <span class="_ _0"></span>Kopro<span class="_ _4"></span>wskiego, <span class="_ _0"></span>Macieja </div><div class="t m0 x9 h14 y904 ff2 fs0 fc0 sc0 ls0 ws0">Krasowskiego, <span class="_ _4"></span>Rafała <span class="_ _23"></span>Marcinkowskiego, <span class="_ _4"></span>Romana <span class="_ _4"></span>Potonie<span class="_ _4"></span>c, <span class="_ _4"></span>Shorifor <span class="_ _23"></span>Polska<span class="_ _0"></span> <span class="_ _23"></span>sp. <span class="_ _4"></span>z <span class="_ _23"></span>o.o.<span class="_ _0"></span>, <span class="_ _23"></span>Rafała <span class="_ _4"></span>Wójcika, <span class="_ _4"></span>Arkadiusza </div><div class="t m0 x9 h14 y63d ff2 fs0 fc0 sc0 ls0 ws0">Wróbla, <span class="_ _4"></span>Krzysztofa <span class="_ _4"></span>Zasika<span class="_ _5"></span> <span class="_ _4"></span>i Bartosza <span class="_ _4"></span>Zawieruchy <span class="_ _4"></span>o <span class="_ _4"></span>stwierdzenie nieważność <span class="_ _4"></span>bądź <span class="_ _4"></span>uchylenie <span class="_ _4"></span>uchwa<span class="_ _0"></span>ł<span class="_ _4"></span>y Nadzwyczaj-</div><div class="t m0 x9 h14 y906 ff2 fs0 fc0 sc0 ls0 ws0">nego Walnego Zgromadzenia Akcjonariu<span class="_ _0"></span>szy Sp<span class="_ _4"></span>ółki z dnia 2 grudnia 2024 r<span class="ff3"> </span></div><div class="t m0 x61 h2 y907 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf44" class="pf w0 h0" ><div class="pc pc44 w0 h0"><img class="bi xb y88d w32 hbe" alt="" 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class="c x1 y88e w6 h35"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y88e w7 h35"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y88f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y807 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok <span class="ls33">20<span class="_ _4"></span></span>24<span class="ff3 fc0"> </span></div></div><div class="c x6 y807 wa hd"><div class="t m0 x60 hf y55f ff1 fs5 fc1 sc0 ls7 ws0">68<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y18d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y8e4 ff1 fs0 fc0 sc0 ls5 ws0">1.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Strony sporu </span></span></div><div class="t m0 x1 h2 y908 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y1c5 ff4 fs0 fc0 sc0 ls0 ws0">Powód: <span class="_ _23"></span>(i) <span class="_ _4"></span>Mariusz <span class="_ _23"></span>Chojnicki, <span class="_ _4"></span>(ii) <span class="_ _23"></span>Marcin <span class="_ _23"></span>Cie<span class="_ _0"></span>sielski<span class="_ _4"></span>, <span class="_ _4"></span>(iii) <span class="_ _23"></span>Filip <span class="_ _23"></span>Doroszczonek,<span class="_ _0"></span> <span class="_ _23"></span>(iv) <span class="_ _23"></span>Mariusz <span class="_ _23"></span>Flor<span class="_ _0"></span>ek, <span class="_ _23"></span>(v) <span class="_ _23"></span>Grzegorz <span class="_ _4"></span>Garwacki; <span class="_ _23"></span>(<span class="_ _4"></span><span class="ff1">vi) </span></div><div class="t m0 x9 h2 y909 ff1 fs0 fc0 sc0 ls0 ws0">Janusz <span class="_ _21"> </span>Godowski, <span class="_ _21"> </span>(vii)  Robert<span class="_ _0"></span>  Gowin, <span class="_ _21"> </span>(viii) <span class="_ _21"> </span>Mariusz <span class="_ _21"> </span>Humeniuk, <span class="_ _21"> </span>(ix)  Piot<span class="_ _0"></span>r  Janiszewski; <span class="_ _21"> </span>(x) <span class="_ _21"> </span>Jacek <span class="_ _21"> </span>Koprowski; <span class="_ _21"> </span>(xi)  Maciej<span class="_ _5"></span> </div><div class="t m0 x9 h2 y90a ff1 fs0 fc0 sc0 ls0 ws0">Krasowsk<span class="ff4">i; <span class="_ _4"></span>(xii) <span class="_ _4"></span>Rafał <span class="_ _4"></span>Marcinkowski; (<span class="_ _4"></span>xii<span class="_ _0"></span>i) <span class="_ _4"></span>Rom<span class="_ _4"></span>an Poto<span class="_ _4"></span>nie<span class="_ _5"></span>c, <span class="_ _4"></span>(xiv) <span class="_ _4"></span>Shorifor <span class="_ _4"></span>Polska <span class="_ _4"></span>sp. <span class="_ _4"></span>z <span class="_ _4"></span>o.o., (x<span class="_ _4"></span>v) <span class="_ _4"></span>Rafał <span class="_ _4"></span>Wójcik, <span class="_ _4"></span>(xvi) <span class="_ _4"></span>Ark<span class="_ _0"></span>adiusz </span></div><div class="t m0 x9 h2 y90b ff4 fs0 fc0 sc0 ls0 ws0">Wróbel, (xvii) Krzysztof Zasik, (xviii) Bartosz Zawieru<span class="_ _0"></span>c<span class="_ _4"></span>ha.<span class="ff1"> </span></div><div class="t m0 x9 h2 y720 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y944 ff4 fs0 fc0 sc0 ls0 ws0">Pozwany: Spółka.<span class="ff1"> </span></div><div class="t m0 x1 h2 y945 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y961 ff1 fs0 fc0 sc0 ls5 ws0">2.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Data pozwu </span></span></div><div class="t m0 x1 h2 y962 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y8ec ff1 fs0 fc0 sc0 ls0 ws0">23 grudnia 2024 r. </div><div class="t m0 x1 h2 y963 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y964 ff1 fs0 fc0 sc0 ls5 ws0">3.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Przedmiot sporu </span></span></div><div class="t m0 x1 h2 y911 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y912 ff4 fs0 fc0 sc0 ls0 ws0">Roszczenie <span class="_ _23"></span>o <span class="_ _23"></span>stwie<span class="_ _0"></span>rdzenie <span class="_ _23"></span>nieważności, <span class="_ _23"></span>a <span class="_ _23"></span>ewentualnie <span class="_ _23"></span>u<span class="_ _0"></span>c<span class="_ _4"></span>hylenie <span class="_ _23"></span>uch<span class="_ _5"></span>wały <span class="_ _23"></span>nr <span class="_ _23"></span>1 <span class="_ _23"></span>Nadzw<span class="_ _5"></span>yczajnego <span class="_ _23"></span>Walne<span class="_ _5"></span>go <span class="_ _23"></span>Zgromadzenia </div><div class="t m0 x9 h2 y92e ff4 fs0 fc0 sc0 ls0 ws0">Akcjonariuszy spółki z <span class="_ _0"></span>dnia 2 gru<span class="_ _0"></span>dnia 2024 r. w przedmiocie <span class="_ _0"></span>podwyższenia kapitału <span class="_ _0"></span>zakłado<span class="_ _4"></span>wego <span class="_ _0"></span>spół<span class="_ _4"></span>ki <span class="_ _5"></span>o kwotę <span class="_ _0"></span>nie niższą </div><div class="t m0 x9 h2 y965 ff4 fs0 fc0 sc0 ls0 ws0">niż 0,1<span class="_ _0"></span>0 zł i nie wyższą<span class="ff1"> </span>n<span class="_ _0"></span>iż 3.157.686,60 <span class="_ _0"></span>zł<span class="_ _4"></span>, w <span class="_ _0"></span>drodze emisji nie<span class="_ _0"></span> mniej niż 1 i<span class="_ _0"></span> nie więcej niż <span class="_ _0"></span>31.576.866 nowy<span class="_ _0"></span>c<span class="_ _4"></span>h <span class="_ _0"></span>akcji zwykłych </div><div class="t m0 x9 h2 y84c ff1 fs0 fc0 sc0 ls17 ws0">na<span class="ls0"> okaziciela serii AA. </span></div><div class="t m0 x1 h2 y6e5 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y8ef ff1 fs0 fc0 sc0 ls5 ws0">4.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff4">Wartość przedmiotu sporu<span class="ff1"> </span></span></span></div><div class="t m0 x1 h2 y966 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y930 ff1 fs0 fc0 sc0 ls0 ws0">Nie dotyczy. </div><div class="t m0 x1 h2 yf4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h30 y931 ff1 fs0 fc0 sc0 ls5 ws0">5.<span class="ff8 ls0"> <span class="_ _48"> </span><span class="ff1">Aktualny stan sprawy </span></span></div><div class="t m0 x3d h2 y70a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y933 ff4 fs0 fc0 sc0 ls0 ws0">Powodowie <span class="_ _4"></span>wnieśli <span class="_ _23"></span>o <span class="_ _23"></span>stwierdzenie <span class="_ _23"></span>nieważn<span class="_ _0"></span>oś<span class="_ _4"></span>ci, <span class="_ _4"></span>a <span class="_ _23"></span>ewentualnie <span class="_ _23"></span>uchylenie <span class="_ _4"></span>uchwały <span class="_ _23"></span>wymienionej <span class="_ _23"></span>w <span class="_ _4"></span>ppkt <span class="_ _23"></span>3 <span class="_ _23"></span>powyżej <span class="_ _4"></span>oraz <span class="_ _23"></span>o </div><div class="t m0 x9 h2 y934 ff4 fs0 fc0 sc0 ls0 ws0">zasądzenie na ich rzecz kosztów postępowania. <span class="ff1"> </span></div><div class="t m0 x9 h2 y94a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y91a ff4 fs0 fc0 sc0 ls0 ws0">Wraz <span class="_ _0"></span>z <span class="_ _0"></span>pozwem, <span class="_ _0"></span>Powodowie<span class="_ _0"></span> <span class="_ _0"></span>d<span class="_ _4"></span>omagali <span class="_ _3"></span>się <span class="_ _0"></span>udzielenia <span class="_ _0"></span>zabezpieczenia <span class="_ _0"></span>poprzez <span class="_ _0"></span>wstrzymanie <span class="_ _0"></span>wykonania <span class="_ _3"></span>uchwały <span class="_ _0"></span>wymienionej<span class="_ _4"></span> </div><div class="t m0 x9 h2 y967 ff4 fs0 fc0 sc0 ls0 ws0">w <span class="_ _24"></span>ppkt <span class="_ _24"></span>3 <span class="_ _24"></span>oraz <span class="_ _24"> </span>o <span class="_ _25"> </span>zawieszenie <span class="_ _24"></span>postępowania <span class="_ _24"></span>rejestrowego. <span class="_ _23"></span>S<span class="_ _4"></span>ąd <span class="_ _23"></span>odm<span class="_ _4"></span>ówił <span class="_ _23"></span>udzielenia <span class="_ _24"> </span>zabezpieczenia <span class="_ _24"> </span>roszc<span class="_ _4"></span>zenia<span class="_ _0"></span> <span class="_ _25"> </span>objętego </div><div class="t m0 x9 h2 y968 ff1 fs0 fc0 sc0 ls0 ws0">pozwem <span class="ff4">–</span> postanowieniem z dnia 10 stycznia 2025 r.  </div><div class="t m0 x1 h2 yfd ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y441 ff4 fs0 fc0 sc0 ls0 ws0">Dnia 24 <span class="_ _4"></span>lutego <span class="_ _4"></span>2025 r. <span class="_ _4"></span>Sąd doręc<span class="_ _4"></span>zył Spółce <span class="_ _4"></span>odpis <span class="_ _4"></span>pozwu. Spółka, w <span class="_ _4"></span>terminie <span class="_ _4"></span>wyzn<span class="_ _0"></span>acz<span class="_ _4"></span>onym przez <span class="_ _4"></span>Sąd, zł<span class="_ _4"></span>oży<span class="lsd">ła</span><span class="ff1"> <span class="_ _4"></span></span>odpowiedź </div><div class="t m0 x9 h2 y442 ff4 fs0 fc0 sc0 ls0 ws0">na pozew i będzie domagać się oddalenia powództwa w całości.<span class="ff1"> </span></div><div class="t m0 x1 h2 y95b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h2 y920 ff1 fs0 fc0 sc0 ls6 ws0">. <span class="ls0"> </span></div><div class="t m0 xa hcc y103 ff3 fs0 fc0 sc0 ls37 ws0">2)<span class="ff5 ls0"> <span class="_ _32"> </span><span class="ff2">Pozostałe sprawy sądowe<span class="ff3"> </span></span></span></div><div class="t m0 x1 h2 y93a ff4 fs0 fc0 sc0 ls0 ws0">W załączonej poniżej tabelce przedstawiono sprawy sądowe, w <span class="_ _4"></span>kt<span class="_ _0"></span>órych s<span class="_ _4"></span>troną jest spółka z Grupy <span class="_ _4"></span><span class="ff1">Gi Group Poland SA</span>, a <span class="_ _4"></span>wartość </div><div class="t m0 x1 h2 y969 ff4 fs0 fc0 sc0 ls0 ws0">przedmiotu sprawy wynosi więcej niż 50.000 złotych.<span class="ff1"> </span></div><div class="t m0 x1 h2 y96a ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y570 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y96b ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y96c wc7 h1e"><div class="t m0 x1e h70 y95 ff17 fs0 fc2 sc0 ls0 ws0">Powód<span class="ff16"> </span></div></div><div class="c x138 y96c w132 h1e"><div class="t m0 x81 h70 y95 ff16 fs0 fc2 sc0 ls0 ws0">Pozwany </div></div><div class="c x139 y96c w133 h1e"><div class="t m0 xc h70 y95 ff17 fs0 fc2 sc0 ls0 ws0">Wartość przedmiotu sporu<span class="ff16"> </span></div></div><div class="c xc0 y96c w134 h1e"><div class="t m0 x5a h70 y95 ff16 fs0 fc2 sc0 ls0 ws0">Przedmiot sporu </div></div><div class="c x1 y96d wc7 hcd"><div class="t m0 x26 h70 y96e ff16 fs0 fc0 sc0 ls0 ws0">Gi Group Poland S.A. </div></div><div class="c x138 y96d w132 hcd"><div class="t m0 xc h70 y96e ff16 fs0 fc0 sc0 ls0 ws0">Osoby fizyczne </div></div><div class="c x139 y96d w133 hcd"><div class="t m0 xc h70 y96e ff17 fs0 fc0 sc0 ls0 ws0">244.019,98 zł<span class="ff16"> </span></div></div><div class="c xc0 y96d w134 hcd"><div class="t m0 xc h70 y96f ff17 fs0 fc0 sc0 ls0 ws0">Sprawa o zapłatę na podstawie art. 299 § </div><div class="t m0 xc h70 y970 ff16 fs0 fc0 sc0 ls0 ws0">1 k.s.h<span class="ff17">., po wcześniejszej bezskutecznej </span></div><div class="t m0 xc h70 y7ec ff17 fs0 fc0 sc0 ls0 ws0">egzekucji prowadzonej przeciwko spółce, </div><div class="t m0 xc h70 y971 ff17 fs0 fc0 sc0 ls0 ws0">w której pozwani byli członkami zarządu.  <span class="ff16"> </span></div></div><div class="c x1 y972 wc7 hce"><div class="t m0 x26 h70 y973 ff16 fs0 fc0 sc0 ls0 ws0">Osoba Fizyczna </div></div><div class="c x138 y972 w132 hce"><div class="t m0 xc h70 y974 ff16 fs0 fc0 sc0 ls0 ws0">Gi Group Poland S.A., Samsung Electron-</div><div class="t m0 xc h70 y975 ff16 fs0 fc0 sc0 ls0 ws0">ics Poland Manufacturing Sp. z o.o. </div></div><div class="c x139 y972 w133 hce"><div class="t m0 xc h70 y973 ff17 fs0 fc0 sc0 ls0 ws0">65.335,33 zł<span class="ff16"> </span></div></div><div class="c xc0 y972 w134 hce"><div class="t m0 xc h70 y976 ff17 fs0 fc0 sc0 ls0 ws0">Sprawa o odszkodowanie i zadośćuczy-</div><div class="t m0 xc h70 y974 ff17 fs0 fc0 sc0 ls0 ws0">nienie z tytułu wypadku doznanego przez </div><div class="t m0 xc h70 y975 ff17 fs0 fc0 sc0 ls0 ws0">zleceniobiorcę przy wykonywaniu zlece-</div><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">nia </div></div><div class="c x1 y977 wc7 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">Gi Group Poland S.A. </div></div><div class="c x138 y977 w132 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">Valmet sp. z o.o.  </div></div><div class="c x139 y977 w133 h1e"><div class="t m0 xc h70 y95 ff17 fs0 fc0 sc0 ls0 ws0">142.631,42 zł<span class="ff16"> </span></div></div><div class="c xc0 y977 w134 h1e"><div class="t m0 xc h70 y95 ff17 fs0 fc0 sc0 ls0 ws0">sprawa o zapłatę zaległych faktur <span class="ff16"> </span></div></div><div class="c x1 y978 wc7 h46"><div class="t m0 x26 h70 y8b0 ff16 fs0 fc0 sc0 ls0 ws0">Gi Group Poland S.A. </div></div><div class="c x138 y978 w132 h46"><div class="t m0 xc h70 y8b0 ff16 fs0 fc0 sc0 ls0 ws0">Conbelt S.A.  </div></div><div class="c x139 y978 w133 h46"><div class="t m0 xc h70 y8b0 ff17 fs0 fc0 sc0 ls0 ws0">153.822,37 zł<span class="ff16"> </span></div></div><div class="c xc0 y978 w134 h46"><div class="t m0 xc h70 ye0 ff17 fs0 fc0 sc0 ls0 ws0">Sprawa o zapłatę. Postępowanie sana-</div><div class="t m0 xc h70 y4e2 ff16 fs0 fc0 sc0 ls0 ws0">cyjne  </div></div><div class="c x1 y979 wc7 h1e"><div class="t m0 x26 h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">Gi Group Poland S.A. </div></div><div class="c x138 y979 w132 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">Dynaminds S.A.  </div></div><div class="c x139 y979 w133 h1e"><div class="t m0 xc h70 y501 ff16 fs0 fc0 sc0 ls0 ws0">895.220,90 </div></div><div class="c xc0 y979 w134 h1e"><div class="t m0 xc h70 y501 ff17 fs0 fc0 sc0 ls0 ws0">Sprawa o zapłatę zaległych faktur <span class="ff16"> </span></div></div></div><div class="pi" ></div></div><div id="pf45" class="pf w0 h0" ><div class="pc pc45 w0 h0"><img class="bi xb y88d w32 hbe" alt="" 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class="c x1 y88e w6 h35"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y88e w7 h35"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y88f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y807 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok <span class="ls33">20<span class="_ _4"></span></span>24<span class="ff3 fc0"> </span></div></div><div class="c x6 y807 wa hd"><div class="t m0 x60 hf y55f ff1 fs5 fc1 sc0 ls7 ws0">69<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y18d ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y97a wc7 hcf"><div class="t m0 x26 h70 y97b ff16 fs0 fc0 sc0 ls0 ws0">BCT <span class="ff17">–</span> <span class="ff17">Bałtycki Terminal </span></div><div class="t m0 x26 h70 y97c ff16 fs0 fc0 sc0 ls0 ws0">Kontenerowy Sp. z o.o. </div></div><div class="c x138 y97a w132 hcf"><div class="t m0 xc h70 y97d ff16 fs0 fc0 sc0 ls0 ws0">Gi Group Poland S.A. </div></div><div class="c x139 y97a w133 hcf"><div class="t m0 xc h70 y97d ff17 fs0 fc0 sc0 ls0 ws0">122.000,00 zł<span class="ff16"> </span></div></div><div class="c xc0 y97a w134 hcf"><div class="t m0 xc h70 y943 ff17 fs0 fc0 sc0 ls0 ws0">Sprawa o odszkodowanie z tytułu szkody </div><div class="t m0 xc h70 y97e ff17 fs0 fc0 sc0 ls0 ws0">wyrządzonej klientowi przez zlecenio-</div><div class="t m0 xc h70 y97d ff17 fs0 fc0 sc0 ls0 ws0">biorcę skierowanemu przez GISA w celu </div><div class="t m0 xc h70 y97f ff16 fs0 fc0 sc0 ls0 ws0">wykonywania pracy tymczasowej w </div><div class="t m0 xc h70 y8a0 ff17 fs0 fc0 sc0 ls0 ws0">oparciu o umowę cywilnoprawną<span class="ff16"> </span></div></div><div class="c x1 y980 wc7 h83"><div class="t m0 x26 h70 y77a ff16 fs0 fc0 sc0 ls0 ws0">Colours Factory Sp. z </div><div class="t m0 x26 h70 y190 ff16 fs0 fc0 sc0 ls0 ws0">o.o. </div></div><div class="c x138 y980 w132 h83"><div class="t m0 xc h70 y5b2 ff16 fs0 fc0 sc0 ls0 ws0">Gi Group Poland S.A. </div></div><div class="c x139 y980 w133 h83"><div class="t m0 xc h70 y5b2 ff17 fs0 fc0 sc0 ls0 ws0">1.414.045,00 zł<span class="ff16"> </span></div></div><div class="c xc0 y980 w134 h83"><div class="t m0 xc h70 y5b2 ff17 fs0 fc0 sc0 ls0 ws0">sprawa o zapłatę<span class="ff16"> </span></div></div><div class="c x1 y981 wc7 hd0"><div class="t m0 x26 h70 y982 ff16 fs0 fc0 sc0 ls0 ws0">Gi Group Poland S.A. </div></div><div class="c x138 y981 w132 hd0"><div class="t m0 xc h70 y982 ff16 fs0 fc0 sc0 ls0 ws0">Osoba fizyczna </div></div><div class="c x139 y981 w133 hd0"><div class="t m0 xc h70 y982 ff17 fs0 fc0 sc0 ls0 ws0">134.087,42 zł<span class="ff16"> </span></div></div><div class="c xc0 y981 w134 hd0"><div class="t m0 xc h70 y983 ff17 fs0 fc0 sc0 ls0 ws0">sprawa z art. 299KSH przeciwko człon-</div><div class="t m0 xc h70 yd7 ff17 fs0 fc0 sc0 ls0 ws0">kowi zarządu World Real Estate Sp. z o.o.<span class="ff16"> </span></div></div><div class="c x1 y984 wc7 hce"><div class="t m0 x26 h70 y8aa ff16 fs0 fc0 sc0 ls0 ws0">PFRON </div></div><div class="c x138 y984 w132 hce"><div class="t m0 xc h70 y985 ff17 fs0 fc0 sc0 ls0 ws0">Gi Group Poland S.A. (jako następca </div><div class="t m0 xc h70 y8aa ff16 fs0 fc0 sc0 ls0 ws0">prawny Industry Personnel Services Sp. z </div><div class="t m0 xc h70 y159 ff16 fs0 fc0 sc0 ls0 ws0">o.o.) </div></div><div class="c x139 y984 w133 hce"><div class="t m0 xc h70 y8aa ff17 fs0 fc0 sc0 ls0 ws0">63.300,70 zł<span class="ff16"> </span></div></div><div class="c xc0 y984 w134 hce"><div class="t m0 xc h70 y985 ff16 fs0 fc0 sc0 ls0 ws0">Sprawa o zwrot dofinansowania do wy-</div><div class="t m0 xc h70 y8aa ff17 fs0 fc0 sc0 ls0 ws0">nagrodzeń osób niepełnosprawnych za </div><div class="t m0 xc h70 y159 ff17 fs0 fc0 sc0 ls0 ws0">okres sprawozdawczy: grudzień 2018 r.<span class="ff16"> </span></div></div><div class="c x1 y1a5 wc7 hd1"><div class="t m0 x26 h70 y974 ff17 fs0 fc0 sc0 ls0 ws0">Dyrektor Wojewódz-</div><div class="t m0 x26 h70 y975 ff17 fs0 fc0 sc0 ls0 ws0">kiego Urzędu Pracy<span class="ff16"> </span></div></div><div class="c x138 y1a5 w132 hd1"><div class="t m0 xc h70 y974 ff17 fs0 fc0 sc0 ls0 ws0">Gi Group Poland S.A. (jako następca </div><div class="t m0 xc h70 y975 ff16 fs0 fc0 sc0 ls0 ws0">prawny Gi Group Support Sp. z o.o.) </div></div><div class="c x139 y1a5 w133 hd1"><div class="t m0 xc h70 y986 ff17 fs0 fc0 sc0 ls25 ws0">363 325,00 zł<span class="ff16 ls0"> </span></div></div><div class="c xc0 y1a5 w134 hd1"><div class="t m0 xc h70 y987 ff17 fs0 fc0 sc0 ls0 ws0">zwrot świadczeń wypłaconych tytułem </div><div class="t m0 xc h70 y974 ff17 fs0 fc0 sc0 ls0 ws0">dofinansowania wynagrodzeń pracowni-</div><div class="t m0 xc h70 y975 ff17 fs0 fc0 sc0 ls0 ws0">ków objętych przestojem na podstawie </div><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">ustawy covidowej </div></div><div class="c x1 yf1 wc7 h1e"><div class="t m0 x26 h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">Gi Group Poland S.A. </div></div><div class="c x138 yf1 w132 h1e"><div class="t m0 xc h70 y95 ff16 fs0 fc0 sc0 ls0 ws0">Olimp Investment Sp. z o.o. </div></div><div class="c x139 yf1 w133 h1e"><div class="t m0 xc h70 y95 ff17 fs0 fc0 sc0 ls0 ws0">957.696,36 zł <span class="ff16"> </span></div></div><div class="c xc0 yf1 w134 h1e"><div class="t m0 xc h70 y95 ff17 fs0 fc0 sc0 ls0 ws0">o zwrot kaucji z tytułu umowy najmu<span class="ff16"> </span></div></div><div class="c x1 y988 wc7 h46"><div class="t m0 x26 h70 y8b0 ff16 fs0 fc0 sc0 ls0 ws0">Gi Group Poland S.A. </div></div><div class="c x138 y988 w132 h46"><div class="t m0 xc h70 y8b0 ff16 fs0 fc0 sc0 ls0 ws0">Alma Market S.A.  </div></div><div class="c x139 y988 w133 h46"><div class="t m0 xc h70 y8b0 ff17 fs0 fc0 sc0 ls0 ws0">74 100,68 zł<span class="ff16"> </span></div></div><div class="c xc0 y988 w134 h46"><div class="t m0 xc h70 ye0 ff17 fs0 fc0 sc0 ls0 ws0">Sprawa o zapłatę. Postępowanie upadło-</div><div class="t m0 xc h70 yd9 ff17 fs0 fc0 sc0 ls0 ws0">ściowe <span class="ff16"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h15 y989 ff1 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y5cd ff3 fs9 fc7 sc0 ls0 ws0">Nota 34. Istotne zd<span class="_ _0"></span>arzenia po dacie bila<span class="_ _0"></span>nsu<span class="_ _4"></span><span class="ff1 fs0"> </span></div><div class="t m0 x1 h14 y6bf ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y98a ff2 fs0 fc0 sc0 ls0 ws0">Informacja <span class="_ _23"></span>o <span class="_ _23"></span>wniesieniu <span class="_ _23"></span>przez <span class="_ _24"></span>akcjonariuszy <span class="_ _23"></span>powództw <span class="_ _23"></span>w<span class="_ _4"></span> <span class="_ _23"></span>przedmiocie <span class="_ _23"></span>zaskarżenia <span class="_ _23"></span>uchwały <span class="_ _23"></span>Nadzwyczajnego <span class="_ _23"></span>Walnego </div><div class="t m0 x1 h14 y98b ff3 fs0 fc0 sc0 ls0 ws0">Zgromadzenia  </div><div class="t m0 x1 h2 y98c ff4 fs0 fc0 sc0 ls0 ws0">W dniu 15 stycznia 20<span class="_ _0"></span>25 r., Spółce doręczony został pozew akcjonariu<span class="_ _0"></span>szy m<span class="_ _4"></span>nie<span class="_ _0"></span>jszoś<span class="_ _4"></span>ciowych o stwierd<span class="_ _0"></span>zenie nieważności lub uchy-</div><div class="t m0 x1 h2 y2a1 ff4 fs0 fc0 sc0 ls0 ws0">lenie uchwały n<span class="_ _4"></span>r 1 Nadzwyczajnego <span class="_ _4"></span>Walnego Zgromadzenia <span class="_ _4"></span>Spółki z dnia 2 <span class="_ _4"></span>grudnia 2024 <span class="_ _4"></span>r. w sprawie: (<span class="_ _4"></span>i) podwyższenia kapitału </div><div class="t m0 x1 h2 y98d ff4 fs0 fc0 sc0 ls0 ws0">zakładowego <span class="_ _0"></span>Spółki w<span class="_ _0"></span> drodze <span class="_ _0"></span>emisji <span class="_ _0"></span>nowych <span class="_ _0"></span>akcji zwy<span class="_ _5"></span>kłych <span class="_ _0"></span>na <span class="_ _0"></span>okaziciela seri<span class="_ _0"></span>i AA; <span class="_ _0"></span>(ii) <span class="_ _0"></span>ubiegania <span class="_ _0"></span>się <span class="_ _0"></span>o dopu<span class="_ _0"></span>sz<span class="_ _4"></span>czenie<span class="_ _0"></span> i <span class="_ _0"></span>wprowadzenie </div><div class="t m0 x1 h2 y46e ff4 fs0 fc0 sc0 ls0 ws0">do <span class="_ _4"></span>obrotu na <span class="_ _4"></span>rynku <span class="_ _4"></span>regulowanym <span class="_ _4"></span>Giełdy <span class="_ _4"></span>Papierów <span class="_ _4"></span>Wartościowych w <span class="_ _4"></span>Warszawie <span class="_ _4"></span>S.A. <span class="_ _4"></span>akcji <span class="_ _4"></span>nowej <span class="_ _4"></span>emisji <span class="_ _4"></span>serii AA; <span class="_ _4"></span>oraz <span class="_ _4"></span>(iii) <span class="_ _4"></span>zmiany </div><div class="t m0 x1 h2 y46f ff1 fs0 fc0 sc0 ls0 ws0">Statutu <span class="_ _23"></span>S<span class="_ _4"></span><span class="ff4">półki <span class="_ _23"></span>(„Uchwała”). <span class="_ _24"> </span>Ponadto, <span class="_ _24"></span>postanowieniem <span class="_ _24"></span>z <span class="_ _24"> </span>dnia <span class="_ _24"> </span>10 <span class="_ _24"> </span>stycznia <span class="_ _24"> </span>2025 <span class="_ _24"> </span>r. <span class="_ _24"> </span>Sąd <span class="_ _25"> </span>Okręgowy <span class="_ _23"></span>w <span class="_ _24"> </span>Warszawie <span class="_ _24"> </span>oddalił <span class="_ _24"> </span>wniose<span class="_ _4"></span>k </span></div><div class="t m0 x1 h2 y470 ff4 fs0 fc0 sc0 ls0 ws0">akcjonariuszy <span class="_ _23"></span>Spółki <span class="_ _24"></span>w <span class="_ _23"></span>przedmiocie <span class="_ _24"></span>udzielenia <span class="_ _23"></span>zabezpieczenia <span class="_ _24"></span>roszczenia <span class="_ _24"></span>poprzez <span class="_ _23"></span>wstrzymanie <span class="_ _24"></span>wykonania <span class="_ _23"></span>Uchwały. <span class="_ _24"></span>Wskazane </div><div class="t m0 x1 h2 y33d ff1 fs0 fc0 sc0 ls0 ws0">postanowienie <span class="_ _24"> </span>nie <span class="_ _25"> </span>jest <span class="_ _24"></span>pr<span class="ff4">awom<span class="_ _4"></span>ocne. <span class="_ _23"></span>Z<span class="_ _4"></span>arząd <span class="_ _23"></span>Spół<span class="_ _4"></span>ki <span class="_ _24"></span>nie <span class="_ _24"></span>widzi <span class="_ _25"> </span>podstaw <span class="_ _24"></span>do <span class="_ _25"> </span>kwestionowania <span class="_ _24"></span>ważności <span class="_ _25"> </span>i <span class="_ _24"></span>prawidłowości <span class="_ _24"> </span>p<span class="_ _4"></span>odjęcia </span></div><div class="t m0 x1 h2 y2f6 ff4 fs0 fc0 sc0 ls0 ws0">Uchwały oraz<span class="_ _0"></span> uznaje <span class="_ _0"></span>roszczenia akcjonariu<span class="_ _0"></span>sza za bezpodst<span class="_ _5"></span>awne, <span class="_ _0"></span>co Spółka <span class="_ _0"></span>wykaże podejmując <span class="_ _0"></span>odpowiednie <span class="_ _0"></span>działania procesowe.<span class="ff1"> </span></div><div class="t m0 x1 h2 y37e ff4 fs0 fc0 sc0 ls0 ws0">Ponadto, w dniu<span class="_ _5"></span> 17 stycznia 2025 r. Spółce doręczony został kolejn<span class="_ _0"></span>y pozew akcjonariusza m<span class="_ _4"></span>nie<span class="_ _0"></span>jszoś<span class="_ _4"></span>ciowego o uchyle<span class="_ _0"></span>nie uc<span class="_ _4"></span>hwa<span class="_ _5"></span>ły </div><div class="t m0 x1 h2 y37f ff4 fs0 fc0 sc0 ls0 ws0">nr 1 <span class="_ _4"></span>Nadzwyczajnego Walneg<span class="_ _4"></span>o Zgromadzenia <span class="_ _4"></span>Spółki z <span class="_ _4"></span>dnia 2 <span class="_ _4"></span>grudnia 2024 <span class="_ _4"></span>r. w <span class="_ _4"></span>sprawie: (i)<span class="_ _4"></span> podwyższenia <span class="_ _4"></span>kapitału zakładowego </div><div class="t m0 x1 h2 y4bf ff4 fs0 fc0 sc0 ls0 ws0">Spółki <span class="_ _4"></span>w drodze <span class="_ _4"></span>emisji nowych <span class="_ _4"></span>akcji zwykłych <span class="_ _4"></span>na okaziciela <span class="_ _4"></span>serii <span class="_ _4"></span>AA<span class="_ _5"></span>; <span class="_ _4"></span>(ii) ubiegania <span class="_ _4"></span>się o <span class="_ _4"></span>dopuszczenie <span class="_ _4"></span>i wprowadzenie <span class="_ _4"></span>do obrotu </div><div class="t m0 x1 h2 y98e ff4 fs0 fc0 sc0 ls0 ws0">na <span class="_ _0"></span>rynku <span class="_ _0"></span>regulowanym <span class="_ _0"></span>Giełdy <span class="_ _0"></span>Papierów <span class="_ _0"></span>Wartościowych <span class="_ _0"></span>w <span class="_ _0"></span>Warszawie <span class="_ _0"></span>S.A. <span class="_ _0"></span>akcji <span class="_ _0"></span>nowej <span class="_ _0"></span>emisji <span class="_ _0"></span>serii <span class="_ _0"></span>AA; <span class="_ _0"></span>oraz <span class="_ _0"></span>(<span class="_ _4"></span>iii) <span class="_ _0"></span>zmiany <span class="_ _0"></span>Statutu <span class="_ _0"></span>Spółki </div><div class="t m0 x1 h2 y98f ff4 fs0 fc0 sc0 ls0 ws0">(„Uchwała”). Ponadto post<span class="_ _0"></span>ano<span class="_ _4"></span>wien<span class="_ _0"></span>iem z dnia 14 stycznia 2<span class="_ _0"></span>0<span class="_ _4"></span>25 r. <span class="_ _0"></span>Sąd Okręgowy w Warszawie udzi<span class="_ _0"></span>elił zabezpieczenia przedmioto-</div><div class="t m0 x1 h2 y990 ff4 fs0 fc0 sc0 ls0 ws0">wego <span class="_ _4"></span>roszczenia <span class="_ _23"></span>poprzez <span class="_ _4"></span>wstrzymanie <span class="_ _23"></span>wykonania <span class="_ _4"></span>Uchwały <span class="_ _4"></span>i<span class="_ _4"></span> <span class="_ _4"></span>tym <span class="_ _23"></span>samym <span class="_ _4"></span>obecnie <span class="_ _4"></span>nie <span class="_ _23"></span>może <span class="_ _4"></span>ona <span class="_ _23"></span>zostać <span class="_ _4"></span>wykonana <span class="_ _23"></span>przez <span class="_ _4"></span>Spółkę. </div><div class="t m0 x1 h2 y991 ff1 fs0 fc0 sc0 ls0 ws0">Wskazane postanowienie <span class="_ _4"></span>n<span class="ff4">ie <span class="_ _4"></span>jest prawomocne. <span class="_ _4"></span>Spółka <span class="_ _4"></span>nie<span class="_ _0"></span> <span class="_ _4"></span>widzi <span class="_ _4"></span>podstaw do <span class="_ _4"></span>kwestionowania <span class="_ _4"></span>ważności i <span class="_ _4"></span>prawidłowości <span class="_ _4"></span>podjęcia </span></div><div class="t m0 x1 h2 y992 ff4 fs0 fc0 sc0 ls0 ws0">Uchwały <span class="_ _4"></span>oraz <span class="_ _4"></span>do <span class="_ _4"></span>wydania <span class="_ _4"></span>pos<span class="_ _4"></span>tan<span class="_ _0"></span>owi<span class="_ _4"></span>enia<span class="_ _0"></span> <span class="_ _23"></span>w <span class="_ _4"></span>przedmiocie <span class="_ _4"></span>zabezpieczenia <span class="_ _4"></span>roszczenia, <span class="_ _4"></span>jak <span class="_ _23"></span>również <span class="_ _4"></span>uznaje <span class="_ _4"></span>roszczenia <span class="_ _4"></span>akcjonariusza </div><div class="t m0 x1 h2 y993 ff4 fs0 fc0 sc0 ls0 ws0">za bezpodstawne, co wykaże podejmując odpowiednie działania procesowe.<span class="ff1"> </span></div><div class="t m0 x1 h2 y994 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y995 ff2 fs0 fc0 sc0 ls0 ws0">Informacja o zawieszeniu postępowania delistingowego<span class="ff3"> </span></div><div class="t m0 x1 h2 y366 ff4 fs0 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>dniu <span class="_ _0"></span>21 <span class="_ _0"></span>stycznia <span class="_ _0"></span>2025<span class="_ _0"></span> r. <span class="_ _0"></span>Komisja <span class="_ _0"></span>Nadzoru <span class="_ _0"></span>Finansowe<span class="_ _0"></span>go wy<span class="_ _0"></span>dała post<span class="_ _0"></span>anowienie <span class="_ _0"></span>o <span class="_ _0"></span>zawieszeniu <span class="_ _0"></span>postępowania <span class="_ _0"></span>w <span class="_ _0"></span>sprawie <span class="_ _0"></span>udzielenia </div><div class="t m0 x1 h2 y367 ff4 fs0 fc0 sc0 ls0 ws0">zezwolenia <span class="_ _23"></span>na <span class="_ _23"></span>wycofanie <span class="_ _23"></span>akcji <span class="_ _24"></span>Spółki <span class="_ _23"></span>z <span class="_ _24"></span>obrotu <span class="_ _23"></span>na <span class="_ _23"></span>rynku <span class="_ _23"></span>regulowanym <span class="_ _24"></span>prowadzonym <span class="_ _23"></span>przez <span class="_ _23"></span>Giełdę <span class="_ _23"></span>Papierów <span class="_ _23"></span>War<span class="_ _4"></span>tościowych <span class="_ _23"></span>w </div><div class="t m0 x1 h2 y368 ff1 fs0 fc0 sc0 ls0 ws0">Warszawie <span class="_ _4"></span>S.A<span class="_ _4"></span>. <span class="_ _4"></span><span class="ff4">(“Postępowanie <span class="_ _23"></span>delistingowe”). <span class="_ _23"></span>Postępowanie <span class="_ _4"></span>delistingowe <span class="_ _23"></span>zostało <span class="_ _23"></span>zawieszone <span class="_ _23"></span>przez <span class="_ _4"></span>KNF <span class="_ _23"></span>na <span class="_ _23"></span>wniosek <span class="_ _4"></span>S<span class="_ _4"></span>półki, <span class="_ _4"></span>w </span></div><div class="t m0 x1 h2 y996 ff4 fs0 fc0 sc0 ls0 ws0">którym <span class="_ _4"></span>Spółka <span class="_ _4"></span>uzasadniła <span class="_ _4"></span>chęć <span class="_ _4"></span>zawieszenia <span class="_ _4"></span>Postepowania <span class="_ _4"></span>delistingowego <span class="_ _4"></span>rozpoczętym <span class="_ _4"></span>procesem <span class="_ _4"></span>podwyższenia <span class="_ _4"></span>kapitału <span class="_ _4"></span>zakła-</div><div class="t m0 x1 h2 y997 ff4 fs0 fc0 sc0 ls0 ws0">dowego <span class="_ _4"></span>o <span class="_ _4"></span>akcje serii <span class="_ _4"></span>AA <span class="_ _4"></span>Spółki <span class="_ _4"></span>(„Podwyższenie kapitału”). <span class="_ _4"></span>Intencją <span class="_ _4"></span>Spółki <span class="_ _4"></span>jest <span class="_ _4"></span>podjęcie Postępowania <span class="_ _4"></span>delistingowego <span class="_ _4"></span>po <span class="_ _4"></span>zakoń-</div><div class="t m0 x1 h2 y998 ff4 fs0 fc0 sc0 ls0 ws0">czeniu procesu Podwyższenia kapitału.<span class="ff1"> </span></div><div class="t m0 x1 h2 y999 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 y13a ff3 fs0 fc0 sc0 ls0 ws0">Informacja <span class="_ _21"> </span>o <span class="_ _21"> </span>wniesieniu <span class="_ _21"> </span>przez <span class="_ _21"> </span>akcjonariusza <span class="_ _21"> </span><span class="ff2">powództw</span>a <span class="_ _21"> </span><span class="ff2">w  przedmiocie <span class="_ _21"> </span>zaska<span class="_ _5"></span>rżenia <span class="_ _21"> </span>uchwały <span class="_ _21"> </span><span class="ff3">Zwyczajnego <span class="_ _21"> </span>Walnego </span></span></div><div class="t m0 x1 h14 y13b ff3 fs0 fc0 sc0 ls0 ws0">Zgromadzenia  </div><div class="t m0 x1 h2 y99a ff1 fs0 fc0 sc0 ls0 ws0">W dniu 2<span class="_ _4"></span>8 marca 2025 r. <span class="_ _4"></span><span class="ff4">Zarząd Spół</span>ki <span class="_ _4"></span>Gi Group Poland S.A. <span class="_ _4"></span><span class="ff4">powziął informację <span class="_ _4"></span>o skierowaniu przez akcjonariusza <span class="_ _4"></span>Spółki pozwu </span></div><div class="t m0 x1 h2 y99b ff4 fs0 fc0 sc0 ls0 ws0">przeciwko <span class="_ _2d"> </span>Spół<span class="_ _4"></span>ce <span class="_ _2d"> </span>do <span class="_ _2e"> </span>Sądu<span class="ff1"> <span class="_ _2d"> </span></span>Okręgowego <span class="_ _2e"> </span>w <span class="_ _2d"> </span>Warszawie <span class="_ _2e"> </span>o <span class="_ _2e"> </span>stwierdzenie <span class="_ _2d"> </span>nieważności, <span class="_ _2e"> </span>ewentualnie <span class="_ _2d"> </span>uchylenie <span class="_ _2e"> </span>uchwały <span class="_ _2e"> </span>nr <span class="_ _2d"> </span>3<span class="_ _4"></span><span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf46" class="pf w0 h0" ><div class="pc pc46 w0 h0"><img class="bi xb y88d wc hbe" alt="" 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6+8Eo/H+/XrV1tbu3jx4tLS0hBCeXn58uXLBw4cuHjx4jVr1jQ0NFx66aW9e/dOz7OpqWnBggXRPDds2PCTn/xk9erV+/btGzx4cO/evaPJn3vuuR49egwZMqTtKjU1NVVVVS1btuyXv/xlTk7O4MGDk8nkggULBg4cGI/H0yu8YMGCNWvWvPLKK/n5+QMH/vEJD48++uj999//la98JScnp7y8fPfu3SNGjGhubp43b140q1/96lcrVqxYvXr1hx9+eMEFF/Tu3XvOnDnRfFKp1JAhQ8rLyzdv3vyFL3xhzZo199xzz5AhQ9IzBwDglJbbwXvvNH94zT0VN//zUydmVfa+f2DavRU3LP/Xk3INwLhx42Kx2EMPPfTyyy8nk8nZs2fv2LFj6dKlIYT58+eHEJYuXbpjx47DTV5cXFxXV/fEE0+0++7atWsrKiqKiorKysrq6+vvuOOO9BfweXl5FRUVbb+PT6VSd911V3V1dVlZWWlpaWVl5Y9//OPDLb2kpKS5ufmBBx5Iz6eoqCiEsGfPnlQqVVtbW11dHULYtWtXCGHs2LFLliyprKycNGlSWVlZVVXVXXfdFU0Vj8ebm5srKirShz4aGxsrKytLS0tHjhzprwUA4PRvgBDCJ6nWh57ZNGThg8f7nqGLnqge/p0fr9vyxknbELm5s2fPTiQSK1asKCgoGDly5KZNm0IIixYtGjly5KJFi2KxWGVl5eEmnzBhQiwWa/esoVQqVV1dXVJSMnPmzPHjxy9atCiE8Nvf/jbdALFY7KyzzsqaaseOHclkcu7cuePHj58+ffr8+fPr6uoOd+rOeeedF+30p1100UUhhPr6+qhbkslkU1PTtm3bYrHY2WefnUgkZs2aNX369PHjx8+fPz+ZTDY2NoYQLrzwwkmTJoUQDh06FELYvXv3smXLSkpKpk+f7k8FAOC00aMzI+3anxz9vfKJl8R/ctM1oy7u4hNCFj1Rfe+vXjp46OOTvi1GjhwZj8cTicTs2bNDCFVVVcXFxel3R4wYUVtbO3HixHanfeCBB2Kx2Jw5c9q+lUwmk8lk+myfvLy8EMKWLVuil3V1dfF4PDc3O8aiAol25aO98xDCnj172l16RUVFCKGsrKxXr17RkF69ehUUFDz//PMjRowoLS2trq7+3e9+t2nTpkmTJjU0NIQQRo8enTnnRCIRQqitrY3mk5+fnx54xRVX+DsBADid5HZ+1I3bE6O/V375D37+zLYdx77gve8fuPGnq/vOWfr9J5/vDgEQufrqq0MI0R5wSUlJfX19+q3du3cXFBREP6e/j4/FYukR8vLy+vTpkzm3jz76KD3Ozp07o4HRsYJhw4ZFL2fNmpVIJGpqarLWJPpef//+/emlhxAGDx4cQjh48GDWyNEiMi9FCCGMGTMmkUhs2rSpoKCgqKho3bp1yWRy7Nixl112WQghKoH0nOPxeHrC9M8FBQWxWGzZsmXH6aJkAAC6ewOkS2DK3b/oO2fp5T/4+aInqo/2HKFntu24+Z+fGvW3/3jRrff/4qVt3Wfvv62ioqJkMlleXt7Q0FBeXp5IJKZMmRLtQK9evXrr1q21tbXRmTMhhLKyskQisWrVqvTkDQ0N69atCyGcc845JSUlVVVV0XXD9913Xwhh3Lhx0WjRDn1UCDU1NU1NTdHwoUOHhhCWLVtWU1NTU1OzcuXKgoKC/Pz8eDy+bt26rVu3bty4MRaLRbkyderUWCy2cuXKzJOFokUkk8mLLrqosLAwmUzGYrFBgwbl5eXF4/EVK1asX78+mnM0PNrpj8fjy5Yti+aTl5d36623JpPJzM8FAMCprsenm+zgoY83bk9s3J74/pPP98jNiX/2nEH98z6XHxs+8LN/dkF+5piv72lq2PduCGFr4u263fuP5XrfxLsfDFn4YOfHH9Q/74XvfuNTL27o0KFlZWWPPfZYbW1tLBabNWtWYWFhbm5utENfVVUVj8evvPLK1157LYQwfPjwaHhRUdHw4cNbWlqi64mLi4t79eo1bdq0Pn36VFZWVlZWxuPx22+/PTojKIQQDZkyZUpjY+OKFSuWLFnyxzjLzb3zzjvXrVu3YsWKEEJJScm0adNCCDfeeOPy5cujU4++9rWvRSP36dNn7ty5S5cuXb169cyZM6OB0ZUGF154Ya9evS699NIQQrpYbrvttugy5WgNp06dmp5k9uzZd9xxx8MPP/zHbThoUPS5CgsLXRYMAHB6yGltbQ0hDFn44K79ydPssw0eENt5781HNUlLS8uBAweiL9cjqVTqvffeyxwSjXbo0KFoPz6apH///iGE9957r2fPntHwVCp18ODB9L5+1lQhhObm5kOHDvXt2zc6iX/NmjV79+5te0VBc3Nzz5490yf6R5qamvr37x9dRdDU1BTNJDqGkLmq0XlH0RLTox1ufZqamqKVj+bTs2fPaNpoC6Q/FwAAGuC0aoCTqKamZsyYMVn7+gAA0OV62ATdxPjx420EAABOgFybAAAANAAAAKABAAAADQAAAGgAAACgW/vjvUF/vz/ZGlpPt88Wcj43IOZ3DAAA7TQAAABwhnAuEAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAaAAAAEADAAAAGgAAANAAAACABgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAADQAAAGgAAABAAwAAABoAAADQAAAAgAYAAAA0AAAAoAEAAAANAAAAaAAAAEADAAAAGgAAADQAAACgAQAAAA0AAABoAAAAQAMAAAAaAAAA0AAAAIAGAAAANAAAAKABAAAADQAAAGgAAABAAwAAgAYAAAA0AAAAoAEAAAANAAAAa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class="c x1 y88e w6 h35"><div class="t m0 x3 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x4 y88e w7 h35"><div class="t m0 x5 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y88f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y807 w9 hd"><div class="t m0 x0 he ya ff1 fs4 fc1 sc0 ls0 ws0">S<span class="ff4">prawozdanie finans<span class="_ _4"></span>owe spółki </span>Gi Group P<span class="_ _4"></span>oland SA za rok <span class="ls33">20<span class="_ _4"></span></span>24<span class="ff3 fc0"> </span></div></div><div class="c x6 y807 wa hd"><div class="t m0 x60 hf y55f ff1 fs5 fc1 sc0 ls7 ws0">70<span class="ff3 ls0"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y18d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y8e4 ff4 fs0 fc0 sc0 ls0 ws0">Zwyczajnego <span class="_ _4"></span>Waln<span class="_ _0"></span>e<span class="_ _4"></span>go <span class="_ _4"></span>Zgromad<span class="_ _0"></span>zenia <span class="_ _4"></span>Spółki <span class="_ _4"></span>z <span class="_ _4"></span>dnia <span class="_ _4"></span>19 c<span class="_ _4"></span>zerwca 2024 <span class="_ _4"></span>r. <span class="_ _4"></span>w <span class="_ _4"></span>sprawie<span class="ff1"> <span class="_ _4"></span></span>zatwierdzenia sprawozdania <span class="_ _4"></span>Zarządu <span class="_ _4"></span>z <span class="_ _4"></span>działal-</div><div class="t m0 x1 h2 y908 ff4 fs0 fc0 sc0 ls0 ws0">ności <span class="_ _0"></span>Spółki <span class="_ _0"></span>i <span class="_ _0"></span>z działaln<span class="_ _0"></span>ośc<span class="_ _4"></span>i <span class="_ _0"></span>grupy <span class="_ _0"></span>kapitałowej<span class="ff1"> <span class="_ _0"></span><span class="ff4">Spółki <span class="_ _0"></span>za <span class="_ _0"></span>ubiegły <span class="_ _0"></span>rok <span class="_ _0"></span>obrotowy, t<span class="_ _0"></span>j. za <span class="_ _0"></span>rok <span class="_ _0"></span>2023<span class="ff1"> <span class="_ _0"></span><span class="ff4">(„Uchwała”). <span class="_ _0"></span>Spółka <span class="_ _0"></span><span class="ff1">nie <span class="_ _0"></span>widzi <span class="_ _0"></span>po<span class="_ _4"></span>dstaw </span></span></span></span></span></div><div class="t m0 x1 h2 y1c5 ff4 fs0 fc0 sc0 ls0 ws0">do kwestion<span class="_ _0"></span>ow<span class="_ _4"></span>ania <span class="_ _0"></span>waż<span class="_ _4"></span>ności i <span class="_ _0"></span>prawidłowości<span class="_ _4"></span><span class="ff1"> </span>pod<span class="_ _0"></span>jęcia Uchwały,<span class="ff1"> </span>jak również <span class="_ _0"></span>uzn<span class="_ _4"></span>aje <span class="_ _0"></span>roszc<span class="_ _4"></span>zen<span class="_ _5"></span>ia akcjonariusza <span class="_ _5"></span>za bezpodstawne, co </div><div class="t m0 x1 h2 y909 ff4 fs0 fc0 sc0 ls0 ws0">wykaże podejmując<span class="ff1"> </span>odpowiednie działania procesowe<span class="ff1"> </span></div><div class="t m0 x1 h9a y99c ff15 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y99d ff2 fs9 fc7 sc0 ls0 ws0">Nota 35. Spr<span class="_ _0"></span>a<span class="_ _4"></span>wozda<span class="_ _0"></span>n<span class="_ _4"></span>ie<span class="_ _0"></span> finansowe skorygowan<span class="_ _0"></span>e wskaźnikiem inflacji<span class="ff1 fs0"> </span></div><div class="t m0 x1 h2 y5a4 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y99e ff4 fs0 fc0 sc0 ls0 ws0">Nie zaistniała konieczność korygowania sprawozdania<span class="_ _5"></span> spółki <span class="_ _4"></span><span class="ff1">Gi Group Poland SA </span>wskaźnikiem inflacji.<span class="ff1"> </span></div><div class="t m0 x1 h2 y99f ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y533 ff2 fs9 fc7 sc0 ls0 ws0">Nota 36. Znacz<span class="_ _0"></span>ą<span class="_ _4"></span>ce zm<span class="_ _0"></span>iany w sytuacji fin<span class="_ _5"></span>ansowej <span class="_ _0"></span>i<span class="_ _4"></span><span class="ff3"> ekonomicznej </span>spó<span class="_ _0"></span>łki<span class="ff1 fs0"> </span></div><div class="t m0 x1 h14 y647 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y6e1 ff4 fs0 fc0 sc0 ls0 ws0">Wszystkie <span class="_ _24"></span>znaczące <span class="_ _25"> </span>zmiany <span class="_ _24"></span>w <span class="_ _25"> </span>sytu<span class="_ _5"></span>acji <span class="_ _24"> </span>f<span class="_ _4"></span>inan<span class="_ _0"></span>sowej <span class="_ _25"> </span>i <span class="_ _24"></span>ekonomicznej <span class="_ _25"> </span>(w <span class="_ _24"></span>tym <span class="_ _25"> </span>postępy<span class="_ _0"></span> <span class="_ _25"> </span>restrukturyzacyjne, <span class="_ _24"></span>ocena <span class="_ _25"> </span>aktualnej <span class="_ _24"></span>sytuacji </div><div class="t m0 x1 h2 y9a0 ff4 fs0 fc0 sc0 ls0 ws0">finansowej oraz wszelkie zdarzenia o nietypowych char<span class="_ _5"></span>akterze zostały szczegółowo opisane w pkt. 9 niniejszego raportu. <span class="_ _4"></span><span class="ff1"> </span></div><div class="t m0 x1 hd2 y25b ff7 fs9 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y30 ff2 fs9 fc7 sc0 ls0 ws0">Nota <span class="_ _0"></span>37. <span class="_ _0"></span>Zmian<span class="_ _0"></span>y<span class="_ _4"></span> <span class="_ _3"></span>stosowanych <span class="_ _0"></span>zasad <span class="_ _0"></span>(polit<span class="_ _0"></span>yki) <span class="_ _0"></span>rachunkowości <span class="_ _0"></span>i <span class="_ _3"></span>sposobu <span class="_ _0"></span>sporządzani<span class="_ _0"></span>a<span class="_ _4"></span> <span class="_ _0"></span>sp<span class="_ _5"></span>rawozdani<span class="_ _0"></span>a<span class="_ _4"></span> </div><div class="t m0 x1 h31 y11d ff3 fs9 fc7 sc0 ls0 ws0">finansowego, dok<span class="_ _5"></span>onanych w <span class="_ _0"></span>s<span class="_ _4"></span>tosunk<span class="_ _0"></span>u do poprzedniego <span class="_ _0"></span>r<span class="_ _4"></span>oku obroto<span class="_ _0"></span>wego<span class="ff1 fs0"> </span></div><div class="t m0 x1 h2 y9a1 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y9a2 ff4 fs0 fc0 sc0 ls0 ws0">Zasady <span class="_ _24"> </span>(polityka) <span class="_ _25"> </span>rachu<span class="_ _0"></span>nkowośc<span class="_ _4"></span>i <span class="_ _24"></span>zastosowane <span class="_ _24"></span>do <span class="_ _24"> </span>sporządzenia <span class="_ _25"> </span>niniejszego <span class="_ _24"></span>jednostkowego <span class="_ _24"> </span>sprawozdania <span class="_ _25"> </span>finan<span class="_ _0"></span>so<span class="_ _4"></span>wego <span class="_ _24"></span>za <span class="_ _25"> </span>rok<span class="_ _0"></span> </div><div class="t m0 x1 h2 y9a3 ff4 fs0 fc0 sc0 ls0 ws0">obrotowy <span class="_ _0"></span>zakończony <span class="_ _0"></span>31 <span class="ff1">gr<span class="_ _0"></span>ud<span class="_ _4"></span>nia <span class="_ _0"></span>2024 <span class="_ _0"></span>roku<span class="ff4">, <span class="_ _0"></span>są spójne <span class="_ _0"></span>z <span class="_ _0"></span>tymi, <span class="_ _0"></span>które <span class="_ _0"></span>zastosowano przy <span class="_ _0"></span>sporządzeniu <span class="_ _0"></span>jednostkowego <span class="_ _0"></span>sprawozdania </span></span></div><div class="t m0 x1 h2 y9a4 ff4 fs0 fc0 sc0 ls0 ws0">finansowego <span class="_ _21"> </span>za  rok<span class="_ _0"></span>  obrotowy <span class="_ _21"> </span>zakończony <span class="_ _21"> </span>31 <span class="_ _21"> </span>grudnia  20<span class="ff1">23 <span class="_ _21"> </span>roku. <span class="_ _21"> </span></span>Zastosowano  t<span class="_ _0"></span>a<span class="_ _4"></span>kie <span class="_ _21"> </span>same  zasady <span class="_ _21"> </span>dla <span class="_ _21"> </span>okresu  bi<span class="_ _0"></span>eżącego  i </div><div class="t m0 x1 h2 y8ca ff4 fs0 fc0 sc0 ls0 ws0">porównywalnego, chyba że standard<span class="_ _5"></span> lub interpretacja zakładały wyłącznie prospektywne zastosowanie.<span class="ff1"> </span></div><div class="t m0 x1 h2 y8cb ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h31 y838 ff2 fs9 fc7 sc0 ls0 ws0">Nota 38. Wynag<span class="_ _5"></span>rodzenia biegł<span class="_ _0"></span>ego rewidenta lub podm<span class="_ _0"></span>iotu uprawnionego do bad<span class="_ _5"></span>ania sprawozda<span class="_ _0"></span>ń </div><div class="t m0 x1 h31 y9a5 ff2 fs9 fc7 sc0 ls0 ws0">finansowych, w<span class="_ _0"></span>y<span class="_ _4"></span>pł<span class="_ _0"></span>a<span class="_ _4"></span>co<span class="_ _0"></span>ne lub należne za bad<span class="_ _0"></span>anie sprawozdania finanso<span class="_ _0"></span>wego za rok obrotowy <span class="_ _5"></span>20<span class="_ _4"></span><span class="ff3">24<span class="ff1 fs0"> </span></span></div><div class="t m0 x1 h15 y30d ff1 fs9 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y9a6 w135 h16"><div class="t m0 xc h17 y75 ff2 fs5 fc2 sc0 ls0 ws0">Wyszczególnienie<span class="_ _0"></span><span class="ff3"> </span></div></div><div class="c x139 y9a6 waf h16"><div class="t m0 x76 h17 y76 ff2 fs5 fc2 sc0 ls0 ws0">Wartość netto<span class="_ _0"></span> <span class="_ _4"></span>w </div><div class="t m0 xb7 h17 y510 ff3 fs5 fc2 sc0 ls0 ws0">roku 2024 </div></div><div class="c x136 y9a6 w136 h16"><div class="t m0 x2a h17 y76 ff2 fs5 fc2 sc0 ls0 ws0">Wartość netto<span class="_ _0"></span> <span class="_ _4"></span>w </div><div class="t m0 x21 h17 y510 ff3 fs5 fc2 sc0 ls0 ws0">roku 2023 </div></div><div class="c x1 y9a7 w135 h16"><div class="t m0 xc hf y744 ff4 fs5 fc0 sc0 ls0 ws0">Obowiązkow<span class="_ _0"></span>e badanie rocznego jednos<span class="_ _0"></span>tkowego sprawozdani<span class="_ _0"></span>a fi-</div><div class="t m0 xc hf y510 ff1 fs5 fc0 sc0 ls0 ws0">nansowego </div></div><div class="c x139 y9a7 waf h16"><div class="t m0 x77 hf y4ed ff1 fs5 fc0 sc0 ls0 ws0">275 400,00 </div></div><div class="c x136 y9a7 w136 h16"><div class="t m0 x1f hf y4ed ff1 fs5 fc0 sc0 ls0 ws0">117 500,00 </div></div><div class="c x1 y655 w135 h1e"><div class="t m0 xc h17 ya ff3 fs5 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x139 y655 waf h1e"><div class="t m0 x1f h17 ya ff3 fs5 fc0 sc0 ls0 ws0">275 400,00 </div></div><div class="c x136 y655 w136 h1e"><div class="t m0 x1c h17 ya ff3 fs5 fc0 sc0 ls0 ws0">117 500,00 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y9a8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y9a9 ff3 fs7 fc4 sc0 ls0 ws0"> </div><div class="t m0 x1 h11 y9aa ff2 fs7 fc4 sc0 ls0 ws0">SPRAWOZDANIE SPO<span class="_ _4"></span>RZĄDZIŁA:<span class="ff3"> </span></div></div><div class="c x9c y923 w137 hd3"><div class="t m0 x0 h14 y9ab ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x9c y9ac w137 h29"><div class="t m0 x23 h14 yc9 ff2 fs0 fc0 sc0 ls0 ws0">Monika Lubczyńska<span class="ff3">-Barczak </span></div><div class="t m0 x1d h2 y23 ff4 fs0 fc0 sc0 ls0 ws0">Główna Księgowa<span class="ff3"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h11 y9ad ff3 fs7 fc4 sc0 ls0 ws0">PODPISY: </div><div class="t m0 x1 h2 y9ae ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h2 y635 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y59c w138 h29"><div class="t m0 x76 h14 y292 ff3 fs0 fc0 sc0 ls0 ws0">Marcos Segador Arrebola </div><div class="t m0 x1c h2 y23 ff4 fs0 fc0 sc0 ls0 ws0">Prezes Zarządu<span class="ff1"> </span></div></div><div class="c x13a y59c w139 h29"><div class="t m0 x1d h14 y292 ff3 fs0 fc0 sc0 ls0 ws0">Paolo Caramello </div><div class="t m0 x31 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">Wiceprezes <span class="ff4">Zarządu</span> </div></div><div class="c x4 y59c w138 h29"><div class="t m0 x65 h14 y292 ff3 fs0 fc0 sc0 ls0 ws0">Antonio Carvelli </div><div class="t m0 x31 h2 y23 ff1 fs0 fc0 sc0 ls0 ws0">Wiceprezes <span class="ff4">Zarządu</span> </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y1f1 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div></div><div class="loading-indicator"><img alt="" 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